From 1c02c120168d4e2fa7c42ef4f85c0665a1c105b0 Mon Sep 17 00:00:00 2001 From: ilkilic <10600022+ilkilic@users.noreply.github.com> Date: Wed, 14 Feb 2024 16:15:35 +0100 Subject: [PATCH] Add Sonata example (#361) --- .compile_mod.sh | 12 + examples/sonata-network/O1/POm/nodes.h5 | Bin 0 -> 38056 bytes .../edges.h5 | Bin 0 -> 221832 bytes .../O1/S1nonbarrel_neurons/nodes.h5 | Bin 0 -> 26032 bytes examples/sonata-network/O1/VPM/nodes.h5 | Bin 0 -> 41660 bytes .../edges.h5 | Bin 0 -> 225320 bytes .../sonata-network/O1/circuit_config.json | 75 + .../O1/emodels_hoc/dSTUT_L23BP.hoc | 541 + .../O1/emodels_hoc/dSTUT_L2SBC.hoc | 541 + .../O1/emodels_hoc/dSTUT_L4BP.hoc | 541 + .../O1/emodels_hoc/dSTUT_L5BP.hoc | 541 + .../ascii/C230998A-I3_-_Clone_9.asc | 678 + ...-_Scale_x1.000_y1.050_z1.000_-_Clone_9.asc | 678 + ...-_Scale_x1.000_y0.975_z1.000_-_Clone_0.asc | 10301 +++++ ...0301C_idA_-_Scale_x1.000_y1.050_z1.000.asc | 16383 ++++++++ ...-_Scale_x1.000_y1.025_z1.000_-_Clone_0.asc | 12128 ++++++ .../ascii/mtC291001C_idA_-_Clone_2.asc | 14212 +++++++ .../ascii/rp110120_L5-2_idH_-_Clone_3.asc | 33556 ++++++++++++++++ ...-_Scale_x1.000_y1.025_z1.000_-_Clone_1.asc | 33556 ++++++++++++++++ .../ascii/rp110127_L5-3_idI_-_Clone_1.asc | 25987 ++++++++++++ ...-_Scale_x1.000_y0.950_z1.000_-_Clone_0.asc | 25987 ++++++++++++ ...-_Scale_x1.000_y1.050_z1.000_-_Clone_1.asc | 25987 ++++++++++++ ...-_Scale_x1.000_y1.050_z1.000_-_Clone_1.asc | 12702 ++++++ ...-_Scale_x1.000_y0.950_z1.000_-_Clone_4.asc | 14498 +++++++ ...-_Scale_x1.000_y0.975_z1.000_-_Clone_4.asc | 14498 +++++++ examples/sonata-network/O1/node_sets.json | 510 + examples/sonata-network/mechanisms/Ca.mod | 72 + .../mechanisms/CaDynamics_DC0.mod | 57 + .../mechanisms/CaDynamics_E2.mod | 36 + examples/sonata-network/mechanisms/Ca_HVA.mod | 73 + .../sonata-network/mechanisms/Ca_HVA2.mod | 77 + .../sonata-network/mechanisms/Ca_LVAst.mod | 69 + .../sonata-network/mechanisms/DetAMPANMDA.mod | 342 + .../sonata-network/mechanisms/DetGABAAB.mod | 340 + .../sonata-network/mechanisms/GluSynapse.mod | 699 + examples/sonata-network/mechanisms/Ih.mod | 62 + examples/sonata-network/mechanisms/Im.mod | 61 + examples/sonata-network/mechanisms/K_Pst.mod | 72 + examples/sonata-network/mechanisms/K_Tst.mod | 69 + .../sonata-network/mechanisms/KdShu2007.mod | 68 + examples/sonata-network/mechanisms/NaTa_t.mod | 98 + examples/sonata-network/mechanisms/NaTg.mod | 104 + .../sonata-network/mechanisms/NaTs2_t.mod | 98 + .../sonata-network/mechanisms/Nap_Et2.mod | 108 + .../mechanisms/ProbAMPANMDA_EMS.mod | 620 + .../mechanisms/ProbGABAAB_EMS.mod | 624 + examples/sonata-network/mechanisms/README.md | 7 + examples/sonata-network/mechanisms/SK_E2.mod | 57 + examples/sonata-network/mechanisms/SKv3_1.mod | 56 + .../sonata-network/mechanisms/StochKv.mod | 550 + .../sonata-network/mechanisms/StochKv3.mod | 545 + .../mechanisms/TTXDynamicsSwitch.mod | 49 + .../sonata-network/mechanisms/VecStim.mod | 182 + examples/sonata-network/mechanisms/gap.mod | 18 + .../mechanisms/netstim_inhpoisson.mod | 583 + .../sonata-network/simulation_config.json | 43 + examples/sonata-network/sonata-network.ipynb | 479 + tox.ini | 12 +- 58 files changed, 250241 insertions(+), 1 deletion(-) create mode 100755 .compile_mod.sh create mode 100644 examples/sonata-network/O1/POm/nodes.h5 create mode 100644 examples/sonata-network/O1/POm__S1nonbarrel_neurons__chemical/edges.h5 create mode 100644 examples/sonata-network/O1/S1nonbarrel_neurons/nodes.h5 create mode 100644 examples/sonata-network/O1/VPM/nodes.h5 create mode 100644 examples/sonata-network/O1/VPM__S1nonbarrel_neurons__chemical/edges.h5 create mode 100644 examples/sonata-network/O1/circuit_config.json create mode 100644 examples/sonata-network/O1/emodels_hoc/dSTUT_L23BP.hoc create mode 100644 examples/sonata-network/O1/emodels_hoc/dSTUT_L2SBC.hoc create mode 100644 examples/sonata-network/O1/emodels_hoc/dSTUT_L4BP.hoc create mode 100644 examples/sonata-network/O1/emodels_hoc/dSTUT_L5BP.hoc create mode 100644 examples/sonata-network/O1/morphologies/ascii/C230998A-I3_-_Clone_9.asc create mode 100644 examples/sonata-network/O1/morphologies/ascii/C230998A-I3_-_Scale_x1.000_y1.050_z1.000_-_Clone_9.asc create mode 100644 examples/sonata-network/O1/morphologies/ascii/mtC050301A_idC_-_Scale_x1.000_y0.975_z1.000_-_Clone_0.asc create mode 100644 examples/sonata-network/O1/morphologies/ascii/mtC070301C_idA_-_Scale_x1.000_y1.050_z1.000.asc create mode 100644 examples/sonata-network/O1/morphologies/ascii/mtC151200D_idA_-_Scale_x1.000_y1.025_z1.000_-_Clone_0.asc create mode 100644 examples/sonata-network/O1/morphologies/ascii/mtC291001C_idA_-_Clone_2.asc create mode 100644 examples/sonata-network/O1/morphologies/ascii/rp110120_L5-2_idH_-_Clone_3.asc create mode 100644 examples/sonata-network/O1/morphologies/ascii/rp110120_L5-2_idH_-_Scale_x1.000_y1.025_z1.000_-_Clone_1.asc create mode 100644 examples/sonata-network/O1/morphologies/ascii/rp110127_L5-3_idI_-_Clone_1.asc create mode 100644 examples/sonata-network/O1/morphologies/ascii/rp110127_L5-3_idI_-_Scale_x1.000_y0.950_z1.000_-_Clone_0.asc create mode 100644 examples/sonata-network/O1/morphologies/ascii/rp110127_L5-3_idI_-_Scale_x1.000_y1.050_z1.000_-_Clone_1.asc create mode 100644 examples/sonata-network/O1/morphologies/ascii/rp110201_L5-2_idA_-_Scale_x1.000_y1.050_z1.000_-_Clone_1.asc create mode 100644 examples/sonata-network/O1/morphologies/ascii/rp110710_C3_idA_-_Scale_x1.000_y0.950_z1.000_-_Clone_4.asc create mode 100644 examples/sonata-network/O1/morphologies/ascii/rp110710_C3_idA_-_Scale_x1.000_y0.975_z1.000_-_Clone_4.asc create mode 100644 examples/sonata-network/O1/node_sets.json create mode 100644 examples/sonata-network/mechanisms/Ca.mod create mode 100644 examples/sonata-network/mechanisms/CaDynamics_DC0.mod create mode 100644 examples/sonata-network/mechanisms/CaDynamics_E2.mod create mode 100644 examples/sonata-network/mechanisms/Ca_HVA.mod create mode 100644 examples/sonata-network/mechanisms/Ca_HVA2.mod create mode 100644 examples/sonata-network/mechanisms/Ca_LVAst.mod create mode 100644 examples/sonata-network/mechanisms/DetAMPANMDA.mod create mode 100644 examples/sonata-network/mechanisms/DetGABAAB.mod create mode 100644 examples/sonata-network/mechanisms/GluSynapse.mod create mode 100644 examples/sonata-network/mechanisms/Ih.mod create mode 100644 examples/sonata-network/mechanisms/Im.mod create mode 100644 examples/sonata-network/mechanisms/K_Pst.mod create mode 100644 examples/sonata-network/mechanisms/K_Tst.mod create mode 100644 examples/sonata-network/mechanisms/KdShu2007.mod create mode 100644 examples/sonata-network/mechanisms/NaTa_t.mod create mode 100644 examples/sonata-network/mechanisms/NaTg.mod create mode 100644 examples/sonata-network/mechanisms/NaTs2_t.mod create mode 100644 examples/sonata-network/mechanisms/Nap_Et2.mod create mode 100644 examples/sonata-network/mechanisms/ProbAMPANMDA_EMS.mod create mode 100644 examples/sonata-network/mechanisms/ProbGABAAB_EMS.mod create mode 100644 examples/sonata-network/mechanisms/README.md create mode 100644 examples/sonata-network/mechanisms/SK_E2.mod create mode 100644 examples/sonata-network/mechanisms/SKv3_1.mod create mode 100644 examples/sonata-network/mechanisms/StochKv.mod create mode 100644 examples/sonata-network/mechanisms/StochKv3.mod create mode 100644 examples/sonata-network/mechanisms/TTXDynamicsSwitch.mod create mode 100644 examples/sonata-network/mechanisms/VecStim.mod create mode 100644 examples/sonata-network/mechanisms/gap.mod create mode 100644 examples/sonata-network/mechanisms/netstim_inhpoisson.mod create mode 100644 examples/sonata-network/simulation_config.json create mode 100644 examples/sonata-network/sonata-network.ipynb diff --git a/.compile_mod.sh b/.compile_mod.sh new file mode 100755 index 00000000..45fb24bf --- /dev/null +++ b/.compile_mod.sh @@ 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[{ + "nodes_file": "$BASE_DIR/S1nonbarrel_neurons/nodes.h5", + "populations": { + "S1nonbarrel_neurons": { + "type": "biophysical", + "morphologies_dir": "", + "biophysical_neuron_models_dir": "$BASE_DIR/emodels_hoc", + "alternate_morphologies": { + "neurolucida-asc": "$BASE_DIR/morphologies/ascii" + } + } + } + }, + { + "nodes_file": "$BASE_DIR/VPM/nodes.h5", + "populations": { + "VPM": { + "type": "virtual" + } + } + }, + { + "nodes_file": "$BASE_DIR/POm/nodes.h5", + "populations": { + "POm": { + "type": "virtual" + } + } + } + ], + "edges": [{ + "edges_file": "$BASE_DIR/S1nonbarrel_neurons__S1nonbarrel_neurons__chemical/edges.h5", + "populations": { + "S1nonbarrel_neurons__S1nonbarrel_neurons__chemical": { + "type": "chemical" + } + } + }, + { + "edges_file": "$BASE_DIR/VPM__S1nonbarrel_neurons__chemical/edges.h5", + "populations": { + "VPM__S1nonbarrel_neurons__chemical": { + "type": "chemical" + } + } + }, + { + "edges_file": "$BASE_DIR/POm__S1nonbarrel_neurons__chemical/edges.h5", + "populations": { + "POm__S1nonbarrel_neurons__chemical": { + "type": "chemical" + } + } + } + ] + } +} diff --git a/examples/sonata-network/O1/emodels_hoc/dSTUT_L23BP.hoc b/examples/sonata-network/O1/emodels_hoc/dSTUT_L23BP.hoc new file mode 100644 index 00000000..5071d482 --- /dev/null +++ b/examples/sonata-network/O1/emodels_hoc/dSTUT_L23BP.hoc @@ -0,0 +1,541 @@ +/* +Created by BluePyOpt(1.9.48) at 2020-07-30 09:19:16.613836 +*/ +{load_file("stdrun.hoc")} +{load_file("import3d.hoc")} +/* + * Check that global parameters are the same as with the optimization + */ +proc check_parameter(/* name, expected_value, value */){ + strdef error + if($2 != $3){ + sprint(error, "Parameter %s has different value %f != %f", $s1, $2, $3) + execerror(error) + } +} +proc check_simulator() { + check_parameter("celsius", 34, celsius) + check_parameter("v_init", -80, v_init) +} + +begintemplate dSTUT_L23BP + public init, morphology, geom_nseg_fixed, geom_nsec, getCell, getCCell, setCCell, gid, getCell + public channel_seed, channel_seed_set + public connect2target, clear, ASCIIrpt + public soma, dend, apic, axon, myelin, getThreshold + create soma[1], dend[1], apic[1], axon[1], myelin[1] + public nSecAll, nSecSoma, nSecApical, nSecBasal, nSecMyelinated, nSecAxonalOrig, nSecAxonal + public CellRef, synHelperList, synlist + objref this, CellRef, segCounts, ASCIIrpt, synHelperList, synlist + + public all, somatic, apical, axonal, basal, myelinated, APC + objref all, somatic, apical, axonal, basal, myelinated, APC + + +obfunc getCell(){ + return this +} + +obfunc getCCell(){ + return CellRef +} +proc setCCell(){ + CellRef = $o1 +} + +//----------------------------------------------------------------------------------------------- + +/*! + * When clearing the model, the circular reference between Cells and CCells must be broken so the + * entity watching reference counts can work. + */ +proc clear() { localobj nil + CellRef = nil +} + + + +/*! + * @param $o1 NetCon source (can be nil) + * @param $o2 Variable where generated NetCon will be placed + */ +proc connect2target() { //$o1 target point process, $o2 returned NetCon + soma $o2 = new NetCon(&v(1), $o1) + $o2.threshold = -30 +} + + +proc init(/* args: morphology_dir, morphology_name */) { + all = new SectionList() + apical = new SectionList() + axonal = new SectionList() + basal = new SectionList() + somatic = new SectionList() + myelinated = new SectionList() + + synHelperList = new List() + synlist = new List() + + //For compatibility with BBP CCells + CellRef = this + + forall delete_section() + + gid = $1 + + if(numarg() >= 3) { + load_morphology($s2, $s3) + } else { + load_morphology($s2, "C230998A-I3.asc") + } + + geom_nseg() + indexSections() + replace_axon() + insertChannel() + biophys() + + // Initialize channel_seed_set to avoid accidents + channel_seed_set = 0 + // Initialize random number generators + re_init_rng() +} + +/*! + * Assign section indices to the section voltage value. This will be useful later for serializing + * the sections into an array. Note, that once the simulation begins, the voltage values will revert to actual data again. + * + * @param $o1 Import3d_GUI object + */ +proc indexSections() { local index + index = 0 + forsec all { + v(0.0001) = index + index = index +1 + } +} + +func getThreshold() { return 0.0 } + +proc load_morphology(/* morphology_dir, morphology_name */) {localobj morph, import, sf, extension + strdef morph_path + sprint(morph_path, "%s/%s", $s1, $s2) + + sf = new StringFunctions() + extension = new String() + + sscanf(morph_path, "%s", extension.s) + sf.right(extension.s, sf.len(extension.s)-4) + + if(strcmp(extension.s, ".ASC") == 0 ){ + extension.s = ".asc" + sf.left(morph_path, sf.len(morph_path)-3) + sprint(morph_path,"%s%s",morph_path,"asc") + print "USING LOWERCASE EXTENSION", morph_path + } + + + if( strcmp(extension.s, ".asc") == 0 ) { + morph = new Import3d_Neurolucida3() + } else if( strcmp(extension.s, ".swc" ) == 0) { + morph = new Import3d_SWC_read() + } else { + printf(extension.s) + printf("Unsupported file format: Morphology file has to end with .asc or .swc" ) + quit() + } + + morph.quiet = 1 + morph.input(morph_path) + + import = new Import3d_GUI(morph, 0) + import.instantiate(this) +} + +/* + * Assignment of mechanism values based on distance from the soma + * Matches the BluePyOpt method + */ +proc distribute_distance(){local x localobj sl + strdef stmp, distfunc, mech + + sl = $o1 + mech = $s2 + distfunc = $s3 + this.soma[0] distance(0, 0.5) + sprint(distfunc, "%%s %s(%%f) = %s", mech, distfunc) + forsec sl for(x, 0) { + sprint(stmp, distfunc, secname(), x, distance(x)) + execute(stmp) + } +} + +proc geom_nseg() { + this.geom_nsec() //To count all sections + //TODO: geom_nseg_fixed depends on segCounts which is calculated by + // geom_nsec. Can this be collapsed? + this.geom_nseg_fixed(40) + this.geom_nsec() //To count all sections +} + +proc insertChannel() { + forsec this.all { + insert pas + } + forsec this.apical { + insert CaDynamics_DC0 + insert Ca_HVA2 + insert Ca_LVAst + insert SK_E2 + insert StochKv3 + insert Ih + insert KdShu2007 + } + forsec this.axonal { + insert CaDynamics_DC0 + insert Ca_HVA2 + insert Ca_LVAst + insert SK_E2 + insert StochKv3 + insert NaTg + insert SKv3_1 + insert K_Pst + insert K_Tst + insert KdShu2007 + } + forsec this.basal { + insert CaDynamics_DC0 + insert Ca_HVA2 + insert Ca_LVAst + insert SK_E2 + insert StochKv3 + insert Ih + insert KdShu2007 + } + forsec this.somatic { + insert CaDynamics_DC0 + insert Ca_HVA2 + insert Ca_LVAst + insert SK_E2 + insert StochKv3 + insert NaTg + insert SKv3_1 + insert K_Pst + insert K_Tst + insert Ih + insert KdShu2007 + } + forsec this.myelinated { + } +} + +proc biophys() { + + forsec CellRef.all { + Ra = 100 + g_pas = 0.00018726832088822998 + e_pas = -74.634821628183516 + } + + forsec CellRef.apical { + cm = 1 + gamma_StochKv3 = 30 + gCa_HVAbar_Ca_HVA2 = 0.00029121664307250807 + gCa_LVAstbar_Ca_LVAst = 0.0017036445047568323 + ek = -90 + gSK_E2bar_SK_E2 = 0.091928912775649171 + gkbar_StochKv3 = 0.00015547308207752722 + gkbar_KdShu2007 = 3.4344186449002757e-06 + } + + forsec CellRef.axonal { + cm = 1 + gamma_StochKv3 = 30 + ena = 50 + ek = -90 + vshifth_NaTg = 10 + slopem_NaTg = 9 + gNaTgbar_NaTg = 0.67285922878920301 + gK_Pstbar_K_Pst = 0.64661420554315185 + gK_Tstbar_K_Tst = 0.16969666325980992 + gSKv3_1bar_SKv3_1 = 1.0690645535667258 + gCa_HVAbar_Ca_HVA2 = 0.00066624733129787414 + gCa_LVAstbar_Ca_LVAst = 3.2813665671361429e-05 + gamma_CaDynamics_DC0 = 0.01722558784121879 + decay_CaDynamics_DC0 = 892.49396099716398 + gSK_E2bar_SK_E2 = 5.7256267899707757e-05 + gkbar_StochKv3 = 0.0046840244025033659 + gkbar_KdShu2007 = 0.018381471403158722 + } + + forsec CellRef.basal { + cm = 1 + gamma_StochKv3 = 30 + gCa_HVAbar_Ca_HVA2 = 0.00029121664307250807 + gCa_LVAstbar_Ca_LVAst = 0.0017036445047568323 + ek = -90 + gSK_E2bar_SK_E2 = 0.091928912775649171 + gkbar_StochKv3 = 0.00015547308207752722 + gkbar_KdShu2007 = 3.4344186449002757e-06 + } + + forsec CellRef.somatic { + cm = 1 + gamma_StochKv3 = 30 + gCa_HVAbar_Ca_HVA2 = 0.00029121664307250807 + gCa_LVAstbar_Ca_LVAst = 0.0017036445047568323 + ena = 50 + ek = -90 + vshiftm_NaTg = 13 + vshifth_NaTg = 15 + slopem_NaTg = 7 + gNaTgbar_NaTg = 0.0011299187794618464 + gK_Pstbar_K_Pst = 0.38839708512745696 + gK_Tstbar_K_Tst = 0.067822668637435718 + gSKv3_1bar_SKv3_1 = 0.032519869701805898 + gamma_CaDynamics_DC0 = 0.02911487042232877 + decay_CaDynamics_DC0 = 805.71402176452364 + gSK_E2bar_SK_E2 = 0.037636087277083868 + gkbar_StochKv3 = 0.0002202829705530685 + gkbar_KdShu2007 = 5.4318427581659997e-05 + } + + forsec CellRef.myelinated { + cm = 0.02 + } + + distribute_distance(CellRef.apical, "gIhbar_Ih", "(-0.8696 + 2.087*exp((%.17g)*0.0031))*2.5889383092346576e-06") + distribute_distance(CellRef.basal, "gIhbar_Ih", "(-0.8696 + 2.087*exp((%.17g)*0.0031))*2.5889383092346576e-06") + distribute_distance(CellRef.somatic, "gIhbar_Ih", "(-0.8696 + 2.087*exp((%.17g)*0.0031))*2.5889383092346576e-06") +} + +func sec_count(/* SectionList */) { local nSec + nSec = 0 + forsec $o1 { + nSec += 1 + } + return nSec +} + +/* + * Iterate over the section and compute how many segments should be allocate to + * each. + */ +proc geom_nseg_fixed(/* chunkSize */) { local secIndex, chunkSize + chunkSize = $1 + soma area(.5) // make sure diam reflects 3d points + secIndex = 0 + forsec all { + nseg = 1 + 2*int(L/chunkSize) + segCounts.x[secIndex] = nseg + secIndex += 1 + } +} + +/* + * Count up the number of sections + */ +proc geom_nsec() { local nSec + nSecAll = sec_count(all) + nSecSoma = sec_count(somatic) + nSecApical = sec_count(apical) + nSecBasal = sec_count(basal) + nSecMyelinated = sec_count(myelinated) + nSecAxonalOrig = nSecAxonal = sec_count(axonal) + + segCounts = new Vector() + segCounts.resize(nSecAll) + nSec = 0 + forsec all { + segCounts.x[nSec] = nseg + nSec += 1 + } +} + +/* + * Replace the axon built from the original morphology file with a stub axon + */ + + proc replace_axon(){ local nSec, L_chunk, dist, i1, i2, count, L_target, chunkSize, L_real localobj diams, lens + + L_target = 60 // length of stub axon + nseg0 = 5 // number of segments for each of the two axon sections + + nseg_total = nseg0 * 2 + chunkSize = L_target/nseg_total + + nSec = 0 + forsec axonal{nSec = nSec + 1} + + // Try to grab info from original axon + if(nSec < 3){ //At least two axon sections have to be present! + + execerror("Less than three axon sections are present! This emodel can't be run with such a morphology!") + + } else { + + diams = new Vector() + lens = new Vector() + + access axon[0] + axon[0] i1 = v(0.0001) // used when serializing sections prior to sim start + axon[1] i2 = v(0.0001) // used when serializing sections prior to sim start + axon[2] i3 = v(0.0001) // used when serializing sections prior to sim start + + count = 0 + forsec axonal{ // loop through all axon sections + + nseg = 1 + int(L/chunkSize/2.)*2 //nseg to get diameter + + for (x) { + if (x > 0 && x < 1) { + count = count + 1 + diams.resize(count) + diams.x[count-1] = diam(x) + lens.resize(count) + lens.x[count-1] = L/nseg + if( count == nseg_total ){ + break + } + } + } + if( count == nseg_total ){ + break + } + } + + // get rid of the old axon + forsec axonal{delete_section()} + execute1("create axon[2]", CellRef) + + L_real = 0 + count = 0 + + // new axon dependant on old diameters + for i=0,1{ + access axon[i] + L = L_target/2 + nseg = nseg_total/2 + + for (x) { + if (x > 0 && x < 1) { + diam(x) = diams.x[count] + L_real = L_real+lens.x[count] + count = count + 1 + } + } + + all.append() + axonal.append() + + if (i == 0) { + v(0.0001) = i1 + } else { + v(0.0001) = i2 + } + } + + nSecAxonal = 2 + soma[0] connect axon[0](0), 1 + axon[0] connect axon[1](0), 1 + + create myelin[1] + access myelin{ + L = 1000 + diam = diams.x[count-1] + nseg = 5 + v(0.0001) = i3 + all.append() + myelinated.append() + } + connect myelin(0), axon[1](1) + } + } + + + + +func hash_str() {localobj sf strdef right + sf = new StringFunctions() + + right = $s1 + + n_of_c = sf.len(right) + + hash = 0 + char_int = 0 + for i = 0, n_of_c - 1 { + sscanf(right, "%c", & char_int) + hash = (hash * 31 + char_int) % (2 ^ 31 - 1) + sf.right(right, 1) + } + + return hash +} + +proc re_init_rng() {localobj sf + strdef full_str, name + + sf = new StringFunctions() + + if(numarg() == 1) { + // We received a third seed + channel_seed = $1 + channel_seed_set = 1 + } else { + channel_seed_set = 0 + } + + forsec apical { + for (x, 0) { + setdata_StochKv3(x) + sf.tail(secname(), "\\.", name) + sprint(full_str, "%s.%.19g", name, x) + if (channel_seed_set) { + setRNG_StochKv3(gid, hash_str(full_str), channel_seed) + } else { + setRNG_StochKv3(gid, hash_str(full_str)) + } + } + } + forsec basal { + for (x, 0) { + setdata_StochKv3(x) + sf.tail(secname(), "\\.", name) + sprint(full_str, "%s.%.19g", name, x) + if (channel_seed_set) { + setRNG_StochKv3(gid, hash_str(full_str), channel_seed) + } else { + setRNG_StochKv3(gid, hash_str(full_str)) + } + } + } + forsec somatic { + for (x, 0) { + setdata_StochKv3(x) + sf.tail(secname(), "\\.", name) + sprint(full_str, "%s.%.19g", name, x) + if (channel_seed_set) { + setRNG_StochKv3(gid, hash_str(full_str), channel_seed) + } else { + setRNG_StochKv3(gid, hash_str(full_str)) + } + } + } + forsec axonal { + for (x, 0) { + setdata_StochKv3(x) + sf.tail(secname(), "\\.", name) + sprint(full_str, "%s.%.19g", name, x) + if (channel_seed_set) { + setRNG_StochKv3(gid, hash_str(full_str), channel_seed) + } else { + setRNG_StochKv3(gid, hash_str(full_str)) + } + } + } + +} + + +endtemplate dSTUT_L23BP diff --git a/examples/sonata-network/O1/emodels_hoc/dSTUT_L2SBC.hoc b/examples/sonata-network/O1/emodels_hoc/dSTUT_L2SBC.hoc new file mode 100644 index 00000000..2fc1c5a3 --- /dev/null +++ b/examples/sonata-network/O1/emodels_hoc/dSTUT_L2SBC.hoc @@ -0,0 +1,541 @@ +/* +Created by BluePyOpt(1.9.48) at 2020-07-30 09:19:16.591133 +*/ +{load_file("stdrun.hoc")} +{load_file("import3d.hoc")} +/* + * Check that global parameters are the same as with the optimization + */ +proc check_parameter(/* name, expected_value, value */){ + strdef error + if($2 != $3){ + sprint(error, "Parameter %s has different value %f != %f", $s1, $2, $3) + execerror(error) + } +} +proc check_simulator() { + check_parameter("celsius", 34, celsius) + check_parameter("v_init", -80, v_init) +} + +begintemplate dSTUT_L2SBC + public init, morphology, geom_nseg_fixed, geom_nsec, getCell, getCCell, setCCell, gid, getCell + public channel_seed, channel_seed_set + public connect2target, clear, ASCIIrpt + public soma, dend, apic, axon, myelin, getThreshold + create soma[1], dend[1], apic[1], axon[1], myelin[1] + public nSecAll, nSecSoma, nSecApical, nSecBasal, nSecMyelinated, nSecAxonalOrig, nSecAxonal + public CellRef, synHelperList, synlist + objref this, CellRef, segCounts, ASCIIrpt, synHelperList, synlist + + public all, somatic, apical, axonal, basal, myelinated, APC + objref all, somatic, apical, axonal, basal, myelinated, APC + + +obfunc getCell(){ + return this +} + +obfunc getCCell(){ + return CellRef +} +proc setCCell(){ + CellRef = $o1 +} + +//----------------------------------------------------------------------------------------------- + +/*! + * When clearing the model, the circular reference between Cells and CCells must be broken so the + * entity watching reference counts can work. + */ +proc clear() { localobj nil + CellRef = nil +} + + + +/*! + * @param $o1 NetCon source (can be nil) + * @param $o2 Variable where generated NetCon will be placed + */ +proc connect2target() { //$o1 target point process, $o2 returned NetCon + soma $o2 = new NetCon(&v(1), $o1) + $o2.threshold = -30 +} + + +proc init(/* args: morphology_dir, morphology_name */) { + all = new SectionList() + apical = new SectionList() + axonal = new SectionList() + basal = new SectionList() + somatic = new SectionList() + myelinated = new SectionList() + + synHelperList = new List() + synlist = new List() + + //For compatibility with BBP CCells + CellRef = this + + forall delete_section() + + gid = $1 + + if(numarg() >= 3) { + load_morphology($s2, $s3) + } else { + load_morphology($s2, "C010600C1.asc") + } + + geom_nseg() + indexSections() + replace_axon() + insertChannel() + biophys() + + // Initialize channel_seed_set to avoid accidents + channel_seed_set = 0 + // Initialize random number generators + re_init_rng() +} + +/*! + * Assign section indices to the section voltage value. This will be useful later for serializing + * the sections into an array. Note, that once the simulation begins, the voltage values will revert to actual data again. + * + * @param $o1 Import3d_GUI object + */ +proc indexSections() { local index + index = 0 + forsec all { + v(0.0001) = index + index = index +1 + } +} + +func getThreshold() { return 0.0 } + +proc load_morphology(/* morphology_dir, morphology_name */) {localobj morph, import, sf, extension + strdef morph_path + sprint(morph_path, "%s/%s", $s1, $s2) + + sf = new StringFunctions() + extension = new String() + + sscanf(morph_path, "%s", extension.s) + sf.right(extension.s, sf.len(extension.s)-4) + + if(strcmp(extension.s, ".ASC") == 0 ){ + extension.s = ".asc" + sf.left(morph_path, sf.len(morph_path)-3) + sprint(morph_path,"%s%s",morph_path,"asc") + print "USING LOWERCASE EXTENSION", morph_path + } + + + if( strcmp(extension.s, ".asc") == 0 ) { + morph = new Import3d_Neurolucida3() + } else if( strcmp(extension.s, ".swc" ) == 0) { + morph = new Import3d_SWC_read() + } else { + printf(extension.s) + printf("Unsupported file format: Morphology file has to end with .asc or .swc" ) + quit() + } + + morph.quiet = 1 + morph.input(morph_path) + + import = new Import3d_GUI(morph, 0) + import.instantiate(this) +} + +/* + * Assignment of mechanism values based on distance from the soma + * Matches the BluePyOpt method + */ +proc distribute_distance(){local x localobj sl + strdef stmp, distfunc, mech + + sl = $o1 + mech = $s2 + distfunc = $s3 + this.soma[0] distance(0, 0.5) + sprint(distfunc, "%%s %s(%%f) = %s", mech, distfunc) + forsec sl for(x, 0) { + sprint(stmp, distfunc, secname(), x, distance(x)) + execute(stmp) + } +} + +proc geom_nseg() { + this.geom_nsec() //To count all sections + //TODO: geom_nseg_fixed depends on segCounts which is calculated by + // geom_nsec. Can this be collapsed? + this.geom_nseg_fixed(40) + this.geom_nsec() //To count all sections +} + +proc insertChannel() { + forsec this.all { + insert pas + } + forsec this.apical { + insert CaDynamics_DC0 + insert Ca_HVA2 + insert Ca_LVAst + insert SK_E2 + insert StochKv3 + insert Ih + insert KdShu2007 + } + forsec this.axonal { + insert CaDynamics_DC0 + insert Ca_HVA2 + insert Ca_LVAst + insert SK_E2 + insert StochKv3 + insert NaTg + insert SKv3_1 + insert K_Pst + insert K_Tst + insert KdShu2007 + } + forsec this.basal { + insert CaDynamics_DC0 + insert Ca_HVA2 + insert Ca_LVAst + insert SK_E2 + insert StochKv3 + insert Ih + insert KdShu2007 + } + forsec this.somatic { + insert CaDynamics_DC0 + insert Ca_HVA2 + insert Ca_LVAst + insert SK_E2 + insert StochKv3 + insert NaTg + insert SKv3_1 + insert K_Pst + insert K_Tst + insert Ih + insert KdShu2007 + } + forsec this.myelinated { + } +} + +proc biophys() { + + forsec CellRef.all { + Ra = 100 + g_pas = 0.0001642607381384809 + e_pas = -73.905317891711093 + } + + forsec CellRef.apical { + cm = 1 + gamma_StochKv3 = 30 + gCa_HVAbar_Ca_HVA2 = 0.00036886963445322945 + gCa_LVAstbar_Ca_LVAst = 0.005264049696449659 + ek = -90 + gSK_E2bar_SK_E2 = 0.099154139573452094 + gkbar_StochKv3 = 1.4805596852453906e-06 + gkbar_KdShu2007 = 0.0016429778253687442 + } + + forsec CellRef.axonal { + cm = 1 + gamma_StochKv3 = 30 + ena = 50 + ek = -90 + vshifth_NaTg = 10 + slopem_NaTg = 9 + gNaTgbar_NaTg = 0.83817873424435219 + gK_Pstbar_K_Pst = 0.53431155076091252 + gK_Tstbar_K_Tst = 0.15757830315750535 + gSKv3_1bar_SKv3_1 = 0.019868968711407975 + gCa_HVAbar_Ca_HVA2 = 0.00012656048108467552 + gCa_LVAstbar_Ca_LVAst = 0.0050994884266176667 + gamma_CaDynamics_DC0 = 0.03796536245482432 + decay_CaDynamics_DC0 = 228.57071967759265 + gSK_E2bar_SK_E2 = 6.9840449457377832e-05 + gkbar_StochKv3 = 0.0068785479577384151 + gkbar_KdShu2007 = 5.5682887283001019e-05 + } + + forsec CellRef.basal { + cm = 1 + gamma_StochKv3 = 30 + gCa_HVAbar_Ca_HVA2 = 0.00036886963445322945 + gCa_LVAstbar_Ca_LVAst = 0.005264049696449659 + ek = -90 + gSK_E2bar_SK_E2 = 0.099154139573452094 + gkbar_StochKv3 = 1.4805596852453906e-06 + gkbar_KdShu2007 = 0.0016429778253687442 + } + + forsec CellRef.somatic { + cm = 1 + gamma_StochKv3 = 30 + gCa_HVAbar_Ca_HVA2 = 0.00036886963445322945 + gCa_LVAstbar_Ca_LVAst = 0.005264049696449659 + ena = 50 + ek = -90 + vshiftm_NaTg = 13 + vshifth_NaTg = 15 + slopem_NaTg = 7 + gNaTgbar_NaTg = 0.022998663585935258 + gK_Pstbar_K_Pst = 0.8499210368788771 + gK_Tstbar_K_Tst = 0.020311658953798849 + gSKv3_1bar_SKv3_1 = 0.35305778968317691 + gamma_CaDynamics_DC0 = 0.036763152672416609 + decay_CaDynamics_DC0 = 968.98206114866059 + gSK_E2bar_SK_E2 = 0.0080756094247310325 + gkbar_StochKv3 = 3.5926417162126492e-05 + gkbar_KdShu2007 = 0.028482871385838174 + } + + forsec CellRef.myelinated { + cm = 0.02 + } + + distribute_distance(CellRef.apical, "gIhbar_Ih", "(-0.8696 + 2.087*exp((%.17g)*0.0031))*4.8310500101094976e-06") + distribute_distance(CellRef.basal, "gIhbar_Ih", "(-0.8696 + 2.087*exp((%.17g)*0.0031))*4.8310500101094976e-06") + distribute_distance(CellRef.somatic, "gIhbar_Ih", "(-0.8696 + 2.087*exp((%.17g)*0.0031))*4.8310500101094976e-06") +} + +func sec_count(/* SectionList */) { local nSec + nSec = 0 + forsec $o1 { + nSec += 1 + } + return nSec +} + +/* + * Iterate over the section and compute how many segments should be allocate to + * each. + */ +proc geom_nseg_fixed(/* chunkSize */) { local secIndex, chunkSize + chunkSize = $1 + soma area(.5) // make sure diam reflects 3d points + secIndex = 0 + forsec all { + nseg = 1 + 2*int(L/chunkSize) + segCounts.x[secIndex] = nseg + secIndex += 1 + } +} + +/* + * Count up the number of sections + */ +proc geom_nsec() { local nSec + nSecAll = sec_count(all) + nSecSoma = sec_count(somatic) + nSecApical = sec_count(apical) + nSecBasal = sec_count(basal) + nSecMyelinated = sec_count(myelinated) + nSecAxonalOrig = nSecAxonal = sec_count(axonal) + + segCounts = new Vector() + segCounts.resize(nSecAll) + nSec = 0 + forsec all { + segCounts.x[nSec] = nseg + nSec += 1 + } +} + +/* + * Replace the axon built from the original morphology file with a stub axon + */ + + proc replace_axon(){ local nSec, L_chunk, dist, i1, i2, count, L_target, chunkSize, L_real localobj diams, lens + + L_target = 60 // length of stub axon + nseg0 = 5 // number of segments for each of the two axon sections + + nseg_total = nseg0 * 2 + chunkSize = L_target/nseg_total + + nSec = 0 + forsec axonal{nSec = nSec + 1} + + // Try to grab info from original axon + if(nSec < 3){ //At least two axon sections have to be present! + + execerror("Less than three axon sections are present! This emodel can't be run with such a morphology!") + + } else { + + diams = new Vector() + lens = new Vector() + + access axon[0] + axon[0] i1 = v(0.0001) // used when serializing sections prior to sim start + axon[1] i2 = v(0.0001) // used when serializing sections prior to sim start + axon[2] i3 = v(0.0001) // used when serializing sections prior to sim start + + count = 0 + forsec axonal{ // loop through all axon sections + + nseg = 1 + int(L/chunkSize/2.)*2 //nseg to get diameter + + for (x) { + if (x > 0 && x < 1) { + count = count + 1 + diams.resize(count) + diams.x[count-1] = diam(x) + lens.resize(count) + lens.x[count-1] = L/nseg + if( count == nseg_total ){ + break + } + } + } + if( count == nseg_total ){ + break + } + } + + // get rid of the old axon + forsec axonal{delete_section()} + execute1("create axon[2]", CellRef) + + L_real = 0 + count = 0 + + // new axon dependant on old diameters + for i=0,1{ + access axon[i] + L = L_target/2 + nseg = nseg_total/2 + + for (x) { + if (x > 0 && x < 1) { + diam(x) = diams.x[count] + L_real = L_real+lens.x[count] + count = count + 1 + } + } + + all.append() + axonal.append() + + if (i == 0) { + v(0.0001) = i1 + } else { + v(0.0001) = i2 + } + } + + nSecAxonal = 2 + soma[0] connect axon[0](0), 1 + axon[0] connect axon[1](0), 1 + + create myelin[1] + access myelin{ + L = 1000 + diam = diams.x[count-1] + nseg = 5 + v(0.0001) = i3 + all.append() + myelinated.append() + } + connect myelin(0), axon[1](1) + } + } + + + + +func hash_str() {localobj sf strdef right + sf = new StringFunctions() + + right = $s1 + + n_of_c = sf.len(right) + + hash = 0 + char_int = 0 + for i = 0, n_of_c - 1 { + sscanf(right, "%c", & char_int) + hash = (hash * 31 + char_int) % (2 ^ 31 - 1) + sf.right(right, 1) + } + + return hash +} + +proc re_init_rng() {localobj sf + strdef full_str, name + + sf = new StringFunctions() + + if(numarg() == 1) { + // We received a third seed + channel_seed = $1 + channel_seed_set = 1 + } else { + channel_seed_set = 0 + } + + forsec apical { + for (x, 0) { + setdata_StochKv3(x) + sf.tail(secname(), "\\.", name) + sprint(full_str, "%s.%.19g", name, x) + if (channel_seed_set) { + setRNG_StochKv3(gid, hash_str(full_str), channel_seed) + } else { + setRNG_StochKv3(gid, hash_str(full_str)) + } + } + } + forsec basal { + for (x, 0) { + setdata_StochKv3(x) + sf.tail(secname(), "\\.", name) + sprint(full_str, "%s.%.19g", name, x) + if (channel_seed_set) { + setRNG_StochKv3(gid, hash_str(full_str), channel_seed) + } else { + setRNG_StochKv3(gid, hash_str(full_str)) + } + } + } + forsec somatic { + for (x, 0) { + setdata_StochKv3(x) + sf.tail(secname(), "\\.", name) + sprint(full_str, "%s.%.19g", name, x) + if (channel_seed_set) { + setRNG_StochKv3(gid, hash_str(full_str), channel_seed) + } else { + setRNG_StochKv3(gid, hash_str(full_str)) + } + } + } + forsec axonal { + for (x, 0) { + setdata_StochKv3(x) + sf.tail(secname(), "\\.", name) + sprint(full_str, "%s.%.19g", name, x) + if (channel_seed_set) { + setRNG_StochKv3(gid, hash_str(full_str), channel_seed) + } else { + setRNG_StochKv3(gid, hash_str(full_str)) + } + } + } + +} + + +endtemplate dSTUT_L2SBC diff --git a/examples/sonata-network/O1/emodels_hoc/dSTUT_L4BP.hoc b/examples/sonata-network/O1/emodels_hoc/dSTUT_L4BP.hoc new file mode 100644 index 00000000..1ecb4012 --- /dev/null +++ b/examples/sonata-network/O1/emodels_hoc/dSTUT_L4BP.hoc @@ -0,0 +1,541 @@ +/* +Created by BluePyOpt(1.9.48) at 2020-07-30 09:19:16.601206 +*/ +{load_file("stdrun.hoc")} +{load_file("import3d.hoc")} +/* + * Check that global parameters are the same as with the optimization + */ +proc check_parameter(/* name, expected_value, value */){ + strdef error + if($2 != $3){ + sprint(error, "Parameter %s has different value %f != %f", $s1, $2, $3) + execerror(error) + } +} +proc check_simulator() { + check_parameter("celsius", 34, celsius) + check_parameter("v_init", -80, v_init) +} + +begintemplate dSTUT_L4BP + public init, morphology, geom_nseg_fixed, geom_nsec, getCell, getCCell, setCCell, gid, getCell + public channel_seed, channel_seed_set + public connect2target, clear, ASCIIrpt + public soma, dend, apic, axon, myelin, getThreshold + create soma[1], dend[1], apic[1], axon[1], myelin[1] + public nSecAll, nSecSoma, nSecApical, nSecBasal, nSecMyelinated, nSecAxonalOrig, nSecAxonal + public CellRef, synHelperList, synlist + objref this, CellRef, segCounts, ASCIIrpt, synHelperList, synlist + + public all, somatic, apical, axonal, basal, myelinated, APC + objref all, somatic, apical, axonal, basal, myelinated, APC + + +obfunc getCell(){ + return this +} + +obfunc getCCell(){ + return CellRef +} +proc setCCell(){ + CellRef = $o1 +} + +//----------------------------------------------------------------------------------------------- + +/*! + * When clearing the model, the circular reference between Cells and CCells must be broken so the + * entity watching reference counts can work. + */ +proc clear() { localobj nil + CellRef = nil +} + + + +/*! + * @param $o1 NetCon source (can be nil) + * @param $o2 Variable where generated NetCon will be placed + */ +proc connect2target() { //$o1 target point process, $o2 returned NetCon + soma $o2 = new NetCon(&v(1), $o1) + $o2.threshold = -30 +} + + +proc init(/* args: morphology_dir, morphology_name */) { + all = new SectionList() + apical = new SectionList() + axonal = new SectionList() + basal = new SectionList() + somatic = new SectionList() + myelinated = new SectionList() + + synHelperList = new List() + synlist = new List() + + //For compatibility with BBP CCells + CellRef = this + + forall delete_section() + + gid = $1 + + if(numarg() >= 3) { + load_morphology($s2, $s3) + } else { + load_morphology($s2, "C300797C-I1.asc") + } + + geom_nseg() + indexSections() + replace_axon() + insertChannel() + biophys() + + // Initialize channel_seed_set to avoid accidents + channel_seed_set = 0 + // Initialize random number generators + re_init_rng() +} + +/*! + * Assign section indices to the section voltage value. This will be useful later for serializing + * the sections into an array. Note, that once the simulation begins, the voltage values will revert to actual data again. + * + * @param $o1 Import3d_GUI object + */ +proc indexSections() { local index + index = 0 + forsec all { + v(0.0001) = index + index = index +1 + } +} + +func getThreshold() { return 0.0 } + +proc load_morphology(/* morphology_dir, morphology_name */) {localobj morph, import, sf, extension + strdef morph_path + sprint(morph_path, "%s/%s", $s1, $s2) + + sf = new StringFunctions() + extension = new String() + + sscanf(morph_path, "%s", extension.s) + sf.right(extension.s, sf.len(extension.s)-4) + + if(strcmp(extension.s, ".ASC") == 0 ){ + extension.s = ".asc" + sf.left(morph_path, sf.len(morph_path)-3) + sprint(morph_path,"%s%s",morph_path,"asc") + print "USING LOWERCASE EXTENSION", morph_path + } + + + if( strcmp(extension.s, ".asc") == 0 ) { + morph = new Import3d_Neurolucida3() + } else if( strcmp(extension.s, ".swc" ) == 0) { + morph = new Import3d_SWC_read() + } else { + printf(extension.s) + printf("Unsupported file format: Morphology file has to end with .asc or .swc" ) + quit() + } + + morph.quiet = 1 + morph.input(morph_path) + + import = new Import3d_GUI(morph, 0) + import.instantiate(this) +} + +/* + * Assignment of mechanism values based on distance from the soma + * Matches the BluePyOpt method + */ +proc distribute_distance(){local x localobj sl + strdef stmp, distfunc, mech + + sl = $o1 + mech = $s2 + distfunc = $s3 + this.soma[0] distance(0, 0.5) + sprint(distfunc, "%%s %s(%%f) = %s", mech, distfunc) + forsec sl for(x, 0) { + sprint(stmp, distfunc, secname(), x, distance(x)) + execute(stmp) + } +} + +proc geom_nseg() { + this.geom_nsec() //To count all sections + //TODO: geom_nseg_fixed depends on segCounts which is calculated by + // geom_nsec. Can this be collapsed? + this.geom_nseg_fixed(40) + this.geom_nsec() //To count all sections +} + +proc insertChannel() { + forsec this.all { + insert pas + } + forsec this.apical { + insert CaDynamics_DC0 + insert Ca_HVA2 + insert Ca_LVAst + insert SK_E2 + insert StochKv3 + insert Ih + insert KdShu2007 + } + forsec this.axonal { + insert CaDynamics_DC0 + insert Ca_HVA2 + insert Ca_LVAst + insert SK_E2 + insert StochKv3 + insert NaTg + insert SKv3_1 + insert K_Pst + insert K_Tst + insert KdShu2007 + } + forsec this.basal { + insert CaDynamics_DC0 + insert Ca_HVA2 + insert Ca_LVAst + insert SK_E2 + insert StochKv3 + insert Ih + insert KdShu2007 + } + forsec this.somatic { + insert CaDynamics_DC0 + insert Ca_HVA2 + insert Ca_LVAst + insert SK_E2 + insert StochKv3 + insert NaTg + insert SKv3_1 + insert K_Pst + insert K_Tst + insert Ih + insert KdShu2007 + } + forsec this.myelinated { + } +} + +proc biophys() { + + forsec CellRef.all { + Ra = 100 + g_pas = 0.00019987832939969617 + e_pas = -60.635507473211874 + } + + forsec CellRef.apical { + cm = 1 + gamma_StochKv3 = 30 + gCa_HVAbar_Ca_HVA2 = 8.1492573896867703e-05 + gCa_LVAstbar_Ca_LVAst = 0.0012259772567692288 + ek = -90 + gSK_E2bar_SK_E2 = 0.04169227166264209 + gkbar_StochKv3 = 0.0053312354712524773 + gkbar_KdShu2007 = 0.00014238332637455178 + } + + forsec CellRef.axonal { + cm = 1 + gamma_StochKv3 = 30 + ena = 50 + ek = -90 + vshifth_NaTg = 10 + slopem_NaTg = 9 + gNaTgbar_NaTg = 0.85440074876054295 + gK_Pstbar_K_Pst = 0.35402284704927256 + gK_Tstbar_K_Tst = 0.1435318786346764 + gSKv3_1bar_SKv3_1 = 1.1538328113971894 + gCa_HVAbar_Ca_HVA2 = 9.6061208092632549e-05 + gCa_LVAstbar_Ca_LVAst = 0.0021113583107850902 + gamma_CaDynamics_DC0 = 0.0076628683390019409 + decay_CaDynamics_DC0 = 31.752460142549715 + gSK_E2bar_SK_E2 = 0.033443232124384166 + gkbar_StochKv3 = 0.0070161046075630775 + gkbar_KdShu2007 = 0.0021238603426569904 + } + + forsec CellRef.basal { + cm = 1 + gamma_StochKv3 = 30 + gCa_HVAbar_Ca_HVA2 = 8.1492573896867703e-05 + gCa_LVAstbar_Ca_LVAst = 0.0012259772567692288 + ek = -90 + gSK_E2bar_SK_E2 = 0.04169227166264209 + gkbar_StochKv3 = 0.0053312354712524773 + gkbar_KdShu2007 = 0.00014238332637455178 + } + + forsec CellRef.somatic { + cm = 1 + gamma_StochKv3 = 30 + gCa_HVAbar_Ca_HVA2 = 8.1492573896867703e-05 + gCa_LVAstbar_Ca_LVAst = 0.0012259772567692288 + ena = 50 + ek = -90 + vshiftm_NaTg = 13 + vshifth_NaTg = 15 + slopem_NaTg = 7 + gNaTgbar_NaTg = 0.0128629224860832 + gK_Pstbar_K_Pst = 0.2954197234334322 + gK_Tstbar_K_Tst = 0.035771790614902946 + gSKv3_1bar_SKv3_1 = 0.09870522565269263 + gamma_CaDynamics_DC0 = 0.012678947660784454 + decay_CaDynamics_DC0 = 898.47076840566592 + gSK_E2bar_SK_E2 = 0.083518228158071348 + gkbar_StochKv3 = 0.019094645209230349 + gkbar_KdShu2007 = 0.012653304017816846 + } + + forsec CellRef.myelinated { + cm = 0.02 + } + + distribute_distance(CellRef.apical, "gIhbar_Ih", "(-0.8696 + 2.087*exp((%.17g)*0.0031))*4.6786690215572689e-06") + distribute_distance(CellRef.basal, "gIhbar_Ih", "(-0.8696 + 2.087*exp((%.17g)*0.0031))*4.6786690215572689e-06") + distribute_distance(CellRef.somatic, "gIhbar_Ih", "(-0.8696 + 2.087*exp((%.17g)*0.0031))*4.6786690215572689e-06") +} + +func sec_count(/* SectionList */) { local nSec + nSec = 0 + forsec $o1 { + nSec += 1 + } + return nSec +} + +/* + * Iterate over the section and compute how many segments should be allocate to + * each. + */ +proc geom_nseg_fixed(/* chunkSize */) { local secIndex, chunkSize + chunkSize = $1 + soma area(.5) // make sure diam reflects 3d points + secIndex = 0 + forsec all { + nseg = 1 + 2*int(L/chunkSize) + segCounts.x[secIndex] = nseg + secIndex += 1 + } +} + +/* + * Count up the number of sections + */ +proc geom_nsec() { local nSec + nSecAll = sec_count(all) + nSecSoma = sec_count(somatic) + nSecApical = sec_count(apical) + nSecBasal = sec_count(basal) + nSecMyelinated = sec_count(myelinated) + nSecAxonalOrig = nSecAxonal = sec_count(axonal) + + segCounts = new Vector() + segCounts.resize(nSecAll) + nSec = 0 + forsec all { + segCounts.x[nSec] = nseg + nSec += 1 + } +} + +/* + * Replace the axon built from the original morphology file with a stub axon + */ + + proc replace_axon(){ local nSec, L_chunk, dist, i1, i2, count, L_target, chunkSize, L_real localobj diams, lens + + L_target = 60 // length of stub axon + nseg0 = 5 // number of segments for each of the two axon sections + + nseg_total = nseg0 * 2 + chunkSize = L_target/nseg_total + + nSec = 0 + forsec axonal{nSec = nSec + 1} + + // Try to grab info from original axon + if(nSec < 3){ //At least two axon sections have to be present! + + execerror("Less than three axon sections are present! This emodel can't be run with such a morphology!") + + } else { + + diams = new Vector() + lens = new Vector() + + access axon[0] + axon[0] i1 = v(0.0001) // used when serializing sections prior to sim start + axon[1] i2 = v(0.0001) // used when serializing sections prior to sim start + axon[2] i3 = v(0.0001) // used when serializing sections prior to sim start + + count = 0 + forsec axonal{ // loop through all axon sections + + nseg = 1 + int(L/chunkSize/2.)*2 //nseg to get diameter + + for (x) { + if (x > 0 && x < 1) { + count = count + 1 + diams.resize(count) + diams.x[count-1] = diam(x) + lens.resize(count) + lens.x[count-1] = L/nseg + if( count == nseg_total ){ + break + } + } + } + if( count == nseg_total ){ + break + } + } + + // get rid of the old axon + forsec axonal{delete_section()} + execute1("create axon[2]", CellRef) + + L_real = 0 + count = 0 + + // new axon dependant on old diameters + for i=0,1{ + access axon[i] + L = L_target/2 + nseg = nseg_total/2 + + for (x) { + if (x > 0 && x < 1) { + diam(x) = diams.x[count] + L_real = L_real+lens.x[count] + count = count + 1 + } + } + + all.append() + axonal.append() + + if (i == 0) { + v(0.0001) = i1 + } else { + v(0.0001) = i2 + } + } + + nSecAxonal = 2 + soma[0] connect axon[0](0), 1 + axon[0] connect axon[1](0), 1 + + create myelin[1] + access myelin{ + L = 1000 + diam = diams.x[count-1] + nseg = 5 + v(0.0001) = i3 + all.append() + myelinated.append() + } + connect myelin(0), axon[1](1) + } + } + + + + +func hash_str() {localobj sf strdef right + sf = new StringFunctions() + + right = $s1 + + n_of_c = sf.len(right) + + hash = 0 + char_int = 0 + for i = 0, n_of_c - 1 { + sscanf(right, "%c", & char_int) + hash = (hash * 31 + char_int) % (2 ^ 31 - 1) + sf.right(right, 1) + } + + return hash +} + +proc re_init_rng() {localobj sf + strdef full_str, name + + sf = new StringFunctions() + + if(numarg() == 1) { + // We received a third seed + channel_seed = $1 + channel_seed_set = 1 + } else { + channel_seed_set = 0 + } + + forsec apical { + for (x, 0) { + setdata_StochKv3(x) + sf.tail(secname(), "\\.", name) + sprint(full_str, "%s.%.19g", name, x) + if (channel_seed_set) { + setRNG_StochKv3(gid, hash_str(full_str), channel_seed) + } else { + setRNG_StochKv3(gid, hash_str(full_str)) + } + } + } + forsec basal { + for (x, 0) { + setdata_StochKv3(x) + sf.tail(secname(), "\\.", name) + sprint(full_str, "%s.%.19g", name, x) + if (channel_seed_set) { + setRNG_StochKv3(gid, hash_str(full_str), channel_seed) + } else { + setRNG_StochKv3(gid, hash_str(full_str)) + } + } + } + forsec somatic { + for (x, 0) { + setdata_StochKv3(x) + sf.tail(secname(), "\\.", name) + sprint(full_str, "%s.%.19g", name, x) + if (channel_seed_set) { + setRNG_StochKv3(gid, hash_str(full_str), channel_seed) + } else { + setRNG_StochKv3(gid, hash_str(full_str)) + } + } + } + forsec axonal { + for (x, 0) { + setdata_StochKv3(x) + sf.tail(secname(), "\\.", name) + sprint(full_str, "%s.%.19g", name, x) + if (channel_seed_set) { + setRNG_StochKv3(gid, hash_str(full_str), channel_seed) + } else { + setRNG_StochKv3(gid, hash_str(full_str)) + } + } + } + +} + + +endtemplate dSTUT_L4BP diff --git a/examples/sonata-network/O1/emodels_hoc/dSTUT_L5BP.hoc b/examples/sonata-network/O1/emodels_hoc/dSTUT_L5BP.hoc new file mode 100644 index 00000000..b161d050 --- /dev/null +++ b/examples/sonata-network/O1/emodels_hoc/dSTUT_L5BP.hoc @@ -0,0 +1,541 @@ +/* +Created by BluePyOpt(1.9.48) at 2020-07-30 09:19:16.611038 +*/ +{load_file("stdrun.hoc")} +{load_file("import3d.hoc")} +/* + * Check that global parameters are the same as with the optimization + */ +proc check_parameter(/* name, expected_value, value */){ + strdef error + if($2 != $3){ + sprint(error, "Parameter %s has different value %f != %f", $s1, $2, $3) + execerror(error) + } +} +proc check_simulator() { + check_parameter("celsius", 34, celsius) + check_parameter("v_init", -80, v_init) +} + +begintemplate dSTUT_L5BP + public init, morphology, geom_nseg_fixed, geom_nsec, getCell, getCCell, setCCell, gid, getCell + public channel_seed, channel_seed_set + public connect2target, clear, ASCIIrpt + public soma, dend, apic, axon, myelin, getThreshold + create soma[1], dend[1], apic[1], axon[1], myelin[1] + public nSecAll, nSecSoma, nSecApical, nSecBasal, nSecMyelinated, nSecAxonalOrig, nSecAxonal + public CellRef, synHelperList, synlist + objref this, CellRef, segCounts, ASCIIrpt, synHelperList, synlist + + public all, somatic, apical, axonal, basal, myelinated, APC + objref all, somatic, apical, axonal, basal, myelinated, APC + + +obfunc getCell(){ + return this +} + +obfunc getCCell(){ + return CellRef +} +proc setCCell(){ + CellRef = $o1 +} + +//----------------------------------------------------------------------------------------------- + +/*! + * When clearing the model, the circular reference between Cells and CCells must be broken so the + * entity watching reference counts can work. + */ +proc clear() { localobj nil + CellRef = nil +} + + + +/*! + * @param $o1 NetCon source (can be nil) + * @param $o2 Variable where generated NetCon will be placed + */ +proc connect2target() { //$o1 target point process, $o2 returned NetCon + soma $o2 = new NetCon(&v(1), $o1) + $o2.threshold = -30 +} + + +proc init(/* args: morphology_dir, morphology_name */) { + all = new SectionList() + apical = new SectionList() + axonal = new SectionList() + basal = new SectionList() + somatic = new SectionList() + myelinated = new SectionList() + + synHelperList = new List() + synlist = new List() + + //For compatibility with BBP CCells + CellRef = this + + forall delete_section() + + gid = $1 + + if(numarg() >= 3) { + load_morphology($s2, $s3) + } else { + load_morphology($s2, "C240300C1.asc") + } + + geom_nseg() + indexSections() + replace_axon() + insertChannel() + biophys() + + // Initialize channel_seed_set to avoid accidents + channel_seed_set = 0 + // Initialize random number generators + re_init_rng() +} + +/*! + * Assign section indices to the section voltage value. This will be useful later for serializing + * the sections into an array. Note, that once the simulation begins, the voltage values will revert to actual data again. + * + * @param $o1 Import3d_GUI object + */ +proc indexSections() { local index + index = 0 + forsec all { + v(0.0001) = index + index = index +1 + } +} + +func getThreshold() { return 0.0 } + +proc load_morphology(/* morphology_dir, morphology_name */) {localobj morph, import, sf, extension + strdef morph_path + sprint(morph_path, "%s/%s", $s1, $s2) + + sf = new StringFunctions() + extension = new String() + + sscanf(morph_path, "%s", extension.s) + sf.right(extension.s, sf.len(extension.s)-4) + + if(strcmp(extension.s, ".ASC") == 0 ){ + extension.s = ".asc" + sf.left(morph_path, sf.len(morph_path)-3) + sprint(morph_path,"%s%s",morph_path,"asc") + print "USING LOWERCASE EXTENSION", morph_path + } + + + if( strcmp(extension.s, ".asc") == 0 ) { + morph = new Import3d_Neurolucida3() + } else if( strcmp(extension.s, ".swc" ) == 0) { + morph = new Import3d_SWC_read() + } else { + printf(extension.s) + printf("Unsupported file format: Morphology file has to end with .asc or .swc" ) + quit() + } + + morph.quiet = 1 + morph.input(morph_path) + + import = new Import3d_GUI(morph, 0) + import.instantiate(this) +} + +/* + * Assignment of mechanism values based on distance from the soma + * Matches the BluePyOpt method + */ +proc distribute_distance(){local x localobj sl + strdef stmp, distfunc, mech + + sl = $o1 + mech = $s2 + distfunc = $s3 + this.soma[0] distance(0, 0.5) + sprint(distfunc, "%%s %s(%%f) = %s", mech, distfunc) + forsec sl for(x, 0) { + sprint(stmp, distfunc, secname(), x, distance(x)) + execute(stmp) + } +} + +proc geom_nseg() { + this.geom_nsec() //To count all sections + //TODO: geom_nseg_fixed depends on segCounts which is calculated by + // geom_nsec. Can this be collapsed? + this.geom_nseg_fixed(40) + this.geom_nsec() //To count all sections +} + +proc insertChannel() { + forsec this.all { + insert pas + } + forsec this.apical { + insert CaDynamics_DC0 + insert Ca_HVA2 + insert Ca_LVAst + insert SK_E2 + insert StochKv3 + insert Ih + insert KdShu2007 + } + forsec this.axonal { + insert CaDynamics_DC0 + insert Ca_HVA2 + insert Ca_LVAst + insert SK_E2 + insert StochKv3 + insert NaTg + insert SKv3_1 + insert K_Pst + insert K_Tst + insert KdShu2007 + } + forsec this.basal { + insert CaDynamics_DC0 + insert Ca_HVA2 + insert Ca_LVAst + insert SK_E2 + insert StochKv3 + insert Ih + insert KdShu2007 + } + forsec this.somatic { + insert CaDynamics_DC0 + insert Ca_HVA2 + insert Ca_LVAst + insert SK_E2 + insert StochKv3 + insert NaTg + insert SKv3_1 + insert K_Pst + insert K_Tst + insert Ih + insert KdShu2007 + } + forsec this.myelinated { + } +} + +proc biophys() { + + forsec CellRef.all { + Ra = 100 + g_pas = 0.00012864405328395429 + e_pas = -72.644920983758993 + } + + forsec CellRef.apical { + cm = 1 + gamma_StochKv3 = 30 + gCa_HVAbar_Ca_HVA2 = 0.00011294659905078204 + gCa_LVAstbar_Ca_LVAst = 0.0052663448767789967 + ek = -90 + gSK_E2bar_SK_E2 = 0.045654725205471515 + gkbar_StochKv3 = 2.1711954487167875e-05 + gkbar_KdShu2007 = 7.3359896223311764e-05 + } + + forsec CellRef.axonal { + cm = 1 + gamma_StochKv3 = 30 + ena = 50 + ek = -90 + vshifth_NaTg = 10 + slopem_NaTg = 9 + gNaTgbar_NaTg = 0.96926522718404295 + gK_Pstbar_K_Pst = 0.88967204760233554 + gK_Tstbar_K_Tst = 0.011241614292319801 + gSKv3_1bar_SKv3_1 = 1.772647920004097 + gCa_HVAbar_Ca_HVA2 = 0.00036695979057113344 + gCa_LVAstbar_Ca_LVAst = 7.4355114291129358e-06 + gamma_CaDynamics_DC0 = 0.006713326001006166 + decay_CaDynamics_DC0 = 42.388057946203048 + gSK_E2bar_SK_E2 = 0.0015411320183691137 + gkbar_StochKv3 = 0.018692218697120046 + gkbar_KdShu2007 = 0.0012120596905307425 + } + + forsec CellRef.basal { + cm = 1 + gamma_StochKv3 = 30 + gCa_HVAbar_Ca_HVA2 = 0.00011294659905078204 + gCa_LVAstbar_Ca_LVAst = 0.0052663448767789967 + ek = -90 + gSK_E2bar_SK_E2 = 0.045654725205471515 + gkbar_StochKv3 = 2.1711954487167875e-05 + gkbar_KdShu2007 = 7.3359896223311764e-05 + } + + forsec CellRef.somatic { + cm = 1 + gamma_StochKv3 = 30 + gCa_HVAbar_Ca_HVA2 = 0.00011294659905078204 + gCa_LVAstbar_Ca_LVAst = 0.0052663448767789967 + ena = 50 + ek = -90 + vshiftm_NaTg = 13 + vshifth_NaTg = 15 + slopem_NaTg = 7 + gNaTgbar_NaTg = 0.051422610468017695 + gK_Pstbar_K_Pst = 0.70307517938013608 + gK_Tstbar_K_Tst = 0.048572039035679172 + gSKv3_1bar_SKv3_1 = 0.24352593530225189 + gamma_CaDynamics_DC0 = 0.034613743914534076 + decay_CaDynamics_DC0 = 378.97359441870663 + gSK_E2bar_SK_E2 = 0.091303241688184211 + gkbar_StochKv3 = 5.7149885684296944e-05 + gkbar_KdShu2007 = 0.01796436078292717 + } + + forsec CellRef.myelinated { + cm = 0.02 + } + + distribute_distance(CellRef.apical, "gIhbar_Ih", "(-0.8696 + 2.087*exp((%.17g)*0.0031))*2.7441253024001051e-06") + distribute_distance(CellRef.basal, "gIhbar_Ih", "(-0.8696 + 2.087*exp((%.17g)*0.0031))*2.7441253024001051e-06") + distribute_distance(CellRef.somatic, "gIhbar_Ih", "(-0.8696 + 2.087*exp((%.17g)*0.0031))*2.7441253024001051e-06") +} + +func sec_count(/* SectionList */) { local nSec + nSec = 0 + forsec $o1 { + nSec += 1 + } + return nSec +} + +/* + * Iterate over the section and compute how many segments should be allocate to + * each. + */ +proc geom_nseg_fixed(/* chunkSize */) { local secIndex, chunkSize + chunkSize = $1 + soma area(.5) // make sure diam reflects 3d points + secIndex = 0 + forsec all { + nseg = 1 + 2*int(L/chunkSize) + segCounts.x[secIndex] = nseg + secIndex += 1 + } +} + +/* + * Count up the number of sections + */ +proc geom_nsec() { local nSec + nSecAll = sec_count(all) + nSecSoma = sec_count(somatic) + nSecApical = sec_count(apical) + nSecBasal = sec_count(basal) + nSecMyelinated = sec_count(myelinated) + nSecAxonalOrig = nSecAxonal = sec_count(axonal) + + segCounts = new Vector() + segCounts.resize(nSecAll) + nSec = 0 + forsec all { + segCounts.x[nSec] = nseg + nSec += 1 + } +} + +/* + * Replace the axon built from the original morphology file with a stub axon + */ + + proc replace_axon(){ local nSec, L_chunk, dist, i1, i2, count, L_target, chunkSize, L_real localobj diams, lens + + L_target = 60 // length of stub axon + nseg0 = 5 // number of segments for each of the two axon sections + + nseg_total = nseg0 * 2 + chunkSize = L_target/nseg_total + + nSec = 0 + forsec axonal{nSec = nSec + 1} + + // Try to grab info from original axon + if(nSec < 3){ //At least two axon sections have to be present! + + execerror("Less than three axon sections are present! This emodel can't be run with such a morphology!") + + } else { + + diams = new Vector() + lens = new Vector() + + access axon[0] + axon[0] i1 = v(0.0001) // used when serializing sections prior to sim start + axon[1] i2 = v(0.0001) // used when serializing sections prior to sim start + axon[2] i3 = v(0.0001) // used when serializing sections prior to sim start + + count = 0 + forsec axonal{ // loop through all axon sections + + nseg = 1 + int(L/chunkSize/2.)*2 //nseg to get diameter + + for (x) { + if (x > 0 && x < 1) { + count = count + 1 + diams.resize(count) + diams.x[count-1] = diam(x) + lens.resize(count) + lens.x[count-1] = L/nseg + if( count == nseg_total ){ + break + } + } + } + if( count == nseg_total ){ + break + } + } + + // get rid of the old axon + forsec axonal{delete_section()} + execute1("create axon[2]", CellRef) + + L_real = 0 + count = 0 + + // new axon dependant on old diameters + for i=0,1{ + access axon[i] + L = L_target/2 + nseg = nseg_total/2 + + for (x) { + if (x > 0 && x < 1) { + diam(x) = diams.x[count] + L_real = L_real+lens.x[count] + count = count + 1 + } + } + + all.append() + axonal.append() + + if (i == 0) { + v(0.0001) = i1 + } else { + v(0.0001) = i2 + } + } + + nSecAxonal = 2 + soma[0] connect axon[0](0), 1 + axon[0] connect axon[1](0), 1 + + create myelin[1] + access myelin{ + L = 1000 + diam = diams.x[count-1] + nseg = 5 + v(0.0001) = i3 + all.append() + myelinated.append() + } + connect myelin(0), axon[1](1) + } + } + + + + +func hash_str() {localobj sf strdef right + sf = new StringFunctions() + + right = $s1 + + n_of_c = sf.len(right) + + hash = 0 + char_int = 0 + for i = 0, n_of_c - 1 { + sscanf(right, "%c", & char_int) + hash = (hash * 31 + char_int) % (2 ^ 31 - 1) + sf.right(right, 1) + } + + return hash +} + +proc re_init_rng() {localobj sf + strdef full_str, name + + sf = new StringFunctions() + + if(numarg() == 1) { + // We received a third seed + channel_seed = $1 + channel_seed_set = 1 + } else { + channel_seed_set = 0 + } + + forsec apical { + for (x, 0) { + setdata_StochKv3(x) + sf.tail(secname(), "\\.", name) + sprint(full_str, "%s.%.19g", name, x) + if (channel_seed_set) { + setRNG_StochKv3(gid, hash_str(full_str), channel_seed) + } else { + setRNG_StochKv3(gid, hash_str(full_str)) + } + } + } + forsec basal { + for (x, 0) { + setdata_StochKv3(x) + sf.tail(secname(), "\\.", name) + sprint(full_str, "%s.%.19g", name, x) + if (channel_seed_set) { + setRNG_StochKv3(gid, hash_str(full_str), channel_seed) + } else { + setRNG_StochKv3(gid, hash_str(full_str)) + } + } + } + forsec somatic { + for (x, 0) { + setdata_StochKv3(x) + sf.tail(secname(), "\\.", name) + sprint(full_str, "%s.%.19g", name, x) + if (channel_seed_set) { + setRNG_StochKv3(gid, hash_str(full_str), channel_seed) + } else { + setRNG_StochKv3(gid, hash_str(full_str)) + } + } + } + forsec axonal { + for (x, 0) { + setdata_StochKv3(x) + sf.tail(secname(), "\\.", name) + sprint(full_str, "%s.%.19g", name, x) + if (channel_seed_set) { + setRNG_StochKv3(gid, hash_str(full_str), channel_seed) + } else { + setRNG_StochKv3(gid, hash_str(full_str)) + } + } + } + +} + + +endtemplate dSTUT_L5BP diff --git a/examples/sonata-network/O1/morphologies/ascii/C230998A-I3_-_Clone_9.asc b/examples/sonata-network/O1/morphologies/ascii/C230998A-I3_-_Clone_9.asc new file mode 100644 index 00000000..8c082506 --- /dev/null +++ b/examples/sonata-network/O1/morphologies/ascii/C230998A-I3_-_Clone_9.asc @@ -0,0 +1,678 @@ +("CellBody" + (Color Red) + (CellBody) + (0.869999886 7.800835133 -1.209999919 0.000000000) + (2.980000496 4.430832386 -1.209999919 0.000000000) + (4.380000114 1.400833726 -1.209999919 0.000000000) + (3.699999809 -2.399165392 -1.220000148 0.000000000) + (2.560000420 -5.769168377 -1.220000148 0.000000000) + (0.820000648 -9.059165001 -1.220000148 0.000000000) + (-1.390000343 -8.679167747 -0.080000065 0.000000000) + (-4.039999962 -4.619166851 0.540000081 0.000000000) + (-4.970000267 0.360832840 0.770000100 0.000000000) + 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"proj_S1nonbarrel_midrange_neurons": { + "population": "external_midrange__S1nonbarrel_neurons__chemical" + } +} \ No newline at end of file diff --git a/examples/sonata-network/mechanisms/Ca.mod b/examples/sonata-network/mechanisms/Ca.mod new file mode 100644 index 00000000..7a55bc28 --- /dev/null +++ b/examples/sonata-network/mechanisms/Ca.mod @@ -0,0 +1,72 @@ +:Comment : +:Reference : : Reuveni, Friedman, Amitai, and Gutnick, J.Neurosci. 1993 + +NEURON { + SUFFIX Ca + USEION ca READ eca WRITE ica + RANGE gCabar, gCa, ica +} + +UNITS { + (S) = (siemens) + (mV) = (millivolt) + (mA) = (milliamp) +} + +PARAMETER { + gCabar = 0.00001 (S/cm2) +} + +ASSIGNED { + v (mV) + eca (mV) + ica (mA/cm2) + gCa (S/cm2) + mInf + mTau + mAlpha + mBeta + hInf + hTau + hAlpha + hBeta +} + +STATE { + m + h +} + +BREAKPOINT { + SOLVE states METHOD cnexp + gCa = gCabar*m*m*h + ica = gCa*(v-eca) +} + +DERIVATIVE states { + rates() + m' = (mInf-m)/mTau + h' = (hInf-h)/hTau +} + +INITIAL{ + rates() + m = mInf + h = hInf +} + +PROCEDURE rates(){ + UNITSOFF + if((v == -27) ){ + v = v+0.0001 + } + mAlpha = (0.055*(-27-v))/(exp((-27-v)/3.8) - 1) + mBeta = (0.94*exp((-75-v)/17)) + mInf = mAlpha/(mAlpha + mBeta) + mTau = 1/(mAlpha + mBeta) + hAlpha = (0.000457*exp((-13-v)/50)) + hBeta = (0.0065/(exp((-v-15)/28)+1)) + hInf = hAlpha/(hAlpha + hBeta) + hTau = 1/(hAlpha + hBeta) + UNITSON +} diff --git a/examples/sonata-network/mechanisms/CaDynamics_DC0.mod b/examples/sonata-network/mechanisms/CaDynamics_DC0.mod new file mode 100644 index 00000000..0e7867c1 --- /dev/null +++ b/examples/sonata-network/mechanisms/CaDynamics_DC0.mod @@ -0,0 +1,57 @@ +: Dynamics that track inside calcium concentration +: modified from Destexhe et al. 1994 +: Dan Keller and Christian Roessert - removed shell, made dependent on geometry of individual sections via the surface to volume ratio +: LJP: OK, correction not necessary, no voltage values + +NEURON { + SUFFIX CaDynamics_DC0 + USEION ca READ ica WRITE cai + RANGE decay, gamma +} + +UNITS { + (mV) = (millivolt) + (mA) = (milliamp) + FARADAY = (faraday) (coulombs) + PI = (pi) (1) + (molar) = (1/liter) + (mM) = (millimolar) + (um) = (micron) +} + +PARAMETER { + + : Percent of free calcium (not buffered), Helmchen et al. 1996: (L5) kappa_e = 100 + gamma = 0.01 (1) + + : rate of removal of calcium: + : L5 proximal dendrite: (Helmchen 1996) 70ms @ 7um diam + decay = 70 (ms) + + : baseline calcium + : CA1: (Sabatini 2002) 65 nM + minCai = 6.5e-5 (mM) +} + +ASSIGNED { + ica (mA/cm2) + diam (um) : diameter of current segment (automatically available within NMODL, like v) + surftovol (1/um) + } + +STATE { + cai (mM) + } + +BREAKPOINT { SOLVE states METHOD cnexp } + +INITIAL { + : surface = 2*PI*(diam/2)*L + : volume = PI*(diam/2)*(diam/2)*L + surftovol = 4 / diam + cai = minCai +} + +DERIVATIVE states { + cai' = -(10000)*ica*surftovol*gamma/(2*FARADAY) - (cai - minCai)/decay +} diff --git a/examples/sonata-network/mechanisms/CaDynamics_E2.mod b/examples/sonata-network/mechanisms/CaDynamics_E2.mod new file mode 100644 index 00000000..dd4337ff --- /dev/null +++ b/examples/sonata-network/mechanisms/CaDynamics_E2.mod @@ -0,0 +1,36 @@ +: Dynamics that track inside calcium concentration +: modified from Destexhe et al. 1994 + +NEURON { + SUFFIX CaDynamics_E2 + USEION ca READ ica WRITE cai + RANGE decay, gamma, minCai, depth +} + +UNITS { + (mV) = (millivolt) + (mA) = (milliamp) + FARADAY = (faraday) (coulombs) + (molar) = (1/liter) + (mM) = (millimolar) + (um) = (micron) +} + +PARAMETER { + gamma = 0.05 : percent of free calcium (not buffered) + decay = 80 (ms) : rate of removal of calcium + depth = 0.1 (um) : depth of shell + minCai = 1e-4 (mM) +} + +ASSIGNED {ica (mA/cm2)} + +STATE { + cai (mM) + } + +BREAKPOINT { SOLVE states METHOD cnexp } + +DERIVATIVE states { + cai' = -(10000)*(ica*gamma/(2*FARADAY*depth)) - (cai - minCai)/decay +} diff --git a/examples/sonata-network/mechanisms/Ca_HVA.mod b/examples/sonata-network/mechanisms/Ca_HVA.mod new file mode 100644 index 00000000..109b481c --- /dev/null +++ b/examples/sonata-network/mechanisms/Ca_HVA.mod @@ -0,0 +1,73 @@ +:Comment : +:Reference : : Reuveni, Friedman, Amitai, and Gutnick, J.Neurosci. 1993 +: LJP: not corrected! + +NEURON { + SUFFIX Ca_HVA + USEION ca READ eca WRITE ica + RANGE gCa_HVAbar, gCa_HVA, ica +} + +UNITS { + (S) = (siemens) + (mV) = (millivolt) + (mA) = (milliamp) +} + +PARAMETER { + gCa_HVAbar = 0.00001 (S/cm2) +} + +ASSIGNED { + v (mV) + eca (mV) + ica (mA/cm2) + gCa (S/cm2) + mInf + mTau + mAlpha + mBeta + hInf + hTau + hAlpha + hBeta +} + +STATE { + m + h +} + +BREAKPOINT { + SOLVE states METHOD cnexp + gCa = gCa_HVAbar*m*m*h + ica = gCa*(v-eca) +} + +DERIVATIVE states { + rates() + m' = (mInf-m)/mTau + h' = (hInf-h)/hTau +} + +INITIAL{ + rates() + m = mInf + h = hInf +} + +PROCEDURE rates(){ + UNITSOFF + if((v == -27) ){ + v = v+0.0001 + } + mAlpha = (0.055*(-27-v))/(exp((-27-v)/3.8) - 1) + mBeta = (0.94*exp((-75-v)/17)) + mInf = mAlpha/(mAlpha + mBeta) + mTau = 1/(mAlpha + mBeta) + hAlpha = (0.000457*exp((-13-v)/50)) + hBeta = (0.0065/(exp((-v-15)/28)+1)) + hInf = hAlpha/(hAlpha + hBeta) + hTau = 1/(hAlpha + hBeta) + UNITSON +} diff --git a/examples/sonata-network/mechanisms/Ca_HVA2.mod b/examples/sonata-network/mechanisms/Ca_HVA2.mod new file mode 100644 index 00000000..e861de76 --- /dev/null +++ b/examples/sonata-network/mechanisms/Ca_HVA2.mod @@ -0,0 +1,77 @@ +:Comment : +:Reference : : Reuveni, Friedman, Amitai, and Gutnick, J.Neurosci. 1993 +: activation from Sayer, Schwindt and Crill (1990) +: inactivation from Dichter and Zona 1989 +: LJP: OK, inactivation corrected by 12.3 mV + +NEURON { + SUFFIX Ca_HVA2 + USEION ca READ eca WRITE ica + RANGE gCa_HVAbar, gCa_HVA, ica +} + +UNITS { + (S) = (siemens) + (mV) = (millivolt) + (mA) = (milliamp) +} + +PARAMETER { + gCa_HVAbar = 0.00001 (S/cm2) +} + +ASSIGNED { + v (mV) + eca (mV) + ica (mA/cm2) + gCa (S/cm2) + mInf + mTau + mAlpha + mBeta + hInf + hTau + hAlpha + hBeta +} + +STATE { + m + h +} + +BREAKPOINT { + SOLVE states METHOD cnexp + gCa = gCa_HVAbar*m*m*h + ica = gCa*(v-eca) +} + +DERIVATIVE states { + rates() + m' = (mInf-m)/mTau + h' = (hInf-h)/hTau +} + +INITIAL{ + rates() + m = mInf + h = hInf +} + +PROCEDURE rates(){ + UNITSOFF + if((v == -27) ){ + v = v+0.0001 + } + mAlpha = (0.055*(-27-v))/(exp((-27-v)/3.8) - 1) + mBeta = (0.94*exp((-75-v)/17)) + mInf = mAlpha/(mAlpha + mBeta) + mTau = 1/(mAlpha + mBeta) + v = v + 12.3 + hAlpha = (0.000457*exp((-13-v)/50)) + hBeta = (0.0065/(exp((-v-15)/28)+1)) + hInf = hAlpha/(hAlpha + hBeta) + hTau = 1/(hAlpha + hBeta) + v = v - 12.3 + UNITSON +} diff --git a/examples/sonata-network/mechanisms/Ca_LVAst.mod b/examples/sonata-network/mechanisms/Ca_LVAst.mod new file mode 100644 index 00000000..345217f5 --- /dev/null +++ b/examples/sonata-network/mechanisms/Ca_LVAst.mod @@ -0,0 +1,69 @@ +:Comment : LVA ca channel. Note: mtau is an approximation from the plots +:Reference : : Avery and Johnston 1996, tau from Randall 1997 +:Comment: shifted by -10 mv to correct for junction potential +:Comment: corrected rates using q10 = 2.3, target temperature 34, orginal 21 +: LJP: OK + +NEURON { + SUFFIX Ca_LVAst + USEION ca READ eca WRITE ica + RANGE gCa_LVAstbar, gCa_LVAst, ica +} + +UNITS { + (S) = (siemens) + (mV) = (millivolt) + (mA) = (milliamp) +} + +PARAMETER { + gCa_LVAstbar = 0.00001 (S/cm2) +} + +ASSIGNED { + v (mV) + eca (mV) + ica (mA/cm2) + gCa_LVAst (S/cm2) + mInf + mTau + hInf + hTau +} + +STATE { + m + h +} + +BREAKPOINT { + SOLVE states METHOD cnexp + gCa_LVAst = gCa_LVAstbar*m*m*h + ica = gCa_LVAst*(v-eca) +} + +DERIVATIVE states { + rates() + m' = (mInf-m)/mTau + h' = (hInf-h)/hTau +} + +INITIAL{ + rates() + m = mInf + h = hInf +} + +PROCEDURE rates(){ + LOCAL qt + qt = 2.3^((34-21)/10) + + UNITSOFF + v = v + 10 + mInf = 1.0000/(1+ exp((v - -30.000)/-6)) + mTau = (5.0000 + 20.0000/(1+exp((v - -25.000)/5)))/qt + hInf = 1.0000/(1+ exp((v - -80.000)/6.4)) + hTau = (20.0000 + 50.0000/(1+exp((v - -40.000)/7)))/qt + v = v - 10 + UNITSON +} diff --git a/examples/sonata-network/mechanisms/DetAMPANMDA.mod b/examples/sonata-network/mechanisms/DetAMPANMDA.mod new file mode 100644 index 00000000..75f8e241 --- /dev/null +++ b/examples/sonata-network/mechanisms/DetAMPANMDA.mod @@ -0,0 +1,342 @@ +COMMENT +/** + * @file DetAMPANMDA.mod + * @brief Adapted from ProbAMPANMDA_EMS.mod by Eilif, Michael and Srikanth + * @author chindemi + * @date 2014-05-25 + * @remark Copyright 2005-2023 Blue Brain Project / EPFL + * + * Licensed under the Apache License, Version 2.0 (the "License"); + * you may not use this file except in compliance with the License. + * + * You may obtain a copy of the License at + * + * http://www.apache.org/licenses/LICENSE-2.0 + * + * Unless required by applicable law or agreed to in writing, software + * distributed under the License is distributed on an "AS IS" BASIS, + * WITHOUT WARRANTIES OR CONDITIONS OF ANY KIND, either express or implied. + * See the License for the specific language governing permissions and + * limitations under the License. + */ +ENDCOMMENT + + +TITLE AMPA and NMDA receptor with presynaptic short-term plasticity + + +COMMENT +AMPA and NMDA receptor conductance using a dual-exponential profile +presynaptic short-term plasticity based on Fuhrmann et al. 2002, deterministic +version. +ENDCOMMENT + + +NEURON { + THREADSAFE + + POINT_PROCESS DetAMPANMDA + RANGE tau_r_AMPA, tau_d_AMPA, tau_r_NMDA, tau_d_NMDA + RANGE Use, u, Dep, Fac, u0, mg, NMDA_ratio + RANGE i, i_AMPA, i_NMDA, g_AMPA, g_NMDA, g, e + NONSPECIFIC_CURRENT i + RANGE synapseID, verboseLevel + RANGE conductance + RANGE next_delay + BBCOREPOINTER delay_times, delay_weights + GLOBAL nc_type_param + : For debugging + :RANGE sgid, tgid +} + + +PARAMETER { + tau_r_AMPA = 0.2 (ms) : Dual-exponential conductance profile + tau_d_AMPA = 1.7 (ms) : IMPORTANT: tau_r < tau_d + tau_r_NMDA = 0.29 (ms) : Dual-exponential conductance profile + tau_d_NMDA = 43 (ms) : IMPORTANT: tau_r < tau_d + Use = 1.0 (1) : Utilization of synaptic efficacy + Dep = 100 (ms) : Relaxation time constant from depression + Fac = 10 (ms) : Relaxation time constant from facilitation + e = 0 (mV) : AMPA and NMDA reversal potential + mg = 1 (mM) : Initial concentration of mg2+ + gmax = .001 (uS) : Weight conversion factor (from nS to uS) + u0 = 0 : Initial value of u, which is the running value of Use + NMDA_ratio = 0.71 (1) : The ratio of NMDA to AMPA + synapseID = 0 + verboseLevel = 0 + conductance = 0.0 + nc_type_param = 7 + :sgid = -1 + :tgid = -1 +} + +VERBATIM + +#ifndef CORENEURON_BUILD +extern int ifarg(int iarg); +#ifndef NRN_VERSION_GTEQ_8_2_0 +extern void* vector_arg(int iarg); +extern double* vector_vec(void* vv); +extern int vector_capacity(void* vv); +#endif +#endif + +ENDVERBATIM + + +ASSIGNED { + v (mV) + i (nA) + i_AMPA (nA) + i_NMDA (nA) + g_AMPA (uS) + g_NMDA (uS) + g (uS) + factor_AMPA + factor_NMDA + mggate + + : stuff for delayed connections + delay_times + delay_weights + next_delay (ms) +} + +PROCEDURE setup_delay_vecs() { +VERBATIM +#ifndef CORENEURON_BUILD + void** vv_delay_times = (void**)(&_p_delay_times); + void** vv_delay_weights = (void**)(&_p_delay_weights); + *vv_delay_times = (void*)NULL; + *vv_delay_weights = (void*)NULL; + if (ifarg(1)) { + *vv_delay_times = vector_arg(1); + } + if (ifarg(2)) { + *vv_delay_weights = vector_arg(2); + } +#endif +ENDVERBATIM +} + + +STATE { + A_AMPA : AMPA state variable to construct the dual-exponential profile - decays with conductance tau_r_AMPA + B_AMPA : AMPA state variable to construct the dual-exponential profile - decays with conductance tau_d_AMPA + A_NMDA : NMDA state variable to construct the dual-exponential profile - decays with conductance tau_r_NMDA + B_NMDA : NMDA state variable to construct the dual-exponential profile - decays with conductance tau_d_NMDA +} + + +INITIAL{ + LOCAL tp_AMPA, tp_NMDA + + A_AMPA = 0 + B_AMPA = 0 + + A_NMDA = 0 + B_NMDA = 0 + + tp_AMPA = (tau_r_AMPA*tau_d_AMPA)/(tau_d_AMPA-tau_r_AMPA)*log(tau_d_AMPA/tau_r_AMPA) :time to peak of the conductance + tp_NMDA = (tau_r_NMDA*tau_d_NMDA)/(tau_d_NMDA-tau_r_NMDA)*log(tau_d_NMDA/tau_r_NMDA) :time to peak of the conductance + + factor_AMPA = -exp(-tp_AMPA/tau_r_AMPA)+exp(-tp_AMPA/tau_d_AMPA) :AMPA Normalization factor - so that when t = tp_AMPA, gsyn = gpeak + factor_AMPA = 1/factor_AMPA + + factor_NMDA = -exp(-tp_NMDA/tau_r_NMDA)+exp(-tp_NMDA/tau_d_NMDA) :NMDA Normalization factor - so that when t = tp_NMDA, gsyn = gpeak + factor_NMDA = 1/factor_NMDA + + next_delay = -1 +} + + +BREAKPOINT { + SOLVE state METHOD cnexp + mggate = 1 / (1 + exp(0.062 (/mV) * -(v)) * (mg / 3.57 (mM))) :mggate kinetics - Jahr & Stevens 1990 + g_AMPA = gmax*(B_AMPA-A_AMPA) :compute time varying conductance as the difference of state variables B_AMPA and A_AMPA + g_NMDA = gmax*(B_NMDA-A_NMDA) * mggate :compute time varying conductance as the difference of state variables B_NMDA and A_NMDA and mggate kinetics + g = g_AMPA + g_NMDA + i_AMPA = g_AMPA*(v-e) :compute the AMPA driving force based on the time varying conductance, membrane potential, and AMPA reversal + i_NMDA = g_NMDA*(v-e) :compute the NMDA driving force based on the time varying conductance, membrane potential, and NMDA reversal + i = i_AMPA + i_NMDA +} + + +DERIVATIVE state{ + A_AMPA' = -A_AMPA/tau_r_AMPA + B_AMPA' = -B_AMPA/tau_d_AMPA + A_NMDA' = -A_NMDA/tau_r_NMDA + B_NMDA' = -B_NMDA/tau_d_NMDA +} + + +NET_RECEIVE (weight, weight_AMPA, weight_NMDA, R, Pr, u, tsyn (ms), nc_type){ + LOCAL result + weight_AMPA = weight + weight_NMDA = weight * NMDA_ratio + + INITIAL{ + R=1 + u=u0 + tsyn=t + + if (nc_type == 0) { + : nc_type { + : 0 = presynaptic netcon + : 1 = spontmini netcon + : 2 = replay netcon + : } + VERBATIM + // setup self events for delayed connections to change weights + IvocVect *vv_delay_times = *((IvocVect**)(&_p_delay_times)); + IvocVect *vv_delay_weights = *((IvocVect**)(&_p_delay_weights)); + if (vv_delay_times && vector_capacity(vv_delay_times)>=1) { + double* deltm_el = vector_vec(vv_delay_times); + int delay_times_idx; + next_delay = 0; + for(delay_times_idx = 0; delay_times_idx < vector_capacity(vv_delay_times); ++delay_times_idx) { + double next_delay_t = deltm_el[delay_times_idx]; + ENDVERBATIM + net_send(next_delay_t, 1) + VERBATIM + } + } + ENDVERBATIM + } + } + + : Disable in case of t < 0 (in case of ForwardSkip) which causes numerical + : instability if synapses are activated. + if(t < 0 ) { + VERBATIM + return; + ENDVERBATIM + } + + if (flag == 1) { + : self event to set next weight at delay + VERBATIM + // setup self events for delayed connections to change weights + IvocVect *vv_delay_weights = *((IvocVect**)(&_p_delay_weights)); + if (vv_delay_weights && vector_capacity(vv_delay_weights)>=next_delay) { + double* weights_v = vector_vec(vv_delay_weights); + double next_delay_weight = weights_v[(int)next_delay]; + ENDVERBATIM + weight = conductance*next_delay_weight + next_delay = next_delay + 1 + VERBATIM + } + return; + ENDVERBATIM + } + : flag == 0, i.e. a spike has arrived + + : calc u at event- + if (Fac > 0) { + u = u*exp(-(t - tsyn)/Fac) :update facilitation variable if Fac>0 Eq. 2 in Fuhrmann et al. + } else { + u = Use + } + if(Fac > 0){ + u = u + Use*(1-u) :update facilitation variable if Fac>0 Eq. 2 in Fuhrmann et al. + } + + R = 1 - (1-R) * exp(-(t-tsyn)/Dep) :Probability R for a vesicle to be available for release, analogous to the pool of synaptic + :resources available for release in the deterministic model. Eq. 3 in Fuhrmann et al. + Pr = u * R :Pr is calculated as R * u (running value of Use) + R = R - u * R :update R as per Eq. 3 in Fuhrmann et al. + + if( verboseLevel > 0 ) { + printf("Synapse %f at time %g: R = %g Pr = %g erand = %g\n", synapseID, t, R, Pr, result ) + } + + tsyn = t + + A_AMPA = A_AMPA + Pr*weight_AMPA*factor_AMPA + B_AMPA = B_AMPA + Pr*weight_AMPA*factor_AMPA + A_NMDA = A_NMDA + Pr*weight_NMDA*factor_NMDA + B_NMDA = B_NMDA + Pr*weight_NMDA*factor_NMDA + + if( verboseLevel > 0 ) { + printf( " vals %g %g %g %g\n", A_AMPA, weight_AMPA, factor_AMPA, weight ) + } +} + + +FUNCTION toggleVerbose() { + verboseLevel = 1-verboseLevel +} + + +VERBATIM +static void bbcore_write(double* x, int* d, int* x_offset, int* d_offset, _threadargsproto_) { + + IvocVect *vv_delay_times = *((IvocVect**)(&_p_delay_times)); + IvocVect *vv_delay_weights = *((IvocVect**)(&_p_delay_weights)); + + // serialize connection delay vectors + if (vv_delay_times && vv_delay_weights && + (vector_capacity(vv_delay_times) >= 1) && (vector_capacity(vv_delay_weights) >= 1)) { + if (d && x) { + int* d_i = d + *d_offset; + // store vector sizes for deserialization + d_i[0] = vector_capacity(vv_delay_times); + d_i[1] = vector_capacity(vv_delay_weights); + + double* delay_times_el = vector_vec(vv_delay_times); + double* delay_weights_el = vector_vec(vv_delay_weights); + double* x_i = x + *x_offset; + int delay_vecs_idx; + int x_idx = 0; + for(delay_vecs_idx = 0; delay_vecs_idx < vector_capacity(vv_delay_times); ++delay_vecs_idx) { + x_i[x_idx++] = delay_times_el[delay_vecs_idx]; + x_i[x_idx++] = delay_weights_el[delay_vecs_idx]; + } + } + } else { + if (d) { + int* d_i = d + *d_offset; + d_i[0] = 0; + d_i[1] = 0; + } + } + // reserve space for delay connection vector sizes on serialization buffer + *d_offset += 2; + + // reserve space for connection delay data on serialization buffer + if (vv_delay_times && vv_delay_weights) { + *x_offset += vector_capacity(vv_delay_times) + vector_capacity(vv_delay_weights); + } +} + +static void bbcore_read(double* x, int* d, int* x_offset, int* d_offset, _threadargsproto_) { + assert(!_p_delay_times && !_p_delay_weights); + + // first get delay vector sizes + int* d_i = d + *d_offset; + int delay_times_sz = d_i[0]; + int delay_weights_sz = d_i[1]; + *d_offset += 2; + + if ((delay_times_sz > 0) && (delay_weights_sz > 0)) { + double* x_i = x + *x_offset; + + // allocate vectors + _p_delay_times = (double*)vector_new1(delay_times_sz); + _p_delay_weights = (double*)vector_new1(delay_weights_sz); + + double* delay_times_el = vector_vec((IvocVect*)_p_delay_times); + double* delay_weights_el = vector_vec((IvocVect*)_p_delay_weights); + + // copy data + int x_idx; + int vec_idx = 0; + for(x_idx = 0; x_idx < delay_times_sz + delay_weights_sz; x_idx += 2) { + delay_times_el[vec_idx] = x_i[x_idx]; + delay_weights_el[vec_idx++] = x_i[x_idx+1]; + } + *x_offset += delay_times_sz + delay_weights_sz; + } +} +ENDVERBATIM diff --git a/examples/sonata-network/mechanisms/DetGABAAB.mod b/examples/sonata-network/mechanisms/DetGABAAB.mod new file mode 100644 index 00000000..ba5a9365 --- /dev/null +++ b/examples/sonata-network/mechanisms/DetGABAAB.mod @@ -0,0 +1,340 @@ +COMMENT +/** + * @file DetGABAAB.mod + * @brief Adapted from ProbGABAA_EMS.mod by Eilif, Michael and Srikanth + * @author chindemi + * @date 2014-05-25 + * @remark Copyright 2005-2023 Blue Brain Project / EPFL + * + * Licensed under the Apache License, Version 2.0 (the "License"); + * you may not use this file except in compliance with the License. + * + * You may obtain a copy of the License at + * + * http://www.apache.org/licenses/LICENSE-2.0 + * + * Unless required by applicable law or agreed to in writing, software + * distributed under the License is distributed on an "AS IS" BASIS, + * WITHOUT WARRANTIES OR CONDITIONS OF ANY KIND, either express or implied. + * See the License for the specific language governing permissions and + * limitations under the License. + */ +ENDCOMMENT + + +TITLE GABAA and GABAB receptor with presynaptic short-term plasticity + + +COMMENT +GABAA and GABAB receptor conductance using a dual-exponential profile +presynaptic short-term plasticity based on Fuhrmann et al. 2002, deterministic +version. +ENDCOMMENT + + +NEURON { + THREADSAFE + + POINT_PROCESS DetGABAAB + RANGE tau_r_GABAA, tau_d_GABAA, tau_r_GABAB, tau_d_GABAB + RANGE Use, u, Dep, Fac, u0, GABAB_ratio + RANGE i, i_GABAA, i_GABAB, g_GABAA, g_GABAB, g, e_GABAA, e_GABAB + NONSPECIFIC_CURRENT i + RANGE synapseID, verboseLevel + RANGE conductance + RANGE next_delay + BBCOREPOINTER delay_times, delay_weights + GLOBAL nc_type_param + : For debugging + :RANGE sgid, tgid +} + + +PARAMETER { + tau_r_GABAA = 0.2 (ms) : dual-exponential conductance profile + tau_d_GABAA = 8 (ms) : IMPORTANT: tau_r < tau_d + tau_r_GABAB = 3.5 (ms) : dual-exponential conductance profile :Placeholder value from hippocampal recordings SR + tau_d_GABAB = 260.9 (ms) : IMPORTANT: tau_r < tau_d :Placeholder value from hippocampal recordings + Use = 1.0 (1) : Utilization of synaptic efficacy + Dep = 100 (ms) : relaxation time constant from depression + Fac = 10 (ms) : relaxation time constant from facilitation + e_GABAA = -80 (mV) : GABAA reversal potential + e_GABAB = -97 (mV) : GABAB reversal potential + gmax = .001 (uS) : weight conversion factor (from nS to uS) + u0 = 0 :initial value of u, which is the running value of release probability + synapseID = 0 + verboseLevel = 0 + GABAB_ratio = 0 (1) : The ratio of GABAB to GABAA + conductance = 0.0 + nc_type_param = 7 +} + + +VERBATIM + +#ifndef CORENEURON_BUILD +extern int ifarg(int iarg); +#ifndef NRN_VERSION_GTEQ_8_2_0 +extern void* vector_arg(int iarg); +extern double* vector_vec(void* vv); +extern int vector_capacity(void* vv); +#endif +#endif + +ENDVERBATIM + + +ASSIGNED { + v (mV) + i (nA) + i_GABAA (nA) + i_GABAB (nA) + g_GABAA (uS) + g_GABAB (uS) + g (uS) + factor_GABAA + factor_GABAB + + : stuff for delayed connections + delay_times + delay_weights + next_delay (ms) +} + +PROCEDURE setup_delay_vecs() { +VERBATIM +#ifndef CORENEURON_BUILD + void** vv_delay_times = (void**)(&_p_delay_times); + void** vv_delay_weights = (void**)(&_p_delay_weights); + *vv_delay_times = (void*)NULL; + *vv_delay_weights = (void*)NULL; + if (ifarg(1)) { + *vv_delay_times = vector_arg(1); + } + if (ifarg(2)) { + *vv_delay_weights = vector_arg(2); + } +#endif +ENDVERBATIM +} + + +STATE { + A_GABAA : GABAA state variable to construct the dual-exponential profile - decays with conductance tau_r_GABAA + B_GABAA : GABAA state variable to construct the dual-exponential profile - decays with conductance tau_d_GABAA + A_GABAB : GABAB state variable to construct the dual-exponential profile - decays with conductance tau_r_GABAB + B_GABAB : GABAB state variable to construct the dual-exponential profile - decays with conductance tau_d_GABAB +} + + +INITIAL{ + LOCAL tp_GABAA, tp_GABAB + + A_GABAA = 0 + B_GABAA = 0 + + A_GABAB = 0 + B_GABAB = 0 + + tp_GABAA = (tau_r_GABAA*tau_d_GABAA)/(tau_d_GABAA-tau_r_GABAA)*log(tau_d_GABAA/tau_r_GABAA) :time to peak of the conductance + tp_GABAB = (tau_r_GABAB*tau_d_GABAB)/(tau_d_GABAB-tau_r_GABAB)*log(tau_d_GABAB/tau_r_GABAB) :time to peak of the conductance + + factor_GABAA = -exp(-tp_GABAA/tau_r_GABAA)+exp(-tp_GABAA/tau_d_GABAA) :GABAA Normalization factor - so that when t = tp_GABAA, gsyn = gpeak + factor_GABAA = 1/factor_GABAA + + factor_GABAB = -exp(-tp_GABAB/tau_r_GABAB)+exp(-tp_GABAB/tau_d_GABAB) :GABAB Normalization factor - so that when t = tp_GABAB, gsyn = gpeak + factor_GABAB = 1/factor_GABAB + + next_delay = -1 + +} + + +BREAKPOINT { + SOLVE state METHOD cnexp + g_GABAA = gmax*(B_GABAA-A_GABAA) :compute time varying conductance as the difference of state variables B_GABAA and A_GABAA + g_GABAB = gmax*(B_GABAB-A_GABAB) :compute time varying conductance as the difference of state variables B_GABAB and A_GABAB + g = g_GABAA + g_GABAB + i_GABAA = g_GABAA*(v-e_GABAA) :compute the GABAA driving force based on the time varying conductance, membrane potential, and GABAA reversal + i_GABAB = g_GABAB*(v-e_GABAB) :compute the GABAB driving force based on the time varying conductance, membrane potential, and GABAB reversal + i = i_GABAA + i_GABAB +} + + +DERIVATIVE state{ + A_GABAA' = -A_GABAA/tau_r_GABAA + B_GABAA' = -B_GABAA/tau_d_GABAA + A_GABAB' = -A_GABAB/tau_r_GABAB + B_GABAB' = -B_GABAB/tau_d_GABAB +} + + +NET_RECEIVE (weight, weight_GABAA, weight_GABAB, R, Pr, u, tsyn (ms), nc_type){ + LOCAL result + weight_GABAA = weight + weight_GABAB = weight * GABAB_ratio + + INITIAL{ + R=1 + u=u0 + tsyn=t + + if (nc_type == 0) { + : nc_type { + : 0 = presynaptic netcon + : 1 = spontmini netcon + : 2 = replay netcon + : } + VERBATIM + // setup self events for delayed connections to change weights + IvocVect *vv_delay_times = *((IvocVect**)(&_p_delay_times)); + IvocVect *vv_delay_weights = *((IvocVect**)(&_p_delay_weights)); + if (vv_delay_times && vector_capacity(vv_delay_times)>=1) { + double* deltm_el = vector_vec(vv_delay_times); + int delay_times_idx; + next_delay = 0; + for(delay_times_idx = 0; delay_times_idx < vector_capacity(vv_delay_times); ++delay_times_idx) { + double next_delay_t = deltm_el[delay_times_idx]; + ENDVERBATIM + net_send(next_delay_t, 1) + VERBATIM + } + } + ENDVERBATIM + } + } + + : Disable in case of t < 0 (in case of ForwardSkip) which causes numerical + : instability if synapses are activated. + if(t < 0 ) { + VERBATIM + return; + ENDVERBATIM + } + + if (flag == 1) { + : self event to set next weight at delay + VERBATIM + // setup self events for delayed connections to change weights + IvocVect *vv_delay_weights = *((IvocVect**)(&_p_delay_weights)); + if (vv_delay_weights && vector_capacity(vv_delay_weights)>=next_delay) { + double* weights_v = vector_vec(vv_delay_weights); + double next_delay_weight = weights_v[(int)next_delay]; + ENDVERBATIM + weight = conductance*next_delay_weight + next_delay = next_delay + 1 + VERBATIM + } + return; + ENDVERBATIM + } + : flag == 0, i.e. a spike has arrived + + : calc u at event- + if (Fac > 0) { + u = u*exp(-(t - tsyn)/Fac) :update facilitation variable if Fac>0 Eq. 2 in Fuhrmann et al. + } else { + u = Use + } + if(Fac > 0){ + u = u + Use*(1-u) :update facilitation variable if Fac>0 Eq. 2 in Fuhrmann et al. + } + + R = 1 - (1-R) * exp(-(t-tsyn)/Dep) :Probability R for a vesicle to be available for release, analogous to the pool of synaptic + :resources available for release in the deterministic model. Eq. 3 in Fuhrmann et al. + Pr = u * R :Pr is calculated as R * u (running value of Use) + R = R - u * R :update R as per Eq. 3 in Fuhrmann et al. + + if( verboseLevel > 0 ) { + printf("Synapse %f at time %g: R = %g Pr = %g erand = %g\n", synapseID, t, R, Pr, result ) + } + + tsyn = t + + A_GABAA = A_GABAA + Pr*weight_GABAA*factor_GABAA + B_GABAA = B_GABAA + Pr*weight_GABAA*factor_GABAA + A_GABAB = A_GABAB + Pr*weight_GABAB*factor_GABAB + B_GABAB = B_GABAB + Pr*weight_GABAB*factor_GABAB + + if( verboseLevel > 0 ) { + printf( " vals %g %g %g %g\n", A_GABAA, weight_GABAA, factor_GABAA, weight ) + } +} + + +FUNCTION toggleVerbose() { + verboseLevel = 1-verboseLevel +} + + +VERBATIM +static void bbcore_write(double* x, int* d, int* x_offset, int* d_offset, _threadargsproto_) { + + IvocVect *vv_delay_times = *((IvocVect**)(&_p_delay_times)); + IvocVect *vv_delay_weights = *((IvocVect**)(&_p_delay_weights)); + + // serialize connection delay vectors + if (vv_delay_times && vv_delay_weights && + (vector_capacity(vv_delay_times) >= 1) && (vector_capacity(vv_delay_weights) >= 1)) { + if (d && x) { + int* d_i = d + *d_offset; + // store vector sizes for deserialization + d_i[0] = vector_capacity(vv_delay_times); + d_i[1] = vector_capacity(vv_delay_weights); + + double* delay_times_el = vector_vec(vv_delay_times); + double* delay_weights_el = vector_vec(vv_delay_weights); + double* x_i = x + *x_offset; + int delay_vecs_idx; + int x_idx = 0; + for(delay_vecs_idx = 0; delay_vecs_idx < vector_capacity(vv_delay_times); ++delay_vecs_idx) { + x_i[x_idx++] = delay_times_el[delay_vecs_idx]; + x_i[x_idx++] = delay_weights_el[delay_vecs_idx]; + } + } + } else { + if (d) { + int* d_i = d + *d_offset; + d_i[0] = 0; + d_i[1] = 0; + } + } + // reserve space for delay connection vector sizes on serialization buffer + *d_offset += 2; + + // reserve space for connection delay data on serialization buffer + if (vv_delay_times && vv_delay_weights) { + *x_offset += vector_capacity(vv_delay_times) + vector_capacity(vv_delay_weights); + } +} + +static void bbcore_read(double* x, int* d, int* x_offset, int* d_offset, _threadargsproto_) { + assert(!_p_delay_times && !_p_delay_weights); + + // first get delay vector sizes + int* d_i = d + *d_offset; + int delay_times_sz = d_i[0]; + int delay_weights_sz = d_i[1]; + *d_offset += 2; + + if ((delay_times_sz > 0) && (delay_weights_sz > 0)) { + double* x_i = x + *x_offset; + + // allocate vectors + _p_delay_times = (double*)vector_new1(delay_times_sz); + _p_delay_weights = (double*)vector_new1(delay_weights_sz); + + double* delay_times_el = vector_vec((IvocVect*)_p_delay_times); + double* delay_weights_el = vector_vec((IvocVect*)_p_delay_weights); + + // copy data + int x_idx; + int vec_idx = 0; + for(x_idx = 0; x_idx < delay_times_sz + delay_weights_sz; x_idx += 2) { + delay_times_el[vec_idx] = x_i[x_idx]; + delay_weights_el[vec_idx++] = x_i[x_idx+1]; + } + *x_offset += delay_times_sz + delay_weights_sz; + } +} +ENDVERBATIM diff --git a/examples/sonata-network/mechanisms/GluSynapse.mod b/examples/sonata-network/mechanisms/GluSynapse.mod new file mode 100644 index 00000000..8ae71195 --- /dev/null +++ b/examples/sonata-network/mechanisms/GluSynapse.mod @@ -0,0 +1,699 @@ +COMMENT +/** + * @file GluSynapse.mod + * @brief Probabilistic synapse featuring long-term plasticity + * @author king, chindemi, rossert + * @date 2021-05-19 + * @version 1.0.1 + * @remark Copyright 2005-2023 Blue Brain Project / EPFL + * + * Licensed under the Apache License, Version 2.0 (the "License"); + * you may not use this file except in compliance with the License. + * + * You may obtain a copy of the License at + * + * http://www.apache.org/licenses/LICENSE-2.0 + * + * Unless required by applicable law or agreed to in writing, software + * distributed under the License is distributed on an "AS IS" BASIS, + * WITHOUT WARRANTIES OR CONDITIONS OF ANY KIND, either express or implied. + * See the License for the specific language governing permissions and + * limitations under the License. + */ + Glutamatergic synapse model featuring: +1) AMPA receptor with a dual-exponential conductance profile. +2) NMDA receptor with a dual-exponential conductance profile and magnesium + block as described in Jahr and Stevens 1990. +3) Tsodyks-Markram presynaptic short-term plasticity as Barros et al. 2019. + Implementation based on the work of Eilif Muller, Michael Reimann and + Srikanth Ramaswamy (Blue Brain Project, August 2011), who introduced the + 2-state Markov model of vesicle release. The new model is an extension of + Fuhrmann et al. 2002, motivated by the following constraints: + a) No consumption on failure + b) No release until recovery + c) Same ensemble averaged trace as canonical Tsodyks-Markram using same + parameters determined from experiment. + For a pre-synaptic spike or external spontaneous release trigger event, the + synapse will only release if it is in the recovered state, and with + probability u (which follows facilitation dynamics). If it releases, it will + transition to the unrecovered state. Recovery is as a Poisson process with + rate 1/Dep. + John Rahmon and Giuseppe Chindemi introduced multi-vesicular release as an + extension of the 2-state Markov model of vesicle release described above + (Blue Brain Project, February 2017). +4) NMDAR-mediated calcium current. Fractional calcium current Pf_NMDA from + Schneggenburger et al. 1993. Fractional NMDAR conductance treated as a + calcium-only permeable channel with Erev = 40 mV independent of extracellular + calcium concentration (see Jahr and Stevens 1993). Implemented by Christian + Rossert and Giuseppe Chindemi (Blue Brain Project, 2016). +5) Spine volume. +6) VDCC. +7) Postsynaptic calcium dynamics. +8) Long-term synaptic plasticity. Calcium-based STDP model based on Graupner and + Brunel 2012. +Model implementation, optimization and simulation curated by James King (Blue +Brain Project, 2021). +ENDCOMMENT + + +TITLE Glutamatergic synapse + +NEURON { + THREADSAFE + POINT_PROCESS GluSynapse + : AMPA Receptor + GLOBAL tau_r_AMPA, E_AMPA + RANGE tau_d_AMPA, gmax0_AMPA, gmax_d_AMPA, gmax_p_AMPA, g_AMPA + : NMDA Receptor + GLOBAL scale_NMDA, slope_NMDA + GLOBAL tau_r_NMDA, tau_d_NMDA, E_NMDA + RANGE gmax_NMDA, g_NMDA + GLOBAL mg + : Stochastic Tsodyks-Markram Multi-Vesicular Release + RANGE Use, Dep, Fac, Nrrp + RANGE Use_d, Use_p + BBCOREPOINTER rng + : NMDAR-mediated calcium current + RANGE ica_NMDA + : Spine + RANGE volume_CR + : VDCC (R-type) + GLOBAL ljp_VDCC, vhm_VDCC, km_VDCC, mtau_VDCC, vhh_VDCC, kh_VDCC, htau_VDCC, gca_bar_VDCC + RANGE ica_VDCC + : Postsynaptic Ca2+ dynamics + GLOBAL gamma_ca_CR, tau_ca_CR, min_ca_CR, cao_CR + : Long-term synaptic plasticity + GLOBAL rho_star_GB, tau_ind_GB, tau_exp_GB, tau_effca_GB + GLOBAL gamma_d_GB, gamma_p_GB + RANGE theta_d_GB, theta_p_GB, rho0_GB, dep_GB, pot_GB + : Misc + RANGE vsyn, synapseID, selected_for_report, verbose + NONSPECIFIC_CURRENT i + RANGE conductance + RANGE next_delay + BBCOREPOINTER delay_times, delay_weights + GLOBAL nc_type_param + GLOBAL minis_single_vesicle + GLOBAL init_depleted + : For debugging + :RANGE sgid, tgid +} + + +UNITS { + (nA) = (nanoamp) + (mV) = (millivolt) + (uS) = (microsiemens) + (nS) = (nanosiemens) + (pS) = (picosiemens) + (umho) = (micromho) + (um) = (micrometers) + (mM) = (milli/liter) + (uM) = (micro/liter) + FARADAY = (faraday) (coulomb) + PI = (pi) (1) + R = (k-mole) (joule/degC) +} + + +PARAMETER { + celsius (degC) + : AMPA Receptor + tau_r_AMPA = 0.2 (ms) : Tau rise, dual-exponential conductance profile + tau_d_AMPA = 1.7 (ms) : Tau decay, IMPORTANT: tau_r < tau_d + E_AMPA = 0 (mV) : Reversal potential + gmax0_AMPA = 1.0 (nS) : Initial peak conductance + gmax_d_AMPA = 1.0 (nS) : Peak conductance in the depressed state + gmax_p_AMPA = 2.0 (nS) : Peak conductance in the potentitated state + : NMDA Receptor + mg = 1 (mM) : Extracellular magnesium concentration + scale_NMDA = 2.552 (mM) : Scale of the mg block (Vargas-Caballero and Robinson 2003) + slope_NMDA = 0.072 (/mV) : Slope of the ma block (Vargas-Caballero and Robinson 2003) + tau_r_NMDA = 0.29 (ms) : Tau rise, dual-exponential conductance profile + tau_d_NMDA = 70 (ms) : Tau decay, IMPORTANT: tau_r < tau_d + E_NMDA = -3 (mV) : Reversal potential (Vargas-Caballero and Robinson 2003) + gmax_NMDA = 0.55 (nS) : Peak conductance + : Stochastic Tsodyks-Markram Multi-Vesicular Release + Use = 0.5 (1) : Initial utilization of synaptic efficacy + Dep = 100 (ms) : Relaxation time constant from depression + Fac = 10 (ms) : Relaxation time constant from facilitation + Nrrp = 1 (1) : Number of release sites for given contact + Use_d = 0.2 (1) : Depressed Use + Use_p = 0.8 (1) : Potentiated Use + : Spine + volume_CR = 0.087 (um3) : From spine data by Ruth Benavides-Piccione (unpublished) + : VDCC (R-type) + gca_bar_VDCC = 0.0744 (nS/um2) : Density spines: 20 um-2 (Sabatini 2000), unitary conductance VGCC 3.72 pS (Bartol 2015) + ljp_VDCC = 0 (mV) + vhm_VDCC = -5.9 (mV) : v 1/2 for act, Magee and Johnston 1995 (corrected for m*m) + km_VDCC = 9.5 (mV) : act slope, Magee and Johnston 1995 (corrected for m*m) + vhh_VDCC = -39 (mV) : v 1/2 for inact, Magee and Johnston 1995 + kh_VDCC = -9.2 (mV) : inact, Magee and Johnston 1995 + mtau_VDCC = 1 (ms) : max time constant (guess) + htau_VDCC = 27 (ms) : max time constant 100*0.27 + : Postsynaptic Ca2+ dynamics + gamma_ca_CR = 0.04 (1) : Percent of free calcium (not buffered), Sabatini et al 2002: kappa_e = 24+-11 (also 14 (2-31) or 22 (18-33)) + tau_ca_CR = 12 (ms) : Rate of removal of calcium, Sabatini et al 2002: 14ms (12-20ms) + min_ca_CR = 70e-6 (mM) : Sabatini et al 2002: 70+-29 nM, per AP: 1.1 (0.6-8.2) uM = 1100 e-6 mM = 1100 nM + cao_CR = 2.0 (mM) : Extracellular calcium concentration in slices + : Long-term synaptic plasticity + rho_star_GB = 0.5 (1) + tau_ind_GB = 70 (s) + tau_exp_GB = 100 (s) + tau_effca_GB = 200 (ms) + gamma_d_GB = 100 (1) + gamma_p_GB = 450 (1) + theta_d_GB = 0.006 (us/liter) + theta_p_GB = 0.001 (us/liter) + rho0_GB = 0 (1) + : Misc + synapseID = 0 + verbose = 0 + selected_for_report = 0 + conductance = 0.0 + nc_type_param = 5 + minis_single_vesicle = 0 :// 0 -> no limit (old behavior) + init_depleted = 0 :// 0 -> init full (old behavior) + :sgid = -1 + :tgid = -1 +} + + +VERBATIM +/** + * This Verbatim block is needed to generate random numbers from a uniform + * distribution U(0, 1). + */ +#include +#include +#include +#ifndef NRN_VERSION_GTEQ_8_2_0 +#include "nrnran123.h" +double nrn_random_pick(void* r); +void* nrn_random_arg(int argpos); + +#ifndef CORENEURON_BUILD +extern int ifarg(int iarg); + +extern void* vector_arg(int iarg); +extern double* vector_vec(void* vv); +extern int vector_capacity(void* vv); +#endif +#define RANDCAST +#else +#define RANDCAST (Rand*) +#endif + + +ENDVERBATIM + + +ASSIGNED { + g_AMPA (uS) : AMPA Receptor + g_NMDA (uS) : NMDA Receptor + : Stochastic Tsodyks-Markram Multi-Vesicular Release + rng : Random Number Generator + usingR123 : TEMPORARY until mcellran4 completely deprecated + ica_NMDA (nA) : NMDAR-mediated calcium current + ica_VDCC (nA) : VDCC (R-type) + : Long-term synaptic plasticity + dep_GB (1) + pot_GB (1) + : Misc + v (mV) + vsyn (mV) + i (nA) + + : stuff for delayed connections + delay_times + delay_weights + next_delay (ms) +} + +STATE { + : AMPA Receptor + A_AMPA (1) + B_AMPA (1) + gmax_AMPA (nS) + : NMDA Receptor + A_NMDA (1) + B_NMDA (1) + : Stochastic Tsodyks-Markram Multi-Vesicular Release + Use_GB (1) + : VDCC (R-type) + m_VDCC (1) + h_VDCC (1) + : Postsynaptic Ca2+ dynamics + cai_CR (mM) <1e-6> + : Long-term synaptic plasticity + rho_GB (1) + effcai_GB (us/liter) <1e-3> +} + +INITIAL{ + : AMPA Receptor + A_AMPA = 0 + B_AMPA = 0 + gmax_AMPA = gmax0_AMPA + : NMDA Receptor + A_NMDA = 0 + B_NMDA = 0 + : Stochastic Tsodyks-Markram Multi-Vesicular Release + Use_GB = Use + : Postsynaptic Ca2+ dynamics + cai_CR = min_ca_CR + : Long-term synaptic plasticity + rho_GB = rho0_GB + effcai_GB = 0 + dep_GB = 0 + pot_GB = 0 + : Delayed connection + next_delay = -1 + + : Initialize watchers + net_send(0, 1) +} + +PROCEDURE setup_delay_vecs() { +VERBATIM +#ifndef CORENEURON_BUILD + void** vv_delay_times = (void**)(&_p_delay_times); + void** vv_delay_weights = (void**)(&_p_delay_weights); + *vv_delay_times = (void*)NULL; + *vv_delay_weights = (void*)NULL; + if (ifarg(1)) { + *vv_delay_times = vector_arg(1); + } + if (ifarg(2)) { + *vv_delay_weights = vector_arg(2); + } +#endif +ENDVERBATIM +} + + +BREAKPOINT { + LOCAL Eca_syn, mggate, i_AMPA, i_NMDA, Pf_NMDA, gca_bar_abs_VDCC, gca_VDCC + SOLVE state METHOD euler + : AMPA Receptor + g_AMPA = (1e-3)*gmax_AMPA*(B_AMPA - A_AMPA) + i_AMPA = g_AMPA*(v-E_AMPA) + : NMDA Receptor + mggate = 1 / (1 + exp(-slope_NMDA*v) * (mg/scale_NMDA)) + g_NMDA = (1e-3)*gmax_NMDA*mggate*(B_NMDA - A_NMDA) + i_NMDA = g_NMDA*(v - E_NMDA) + : NMDAR-mediated calcium current + Pf_NMDA = (4*cao_CR) / (4*cao_CR + (1/1.38) * 120 (mM)) * 0.6 + ica_NMDA = Pf_NMDA*g_NMDA*(v-40.0) + : VDCC (R-type), assuming sphere for spine head + gca_bar_abs_VDCC = gca_bar_VDCC * 4(um2)*PI*(3(1/um3)/4*volume_CR*1/PI)^(2/3) + gca_VDCC = (1e-3) * gca_bar_abs_VDCC * m_VDCC * m_VDCC * h_VDCC + Eca_syn = nernst(cai_CR, cao_CR, 2) + ica_VDCC = gca_VDCC*(v-Eca_syn) + : Update synaptic voltage (for recording convenience) + vsyn = v + : Update current + i = i_AMPA + i_NMDA + ica_VDCC +} + + +DERIVATIVE state { + LOCAL minf_VDCC, hinf_VDCC + : AMPA Receptor + A_AMPA' = - A_AMPA/tau_r_AMPA + B_AMPA' = - B_AMPA/tau_d_AMPA + gmax_AMPA' = (gmax_d_AMPA + rho_GB*(gmax_p_AMPA - gmax_d_AMPA) - gmax_AMPA) / ((1e3)*tau_exp_GB) + : NMDA Receptor + A_NMDA' = - A_NMDA/tau_r_NMDA + B_NMDA' = - B_NMDA/tau_d_NMDA + : Stochastic Tsodyks-Markram Multi-Vesicular Release + Use_GB' = (Use_d + rho_GB*(Use_p - Use_d) - Use_GB) / ((1e3)*tau_exp_GB) + : VDCC (R-type) + minf_VDCC = 1 / (1 + exp(((vhm_VDCC - ljp_VDCC) - v) / km_VDCC)) + hinf_VDCC = 1 / (1 + exp(((vhh_VDCC - ljp_VDCC) - v) / kh_VDCC)) + m_VDCC' = (minf_VDCC-m_VDCC)/mtau_VDCC + h_VDCC' = (hinf_VDCC-h_VDCC)/htau_VDCC + : Long-term synaptic plasticity + effcai_GB' = - effcai_GB/tau_effca_GB + (cai_CR - min_ca_CR) + rho_GB' = ( - rho_GB*(1 - rho_GB)*(rho_star_GB - rho_GB) + + pot_GB*gamma_p_GB*(1 - rho_GB) + - dep_GB*gamma_d_GB*rho_GB ) / ((1e3)*tau_ind_GB) + : Postsynaptic Ca2+ dynamics + cai_CR' = - (1e-9)*(ica_NMDA + ica_VDCC)*gamma_ca_CR/((1e-15)*volume_CR*2*FARADAY) + - (cai_CR - min_ca_CR)/tau_ca_CR +} + + +NET_RECEIVE (weight, u, tsyn (ms), recovered, unrecovered, nc_type) { + : nc_type: 0=presynaptic netcon, 1=spontmini, 2=replay + LOCAL p_rec, released, tp, factor, rec + INITIAL { + weight = 1 + u = 0 + tsyn = 0 (ms) + if (init_depleted){ + recovered = 0 + unrecovered = Nrrp + } else { + recovered = Nrrp + unrecovered = 0 + } + if (nc_type == 0) { : pre-synaptic netcon + VERBATIM + // setup self events for delayed connections to change weights + IvocVect *vv_delay_times = *((IvocVect**)(&_p_delay_times)); + IvocVect *vv_delay_weights = *((IvocVect**)(&_p_delay_weights)); + if (vv_delay_times && vector_capacity(vv_delay_times)>=1) { + double* deltm_el = vector_vec(vv_delay_times); + int delay_times_idx; + next_delay = 0; + for(delay_times_idx = 0; delay_times_idx < vector_capacity(vv_delay_times); ++delay_times_idx) { + double next_delay_t = deltm_el[delay_times_idx]; + ENDVERBATIM + net_send(next_delay_t, 10) : use flag 10 to avoid interfering with GluSynapse logic + VERBATIM + } + } + ENDVERBATIM + } + } + + + if(verbose > 0){ UNITSOFF printf("Time = %g ms, incoming spike at synapse %g\n", t, synapseID) UNITSON } + if(flag == 0) { + if(weight <= 0){ + : Do not perform any calculations if the synapse (netcon) is deactivated. + : This avoids drawing from the random stream + : WARNING In this model *weight* is only used to activate/deactivate the + : synapse. The conductance is stored in gmax_AMPA and gmax_NMDA. + if(verbose > 0){ printf("Inactive synapse, weight = %g\n", weight) } + } else { + : Flag 0: Regular spike + if(verbose > 0){ printf("Flag 0, Regular spike\n") } + : Update facilitation variable as Eq. 2 in Fuhrmann et al. 2002 + u = Use_GB + u*(1 - Use_GB)*exp(-(t - tsyn)/Fac) + if ( verbose > 0 ) { printf("\tVesicle release probability = %g\n", u) } + : Recovery + p_rec = 1 - exp(-(t - tsyn)/Dep) + if ( verbose > 0 ) { printf("\tVesicle recovery probability = %g\n", p_rec) } + if ( verbose > 0 ) { printf("\tVesicle available before recovery = %g\n", recovered) } + recovered = recovered + brand(unrecovered, p_rec) + if ( verbose > 0 ) { printf("\tVesicles available after recovery = %g\n", recovered) } + : Release + rec = recovered : Make a copy so we can change it for single vesicle minis w/o messing with recovered + : Consider only a single recovered vesicle for minis (if minis_single_vesicle flag is set to 1) + if (rec > 1 && minis_single_vesicle && nc_type == 1) { rec = 1 } + released = brand(rec, u) + if ( verbose > 0 ) { printf("\tReleased %g vesicles out of %g\n", released, recovered) } + : Update vesicle pool + recovered = recovered - released + unrecovered = Nrrp - recovered + if ( verbose > 0 ) { printf("\tFinal vesicle count, Recovered = %g, Unrecovered = %g, Nrrp = %g\n", recovered, unrecovered, Nrrp) } + : Update AMPA variables + tp = (tau_r_AMPA*tau_d_AMPA)/(tau_d_AMPA-tau_r_AMPA)*log(tau_d_AMPA/tau_r_AMPA) : Time to peak + factor = 1 / (-exp(-tp/tau_r_AMPA)+exp(-tp/tau_d_AMPA)) : Normalization factor + A_AMPA = A_AMPA + released/Nrrp*factor + B_AMPA = B_AMPA + released/Nrrp*factor + : Update NMDA variables + tp = (tau_r_NMDA*tau_d_NMDA)/(tau_d_NMDA-tau_r_NMDA)*log(tau_d_NMDA/tau_r_NMDA) : Time to peak + factor = 1 / (-exp(-tp/tau_r_NMDA)+exp(-tp/tau_d_NMDA)) : Normalization factor + A_NMDA = A_NMDA + released/Nrrp*factor + B_NMDA = B_NMDA + released/Nrrp*factor + : Update tsyn + : tsyn knows about all spikes, not only those that released + : i.e. each spike can increase the u, regardless of recovered state + : and each spike trigger an evaluation of recovery + tsyn = t + } + } else if(flag == 1) { + : Flag 1, Initialize watchers + if(verbose > 0){ printf("Flag 1, Initialize watchers\n") } + WATCH (effcai_GB > theta_d_GB) 2 + WATCH (effcai_GB < theta_d_GB) 3 + WATCH (effcai_GB > theta_p_GB) 4 + WATCH (effcai_GB < theta_p_GB) 5 + } else if(flag == 2) { + : Flag 2, Activate depression mechanisms + if(verbose > 0){ printf("Flag 2, Activate depression mechanisms\n") } + dep_GB = 1 + } else if(flag == 3) { + : Flag 3, Deactivate depression mechanisms + if(verbose > 0){ printf("Flag 3, Deactivate depression mechanisms\n") } + dep_GB = 0 + } else if(flag == 4) { + : Flag 4, Activate potentiation mechanisms + if(verbose > 0){ printf("Flag 4, Activate potentiation mechanisms\n") } + pot_GB = 1 + } else if(flag == 5) { + : Flag 5, Deactivate potentiation mechanisms + if(verbose > 0){ printf("Flag 5, Deactivate potentiation mechanisms\n") } + pot_GB = 0 + } else if(flag == 10) { + : Flag 10, Handle delayed connection weight changes + VERBATIM + IvocVect *vv_delay_weights = *((IvocVect**)(&_p_delay_weights)); + if (vv_delay_weights && vector_capacity(vv_delay_weights)>=next_delay) { + double* weights_v = vector_vec(vv_delay_weights); + double next_delay_weight = weights_v[(int)next_delay]; + ENDVERBATIM + weight = conductance * next_delay_weight + next_delay = next_delay + 1 + VERBATIM + } + ENDVERBATIM + } +} + +FUNCTION nernst(ci(mM), co(mM), z) (mV) { + nernst = (1000) * R * (celsius + 273.15) / (z*FARADAY) * log(co/ci) + if(verbose > 1) { UNITSOFF printf("nernst:%g R:%g temperature (c):%g \n", nernst, R, celsius) UNITSON } +} + +PROCEDURE setRNG() { + VERBATIM + #ifndef CORENEURON_BUILD + // For compatibility, allow for either MCellRan4 or Random123 + // Distinguish by the arg types + // Object => MCellRan4, seeds (double) => Random123 + usingR123 = 0; + if( ifarg(1) && hoc_is_double_arg(1) ) { + nrnran123_State** pv = (nrnran123_State**)(&_p_rng); + uint32_t a2 = 0; + uint32_t a3 = 0; + if (*pv) { + nrnran123_deletestream(*pv); + *pv = (nrnran123_State*)0; + } + if (ifarg(2)) { + a2 = (uint32_t)*getarg(2); + } + if (ifarg(3)) { + a3 = (uint32_t)*getarg(3); + } + *pv = nrnran123_newstream3((uint32_t)*getarg(1), a2, a3); + usingR123 = 1; + } else if( ifarg(1) ) { // not a double, so assume hoc object type + void** pv = (void**)(&_p_rng); + *pv = nrn_random_arg(1); + } else { // no arg, so clear pointer + void** pv = (void**)(&_p_rng); + *pv = (void*)0; + } + #endif + ENDVERBATIM +} + + +PROCEDURE clearRNG() { +VERBATIM + #ifndef CORENEURON_BUILD + if (usingR123) { + nrnran123_State** pv = (nrnran123_State**)(&_p_rng); + if (*pv) { + nrnran123_deletestream(*pv); + *pv = (nrnran123_State*)0; + } + } else { + void** pv = (void**)(&_p_rng); + if (*pv) { + *pv = (void*)0; + } + } + #endif +ENDVERBATIM +} + + +FUNCTION urand() { + VERBATIM + double value; + if ( usingR123 ) { + value = nrnran123_dblpick((nrnran123_State*)_p_rng); + } else if (_p_rng) { + #ifndef CORENEURON_BUILD + value = nrn_random_pick(RANDCAST _p_rng); + #endif + } else { + value = 0.0; + } + _lurand = value; + ENDVERBATIM +} + +FUNCTION brand(n, p) { + LOCAL result, count, success + success = 0 + FROM count = 0 TO (n - 1) { + result = urand() + if(result <= p) { + success = success + 1 + } + } + brand = success +} + + +FUNCTION bbsavestate() { + bbsavestate = 0 + VERBATIM + #ifndef CORENEURON_BUILD + /* first arg is direction (0 save, 1 restore), second is array*/ + /* if first arg is -1, fill xdir with the size of the array */ + double *xdir, *xval; + #ifndef NRN_VERSION_GTEQ_8_2_0 + double *hoc_pgetarg(); + long nrn_get_random_sequence(void* r); + void nrn_set_random_sequence(void* r, int val); + #endif + xdir = hoc_pgetarg(1); + xval = hoc_pgetarg(2); + if (_p_rng) { + // tell how many items need saving + if (*xdir == -1) { // count items + if( usingR123 ) { + *xdir = 2.0; + } else { + *xdir = 1.0; + } + return 0.0; + } else if(*xdir ==0 ) { // save + if( usingR123 ) { + uint32_t seq; + char which; + nrnran123_getseq( (nrnran123_State*)_p_rng, &seq, &which ); + xval[0] = (double) seq; + xval[1] = (double) which; + } else { + xval[0] = (double)nrn_get_random_sequence(RANDCAST _p_rng); + } + } else { // restore + if( usingR123 ) { + nrnran123_setseq( (nrnran123_State*)_p_rng, (uint32_t)xval[0], (char)xval[1] ); + } else { + nrn_set_random_sequence(RANDCAST _p_rng, (long)(xval[0])); + } + } + } + #endif + ENDVERBATIM +} + + +VERBATIM +static void bbcore_write(double* dArray, int* iArray, int* doffset, int* ioffset, _threadargsproto_) { + IvocVect *vv_delay_times = *((IvocVect**)(&_p_delay_times)); + IvocVect *vv_delay_weights = *((IvocVect**)(&_p_delay_weights)); + + // make sure offset array non-null + if (iArray) { + // get handle to random123 instance + nrnran123_State** pv = (nrnran123_State**)(&_p_rng); + // get location for storing ids + uint32_t* ia = ((uint32_t*)iArray) + *ioffset; + // retrieve/store identifier seeds + nrnran123_getids3(*pv, ia, ia+1, ia+2); + // retrieve/store stream sequence + char which; + nrnran123_getseq(*pv, ia+3, &which); + ia[4] = (int)which; + } + + // increment integer offset (2 identifier), no double data + *ioffset += 5; + *doffset += 0; + + // serialize connection delay vectors + if (vv_delay_times && vv_delay_weights && + (vector_capacity(vv_delay_times) >= 1) && (vector_capacity(vv_delay_weights) >= 1)) { + if (iArray) { + uint32_t* di = ((uint32_t*)iArray) + *ioffset; + // store vector sizes for deserialization + di[0] = vector_capacity(vv_delay_times); + di[1] = vector_capacity(vv_delay_weights); + } + if (dArray) { + double* delay_times_el = vector_vec(vv_delay_times); + double* delay_weights_el = vector_vec(vv_delay_weights); + double* x_i = dArray + *doffset; + int delay_vecs_idx; + int x_idx = 0; + for(delay_vecs_idx = 0; delay_vecs_idx < vector_capacity(vv_delay_times); ++delay_vecs_idx) { + x_i[x_idx++] = delay_times_el[delay_vecs_idx]; + x_i[x_idx++] = delay_weights_el[delay_vecs_idx]; + } + } + // reserve space for connection delay data on serialization buffer + *doffset += vector_capacity(vv_delay_times) + vector_capacity(vv_delay_weights); + } else { + if (iArray) { + uint32_t* di = ((uint32_t*)iArray) + *ioffset; + di[0] = 0; + di[1] = 0; + } + } + // reserve space for delay vectors (may be 0) + *ioffset += 2; +} + +static void bbcore_read(double* dArray, int* iArray, int* doffset, int* ioffset, _threadargsproto_) { + // make sure it's not previously set + assert(!_p_rng); + assert(!_p_delay_times && !_p_delay_weights); + + uint32_t* ia = ((uint32_t*)iArray) + *ioffset; + // make sure non-zero identifier seeds + if (ia[0] != 0 || ia[1] != 0 || ia[2] != 0) { + nrnran123_State** pv = (nrnran123_State**)(&_p_rng); + // get new stream + *pv = nrnran123_newstream3(ia[0], ia[1], ia[2]); + // restore sequence + nrnran123_setseq(*pv, ia[3], (char)ia[4]); + } + // increment intger offset (2 identifiers), no double data + *ioffset += 5; + + int delay_times_sz = iArray[5]; + int delay_weights_sz = iArray[6]; + *ioffset += 2; + + if ((delay_times_sz > 0) && (delay_weights_sz > 0)) { + double* x_i = dArray + *doffset; + + // allocate vectors + _p_delay_times = (double*)vector_new1(delay_times_sz); + _p_delay_weights = (double*)vector_new1(delay_weights_sz); + + double* delay_times_el = vector_vec((IvocVect*)_p_delay_times); + double* delay_weights_el = vector_vec((IvocVect*)_p_delay_weights); + + // copy data + int x_idx; + int vec_idx = 0; + for(x_idx = 0; x_idx < delay_times_sz + delay_weights_sz; x_idx += 2) { + delay_times_el[vec_idx] = x_i[x_idx]; + delay_weights_el[vec_idx++] = x_i[x_idx+1]; + } + *doffset += delay_times_sz + delay_weights_sz; + } +} +ENDVERBATIM diff --git a/examples/sonata-network/mechanisms/Ih.mod b/examples/sonata-network/mechanisms/Ih.mod new file mode 100644 index 00000000..6b906577 --- /dev/null +++ b/examples/sonata-network/mechanisms/Ih.mod @@ -0,0 +1,62 @@ +:Comment : +:Reference : : Kole,Hallermann,and Stuart, J. Neurosci. 2006 +: LJP: OK, "Somatic whole- cell voltage was corrected for the 14 mV difference" + +NEURON { + SUFFIX Ih + NONSPECIFIC_CURRENT ihcn + RANGE gIhbar, gIh, ihcn +} + +UNITS { + (S) = (siemens) + (mV) = (millivolt) + (mA) = (milliamp) +} + +PARAMETER { + gIhbar = 0.00001 (S/cm2) + ehcn = -45.0 (mV) +} + +ASSIGNED { + v (mV) + ihcn (mA/cm2) + gIh (S/cm2) + mInf + mTau + mAlpha + mBeta +} + +STATE { + m +} + +BREAKPOINT { + SOLVE states METHOD cnexp + gIh = gIhbar*m + ihcn = gIh*(v-ehcn) +} + +DERIVATIVE states { + rates() + m' = (mInf-m)/mTau +} + +INITIAL{ + rates() + m = mInf +} + +PROCEDURE rates(){ + UNITSOFF + if(v == -154.9){ + v = v + 0.0001 + } + mAlpha = 0.001*6.43*(v+154.9)/(exp((v+154.9)/11.9)-1) + mBeta = 0.001*193*exp(v/33.1) + mInf = mAlpha/(mAlpha + mBeta) + mTau = 1/(mAlpha + mBeta) + UNITSON +} diff --git a/examples/sonata-network/mechanisms/Im.mod b/examples/sonata-network/mechanisms/Im.mod new file mode 100644 index 00000000..7066097b --- /dev/null +++ b/examples/sonata-network/mechanisms/Im.mod @@ -0,0 +1,61 @@ +:Reference : : Adams et al. 1982 - M-currents and other potassium currents in bullfrog sympathetic neurones +:Comment: corrected rates using q10 = 2.3, target temperature 34, orginal 21 + +NEURON { + SUFFIX Im + USEION k READ ek WRITE ik + RANGE gImbar, gIm, ik +} + +UNITS { + (S) = (siemens) + (mV) = (millivolt) + (mA) = (milliamp) +} + +PARAMETER { + gImbar = 0.00001 (S/cm2) +} + +ASSIGNED { + v (mV) + ek (mV) + ik (mA/cm2) + gIm (S/cm2) + mInf + mTau + mAlpha + mBeta +} + +STATE { + m +} + +BREAKPOINT { + SOLVE states METHOD cnexp + gIm = gImbar*m + ik = gIm*(v-ek) +} + +DERIVATIVE states { + rates() + m' = (mInf-m)/mTau +} + +INITIAL{ + rates() + m = mInf +} + +PROCEDURE rates(){ + LOCAL qt + qt = 2.3^((34-21)/10) + + UNITSOFF + mAlpha = 3.3e-3*exp(2.5*0.04*(v - -35)) + mBeta = 3.3e-3*exp(-2.5*0.04*(v - -35)) + mInf = mAlpha/(mAlpha + mBeta) + mTau = (1/(mAlpha + mBeta))/qt + UNITSON +} diff --git a/examples/sonata-network/mechanisms/K_Pst.mod b/examples/sonata-network/mechanisms/K_Pst.mod new file mode 100644 index 00000000..10fba7bb --- /dev/null +++ b/examples/sonata-network/mechanisms/K_Pst.mod @@ -0,0 +1,72 @@ +:Comment : The persistent component of the K current +:Reference : : Voltage-gated K+ channels in layer 5 neocortical pyramidal neurones from young rats:subtypes and gradients,Korngreen and Sakmann, J. Physiology, 2000 +:Comment : shifted -10 mv to correct for junction potential +:Comment: corrected rates using q10 = 2.3, target temperature 34, orginal 21 +: LJP: OK + +NEURON { + SUFFIX K_Pst + USEION k READ ek WRITE ik + RANGE gK_Pstbar, gK_Pst, ik +} + +UNITS { + (S) = (siemens) + (mV) = (millivolt) + (mA) = (milliamp) +} + +PARAMETER { + gK_Pstbar = 0.00001 (S/cm2) +} + +ASSIGNED { + v (mV) + ek (mV) + ik (mA/cm2) + gK_Pst (S/cm2) + mInf + mTau + hInf + hTau +} + +STATE { + m + h +} + +BREAKPOINT { + SOLVE states METHOD cnexp + gK_Pst = gK_Pstbar*m*m*h + ik = gK_Pst*(v-ek) +} + +DERIVATIVE states { + rates() + m' = (mInf-m)/mTau + h' = (hInf-h)/hTau +} + +INITIAL{ + rates() + m = mInf + h = hInf +} + +PROCEDURE rates(){ + LOCAL qt + qt = 2.3^((34-21)/10) + UNITSOFF + v = v + 10 + mInf = (1/(1 + exp(-(v+1)/12))) + if(v<-50){ + mTau = (1.25+175.03*exp(-v * -0.026))/qt + }else{ + mTau = ((1.25+13*exp(-v*0.026)))/qt + } + hInf = 1/(1 + exp(-(v+54)/-11)) + hTau = (360+(1010+24*(v+55))*exp(-((v+75)/48)^2))/qt + v = v - 10 + UNITSON +} diff --git a/examples/sonata-network/mechanisms/K_Tst.mod b/examples/sonata-network/mechanisms/K_Tst.mod new file mode 100644 index 00000000..e922cfcd --- /dev/null +++ b/examples/sonata-network/mechanisms/K_Tst.mod @@ -0,0 +1,69 @@ +:Comment : The transient component of the K current +:Reference : : Voltage-gated K+ channels in layer 5 neocortical pyramidal neurones from young rats:subtypes and gradients,Korngreen and Sakmann, J. Physiology, 2000 +:Comment : shifted -10 mv to correct for junction potential +:Comment: corrected rates using q10 = 2.3, target temperature 34, orginal 21 +: LJP: OK + +NEURON { + SUFFIX K_Tst + USEION k READ ek WRITE ik + RANGE gK_Tstbar, gK_Tst, ik +} + +UNITS { + (S) = (siemens) + (mV) = (millivolt) + (mA) = (milliamp) +} + +PARAMETER { + gK_Tstbar = 0.00001 (S/cm2) +} + +ASSIGNED { + v (mV) + ek (mV) + ik (mA/cm2) + gK_Tst (S/cm2) + mInf + mTau + hInf + hTau +} + +STATE { + m + h +} + +BREAKPOINT { + SOLVE states METHOD cnexp + gK_Tst = gK_Tstbar*(m^4)*h + ik = gK_Tst*(v-ek) +} + +DERIVATIVE states { + rates() + m' = (mInf-m)/mTau + h' = (hInf-h)/hTau +} + +INITIAL{ + rates() + m = mInf + h = hInf +} + +PROCEDURE rates(){ + LOCAL qt + qt = 2.3^((34-21)/10) + + UNITSOFF + v = v + 10 + mInf = 1/(1 + exp(-(v+0)/19)) + mTau = (0.34+0.92*exp(-((v+71)/59)^2))/qt + hInf = 1/(1 + exp(-(v+66)/-10)) + hTau = (8+49*exp(-((v+73)/23)^2))/qt + v = v - 10 + UNITSON +} diff --git a/examples/sonata-network/mechanisms/KdShu2007.mod b/examples/sonata-network/mechanisms/KdShu2007.mod new file mode 100644 index 00000000..2327f116 --- /dev/null +++ b/examples/sonata-network/mechanisms/KdShu2007.mod @@ -0,0 +1,68 @@ +TITLE K-D +: K-D current for prefrontal cortical neuron ------Yuguo Yu 2007 +: LJP: OK, "liquid junction potential of 10 mV was subtracted from each recording" + +NEURON { + THREADSAFE + SUFFIX KdShu2007 + USEION k WRITE ik + RANGE gkbar, ik, ek + RANGE minf, mtau, hinf, htau +} + +PARAMETER { + gkbar = 0.1 (mho/cm2) + + celsius + ek = -100 (mV) : must be explicitly def. in hoc + v (mV) + vhalfm=-43 (mV) + km=8 + vhalfh=-67 (mV) + kh=7.3 + q10=2.3 +} + + +UNITS { + (mA) = (milliamp) + (mV) = (millivolt) + (pS) = (picosiemens) + (um) = (micron) +} + +ASSIGNED { + ik (mA/cm2) + minf mtau (ms) + hinf htau (ms) +} + + +STATE { m h} + +BREAKPOINT { + SOLVE states METHOD cnexp + ik = gkbar * m*h*(v-ek) +} + +INITIAL { + trates(v) + m=minf + h=hinf +} + +DERIVATIVE states { + trates(v) + m' = (minf-m)/mtau + h' = (hinf-h)/htau +} + +PROCEDURE trates(v) { + LOCAL qt + qt=q10^((celsius-22)/10) + minf=1-1/(1+exp((v-vhalfm)/km)) + hinf=1/(1+exp((v-vhalfh)/kh)) + + mtau = 0.6 + htau = 1500 +} diff --git a/examples/sonata-network/mechanisms/NaTa_t.mod b/examples/sonata-network/mechanisms/NaTa_t.mod new file mode 100644 index 00000000..82f20922 --- /dev/null +++ b/examples/sonata-network/mechanisms/NaTa_t.mod @@ -0,0 +1,98 @@ +:Reference :Colbert and Pan 2002 + +: Adapted by Werner Van Geit @ BBP, 2015 (with help from M.Hines): +: channel detects TTX concentration set by TTXDynamicsSwitch.mod +NEURON { + SUFFIX NaTa_t + USEION na READ ena WRITE ina + USEION ttx READ ttxo, ttxi VALENCE 1 + RANGE gNaTa_tbar, gNaTa_t, ina +} + +UNITS { + (S) = (siemens) + (mV) = (millivolt) + (mA) = (milliamp) +} + +PARAMETER { + gNaTa_tbar = 0.00001 (S/cm2) +} + +ASSIGNED { + ttxo (mM) + ttxi (mM) + v (mV) + ena (mV) + ina (mA/cm2) + gNaTa_t (S/cm2) + mInf + mTau + mAlpha + mBeta + hInf + hTau + hAlpha + hBeta +} + +STATE { + m + h +} + +BREAKPOINT { + SOLVE states METHOD cnexp + gNaTa_t = gNaTa_tbar*m*m*m*h + ina = gNaTa_t*(v-ena) +} + +DERIVATIVE states { + if (ttxi == 0.015625 && ttxo > 1e-12) { + mInf = 0.0 + mTau = 1e-12 + hInf = 1.0 + hTau = 1e-12 + } else { + rates() + } + m' = (mInf-m)/mTau + h' = (hInf-h)/hTau +} + +INITIAL{ + if (ttxi == 0.015625 && ttxo > 1e-12) { + mInf = 0.0 + mTau = 1e-12 + hInf = 1.0 + hTau = 1e-12 + } else { + rates() + } + m = mInf + h = hInf +} + +PROCEDURE rates(){ + LOCAL qt + qt = 2.3^((34-21)/10) + + UNITSOFF + if(v == -38){ + v = v+0.0001 + } + mAlpha = (0.182 * (v- -38))/(1-(exp(-(v- -38)/6))) + mBeta = (0.124 * (-v -38))/(1-(exp(-(-v -38)/6))) + mTau = (1/(mAlpha + mBeta))/qt + mInf = mAlpha/(mAlpha + mBeta) + + if(v == -66){ + v = v + 0.0001 + } + + hAlpha = (-0.015 * (v- -66))/(1-(exp((v- -66)/6))) + hBeta = (-0.015 * (-v -66))/(1-(exp((-v -66)/6))) + hTau = (1/(hAlpha + hBeta))/qt + hInf = hAlpha/(hAlpha + hBeta) + UNITSON +} \ No newline at end of file diff --git a/examples/sonata-network/mechanisms/NaTg.mod b/examples/sonata-network/mechanisms/NaTg.mod new file mode 100644 index 00000000..07d54c06 --- /dev/null +++ b/examples/sonata-network/mechanisms/NaTg.mod @@ -0,0 +1,104 @@ +:Reference :Colbert and Pan 2002 + +: Adapted by Werner Van Geit @ BBP, 2015 (with help from M.Hines): +: channel detects TTX concentration set by TTXDynamicsSwitch.mod +: LJP: not corrected! + +NEURON { + SUFFIX NaTg + USEION na READ ena WRITE ina + USEION ttx READ ttxo, ttxi VALENCE 1 + RANGE gNaTgbar, gNaTg, ina, vshifth, vshiftm, slopeh, slopem +} + +UNITS { + (S) = (siemens) + (mV) = (millivolt) + (mA) = (milliamp) +} + +PARAMETER { + gNaTgbar = 0.00001 (S/cm2) + vshifth = 0 (mV) + vshiftm = 0 (mV) + slopeh = 6 + slopem = 6 +} + +ASSIGNED { + ttxo (mM) + ttxi (mM) + v (mV) + ena (mV) + ina (mA/cm2) + gNaTg (S/cm2) + mInf + mTau + mAlpha + mBeta + hInf + hTau + hAlpha + hBeta +} + +STATE { + m + h +} + +BREAKPOINT { + SOLVE states METHOD cnexp + gNaTg = gNaTgbar*m*m*m*h + ina = gNaTg*(v-ena) +} + +DERIVATIVE states { + if (ttxi == 0.015625 && ttxo > 1e-12) { + mInf = 0.0 + mTau = 1e-12 + hInf = 1.0 + hTau = 1e-12 + } else { + rates() + } + m' = (mInf-m)/mTau + h' = (hInf-h)/hTau +} + +INITIAL{ + if (ttxi == 0.015625 && ttxo > 1e-12) { + mInf = 0.0 + mTau = 1e-12 + hInf = 1.0 + hTau = 1e-12 + } else { + rates() + } + m = mInf + h = hInf +} + +PROCEDURE rates(){ + LOCAL qt + qt = 2.3^((34-21)/10) + + UNITSOFF + if(v == (-38+vshiftm)){ + v = v+0.0001 + } + mAlpha = (0.182 * (v- (-38+vshiftm)))/(1-(exp(-(v- (-38+vshiftm))/slopem))) + mBeta = (0.124 * (-v + (-38+vshiftm)))/(1-(exp(-(-v + (-38+vshiftm))/slopem))) + mTau = (1/(mAlpha + mBeta))/qt + mInf = mAlpha/(mAlpha + mBeta) + + if(v == (-66+vshifth)){ + v = v + 0.0001 + } + + hAlpha = (-0.015 * (v- (-66+vshifth)))/(1-(exp((v- (-66+vshifth))/slopeh))) + hBeta = (-0.015 * (-v +(-66+vshifth)))/(1-(exp((-v +(-66+vshifth))/slopeh))) + hTau = (1/(hAlpha + hBeta))/qt + hInf = hAlpha/(hAlpha + hBeta) + UNITSON +} diff --git a/examples/sonata-network/mechanisms/NaTs2_t.mod b/examples/sonata-network/mechanisms/NaTs2_t.mod new file mode 100644 index 00000000..86dbaa0b --- /dev/null +++ b/examples/sonata-network/mechanisms/NaTs2_t.mod @@ -0,0 +1,98 @@ +:Reference :Colbert and Pan 2002 +:comment: took the NaTa and shifted both activation/inactivation by 6 mv + +: Adapted by Werner Van Geit @ BBP, 2015 (with help from M.Hines): +: channel detects TTX concentration set by TTXDynamicsSwitch.mod +NEURON { + SUFFIX NaTs2_t + USEION na READ ena WRITE ina + USEION ttx READ ttxo, ttxi VALENCE 1 + RANGE gNaTs2_tbar, gNaTs2_t, ina +} + +UNITS { + (S) = (siemens) + (mV) = (millivolt) + (mA) = (milliamp) +} + +PARAMETER { + gNaTs2_tbar = 0.00001 (S/cm2) +} + +ASSIGNED { + ttxo (mM) + ttxi (mM) + v (mV) + ena (mV) + ina (mA/cm2) + gNaTs2_t (S/cm2) + mInf + mTau + mAlpha + mBeta + hInf + hTau + hAlpha + hBeta +} + +STATE { + m + h +} + +BREAKPOINT { + SOLVE states METHOD cnexp + gNaTs2_t = gNaTs2_tbar*m*m*m*h + ina = gNaTs2_t*(v-ena) +} + +DERIVATIVE states { + if (ttxi == 0.015625 && ttxo > 1e-12) { + mInf = 0.0 + mTau = 1e-12 + hInf = 1.0 + hTau = 1e-12 + } else { + rates() + } + m' = (mInf-m)/mTau + h' = (hInf-h)/hTau +} + +INITIAL{ + if (ttxi == 0.015625 && ttxo > 1e-12) { + mInf = 0.0 + mTau = 1e-12 + hInf = 1.0 + hTau = 1e-12 + } else { + rates() + } + m = mInf + h = hInf +} + +PROCEDURE rates(){ + LOCAL qt + qt = 2.3^((34-21)/10) + + UNITSOFF + if(v == -32){ + v = v+0.0001 + } + mAlpha = (0.182 * (v- -32))/(1-(exp(-(v- -32)/6))) + mBeta = (0.124 * (-v -32))/(1-(exp(-(-v -32)/6))) + mInf = mAlpha/(mAlpha + mBeta) + mTau = (1/(mAlpha + mBeta))/qt + + if(v == -60){ + v = v + 0.0001 + } + hAlpha = (-0.015 * (v- -60))/(1-(exp((v- -60)/6))) + hBeta = (-0.015 * (-v -60))/(1-(exp((-v -60)/6))) + hInf = hAlpha/(hAlpha + hBeta) + hTau = (1/(hAlpha + hBeta))/qt + UNITSON +} \ No newline at end of file diff --git a/examples/sonata-network/mechanisms/Nap_Et2.mod b/examples/sonata-network/mechanisms/Nap_Et2.mod new file mode 100644 index 00000000..72f0ec6e --- /dev/null +++ b/examples/sonata-network/mechanisms/Nap_Et2.mod @@ -0,0 +1,108 @@ +:Comment : mtau deduced from text (said to be 6 times faster than for NaTa) +:Comment : so I used the equations from NaT and multiplied by 6 +:Reference : Modeled according to kinetics derived from Magistretti & Alonso 1999 +:Comment: corrected rates using q10 = 2.3, target temperature 34, orginal 21 + +: Adapted by Werner Van Geit @ BBP, 2015 (with help from M.Hines): +: channel detects TTX concentration set by TTXDynamicsSwitch.mod + +: LJP: OK, cell-attached modes bath and pipette solution almost identical ljp < 1mV "this procedure can be considered as valid in the case of a cell-attached or inside-out patch measurement provided that the pipette contains a solution identical to that of the bath" Erwin Neher, 1992 + + +NEURON { + SUFFIX Nap_Et2 + USEION na READ ena WRITE ina + USEION ttx READ ttxo, ttxi VALENCE 1 + RANGE gNap_Et2bar, gNap_Et2, ina +} + +UNITS { + (S) = (siemens) + (mV) = (millivolt) + (mA) = (milliamp) +} + +PARAMETER { + gNap_Et2bar = 0.00001 (S/cm2) +} + +ASSIGNED { + ttxo (mM) + ttxi (mM) + v (mV) + ena (mV) + ina (mA/cm2) + gNap_Et2 (S/cm2) + mInf + mTau + mAlpha + mBeta + hInf + hTau + hAlpha + hBeta +} + +STATE { + m + h +} + +BREAKPOINT { + SOLVE states METHOD cnexp + gNap_Et2 = gNap_Et2bar*m*m*m*h + ina = gNap_Et2*(v-ena) +} + +DERIVATIVE states { + if (ttxi == 0.015625 && ttxo > 1e-12) { + mInf = 0.0 + mTau = 1e-12 + hInf = 1.0 + hTau = 1e-12 + } else { + rates() + } + m' = (mInf-m)/mTau + h' = (hInf-h)/hTau +} + +INITIAL{ + if (ttxi == 0.015625 && ttxo > 1e-12) { + mInf = 0.0 + mTau = 1e-12 + hInf = 1.0 + hTau = 1e-12 + } else { + rates() + } + m = mInf + h = hInf +} + +PROCEDURE rates(){ + LOCAL qt + qt = 2.3^((34-21)/10) + + UNITSOFF + mInf = 1.0/(1+exp((v- -52.6)/-4.6)) + if(v == -38){ + v = v+0.0001 + } + mAlpha = (0.182 * (v- -38))/(1-(exp(-(v- -38)/6))) + mBeta = (0.124 * (-v -38))/(1-(exp(-(-v -38)/6))) + mTau = 6*(1/(mAlpha + mBeta))/qt + + if(v == -17){ + v = v + 0.0001 + } + if(v == -64.4){ + v = v+0.0001 + } + + hInf = 1.0/(1+exp((v- -48.8)/10)) + hAlpha = -2.88e-6 * (v + 17) / (1 - exp((v + 17)/4.63)) + hBeta = 6.94e-6 * (v + 64.4) / (1 - exp(-(v + 64.4)/2.63)) + hTau = (1/(hAlpha + hBeta))/qt + UNITSON +} diff --git a/examples/sonata-network/mechanisms/ProbAMPANMDA_EMS.mod b/examples/sonata-network/mechanisms/ProbAMPANMDA_EMS.mod new file mode 100644 index 00000000..0a89e84e --- /dev/null +++ b/examples/sonata-network/mechanisms/ProbAMPANMDA_EMS.mod @@ -0,0 +1,620 @@ +COMMENT +/** + * @file ProbAMPANMDA_EMS.mod + * @brief + * @author king, muller, reimann, ramaswamy + * @date 2011-08-17 + * @remark Copyright 2005-2023 Blue Brain Project / EPFL + * + * Licensed under the Apache License, Version 2.0 (the "License"); + * you may not use this file except in compliance with the License. + * + * You may obtain a copy of the License at + * + * http://www.apache.org/licenses/LICENSE-2.0 + * + * Unless required by applicable law or agreed to in writing, software + * distributed under the License is distributed on an "AS IS" BASIS, + * WITHOUT WARRANTIES OR CONDITIONS OF ANY KIND, either express or implied. + * See the License for the specific language governing permissions and + * limitations under the License. + */ +ENDCOMMENT + +TITLE Probabilistic AMPA and NMDA receptor with presynaptic short-term plasticity + + +COMMENT +AMPA and NMDA receptor conductance using a dual-exponential profile +presynaptic short-term plasticity as in Fuhrmann et al. 2002 + +_EMS (Eilif Michael Srikanth) +Modification of ProbAMPANMDA: 2-State model by Eilif Muller, Michael Reimann, Srikanth Ramaswamy, Blue Brain Project, August 2011 +This new model was motivated by the following constraints: + +1) No consumption on failure. +2) No release just after release until recovery. +3) Same ensemble averaged trace as deterministic/canonical Tsodyks-Markram + using same parameters determined from experiment. +4) Same quantal size as present production probabilistic model. + +To satisfy these constaints, the synapse is implemented as a +uni-vesicular (generalization to multi-vesicular should be +straight-forward) 2-state Markov process. The states are +{1=recovered, 0=unrecovered}. + +For a pre-synaptic spike or external spontaneous release trigger +event, the synapse will only release if it is in the recovered state, +and with probability u (which follows facilitation dynamics). If it +releases, it will transition to the unrecovered state. Recovery is as +a Poisson process with rate 1/Dep. + +This model satisys all of (1)-(4). + +ENDCOMMENT + + +NEURON { + THREADSAFE + POINT_PROCESS ProbAMPANMDA_EMS + + GLOBAL tau_r_AMPA, tau_r_NMDA, tau_d_NMDA + RANGE tau_d_AMPA + RANGE Use, u, Dep, Fac, u0, mg, tsyn + RANGE unoccupied, occupied, Nrrp + + RANGE i_AMPA, i_NMDA, g_AMPA, g_NMDA, g, NMDA_ratio + RANGE A_AMPA_step, B_AMPA_step, A_NMDA_step, B_NMDA_step + GLOBAL slope_mg, scale_mg, e + + NONSPECIFIC_CURRENT i + BBCOREPOINTER rng + RANGE synapseID, selected_for_report, verboseLevel, conductance + RANGE next_delay + BBCOREPOINTER delay_times, delay_weights + GLOBAL nc_type_param + GLOBAL minis_single_vesicle + GLOBAL init_depleted + + :RANGE sgid, tgid : For debugging +} + +PARAMETER { + tau_r_AMPA = 0.2 (ms) : dual-exponential conductance profile + tau_d_AMPA = 1.7 (ms) : IMPORTANT: tau_r < tau_d + tau_r_NMDA = 0.29 (ms) : dual-exponential conductance profile + tau_d_NMDA = 43 (ms) : IMPORTANT: tau_r < tau_d + Use = 1.0 (1) : Utilization of synaptic efficacy (just initial values! Use, Dep and Fac are overwritten by BlueBuilder assigned values) + Dep = 100 (ms) : relaxation time constant from depression + Fac = 10 (ms) : relaxation time constant from facilitation + e = 0 (mV) : AMPA and NMDA reversal potential + mg = 1 (mM) : initial concentration of mg2+ + slope_mg = 0.062 (/mV) : default variables from Jahr & Stevens 1990 + scale_mg = 3.57 (mM) + gmax = .001 (uS) : weight conversion factor (from nS to uS) + u0 = 0 : initial value of u, which is the running value of release probability + Nrrp = 1 (1) : Number of total release sites for given contact + synapseID = 0 + verboseLevel = 0 + selected_for_report = 0 + NMDA_ratio = 0.71 (1) : The ratio of NMDA to AMPA + conductance = 0.0 + nc_type_param = 4 + minis_single_vesicle = 0 :// 0 - no limit (old behavior) + init_depleted = 0 :// 0 - init full (old behavior) +} + +COMMENT +The Verbatim block is needed to generate random nos. from a uniform distribution between 0 and 1 +for comparison with Pr to decide whether to activate the synapse or not +ENDCOMMENT + +VERBATIM + +#include +#include +#include +#ifndef NRN_VERSION_GTEQ_8_2_0 +#include "nrnran123.h" + +#ifndef CORENEURON_BUILD +extern int ifarg(int iarg); + +extern void* vector_arg(int iarg); +extern double* vector_vec(void* vv); +extern int vector_capacity(void* vv); +#endif + +double nrn_random_pick(void* r); +void* nrn_random_arg(int argpos); +#define RANDCAST +#else +#define RANDCAST (Rand*) +#endif + +ENDVERBATIM + + +ASSIGNED { + v (mV) + i (nA) + i_AMPA (nA) + i_NMDA (nA) + g_AMPA (uS) + g_NMDA (uS) + g (uS) + factor_AMPA + factor_NMDA + A_AMPA_step + B_AMPA_step + A_NMDA_step + B_NMDA_step + + rng + mggate + usingR123 : TEMPORARY until mcellran4 completely deprecated + + : MVR + unoccupied (1) : no. of unoccupied sites following release event + occupied (1) : no. of occupied sites following one epoch of recovery + tsyn (ms) : the time of the last spike + u (1) : running release probability + + : stuff for delayed connections + delay_times + delay_weights + next_delay (ms) +} + +PROCEDURE setup_delay_vecs() { +VERBATIM +#ifndef CORENEURON_BUILD + IvocVect** vv_delay_times = (IvocVect**)(&_p_delay_times); + IvocVect** vv_delay_weights = (IvocVect**)(&_p_delay_weights); + *vv_delay_times = (IvocVect*)NULL; + *vv_delay_weights = (IvocVect*)NULL; + if (ifarg(1)) { + *vv_delay_times = vector_arg(1); + } + if (ifarg(2)) { + *vv_delay_weights = vector_arg(2); + } +#endif +ENDVERBATIM +} + + +STATE { + + A_AMPA : AMPA state variable to construct the dual-exponential profile - decays with conductance tau_r_AMPA + B_AMPA : AMPA state variable to construct the dual-exponential profile - decays with conductance tau_d_AMPA + A_NMDA : NMDA state variable to construct the dual-exponential profile - decays with conductance tau_r_NMDA + B_NMDA : NMDA state variable to construct the dual-exponential profile - decays with conductance tau_d_NMDA +} + + +INITIAL { + LOCAL tp_AMPA, tp_NMDA + + tsyn = 0 + u=u0 + + : MVR + if ( init_depleted ) { + unoccupied = Nrrp + occupied = 0 + } else { + unoccupied = 0 + occupied = Nrrp + } + + A_AMPA = 0 + B_AMPA = 0 + + A_NMDA = 0 + B_NMDA = 0 + + tp_AMPA = (tau_r_AMPA*tau_d_AMPA)/(tau_d_AMPA-tau_r_AMPA)*log(tau_d_AMPA/tau_r_AMPA) :time to peak of the conductance + tp_NMDA = (tau_r_NMDA*tau_d_NMDA)/(tau_d_NMDA-tau_r_NMDA)*log(tau_d_NMDA/tau_r_NMDA) :time to peak of the conductance + + factor_AMPA = -exp(-tp_AMPA/tau_r_AMPA)+exp(-tp_AMPA/tau_d_AMPA) :AMPA Normalization factor - so that when t = tp_AMPA, gsyn = gpeak + factor_AMPA = 1/factor_AMPA + + factor_NMDA = -exp(-tp_NMDA/tau_r_NMDA)+exp(-tp_NMDA/tau_d_NMDA) :NMDA Normalization factor - so that when t = tp_NMDA, gsyn = gpeak + factor_NMDA = 1/factor_NMDA + + A_AMPA_step = exp(dt*(( - 1.0 ) / tau_r_AMPA)) + B_AMPA_step = exp(dt*(( - 1.0 ) / tau_d_AMPA)) + A_NMDA_step = exp(dt*(( - 1.0 ) / tau_r_NMDA)) + B_NMDA_step = exp(dt*(( - 1.0 ) / tau_d_NMDA)) + + VERBATIM + if( usingR123 ) { + nrnran123_setseq((nrnran123_State*)_p_rng, 0, 0); + } + ENDVERBATIM + + next_delay = -1 + +} + +BREAKPOINT { + SOLVE state + + mggate = 1 / (1 + exp(slope_mg * -(v)) * (mg / scale_mg)) :mggate kinetics + g_AMPA = gmax*(B_AMPA-A_AMPA) :compute time varying conductance as the difference of state variables B_AMPA and A_AMPA + g_NMDA = gmax*(B_NMDA-A_NMDA) * mggate :compute time varying conductance as the difference of state variables B_NMDA and A_NMDA and mggate kinetics + g = g_AMPA + g_NMDA + i_AMPA = g_AMPA*(v-e) :compute the AMPA driving force based on the time varying conductance, membrane potential, and AMPA reversal + i_NMDA = g_NMDA*(v-e) :compute the NMDA driving force based on the time varying conductance, membrane potential, and NMDA reversal + i = i_AMPA + i_NMDA +} + +PROCEDURE state() { + A_AMPA = A_AMPA*A_AMPA_step + B_AMPA = B_AMPA*B_AMPA_step + A_NMDA = A_NMDA*A_NMDA_step + B_NMDA = B_NMDA*B_NMDA_step +} + + +NET_RECEIVE (weight, weight_AMPA, weight_NMDA, Psurv, nc_type) { + : Psurv - survival probability of unrecovered state + : nc_type: + : 0 = presynaptic netcon + : 1 = spontmini netcon + : 2 = replay netcon + + LOCAL result, ves, occu + weight_AMPA = weight + weight_NMDA = weight * NMDA_ratio + + INITIAL { + if (nc_type == 0) { :// presynaptic netcon + VERBATIM + // setup self events for delayed connections to change weights + IvocVect *vv_delay_times = *((IvocVect**)(&_p_delay_times)); + IvocVect *vv_delay_weights = *((IvocVect**)(&_p_delay_weights)); + if (vv_delay_times && vector_capacity(vv_delay_times)>=1) { + double* deltm_el = vector_vec(vv_delay_times); + int delay_times_idx; + next_delay = 0; + for (delay_times_idx = 0; delay_times_idx < vector_capacity(vv_delay_times); ++delay_times_idx) { + double next_delay_t = deltm_el[delay_times_idx]; + ENDVERBATIM + net_send(next_delay_t, 1) + VERBATIM + } + } + ENDVERBATIM + } + } + if (flag == 1) { :// self event to set next weight at + VERBATIM + // setup self events for delayed connections to change weights + IvocVect *vv_delay_weights = *((IvocVect**)(&_p_delay_weights)); + if (vv_delay_weights && vector_capacity(vv_delay_weights)>=next_delay) { + double* weights_v = vector_vec(vv_delay_weights); + double next_delay_weight = weights_v[(int)next_delay]; + ENDVERBATIM + weight = conductance * next_delay_weight + next_delay = next_delay + 1 + VERBATIM + } + return; + ENDVERBATIM + } + + : [flag == 0] Handle a spike which arrived + :UNITSOFF + :printf("[Syn %.0f] Received! (%f -> %f) with weight %g at time %g\n", synapseID, sgid, tgid, weight, t) + :UNITSON + + : Do not perform any calculations if the synapse (netcon) is deactivated. This avoids drawing from + : random number stream. Also, disable in case of t < 0 (in case of ForwardSkip) which causes numerical + : instability if synapses are activated. + if ( weight <= 0 || t < 0 ) { + VERBATIM + return; + ENDVERBATIM + } + + : calc u at event- + if (Fac > 0) { + u = u * exp(-(t - tsyn)/Fac) :// update facilitation variable if Fac>0 Eq. 2 in Fuhrmann et al. + } else { + u = Use + } + if(Fac > 0){ + u = u + Use*(1-u) :// update facilitation variable if Fac>0 Eq. 2 in Fuhrmann et al. + } + + : recovery + FROM counter = 0 TO (unoccupied - 1) { + : Iterate over all unoccupied sites and compute how many recover + Psurv = exp(-(t-tsyn)/Dep) + result = urand() + if (result>Psurv) { + occupied = occupied + 1 :// recover a previously unoccupied site + if ( verboseLevel > 0 ) { + UNITSOFF + printf("[Syn %.0f] Recovered! t = %g, Psurv = %g, urand = %g\n", synapseID, t, Psurv, result) + UNITSON + } + } + } + + ves = 0 :// Initialize the number of released vesicles to 0 + occu = occupied :// Make a copy, so we can update occupied in the loop + if (occu > 1 && minis_single_vesicle && nc_type == 1) { : // if nc_type is spont_mini consider single vesicle + occu = 1 + } + FROM counter = 0 TO (occu - 1) { + : iterate over all occupied sites and compute how many release + result = urand() + if (result < u) { + : release a single site! + occupied = occupied - 1 :// decrease the number of occupied sites by 1 + ves = ves + 1 :// increase number of relesed vesicles by 1 + } + } + + : Update number of unoccupied sites + unoccupied = Nrrp - occupied + + : Update tsyn + : tsyn knows about all spikes, not only those that released + : i.e. each spike can increase the u, regardless of recovered state. + : and each spike trigger an evaluation of recovery + tsyn = t + + if (ves > 0) { :no need to evaluate unless we have vesicle release + A_AMPA = A_AMPA + ves/Nrrp*weight_AMPA*factor_AMPA + B_AMPA = B_AMPA + ves/Nrrp*weight_AMPA*factor_AMPA + A_NMDA = A_NMDA + ves/Nrrp*weight_NMDA*factor_NMDA + B_NMDA = B_NMDA + ves/Nrrp*weight_NMDA*factor_NMDA + + if ( verboseLevel > 0 ) { + UNITSOFF + printf("[Syn %.0f] Release! t = %g, vals: %g %g %g %g\n", + synapseID, t, A_AMPA, weight_AMPA, factor_AMPA, weight) + UNITSON + } + + } else { + : total release failure + if ( verboseLevel > 0 ) { + UNITSOFF + printf("[Syn %.0f] Failure! t = %g, urand = %g\n", synapseID, t, result) + UNITSON + } + } +} + + +PROCEDURE setRNG() { +VERBATIM + #ifndef CORENEURON_BUILD + // For compatibility, allow for either MCellRan4 or Random123 + // Distinguish by the arg types + // Object => MCellRan4, seeds (double) => Random123 + usingR123 = 0; + if( ifarg(1) && hoc_is_double_arg(1) ) { + nrnran123_State** pv = (nrnran123_State**)(&_p_rng); + uint32_t a2 = 0; + uint32_t a3 = 0; + + if (*pv) { + nrnran123_deletestream(*pv); + *pv = (nrnran123_State*)0; + } + if (ifarg(2)) { + a2 = (uint32_t)*getarg(2); + } + if (ifarg(3)) { + a3 = (uint32_t)*getarg(3); + } + *pv = nrnran123_newstream3((uint32_t)*getarg(1), a2, a3); + usingR123 = 1; + } else if( ifarg(1) ) { // not a double, so assume hoc object type + void** pv = (void**)(&_p_rng); + *pv = nrn_random_arg(1); + } else { // no arg, so clear pointer + void** pv = (void**)(&_p_rng); + *pv = (void*)0; + } + #endif +ENDVERBATIM +} + + +PROCEDURE clearRNG() { +VERBATIM + #ifndef CORENEURON_BUILD + if (usingR123) { + nrnran123_State** pv = (nrnran123_State**)(&_p_rng); + if (*pv) { + nrnran123_deletestream(*pv); + *pv = (nrnran123_State*)0; + } + } else { + void** pv = (void**)(&_p_rng); + if (*pv) { + *pv = (void*)0; + } + } + #endif +ENDVERBATIM +} + + +FUNCTION urand() { +VERBATIM + double value = 0.0; + if ( usingR123 ) { + value = nrnran123_dblpick((nrnran123_State*)_p_rng); + } else if (_p_rng) { + #ifndef CORENEURON_BUILD + value = nrn_random_pick(RANDCAST _p_rng); + #endif + } else { + // Note: prior versions used scop_random(1), but since we never use this model without configuring the rng. Maybe should throw error? + value = 0.0; + } + _lurand = value; +ENDVERBATIM +} + + +FUNCTION bbsavestate() { + bbsavestate = 0 +VERBATIM +#ifndef CORENEURON_BUILD + /* first arg is direction (0 save, 1 restore), second is array*/ + /* if first arg is -1, fill xdir with the size of the array */ + double *xdir, *xval; +#ifndef NRN_VERSION_GTEQ_8_2_0 + double *hoc_pgetarg(); + long nrn_get_random_sequence(void* r); + void nrn_set_random_sequence(void* r, int val); +#endif + xdir = hoc_pgetarg(1); + xval = hoc_pgetarg(2); + if (_p_rng) { + // tell how many items need saving + if (*xdir == -1) { // count items + if( usingR123 ) { + *xdir = 2.0; + } else { + *xdir = 1.0; + } + return 0.0; + } else if(*xdir ==0 ) { // save + if( usingR123 ) { + uint32_t seq; + char which; + nrnran123_getseq( (nrnran123_State*)_p_rng, &seq, &which ); + xval[0] = (double) seq; + xval[1] = (double) which; + } else { + xval[0] = (double)nrn_get_random_sequence(RANDCAST _p_rng); + } + } else { // restore + if( usingR123 ) { + nrnran123_setseq( (nrnran123_State*)_p_rng, (uint32_t)xval[0], (char)xval[1] ); + } else { + nrn_set_random_sequence(RANDCAST _p_rng, (long)(xval[0])); + } + } + } +#endif +ENDVERBATIM +} + +FUNCTION toggleVerbose() { + verboseLevel = 1 - verboseLevel +} + + +VERBATIM +static void bbcore_write(double* x, int* d, int* x_offset, int* d_offset, _threadargsproto_) { + IvocVect *vv_delay_times = *((IvocVect**)(&_p_delay_times)); + IvocVect *vv_delay_weights = *((IvocVect**)(&_p_delay_weights)); + + if (d) { + uint32_t* di = ((uint32_t*)d) + *d_offset; + nrnran123_State** pv = (nrnran123_State**)(&_p_rng); + nrnran123_getids3(*pv, di, di+1, di+2); + + char which; + nrnran123_getseq(*pv, di+3, &which); + di[4] = (int)which; + //printf("ProbAMPANMDA_EMS bbcore_write %d %d %d\n", di[0], di[1], di[2]); + + } + // reserve random123 parameters on serialization buffer + *d_offset += 5; + + // serialize connection delay vectors + if (vv_delay_times && vv_delay_weights && + (vector_capacity(vv_delay_times) >= 1) && (vector_capacity(vv_delay_weights) >= 1)) { + if (d) { + uint32_t* di = ((uint32_t*)d) + *d_offset; + // store vector sizes for deserialization + di[0] = vector_capacity(vv_delay_times); + di[1] = vector_capacity(vv_delay_weights); + } + if (x) { + double* delay_times_el = vector_vec(vv_delay_times); + double* delay_weights_el = vector_vec(vv_delay_weights); + double* x_i = x + *x_offset; + int delay_vecs_idx; + int x_idx = 0; + for(delay_vecs_idx = 0; delay_vecs_idx < vector_capacity(vv_delay_times); ++delay_vecs_idx) { + x_i[x_idx++] = delay_times_el[delay_vecs_idx]; + x_i[x_idx++] = delay_weights_el[delay_vecs_idx]; + } + } + // reserve space for connection delay data on serialization buffer + *x_offset += vector_capacity(vv_delay_times) + vector_capacity(vv_delay_weights); + } else { + if (d) { + uint32_t* di = ((uint32_t*)d) + *d_offset; + di[0] = 0; + di[1] = 0; + } + + } + // reserve space for delay vectors (may be 0) + *d_offset += 2; + +} + +static void bbcore_read(double* x, int* d, int* x_offset, int* d_offset, _threadargsproto_) { + // deserialize random123 data + uint32_t* di = ((uint32_t*)d) + *d_offset; + if (di[0] != 0 || di[1] != 0 || di[2] != 0) { + nrnran123_State** pv = (nrnran123_State**)(&_p_rng); +#if !NRNBBCORE + if(*pv) { + nrnran123_deletestream(*pv); + } +#endif + *pv = nrnran123_newstream3(di[0], di[1], di[2]); + char which = (char)di[4]; + nrnran123_setseq(*pv, di[3], which); + } + //printf("ProbAMPANMDA_EMS bbcore_read %d %d %d\n", di[0], di[1], di[2]); + + int delay_times_sz = di[5]; + int delay_weights_sz = di[6]; + *d_offset += 7; + + if ((delay_times_sz > 0) && (delay_weights_sz > 0)) { + double* x_i = x + *x_offset; + + // allocate vectors + if (!_p_delay_times) { + _p_delay_times = (double*)vector_new1(delay_times_sz); + } + assert(delay_times_sz == vector_capacity((IvocVect*)_p_delay_times)); + if (!_p_delay_weights) { + _p_delay_weights = (double*)vector_new1(delay_weights_sz); + } + assert(delay_weights_sz == vector_capacity((IvocVect*)_p_delay_weights)); + + double* delay_times_el = vector_vec((IvocVect*)_p_delay_times); + double* delay_weights_el = vector_vec((IvocVect*)_p_delay_weights); + + // copy data + int x_idx; + int vec_idx = 0; + for(x_idx = 0; x_idx < delay_times_sz + delay_weights_sz; x_idx += 2) { + delay_times_el[vec_idx] = x_i[x_idx]; + delay_weights_el[vec_idx++] = x_i[x_idx+1]; + } + *x_offset += delay_times_sz + delay_weights_sz; + + } +} +ENDVERBATIM diff --git a/examples/sonata-network/mechanisms/ProbGABAAB_EMS.mod b/examples/sonata-network/mechanisms/ProbGABAAB_EMS.mod new file mode 100644 index 00000000..856372d7 --- /dev/null +++ b/examples/sonata-network/mechanisms/ProbGABAAB_EMS.mod @@ -0,0 +1,624 @@ +COMMENT +/** + * @file ProbGABAAB.mod + * @brief + * @author king, muller + * @date 2011-08-17 + * @remark Copyright 2005-2023 Blue Brain Project / EPFL + * + * Licensed under the Apache License, Version 2.0 (the "License"); + * you may not use this file except in compliance with the License. + * + * You may obtain a copy of the License at + * + * http://www.apache.org/licenses/LICENSE-2.0 + * + * Unless required by applicable law or agreed to in writing, software + * distributed under the License is distributed on an "AS IS" BASIS, + * WITHOUT WARRANTIES OR CONDITIONS OF ANY KIND, either express or implied. + * See the License for the specific language governing permissions and + * limitations under the License. + */ +ENDCOMMENT + +TITLE GABAAB receptor with presynaptic short-term plasticity + + +COMMENT +GABAA receptor conductance using a dual-exponential profile +presynaptic short-term plasticity based on Fuhrmann et al, 2002 +Implemented by Srikanth Ramaswamy, Blue Brain Project, March 2009 + +_EMS (Eilif Michael Srikanth) +Modification of ProbGABAA: 2-State model by Eilif Muller, Michael Reimann, Srikanth Ramaswamy, Blue Brain Project, August 2011 +This new model was motivated by the following constraints: + +1) No consumption on failure. +2) No release just after release until recovery. +3) Same ensemble averaged trace as deterministic/canonical Tsodyks-Markram + using same parameters determined from experiment. +4) Same quantal size as present production probabilistic model. + +To satisfy these constaints, the synapse is implemented as a +uni-vesicular (generalization to multi-vesicular should be +straight-forward) 2-state Markov process. The states are +{1=recovered, 0=unrecovered}. + +For a pre-synaptic spike or external spontaneous release trigger +event, the synapse will only release if it is in the recovered state, +and with probability u (which follows facilitation dynamics). If it +releases, it will transition to the unrecovered state. Recovery is as +a Poisson process with rate 1/Dep. + +This model satisys all of (1)-(4). + +ENDCOMMENT + + +NEURON { + THREADSAFE + POINT_PROCESS ProbGABAAB_EMS + + RANGE tau_r_GABAA, tau_d_GABAA + GLOBAL tau_r_GABAB, tau_d_GABAB + RANGE Use, u, Dep, Fac, u0, tsyn + RANGE unoccupied, occupied, Nrrp + + RANGE i, i_GABAA, i_GABAB, g_GABAA, g_GABAB, g, e_GABAA, e_GABAB, GABAB_ratio + RANGE A_GABAA_step, B_GABAA_step, A_GABAB_step, B_GABAB_step + + NONSPECIFIC_CURRENT i + BBCOREPOINTER rng + RANGE synapseID, selected_for_report, verboseLevel, conductance + RANGE next_delay + BBCOREPOINTER delay_times, delay_weights + GLOBAL nc_type_param + GLOBAL minis_single_vesicle + GLOBAL init_depleted + + :RANGE sgid, tgid : For debugging +} + +PARAMETER { + tau_r_GABAA = 0.2 (ms) : dual-exponential conductance profile + tau_d_GABAA = 8 (ms) : IMPORTANT: tau_r < tau_d + tau_r_GABAB = 3.5 (ms) : dual-exponential conductance profile :Placeholder value from hippocampal recordings SR + tau_d_GABAB = 260.9 (ms) : IMPORTANT: tau_r < tau_d :Placeholder value from hippocampal recordings + Use = 1.0 (1) : Utilization of synaptic efficacy (just initial values! Use, Dep and Fac are overwritten by BlueBuilder assigned values) + Dep = 100 (ms) : relaxation time constant from depression + Fac = 10 (ms) : relaxation time constant from facilitation + e_GABAA = -80 (mV) : GABAA reversal potential + e_GABAB = -97 (mV) : GABAB reversal potential + gmax = .001 (uS) : weight conversion factor (from nS to uS) + u0 = 0 : initial value of u, which is the running value of release probability + Nrrp = 1 (1) : Number of total release sites for given contact + + synapseID = 0 + verboseLevel = 0 + selected_for_report = 0 + GABAB_ratio = 0 (1) : The ratio of GABAB to GABAA + conductance = 0.0 + nc_type_param = 4 + minis_single_vesicle = 0 :// 0 - no limit (old behavior) + init_depleted = 0 :// 0 - init full (old behavior) +} + +COMMENT +The Verbatim block is needed to generate random nos. from a uniform distribution between 0 and 1 +for comparison with Pr to decide whether to activate the synapse or not +ENDCOMMENT + +VERBATIM + +#include +#include +#include +#ifndef NRN_VERSION_GTEQ_8_2_0 +#include "nrnran123.h" + +#ifndef CORENEURON_BUILD +extern int ifarg(int iarg); + +extern void* vector_arg(int iarg); +extern double* vector_vec(void* vv); +extern int vector_capacity(void* vv); +#endif + +double nrn_random_pick(void* r); +void* nrn_random_arg(int argpos); +#define RANDCAST +#else +#define RANDCAST (Rand*) +#endif + +ENDVERBATIM + + +ASSIGNED { + v (mV) + i (nA) + i_GABAA (nA) + i_GABAB (nA) + g_GABAA (uS) + g_GABAB (uS) + g (uS) + factor_GABAA + factor_GABAB + A_GABAA_step + B_GABAA_step + A_GABAB_step + B_GABAB_step + + rng + usingR123 : TEMPORARY until mcellran4 completely deprecated + + : MVR + unoccupied (1) : no. of unoccupied sites following release event + occupied (1) : no. of occupied sites following one epoch of recovery + tsyn (ms) : the time of the last spike + u (1) : running release probability + + : stuff for delayed connections + delay_times + delay_weights + next_delay (ms) +} + +STATE { + A_GABAA : GABAA state variable to construct the dual-exponential profile - decays with conductance tau_r_GABAA + B_GABAA : GABAA state variable to construct the dual-exponential profile - decays with conductance tau_d_GABAA + A_GABAB : GABAB state variable to construct the dual-exponential profile - decays with conductance tau_r_GABAB + B_GABAB : GABAB state variable to construct the dual-exponential profile - decays with conductance tau_d_GABAB +} + + +INITIAL { + LOCAL tp_GABAA, tp_GABAB + + tsyn = 0 + u=u0 + + : MVR + if ( init_depleted ) { + unoccupied = Nrrp + occupied = 0 + } else { + unoccupied = 0 + occupied = Nrrp + } + + A_GABAA = 0 + B_GABAA = 0 + + A_GABAB = 0 + B_GABAB = 0 + + tp_GABAA = (tau_r_GABAA*tau_d_GABAA)/(tau_d_GABAA-tau_r_GABAA)*log(tau_d_GABAA/tau_r_GABAA) :time to peak of the conductance + tp_GABAB = (tau_r_GABAB*tau_d_GABAB)/(tau_d_GABAB-tau_r_GABAB)*log(tau_d_GABAB/tau_r_GABAB) :time to peak of the conductance + + factor_GABAA = -exp(-tp_GABAA/tau_r_GABAA)+exp(-tp_GABAA/tau_d_GABAA) :GABAA Normalization factor - so that when t = tp_GABAA, gsyn = gpeak + factor_GABAA = 1/factor_GABAA + + factor_GABAB = -exp(-tp_GABAB/tau_r_GABAB)+exp(-tp_GABAB/tau_d_GABAB) :GABAB Normalization factor - so that when t = tp_GABAB, gsyn = gpeak + factor_GABAB = 1/factor_GABAB + + A_GABAA_step = exp(dt*(( - 1.0 ) / tau_r_GABAA)) + B_GABAA_step = exp(dt*(( - 1.0 ) / tau_d_GABAA)) + A_GABAB_step = exp(dt*(( - 1.0 ) / tau_r_GABAB)) + B_GABAB_step = exp(dt*(( - 1.0 ) / tau_d_GABAB)) + + VERBATIM + if( usingR123 ) { + nrnran123_setseq((nrnran123_State*)_p_rng, 0, 0); + } + ENDVERBATIM + + next_delay = -1 + +} + +PROCEDURE setup_delay_vecs() { +VERBATIM +#ifndef CORENEURON_BUILD + void** vv_delay_times = (void**)(&_p_delay_times); + void** vv_delay_weights = (void**)(&_p_delay_weights); + *vv_delay_times = (void*)NULL; + *vv_delay_weights = (void*)NULL; + if (ifarg(1)) { + *vv_delay_times = vector_arg(1); + } + if (ifarg(2)) { + *vv_delay_weights = vector_arg(2); + } +#endif +ENDVERBATIM +} + + +BREAKPOINT { + SOLVE state + + g_GABAA = gmax*(B_GABAA-A_GABAA) :compute time varying conductance as the difference of state variables B_GABAA and A_GABAA + g_GABAB = gmax*(B_GABAB-A_GABAB) :compute time varying conductance as the difference of state variables B_GABAB and A_GABAB + g = g_GABAA + g_GABAB + i_GABAA = g_GABAA*(v-e_GABAA) :compute the GABAA driving force based on the time varying conductance, membrane potential, and GABAA reversal + i_GABAB = g_GABAB*(v-e_GABAB) :compute the GABAB driving force based on the time varying conductance, membrane potential, and GABAB reversal + i = i_GABAA + i_GABAB +} + +PROCEDURE state() { + A_GABAA = A_GABAA*A_GABAA_step + B_GABAA = B_GABAA*B_GABAA_step + A_GABAB = A_GABAB*A_GABAB_step + B_GABAB = B_GABAB*B_GABAB_step +} + + + +NET_RECEIVE (weight, weight_GABAA, weight_GABAB, Psurv, nc_type) { + : Psurv - survival probability of unrecovered state + : nc_type: + : 0 = presynaptic netcon + : 1 = spontmini netcon + : 2 = replay netcon + + LOCAL result, ves, occu + weight_GABAA = weight + weight_GABAB = weight * GABAB_ratio + + INITIAL { + if (nc_type == 0) { :// presynaptic netcon + VERBATIM + // setup self events for delayed connections to change weights + IvocVect *vv_delay_times = *((IvocVect**)(&_p_delay_times)); + IvocVect *vv_delay_weights = *((IvocVect**)(&_p_delay_weights)); + + if (vv_delay_times && vector_capacity(vv_delay_times)>=1) { + double* deltm_el = vector_vec(vv_delay_times); + int delay_times_idx; + next_delay = 0; + for (delay_times_idx = 0; delay_times_idx < vector_capacity(vv_delay_times); ++delay_times_idx) { + double next_delay_t = deltm_el[delay_times_idx]; + ENDVERBATIM + net_send(next_delay_t, 1) + VERBATIM + } + } + ENDVERBATIM + } + } + + if (flag == 1) { :// self event to set next weight at + :UNITSOFF + : printf( "gaba: self event at synapse %f time %g\n", synapseID, t) + :UNITSON + VERBATIM + // setup self events for delayed connections to change weights + IvocVect *vv_delay_weights = *((IvocVect**)(&_p_delay_weights)); + if (vv_delay_weights && vector_capacity(vv_delay_weights)>=next_delay) { + double* weights_v = vector_vec(vv_delay_weights); + double next_delay_weight = weights_v[(int)next_delay]; + ENDVERBATIM + weight = conductance * next_delay_weight + next_delay = next_delay + 1 + VERBATIM + } + return; + ENDVERBATIM + } + + : [flag == 0] Handle a spike which arrived + :UNITSOFF + :printf("[Syn %.0f] Received! (%f -> %f) with weight %g at time %g\n", synapseID, sgid, tgid, weight, t) + :UNITSON + + : Do not perform any calculations if the synapse (netcon) is deactivated. This avoids drawing from + : random number stream. Also, disable in case of t < 0 (in case of ForwardSkip) which causes numerical + : instability if synapses are activated. + if ( weight <= 0 || t < 0 ) { + VERBATIM + return; + ENDVERBATIM + } + + : calc u at event- + if (Fac > 0) { + u = u * exp(-(t - tsyn)/Fac) :// update facilitation variable if Fac>0 Eq. 2 in Fuhrmann et al. + } else { + u = Use + } + if(Fac > 0){ + u = u + Use*(1-u) :// update facilitation variable if Fac>0 Eq. 2 in Fuhrmann et al. + } + + : recovery + FROM counter = 0 TO (unoccupied - 1) { + : Iterate over all unoccupied sites and compute how many recover + Psurv = exp(-(t-tsyn)/Dep) + result = urand() + if (result>Psurv) { + occupied = occupied + 1 :// recover a previously unoccupied site + if ( verboseLevel > 0 ) { + UNITSOFF + printf("[Syn %.0f] Recovered! t = %g, Psurv = %g, urand = %g\n", synapseID, t, Psurv, result) + UNITSON + } + } + } + + ves = 0 :// Initialize the number of released vesicles to 0 + occu = occupied :// Make a copy, so we can update occupied in the loop + if (occu > 1 && minis_single_vesicle && nc_type == 1) { : // if nc_type is spont_mini consider single vesicle + occu = 1 + } + FROM counter = 0 TO (occu - 1) { + : iterate over all occupied sites and compute how many release + result = urand() + if (result < u) { + : release a single site! + occupied = occupied - 1 :// decrease the number of occupied sites by 1 + ves = ves + 1 :// increase number of relesed vesicles by 1 + } + } + + : Update number of unoccupied sites + unoccupied = Nrrp - occupied + + : Update tsyn + : tsyn knows about all spikes, not only those that released + : i.e. each spike can increase the u, regardless of recovered state. + : and each spike trigger an evaluation of recovery + tsyn = t + + if (ves > 0) { :no need to evaluate unless we have vesicle release + A_GABAA = A_GABAA + ves/Nrrp*weight_GABAA*factor_GABAA + B_GABAA = B_GABAA + ves/Nrrp*weight_GABAA*factor_GABAA + A_GABAB = A_GABAB + ves/Nrrp*weight_GABAB*factor_GABAB + B_GABAB = B_GABAB + ves/Nrrp*weight_GABAB*factor_GABAB + + if ( verboseLevel > 0 ) { + UNITSOFF + printf("[Syn %.0f] Release! t = %g, vals: %g %g %g %g\n", + synapseID, t, A_GABAA, weight_GABAA, factor_GABAA, weight) + UNITSON + } + + } else { + : total release failure + if ( verboseLevel > 0 ) { + UNITSOFF + printf("[Syn %.0f] Failure! t = %g: urand = %g\n", synapseID, t, result) + UNITSON + } + } +} + + +PROCEDURE setRNG() { +VERBATIM + #ifndef CORENEURON_BUILD + // For compatibility, allow for either MCellRan4 or Random123 + // Distinguish by the arg types + // Object => MCellRan4, seeds (double) => Random123 + usingR123 = 0; + if( ifarg(1) && hoc_is_double_arg(1) ) { + nrnran123_State** pv = (nrnran123_State**)(&_p_rng); + uint32_t a2 = 0; + uint32_t a3 = 0; + + if (*pv) { + nrnran123_deletestream(*pv); + *pv = (nrnran123_State*)0; + } + if (ifarg(2)) { + a2 = (uint32_t)*getarg(2); + } + if (ifarg(3)) { + a3 = (uint32_t)*getarg(3); + } + *pv = nrnran123_newstream3((uint32_t)*getarg(1), a2, a3); + usingR123 = 1; + } else if( ifarg(1) ) { // not a double, so assume hoc object type + void** pv = (void**)(&_p_rng); + *pv = nrn_random_arg(1); + } else { // no arg, so clear pointer + void** pv = (void**)(&_p_rng); + *pv = (void*)0; + } + #endif +ENDVERBATIM +} + + +PROCEDURE clearRNG() { +VERBATIM + #ifndef CORENEURON_BUILD + if (usingR123) { + nrnran123_State** pv = (nrnran123_State**)(&_p_rng); + if (*pv) { + nrnran123_deletestream(*pv); + *pv = (nrnran123_State*)0; + } + } else { + void** pv = (void**)(&_p_rng); + if (*pv) { + *pv = (void*)0; + } + } + #endif +ENDVERBATIM +} + + +FUNCTION urand() { +VERBATIM + double value = 0.0; + if ( usingR123 ) { + value = nrnran123_dblpick((nrnran123_State*)_p_rng); + } else if (_p_rng) { + #ifndef CORENEURON_BUILD + value = nrn_random_pick(RANDCAST _p_rng); + #endif + } else { + // Note: prior versions used scop_random(1), but since we never use this model without configuring the rng. Maybe should throw error? + value = 0.0; + } + _lurand = value; +ENDVERBATIM +} + + +FUNCTION bbsavestate() { + bbsavestate = 0 +VERBATIM +#ifndef CORENEURON_BUILD + /* first arg is direction (0 save, 1 restore), second is array*/ + /* if first arg is -1, fill xdir with the size of the array */ + double *xdir, *xval; +#ifndef NRN_VERSION_GTEQ_8_2_0 + double *hoc_pgetarg(); + long nrn_get_random_sequence(void* r); + void nrn_set_random_sequence(void* r, int val); +#endif + xdir = hoc_pgetarg(1); + xval = hoc_pgetarg(2); + if (_p_rng) { + // tell how many items need saving + if (*xdir == -1) { // count items + if( usingR123 ) { + *xdir = 2.0; + } else { + *xdir = 1.0; + } + return 0.0; + } else if(*xdir ==0 ) { // save + if( usingR123 ) { + uint32_t seq; + char which; + nrnran123_getseq( (nrnran123_State*)_p_rng, &seq, &which ); + xval[0] = (double) seq; + xval[1] = (double) which; + } else { + xval[0] = (double)nrn_get_random_sequence(RANDCAST _p_rng); + } + } else { // restore + if( usingR123 ) { + nrnran123_setseq( (nrnran123_State*)_p_rng, (uint32_t)xval[0], (char)xval[1] ); + } else { + nrn_set_random_sequence(RANDCAST _p_rng, (long)(xval[0])); + } + } + } +#endif +ENDVERBATIM +} + +FUNCTION toggleVerbose() { + verboseLevel = 1 - verboseLevel +} + + +VERBATIM +static void bbcore_write(double* x, int* d, int* x_offset, int* d_offset, _threadargsproto_) { + IvocVect *vv_delay_times = *((IvocVect**)(&_p_delay_times)); + IvocVect *vv_delay_weights = *((IvocVect**)(&_p_delay_weights)); + + if (d) { + uint32_t* di = ((uint32_t*)d) + *d_offset; + nrnran123_State** pv = (nrnran123_State**)(&_p_rng); + nrnran123_getids3(*pv, di, di+1, di+2); + + // write strem sequence + char which; + nrnran123_getseq(*pv, di+3, &which); + di[4] = (int)which; + //printf("ProbGABAAB_EMS bbcore_write %d %d %d\n", di[0], di[1], di[2]); + + } + // reserve random123 parameters on serialization buffer + *d_offset += 5; + + // serialize connection delay vectors + if (vv_delay_times && vv_delay_weights && + (vector_capacity(vv_delay_times) >= 1) && (vector_capacity(vv_delay_weights) >= 1)) { + if (d) { + uint32_t* di = ((uint32_t*)d) + *d_offset; + // store vector sizes for deserialization + di[0] = vector_capacity(vv_delay_times); + di[1] = vector_capacity(vv_delay_weights); + } + if (x) { + double* delay_times_el = vector_vec(vv_delay_times); + double* delay_weights_el = vector_vec(vv_delay_weights); + double* x_i = x + *x_offset; + int delay_vecs_idx; + int x_idx = 0; + for(delay_vecs_idx = 0; delay_vecs_idx < vector_capacity(vv_delay_times); ++delay_vecs_idx) { + x_i[x_idx++] = delay_times_el[delay_vecs_idx]; + x_i[x_idx++] = delay_weights_el[delay_vecs_idx]; + } + } + // reserve space for connection delay data on serialization buffer + *x_offset += vector_capacity(vv_delay_times) + vector_capacity(vv_delay_weights); + } else { + if (d) { + uint32_t* di = ((uint32_t*)d) + *d_offset; + di[0] = 0; + di[1] = 0; + } + + } + // reserve space for delay vectors (may be 0) + *d_offset += 2; + +} + +static void bbcore_read(double* x, int* d, int* x_offset, int* d_offset, _threadargsproto_) { + // deserialize random123 data + uint32_t* di = ((uint32_t*)d) + *d_offset; + if (di[0] != 0 || di[1] != 0 || di[2] != 0) { + nrnran123_State** pv = (nrnran123_State**)(&_p_rng); +#if !NRNBBCORE + if(*pv) { + nrnran123_deletestream(*pv); + } +#endif + *pv = nrnran123_newstream3(di[0], di[1], di[2]); + // restore stream sequence + char which = (char)di[4]; + nrnran123_setseq(*pv, di[3], which); + } + //printf("ProbAMPANMDA_EMS bbcore_read %d %d %d\n", di[0], di[1], di[2]); + + int delay_times_sz = di[5]; + int delay_weights_sz = di[6]; + *d_offset += 7; + + if ((delay_times_sz > 0) && (delay_weights_sz > 0)) { + double* x_i = x + *x_offset; + + // allocate vectors + if (!_p_delay_times) { + _p_delay_times = (double*)vector_new1(delay_times_sz); + } + assert(delay_times_sz == vector_capacity((IvocVect*)_p_delay_times)); + if (!_p_delay_weights) { + _p_delay_weights = (double*)vector_new1(delay_weights_sz); + } + assert(delay_weights_sz == vector_capacity((IvocVect*)_p_delay_weights)); + + double* delay_times_el = vector_vec((IvocVect*)_p_delay_times); + double* delay_weights_el = vector_vec((IvocVect*)_p_delay_weights); + + // copy data + int x_idx; + int vec_idx = 0; + for(x_idx = 0; x_idx < delay_times_sz + delay_weights_sz; x_idx += 2) { + delay_times_el[vec_idx] = x_i[x_idx]; + delay_weights_el[vec_idx++] = x_i[x_idx+1]; + } + *x_offset += delay_times_sz + delay_weights_sz; + + } +} +ENDVERBATIM diff --git a/examples/sonata-network/mechanisms/README.md b/examples/sonata-network/mechanisms/README.md new file mode 100644 index 00000000..e878da4b --- /dev/null +++ b/examples/sonata-network/mechanisms/README.md @@ -0,0 +1,7 @@ +Common, neocortex-v5 and neocortex-v6 mod files are merged. Below are the sources. + +Common mods repository: hpc/sim/models/common.git +Common mods git hash: bfe26c3d + +Neocortex mods repository: hpc/sim/models/neocortex.git +Neocortex mods git hash: 7feb8d9 diff --git a/examples/sonata-network/mechanisms/SK_E2.mod b/examples/sonata-network/mechanisms/SK_E2.mod new file mode 100644 index 00000000..ae552ab2 --- /dev/null +++ b/examples/sonata-network/mechanisms/SK_E2.mod @@ -0,0 +1,57 @@ +: SK-type calcium-activated potassium current +: Reference : Kohler et al. 1996 +: LJP: OK, correction not necessary, no voltage values + +NEURON { + SUFFIX SK_E2 + USEION k READ ek WRITE ik + USEION ca READ cai + RANGE gSK_E2bar, gSK_E2, ik, zTau +} + +UNITS { + (mV) = (millivolt) + (mA) = (milliamp) + (mM) = (milli/liter) +} + +PARAMETER { + v (mV) + gSK_E2bar = .000001 (mho/cm2) + zTau = 1 (ms) + ek (mV) + cai (mM) +} + +ASSIGNED { + zInf + ik (mA/cm2) + gSK_E2 (S/cm2) +} + +STATE { + z FROM 0 TO 1 +} + +BREAKPOINT { + SOLVE states METHOD cnexp + gSK_E2 = gSK_E2bar * z + ik = gSK_E2 * (v - ek) +} + +DERIVATIVE states { + rates(cai) + z' = (zInf - z) / zTau +} + +PROCEDURE rates(ca(mM)) { + if(ca < 1e-7){ + ca = ca + 1e-07 + } + zInf = 1/(1 + (0.00043 / ca)^4.8) +} + +INITIAL { + rates(cai) + z = zInf +} diff --git a/examples/sonata-network/mechanisms/SKv3_1.mod b/examples/sonata-network/mechanisms/SKv3_1.mod new file mode 100644 index 00000000..8bd99d02 --- /dev/null +++ b/examples/sonata-network/mechanisms/SKv3_1.mod @@ -0,0 +1,56 @@ +:Comment : +:Reference : : Rettig et.al (1992) EMBO J 11, no. 7: 2473-86. +: Methods: Grupe et al. (1990) EMBO J 9, 1749-1756. +: LJP: OK, no LJP, "Patch pipetes were filed with the normal bathing solution in al experiments."" + +NEURON { + SUFFIX SKv3_1 + USEION k READ ek WRITE ik + RANGE gSKv3_1bar, gSKv3_1, ik +} + +UNITS { + (S) = (siemens) + (mV) = (millivolt) + (mA) = (milliamp) +} + +PARAMETER { + gSKv3_1bar = 0.00001 (S/cm2) +} + +ASSIGNED { + v (mV) + ek (mV) + ik (mA/cm2) + gSKv3_1 (S/cm2) + mInf + mTau +} + +STATE { + m +} + +BREAKPOINT { + SOLVE states METHOD cnexp + gSKv3_1 = gSKv3_1bar*m + ik = gSKv3_1*(v-ek) +} + +DERIVATIVE states { + rates() + m' = (mInf-m)/mTau +} + +INITIAL{ + rates() + m = mInf +} + +PROCEDURE rates(){ + UNITSOFF + mInf = 1/(1+exp(((v -(18.700))/(-9.700)))) + mTau = 0.2*20.000/(1+exp(((v -(-46.560))/(-44.140)))) + UNITSON +} diff --git a/examples/sonata-network/mechanisms/StochKv.mod b/examples/sonata-network/mechanisms/StochKv.mod new file mode 100644 index 00000000..73721634 --- /dev/null +++ b/examples/sonata-network/mechanisms/StochKv.mod @@ -0,0 +1,550 @@ +TITLE skm95.mod + +COMMENT +---------------------------------------------------------------- +Stochastic version of the K channel mechanism kd3h5.mod by +Z. Mainen in Mainen & Sejnowski 95. + +This represents a potassium channel, with Hodgkin-Huxley like kinetics, +based on the gates model, assuming stochastic opening and closing. + +Kinetic rates based roughly on Sah et al. and Hamill et al. (1991) +The main kinetic difference from the standard H-H model (shh.mod) is +that the K+ kinetic is different, not n^4, but just n, +and the activation curves are different. + +The rate functions are adapted directly from the Kd3h5.mod file +by Zach Mainen. + +The stochastic model is as following: + +Potassium + + = alpha_n => + [N0] [N1] + <= beta_n = + + +The model keeps track on the number of channels in each state, and +uses a binomial distribution to update these number. + +Jan 1999, Mickey London, Hebrew University, mikilon@lobster.ls.huji.ac.il + Peter N. Steinmetz, Caltech, peter@klab.caltech.edu +14 Sep 99 PNS. Added deterministic flag. +19 May 2002 Kamran Diba. Changed gamma and deterministic from GLOBAL to RANGE. +23 Nov 2011 Werner Van Geit @ BBP. Changed the file so that it can use the neuron random number generator. Tuned voltage dependence +16 Mar 2016 James G King @ BBP. Incorporate modifications suggested by Michael Hines to improve stiching to deterministic mode, thread safety, and using Random123 + +16 Jan 2017 Christian Roessert @ BBP: + +WARNING unit declaration is wrong! modlunit gives errors! +To maintain backward compatibility this channel is not corrected but usage is DISCOURAGED! +StochKv.mod and inactivating version of this channel uses corrected units! + +---------------------------------------------------------------- +ENDCOMMENT + +INDEPENDENT {t FROM 0 TO 1 WITH 1 (ms)} + +NEURON { + SUFFIX StochKv + THREADSAFE + USEION k READ ek WRITE ik + RANGE N, eta, gk, gamma, deterministic, gkbar, ik + RANGE N0, N1, n0_n1, n1_n0 + RANGE ninf, ntau, a, b, P_a, P_b + RANGE Ra, Rb, tadj + GLOBAL vmin, vmax, q10, temp + BBCOREPOINTER rng +} + +UNITS { + (mA) = (milliamp) + (mV) = (millivolt) + (pS) = (picosiemens) + (S) = (siemens) + (um) = (micron) +} + +PARAMETER { + v (mV) + dt (ms) + area (um2) + + gamma = 30 (pS) + eta (1/um2) + gkbar = .75 (S/cm2) + + tha = -40 (mV) : v 1/2 for inf + qa = 9 : inf slope + Ra = 0.02 (/ms) : max act rate + Rb = 0.002 (/ms) : max deact rate + + celsius (degC) + temp = 23 (degC) : original temperature for kinetic set + q10 = 2.3 : temperature sensitivity + + deterministic = 0 : if non-zero, will use deterministic version + vmin = -120 (mV) : range to construct tables for + vmax = 100 (mV) +} + +ASSIGNED { + a (/ms) + b (/ms) + ik (mA/cm2) + gk (S/cm2) + ek (mV) + ninf : steady-state value + ntau (ms) : time constant for relaxation + tadj + + N + scale_dens (pS/um2) + P_a : probability of one channel making alpha transition + P_b : probability of one channel making beta transition + + rng + + n0_n1_new + usingR123 +} + + +STATE { + n : state variable of deterministic description +} +ASSIGNED { + N0 N1 : N states populations (These currently will not be saved via the bbsavestate functionality. Would need to be STATE again) + n0_n1 n1_n0 : number of channels moving from one state to the other +} + +COMMENT +The Verbatim block is needed to generate random nos. from a uniform distribution between 0 and 1 +for comparison with Pr to decide whether to activate the synapse or not +ENDCOMMENT + +VERBATIM +#ifndef NRN_VERSION_GTEQ_8_2_0 +#include "nrnran123.h" +extern int cvode_active_; + +#include +#include +#include + +double nrn_random_pick(void* r); +void* nrn_random_arg(int argpos); +#define RANDCAST +#else +#define RANDCAST (Rand*) +#endif + +ENDVERBATIM +: ---------------------------------------------------------------- +: initialization +INITIAL { + VERBATIM + if (cvode_active_ && !deterministic) { + hoc_execerror("StochKv with deterministic=0", "cannot be used with cvode"); + } + + if( usingR123 ) { + nrnran123_setseq((nrnran123_State*)_p_rng, 0, 0); + } + ENDVERBATIM + + eta = (gkbar / gamma) : * (10000) for proper fix + trates(v) + n = ninf + scale_dens = gamma/area + N = floor(eta*area + 0.5) + + N1 = n*N + if( !deterministic) { + N1 = floor(N1 + 0.5) + } + N0 = N-N1 : any round off into non-conducting state + + n0_n1 = 0 + n1_n0 = 0 +} + +: ---------------------------------------------------------------- +: Breakpoint for each integration step +BREAKPOINT { + SOLVE states METHOD cnexp + + gk = (strap(N1) * scale_dens * tadj) : * (0.0001) for proper fix + + ik = 1e-4 * gk * (v - ek) : remove 1e-4 for proper fix +} + + +: ---------------------------------------------------------------- +: states - updates number of channels in each state +DERIVATIVE states { + + trates(v) + + n' = a - (a + b)*n + if (deterministic || dt > 1) { : ForwardSkip is also deterministic + N1 = n*N + }else{ + + : ensure that N0 is an integer for when transitioning from deterministic mode to stochastic mode + N0 = floor(N0+0.5) + N1 = N - N0 + + P_a = strap(a*dt) + P_b = strap(b*dt) + + : check that will represent probabilities when used + ChkProb( P_a) + ChkProb( P_b) + + : transitions + n0_n1 = BnlDev(P_a, N0) + n1_n0 = BnlDev(P_b, N1) + + : move the channels + N0 = strap(N0 - n0_n1 + n1_n0) + N1 = N - N0 + + } + + N0 = N-N1 : any round off into non-conducting state +} + +: ---------------------------------------------------------------- +: trates - compute rates, using table if possible +PROCEDURE trates(v (mV)) { + TABLE ntau, ninf, a, b, tadj + DEPEND dt, Ra, Rb, tha, qa, q10, temp, celsius + FROM vmin TO vmax WITH 199 + + tadj = q10 ^ ((celsius - temp)/(10 (K))) + a = SigmoidRate(v, tha, Ra, qa) + a = a * tadj + b = SigmoidRate(-v, -tha, Rb, qa) + b = b * tadj + ntau = 1/(a+b) + ninf = a*ntau +} + + +: ---------------------------------------------------------------- +: SigmoidRate - Compute a sigmoid rate function given the +: 50% point th, the slope q, and the amplitude a. +FUNCTION SigmoidRate(v (mV),th (mV),a (1/ms),q) (1/ms){ + UNITSOFF + if (fabs(v-th) > 1e-6 ) { + SigmoidRate = a * (v - th) / (1 - exp(-(v - th)/q)) + UNITSON + + } else { + SigmoidRate = a * q + } +} + + +: ---------------------------------------------------------------- +: sign trap - trap for negative values and replace with zero +FUNCTION strap(x) { + if (x < 0) { + strap = 0 +: This function gets executed in the DERIVATIVE and BREAKPOINT blocks +: which should get vectorized and fprintf doesn't allow this +: Also Intel classic compilers generate invalid code when #pragma omp simd is used +:VERBATIM +: fprintf (stderr,"skv.mod:strap: negative state"); +:ENDVERBATIM + } else { + strap = x + } +} + +: ---------------------------------------------------------------- +: ChkProb - Check that number represents a probability +PROCEDURE ChkProb(p) { + + if (p < 0.0 || p > 1.0) { + VERBATIM + fprintf(stderr, "StochKv.mod:ChkProb: argument not a probability.\n"); + ENDVERBATIM + } + +} + +PROCEDURE setRNG() { + +VERBATIM + // For compatibility, allow for either MCellRan4 or Random123. Distinguish by the arg types + // Object => MCellRan4, seeds (double) => Random123 +#ifndef CORENEURON_BUILD + usingR123 = 0; + if( ifarg(1) && hoc_is_double_arg(1) ) { + nrnran123_State** pv = (nrnran123_State**)(&_p_rng); + uint32_t a2 = 0; + uint32_t a3 = 0; + + if (*pv) { + nrnran123_deletestream(*pv); + *pv = (nrnran123_State*)0; + } + if (ifarg(2)) { + a2 = (uint32_t)*getarg(2); + } + if (ifarg(3)) { + a3 = (uint32_t)*getarg(3); + } + *pv = nrnran123_newstream3((uint32_t)*getarg(1), a2, a3); + usingR123 = 1; + } else if( ifarg(1) ) { + void** pv = (void**)(&_p_rng); + *pv = nrn_random_arg(1); + } else { + void** pv = (void**)(&_p_rng); + *pv = (void*)0; + } +#endif +ENDVERBATIM +} + +FUNCTION urand() { + +VERBATIM + double value; + if( usingR123 ) { + value = nrnran123_dblpick((nrnran123_State*)_p_rng); + } else if (_p_rng) { +#ifndef CORENEURON_BUILD + value = nrn_random_pick(RANDCAST _p_rng); +#endif + } else { + value = 0.5; + } + _lurand = value; +ENDVERBATIM +} + +VERBATIM +static void bbcore_write(double* x, int* d, int* xx, int* offset, _threadargsproto_) { + if (d) { + uint32_t* di = ((uint32_t*)d) + *offset; + // temporary just enough to see how much space is being used + if (!_p_rng) { + di[0] = 0; di[1] = 0, di[2] = 0; + }else{ + nrnran123_State** pv = (nrnran123_State**)(&_p_rng); + nrnran123_getids3(*pv, di, di+1, di+2); + // write stream sequence + char which; + nrnran123_getseq(*pv, di+3, &which); + di[4] = (int)which; + } + //printf("StochKv.mod %p: bbcore_write offset=%d %d %d\n", _p, *offset, d?di[0]:-1, d?di[1]:-1); + } + *offset += 5; +} +static void bbcore_read(double* x, int* d, int* xx, int* offset, _threadargsproto_) { + assert(!_p_rng); + uint32_t* di = ((uint32_t*)d) + *offset; + if (di[0] != 0 || di[1] != 0|| di[2] != 0) + { + nrnran123_State** pv = (nrnran123_State**)(&_p_rng); + *pv = nrnran123_newstream3(di[0], di[1], di[2]); + // restore stream sequence + nrnran123_setseq(*pv, di[3], (char)di[4]); + } + //printf("StochKv.mod %p: bbcore_read offset=%d %d %d\n", _p, *offset, di[0], di[1]); + *offset += 5; +} +ENDVERBATIM + +: Returns random numbers drawn from a binomial distribution +FUNCTION brand(P, N) { + +VERBATIM + /* + :Supports separate independent but reproducible streams for + : each instance. However, the corresponding hoc Random + : distribution MUST be set to Random.uniform(0,1) + */ + + // Should probably be optimized + double value = 0.0; + int i; + for (i = 0; i < _lN; i++) { + if (urand(_threadargs_) < _lP) { + value = value + 1; + } + } + return(value); + +ENDVERBATIM + + brand = value +} + +VERBATIM +#define PI 3.141592654 +#define r_ia 16807 +#define r_im 2147483647 +#define r_am (1.0/r_im) +#define r_iq 127773 +#define r_ir 2836 +#define r_ntab 32 +#define r_ndiv (1+(r_im-1)/r_ntab) +#define r_eps 1.2e-7 +#define r_rnmx (1.0-r_eps) +ENDVERBATIM + +VERBATIM +/* ---------------------------------------------------------------- */ +/* gammln - compute natural log of gamma function of xx */ +static double +gammln(double xx) +{ + double x,tmp,ser; + static double cof[6]={76.18009173,-86.50532033,24.01409822, + -1.231739516,0.120858003e-2,-0.536382e-5}; + int j; + x=xx-1.0; + tmp=x+5.5; + tmp -= (x+0.5)*log(tmp); + ser=1.0; + for (j=0;j<=5;j++) { + x += 1.0; + ser += cof[j]/x; + } + return -tmp+log(2.50662827465*ser); +} +ENDVERBATIM + + +: ---------------------------------------------------------------- +: BnlDev - draw a uniform deviate from the generator +FUNCTION BnlDev (ppr, nnr) { + +VERBATIM + int j; + double am,em,g,angle,p,bnl,sq,bt,y; + double pc,plog,pclog,en,oldg; + + /* prepare to always ignore errors within this routine */ + + p=(_lppr <= 0.5 ? _lppr : 1.0-_lppr); + am=_lnnr*p; + if (_lnnr < 25) { + bnl=0.0; + for (j=1;j<=_lnnr;j++) + if (urand(_threadargs_) < p) bnl += 1.0; + } + else if (am < 1.0) { + g=exp(-am); + bt=1.0; + for (j=0;j<=_lnnr;j++) { + bt *= urand(_threadargs_); + if (bt < g) break; + } + bnl=(j <= _lnnr ? j : _lnnr); + } + else { + { + en=_lnnr; + oldg=gammln(en+1.0); + } + { + pc=1.0-p; + plog=log(p); + pclog=log(pc); + } + sq=sqrt(2.0*am*pc); + do { + do { + angle=PI*urand(_threadargs_); + angle=PI*urand(_threadargs_); + y=tan(angle); + em=sq*y+am; + } while (em < 0.0 || em >= (en+1.0)); + em=floor(em); + bt=1.2*sq*(1.0+y*y)*exp(oldg-gammln(em+1.0) - + gammln(en-em+1.0)+em*plog+(en-em)*pclog); + } while (urand(_threadargs_) > bt); + bnl=em; + } + if (p != _lppr) bnl=_lnnr-bnl; + + /* recover error if changed during this routine, thus ignoring + any errors during this routine */ + + + return bnl; + + ENDVERBATIM + BnlDev = bnl +} + +FUNCTION bbsavestate() { + bbsavestate = 0 +VERBATIM + #ifndef CORENEURON_BUILD + // TODO: since N0,N1 are no longer state variables, they will need to be written using this callback + // provided that it is the version that supports multivalue writing + /* first arg is direction (-1 get info, 0 save, 1 restore), second is value*/ + double *xdir, *xval; + #ifndef NRN_VERSION_GTEQ_8_2_0 + double *hoc_pgetarg(); + long nrn_get_random_sequence(void* r); + void nrn_set_random_sequence(void* r, int val); + #endif + xdir = hoc_pgetarg(1); + xval = hoc_pgetarg(2); + int saveCount = 0; + + // N0 always needs to be saved (N1 is computed from N and N0) + if( *xdir == -1. ) { + saveCount = 1; + } else if ( *xdir == 0. ) { + xval[0] = N0; + } else { + N0 = xval[0]; + N1 = N - N0; + } + + // Handle RNG + if (_p_rng) { + if (*xdir == -1.) { + if( usingR123 ) { + saveCount += 2.0; + } else { + saveCount += 1.0; + } + } else if (*xdir == 0.) { + if( usingR123 ) { + uint32_t seq; + char which; + nrnran123_getseq( (nrnran123_State*)_p_rng, &seq, &which ); + xval[1] = (double) seq; + xval[2] = (double) which; + } else { + xval[1] = (double)nrn_get_random_sequence(RANDCAST _p_rng); + } + } else { + if( usingR123 ) { + nrnran123_setseq( (nrnran123_State*)_p_rng, (uint32_t)xval[1], (char)xval[2] ); + } else { + nrn_set_random_sequence(RANDCAST _p_rng, (long)(xval[1])); + } + } + } + + if( *xdir == -1 ) { + *xdir = saveCount; + } + + return 0.0; +#endif +ENDVERBATIM +} diff --git a/examples/sonata-network/mechanisms/StochKv3.mod b/examples/sonata-network/mechanisms/StochKv3.mod new file mode 100644 index 00000000..f07ac8ea --- /dev/null +++ b/examples/sonata-network/mechanisms/StochKv3.mod @@ -0,0 +1,545 @@ +TITLE StochKv3.mod + +COMMENT +---------------------------------------------------------------- +Stochastic inactivating channel using values reported in Mendonca et al. 2016. +(Modified from https://senselab.med.yale.edu/modeldb/showmodel.cshtml?model=125385&file=/Sbpap_code/mod/skaprox.mod) + +The model keeps track on the number of channels in each state, and +uses a binomial distribution to update these number. + +Jan 1999, Mickey London, Hebrew University, mikilon@lobster.ls.huji.ac.il + Peter N. Steinmetz, Caltech, peter@klab.caltech.edu +14 Sep 99 PNS. Added deterministic flag. +19 May 2002 Kamran Diba. Changed gamma and deterministic from GLOBAL to RANGE. +23 Nov 2011 Werner Van Geit @ BBP. Changed the file so that it can use the neuron random number generator. Tuned voltage dependence +16 Mar 2016 James G King @ BBP. Incorporate modifications suggested by Michael Hines to improve stiching to deterministic mode, thread safety, and using Random123 +26 Sep 2016 Christian Roessert @ BBP. Adding inactivation, changing dynamics to values reported in Mendonca et al. 2016 +: LJP: OK, whole-cell patch, corrected by 10 mV (Mendonca et al. 2016) + +---------------------------------------------------------------- +ENDCOMMENT + +INDEPENDENT {t FROM 0 TO 1 WITH 1 (ms)} + +NEURON { + SUFFIX StochKv3 + THREADSAFE + USEION k READ ek WRITE ik + RANGE N, eta, gk, gamma, deterministic, gkbar, ik + RANGE N0, N1, n0_n1, n1_n0 + RANGE ninf, linf, ltau, ntau, an, bn, al, bl + RANGE P_an, P_bn, P_al, P_bl + GLOBAL vmin, vmax + BBCOREPOINTER rng + :POINTER rng +} + +UNITS { + (mA) = (milliamp) + (mV) = (millivolt) + (pS) = (picosiemens) + (S) = (siemens) + (um) = (micron) +} + +PARAMETER { + v (mV) + dt (ms) + area (um2) + + gamma = 50 (pS) + eta (1/um2) + gkbar = .01 (S/cm2) + + deterministic = 0 : if non-zero, will use deterministic version + vmin = -120 (mV) : range to construct tables for + vmax = 100 (mV) +} + +ASSIGNED { + an (/ms) + bn (/ms) + al (/ms) + bl (/ms) + ik (mA/cm2) + gk (S/cm2) + ek (mV) + ninf : steady-state value + ntau (ms) : time constant for relaxation + linf : steady-state value + ltau (ms) : time constant for relaxation + + N + scale_dens (pS/um2) + P_an : probability of one channel making alpha n transition + P_bn : probability of one channel making beta n transition + P_al : probability of one channel making alpha l transition + P_bl : probability of one channel making beta l transition + + rng + usingR123 +} + + +STATE { + n l : state variable of deterministic description +} +ASSIGNED { + N0L0 N1L0 N0L1 N1L1 : N states populations (These currently will not be saved via the bbsavestate functionality. Would need to be STATE again) + n0l0_n1l0 n0l0_n0l1 : number of channels moving from one state to the other + n1l0_n1l1 n1l0_n0l0 + n0l1_n1l1 n0l1_n0l0 + n1l1_n0l1 n1l1_n1l0 +} + +COMMENT +The Verbatim block is needed to generate random nos. from a uniform distribution between 0 and 1 +for comparison with Pr to decide whether to activate the synapse or not +ENDCOMMENT + +VERBATIM +#ifndef NRN_VERSION_GTEQ_8_2_0 +#include "nrnran123.h" +extern int cvode_active_; + +#include +#include +#include + +#ifndef CORENEURON_BUILD +double nrn_random_pick(void* r); +void* nrn_random_arg(int argpos); +#endif +#define RANDCAST +#else +#define RANDCAST (Rand*) +#endif + +ENDVERBATIM +: ---------------------------------------------------------------- +: initialization +INITIAL { + VERBATIM + if (cvode_active_ && !deterministic) { + hoc_execerror("StochKv2 with deterministic=0", "cannot be used with cvode"); + } + + if( usingR123 ) { + nrnran123_setseq((nrnran123_State*)_p_rng, 0, 0); + } + ENDVERBATIM + + eta = (gkbar / gamma) * (10000) + trates(v) + n=ninf + l=linf + scale_dens = gamma/area + N = floor(eta*area + 0.5) + + N1L1 = n*l*N + N1L0 = n*(1-l)*N + N0L1 = (1-n)*l*N + if( !deterministic) { + N1L1 = floor(N1L1 + 0.5) + N1L0 = floor(N1L0 + 0.5) + N0L1 = floor(N0L1 + 0.5) + } + N0L0 = N - N1L1 - N1L0 - N0L1 : put rest into non-conducting state + + n0l0_n1l0 = 0 + n0l0_n0l1 = 0 + n1l0_n1l1 = 0 + n1l0_n0l0 = 0 + n0l1_n1l1 = 0 + n0l1_n0l0 = 0 + n1l1_n0l1 = 0 + n1l1_n1l0 = 0 +} + +: ---------------------------------------------------------------- +: Breakpoint for each integration step +BREAKPOINT { + SOLVE states METHOD cnexp + + gk = (strap(N1L1) * scale_dens) * (0.0001) + + ik = gk * (v - ek) +} + + +: ---------------------------------------------------------------- +: states - updates number of channels in each state +DERIVATIVE states { + + trates(v) + + l' = al - (al + bl)*l + n' = an - (an + bn)*n + + if (deterministic || dt > 1) { : ForwardSkip is also deterministic + + N1L1 = n*l*N + N1L0 = n*(1-l)*N + N0L1 = (1-n)*l*N + + }else{ + + : ensure that N0 is an integer for when transitioning from deterministic mode to stochastic mode + N1L1 = floor(N1L1 + 0.5) + N1L0 = floor(N1L0 + 0.5) + N0L1 = floor(N0L1 + 0.5) + N0L0 = N - N1L1 - N1L0 - N0L1 + + P_an = strap(an*dt) + P_bn = strap(bn*dt) + : check that will represent probabilities when used + ChkProb(P_an) + ChkProb(P_bn) + + : n gate transitions + n0l0_n1l0 = BnlDev(P_an, N0L0) + n0l1_n1l1 = BnlDev(P_an, N0L1) + n1l1_n0l1 = BnlDev(P_bn, N1L1) + n1l0_n0l0 = BnlDev(P_bn, N1L0) + + : move the channels + N0L0 = strap(N0L0 - n0l0_n1l0 + n1l0_n0l0) + N1L0 = strap(N1L0 - n1l0_n0l0 + n0l0_n1l0) + N0L1 = strap(N0L1 - n0l1_n1l1 + n1l1_n0l1) + N1L1 = strap(N1L1 - n1l1_n0l1 + n0l1_n1l1) + + : probabilities of making l gate transitions + P_al = strap(al*dt) + P_bl = strap(bl*dt) + : check that will represent probabilities when used + ChkProb(P_al) + ChkProb(P_bl) + + : number making l gate transitions + n0l0_n0l1 = BnlDev(P_al,N0L0-n0l0_n1l0) + n1l0_n1l1 = BnlDev(P_al,N1L0-n1l0_n0l0) + n0l1_n0l0 = BnlDev(P_bl,N0L1-n0l1_n1l1) + n1l1_n1l0 = BnlDev(P_bl,N1L1-n1l1_n0l1) + + : move the channels + N0L0 = strap(N0L0 - n0l0_n0l1 + n0l1_n0l0) + N1L0 = strap(N1L0 - n1l0_n1l1 + n1l1_n1l0) + N0L1 = strap(N0L1 - n0l1_n0l0 + n0l0_n0l1) + N1L1 = strap(N1L1 - n1l1_n1l0 + n1l0_n1l1) + + } + + N0L0 = N - N1L1 - N1L0 - N0L1 : put rest into non-conducting state +} + +: ---------------------------------------------------------------- +: trates - compute rates, using table if possible +PROCEDURE trates(v (mV)) { + TABLE ntau,ltau,ninf,linf,al,bl,an,bn + DEPEND dt + FROM vmin TO vmax WITH 199 + + v = v + 10 + linf = 1/(1+exp((-30(mV)-v)/10(mV))) + ltau = 0.346(ms)*exp(-v/(18.272(mV)))+2.09(ms) + + ninf = 1/(1+exp(0.0878(1/mV)*(v+55.1(mV)))) + ntau = 2.1(ms)*exp(-v/21.2(mV))+4.627(ms) + v = v - 10 + + al = linf/ltau + bl = 1/ltau - al + an = ninf/ntau + bn = 1/ntau - an +} + +: ---------------------------------------------------------------- +: sign trap - trap for negative values and replace with zero +FUNCTION strap(x) { + if (x < 0) { + strap = 0 +: This function gets executed in the DERIVATIVE and BREAKPOINT blocks +: which should get vectorized and fprintf doesn't allow this +: Also Intel classic compilers generate invalid code when #pragma omp simd is used +:VERBATIM +: fprintf (stderr,"skv.mod:strap: negative state"); +:ENDVERBATIM + } else { + strap = x + } +} + +: ---------------------------------------------------------------- +: ChkProb - Check that number represents a probability +PROCEDURE ChkProb(p) { + + if (p < 0.0 || p > 1.0) { + VERBATIM + fprintf(stderr, "StochKv2.mod:ChkProb: argument not a probability.\n"); + ENDVERBATIM + } + +} + +PROCEDURE setRNG() { + +VERBATIM + // For compatibility, allow for either MCellRan4 or Random123. Distinguish by the arg types + // Object => MCellRan4, seeds (double) => Random123 +#ifndef CORENEURON_BUILD + usingR123 = 0; + if( ifarg(1) && hoc_is_double_arg(1) ) { + nrnran123_State** pv = (nrnran123_State**)(&_p_rng); + uint32_t a2 = 0; + uint32_t a3 = 0; + + if (*pv) { + nrnran123_deletestream(*pv); + *pv = (nrnran123_State*)0; + } + if (ifarg(2)) { + a2 = (uint32_t)*getarg(2); + } + if (ifarg(3)) { + a3 = (uint32_t)*getarg(3); + } + *pv = nrnran123_newstream3((uint32_t)*getarg(1), a2, a3); + usingR123 = 1; + } else if( ifarg(1) ) { + void** pv = (void**)(&_p_rng); + *pv = nrn_random_arg(1); + } else { + void** pv = (void**)(&_p_rng); + *pv = (void*)0; + } +#endif +ENDVERBATIM +} + +FUNCTION urand() { + +VERBATIM + double value; + if( usingR123 ) { + value = nrnran123_dblpick((nrnran123_State*)_p_rng); + } else if (_p_rng) { +#ifndef CORENEURON_BUILD + value = nrn_random_pick(RANDCAST _p_rng); +#endif + } else { + value = 0.5; + } + _lurand = value; +ENDVERBATIM +} + +VERBATIM +static void bbcore_write(double* x, int* d, int* xx, int* offset, _threadargsproto_) { + if (d) { + uint32_t* di = ((uint32_t*)d) + *offset; + // temporary just enough to see how much space is being used + if (!_p_rng) { + di[0] = 0; di[1] = 0, di[2] = 0; + }else{ + nrnran123_State** pv = (nrnran123_State**)(&_p_rng); + nrnran123_getids3(*pv, di, di+1, di+2); + // write stream sequence + char which; + nrnran123_getseq(*pv, di+3, &which); + di[4] = (int)which; + } + //printf("StochKv3.mod %p: bbcore_write offset=%d %d %d\n", _p, *offset, d?di[0]:-1, d?di[1]:-1); + } + *offset += 5; +} +static void bbcore_read(double* x, int* d, int* xx, int* offset, _threadargsproto_) { + uint32_t* di = ((uint32_t*)d) + *offset; + if (di[0] != 0 || di[1] != 0|| di[2] != 0) + { + nrnran123_State** pv = (nrnran123_State**)(&_p_rng); +#if !NRNBBCORE + if(*pv) { + nrnran123_deletestream(*pv); + } +#endif + *pv = nrnran123_newstream3(di[0], di[1], di[2]); + nrnran123_setseq(*pv, di[3], (char)di[4]); + } + //printf("StochKv3.mod %p: bbcore_read offset=%d %d %d\n", _p, *offset, di[0], di[1]); + *offset += 5; +} +ENDVERBATIM + +: Returns random numbers drawn from a binomial distribution +FUNCTION brand(P, N) { + +VERBATIM + /* + :Supports separate independent but reproducible streams for + : each instance. However, the corresponding hoc Random + : distribution MUST be set to Random.uniform(0,1) + */ + + // Should probably be optimized + double value = 0.0; + int i; + for (i = 0; i < _lN; i++) { + if (urand(_threadargs_) < _lP) { + value = value + 1; + } + } + return(value); + +ENDVERBATIM + + brand = value +} + +VERBATIM +#define PI 3.141592654 +#define r_ia 16807 +#define r_im 2147483647 +#define r_am (1.0/r_im) +#define r_iq 127773 +#define r_ir 2836 +#define r_ntab 32 +#define r_ndiv (1+(r_im-1)/r_ntab) +#define r_eps 1.2e-7 +#define r_rnmx (1.0-r_eps) +ENDVERBATIM + +VERBATIM +/* ---------------------------------------------------------------- */ +/* gammln - compute natural log of gamma function of xx */ +static double +gammln(double xx) +{ + double x,tmp,ser; + static double cof[6]={76.18009173,-86.50532033,24.01409822, + -1.231739516,0.120858003e-2,-0.536382e-5}; + int j; + x=xx-1.0; + tmp=x+5.5; + tmp -= (x+0.5)*log(tmp); + ser=1.0; + for (j=0;j<=5;j++) { + x += 1.0; + ser += cof[j]/x; + } + return -tmp+log(2.50662827465*ser); +} +ENDVERBATIM + + +: ---------------------------------------------------------------- +: BnlDev - draw a uniform deviate from the generator +FUNCTION BnlDev (ppr, nnr) { + +VERBATIM + int j; + double am,em,g,angle,p,bnl,sq,bt,y; + double pc,plog,pclog,en,oldg; + + /* prepare to always ignore errors within this routine */ + + p=(_lppr <= 0.5 ? _lppr : 1.0-_lppr); + am=_lnnr*p; + if (_lnnr < 25) { + bnl=0.0; + for (j=1;j<=_lnnr;j++) + if (urand(_threadargs_) < p) bnl += 1.0; + } + else if (am < 1.0) { + g=exp(-am); + bt=1.0; + for (j=0;j<=_lnnr;j++) { + bt *= urand(_threadargs_); + if (bt < g) break; + } + bnl=(j <= _lnnr ? j : _lnnr); + } + else { + { + en=_lnnr; + oldg=gammln(en+1.0); + } + { + pc=1.0-p; + plog=log(p); + pclog=log(pc); + } + sq=sqrt(2.0*am*pc); + do { + do { + angle=PI*urand(_threadargs_); + angle=PI*urand(_threadargs_); + y=tan(angle); + em=sq*y+am; + } while (em < 0.0 || em >= (en+1.0)); + em=floor(em); + bt=1.2*sq*(1.0+y*y)*exp(oldg-gammln(em+1.0) - + gammln(en-em+1.0)+em*plog+(en-em)*pclog); + } while (urand(_threadargs_) > bt); + bnl=em; + } + if (p != _lppr) bnl=_lnnr-bnl; + + /* recover error if changed during this routine, thus ignoring + any errors during this routine */ + + + return bnl; + + ENDVERBATIM + BnlDev = bnl +} + +FUNCTION bbsavestate() { + bbsavestate = 0 +VERBATIM + #ifndef CORENEURON_BUILD + // TODO: since N0,N1 are no longer state variables, they will need to be written using this callback + // provided that it is the version that supports multivalue writing + /* first arg is direction (-1 get info, 0 save, 1 restore), second is value*/ + double *xdir, *xval; + #ifndef NRN_VERSION_GTEQ_8_2_0 + double *hoc_pgetarg(); + long nrn_get_random_sequence(void* r); + void nrn_set_random_sequence(void* r, int val); + #endif + xdir = hoc_pgetarg(1); + xval = hoc_pgetarg(2); + if (_p_rng) { + // tell how many items need saving + if (*xdir == -1.) { + if( usingR123 ) { + *xdir = 2.0; + } else { + *xdir = 1.0; + } + return 0.0; + } + else if (*xdir == 0.) { + if( usingR123 ) { + uint32_t seq; + char which; + nrnran123_getseq( (nrnran123_State*)_p_rng, &seq, &which ); + xval[0] = (double) seq; + xval[1] = (double) which; + } else { + xval[0] = (double)nrn_get_random_sequence(RANDCAST _p_rng); + } + } else{ + if( usingR123 ) { + nrnran123_setseq( (nrnran123_State*)_p_rng, (uint32_t)xval[0], (char)xval[1] ); + } else { + nrn_set_random_sequence(RANDCAST _p_rng, (long)(xval[0])); + } + } + } + + // TODO: check for random123 and get the seq values +#endif +ENDVERBATIM +} diff --git a/examples/sonata-network/mechanisms/TTXDynamicsSwitch.mod b/examples/sonata-network/mechanisms/TTXDynamicsSwitch.mod new file mode 100644 index 00000000..c74d1167 --- /dev/null +++ b/examples/sonata-network/mechanisms/TTXDynamicsSwitch.mod @@ -0,0 +1,49 @@ +: Simple switching TTX dynamics +: Outside TTX concentration level stays fixed at ttxo_level, which can be +: set as a range variable +: Implemented by Werner Van Geit @ BlueBrain Project, Jan 2015 + +NEURON { + SUFFIX TTXDynamicsSwitch + USEION ttx WRITE ttxo, ttxi VALENCE 1 + RANGE ttxo_level +} + +PARAMETER { + : 1e-12 represent 'no TTX', using 0.0 could generate problems during the + : possible calculation of ettx + ttxo_level = 1e-12 (mM) + + : Check at the end of the mod file for the reasoning behind this sentinel + : value + ttxi_sentinel = 0.015625 (mM) : 1.0/64.0 +} + +ASSIGNED { + ttxo (mM) + ttxi (mM) +} + +BREAKPOINT { + ttxo = ttxo_level +} + +INITIAL { + ttxo = ttxo_level + ttxi = ttxi_sentinel +} + +: WVG @ BBP, Jan 2015 +: The internal ttx concentration is a sentinel value, this value should +: not be used for any calculation +: The reason it is here is that Neuron's default value for a concentration +: is 1.0. In case a sodium channel uses the TTX concentration to +: enable/disable itself, it shouldn't use the default value. It should only +: use the ttxo value when it has been initialised by this TTXDynamicsSwitch +: mechanism. +: (or any other value that manages the outside ttx concentration) +: The channel should read the ttxi value, and check for this sentinel value +: If it matches, it means this mechanism is control the ttxo concentration +: otherwise ttxo should be ignored +: Chose 1.0/64.0 as sentinel because it can be exactly represented in binary +: floating-point representation diff --git a/examples/sonata-network/mechanisms/VecStim.mod b/examples/sonata-network/mechanisms/VecStim.mod new file mode 100644 index 00000000..2dfda3e7 --- /dev/null +++ b/examples/sonata-network/mechanisms/VecStim.mod @@ -0,0 +1,182 @@ +COMMENT +/** + * @file VecStim.mod + * @brief + * @author king + * @date 2011-03-16 + * @remark Copyright 2005-2023 Blue Brain Project / EPFL + * + * Licensed under the Apache License, Version 2.0 (the "License"); + * you may not use this file except in compliance with the License. + * + * You may obtain a copy of the License at + * + * http://www.apache.org/licenses/LICENSE-2.0 + * + * Unless required by applicable law or agreed to in writing, software + * distributed under the License is distributed on an "AS IS" BASIS, + * WITHOUT WARRANTIES OR CONDITIONS OF ANY KIND, either express or implied. + * See the License for the specific language governing permissions and + * limitations under the License. + */ +ENDCOMMENT + + +: Vector stream of events +NEURON { + THREADSAFE + ARTIFICIAL_CELL VecStim + RANGE ping, index, etime +} + +PARAMETER { + ping = 1 (ms) +} + +ASSIGNED { + index : The index(+1) of the last retrieved element. See element() + etime (ms) + space +} + + +VERBATIM +#if defined(NRN_VERSION_GTEQ) +#if NRN_VERSION_GTEQ(9,0,0) +#define NRN_VERSION_GTEQ_9_0_0 +#endif +#endif +#ifdef STIM_DEBUG +# define debug_printf(...) printf(__VA_ARGS__) +#else +# define debug_printf(...) +#endif +ENDVERBATIM + + +INITIAL { +VERBATIM + #ifndef CORENEURON_BUILD + // This Mechanism is not useful for CoreNeuron, since it has its own implementation + // Therefore we should avoid even compiling it together, but for backwards compat keep guards +ENDVERBATIM + index = 0 + if(element()) { + net_send(etime - t, 1) + } + if (ping > 0) { + net_send(ping, 2) + } +VERBATIM + #endif +ENDVERBATIM +} + + +NET_RECEIVE (w) { + if (flag == 1) { : deliver event + VERBATIM + debug_printf("[VecStim] net_event(): index=%d, etime=%g, t=%g\n", (int)index - 1, etime, t); + ENDVERBATIM + net_event(t) + + : schedule next event + if (element() > 0) { + if (etime < t) { + printf("[VecStim] WARNING: spike time (%g ms) before current time (%g ms)\n",etime,t) + } else { + net_send(etime - t, 1) + } + } + } else if (flag == 2) { : ping - reset index to 0 + :printf("flag=2, etime=%g, t=%g, ping=%g, index=%g\n",etime,t,ping,index) + if (index == -2) { : play() has been called + printf("[VecStim] Detected new time vector.\n") + restartEvent() + } + net_send(ping, 2) + } +} + + +COMMENT +/** + * Resume the event delivery loop for NEURON restore. + */ +ENDCOMMENT +PROCEDURE restartEvent() { + index = 0 +VERBATIM +#ifndef CORENEURON_BUILD + while (element(_threadargs_) && etime < t) {} // Ignore past events + if (index > 0) { + // Invoke low-level artcell_net_send, since generic NMODL net_send is only + // available in INITIAL and NET_RECEIVE blocks. It takes an ABSOLUTE time instead + debug_printf("[VecStim] restartEvent(delay=%g): index=%d, etime=%g, t=%g\n", delay, (int)index - 1, etime, t); + #if defined(NRN_VERSION_GTEQ_9_0_0) + artcell_net_send(_tqitem, (double*)0, _ppvar[1].get(), etime, 1.0); + #else + artcell_net_send(_tqitem, (double*)0, (Point_process*)_ppvar[1]._pvoid, etime, 1.0); + #endif + } +#endif +ENDVERBATIM +} + + +VERBATIM +#ifndef NRN_VERSION_GTEQ_8_2_0 +extern double* vector_vec(); +extern int vector_capacity(); +extern void* vector_arg(); +#endif +ENDVERBATIM + + +COMMENT +/** + * \brief Retrieves an element (spike time) from the source vector, store in etime. + * + * \return The index+1 of the element (=~ true). Otherwise 0 (not initialized or end) + * + * NOTE: For back-compat index is incremented *after* the element is retrieved, making + * it like a base-1 indexing scheme, or representing the next elements index. + */ +ENDCOMMENT +FUNCTION element() { +VERBATIM + const int i = (int)index; + IvocVect* const vv = *((IvocVect**)(&space)); + + int size; double* px; + if (i < 0 || vv == NULL) + return 0; + + size = vector_capacity(vv); + px = vector_vec(vv); + if (i < size) { + etime = px[i]; + index += 1.; + debug_printf("[VecStim] element(): index=%d, etime=%g, t=%g\n", (int)index - 1, etime, t); + return index; + } + index = -1; + return 0; +ENDVERBATIM +} + + +PROCEDURE play() { +VERBATIM + #ifndef CORENEURON_BUILD + void** vv; + vv = (void**)(&space); + *vv = NULL; + if (ifarg(1)) { + *vv = vector_arg(1); + } + index = -2; + #endif +ENDVERBATIM +} + diff --git a/examples/sonata-network/mechanisms/gap.mod b/examples/sonata-network/mechanisms/gap.mod new file mode 100644 index 00000000..cadfecd4 --- /dev/null +++ b/examples/sonata-network/mechanisms/gap.mod @@ -0,0 +1,18 @@ +NEURON { +POINT_PROCESS Gap +RANGE vgap +RANGE g, i +NONSPECIFIC_CURRENT i +RANGE synapseID, selected_for_report +} +PARAMETER { + g = 1 (nanosiemens) + selected_for_report = 0 +} +ASSIGNED { +v (millivolt) +vgap (millivolt) +i (nanoamp) +synapseID +} +BREAKPOINT { i = (v - vgap)*(g*1e-3) } diff --git a/examples/sonata-network/mechanisms/netstim_inhpoisson.mod b/examples/sonata-network/mechanisms/netstim_inhpoisson.mod new file mode 100644 index 00000000..6a1aa6a5 --- /dev/null +++ b/examples/sonata-network/mechanisms/netstim_inhpoisson.mod @@ -0,0 +1,583 @@ +COMMENT +/** + * @file netstim_inhpoisson.mod + * @brief Inhibitory poisson generator by the thinning method. + * @author Eilif Muller + * @date 2011-03-16 + * @remark Copyright 2005-2023 Blue Brain Project / EPFL + * + * Licensed under the Apache License, Version 2.0 (the "License"); + * you may not use this file except in compliance with the License. + * + * You may obtain a copy of the License at + * + * http://www.apache.org/licenses/LICENSE-2.0 + * + * Unless required by applicable law or agreed to in writing, software + * distributed under the License is distributed on an "AS IS" BASIS, + * WITHOUT WARRANTIES OR CONDITIONS OF ANY KIND, either express or implied. + * See the License for the specific language governing permissions and + * limitations under the License. + * Based on vecstim.mod and netstim2.mod shipped with PyNN. See + * Muller, Buesing, Schemmel, Meier (2007). "Spike-Frequency Adapting + * Neural Ensembles: Beyond Mean Adaptation and Renewal Theories", + * Neural Computation 19:11, 2958-3010. doi:10.1162/neco.2007.19.11.2958 + */ +ENDCOMMENT + +NEURON { +THREADSAFE + ARTIFICIAL_CELL InhPoissonStim + RANGE rmax + RANGE duration + BBCOREPOINTER uniform_rng, exp_rng, vecRate, vecTbins + :THREADSAFE : only true if every instance has its own distinct Random +} + +VERBATIM +#if defined(NRN_VERSION_GTEQ) +#if NRN_VERSION_GTEQ(9,0,0) +#define NRN_VERSION_GTEQ_9_0_0 +#endif +#endif + +#ifndef NRN_VERSION_GTEQ_8_2_0 +extern int ifarg(int iarg); +#ifndef CORENEURON_BUILD +extern double* vector_vec(void* vv); +extern void* vector_new1(int _i); +extern int vector_capacity(void* vv); +extern void* vector_arg(int iarg); +double nrn_random_pick(void* r); +#endif +void* nrn_random_arg(int argpos); +#define RANDCAST +#else +#define RANDCAST (Rand*) +#endif + + +#ifdef STIM_DEBUG +# define debug_printf(...) printf(__VA_ARGS__) +#else +# define debug_printf(...) +#endif + +// constant used to indicate an event triggered after a restore to restart the main event loop +const int POST_RESTORE_RESTART_FLAG = -99; + +ENDVERBATIM + + +PARAMETER { + interval_min = 1.0 : average spike interval of surrogate Poisson process + duration = 1e6 (ms) <0,1e9> : duration of firing (msec) +} + +VERBATIM +#include "nrnran123.h" +ENDVERBATIM + +ASSIGNED { + vecRate + vecTbins + index + curRate + start (ms) + event (ms) + uniform_rng + exp_rng + usingR123 + rmax + activeFlag +} + +INITIAL { + index = 0. + activeFlag = 0. + + : determine start of spiking. + VERBATIM + IvocVect *vvTbins = *((IvocVect**)(&_p_vecTbins)); + double* px; + + if (vvTbins && vector_capacity(vvTbins)>=1) { + px = vector_vec(vvTbins); + start = px[0]; + if (start < 0.0) start=0.0; + } + else start = 0.0; + + /* first event is at the start + TODO: This should draw from a more appropriate dist + that has the surrogate process starting a t=-inf + */ + event = start; + + /* set curRate */ + IvocVect *vvRate = *((IvocVect**)(&_p_vecRate)); + px = vector_vec(vvRate); + + /* set rmax */ + rmax = 0.0; + int i; + for (i=0;irmax) rmax = px[i]; + } + + if (vvRate && vector_capacity(vvRate)>0) { + curRate = px[0]; + } + else { + curRate = 1.0; + rmax = 1.0; + } + + /** after discussion with michael : rng streams should be set 0 + * in initial block. this is to make sure if initial block is + * get called multiple times then the simulation should give the + * same results. Otherwise this is an issue in coreneuron because + * finitialized is get called twice in coreneuron (once from + * neurodamus and then in coreneuron. But in general, initial state + * should be callable multiple times. + */ + if (_p_uniform_rng && usingR123) { + nrnran123_setseq((nrnran123_State*)_p_uniform_rng, 0, 0); + } + if (_p_exp_rng && usingR123) { + nrnran123_setseq((nrnran123_State*)_p_exp_rng, 0, 0); + } + + ENDVERBATIM + update_time() + erand() : for some reason, the first erand() call seems + : to give implausibly large values, so we discard it + generate_next_event() + : stop even producing surrogate events if we are past duration + if (t+event < start+duration) { +VERBATIM + debug_printf("InhPoisson: Initial event at t = %6.3f\n", t + event); +ENDVERBATIM + net_send(event, activeFlag ) + } + + +} + +: This procedure queues the next surrogate event in the +: poisson process (rate=ramx) to be thinned. +PROCEDURE generate_next_event() { + event = 1000.0/rmax*erand() + : but not earlier than 0 + if (event < 0) { + event = 0 + } +} + +: Supports multiple rng types: mcellran4, random123 +: mcellran4: +: 1st arg: exp_rng +: 2nd arg: uniform_rng +: random123 +: 3 exp seeds +: 3 uniform seeds +PROCEDURE setRNGs() { +VERBATIM +{ +#ifndef CORENEURON_BUILD + if( ifarg(1) && hoc_is_double_arg(1) ) { + nrnran123_State** pv = (nrnran123_State**)(&_p_exp_rng); + + if (*pv) { + nrnran123_deletestream(*pv); + *pv = (nrnran123_State*)0; + } + *pv = nrnran123_newstream3((uint32_t)*getarg(1), (uint32_t)*getarg(2), (uint32_t)*getarg(3)); + + pv = (nrnran123_State**)(&_p_uniform_rng); + if (*pv) { + nrnran123_deletestream(*pv); + *pv = (nrnran123_State*)0; + } + *pv = nrnran123_newstream3((uint32_t)*getarg(4), (uint32_t)*getarg(5), (uint32_t)*getarg(6)); + + usingR123 = 1; + } else if( ifarg(1) ) { + void** pv = (void**)(&_p_exp_rng); + *pv = nrn_random_arg(1); + + pv = (void**)(&_p_uniform_rng); + *pv = nrn_random_arg(2); + usingR123 = 0; + } else { + if( usingR123 ) { + nrnran123_State** pv = (nrnran123_State**)(&_p_exp_rng); + nrnran123_deletestream(*pv); + *pv = (nrnran123_State*)0; + pv = (nrnran123_State**)(&_p_uniform_rng); + nrnran123_deletestream(*pv); + *pv = (nrnran123_State*)0; + //_p_exp_rng = (nrnran123_State*)0; + //_p_uniform_rng = (nrnran123_State*)0; + } + } +#endif +} +ENDVERBATIM +} + + +FUNCTION urand() { +VERBATIM + if (_p_uniform_rng) { + /* + :Supports separate independent but reproducible streams for + : each instance. However, the corresponding hoc Random + : distribution MUST be set to Random.uniform(0,1) + */ + if( usingR123 ) { + _lurand = nrnran123_dblpick((nrnran123_State*)_p_uniform_rng); + } else { +#ifndef CORENEURON_BUILD + _lurand = nrn_random_pick(RANDCAST _p_uniform_rng); +#endif + } + }else{ + hoc_execerror("multithread random in NetStim"," only via hoc Random"); + } +ENDVERBATIM +} + +FUNCTION erand() { +VERBATIM + if (_p_exp_rng) { + /* + :Supports separate independent but reproducible streams for + : each instance. However, the corresponding hoc Random + : distribution MUST be set to Random.negexp(1) + */ + if( usingR123 ) { + _lerand = nrnran123_negexp((nrnran123_State*)_p_exp_rng); + } else { +#ifndef CORENEURON_BUILD + _lerand = nrn_random_pick(RANDCAST _p_exp_rng); +#endif + } + }else{ + hoc_execerror("multithread random in NetStim"," only via hoc Random"); + } +ENDVERBATIM +} + + + + + +PROCEDURE setTbins() { +VERBATIM + #ifndef CORENEURON_BUILD + IvocVect** vv; + vv = (IvocVect**)(&_p_vecTbins); + *vv = (IvocVect*)0; + + if (ifarg(1)) { + *vv = vector_arg(1); + + /*int size = vector_capacity(*vv); + int i; + double* px = vector_vec(*vv); + for (i=0;imax) max = px[i]; + } + + curRate = px[0]; + rmax = max; + + activeFlag = activeFlag + 1; + } + #endif +ENDVERBATIM +} + +PROCEDURE update_time() { +VERBATIM + IvocVect* vv; int i, i_prev, size; double* px; + i = (int)index; + i_prev = i; + + if (i >= 0) { // are we disabled? + vv = *((IvocVect**)(&_p_vecTbins)); + if (vv) { + size = vector_capacity(vv); + px = vector_vec(vv); + /* advance to current tbins without exceeding array bounds */ + while ((i+1 < size) && (t>=px[i+1])) { + index += 1.; + i += 1; + } + /* did the index change? */ + if (i!=i_prev) { + /* advance curRate to next vecRate if possible */ + IvocVect *vvRate = *((IvocVect**)(&_p_vecRate)); + if (vvRate && vector_capacity(vvRate)>i) { + px = vector_vec(vvRate); + curRate = px[i]; + } + else curRate = 1.0; + } + + /* have we hit last bin? ... disable time advancing leaving curRate as it is*/ + if (i==size) + index = -1.; + + } else { /* no vecTbins, use some defaults */ + rmax = 1.0; + curRate = 1.0; + index = -1.; /* no vecTbins ... disable time advancing & Poisson unit rate. */ + } + } + +ENDVERBATIM +} + + + +COMMENT +/** + * Upon a net_receive, we do up to two things. The first is to determine the next time this artificial cell triggers + * and sending a self event. Second, we check to see if the synapse coupled to this artificial cell should be activated. + * This second task is not done if we have just completed a state restore and only wish to restart the self event triggers. + * + * @param flag >= 0 for Typical activation, POST_RESTORE_RESTART_FLAG for only restarting the self event triggers + */ +ENDCOMMENT +NET_RECEIVE (w) { + : Note - if we have restored a sim from a saved state. We need to restart the queue, but do not generate a spike now + if ( flag == POST_RESTORE_RESTART_FLAG ) { + if (t+event < start+duration) { + net_send(event, activeFlag ) + } + } else if( activeFlag == flag ) { + update_time() + generate_next_event() + + : stop even producing surrogate events if we are past duration + if (t+event < start+duration) { + net_send(event, activeFlag ) + } + + : check if we trigger event on coupled synapse +VERBATIM + double u = (double)urand(_threadargs_); + //printf("InhPoisson: spike time at time %g urand=%g curRate=%g, rmax=%g, curRate/rmax=%g \n",t, u, curRate, rmax, curRate/rmax); + if (u= resume_t. + elapsed_time = event : One event is always generated in the INITIAL block + + while( elapsed_time < t ) { + update_time() + generate_next_event() + elapsed_time = elapsed_time + event + } + event = elapsed_time-t + resumeEvent = elapsed_time +} + +COMMENT +/** + * Restart the event loop after a NEURON restore. It will discard events in the past + */ +ENDCOMMENT +PROCEDURE restartEvent() { +VERBATIM +#ifndef CORENEURON_BUILD + double etime = resumeEvent(_threadargs_); + if (etime < start+duration) { + debug_printf("InhPoisson: First event after resume at t = %6.3f\n", etime); + #if defined(NRN_VERSION_GTEQ_9_0_0) + artcell_net_send(_tqitem, (double*)0, _ppvar[1].get(), etime, activeFlag); + #else + artcell_net_send(_tqitem, (double*)0, (Point_process*)_ppvar[1]._pvoid, etime, activeFlag); + #endif + } +#endif +ENDVERBATIM +} + + +VERBATIM +static void bbcore_write(double* dArray, int* iArray, int* doffset, int* ioffset, _threadargsproto_) { + uint32_t dsize = 0; + if (_p_vecRate) + { + dsize = (uint32_t)vector_capacity((IvocVect*)_p_vecRate); + } + if (iArray) { + uint32_t* ia = ((uint32_t*)iArray) + *ioffset; + nrnran123_State** pv = (nrnran123_State**)(&_p_exp_rng); + nrnran123_getids3(*pv, ia, ia+1, ia+2); + + // for stream sequence + char which; + + nrnran123_getseq(*pv, ia+3, &which); + ia[4] = (int)which; + + ia = ia + 5; + pv = (nrnran123_State**)(&_p_uniform_rng); + nrnran123_getids3( *pv, ia, ia+1, ia+2); + + nrnran123_getseq(*pv, ia+3, &which); + ia[4] = (int)which; + + ia = ia + 5; + IvocVect* vec = (IvocVect*)_p_vecRate; + ia[0] = dsize; + + double *da = dArray + *doffset; + double *dv; + if(dsize) + { + dv = vector_vec(vec); + } + int iInt; + for (iInt = 0; iInt < dsize; ++iInt) + { + da[iInt] = dv[iInt]; + } + + vec = (IvocVect*)_p_vecTbins; + da = dArray + *doffset + dsize; + if(dsize) + { + dv = vector_vec(vec); + } + for (iInt = 0; iInt < dsize; ++iInt) + { + da[iInt] = dv[iInt]; + } + } + *ioffset += 11; + *doffset += 2*dsize; + +} + +static void bbcore_read(double* dArray, int* iArray, int* doffset, int* ioffset, _threadargsproto_) { + uint32_t* ia = ((uint32_t*)iArray) + *ioffset; + nrnran123_State** pv; + if (ia[0] != 0 || ia[1] != 0) + { + pv = (nrnran123_State**)(&_p_exp_rng); +#if !NRNBBCORE + if(*pv) { + nrnran123_deletestream(*pv); + } +#endif + *pv = nrnran123_newstream3(ia[0], ia[1], ia[2] ); + nrnran123_setseq(*pv, ia[3], (char)ia[4]); + } + + ia = ia + 5; + if (ia[0] != 0 || ia[1] != 0) + { + pv = (nrnran123_State**)(&_p_uniform_rng); +#if !NRNBBCORE + if(*pv) { + nrnran123_deletestream(*pv); + } +#endif + *pv = nrnran123_newstream3(ia[0], ia[1], ia[2] ); + nrnran123_setseq(*pv, ia[2], (char)ia[3]); + } + + ia = ia + 5; + int dsize = ia[0]; + *ioffset += 11; + + double *da = dArray + *doffset; + if(!_p_vecRate) { + _p_vecRate = (double*)vector_new1(dsize); /* works for dsize=0 */ + } + assert(dsize == vector_capacity((IvocVect*)_p_vecRate)); + double *dv = vector_vec((IvocVect*)_p_vecRate); + int iInt; + for (iInt = 0; iInt < dsize; ++iInt) + { + dv[iInt] = da[iInt]; + } + *doffset += dsize; + + da = dArray + *doffset; + if(!_p_vecTbins) { + _p_vecTbins = (double*)vector_new1(dsize); + } + assert(dsize == vector_capacity((IvocVect*)_p_vecTbins)); + dv = vector_vec((IvocVect*)_p_vecTbins); + for (iInt = 0; iInt < dsize; ++iInt) + { + dv[iInt] = da[iInt]; + } + *doffset += dsize; +} +ENDVERBATIM diff --git a/examples/sonata-network/simulation_config.json b/examples/sonata-network/simulation_config.json new file mode 100644 index 00000000..08fc47bb --- /dev/null +++ b/examples/sonata-network/simulation_config.json @@ -0,0 +1,43 @@ +{ + "manifest": { + "$OUTPUT_DIR": "." + }, + "run": { + "tstop": 100.0, + "dt": 0.025, + "random_seed": 1 + }, + "conditions": { + "v_init": -65 + }, + "target_simulator": "NEURON", + "network": "./O1/circuit_config.json", + "node_set": "dSTUT_mini", + "output": { + "output_dir": "$OUTPUT_DIR/output_sonata", + "spikes_file": "out.h5", + "spikes_sort_order": "by_time" + }, + "inputs": { + "continuous_linear": { + "input_type": "current_clamp", + "module": "relative_linear", + "delay": 20.0, + "duration": 70.0, + "percent_start": 100, + "node_set": "dSTUT_mini" + } + }, + "reports": { + "soma": { + "cells": "dSTUT_mini", + "variable_name": "v", + "type": "compartment", + "dt": 1.0, + "start_time": 0.0, + "end_time": 20.0, + "sections": "soma", + "compartments": "center" + } + } + } diff --git a/examples/sonata-network/sonata-network.ipynb b/examples/sonata-network/sonata-network.ipynb new file mode 100644 index 00000000..9976c1d3 --- /dev/null +++ b/examples/sonata-network/sonata-network.ipynb @@ -0,0 +1,479 @@ +{ + "cells": [ + { + "attachments": {}, + "cell_type": "markdown", + "metadata": {}, + "source": [ + "# Extracting features from SONATA Network simulations\n", + "\n", + "This notebook shows how to extract features of a group of cells from a SONATA network, specifically focusing on a small portion of non-barrel primary somatosensory cortex circuit from juvenile rats, with the help of [BlueCellulLab](https://github.com/BlueBrain/BlueCelluLab/). For those interested in conducting a more in-depth analysis, the entire circuit dataset is accessible on [Zenodo](https://zenodo.org/records/8026353). For more details about the simulation and in-depth insights on the circuit, please refer to the Bluecellulab [SONATA Network example](https://github.com/BlueBrain/BlueCelluLab/blob/main/examples/2-sonata-network/sonata-network.ipynb) and the related [paper](https://www.biorxiv.org/content/10.1101/2023.05.17.541168v2.abstract), respectively.\n", + "\n" + ] + }, + { + "attachments": {}, + "cell_type": "markdown", + "metadata": {}, + "source": [ + "**Note**: The compiled mechanisms need to be provided before importing bluecellulab." + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": { + "vscode": { + "languageId": "shellscript" + } + }, + "outputs": [], + "source": [ + "!nrnivmodl ./mechanisms" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": {}, + "outputs": [], + "source": [ + "import json\n", + "from pathlib import Path\n", + "\n", + "from matplotlib import pyplot as plt\n", + "\n", + "from bluecellulab import SSim\n", + "import efel" + ] + }, + { + "attachments": {}, + "cell_type": "markdown", + "metadata": {}, + "source": [ + "In this example, a small sub-circuit has been extracted from the [sscx circuit](https://zenodo.org/records/8026353). This sub-circuit specifically consists of a random selection of cells exhibiting delayed stuttering (dSTUT) etype. \n", + "\n", + "The simulation_config specifies the types of input stimuli to be applied to the cells. In this case, we have selected a 'relative_linear' stimulus of 70 ms and set the stimulus current at a level equivalent to 100 percent of the cell's threshold current." + ] + }, + { + "cell_type": "code", + "execution_count": 3, + "metadata": {}, + "outputs": [ + { + "name": "stdout", + "output_type": "stream", + "text": [ + "{\n", + " \"manifest\": {\n", + " \"$OUTPUT_DIR\": \".\"\n", + " },\n", + " \"run\": {\n", + " \"tstop\": 100.0,\n", + " \"dt\": 0.025,\n", + " \"random_seed\": 1\n", + " },\n", + " \"conditions\": {\n", + " \"v_init\": -65\n", + " },\n", + " \"target_simulator\": \"NEURON\",\n", + " \"network\": \"./O1/circuit_config.json\",\n", + " \"node_set\": \"dSTUT_mini\",\n", + " \"output\": {\n", + " \"output_dir\": \"$OUTPUT_DIR/output_sonata\",\n", + " \"spikes_file\": \"out.h5\",\n", + " \"spikes_sort_order\": \"by_time\"\n", + " },\n", + " \"inputs\": {\n", + " \"continuous_linear\": {\n", + " \"input_type\": \"current_clamp\",\n", + " \"module\": \"relative_linear\",\n", + " \"delay\": 20.0,\n", + " \"duration\": 70.0,\n", + " \"percent_start\": 100,\n", + " \"node_set\": \"dSTUT_mini\"\n", + " }\n", + " },\n", + " \"reports\": {\n", + " \"soma\": {\n", + " \"cells\": \"dSTUT_mini\",\n", + " \"variable_name\": \"v\",\n", + " \"type\": \"compartment\",\n", + " \"dt\": 1.0,\n", + " \"start_time\": 0.0,\n", + " \"end_time\": 20.0,\n", + " \"sections\": \"soma\",\n", + " \"compartments\": \"center\"\n", + " }\n", + " }\n", + "}\n" + ] + } + ], + "source": [ + "simulation_config = Path(\"./\") / \"simulation_config.json\"\n", + "with open(simulation_config) as f:\n", + " simulation_config_dict = json.load(f)\n", + "print(json.dumps(simulation_config_dict, indent=4))" + ] + }, + { + "attachments": {}, + "cell_type": "markdown", + "metadata": {}, + "source": [ + "We use BlueCellulab for simulating smaller scale circuits, in contrast to the larger-scale simulations conducted with Neurodamus." + ] + }, + { + "cell_type": "code", + "execution_count": 4, + "metadata": {}, + "outputs": [], + "source": [ + "simulation_config = Path(\"./\") / \"simulation_config.json\"\n", + "with open(simulation_config) as f:\n", + " simulation_config_dict = json.load(f)\n", + "sim = SSim(simulation_config)" + ] + }, + { + "cell_type": "code", + "execution_count": 5, + "metadata": {}, + "outputs": [], + "source": [ + "from bluepysnap import Simulation as snap_sim\n", + "snap_access = snap_sim(simulation_config)\n", + "import pandas as pd\n", + "from bluepysnap import Simulation as snap_sim\n", + "all_nodes = pd.concat([x[1] for x in snap_access.circuit.nodes.get()])\n", + "dstut_cells = all_nodes[all_nodes[\"etype\"] == \"dSTUT\"].index.to_list()" + ] + }, + { + "cell_type": "code", + "execution_count": 6, + "metadata": {}, + "outputs": [], + "source": [ + "sim.instantiate_gids(dstut_cells, add_stimuli=True)\n", + "t_stop = 100.0\n", + "sim.run(t_stop)" + ] + }, + { + "attachments": {}, + "cell_type": "markdown", + "metadata": {}, + "source": [ + "The plot displays the voltage traces simulated for each cell in our circuit." + ] + }, + { + "cell_type": "code", + "execution_count": 7, + "metadata": {}, + "outputs": [ + { + "data": { + "image/png": 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9f45sSBoDSkcYIYSQE4KCBCHk7ChjP1lqSQg5FdJlyIjAGDm41HIa2QAdEoQQQk4QChKEkLOiFh8EikCHBCHkBMiRDRHAihyx1FLSqGOWWhJCCDk9KEgQQs6KrEcIFFYCFBQkCCEPTxlHjBTZOLTUMgkQijRZiA4JQgghJwgFCULIWVGfOYoovDKyQQh5ePJ1yJgY2Ti41LK6rqlK6ZCgIEEIIeSUoCBBCDkr8qJfWGpJCDkhQnFvHbfUUlUAGAjokCCEEHJ6UJAghJwVxRZdxn5SkCCEPDyar06SHRIHllqWKRs5ssEpG4QQQk4PChKEkLMiF8dBY2Qj5qu5QCeEPDBlykYstTxUkBhHNkz5ARRgCSGEnBIUJAghZ8WwRldYoUOCEHIaDJENgT1CqeUQ2cj3yg4JQgghpwcFCULIWSKQVGoZL4NcpBNCHpIcsRBBEiQOuyblKRuARIcESy0JIYScIO6hHwAhhLxLikNCFAaaCt8Y2yCEPCxaRTZiqeVx7lABQAWgQ4IQQsgJQocEIeSsCGXKBmBSZAPYsUgPHti8eUePjhByrgzXpiON/axKLespGxRfCSGEnBIUJAghZ8VQIaGQGUHiX/nr/wr+7E//2eEbvvP3An/wl48K4ggh5NgM7q0jlVrm+4UkJ5gHQIcEIYSQ04KCBCHkrKhPBw2AgCGy8en6U3z3z343/sD3/YHhG/7Ovxvfvv7aO3yUhJBzxchxSi1V0x0o2CFBCCHkZKEgQQg5K6pDyK3IxjduvrH8ja/+wb0/NkLI+VLHyY5RajmdssEOCUIIIacIBQlCyFmRDw0FOhIkVBWvN6+Xv3Fz9Q4eHSHkXMnmrTJl4+DERiW/qikfU5AghBBySlCQIIScFYoqsiFAqMZ+vu52CRI7vkYIIQeSr0xDZOPAsZ9JfVWNPRK5Q4KlloQQQk4JChKEkCfFp9fdzq/XxXEG48jGm27HNA0KEoSQe6RENo5eapk6JBjZIIQQcoJQkCCEPBn+4o9+Gf/Z/+1fwo986dPF2xQ9QhUiGEU21n5dbteHfvyNHP1JCLlHauOCNYJDdYPiBlMBYADllA1CCCGnBwUJQsiT4fv/fiyl/Bs/8/XF24QqqG1FR5GNzg/uiuv+evyNazokCCH3Sbw25chGf7AiEcq9xrGf7JAghBByelCQIIQ8OeqeiK2vZT1i4pAIIaALE0GiPrKkQ4IQco+E+yq1VEUMqNEhQQgh5PSgIEEIeTL4JCC8vO4XbzMutVQEDJGNWpC46q6A/mb4RnZIEELukSKW4killuMhx2CHBCGEkFPEPfQDIISQY7Hu4kL75c2OYsuy6Ne4RE/j8EIIo96I6/56IkjQIUEIuT+0RDZibMMfqhtUUzbAKRuEEEJOFDokCCFPhnUfF+Cvb5YdEnVzfR77KaJbkY2r/gro6JAghCzw6ZeA1x8e7e6ycUEEcEdwSGSi/mDKGFA6JAh5Gvz8y5/H7/trvw839eHJ2/Lm68CPf9fxHhQhd4CCBCHkyXDT+dHbORTDYnwQJML+yMYhL/iEkKfHH/7HgD/87Ue7uzpiESMbhzkZRpENNQA7JAh5UvxrP/Cv4Xt+7nvwQ1/9obvfyZ/67wF/5p8DXn/teA+MkLeEggQh5MlwkxwS+e0ceTEu0CJI5MhGPWVj4zcTQWINQggBAORrhd8c7S5zksKkUssD9Yhyh6qAQkqEg4IEIU+DkJ7TH14d4NT68t+Jb7/+U0d4RITcDQoShJAnwzo5I9a7HBJVfjp3SOTIRt0hsfZroKtGf1KQIIRkbj4d3j9qtAKQY439RN0hwSkbhDw1TNrGvdq8uvud2Ca+vfroCI+IkLtBQYIQ8mS4jUOinrKRx36K6FZkYxM2YxGCggQhJLN+Obx/88nizb78+sv4mY9/5lZ3ma9NglhqeahuMBp/rKYquWSpJSFPAa9RZHzdHdBxla8H9TWNkHcMp2wQQp4Mb+eQiJENxXyp5cZvAJscE6YBPAUJQkjiplq8X38MPPvc7M1+43f8RgDAj/yuH9l7lyWyYWKp5cEOiVFkgw4JQp4ab7o4/esgh0QWLm8oSJCHgw4JQsiTIU/Z2FVqGbQ+hQR8GI/9XNkVgCRIpNMHtM9ZakkIGVhXG4BbTOB5fYvbDNcmgTFHGPuJQZCIUzYoSBDylFing5IsTNwJsenODhE1CDkMChKEkCdDcUjsKrVMtmUoYAUIGE/ZeN48j/fh10DulGhfMLJBCBmorwebq703//jm4723KUGKNPYzHBitGE3ZSIKEiFCQIOSJkF2duyIbP/zFj/APPrle/Ho5eGFkgzwgFCQIIU+Gm1s4JEpkQ2KHhFallp3v8Mw9A5A6JEJ2SDyjIEEIGagjXAunk+vqNn/s+94ispFLLQ+1SNSRDRWoehhjKEgQ8kTYpCk/S5GNEBT/nX/7+/Gb/29/Y/lO8qSguqiXkHcMBQlCyJMhOyRuuh2llnnVrwoDGZVa3vgNYFpYsXEEaHZINBQkCCEV9bjPzbwgUW8S/uTf/Im9d6k6KbU8uHtyMmUjCRIstSTkaVAcEguRsF9MzoiP3iyMJ/Z9KbulQ4I8JBQkCCFPhmHKhl9cdE8X/Yq4QA8h4O++eoUvXHs0pk2RjapDgqWWhJCMHwpwlyIbV93weTELG4KKErAQwNnDSy1HUzZgANAhQchTIjsk3vTzouin193s5wv1uoYdEuQBoSBBCHkS+KDwQdFaA1Vgs2B3rnPZRpKlWWLR20ebNSAOxjTxhb50SDynQ4IQMtDvj2xsaheF2X/9qCMbxxj7icEMBig7JAh5amSHxOhaU/HyZp8gUX1fx+Ju8nBQkCCEPAnyaeKLizjNeKnYMpdaChRGBOmD6JzQHioOYppxh0TzjFM2CCEDo8jGvENiE4bbiNkg7Mlg1BOAnBH4g0st5yMbFCQIefyoahEibhbWJ69v+vL+7PWnr65j/Y7iS0LuGQoShJAngU8vts9XcYTVYrFlLnoDKkEiRjagPQALkRmHhIaYtySEkFFkY79DQswGN/1y2S4wOCQgSGM/9cC+h3Fkg4IEIU+HXvsSy1ovREpfr4c1y+vNzPplVM7LQxfycFCQIIQ8CfokSFw2UZDo/EKHRHoBF1XYpEcExMiGag+IGwQJrRwSAF0ShJDILaZsZDs1AMCscb3ZI0ika5MRgTPx4nRQsWU9ZYOlloQ8KbokijpxuPHza5PaKTp7SEOHBDkRKEgQQp4EPgkQl22MbHSLkY26QyIu+hXR/hjUx4X7nEMCGNu0CSHnS74WrN5fjmxMHBJX+wSJYSIxbBIkDiu2HASJuNxTGMMOCUKeAlnwfK99D33o4cP29WVTrYPWc9PH8jXq4jN0SJAHhYIEIeRJMDgk4mWt21NqGRf98XMqQO8DgnpADBQudUhMBAk6JAghwBDZWL0PdPMni2NBYr0cI0sUQSKVWgI4qNhS8zi/OFMo3bdSkCDkCZCvL++17wGYj21s9jkk8vdcfIYOCfKgUJAghDwJ8klijmwsTdkodmVV2OKQENyEgBjesAjSpLGf6T5KZIOTNgghiNcC2wLNxaJQWZda4jYOiRwnE5TIxqHFlkC+5sXlnrV0SBDyFMjXlyxIzMU26nXQzZxDIkc2VnRIkIeFggQh5EnQl8jG7TokICgdEirAJgRAA1QMPFzMZ245JChIEEIQHRK2BdzF4nUhn2CqX0HMBtd7HBK5L8KkUktgiKLdjRzZGBwSxoCCBCFPgHx9edG+GH1cM+qQmCvVrSMb9SEMIe8YChKEkCeBL5GN1CGxFNkIlUPCxEtgQBIkEAAYeGSHBCMbhJAZ/CYJEqvF60Kfrh/qnwGy2V9qWY3ZOIZDYohsAINDgoIEIU+BEtlokkNi5jr0VpENgGsc8mBQkCCEPAlKh0SbOiQWSi3rhnmXOyRUsA4K0QAjBl7suEMiRzZYakkIAeJC/rYOiXABMf1eh0SRIyqHxNFKLXVwSHDKBiGPnyx43r5DYkdkg4IEeWAoSBBCngR+MvZzsUMCQ6llmbIhwNpHh0RjLHp147GfLcd+EnJfHKMn4Z0zimzs7pBQfwFIt7dDAiWyIaXf5jAzQyVICCMbhDwlbtchMVxzZgXREtl4P75dKOgl5L6hIEEIeRJMSy0XOyRKqSVgZTuy0RqLHnnsZ3oBb3Jkgw4JQo7JH/rCl/Gf+d4fxfWCgHiy+A3gbueQQLiASI/rTb/zLusJQMeJbNTfG6+LFCTIYyO7H8mYaYfEeuY6tD+yQYcEOQ0oSBBCngTZIXFRSi2XOiTy57UIEhDBOpVaroyFisPap8iGmNikD/DFmpAj83/+ua/io87j7715ZM+tPGVjR4dEPsFs5BlgulHB3BzD2M9jl1oi2sBAQYI8Ln701RW+9a/9Hfz/Pnr50A/l5CiRjWaHQ6IPeJ7WROtdgsQq3gcdEuShoCBBCHkS9JPIxpIgMTozNPG2agSboBAEtMZBpcEml1qKjaegAAUJQu6JL948sgk2vgNss9Mh0fkOgEFjLgDpF2NkmXxtMnKcUst8j0E1XsdAQYI8Lv7qR68AAH/uq5887AM5QXyKlD5LHVezHRI+4P3LBsBCh0Qp7o4uC65xyENBQYIQ8iQoYz+TILF0GllHNlyasiFGUmRDcWFtFCRCFyMbxsVTUIClloTcE9/YE2c4OUIHmGa3Q8JvYODQmBYiPbp+t7gQKvGhOCQOEA/KlA0VSB77aVlqSR4PX+/ideGKItoWPkVKn7kdgkQf8P5FFiRmHBI5lpoFCTokyANBQYIQ8iQoHRJ7Iht5MS6ipThOYbBRABpwYR0gDYJ69L6LgoRNggRPDwg5KjY+BfFJv6fw8dQIfRIrd3RIhA1EHZy0gOlGBXNz1JGNfG06rFpjiGxonrIhSocEeTR8nASJRydYvgNCEhyLQ2LmOrTuAy5bCyMLhzRZkFjRIUEeFgoShJAnwXTKRh77OT0NDHWpZYpsoDgkhg4JIGXAjR0cEiy1JORodEGRKxI+2TMS8+QIYXBPLSzi+9BDYGGlhUjAut+3qYr/GEYEtjgkDii1LIIEIxvkcfJxui58sve5c370Gv9NskNiqUOidQaNNfOHNGWSWCrupkOCPBAUJAghT4LSIdEOUzY0BPw//+V/Cd/7Z/5kuV1ZpANwaZGuIugUEARcWgegSffRTQQJnh4QcixeV46Bj7pHtuEIfdzduwvArwd7Q0XMeNvokABws+CkKHdZOySOIEgMVJENChLkEfEmbaI/fmyC5TugRDb2dEisnEHrzHyHDTskyIlAQYIQ8iTIbfTPkiCx8QGffPXLePnhV/ED3/HvlttpXoyrwtpBkNikKRuXNpZaAsBaJ5ENdkgQcjReVTGNRxfZUJ8Kb5fFyj70gBrYJHBed7sX+yWygaHUsj9EPNDsEouxNCAODaIgQR4LN4GCxBKl1NItRzY2fUBrDdolhwQ7JMiJQEGCEPIkyA6JlRs6JF594+tbt8sOCUE1ZQOCKDUEXNaRDb9JgoSLmw+eHhByNN5UC+RPHqVDwgHNZfx45toQM94GzkSHxNwJZo2WyAbgbBYkjhPZGBwSylJL8mi4SdeI6xDK+ySSBYnGNnDGzV5feq9wVtBYg81sh0R2SKTIxh4XFyH3BQUJQsiTIFubW2fgjKDzAdevhtnleRE+rO8VtkQ2DLo09vOZa4DkkNjksZ/AzvI6Qsjbkx0SL6zBp4/NIRH8JM61fW3wwUNghsjGHkGijmzkCUBL5by3I8fTZOiQEDokyOPhuvpbfXTXiHsml1pasWhNGzuvJvQhwFmDxgk6PyNE5kk8bXRZYM81ipD7goIEIeRJkK3N1kgqcFJcvxwEiX4dX2hHYz+z2ABgkxurq8jGJqQOCSCV1/HFmpBj8Tpttn9J2+DqsZ1+ahimbADzkQ3toWpgk0Nis88hUZwLgiY7JOY2EW/zGPObNGVDOGWDPCJuguKZjX+7jy7Wdc/0yd1gxWJlV9HROcGHOE2stXs6JFIPBV2g5KGgIEEIeRLkhbszcTG/6QM2N0Mecn19BaAe+zkUxwWRIkhcprGfALDOtmxgZ5s+IeTt2SRLwOcb9/gEidDHQoYdDomgAVCDtkQ2btdBEyMbcXl2SIfEeMoGSy3J4+PGB3y+ia/Bb/aMzT03skPCiEFjm1lBog+a1kSmTB4b30nqwrFt+gb2ZJGHgYIEIeRJkCMbzsZG6c4HdOtBQFhfvQEABAwvynnRHyDoklDxzDogd0joVJCgQ4KQY7FJz7kPGjvqk3gUlMjGskPCBw/oENnY55AIRSwdSi1nbdZvjUAQnV5i6JAgj4ebMAgSj060vGdyh4QzDiu7mu2QCEFhjZQ10fYN+ngdE0mxVB66kIeBggQh5EmQy9/KaYAP6NbDC/QmOyRCFdlIi36FoE+nDY0xaEw89ezyizUwjPcjhByFLm2MP2gsNqrojjLi8h2hPkU2lh0SvfZQGDQ5shH2RTbiWwHQZIfEMSIbCuTlnjWA50kzeQSoKq6DUpBYII/9zB0SXei2btOHqtRy7t8vX8eAeC3jJDHyQFCQIIQ8CfxMh0RfCxJXMb4xmrIR9QgEFfTJOeGMw8rlsZ++WJ1hWzokCDki67QD/6zLG45HtFHOhbe3cEi0Ngucuxf7WZAwItWUjSNFNsrYTzokyONgnSNdaZT3o3NR3TPZIWHEoLXtYoeESR0SXT8jbubIBhDHm9MhQR4IChKEkCfB2CEh2EwiG8UhUb0mZ4dEgJQXdysWq+SQ2GgYBAnaGQk5KtkR8UHzCDccIUwiG/MdEqpSHBLdHodEqPptmjJl4xDXyFCSiRTZMHRIkEdCnrDxTU08IHhU14d3QB3ZaG07G9nwmjok3FKppR+7QNkhQR4IChKEkCdB7pCwVYFTv17DraK4kEstQ16kiyK5omNkA0NB1IXNgkTlkHArvlgTckRyb8sH7hEKErq/QyJP2WhtFiT2OCSq922ZsnHAv0mKbISAcgpq6ZAgj4Sb9Hf6+ZallnPkyMZOh4RXWGPQWtndIQEAruWhC3kwKEgQQp4EfSVIlFLLzRrPP/MBgO0OCVGBNQYChYcMkQ+xWLmU+YafjP3kizUhxyJP2fhsadF/RBvlrcjGzOlk8FGQMPE2vW5nvEfkyIYRNCZHNu7ukMjfqaoQxH9jkYAQQjVilJDT5MbnKTyPULB8B9SuziVBog/x4KV1Bpu5KRujDokLdkiQB4OCBCHkSZDtzkaGAqdufYPL994HAPSb+EI7LMQVIgJrPILKMELLGFymE831VmSDHRKEHIuuCBJ5w3G6J6Drqzf4qR/4G8P1o0zZyKWW22JljmzksZ/9HodEiWygGvt5kENiLrIRP8fYBjl1skPimbW4MEJBYoJXDyMGIvEas5m5vniNDolc9L1FFlaB1JPFQxfyMFCQIIQ8CepCuMYKuj6WWl68eA8A0G+imBBGuWrASkBQgU+ft2JxaeOJ5gZhHNnglA1CjsYmiYDvP4LIxp//I38I3/2H/w/4+i98MX4i5Ckb+yMbqyRaeNwusiGCqtTy8A6JeG1MYz8lxzhO99+aEGCIdLUieGbNSV8fHgIfPGwSE3aVWrqq6HuLEMYOCR66kAeCggQh5EkQQnZIoHJIrNFcXMA2Dfou2qVLZKM4JFJko+6QyJEN1WrKxoov1oQckS4oGhG8sHFRfcpj/b7+81GI+PCLX4if0NROnx0S3fyUjRDM4JDQ20/ZOEappSKP/VSIpMiGiZ+jQ4KcOnVR9XNrT9pB9RAEDUWQWNnVliChqnHKhtkx9jP0sekWSB0SXOOQh4GCBCHkSZAPEiVFNvqQBIl2Bde2xSGhGC/wi0NChw6JS9sAEKynDgnaGQk5GhtVNEbwPMUTTlmQyNeNN598HD8R9pdaevVQFThrYdAg7OmQGEc2jlFqOTgkVFNkgw4J8kjIDolG4jXilK8PD0GvPWzquGpMsxXZyGsiZwQrtxDZmHZIcI1DHggKEoSQJ0HeMBiJL8C9V/huA9u2cE1bdUgM3yMicEZjh0T5foNnzgLi0KmP/mmAI7EIOTKboGhlECRO2pKtU0EitdMn8XJWkAgegEVjBE5aBOwWJMqlSYaRxN2RIhvFISF0SJDHQa85Rgk8twZv5koZzxgfYocEMO+Q6HNRdx6FPvfvN+2QYKkleSAoSBBCngRTh0TnA3zfw7omOSTGpZaiMkQ2VBBQOSSMAaTFWnV4seZILEKOSlccEvE59vqEN8mb62sAwPrN6/iJHNkQWcxe96EHVGCtwEqDgK5Ey2apinmjWCoHOSSUggR5xPTpqZIdEictWD4AXj1cel7PdUhsjUKfjWzQIUFOAwoShJAngarCZDODFfRBkyDh4NoVfBIkQjVlAwCsZEFicEhcGAMVNym1vIillhyXR8hRyA6J6CAAbg5yA9wfGgI2N1GQ2FxdpQxEXQY3f7LYqwfUoDEGTlqIdPM57kQRVdPH+Tp29wdef2+8jrHUkjwWxpENe9KC5UOQp2wAQ2SjHufrqw6OXGq5Ne43+EmHBB0S5GGgIEEIeRIEjSWVAOCMQe8Voe+SINGi75JDouqQiKeQecrG4JC4MIKABhvouEMCoKWRkCPRqaJNKuKlMbg+0RPQbn1TNvebm+u4iAdiZANYLLz1IQAwsEbgTAuYfqcgUdxb6TrWmIVTzVtTOyQsAEOHBHk01KWWl9aUMaAkEjSUDomVXSFoQK99+XrtkGjdQkkuOyTIiUBBghDyJFBFcUjEsZ8evu9hXAPbVKWW5YQgjf00gFdTdVAYXNrskJhM2QD4gk3IkdiEgCY9vy5OeMOxvr4q72+ur+MiHhi7p+YECe2hauGsoDEtRHp0O3Lw+co0cnodPGVD0pQNgTGODgnyaKgdEpdGcH3Ac+Ep0od+FNkAgM531dcrQSL19GwJoqMOiRUPXMiDQUGCEPLo0RDwrd//l/EsbQqclVQoh+KQ6CalliI66ZDIL94WF8YA0uBmOmUD4FgsQo7E1CFxqi36m6vr4f3rq7iIByaRjTmHhAcgcMbASQPIbofEENlITq80LejOqGIIgAAiDYB4XaRDgpw6udTSieDCGFxTRBsRNJTIRhYk6h6JcYdEKsmdCqKjDglOEiMPBwUJQsij5833fz/+c3/638K/+He/E0CMbIQubhqyIOE38eSgdEhojmwAQQUqVYeENVBpsFEdn4ICFCQIORKboGhSPOHCnK5DYpMcEpfvvf92kY3UIeGMwJkoSOxyPBT3VnZ6Gdm2WL8VUXTNDgkRx8gGeTTUggQjG9v44OHM2CGxroTRUYdEiWzMCRK5uPsiiq2B1wby7qEgQQh59Px//tK/AQD45qs4kq91Bj5ZF61zaeznOLKRzw2tAfpgoOkTsdRSoNJgHVWL+AU6JAg5KpsQp2wAwKU9XUt2jmy8+Nznx5GN0cnisiBhjKA1LcT0t+qEGCIb5ghTNsxIkMgOCUY2yKmTIxvOCC6NwTooPEulC732g0PCJIdEmHNImOXIhtaCRJvumGsc8u6hIEEIedSoKr78xR8DALhU6OSMQPu48DZ57Oek1FIRHRKt1VGHxDD206EDqhdrdkgQcky8KpwMkY1TPQHNI4Off/BZbK6voD5FNqS6NsxFNtQjlloCjWkB6Xc6HsKk1NJZQXfwlI0hsmFMAwgjG+RxkDsQGhFcpA31qV4jHoJpqSUwjmwMHRIopZabrchG1SGRXaAz1zJC7hsKEoSQR83LzUt8JnXOvb95BSCeLOqkQ6Kfdkikt84o+mARKofEpTVQNFjLTGSDL9aEHAWvgEvPu0t7uhlx30W31eV77yN4D79JomQel2fnx+UFDVA1MCJobBQDdjkkJokNNOYwh0SMbKBySDQQOiTII6GrIxvJNnSqLqqHwAcPm8SExjYAljokDBq7MGWj7pCwdEiQh4OCBCHkUfPp+lNcptfPiy5uFBojMMlWbaxNkY34Qh2qyEZ0SMTIRlYo4tjPWGo5nrLBF2tCjkmvClt3SJxoqaVP7qrV8xcAgH6dBYnd4/KyQ0JE0JoVRPpyajnHMGVjcEgcNmVjHNkwZohs0CFBTp2+TNkAHRIzeB0EieKQmIlsOCOVIDHjkDAThwTXOOQBoCBBCHnUvNy8HASJdErprIHV+MK77ZBIkQ1JpZYW6INDfpmuOyQ2wEypJSMbhBwDXwkSp+yQ6JND4uJFFCT8Ok3dkCp7PRmXp6oIqUNCkErnpN/peBgiG+luzaGRjTj2MxM7JFhqSR4HXbWhfpbcSNcnKlo+BLUgUTokRpGN+G9lRODylI2tDokw7sIB7kWQuH71Ev+P/8nvwk9+7187+n2TpwEFCULIo+bl+iUuN3Hhcpk2Do0VWM2RjQauXSH4HiH40hWRIxutFfTBlk9IavTWqUOivFhzTjchx8BDS2TjwghuDtl83yPFIXH5LH5cIhvLUzZ8Lr5EjGy0toXs6ZCY9vU5a+APFGnGUzYaKGL/BSMb5NQZHBJx7CdAh0TNvrGf+Z/KGUGT/v22HFqh317j3EMs9Us/8aN4/dE38Nf+xB8/+n2TpwEFCULIo+bl5iWepdfPJgToZgNnBCadBJrkkABiOV2d0xaJ87l7tYNDAiZFNhw2ghlBgg4JQo5BrxgcEsac7Oln7pAokY3NXGRjvIgPyaEFNTACrGwL3HrKRopsHDj2cyuyIYxskMdDn3ue0iEBQIdEjapuCRL12M/skLB2n0OiElaBe3FIvPzwQwCACLedZB7+ZRBCHjUvNy9xWZkWwtUVnDUwVWTDNoMgESbHkNkhockhMUQ22jhlY9pAzXwlIUehjmxc2NOdsuH76CpYPX8eP86CRBEr261TxT6kSRyaOiRyZGPH7xjCOLLRHDj2Ezr+XjEc+0keD70qDKJAV0otT9RF9RB49WUiz86xn+ngBcB2J03wM4cux1/jvPnkIwAoZeOETKEgQQh51GRB4iq9loY3byaRjalDYnhBFhE0TtAHVwrlcmQD4rCONor4hXu0MxJyjmyP/dQtwfAUyCOD252RjXGUKzskFJIcEiuIBKyTuDFHuQalt87KzhLMfSh0K7JBhwR5LHSqaMwgWAKMbNQEDUOHRHJIdL4rX69LLV2JbMw4JOT+R5tfv4oT0G6u3hz9vsnTgIIEIeRR8/rmFS7WwMcv4sIlXF3BmcEhYVwD18SRWL4fXqyhecqGiYJEckhcff9XcIFYaulF4PP24B7tjIScI70Oi5CLtPE4xR4J33WwTVOETb9J14C6DG6yiA8lBCYwIjGyAeBmRwdN1mKGyIY5KLKBmciGahREKEiQU6cPY8ESYGSjJguOwHxkYxj7WUc2JtcTDTMdEsfvydrcxCLgfr0uJcGE1FCQIIQ8avqr1zAAPnkRNwfhzRs4K7AYHBLGpa/1fTm5zKeQrbPo1Zb7u/qbX4V88SVU0lzvclzJDglCjkntkLg44Yy47zq4pkXTrtLHacFeL+T9etRKWZxYamAMsHJpw7BD0JxO2WisHBjZUIymbJimCBKMbJBTp1NFM70+8O+2EDTAYLnUsq8EicWxn1qPNr+/NU53fVXeX795ffT7J48fChKEkEdNdx0tgK+eJ9Hh6grNZOynTQ6JvuvKniGP/WytRVCLkKdvQOC/9BoGSZDIP4gdEoQclVqQeHbCLfp9t4FtmnIdCVNBIm0GUNmlS6klJMbA0vXjqlu+ftSxMSBO2ThuZMMBoEOCPA56pUNiF/WUjVUSE0ZTNorAKXBmoUNC5zok7s8hAQA3r18d/f7J44eCBCHkUePTC931RdosrNdxykbqkDDWwVYOiTJlI4/9dPEymE80jQp+7nu/DAnxe4pDwsb7pyBByHHoFTB57OcJZ8R915fxwfHjdA0oC/ksVg4ni8PYzxjZuMgOiV12aNXijgCAxsitpnLsuEMAUkU26JAgj4exIHG6ka6HYjT2c6bUMq91djskAmCWr2PHYnNzUwTdawoSZAYKEoSQR02/ji+eWZDQ9QaNqzskLKxLHRJdV5wQ+eSyTWIFhs8ifHwDo/Hz67xBEEnj/RjZIOQY+JkNx7s6Ae2+/GX417crWOu7DVw7dNFsOSRmstd1ZEMAXKTbrP3y9SNoHbBIpZaHdEhowDiywQ4J8njoVJHOC0460vVQ1IKES302cw4JIyiCxJbjaq5D4h4OXbrra7z3+W8CAKzfsNiSbENBghDyqMkOiZtVfDHVzRqNMZAkPBhji0PC933xRUuyM7cu9kfkDYR9scIzI7DZIVH/MLe6l8InQs6RUYdEiWzc/wmohoC//5v+WXzht/7WW93ed93EIZEFiVx4myIb1UK+jmwYEVxmQaJfLnSrS+qAHNm4+wZsLrKx6a8BA/Q7pn0QcgoERbk+WBG0IifpoHoo6uuFiGBlVxNBIr41MpRabnXSzJZaHl+Q2Nxc4/kHnwMAdGse6pBtKEgQQh41Ib24rZMgEdZrOCswqeXeWFusgr7vhrGCmtqpk1hRBIkPLrEygNXcIVFtkOx2mz4h5G7UkY3Ld3gC2v3CL0DX6/j2FmNGfR+nbNg2XUc2+yMbRZDQOPbzokmCRNjRIVH9ewA5snHolI1hw2Kkwafrj9Bph6+++eoB90vI/eNVYSqHz6U1LLWsqEstgRjbqCMbdUluY3JkY3I9Cf6dlFpurq/x/IPPxsdAQYLM4PbfhBBCTpe8ObhZxVNKXW/QWIHJL8bGDJGNvoNWAoOIYJUjG+n24XkDJwIbLAKADQLw0ReAH/rjgGvZIUHIkQjYdki8iw1H//WvD4/h9WvY997beXvfbaJDoonXmJBdDpKm87hcalltBpIgqika9iwLEjsK42JkY+KQOHjKxrBhEeMA9VBRfHrz6d3vl5B3gFfAVgLdpTGMbFTUkQ0gTtqox35msVVQOSSm11cNw3XMNgDk6KWWwXv0m3URJPo111BkGzokCCGPGr2JL27XFymysV7D1ZENO+6QGA5E4zurJjkk0sc+CRSX6bRgDQB/9Q8C3/dHohhBQYKQozAqrXuHY/38xx+X98PLl3tvH3yAdS621Tft9tjPmZPFcWQDJbKx2RH5UoxLJJwVdIdO2ciPIkU2rESx5HpzvfN7CXloAhSmijBdWGGpZcWcILHx26WWxqAIElsOiXrsp0iMbRzZIdGnQ6PL99+Pj4GCBJmBggQh5FGjm/gCfHNxkT5OkY1cajnpkBgs2rnUMk3PSAudTchzz1NrtSrw6S/E2/iOggQhR0BV4espG7lF/6CIwu3wn3wyvH8LQcL7HmLjKaJtG2hxSCyPyxsiGwbGSCm13CVIYCuycaBDAlp6LrIgYaAIEnDdUZAgp41Xha0+pkNizJwg0Y1GD8e3RqRENrbHflYdEsC99GT1XXxMq2cvADCyQeahIEEIedRoUt87t4KX2CHRWFM6JMSYSYdE/L5carlKgkQWKnrk1v+4gbgOAfqNL+LVL64QNj07JAg5AnlbkR0Sz96hQ6KvHBL+5f4RdOo9bBIkXLuC75embCyVWsbNAjAeyzclqE4iG4KgQLjrqfAkspEt8CrKUkty8sS/18ohYdghUTMtwZ1GNuopG8bE69D22E+P0azhe+jJ8knAdW0Dt1qhu+EaimxDQYIQ8qjRdVzgd65B5+LHzggkvxhbM3ZIVGM/gaHUMt++S9PwnpkoVNxsOrz8sY/xpb/+eXz4txpO2SDkCPTp+bY1ZeMdnID6jz8Z3n+5v0vBe18cEq5pqg6JaWRjO78NTU4sEwWJbocgoTreG7hkl+juuAlTDGM/RQSb4OEECOLRewoS5LTxqiPH0KWlQ6LGBz92SCyWWsZ/RGfN9rVEA2AqH4q7OHqHhO/itca6Bs3qgg4JMgsFCULIo0aSHdC7FTYuTt2oHRKjKRtdVxU9xRfq3H6v6URzkwSJy9T5e725wdWHcTNx9TULdFfv5Pci5CmTBYm8CHmXpZb+00/K+7fpkIgOiXg92OmQqAQJr+lCksZ+ruxtOiQwysy75Brxd87Njwt816FPn/Xw3i99EyEnQdhySLBDokahsDKICdOxn1rcoJHGyC0iG+3xHRJpjWadS4IEY69kGwoShJDHTVIQertC54D+5hrODg6J8ZSNoUMiv1i3qTk/023iF56lsZ83XYfuKr7ob1456Pr1/f4+hJwBeV+RHRKNETgBboKi//o1vvpv/C3c/NTHO+7h7uj1DeznPw/gdpGNUDsk2hY6LbXcGdmIgwsbG68nXRgy3ls/R7XutBwcEnft1VBAqs3GTcqXi1H4QEGCnDYeCsuxn4sEDaOIV2ObsSCRi70rh8RWJ82WIHFxdBdojmzYpkGzWnHKBpmFggQh5NGiqnB9fIH1ZoXOAn59A2eqDgmpIhvVlI3skFjlkX1pA9FtFD2A56lO67rv0N/ES2XoDPxLlsERciglslF5snNp3Zu//TV0X3mDV//Rl+7lZ4ebG7jPfS6+/+p2goRJDg7rGoRcHJdPb1M/xCiygSGyYURKh0S/J7JRKxKNzUV0x4lsZLt24wSB1ndyAqy/+BL9R/Mn8nNjP99FpOuxsFVqOY1spH+qLEg0c1N7gh8LEvYeHRJNg+aCkQ0yDwUJQsijpQ89mhSFzpENf3ONJjskjInt8sbAWIvg+2rsZ4pstHGjIOnVu78J8EbwwqdMe+/RX1u4D54DADYLiydCyO2ZRjYA4MIa3ISA/sMYi+q/tj8e9clXr/DX//RPYXN9+04EvbmBefYM0rYIt1gch+CLqGmbBprjDjl77eKEn7nIhkIgghLZ6HT36eM4shHf748U2SgikBM6JMiD419v8OG//XfwtX/zb89+Peh47GftkPjkq1f4hR//6J08zlNlKkhMIxtDh0T8uJk6JFQRbVTTDonjOhiGyEaDpl0xskFmoSBBCHm0dKFD28cXXW9adKlDwuUOierF2jiHvuvKyWVe5qxSh0RxSNwEeCt41scX6avew68NLv6RXw0A6F+zDI6QQ5lGNoDYI3HlA/yncVHtX26g3e6N8w9+98/i7/7VL+Envu/Lt//ZNzeQiwvI5SX0Zv/iOPQ9JIkP1jmEXAi5Fdmo89tZDDBp7F6MbPT7IhuTsZ8AsOnveCo8sVx06TE1zkCZxScPzOaL0Z0Urnr419tC3ZxDIpda/rn/y9/Cd/2R/wSvzviAIGgYTdnYimzksZ8mRzYmHRLFLjrtkDiuYNBXkQ3btiXCQUgNBQlCyKOl1x42AMFZCBp0No/9TA6J6oXWuQah78uZYWy0H8Z+5hdnvw5QZ3C5UYgq9KoHVLD69n88/swrWkYJOZTplA0gltatg8J/skau1+8/3r04/uSr0UXxtZ/fX06Z0ZsbmIsLmNUK4WZ/BCuEAOuSINE00KkgUSIbw+aodEiowBjEk0y1eyMbdYdE4w5zSChC6ZAYRzYsNGglmhDy7uk/Gp57/de3n4dh0iGRSy37jcebJFr+g5/+5N4f56kyV2o5N/ZzKLU048hGvkZtdUjcj0PCuQauaeA3nFRGtqEgQQh5tPQhChJqDaAOvRWErkOTOyTM2CFRT9nIL9NNOoLJJZj9OkAbg8tNQKsKv4mbj/bX/DpAFP0bLuIJOQRVHSIb1Q78whisQ4B/tcbqP/UZAFjMlwOABsUnX4mCRH57G8J6nRwSF2/vkLBuiGwUh0SObNR26SxcSrGdCxr0unw6qBhb1A/tkKipIxutMxAV3PjzPV0mD8RP/gXg3/lvAtcfw78cni/917YFCT8Zg3thDTpVfO0Xh2LpT24R63qqTEstW9OOSnOLR0tqh0Qd2cjXsXrW8Or4kY3aIeEa9B0dEmQbChKEkEdLH3qYAMBZiDboLaDdBsYIDBRaKf+2aUZTNgQKEUHr0m3SBiJ0Cm0M2nWHVgHdpPGhH3wW9kLhrwWEkLdHVfHF3/XP4xf+xX+pjLKcRjZuOg8EoHn2CQAgfP0bi/d39WqDvguAAJ987frWJ/56fQ1zsYJZXSDc3K5DwtjKIRGmDgkX35+bsqFSRBeBg98hSITJBszlyMZdBYlJZGOTeiMaZ2Bgdo4gJeRe+J7/BfDF7wV+8s/Dv9zAfnYFGKD/ePt5GFRHYz9X6fnw8SfDbV/OOCvOha1SS9vOdkjk648zZjyxJ1+jTNUhYe9DkIjXS9s0cG2LvuN1h2xDQYIQ8mgpDgljoOrgLRC69OIn48iGdQ6+71A7FkWknEKWyMZGoa3F6qZHqwpN+W3z7BncM4kTNzx7JAh5W7ovfQlXP/iDePN934f+w68BwGTDIbhJzzf31b8IAPB/f77wDgBuXsfN/S/9tvexue5vXWwZHRKXySFxC0HChyJImLkOCSAt5GciG5CS8zba7BQk4iWoOvF0h439jH05c5ENA6MGN0du0ydPh6sf/mHofVjr1yla9dUfj4LEZ1YwL1r4VzMdEtBRh8Qq7aw/Tbf9zC+5xMsPKUhkWttOIhvxrdRTNkYOibnIxj0IEqXU0sWDITokyAwUJAghj5Y+9LAKIEc2DKA5rzh1SLgGvh/GfkLji3SbBAlJL87qBdJaXHQ9VqpAFz9vnz+He26jIMGFPCFvzebnf76873/8xwFMBYlhrJ+9+QIEVwgfL3dDZEHic788TsC5enm7DVTskEgOidtM2fD94JBwLo7KA2YW8rsjG0Z2OyQAHUVYDo9sDN8nIlinx20tYJQOCTLPmx/4AXzxd/xOfPl//b857h1v3gA3n8T3P/wJhNcb2Pda2PdahDlBQjHpkIjPh5epAPOX/EPv49VH5zuxYU6Q6MIQS9WpQ8Ia9OEWgsQ9dUhY18A1LQUJMgsFCULIo6XXFNmwNhbGWQA5r4ix/9m6sTIvEk8ujRFY8cOLMwRoDFZB0arCdCni8ewZ3IsG/bU9+gkCIedA/5WvlPfDT/00AMCNMuKCdVowm5svwcgn8K+XF6/X6Wuf/+UvANxekIhTNpJD4nq3IKGqCN7D2Hrs54xDYrKQDxgiG/lXNGjgsSOyEY4f2ZDRlI0oSDgrEJXRaSohmTc/+IPx7fd//3Hv+JNfGN7/6GcRrnuYSwf7Xjvqk8h4HQt02SHx6qpDe+nw3udWuH61Odty1tg5Mx77CQCbVJwbQhYkUoeEkbHbalZYvYexn5MpG4xskDkoSBBCHi05sjESJKrIxrhDwsH3PQIUgoB6CeNMKJENUYGsLFbeJ0FicEjYFyv4jTn6CQIh50D35a8AIjDvvw/9ShzTaacdEmnzLfoSFp8g3Cx3tty8SQ6JX3Z7h4R2HeD9rR0SmgWS5FawroHOLeQn2evBIWEGhwQahD2llnLsyEY1ZWOdyjidExgYChJkls3P/RwAoP/wQ4SrI5ZGvvzF+PZX/OeBV19FuPGQCxsFiRmHRNDt6wMQBYnLFw0u32sRvGJ9dZ4Ryq2xn2m0cHY+DZGN9HVrJqWW2SFRd0gcf+xncUikUstxuTghEQoShJBHSxEknIGqSQ6JZEteimzkV2kdspVRkEgbIQjMykWHBBQuCRLy7Bnsi0uoF4TXn7yrX5GQJ0P/1a/Afv7zaH/VrwKSW6JehKyMYJ1txngDswKCXwHdfE68CBK/IgkSn+4XJMI6LrZldQFzC4dESJt4k6dsuB0OiWohX2zTkLIhMOIQsLx5UsWRIxvDor+ObDgTIxsUJMgcPhfJqmL993/2eHd882l8+82/LgqDfYBZOZjnDuGq39qkxg6JcccMALxee6yeN3j2fhy3ez0jZpwDXj0MxpENYBAkyjyxesrGaOxnViwmDonQDe6JQx/jq1f4+Lu/G0CObETRhLENMoWCBCHk0TJ2SDh4AyA1Oi9O2QAgEtvn8wu1NQH55TsKEhYXPo79tH3lkHgvbnz8h4P1nBByO/ynL2E/+AyaX/YtkK9+FcB2h0QRJOQNzPMLBLwAXn9t9v7WVz1cY/Ds/RZiBNevb+GQSEV90raQ1UURKJYIaWFuXIpsOAfB3EJ+BVSdDD6P1NMYC4u/a4OwK7JRiaTAENnojjRl4yaNBHROYqklx36SGfqPPkLzD/0qAED35X9wvDvOhZbf/I8i4BIAIBcW5rIBgpaJVhmv401Kdkhcdz3aC4vL9+IG/LZRraeG6kJkIwsSt52yMcqJxX/TY7kkXn7P9+D6p34qPg5r4dp4/4xtkCkUJAghj5YsSEgV2ZBRZKPukHDFKjg1gTujsdQyFV2aC4uVRkGi7QJgBNK2sO+/DwDwH37pnfx+hDwlwuvXsM9fwP3Sb4F8LQoS04x4FiQE1zDvv0DQZUGiW3s0FxYigtWlu5V1W5NgKc5BLlbQ690t/aGfOCSaBpgTJGw7KrsdTntN+R0t2p2ChGJ8QpwjG5uDpmzE+xARbJLbozHCsZ9kEf/1r+Pi1307AKD/6vxz707cDIKE6jMAgLlwMJdR7AvX4+fG9tjP+P51H9CsBkHi+tV5nrZPSy1LZCN3SBRBIhV4O5lENhY6JICjxVL7r38dKjGIJiKwTfxvRocEmUJBghDyaOlDKrV0DiELEnkDoQrFOLIRkkOiLNVrh0Q6TVQozIXDygesFLB9gDRpM/LBBwAA/3U6JAh5W/zr1zDvvQf3+c9B3rxB03WjFv1LY3ADQE2ASIC8/wEUz6Cvvjp7f926R7OKz83Vs9sJEiiChIVp2zKVZ4nBITFM2SiPeEcZ3NyUDWca6I7IxqSH90hTNgZB4ibEn+1sdEhc9+c7MpHMo10H/+mnWP2aXwNpGvRfPeJr3fplfM588KsQkASJlYVkQWLy/PWK0djPi/R8uOkV7YXD6ln8vvXV+W1uVXW51HLSITFcf8wkspGuK2bSIQEczSHhv/ERVABJP5aRDbIEBQlCyKOlOCScA2BGgoRFQKg2O8a5MvZTRIsbAogOCSCkQjmFe+awCimy4TVGQgDYz34TAMB/44inRoScCeH1a5gXL2A/+zkAwPtvXo024CsjCAIEl4okP/s5AAb68Yez99fdeDSruClZPW+wfrN/kZsdEnAOkgSJXQVrIUfA0qLdOAcjc5GNdhTZKIKEDh0SThrozsiGls0DEMf0AceLbOSRf9bGaNqmp0OCjPGffAIAsJ//HNy3fAu6r8yLgXfi5iWweg+4/BwUMf4oFxbmWXZITASJhQ6JmxDQXNhBkLg+v1LL7KaqI17TDonskCjXHyvja8ns2M/kkDiSINF/4xupqjc+FsvIBlngQQQJEflDIvKTIvJ3ReTfF5EPqq/9fhH5GRH5eyLy33iIx0cIeRzksZ9iLdQ79EYgPqRspSJUL7QudUgE1fLiOJRaalXwpLCXDm0IWKnChgDNI/++6VsAAOHjj97hb0nI0yAKEs9hP/tZAMAHr19tdUgAQNckQeKDz8fve/Vq9v66tS8OiYtnDje3imxEwVKsgzRNfN73y99XHBJ2KLUsHRKjk8XVKLJRxn5WUzasNFDZUWqJqUPiCFM2EiKCTRIk8v3edOyQIGPCmzcAAPvee3Cf/zz8R9843p2vXwKrzwCXn0XIkY3VENnQibAQFjokbkKMbDQrCzFyllM2ckfNqNTSJEEi5A6J+PkyZcMY9LMdEpMuHOCIDolvIAhgkjPDueiQ6DcUJMiYh3JI/GUA/7iq/noAPwXg9wOAiHw7gN8G4B8D8JsA/Fsi9TwaQggZ6EKXOiQcVA18vlp0XYpsTBwSXVenqosg0RgAmnX8APusgYFipQrXK5AL7b75lwMA/KefvqtfkZAnQ+mQ+FwUJD7z6uXWlA0A2FgPNM9g3nuWvm9+9GDukAByZOM2Dol4G2mSIAHsjG0En8d+DpGNwqgMbgX08w6JOrKBPVM26n6b9ggOCcEw9rNLO5SUPsHNhoIEGZPHfJrLS9jPfhb9x58c785vXgIX7wOuhbrPAACkNVWHxFSQGDuG8vWhA9Dm7phnDpszFCSyq8tWomh2SOTpOTrpkNhySMyNL86CxLE6JD76KHZIqEK9h20Z2SDzPIggoap/SVXzFeQHAHxrev+3APj3VHWtql8A8DMA/qmHeIyEkNMnRjYU4hw0dUgAcYNhEEYOiTz/Oh4bKGqXdim1hEAlwF1aQBRNimxkh4R89pcCRuFfvX53vyQhTwD1HuHqKkU2kiAxcUjkjPjG9UD7AnKRNipv5hfH3dqjaZMg8bzB+s3bdEjEyAawT5BIkQ07lFqWh7w1ZWO+QyLfvDHtXofEUSMbk1KKTTpVTXeL9ZFOQcnToQgSz57Bfvaz8B9/fLw737wC2hcAAG3iNUCafZGN4ePsoOothqjWLYXIp0aoxpRntiMb8fP5mtJYsxDZmDi9gKM5JMKbN0WQCK9ewTWMbJB5TqFD4l8A8D3p/V8B4Beqr30pfW4LEfndIvJDIvJDH344ny8lhDxtcqmlOAtA0KcTlChI6KhDwjoXx37mDonKIeEMgOydkADrLKSRGNnwCk3t1fLs87BtgH/NMjhC3oZsBTcvXsB+LnZIfPD65awle2N6oH1eWbnnF691ZGP1zGF93e/sgwCiMAIAsHZwSOywDwefIxt7xn7a1WyppdalltIAOwSJMLFIHD2ykTYjLl0n1x0FCTImpKkzUZD4AP7jj/c+p25Ndw00cdxncUg0BtJawMwIEopR6e1FESRkcEZdurPskMjXl7lSy8536TbTsZ8yKbVcGF8MHE2Q0PUa6hxEFf7lS07ZIIvcmyAhIv+hiPzozP//luo2/ytE/+KffNv7V9U/qqq/QVV/wzd/8zcf86ETQh4Jw9hPh6CAT0d/2vcwOi61tE0D33dV7/yAFQAaUmRDYZ3ANECriqZXhLQZweUHsI0iXHEhT8jbEK5jPMBcXsJ+5jNQEXzm9atZS/bGdMDqxWDlvvGz9zkWJBpoUHQLt81olx0SzS0jG1mQiNeW2CGRmC7k56ZsqJSbNaYFpEcIC46HSWSjMUdwSNRjP9PPNSa+7f35beTIbsKb6JCQy2dwn/tc3FBezUem3pruphIk4ghtaQxEBObSIVxtj/2cjgUGgN5geN4/b86yQ2JOkGhsvJ7lyEbWHsrBi13qkKijZ7nU8jhxLl2vIZcXEI1R1zxlo6cgQSa4/Te5G6r6T+/6uoj88wB+M4D/ug7y6y8C+JXVzb41fY4QQrboQ4+LABjXIKgOgkTXpTaIOrLhELyHBoWIQnXikFBN6/cAYw2kjQ4J5xUhOSTQXMI0Af6GL6aEvA26iYtkuVhBrEV4//3okJixZG9MB7TvweTIxs38Ce2o1PJ5vO3Nmw7t5Y6lTdqES3PbyEYqwTRVqeXslI3V/JSNyiHRmhYiiuu+w/N2tfWz4hi/qvfGCKyROwsSqmP5dZMy4yIBgEG/o8yTnCclsvH8GewHMVbRf/wJ2ufPD7/z/rpseNW+ByAKEgAgFw5hPRYT49jP6lBBBA7RIeHS962eObz6xvl1oeTS3FFkY6vUUrdKcrtaDNW5Dok09tMfJ1IR1mtgtYLcvEF48wb2gyhEeUY2yISHmrLxmwD8PgD/bVWtpdfvAvDbRGQlIr8awK8F8B8/xGMkhJw+9dhPVSCkTYN2XcwsjiIbUVQIqUOixolA0thPlQBjJQoSQdF6wGeHhLuAcYqw5kKekLdBb5JDYhU34uG99/Hi6s24QyI7JKQD2ufRyg1AN9uuBw0K3wW4Ni5jsgixudn93MxjP+WWkQ3NJ5EmOySWIhvteMpGcUiYwTKdMt7XC1GJEMaHlUDcRPR3jGykBxn/VwSbXN0l8d8zW7sJyUw7JAAcr0eidkjY9wD0kHSIYFoLnQoSk7GfALASSYJEFdk4ww6JuVLLHNnIHRKqk04aY6AK+GydyNeoelrQER0S2veA99CmgdEYByodEpyyQSbcm0NiD/8mgBWAv5xOKH9AVX+Pqv6YiPwZAD+OGOX4vaq6239JCDlbeo2CRHZI9HYQJAzGkQ2T2vFVh9kb2SFhRVKeMkY2jBUYJ2jXCtcDfcqrwjYwTdhrCyeEjAnruACVJEj4Fy/w4upquUOiuYRYAYxHmNEYfB8X0zadlLarLEjsiWxkV4C73ZQNTSeKkgWJpo5sTBbyfpNGZUjV3zB2SADA1YIgEecCjTdgjTWl++HtGUc2fIjXxOiQAB0SZItwXQsSHwAA/CdHEiRqh4Q8g2Bdni+ymhEkdPvUNAoSw/N+9SxGNqIbYBrGfLrcrtRyHHlxpZMmRCFjbuxnuo96YtBd0XW6zqUOCb254ZQNssiDCBKq+g/v+Nq/DuBff4cPhxDySAkaUqllckhUgoQAqJc3eVxf0AARg7rU0hoAIckXEmBdimzcKBoPdPkEQQS2Uaxf3nWDQMh5out44lYLEs8/+mS2Q2Jt+rJxMTZAvYv9DG6IORRBIjbSlpK7bn07QUJcc6vIhqbTxCxIGOcWIht5Ib8Gmgv4cpYixfWwslmQmD99VJ1zSJijRTZ67aGwkOSQYIcEmRKurpJAsIL94AMA9+SQkBUEm3gS31zCrCz8m+F5mAsZpw6JFtEhUYTIS4vgFaFX2Ob8BIm6Q6IIEmGYslGLNLkkt586JEbXseM5JEJyQcRSy9gj1LrcIUGHBBlzClM2CCHkTgQNsJpLLesOiR6iAUErh0SKXYSg0QdRj/2EIJ8mZoeElFJLoK8sjaYBwuZIreOEnAn5tCxHNvzzbYdE6ZAQX8QHaRSql8D1J6P7833asGRBInVJ7C21LILELSMb2SGR+2ZGDolqA5TH5aVCuVKNpaYau7cnsjHZQMTvOSSyMZ6y4YOHwkCSVEuHBJmiV9cwl5cQEdj3U97/5asj3LGOHRJYQWQNrOMI7alDIv/J26lAh1hqmTsk8vN+c2YxyllBIjmw1tU1qHZINGl91GeBM8x1SOTr2BEcEimmB2djhPbmupRaBl57yAQKEoSQR4uqjjskkuiQHRKjyEZ2T4TBSj2NbAgAMdH6KU6iIOGBrnrBNm12ZlOUIOS2hCRIjCIb10sdEmFwSLSCgAtg/XJ0f9PIRnZI7OuQQBEkbhnZmHRImNQhoZBJO30el5dPJ4dSy3yrfQ6JOCR0jDOHRTYkLfNEBH3ooWJLh4T3jJ6RMWGzLs9R814sngyvjyBI+C6eyDdJkNA2RjbS81raqSCx4JBQQVc5JJoU1Tq3GOWcIGGNhRU7GvtZRzqczVN7slianV519Cxfx47QIZGu+WotDBR6fQ2THBKeggSZQEGCEPJo8epTZMMiqI4ECWhAPXLbjjokxmKClTjwUyAQm05ErWKlQNMDm9oh0QqgMuQjCSF70Ykg0T9/gefX1+MpG5IFCa0cEgaKC2A93hT5bhzZaC9utzHRPn3d3nLKRnFIVKWWMds1vuFkIV9HNrJDIgsS1wv5bFXATFZlrTPDBuItUdXRla7XHqgdEoxskAm62ZTnhWlbSNvCvzqCINFfx7cuRTbUxchGel6blR1N2fDpL3e6SWkV8Bal1LI4o/ZEtZ4a+ZldCxJAjG0MDgmMHRJm6JCIN5jrkMjXscPXN7k3SK0tkQ2bDoYoSJApFCQIIY8WRXRIGJscEq7ukFD4mVLLoDNjPyVHNgCYlBmvHRLVq7pJrf7h9ev7/vUIeTJMIxv9i+e43KwhlRiwSk/BG9HikJCVgeozYDN+vm11SNxyY1IiG83gkAg7p2yMOySsi5ENnZY92LHVOX9fvM7EL7XpNjcLi/3piSaQIxvHKrX0dEiQneh6ECSA6JIIr47wWtclQSI7JLyLDon0vJbWQje+et7Em08dEo2Ox37etjvmqTFXaglEQWIotZxM2SiRjWmHRB09awDIUQSJPOpZEa8/enMNMQbGWgSKoWQCBQlCyKMlaEiRjWbikNhEQWLGIZE7JIAhr23EABIX79m9KA5YhShIbOpZ6GnjQ0GCkNtTIhsXcUPSP492cKmeR1mQ2JhKkGhdimwsCRIpduUMjBN0+7LkfjuygVtN2cg/p0nXj8nyyY1PFsuGQUy5zly43R0SceE+uVtz91JLVFM7NP0fYIE0/jPc+X7JU0U3G8hqECTsixfHiWx0U4eEhUhXHBKysoACmpxPObJhJs+HLEjY9u2EyKdGdmBNHRIrs0IXqsjGqEMiOSRCdkjMdEiIxGuZP4IgsR4ECWMMwnUa/ewcHRJkCwoShJBHyyBIOIS6Q6LvAdVRZCOXWqrqltvawqDkt02ObACrpGh01au6Sdbwo9hYCTkT9CYJEun0tX/+HABg3gxCQ5Oeb2tjygbfXDQxsjF1SEwiG0Ac/XnrsZ/W3m7KRhYWytjPOGVjyyExiWwUS3W1zLrY45DQuVJLZ7C5c2RjmLJROi3EIc8f8uG8NnFkP3VkA4gOCX8Mh0TuJCgdEhaCbhTZAFB6JPJf5tQh4QLQWcC9pTPqqaFFsBlv4xrbjEstK0XHmQWHRBVJjTdcHSeyka75AQoxBuEmilLWOfieYz/JGAoShJBHSy61jJGNwSGBFNkIEPikSuTsYtQjppGNKEhApRwWiB02SJ0MZZjmItm8P/n6O/otCXn8ZPtujmx0z18AAKTe7IQoAm6MGRwSF6s4ZWPaITEptQSifXtvh0SXIxvN7SIbWx0SecrGVNVMm7hklx5OMKvSziRarBca7INul1q2B0Y2spQxCBIWmrZ7dEiQKbrZwDS1IPEC4SgdEmmDm8dKqgDoB4dEm16fN0mQyBvuyd00AfBWimPpXAWJuVJLYDuyUV9PXHZI7OqQAGL87IiRjaAKYyz0OgsSDadskC0oSBBCHi0BIZZaWgsFoLZqzdd4iplffEcdEpP7sbLgkEiv151RdGmhZC7jYi188o17/M0IeVpMp2x0L6IggdoO3ge0Abixg0NCLlcIuJzpkBiP/QSA9sLu75CYiWzcqtQyT9mwFiIz8zDyRmsmspEpkY0di/37imwEGQQJIEU2AgUJMmbqkLAv3oM/1pQNoAh3GgRSCRLZIZGLLbO7cdshoeirWaBDme15bXAD5gWJlV0VQUKhI0E0Rzb6MHFITAUJd3EkQSL+N49ODUY2yG4oSBBCHi1BQ6x+sAZBFeqGDYZogELKi6+tIhsi0cpcxn5i6JDIpZawijY7JKyi36QT2Wdx4xE+/ejd/JKEPAH0Zg04B0lOpc2zZ/ELr98Mt/G65ZAwlxcAWuj1m9H9TUstgXhaeuuxn1VkY1eHRN4ZmWr8hTEyI0iMOySKpbq63SrdZrNrysYRIxvRHjET2VAKEmSe0N1TqWXIgkR6jfaASD/ukEAV2VgY++k80FcJg+yQ2JyZQ6KU7U7HopoWm1A5JGQuspGe92GmQwJIkY0jjP1M4m/QAGNMEX4tBQkyAwUJQsijJQsSYgxCUOho7Gc8H+xnHBKZkSCRtxiSXuhttIcCQOdQyvLMs1jK5V9+fM+/HSFPB+260UbHX8TnkaRcMQBoH7AKwNrYwSGxSs/p62vUzAoSF+72Uzbc7aZsDGM/qx4ZY7Ac2YiCxFzp3GX6nW4WCuOOHdlQzHdIKFhqSeaZTtmwx4ps5JiSSUWyPs2kzFM2Jg6J/Cyello6P3ZIuMYAcn6RjXJ9wXaHxKaa9FP/+w2RjeyQSG9lpkNiIVb2dg8yPkYNAWIMNF1nrXXwu0RgcpZQkCCEPFpC8PEiJia+tpZSSw9oSJGNbO3ODgmklvxqg5E7JCCjyEbukNg4LQse8yKW8YWXn973r0fIk0H7HpKegwCwSYIErq6GG3lFGxQ31o7GfgIodt9y09IhUdm3V/YWpZbp6869ZanlsGifd0iMIxvlBBPbgsRSh0QstZzc7YGRjXydy20SQocE2UGcsrEqH5sX7yFcXUEPHRE7jWx4hTgzRDZyh0SXIxvpdRszDol6KIQRNO3+qNZTQ4uDZCwm1JGNEDCJbCSHRJmysRTZOJJDIl1rQwgw1g6CBB0SZAYKEoSQR0sumoSRuIApdtAecQku5cXXuCqykb6/OCTUApLy1sUhoWiLQ0LRp1Z/uXwOiCK8enn/vyAhTwTtu5Eg0V0mh0QlSKiPHRKbyiFhmmzlHrsK5qZsuJVFv9knSHSAMRBjYnykshLP3n4y9hMArBFshShSP0TpkJjJeF80KbKxJEhAZ6ds9HeObAyCRD5RFXEImrLd4Y73S54ssUOiKR+b92LXS3jzZulbboefRjYCxMoQ2UjP42HsZ7r5dOxnALyREukAYmzj3ASJoaNmV2Rj4pBIH2xN2ZiqoMcqtfSD8Gkqh4RxDQKnbJAJFCQIIY8WTRlIMSZuENJiB30PhNQhkV58TZmyoRAZL8QNDMoWQ7JDQrJZAp1V+NQhIe0LGKcI11cghNyOqUOia1sEEWgtSPSKlZ9ENtIUDb0Zb+Lnpmy4xuwVJOB96bGI99+UhfLs485Oh2mHhM4s4oEhshE8Yk/NcJNnTXZILEU2toIgaKxgc0BkYzplQ6QpDgnQIEEmbI39TF0vYRKZemuyCJcFiV6j2tDF+5V2KkgsdUik0cBhIkjscUY9NZZKLVvbluvLtEMiOyTK9UR3dUgcLkgg/RwNIU7ZYIcE2QEFCULIoyVUL6jRIZHsoL0HMJ6ykUstQ4lsDC/WBkNkQyuHBELKXLpQHBJon8FYPXyBRsg50XvADUKAiuB6dQHUwp4PWAXF2rjyXC6CxGZ8oua77SkbrrXD83QBDQGoBYm2vZ1Dolq0y85Sy6HhXmBgqiPKVfqdurAggMxENpqDIhsYpmwg/x7JIWGibZ6QGt1sYGpB4jIJEm8OFOAnkQ34ALFmECSmDon0Gj3tkLDpb/amihs1t5iu89TIcatdYz+j42r4WolsTB0SZq5D4pgOCc/IBtkLBQlCyOMlL9SNiUKDqSIbmiMbaWFTRTbyXmIa2Yiz0bNFW5GPF2NkIy14mucQp1sle4SQZaJDYrCCe1Vcr1bQq6rU0iuagChImPh8XRQkZkotXWvQb0JxNcwSFKjcDtI0txIkRlM2ZC6ykQWJm/RjQhQkJieUGhw2fv7nTcf0AUDj5M6RDa0iG8UhYRpo6ADB7n8ncpaEzQbSVILE8+yQOFCQqKZsaIivreIM0MUoiGx1SKSbT4Q/m8b93lQinWsMfHdmgkRep0z+fVrbovN53Oa4Q8KVsZ+36ZA4hkMi/bf0sUMidDmy4RAoSJAJFCQIIY+WOt+tqhBrEZCa9FNkozgktkotB4xa5Ckbmn3MNs5KB4CNDWXsJ1Y5snF46RMh58I0shEUuF5djCMbPqANGjskkrVbcofEZP2aBQlTN+63FhoUYdcGPviRjXlfZKMUP9ZTNgTbDokS2cj57QCBjE54G2sAdYsOiTDnkLDmzpENIJTH6ZE7JBoE7WMnBiMbZMJWqWXqeqmfp3einrKR/54rhwSsRJEsOSRKqeWCQ2JTiWm2scPr85mwVGrZmhbrkCMbt+2QmGwFj9UhUZVainVFVKZDgsxBQYIQ8mjxIb2opSkbRhy8BdB7aHZI+BmHRCJvTOJbBWCGyIbRMhWrs75sgNC+iJGNGwoShNyWaamlh24JEuijQ2JjXBkPWBwS3Vhk8H2AdWYkLrh0212xDQ06jmzscUjki0DtkJCoSIyxLo7myaWWGgBMHp8V6A5BIhbuThwS9rApG/ne8nXPiINqV34HH87rZJksoyEAfT/fIXGwIDFENnJUSJwDNvF+RQTSGOgmRzbSz58odEWQqDokXGv2RrWeGoulllVkI2w5JCZTNsL9dkjkyIaqwlhTdUg08Cy1JBMoSBBCHi+jyIbCioU3QPB9GfuZX3xtKbUEzFap5TBdQ0vWunJIOB1OYNpnME6h6yPM6SbkXOjGDglV4GZ1MdrolCkb4soI3yJI9BNBoguwblJ4l2zfO4stQxg7JKyN/RaLN88urDqysWAuqMblzTokTHRIbJYECcw5JA6LbOi0Q8I4hNDF0l416KfWE3K2aDq1rp+nxyu1rCIbSdyXxgLd8PyXxpSv5VLL6SYlRzY2VYeEa/ZP13lqZEFi2iExGvtZxVMBoEkXo644JHKR9/10SOTIhhaHRBXZ8LzukDEUJAghjxYtuWhJpwEOwQA+jQhUCDZ9dkjEE9cw45CIF8IAqAyRDQ1l19FZP3RIuAuICwg3VPgJuS3a90BTOSRUZwQJRaOKbq7UcrLf8H0YTdgAgCY19e/anGjwow4JNK5sxBZvj6kgMTNlA4iPuYpsALKd4Q4OfZi/dkxb8YHokOiDItxpRGd8DDUiTXRISBQkuoU+C3KGpBNsqZ6ncrRSy2rKRt4QN24iSFjoZtIhMXk+mH7BIXFmkY0lQaKxDbz66Hxackj4ao0DbKug7uKokQ0NAeJYakl2Q0GCEPJ4SackmjYLVix6A/hc6oR5h8R0yoakWyvGgkR2SHQ2wGdLqFvFyMaGC3lCbsu01DIAuLkYCxLoQ1VqOemQ8DKc6GGIbNTYJjskdmxOppEN10D9DgFjZuynzCQ2AIwW8rnUsl7qx8iGRb84ZWOrmaI043fhDhsuBeqrW3zs0SFhrIGBQbcgjpDzY9Yh8fzYDok6stFEQSI/x2YcEkuCxLq6FrjGDAcGZ8Li2E8ThdxN2Gx3SJRSy30dEu1xSi2DB0SgGmCsA7yHek9BgsxCQYIQ8mjRMH5BNbAIBqXNWWWwO4sxEDGzG4lYRh/z29l1AQ1Dh4TzwybHrmJk48wsooQcgvo+xiMSSw6JNgAb01SllskhgSEOAQC+1y1BwhWHxC5Bwm9FNnRHnnkY+zkptZxzSLhhIa+pk6b+vhjZaJY7JLA95rDJm4g7xDa0utoNgkQDIMAYRIcEBQmSKE6hWpBIpZYHd0jkvzPjoD5HNtLPyaM/6w6J4pAY343MOSSa/eN+nxq7IhsAsPFZkJhcf1BHNpY6JC7if6+7iKAV2nto+lvK137tOhjXUJAgW1CQIIQ8WvLJpubxnSY5JLrBIVEXwlnnYsGSjB0S6d6gKgi5TqtySPTOVw6JC4hTBAoShNyeSYfEnEOiTNmQpoz9jDsShepqaOTHUmRjf4eEhjBxSDig2xXZ2B77KSK1WWPADtlrrz52SFQP0RgB1MLrUmRDtyIbrmwi7rI5GMZ+FkEiOU+MVYgKBQlSyBZ7sVVkY7WKHU1Xbw67c7+JrieRQW3I5ZlFkLDFIRGQOySmYz/j10cdEq2BP7PIRnFuzYz9BLIgMV7j2KR2+unYTzPtkEj/XQ7skVDfl2ttKRXfbOAah8BSSzKBggQh5PGSXlBVcmQjdUgk9T1GNoadg3E2ZVMnBXnJIYGJQyLfrLN91SGRIhudjiZ2EEKWmXZIBFWsVxcIb95Ut4lTNnrjEHJkQwTiFIp2lDcPXkcjPwHAJodEt7PUUsc2BOd2RjZKqWV1iihmV2QjubNUITBbUwJEG/QLgsSkgw4A0CQXyJ1Gf+rQIZEFCSPx39U5dkiQCf1Mh4QIzOUl9BiRjbRZLqWWbYpwdW/SzzXFebjkkDDd9thP1xqEoPB3nkbz+PDJ3bAV2Uj/xmu/Tocvw9ey26rbN/bTXcS3/YGTxHo/K0jQIUHmoCBBCHm0hDB2SBgx8AbwVWSjPlnMxZZ5jxBPOjWexggAlWKFnHZI9JVDwjgFFLvHBRJCClsdEgps2hXQ94NV3Ac0aaOxlmpTZJEEiWFTpGHbTZAdEn6XfTv4sbjg9pRaznRIGAyleyNcO5qyMS21BADBcqmlzpRatodGNtK3lTGBSeixFuyQICPmOiSAOGnjKGM/UwyrdEg0MV4wimx0ezoksiBRPQFzd8w5uSSGMb67OiTGfZUiAmuGXq1lQSL9d+kPmySm3gMu/reRSpDIHRI80CE1FCQIIY+WoUMiRTbEwZtq/jXGI/OstSOrtUic3xfH7cVSy5Bzlarl9bq3VYeEix0SAA4/NSLkTIiCRDVlA0CXLNvhJvUu9Io2PUG7kWiQOiQqh4SGbYeEu9WUjWmppQN2TtkYJvmU7xn3aw7YVZkmEE8wZavAXuD2RDbGnzt2ZCM7JKzTOPYz8KSSROY6JIAkSBxjykYSJMq47jZtfDeVQ2IiSEw7VSTFStajsZ/peX9GPRJLHRLZIdH5LjkkphGwak0UFjokbBYkDnNIzEY2ug7WurS+Op//XmQ/FCQIIY+W8oJmsiBh4Q0QRpGNyiFh3WjKBgAgKLxIOk2U4rqIpZbpdNL08P24QwI4QvM4IWeC9t24Q0IVXdqQ6DoufNUHtLq94RAnWx0SIWjsZKhw6aS023VS6sellnB2j0MiCxL12E/Mn+65oXgzfn3bIWHQwGP55HEpsnEnQUJnBInkkHA2llr66TxVcraUDonKyQQA8uzZcaZs5MhGdkispg4JWwSJ/Nc+dUhIckh0o8jG/u6Yp8bilI0qsrE0RniIbKS3Mu2QSP9d/GEOCfgAdXORjfi+Z48EqaAgQQh5tGRBou6Q8HY46YmRjcoh4Vwc7lmVWmoIUKkdEiFuJkYOiW5Y7KQOCQAIVxQkCLkVvYe4YeEbFOizQ+I6ncT5wSFRW7Klka3IRvA6ci0At3RI6LTUcs/Yz7kOiSWHhFsNYz8RUofE+CaCBl7nBRBVbAkY7TT3/RbMTtmoIxt0SJCKPG2mfp4CcdLGUaZsTCMbbeoqSM6n6JDIHRIpsjG5mxzZWNdTNm4zXeeJcbtSS926/jg7F9mY3Cjdx6GjP6NDIk3ZSCJE2Gxgk+DFHglSQ0GCEPJ4KaWWuUPCwgvgR5GN2iFhEXTyEu41nTXEMX0A4L2P9506JDamH03ZMMUhceAijZAzQft+ZAUP0CJIFIdEH9BqbtGvBAlnUmSj6pDQOUEinZTu7JAYl1reauynyHhUKJY6JIbIxlKHhIFDeIeRDU1Xu+FENf6bW6swoCBBKpY6JC5W0JsDCw7zlA0AyG7DVRIkZiIb+flVP380KEy/fX0YIhvn45BYKrWsx37OCZzOVEXfSx0SWZA41CFRl1o2SYxKHRLA4GQlBKAgQQh5xBSHRLqUWTMX2Zg4JFSLIBEdEhp1B1GEFNHIgkQ+BfWmR5dHA7oVJDkkdH3gCzYhZ8K01NJr3SGRBImgaNIiea1VZKN1UN0/ZcPY2NnQr3dN2dgutdw59nNmFKeILndITEott24iDTwWSi2xfVh5SGRDZ6dsxM2ANYCoMLJBCksdErK6QFgfdlo+H9nI0xzifWdBIhZNR2rNMXiFS18Yjf1sbiFEPjGyQ8JO4hbjUkvdugI5Y4ZDGl3okHDHESTU+yqykQSJrqsiGxQkyAAFCULI42WrQyJGNpCysIpxZMOUhdYQ2UAWJCqHRN/3oykb3gA3XVqQuYsS2dDNgYs0Qs6EaallgBZBQvNmJyja9JzuRpENu+2QmJmyISKwrR36XuYex6TUEs7uHftpzHiplC4b27i2NNMHDbNjP400CEuCxIz4sTWq762oIhu5JNBkhwQjG2TMYofExWp4jt6V0ZSNPPYzCxLDlI14W0XIf6/Vltr7AJOe2vORjfMR18rUnK3rRfw3XnRI2KrUMou+ZhKMKaWWR4xsNLlDoisOCQoSpIaCBCHk0TJ0SMQXXScW3ghCGDokRpENl0otq9do9ensULSUWJbIRi6jNsDGZ0FicEgwskHILemmpZZAnzYkxQ4edD6y0Toomu1SS7vtQHDO7Bn7GcaRDdfsLrUMATJZsAti38NWS7y7ANJ1IvbQCMzUDY0GivmRd6ozpZb2kMgGyjUsOyRsEiScY6klGbPYIbG6QFgfIbJRpmykP8p24pBIf+vah6rUcriL4OOJf6NLpZbn45BYKrXMkY1YarkdAWusGcTevZGNA0sne1/+AxaHRBXZYKklqaEgQQh5tEwFCWssggwnPWEa2bAuDcKrHBJe4ZNDQnXikMiChAA3eSa3SDnJ0avX9/sLEvJE0L4vp2RA7EvoV5OxnwFFkFiPHBJJkOjHDonplA0AsE7Q73RIbEc28pjg+duHGSdG3Of7qbPCDqWWeezn9ITSprGbXdhejMfIxnYrPoDR+OLbohrKZiNvYMTkyEbskJh7HORMWeiQkIsV9OaYkY30t3iRSy3HDgntw7xDIj2vG5GRYGnT9+0UIp8YZeznZBuXIxtd6JY7JEpkY0GQKJGNQx0SHjDZIVELEvF9dkiQGgoShJBHi6YRnSELEnnKRtooGDMd+2m3HRJBoblDYlpqmRwTKtECWe4nnSDpm1f39rsR8pSYllp6AD6P/bxJQkNQtMndtKk6JNA2gM5N2dj+ObbZ55AYRzbE2f0dEtPIRiqLDFMhw7VFkIgOCLMlMGRBYjOTz9aZVvwc2djcsdSyOCRy5tzEf3NrJTokAh0SJLLUIWFWF4eXWtZTNvrcIXEZv5YdEs6Ur2f9bdohAQANxmOBc6lld4aRjWmcbGvKxlRrqMd+hn0OiUPHfvpYVgN2SJD9UJAghDxeyinJpNQyn8CIGZ0sxrGfwFaHRPpcdkhEQSIW13kRQATr6rRA2tQSfU1BgpB9aAhACBA7dkgMpZbpuaVDh8Rmq0OiGZVaqmLeIdHY3YKE92ORwLlbRDYmDgnEa0PoJxsgdxE3XiEkR4Jsj91LgsR65vQxHD2yMQz+LBbvPPbTKDskyAjtskNi2iFxjFLLaspGfm47Gz+XnU+ujmzkEtbhGZFf1xsINjORjbDDGfXUKJ0wU4dEEhNKZAPbDgm/NfZz2iGRx34esdSynYts8NpDBihIEEIeLdsdEg28AZBOLo21W6WWdU5bRKBeEUQgoghqAWiJbEABzWP3wiYW4gGQ/OJ69eb+f0lCHjvZCt6MOyRCdkishykbbeo0GAkS1kAxdUgEyFyHRGN2l1pqGDskrNtZaqk60yEhsTB3KwNtB6uzVx87JLYcEoOleutnYa7U8u6RjfgoTblvoCq1NODYTzIiR5emHRKyagHvod0B8Z46spFfR41EEa+7ST83/e33YRj7Wd1Fdki0C5GNc5qysVRqmQWJLnSzU3ucnRv7ObnRkRwS6vtSmJldEdr31dhPxsXIAAUJQsjjJZ0SDB0SBt4MQsU0slE6JKRa3FdTNlQNREI19lNKHMSbvmTTTd5IXVOQIGQfOpNND1D0U4eEVzQpQlCfgEqTBYlq7GfQrc0+AFhndm9Mgk5KLW/hkJh2SKTtfZgKGW5op8+RjS2HhNkV2ZgZ+3lAZEN1cEjk91yJbMSPO24KSGahQ8Kk8ZwHuSSqKRuD2iBAc1FG5ZbIRjc4JGz1hPAp6jHtkHDuDAWJhVLL3CERHRLbHRKNMYPbKo8F3lIt0nXswA6JWGo5ESR8X+IbdEiQGgoShJDHy7TUUlwUJHwWJOYcEjJ2SFSRjaAWxoRZh0RvOvjU4i2rVMp0M5zYEkLmmcumewXCauKQUMUqndjXGfG4UbHQzZBj14BZh4RtZKdDIkY2qlLLxpWN2OxjD7o99hOIYuVWh0ReyG/SCaZsOx6qDcPWz1JsWawPjWyUSUG51DJFRoyJX6BDgmTmhEMglloCOKxHop6ykcUEEcBdbgsSfskhEf+GW5FRx4xxAsiZlVqGeUFCRNCYJo393O6kGY/99Nv9EcBxIxuTDglUDgkKEqSGggQh5NES0mmqphfVLEigLrWsFvLTDgkAgA/RISEhOSR8as9XaBCEtBnxpkffpTntzUUcE3rDsZ+E7GPY6AzZ9KBAcA4wBqGM/QRaTaWWdWQjWbl1M5zmh8UpG7s7JFTHpZawNvbFLMQ2wg6HhJ92SNjskLgZBInJ/eUOiU2YL7WcG9MH3D2ykTccxSGRHmN25dMhQTK5QwKTDgmTpmHoIQ6J0JcOCU1lKTGysZp1SHjNPU/VXSxENkQEbp8z6omx5JAA4ujPUmo5nbIxHfs5iaMBOG5kIz2+LHJpV0c2KEiQAQoShJBHi0wiG05simwku6c1o7Gfxto09jN9f3ZIpMhGUAuRMBr7mcUOL91w8tpcwFg9vHmckDNgKMsbRzasGJiLC+h1FiQUbepWqDccuewOm2GBrF63yiaB2CGxc2Pi/ej7skiyJEjEUsvtRbtCtjPQJbIRHRKiZsYynTLefn7s59KUjbs4JDS5vOL7uSQwOyTSQ+WmgCSWOySOENkIQ58AAoY/9KbukKhLLSN1ZKM4JIyMxgIDt5iu88RYGvsJxB6Jjd8ghJkxwtOxn3MOicrpdeCDhKbrl8ljP/sexmaHBMVQMkBBghDyaNkqtbQWwQAI2SFhRwt5Yx1qRUJEAK+pDz9+IRgdj/2sOyTygsddQKwOJ7uEkGXSwnNaamkkN/hXpZZzHRLl5HTYPKsuOCRuU2ppJmM/AWChsC+WWk5t0WkCz1KHhF8Xh8TW2L0dkY25VvzskLjr2M/8r+gRH2sZ+5l6dLZ+B3K+LHVIHCOyETxg0il5qMpSXNUh0QyCRH7610+fcYfE+PkQBYnz+VvW4iDZvgY2psEmRIfEbKmlrxwSc4KEsfHzBwsSAfm/4CBIdGVs+lYHDzlrKEgQQh4vIQcwkiBhGvSVQyJGNrbHfpoqslE7JLIsMXZIxBfP3vTDCUxzCbFasu+EkGWK+6CKSkSHhEAuVtBcahkUTXFITDskAN0MgkTwutAhseekdKbUEsBiseXs2E8N0SEx7ZCYRDYU21M2Gvu2pZYHRjaywJG+3SZBxJj4b8TIBsksdkhkh8TNoQ6JdL+hcjdVgkRxQvVaIhvjsZ8psmHGYz+B5Iw6o7GfPk0jWopsZMFzu1TXDEXfqvOCBBCvZf1hpZaqAZofQL72ew+bHRLT6yc5ayhIEEIeL+mFNaQXVYPskBhKLespG7nUcuqQUAEgCqhARw6JqtTSdpVD4hLGHpipJeRMmOuQ8BoXIGY1dki40ENUJx0S+eR0OFHbNWXjbUotUdrfFyIbOldqGR0SYdoh4YYyuIAAqNk6wVylsZ+zggS2TzytEYjcNbIxCBLZBG+TaJJ0DjokSKE8v5YcEocI8JVDIoqC6fO1QyJ3xdSRjdFdxM+uJh0SAGAbW0qnz4HskLCyHSdrbYvOdwsdEpOxn4uCRHu4Q8KH0QQ0NA2062GSOLF1/SRnDQUJQsjjJYsN6UWvMQ69RXFOTDskskNCMNgdVRU+9uYDEATJDglN4kV88exsN5y8ts9iZGN94As2IWfAbIdEWizLxcXgkFCFQY8V/CgjXjYqlSVbw7xDYl+53bTUUuxQtjZHCHOLdp13SLh4kgy/rjobxjdpUmHcbUst4/eYO0c2ph0Sg0MiTdngKSVJlA4JO+2QiILEQRHFqkNCtXJILHRI+JlIQh6s0RqzJUicm0NimJozH9lYGvvpjJlENmYuOEAUV48R2cillsaWEct5BOjW9ZOcNRQkCCGPlxzZyB0SxsX4xUJkY1pqGe8jVkXUkY3aIZFfULtRZCMKErqhIEHIPnSuQwLZIbEaTl4DAO3Rwo/G+tUblfL9S1M29nRIIIRxZCM/pqXFcQjzDgnMjK0rkY11tFTPlFq2dodDQrE1lSN+jzkgshEJkhwSxkHEQlKnBB0SpJBFry1B4lhTNmqHRI5sXAJ9HJ9dT9nIf7m15hjCENlYTzsk3JmWWs44HFrbogvdbIdEY2VwW+10SKwOH/tZRTbEyCBIWHZIkG0oSBBCHi2acpR5NKczFt4IciOWtTOllskNUU4WVNNZQ4xsDA6JkDLdSZCwVall8wzGKHTN/DUhe5nJpgfNHRIXJZuuQSHo0UBnp2xoKrXToGmi5bwgEXotPTJbhElkIy2Olzok5sZ+AtE9tbWgLpGNdYlLTB/iyi6XWsYpGzOuj3oT8RZo6rEAxhsYkQaSBAo6JEhGgwdEtv7eh8jGcaZsqK8FiaGroAgSPiBkhxFqh8QgSHTTDon2vASJ4sDaMWUjrl/uGtlojjNlI8djjUmCRDd0SHDCD6mgIEEIebSUKRvIOcUG3mKUW9yObMRMdn6h1twhUUU2xlM2DBQ2llpWYz/FKcJCMz8hZGAotRwEibwnMasVwk08IUVQQHusEGY7JJAEibJZmRMkUrxjySWhYRLZcMM4utnbq25P2dDkkFiMbGxKqeV0Q9AmF0UXtq8dcyeaQIxs3EWQyCJrfC9HSAyMaQChQ4JM6P1WfwQQJ+EAB5RaqgJadUjUYmJzCXTp+W9zNCsgG4LMrENiO7Jh9437fWLkUsulyEYf+th/M1NqWa4lwS8LEm4FzIimb/cgPbLnS4wBnAV6zykbZBYKEoSQR4ukRUnIAoQY+OqqZqwZZm4DZf716DVa45QNScM/YczgkAgAxEKlGXdIuAuI0VHrPyFkgbTwFDs8OQMUBgK5vCwdEvEEtEeLMD/2MwAIIZ6wAjBzHRJNmoqztDnxfuSsyGM/l6dsTBwV8bMAZLuUzWaHxE0qtZwO8QRW+6ZszDyG1hp0d4psDOTMuUF0SADx96UgQTIa/Jb4BkTREDig1DLHr2YjG5VDQgRwBtorcmijfjR5ysbKyKhjBtjfHfPU2Flqado09nOuQ0Lgb+uQODiyoaUUXMRAXJMiG+yQINtQkCCEPFo0L3TSi6o1BsFKyZ86a0cL+eyQGEU2AkpkI5ZYSnJI6NAhIQ28qSIbbgVjKUgQchs0i4KmGvtZOSQ0l+UFhWgUJOqMuDRJkEAbN/thu/AuY9NtFx0SGkaPo8RI3sohEbdLYToy0w0dEiFEgXO7QyLe5mZmpF4stTxOZEOLoLMd2TDSlA6JcCfnBXmS+LDVHwEcwSER0nMrRzZGYz9Th0QusXQG6ANCEudGpZaaBQkz6pgBANsa+O58xLWdpZa2KVM2pl92dlpquf3fG0DskDhKqWV815TIRg8RgRhDhwQZQUGCEPJokew8TK+6RgBYO4ls1GM/44tvvdDR5JBI9wi1ZtIhIVBp0ZuJQ8JybBUhtyLMOySsxM1OyNn0EK3dq0mHRJ6moWiA/qZkyeccEja5KRbz5PXpLLB/7GcIM10ViqCy7S7IgoQfxn5OD5xXroGqLAgS86X3d4tslGacdN8KSRESMW6IbARew0hEg9+asAEMUzb0rlM2iiBROSTy33n1nAEAaaSM/Zw+7WqHhFeUSRzA+TkkgobZQksgRjY2IXZITAXRxgq6vCZSvdexnxp8WYvVHRIAYK1jhwQZQUGCEPJoyQ6J3CFhRIpFEIhTNfqRQ6IZjf0EAIQsSKT5G8UhMUzZUGngrUefT2DcKk7ZOKMTGULuypxDwmssrJNVW8rySqmlTASJ7JDQBuiuB4fETIeE2+OQgB9HMG4z9nPLxp4dElPLcZmycRPtypgplTMCqJsXJABshzyyIPF2kY0thwSGDUyMbLBDgkzo5yMbIgJZrRDuGtmYEyTqDgmg9EiINVGQUIWdPBeyENkkYbO+RtjGnlWpZdAwW2gJDKWWYaFDQhUxtrErsnGUsZ86CBISp2xkJ5pxlg4JMoKCBCHk8ZKU/uyQgCBmULMb1JrhNABp7KcOL5Dxm3PdW7RY60iQkLh5kQZ+4pAwVqFntAAi5M7MOSTqyEbtkEBACx1bsu0kspE7JGZWMNkhsXRaqjoptUxjP3UavyjfMD/2EzrTIVEiG5vFsZ/OGkAd1rMdEkullneZspFt2UNkI1/zjBkEiRB4DSMRDX42sgFEl4TeObKRnicyF9lIRbB9FDukiYJEPYij3E0SIFbJGbWp/nZtc15TNvY5JMrYT0yvP/HjzockSMy11iCN/Tyw1DIM9y/GAI0rwq+xjh0SZAQFCULI4yUtUFQGhwSsHWaYGzNySBibp2wMWW0NGBwSKlBJi/TQV5GN1CHR15ENRegPK5oj5ByY7ZCAwohAVhfQrosTcxQAPFYSZh0SQHRIDNUxOzokdpRa1judYlFfOK2LYz/nHRJblmNj4ymwX8cpG7o99rOxAlWHm5nCuGmaZPiewyMbQUIpwKtLLdkhQQo+FPFvijnIIZGeW/n5Pyq1nAgSVanlVMzLDolVEgjr4lvXGPR9qJxBT5s4QWPZIdH5LkY2JjdpkiDR73NI2Abwh00RUw3D2swYiHUlGmesZeSVjKAgQQh5vGxFNgC1pqjy1m2XWmaKQ0IVw95HoGKSQ8KniGWObPSVQyKWWkKX2/kJIYnskHDjUksLQFZxMoWu1ymyEdACkw6J2iGxLqf6sx0SewQJ1QCphJHSIbE4ZWO71BKqUMj8CV86WYwbo+1SS2cMEBzWMyP1dGYTBmSHxNtGNrZ/j7yBMaYBND52PXB6B3k6qPclwjRFLi4OcEiMIxs6GvuZBImuFiRif9N0g5IdEhfperAeRTYMoDibQ4La8TSlNW1ySGxHxmy6lnm/L7JxjLGfobhVpx0SxrntscnkrKEgQQh5vBSHRFpoiwDOjRwSflJqGU2Mw6JFgyLIkLdWkeSQ8CmyIYA0CFIJEjZ2SAAY7OaEkFm0n5yQIhbSGZFqpOA6FkvAoxUdbTbECiAKVQf01+Wk9E4dEhMbgrgmPcYlQWJu4R83TLMZaBdFE68eqjLTch8dEnORjZBqbKbczSExiWxIKPZtkQZKhwSZ4uc7JADAXKzu/lq3q0Ni4pCAE2gX4LHdf1AcEjMdEvl53y89758YdSfMFGdcKrXc/jfMDokuhN2ChG0PHvuJEMphURYkkCIb1rJDgoyhIEEIebzo0P4AJGOEGTokrBtHNqxthhfI2iGRx3WoICB1SASfWqoNFA7BdEMu3TZFkAgUJAjZzeyUjbgnkVXckPh0+iri0Qq2xvqJleiQ6OoOieUpG4uN+5NNV3ZtLAoSOlNqmRbasy3x7qKUWqbaztGXGyuAWmzmCuNmWvHj94yvY7dje8pGjmwYccUhEfQ8NnBkPxrmx34CgLQrhM0xBYn0tZnIRh77OS21zM/7NndIVH+7e6frPDH2lVoGDfDazzu0gHg92SdIHDploxobJMZAGleus8Y6BLpLSQUFCULI42VSaimQZMGOHzfWjkstZ8Z+IsQ8O9JXAobIBrK1VBp46YZTV7cq2Uw6JAjZzWyHhGqZsgEAen2dv4JWFF0Yb8DFJUGi39Mh4XY7JFR19Dgkx7h2jv2clFpqSJGNme9JC/mQXBRzLffQZjayEUvotrlLqeV0yoZXX655YuiQIDP4+bGfQCq1XN9xgzrpkNAwdDjNd0gE+JmC150OiTYLkedx6h5mynYzjYmurwC/dT0Zl1r6PYLE4aWWJbIhJrpXiyBBhwQZQ0GCEPJ4yYvuEtkA4JZLLa1zeyMbATmyEaBBYIyBSjuJbLSDQ+Kus9kJORcWHBI2TdkAAL3Jmx2PlcgosgEAcIJYanlTsuSzDol9pZYhjFWCPWM/VXV74Z96KPzcZA4XOyRCmtKzfUIpULXo5qZsYN4h4azB5s6RjfgmYCi1NKaF5g6J6b8zOVvUL0/ZOE5koyq1zP0v0w6JNGVDAdjJcyGEKFKUUstphwTokACiQwIAFN1W3GxcajkWZ0e41cGllvC+rLS2Si3ZIUEmUJAghDxeQo5s5CbnNGWjRDYc+qDltNDYmVLLSpBQFQSVkUPCmDhlI0gd2RgECd0cmLMk5IlTHBJ20iEBKZGNLOwJwnxkwxmoNrfukNgZ2ahOBYexn/OL41CNrht+oWh1nu+QGAQJhdlquXfWAKFZ6JCYH/vZ3imyka5P6doYR4rmuJqDageFUpAgA2G5Q0LaA6ZsaHZIpOdaGKz8cJfxbR8dUmKjIFGnOsrdhBjdatPzfl25H11yPy4+758Y9fN5SnZIAH5HZGPf2M/24LGfqgpNP690SCQRlx0SZMqtBQkReS4iC1IaIYQ8ADqObBiJFmwtkY304ptPVO1QajnukBg7JKIgEUqHBKRBQAef7aC2jVM2UFvNCSGzZIdEtdnJvXY5sjE4jTwawUxkwwwdEuX5vMMhsSuyYeciG8ullnMOiShILEzZ8INDYrppcKlDogszDomZVnzg0MhGpC7BM9IghA4wdEiQAfU7OiQOimxsd0gUMdFFh1Te/GaHhJ+ZOBOCwhgpDomu+hu37Xk5JLz6nWM/ASCgWy61vE2HROhKLPZOVN8rIrFDomOHBJlnUZAQESMi/30R+fMi8jUAPwngyyLy4yLyh0TkH353D5MQQmYoDomMAM6WpnqbT03S6aJ1DVTHpZYaUAQJQXRIDFM2AJsdElgotbx6db+/IyGPnDmHRMB4yka4XpevrMx2ZEMaC8V+h8Re67b34++ze0otQxg5KtInAWMQ+qUOiS46JGY6JBpjoOrQhbEdOgsIc+eV7qApG/nNMPZTTAPVHip0SJAB9f1ih8Rxp2xgeGI0ySHRJYeEM9Be5x0SPgoZTXrtHnVI7CuzfWLUz+cpdYfENNZWxn6GfWM/o6iBcEBsI1TtXGbSIeHokCBjdjkk/iqAXwPg9wP4FlX9lar6SwD8VwD8AID/o4j8znfwGAkhZB6djv0ExA4dEtkhkYsth1LLahEeFFoECYUfOSQExlpAXBIk0guoq8Z+Xr2+z9+QkMfPkkMCw5QNXefIhkcrgoAY68gUQeKWUzZuXWrZ5LGftyy1VAWgqUNiziHRDIIEzLZl2gqgcSzf+HHFt3MdEq018UTzrRhHNqYOCQ1dVD/OY/9GbsMuh8QhkY25UsutKRtJ7MhTNuYcEpodEtuCxFl2SCwJEjZd09Atl1reZuwncFBsQ0OA1lM2XDOassEOCVLjdnztn1bVLWlMVT8C8B0AvkNEmu1vI4SQd4MUQSJ+bETii156EXQ5slEcEkOcY9QhkRbvBgqvpoz9jM1aBhYtAEWXNyB1ZIMOCUJ2Ujb7blhyBChsFdnQ6xsAF8iRDQBYB8WztIAWZ6FYAf0n5VR/TpAwRmCMLJ+UTkotpTgk5k8CVXUiSOQRH3YhstEC61exn2FmjGdjBaoO/USQCNkhMWORuFtkowxDTvc/lOCJaRA0RTaUDgmS2NUhcYzIRk5919ahIkhkh4TEyEbQZYdEFiT0zAWJpVJLk66p0m+XWt567GeK0hxSbBlCsXyJMfGwKF0zrbVYL4jA5DzZ5ZD4cyLyO0TkxdIN5gQLQgh5Z+TIhuaTPxlZTl3aAPVpMZ9LLUWGDglVhRZBAkNkQ33MdBsDg6i9llF9ti1rq0CHBCG7mXFIeAUMqshGsoMLwpARr/PLziRBYuiQmItsAHFzsuSQiJGNqtQyiyQ7IxtSfyK+NUm43PrhMbLhg08dEuMvx7GfM5GN9HbuVzpGZKM+UTXSQJMgQYcEyagPMfI4wzEjGxrmBIn0/HcGSAMg5qZsGCNoS2SjKrXMZbZnssm9Tamlot8eO5ynbPh9Dol03nzH0Z+q8T/iaMpG44DcIeHcvKBLzpZdgsQfBfCbAfysiPwZEfmtItK+o8dFCCH7yYJEaY8H0LjimHAlsjGUWoZ4LDi6j9whYQTwoykbAliB1biQWveDIDGUWr65z9+QkEfPbIdELrW8SJGNPPZT/OwJqDgDSAt01ztLLYEkSMyclBY3QD3qzuUpGwuRDZ2UWtYOicXIxgYBAaoGMjFNOytA2OWQmCu1jJGNt3MzaPW/gIevOiQcQkgjASlIkIT6HrIwBlLaKEjcyVETxlM2RqWWxkQRr+qQAIA+hK3NtAaFsYJ2x9jPfnMef9C3KbXUmSkbpdRyb4fEuGz0rdHx9WerQ4JTNsiERUFCVb9TVX87gG9DjGj8DwD8vIj8OyLyz7yjx0cIIYvkyEbAIEiYKpYxlFqG9LErtxumbNSllhgiG6mUTpyFTem2TR7VV3dIUJAgZDczDglNGXFpUyP8ui61jLeriy3FSXFI7Cq1BGKPxKx1Oy+A68iG2z/2cy6yIWZHZMNvkvNKtk8oU6llr9NSy/R45iIb6U76tyigHDaOgxNs1iHBxAbJ+ADY5cgGcMcx1zOCxOgP3V0CfeqQSYJECHEs8OhuQnQFtDOCpWvia/25RDZUFXZh8OEgSMw4JOqxn+EWHRJ3jWyka23pkMhx2qpDgg4JUrN37KeqXqnqn1bV3wrgNwL4JwD8xft+YIQQspdk2VSTx34KxA7VNk06kS1jP52L6+/K7qhBEdIxoUV0SMQpGwEIMWNuNUU2dF1K8SSdNISbq/v+LQl51Mw5JHwqtcyRDb3JpZahbMC7MHZIxFLL652llkA8LZ3tkAiDmFDu1xjAmJJt3nrsCx0Sy6WWw5QNqGw9xlxq6bWPtyk/J76dK7Vs0ibt7WIbObKxXWoppoWqj3uR89i/kVugwS87JHLXy11iGyWyUZVa1u4mt5oRJLbjS/n7hsjGTIfEUlTriREQ9kc2ZjokbC1u3qbU8pDIBmqHhI0j2fuhQ8KfSbyG3I69goSI/FIR+ZdF5HsB/DkA/wGAf/K+HxghhOyito5mh4QRgXG2imxMxn5aVxbodamllsiGjiIbqgKxBi51SHjpEfp023QikzdShJAF5qZsQGFFhpPXstHxxZK9rjbs0hioNrdySLiFDokhsjFe+oi1d+qQmLUc2wbqN6XUcrpnaFKHBFA5rlBFNmYeQ5kW9BaTNjQpDfk7xh0SySlmAx0SZKD3Ozok8jScQwSJmbGfANBcAF16Hc3Cgm6XWpYOiTJlY6ZD4kwiG7tKLbMgIdJvX3/qou/bRDb8XYtMx9cfY0x0o/V9dGuxQ4JMWJyyISL/IwC/HcA/ihjZ+J+r6ve9qwdGCCG7UChMLmyTLEgAxjUlstE045NFMSbZqCcdEuldgYwiG2XKhg6CRN+HeBrTxMkbek2HBCG7WHJICJIY0DSjUss2naSOHBK2ckjsmLIBpMjG3Empz8LIdJXeQLsdgsRbRjaC3wC4gOr82E/V+Put/RoXqdRvKLWc65BIjpG3cUhk4USj+FoLEpI2LM4Csp7/NyTnR/xbX+6QAOpo1Vsw45AYKW/uonJIJEdP0K1SyzJlIzskqkMJYwWQ83FI7Cy1zC5R2e6QKKWWe8d+pvvo7yhIZLE2T9kQGcQu79khQbbYNfbzvwjgfw/gr6jqeTzDCSGPhqABJl2Z6g4JsUOp5TSyISJbYz9VURwSFgof4gu0hqFDosmChOliRvUSENdArN59Njsh58LEIZGdCnnDYdq2chp5tLJdWofGxI38yCEx/+PcUqllvr/JpkushYaFUssQIPUPyrcTizBnObYNQspdq850SKTIBoDRpI3dYz/vEtlAeQwiMopsmDSx3ViFKAUJkvB+R4fEMSIbM6WWwFiQsEOHxLQiITskRGJso74+iAicW4hqPUF2llqmsZ+Q7Q6JPPazu/XYz0MjG2m9ZQzEpShJ38cOiQVXGjlPFgUJVf0X8vsi8usRyy1d9fU/e6+PjBBCdqCqyEaHWmQwzdAh4SalltU3jyIbuUPCiMCHLFTEDLg4izZtILzp0XdpE2JbGAsoBQlCdhLHCQ7LjfxszItlWa0QNpu0wgho06ZkNGXDCqANtLvZO2XDLJValrjF+Pv2RjZGDgkt37PUIRGSzVl12/HQGAOEJEhUhXFDqeX8lA1giJ7dhvocKTskpFwnkyBhGNkgAxo8xM5vCw6KbJTnXVVqORUk8pSNUWRj4pAIWvbPjZGRgwoAbLvwvH+C7Cq1HCIbfut6cvuxnweWWlaRjXz9rAuErbPzY5PJ2bLLIQEAEJE/DuDXA/gxDOsIBUBBghDyYASEIkiEcvInMLaKbCRBos5eK2RsFw2KkFblBkCv6QU6+LhJcA4u5MhGNyx47Api19CbO47FIuRc8P1oU+91eL4BgFzEkYLiAIEvkY3RCWjaqKDrbtUhcXU9Ixb47S6L+A1ux9jPyWlujmzIjsiGxs8rZHZDoLlDohr9qTs7JJJF/Q6llvkxBA1lA2PShsU4hdGFDQk5P3pfHApTjhrZmD6nmovZKRvTyEZ2SADAygjWkxGk0SFxHpvcXaWWecpGdEjMCxL7x36m+7jr2M9akJCJINF1nLJBttgrSAD4L6jqt9/7IyGEkLcgaKg6JOJbI4BpqshGdkiE8ULeoIpsBC1jP41giGzMOCR60w8ZVbeCmJu7LdAIOSPUh1F/RNYZhshGEiSeA9EhYQH4UWld3qho11dTNuYX03ZvqeUksuHc4pSNEML45+TTXuvmT/hsU0wHsUNi/OXGGiB1SNSllsOUje27vEtkozgkdHvsZ3ZIWAOIjvslyPmiIWw9NzLHjmyMHRKXwM2n8edkQWLBIZFdUY0Iusnrul2Iaj1FdpVaDoKE34qA5bGffq9D4rBSSy2ChJbrpzTpv3+JbJyHeERux21egb5fRChIEEJOiqCVQyJdygTRIZGZszqryjiyoYDKMPYzOyQ0n6Y6i2YU2RgECeP0bnPZCTkngh87JDB2A8hqVZ5HIn4+slEECb+3Q8IuRTaygDAb2VhySEyK/m5Tajncc4lJZJyZd0gMHRLHiWxkQ2suv/M62LclbQytjQ4Jv9CfQc4Mv+yQMFvTcN6CSpBQ1d1TNoogAUwTWaHqnmiNwXoa2WjseQkSCxfAOrIx22GDPPZT95daHjhlAyLDf+skSmsqtVQNRbgg5DYOif83oijxFQBrxDWEquqvv9dHRgghO4iCxGTWtQCmaaESNwJzJ4sxsqEjh0Rtly4OiTyZo3JIBOmryEYLMQpdU5AgZBdTh4ROHBJysYJu8kYnoDUOQDeObGRBovdlrbvUIeGa+XK7vPjdmiTgbBEg575nbuynmOUOCZ9vPlNqaU1Vall3SKS3cw4Jd6fIRr7fGNmoM+dG4gmqMQoDgy50QzM/OVvUe2ChQ0JSh8TdIhtDEWz+Q5epQ6JPHRLVlI3pc0HDMFmnFUE3jWw0Bv2ZTNm4jSAxF9kYl1r6+RZd4OCxn8UhoZVDoiq1tCm+4b0vrg1y3txGkPh/AfjnAPwIgPN4phNCTp4c2VAjg93ZCKx1CIivs6PTgIRCxkVuqiXyYUWw0TyaLDkk2gZt7pAwlSDhVhALhM0dS58IORcmDolpqaVpVwhXeaPjU2QD84JEF4pDYnHs50JkYykXIdZBF0stdVJqma4L1s63xFcdNoBsPUYRgU1LrzqyEYZWy627bA8qtZQth0TpkEhTNrzSIUGw0yEhbY5s3GGDWndIlEk31dcrh0Rdaukm7qLgFa6NX2/NeMoGkASJzXlsU+oI1hQRgTMO69uUWi5EdEqp5V07JKrDIplENmKHRPy5wfdAQzGU3E6Q+FBVv+veHwkhhLwFqmnZL1IW80YAZxzURLO0S5uBafZaUFmjg0LzlA0I+uKQSK4JZ7EKqYvCdMPJq21gHBA6FjMRsoupQ2IotUwOidUK4ZPX8X2EodSynjju8vNVSvZ4qdRyMUu+UGop1gILHRJbYz+riQFhbiTeKLJhZg8gbRIE6sgG5rUSAHfskMiPQocpGy5FNURSZMMoBAZ94DWM7O6QGCIbd5gqlR0Sxs0X0rqZUsuFyEYW+JoZQcKekSCxq9QSABrTQmbGfpY10b5SyzJl444O0HStnSu1zB0SANgjQQq3EST+toj8KQDfjRjZAMCxn4SQhyVP2VCR4dBFBNZYBImTNEqB08QhIdPIhkRxw6GKbGR7d9vEyIZMIxvRIaEbLuYJ2cnUITHZfMfIRl74ejQ2dyzMOCTQQPt42yWHhFvokNDygyebrmbXlI3p2M8c2VhoibdtcVzFyMb2Y3RIgsTIIRHfTjsngDtGNvIJZS61hFYdEkOppVEKEiThfRTnZjgsslGVWoYZJ9DbjP1Mz4WVmLFgieiQWF+dx9/yviLa1jSA+K3rT3RPyFuM/bxrZGPbIYFq7KdxlUOCENxOkLhEFCJ+Y/U5jv0khDwoZcqGGRwSAsCJQ0iTPQd74nap5XBH0S5tARgx8GrjN+eFk7O4CA1gJ6WWtoVYRZgbL0gIKWxN2chjduspG0WQCFi5XYJEW6ISstAhYRuDEBTBB5jagh6WSi3np2wUUXLUIZEeu13qkGgQ6sjGgkPCYzL2E4PLa8pdIhtl7GdVaplb+U2ZsqEQMLJBIrFDYkGQaLND4pDIhgP6GStQcwmELgqX9ZSNuVJLyaWWEk/5K6JD4jz+loMGOFnewjnTANLPOrSclXhIs3PsZ+qQ6O/okNBh7GfpkLBZkPCwNndIcP1EInsFCVX9H76LB0IIIW+DqsYpGyJVqWV0SKhgXGo50+Q8TNnQMmXDiMCrAURTZENg2hatChQWXuqxny2MBfRMSrQIuTO+H528lrGf6eM4ZSOevAp8KVjs5qZsaIPQxd6WOfcBEDcmANB3oWzm4w/O7oaZyMaMQyKX3S6N/Zy1G0+mbMw9xixI1KWWcwfHmbtFNvIJ5VBqWTYGudwyjf2kIEEARIfEQsGgKWM/D41sJDFxGtkAYmyjeRbdiLr9/K7HfrZG8MnEBbXYHfME2eeQyJGNuViHMyaVWu4QJIyNJaRzsbRbPcBh7GdxZuUOib7qkGBkgyQW/5pF5F8Vkc/t+Pp/TUR+8/08LEII2Y1XHyMbRoaNgwBWLEJ2CJoZh0TOrVeRjXxiayHog4NIGEU2mgBA3LjUMjkktOMLKiG72OeQkIsVtBsiG1lEWFdC4jiy0QGy3CHhsu17sjlZjGw4O1tqGeYEjGrKxuzYOtsWgVRV5sd4ynZko0z6mdtA2PkunJ1k4aTqkMgOiVqQMOyQIAkNYdkh0TSAtQdGNsx2oy0QHRIA0N1ARCDOIEC3NihadUi0ZmbKhpufrvMU2VVqCcQuLcyM/QTi9aQPeyIbQIxt+LuVducpZXGyaPybGnVIpPcZ2SCZXQ6JHwHw3SJyA+BvAfgQwAWAXwvgnwDwHwL4g/f9AAkhZA5VjZENEYQwbHCccQgiKbIxN/Yz/u/gkBgK4CwMvBoYE4Bcatk2aK8BlQad9eizAGGbGNk4kxMZQu7MpEMi64P5M3VkQxBgbINGJpbsUWSjW+yPAACbbrvVIxHmyzCXpmyUSTu1IJE+Z+zC2DrbDGM/FyIbLnU4dKEa+1k6JLZpy3XsLaZslJ2fDIJELpdLVu/ikAgUVUmMbCx1SADJyXTXyEYqVC3C26xDYuiRiKWW21M28vc1IiPBEgBsa+fLbJ8gQfeXWsJsj/0EaoeE3kKQOCyyEYXjcaml9n01ZYPXHhJZFCRU9TsBfKeI/FoA/2UAvwzASwB/AsDvVtXrd/MQCSFkm1xqiarUUiR2SGxSh0QzN/ZTJ7VxQav8tiCoGTkk4CycKlQcejMutTRWof3tNwmEnCNbDonK0QSkjU6XTl7FA8ahMYL1KLKRn7UttO8X3REA4No0FaebOiTyhIzxpkucg95sW9GHzdN8qSUwM7bOtsPYT53W8qXHZ+YcEumh7XBIbN5G/CyllvHDsSARf3+bHBK1MELOGO/jH8UCpm2hd3FIqC+CxJYaCQyCRDdM2pjrkIixo1RqacxZOyQCdkc2nDjIgkOisXWp5fJ1FLa5uyCRIxs6iEh1qaVtk6C7MG6ZnB+36ZD4aQA//Q4eCyGE3JqgSZAwZqtDIrfc55PLfmR1Fgh0IbJhENRCJJRQt7gWqzSDwzs/2MBtCzEK7YfiOELIDNMpG+ltHdmA98mREACxWE0cErl9X7VB8P2412HCokNi2PWPP+9sLPSbMF9qOXRIADMZ6GmHxMyOoEQ2Qj1lI/dVbP8+ZVqQvo34OQgSpdRyxiEBAD1t02ePqgIhFHv9HLJaIdy1QyILEnPPwWbskEBj4LHtFooOiXQTmR/76btwFq/HdQRrjsa0gFwtTu3pg8b/LrscEm51wJSNIbJRumtcvO5p38M8i50kdEiQzI6/REIIOV3qyMZWh0SKbDQle113SETKgqVySNg8ZQNhmJfuHFoRqDQItpqy4VqISS+6HU8YCVli2yER3+bPmFVqdA89BINDYjRlw9YdEr6U282x1CEBPxPBQJ6yMSdILJdalshGP3nuTyIb86VycTE+LrXMk4Lmbi/p4b9FqWVpua9KLScOibwn7Ka/Azk/KkfgEnJxSGQj3m95XR1FNlKHRJ+KbZ2Bqm5HNiYdEnOCRPxxT9+1uK/UcteUjcaYGGPVKP4uYps7d0iMSy2zIJH+Bvq+XD/ZIUEyFCQIIY+S7JDQauxn7pBQAXJPhDWpwKkwGftZdUiUBbsZHBJwMc8OcfDWj8Z+GptedO9iYyXkXPBTh8Sk1DKPFPQbAAoYg9YI1lp5DbJDIo393HUCWk/ZqFkqtYxTNrYX3iF3K8i2ICFLGeiq1BJqFsZ4WkDtZOxn+lFzY0Jnomf7GTskaot3dkhkdz5LLYkWsW55g2ra1d1e66oOifK6OueQ6FKHhIsOiblSyyxMtkaw0fHzOwuR/Rn0Ot1GkIiRjbkpP7cY+wnEDon+bmub4pDAdocEvOeUDbIFBQlCyKNkqUMiOiQGu6czMpmyga3IxlBqmRZjokW0EOvQmuiQ8HbcISE2Lfpn8ueEkMi0vT8/HfNzVC4qh0Q+ARUzjmzUUza8h+xwSGRBwm+mkY2haG2Es9C5hfGOsZ+ydMJnW4ThN1vohDAwcLefspEdEm8hSMyWWk6nbEi8PzokSHYP7eqQuHtkoy8n8UVDkDmHRNUhgZlSyzD0SrRithwSRZDYPP1N7r5YSpMcErMRMHuLsZ/AQVM28qIsdkikn5Gumdr1sKUUmGIoiewVJETkHxGRvyIiP5o+/vUi8q/e/0MjhJBlQggxsmHMqBAuOiSkHDk6I+PIho7HfiJo2QzY9OKsUp2mugZtdkiMSi0biIm3CXexsRJyLkwdEuX5Fp+DJbLhu3JyumXJTgJE7JDwO6dsLJ6U5lNgOy21bGYjG8PYz+0OCWNjHtpvdUg04w6J2SkbAtkSJOLbudtbcweHRL7DutTSjB0S7JAgmTymcWeHxEGRjbFDQnY5JNKUjel+OyYM9kc2zmHSxr5SSyt57OdMh81bjf28a6llvC6OHBJNEiR8D+M4ZYOMuY1D4o8B+P0AOgBQ1b8L4Lfd54MihJB9jB0S+XQRsMZCa4eENfBVZEPLKWElSMhEkAAqh4TFypjokDD9OLLh0inA9Zt7+z0Jeeyo96VhHahLLePbUWSjOCQEm3rKRrQ/QdFCfdi9jl4otdwd2ZgZ+1kmarylQyJffHS+Q6KxBlA3mm5RXF6zHRLp93krh8QksjHnkKAgQTLpb0B2dEjcPbIRtiMbtcOpjP2sHRKK6YyaaYdEwFikc41Nv8oZCBJ7Si2daSEy/7wurtF7HPup9ZSNHM3LQjA7JMgMtxEknqnqfzz5HP+CCCEPiqqmKRt1qaXAiYuRjfS5xo7b+qdEMWPOIZFuYGyMbKCBl35Y7Li2vJbrm5fH/vUIeTosOCTyZ8aRjfhuPAEdbyxij8R+h8RwUjo5fdMZxwNwiykbb9chkR+1LkY2BAI7dkiUXo3t3yd/7u0cEkPLfRYkysYgOyRyZINjP8+epZG4NbJaIWzu2iExKbWs/87djEMCY80CANQPIySbdAe1aFm6Y6ZRrSdI7Xiaw+1wSMTIxm0cEgeUWuaxw9DhcVZjP9khQabcRpD4uoj8GqQVu4j8dwF8+V4fFSGE7CFoimyIqXqy4thPrU5WnDFl7GfJaVeqvQ8oi3ebc66ixeos1mBlYmQjSB3ZaEuHRLh6dY+/KSGPm2mHRN4uTCMb6ruyU5lO2QDiczE7JMyOrHs+KZ2WWpZJAnNTNuYcEmGXQyJGNsL0+2xTXX/mSy2diQ6J0djPXG8xc3sRgTMycnrtZ9shka9v2SFRSi1nfndyZtyyQ0JvDiy1nB37uT1lIwBbDgmtHBKr9LYWLe3SdJ0nyG0cEpB+R2Qjd0jsGI9qW8DfsbC7Gvs5LbXU3sM6dkiQMW7/TfB7AfxRAP9pEflFAF8A8Dvv9VERQsgeSmSjmrIhiKKCVg4JZ4dSy3KYIlWpJWYcEpCqDdygyZENqSMbVanlNQUJQhaZOCR89XwF4kYHABC6cpK6EoOXYXx6Jo2BrlcIPuxcRy+N/SyRDZkKEguRjXKaW/2w9JhMXlBvCRLtMPZTZfZxOiNA72YdEktFdXFa0FtENob2wDL2c+qQkOSQ4JQNUjok7PK2wKwOn7KhfkaQKJGNYcpGwLZbKITKIZGuJ13lkHBufrrOU2RfqaUTl6ZsbH/NGoM++HvtkNDqEGgY+5kFiW5wSLBDgiT2ChKq+rMA/mkReQ7AqCpX3oSQB2eIbAylliIopZb5dbixQ1t/ES6qdX3MZSfxIs/kFlQnOQYrm0otZVxqabIg8eb1/fyShDwBpg6J/NTKDokiSPh12RC1RtB1E4eEM1C5hIYAc4spG1sbk4XIhjRuZ6nl3JQNY9t4m60OiWYY+7kjsjHtkCjXsIXfyRmB97cXJHaN/TRpc5j/CbeKOcn5kTsk9k3ZuFNkww9RkPwaPOeQ6FKHRJMFieE2WRzMz/tV+tq6Eulsez6lll79nlLLOGVjtsPGSHSNqt8tSLgDpmzkyBh0Yexn6pCgO4sk9goSIvI/m3wMAJ8C+GFV/U/u52ERQshuhshGPv3L1mY3dkjkF19g2ChUpZdRpEiRjZxzrW4s1qK10SER0KHPuXQ3OCQCSy0JWWbaIZHe5j1JiWyErpykNkZGmw0gOSRwER0Sbocgkb62tTFZiGzAzgsSO0sti+V48n3GImRhc0eppapF57cFiTkBA7iDQ6IIEvH+xhbvXG4ZP2KHBLlth8TdIxvpfqdP/vwzTVMcEnAGQcaZ8jCZztGkt92o1DILkU9fYFPVnYKEMw0gHoLta0Zxjd7rlI3BIWGnHRIdp2yQbW7TIfEbAPweAL8i/f//GMBvAvDHROT33eNjI4SQRbIgIUYQdFjI58gGSmTDlLGflbuzvEwHrcQLpBfJeuynMVhZA4VDwKRDwnDKBiH7mDokcmQjZ8SHyMamiAUrY9DpWFCIDonVqG1/DmMNjJEth8TbRzbmBIl8UrvcEh9Sv8SusZ9bHRLVpKA54rSgu5Ra6kyppUDEwaTrF6dskGEk7vK2wFzcMbKhfohszI39BGJsIzsknKQOiYEsSNRTNgBgXV0jlqbrPEX2j/1sIDJMEKtx1qDLYz93CFBRkLibWJn/O6sOMZsS2fA9rGWHBBlzmw6JbwXwT6rqawAQkT8A4M8D+K8C+GEA/6f7e3iEEDJP0Dz20yDoUCOXSy3z63CZuY0qpw0tJwcjh4RddkjAO3h0Qy69jmxQkCBkGe9HG52hhDa+zWM/oyCRHBIyU2rZGChW0CpLvoRtzPbGZNeUjdmxn3nztGPs50zcIeQCv8XIhoGGaYdE5FgOiRLZSB0SdaklEIst8z/DlsuDnB3FIbSjQ0LaFXSz2dtfsEVdajl98meai6FDojHQfixITIWMVrYdEotRrSfI/lLLdH3SbYdDY27rkGhK0ejbP8D49xQFiVSma0x0tNZjPxkXI4nbOCR+CYD6L7ID8EtV9XryeUIIeWcUQcIaxG7LuEBxEiMbpRfCzJRaVu/XYz9zh4RW/wsxo8hGl+2gdoW8vg/X1/fwGxLyNIgOiWGjE/KIyyQjmjz20w+CxGomsgEXBYngdWeHBLAgSOyYsgHVwbZeP25MiiZzh4RLUzZmHRJ5osD8lI3GCoLaWYfEUonE207ZKKWWOpRa1ieqIq6M/fSBm4Kz5xYOiexk0s1b2viD3xYkpn/n7nI0ZcMDkOr5H/zUIREf52YU2YgvyOfgkNhfahk7bhTbz21nDfosBNxXqWV1CFQLuuIc0PsqskGHBIncxiHxJwH8oIh8Z/r4vwXgT6WSyx+/t0dGCCE7UGg19lOL1dkZB0U9ZSPN3Ma0OE6hqqjbJVxqn4eYknUVa7BqLNDHr3V9sjBWYz91fXVPvyUhT4C+H3dIlFLL+HY0ZSOpfI3IqEEfyA6JFhq6vSe0rjHot6Zs5Cf1RJDIZWt9D7Tt1u2ltjVr3rgtdEgACGaIbMw9TmeiQ6LzQxnuvg4JI3d0SOTIBsLosYjYYcoGNwVnz206JLJwqDc3QH7O3obQx9N2VE6HqaDYXABd5ZBYA7Y+QJg4JMrYz3rKxhk5JPaVWpq0lvG6HblorCCE2woSd+yXCePrT8G5sUOC7iySuM2Ujf+diPxFAP+l9Knfo6o/lN7/Hff2yAghZAfFIWEEOtMhkQWJ5v/P3nvHy5Yc9J3fqjqnu296OczMmyiNNMqggCSCbTCSFcArCzDY2F5MMMZhvc7GNt4PthfvOuza4MUBY9Z4yQYMIggJIYsghCQURmE0mqCJb8LL970buvucqto/quqkPqfDnfeQ7u36fT7vc9/te/r06Xv7nFP1q19QgmFWt2z4b8D4is8iANOHvUlRmSEo+olTSIALgDPGIpNexbIRFRIREV1oZkgUComQaeBJAKvHxYSoJwXjhiJAJBJIXVDaXhQS5ay/sV+vjNK6tnA7VSERWjZarB6mCMdtt2y4CYGqWzYaVahNJEoslCExPdSyrpAwCygvIg4ogkIimRJq6a1VZjRiSvLAJExeVnsWComWDIk8ZEhItGgoJBotG6l//rjFsrEsComqBauJsLiimSQUlBTlOT+N2H0uoZbVDJuGQsLmeWGPnahNjlhazKOQwFr7YSHEY8AAQAhxu7X28Rt6ZBERERFTEAgJoaTrJ/f3VSUVVojCcVF0blO3bIAFazECghwi8Sub7vl+sqQkqZKEy6WWOTo3SNVziwvCYkbDG/peIyL2NRotG6G9MjwipIQkrWVI9KSsrX6CXzm1KcaUKftdSKZYNkRLywYw0bQRSILW2k9v2WgbUDvLRt5p2UiUwJq6ZeO6Z0hUa/daLRuqyNHJ46Rg6VF89pvnRgXXw7JRqBQnMiRWSoVE4m2YldO3UEj4p5WWjXIjqQRCUOY8HWA0FU9NKL+AYuzkuZ1UxkQzFRImc9fNKZ+LNoTPk7W2dv0USoF2ijkhZFRIRBSY+QkTQvxPQogHgUeA3/Rf33mjDywiIiJiGqy1lVDLeoYEVBQSLbWfwpMR1rh1RFEQEn7FwQ/gAVAKmUoUfgIifdOGXyEVyu6tCi0iYkkwoZCwdYUEgEjSWu1nTwi0LRs5wBMSJsEYMTvUMpET9X+2M0PCKxqy+mqimaaQSEOGREtdaM2y0XJsUk4oJExjwtVEIkWxzXwoc3OaLRvudVTMkIgoUWRITLFs9L2SabggAV8NtSzYyKZCol9TSBgBsnLuNxUSvRbLhhAClUry8cH/PM8KtQyEhG4hJFIlMLrdvlbfib+O7aUWuGbZqLxGmmAzd0wyUTFDIqLAPJTXPwVeDzxgrb0LeAPwezf0qCIiIiJmQFvtMiSk8KuA7nHXslHNkChDLYtqvTCGsRZdC8AsFRKiWMmRkEqU9Z5HUSckpLLYqJCIiOhGs2XDf63OSUSQB1csG1CXZItEYm3iJtl7adnokikHmXpTIeEn6vUMiWDZmFL7WWzfniGRSgFWtbZsdBESTum1gGXDlpaNkCHRDLUUkZCI8JgnQ0IMnO3CLFr9aXS5366WjaRUSNhEuHtw5fMeFBJySssGdJz3BxBNxVMTyi/MmBbLRqIkxvjr1jRCIqmEDS98gMGyYRqWjbRQT0iVREIiosA8hERmrb0ISCGEtNb+D+A1N/i4IiIiIqbC4hQSQsqWDAlRD7UMic+lRMJ9Y7wzw/+gF2SlFcsHUiISiapYNvJMlwoJCWZRCWtExBLBmnrffSAGa1Of1AeoFZaNQEiUkwunkFBOQTwjQyJJ5WS4XVA8NFaBQ6hll2WjRn6YQEh4hURrhkRo2ZhS+2kTssrKY5tqpPYcuWiGRGjZoLBsCOoKiaAMixkSEaH2dp4MCTta1LJRKiRazynwtZ+O6LCJm5pULRuhZaOo/fRfm008STIZZnsQoa2eatmQ0xQSUpTKrlmWDdhTsKWtBImLhmXD+mBwpRQ61n5GeMyTIXFFCLEO/Bbw40KIc8D2jT2siIiIiOkw1rjhtXQtG2F8kxSTgaplww9aGrWf1oRhezVDInfLlA1CIrGuvUOL3E101t0NXyi7+AAtImKZ0KmQqEyQVYo1eUUh4T3iVUl2IgEBVs5s2VCpQm/VB9K2CNRrqf0E17JR274lc8Kv/Alv2Whv2QhDq+7aT2yCthpttFN1TW/9XDxDomLZgMlUfiESwl+i7T1ELBk67ExVFJaN8aIKiYplo1BINLZJViD3Cok0EBJVhYT72iQkxrZOPqieWhqFxNRQS6ZkSCiJLGrNp8STBsvGc1VI1Kx5rvYTQCZRIRFRYh6FxNuAHeBvAL8GPAx87Y08qIiIiIhZMNYgLS4YqVItVdR+mlIhUWZIhCR7C1gwIdQykBdl8FYxQVDKKyQaGRJezigTsOM9VmNFRCwBmgoJ3TL5FolXSPgBcpBk1ywbfqKCFXMpJCZbNgLB0N2yUd88rMpOEhIq8S0b0ywbXQoJ6QgJoFBJFAUgHVYUp5BYYKJlKyuU/hiaoZbg3m9USETYOTIkCsvGnjIk/DnWqO8skA4gc/s1/txubdmQoWUjhFo2FBJtyqgDiFmhltNqP5UURaDtXAqJfA8ZWUGVauqhliSqUONIpWKoZUSBeQiJ/81aa6y1ubX2R621PwD8vRt9YBERERHT4EItbaX20z2uhIKKZSNVovCZ1sYunnWw1QyJsFIqiodAKkQqSf0EQotmqKXAREIiIqIbeV6b6BSWjVo/feprP5uWjaZCoh7I2AU1xbIxsQocWjYmFBJ+kiZaFBL+/bQNqOsZEpPH5iwbbpvQtFHk23S9n6rSaw7YmYRERSERMyQiOuxMVezZsmFNi0KiJUPCh1qStCkk6kRGv+X6AC7MdhkUEsaaqRkSwbKR28m/VaoEkkJy0v0iz8WyEUItsbUMHpGkFUIiabW8RSwn5iEk3tjy2Fuu94FERERELAKDq/10lo1y0F2GWjrSIpGlQqJIzcf9zBo3JA/kRS/cgIULgwNX+xksG+AzJHK/4iskIqFIjY6IiJjERMuG/1oPtUxBl9LuNCgkGi0bAMImRf5BF9rC7QrLRrNlIygkmoTElNpPIRQqSdprP8NqMO0KiWDZAIpgyzLUskMhoRbLkCjfQ/n/pkLCBoWEPvgTuIjpKD7787Rs7MmyEUItw85aWjZ8qGWpkKjsotGyEa4PWaMaeBkUEsV1aVrLhk/oacuQSGTVsjFFaVYQEnuwbJhSfVVVwwilsF5VphIV7WIRBTozJIQQfwn4y8DzhBCfqPxoA3j/jT6wiIiIiGmoWjZsNUMi1H5iQetay4ZthkgYixGCMEpKg2fSOzoAp5BIKgqJYNkAUH1kIjDjSEhERHSimSFRhFpWBsOq52s/3UC63xZq6VdOEQoppg9kk0Sim+F2bTWelKGWzZaN9trPMgyua4VvZqillGC8ZcOvPhYKiaktG/MP3otQS0Qhu+hSSETLRsQ8GRKi7xQSe7NseBVSUW/btGysuHpJoyuhlt0KiTLUspEhsQS1n9oG5VY3maBEz2/bXvspF7Fs7IGQsEWQuG20bCSQVRQSMUMiwmNaqOVPAO8E/g/guyuPX7PWXrqhRxURERExA8ZWFRJlgrwQogiltFqT1lo2mqmW9VDL1Nd+VkMthRSQSlLTsGwAqB5CgRkd7AFQRMRzwUTLhv/arpBw26V+EJu1ZEhIFILp55ybmLRnSExaNoJCoqtlY1IhgVTIpN0DbWdaNgQ2KCS8ZSNcb65Xy0aQRlQvec2WDWtjhkSEwyIZEs+lZaPbsuH2TT7Epn5RoWJRamZISCFIxGTtZ5JKhtsH20JpC8vbFDXLlAyJRMnFMiT2pJAI159GhkSaVGo/Y4ZERIlphIQCrgJ/pfkDIcSxSEpERER8PhEIibL2s/pTN/S2WU5S8V4HX7Xb1GJNPUOi75Pz3bb+P0ohpCS1ZahlIQlVKUIJbBZvqhERnWgoJHRbXkKSYiu1n30/MR/VLBvKP08h5yAkdG7cCp3fl+1YBS4VEh0ZEm2ERFBItKzw6WKQL1pbNhIpIWRI6AUyJBaybMwOtQzvL2ZIRDAHISF73rIxWtSyoScUEhNug3TFfc2GGLXhjqWqkNB1QgJcE8+oYdlos2odNBjalV5VSKYQEnLeDInr0LJhTO01hEpihkREK6YREh+hYmts/MwCz7shRxQRERExBwrLRiNDIkAAaE9IGIu1FlOpCLOFZYOyItRPmqwFQoaElCAlfb+iaUReSsGTPjKx2CXoPY+I2AtKEqCc6IQ5RDXUUshGhoSfeNQUEok/J5EzFRKJV1Po3JCkwb/e7psWanqGRJ2QKFcWlVLofIpCoqOetE0hUbRsTFVIzH+dsbZcoRQSsHVCQooEjX/tPWRTRBws2JAjMk0h4S0be8qQCJ89Y52LqPk5LxQSu9iBIyRki0KimkfQE6JFIaEmrVoHDGEcM1eopWlTSMxp2fBNYnuybHiCyxpTU0iIJMF6y4+MGRIRFXQSEtbau/4gDyQiIiJiEVgs0ls2nCyw+lPhGjS0JvEkg/akhP+pt2z4UMtQ+xkmJjQUEokqLRsyL6XgKkUkY8wBHwBFROwZxcprRSHhz7eaekD1XNhZqP1s8YgXCgkhkUxfWVPeh66zCiFR1H52tWw0az/bMiQqComkXSFRbdnoDrV028yfIbGoQiIQEqVRo2nZiLWfEQXa1EANiCSBJMEM966QaJEzOlQVEgOv6KkQErYRagnuGjHRstFm1TpgmCfUslRIdIRaikUUEnuwwJgqIdpe+6lihkREBdMUEgWEEP8T8If9t++z1v7yjTukiIiIiNkw1qB8qKWxtj7w9zluNs9J/AAmN7Ymi7amatlwN+eeqgRihl1JiUgl/c4MiTE2jyuMERFtaFNIhDlENdRSqNStqhWhlj5DoirJDmF3SISdoZDouf3kmaE/cSwNy4b3rNvG4LgItWy1bIhOD7SZy7LR1bLR8X4WzJCwTcuGbVo2kjJDwh7sCVzEbBQKiWT6tED2enuwbNRDLUXrSeHP0nwX48+GqmWjUEhUTpBUCMaNz26wah1kzBVq6ad3eYtloxZqKbsVMc8pQ6KoHTa14xRJWsuQyMd72HfEgcTM2k8hxP8J/K/Aff7f/yqE+Gc3+sAiIiIipsHaUiHhVaAVCBd4qXUZjqdNJdTS12gYi65kSNQVEiGaXoIS9KotG2ElVfWRiRtvRUREtCAoJJLJUMvaeDqcSM3az5ZQS8FiConyhadbNpotG6F5oBbKFvIWfIaEzicH/KZi2Wht2ahYNjIvqS7VW+2TDCVlkYUzF2xJSATUJgaVUEu7yH4jDiY8GTdNIQHOtrGQZcNa10xThFrSrpBIKgqJMFeeoZDoSzmhkEiSg1/7GQjEaaGWYpZCYq4MCU9I5AsSUJTkr6v9rGZIKKy/ZnYpzCKWEzMJCeCtwButtT9irf0R4M3A116PFxdC/C0hhBVCnPDfCyHEDwghHhJCfEII8arr8ToREREHD7VQS9q818Gy4RUS2hbhbUK4CYA1vgjUj9p7lUlTMWtSCiEEA5x80TRCLWUqwIDNDnayd0TEXhBWw6orcbqQHNdrP7EWa92wpKj9rIZaBoWEkIiWgXYV1QyJAl2y9A7LRln72aaQUKgk6VBIhPBN26p4SNVkqGWRIdExKltcIVFp2fDHUJ3AuNpPjcVGhUTEXBkS4Jo2zCIKCdM4/13g0+R2admyUYTezsqQkKKuoAJUz4VaWntwSbaCvJyikLCANYrcTioQ5s6QeC6WjfB5arRs1Gs/Y4ZERIl5CAmAI5X/H74eLyyEuA34Y8DjlYffArzA//tO4N9fj9eKiIg4eNBWF4SEsc2Bv1dI5HmRIZEZU1o2LG710+JCLTFgRUFe+EZQt60MEySFRWJSXbdshIWfRbvZIyKWAS0ZEmWoZbmZ8CuoYf4yTSGhEEimD5KV37bqJy8T/pstGyHUsr7PqbWfoWWjJSXe+u1Tq9sVElKUlg0TWjb8brsUEmrBDAk7SUhMtGzYHCtsDLWMmCtDArxlY5EMiSAf9ISENZbWhf2gkMiHhX2pFmqpw7lYPqUnBKOW2k/gQNs2QsvGtFBLYy3YhLxFvpnWaj+7SQ3U3kMtw3WyqZAgUQVJrWLLRkQF8xAS/wfwMSHEfxFC/CiufeP7rsNr/2vg7wLVq8nbgP9qHX4POCKEuPk6vFZERMQBQ7BsiBBqWZUj+39W6yKtP9dlhgTCFi0b1m2JQKCUD3uqtGyEFaMeAkSCVRVCIumVStSd7Rv+niMi9hvaMiQKhUR1MOxX46zzUNHzg9h6qKUnJASIFm90FapVIdEeatll2ShCLasS81qoZfsKX6j9TDEdoZYSa5oZEi1BnxUs2rJBVSHhUbdsJK72U3CgV5Mj5sPcComFLRtBIRFulLNCLXdKcq5q2QjXjKZCohlq2WbVOmAoWjZmTOGsVeRmkkxQcl6FxN4zJALJaZuWjSSt1H62Z/BELCc6P4lCiB8UQny5tfYngdcDPw/8HPCl1tqffi4vKoR4G3DWWntv40dngCcq3z/pH2vbx3cKIX5fCPH758+ffy6HExERsQ9hcJYNpMSYJtHvWzbysmUj17aUYIP7ua/9FM7YipACJUxdISHCBElgRYpWOVlFIVGEh29evMHvOCJiH6JFIRGmCrUBiPSEhCnPN2jWfsrieXKWZSMJConKgDeQCc1V4GRGy0aHQqIrJd76JeAE3boAqSoKiZAh0RFvUXvOIgoJy+SErDqBCQoJRKz9jGBuhYTo9xe0bASFRCXUstWyEQiJ3aKFR+iKuqlQSFRCLaWoEZZQKiQOco5EICSmWTYKhURnqOWNbtkwxWpz1fImkqQID44ZEhFVTIvTfQD4V16h8DPAT1prPzbvjoUQ7wFuavnRPwT+Ac6usWdYa38I+CGA17zmNfFuGhGxZCgyJIR0FaDNoDoAnbuKPRqWDfyKi/XDdmsRViCkKBUSUJsx9YQjJEyi0WGSo3qIxG1stq7coHcaEbF/0d6yMamQEJ6QMJnPcwmWjWqGhBQghVdITF+1U73JiUm3ZaO9ZcOGlchqEn3NstGeEm8Ky4ZpXwyu1H6WGRLTfeFKLJYhUUimbbnPScuGjpaNCGB+hYTs9xe0bIQQ2EqGRNtJ0VtzX8fbraGWIUOiqpDoC8k1UycRla/4XQaFxLRQS2MAq9Atlg0XarmIQmIvoZa6JCQqfzORqJghEdGKTkLCWvv9wPcLIe4A/hTwI0KIFeAnceTEA9N2bK19Q9vjQoiXA3cB9/qb5K3AR4UQrwXOArdVNr/VPxYRERFRQ9WyUR10ux9S1n7KikKiCG+zbrJhQoaEs2xICUqGoMtGxZgUQIJONNm4opBQzqRtr125we84ImIfYl6FhAikQF0h0UzRF4lAAXKGZSMNtZ+VDInCsjFny4Zp296WBItMEszuzsRrB8tGT+hWgiGRsmjZaIZadq15LpohUYRamvL/NcuGTDBBIREtGxGLKCS2thbeby3UspWlW3Vfs53WUMvytKvfk8dZe4bEQVZIFPaVGRkS1iZkLdfJ+UMtAyGxF4WEpSwqqxAnSRIzJCJaMTNDwlr7mLX2n1trXwn8aeBPAJ/Z6wtaaz9prT1lrb3TWnsnzpbxKmvtM8A7gP/Zt228Hti01j6919eKiIg4uDDWNDIk6j8XhWXDKyS0qXSZ4ySF1haEBAiECJYN4Wo/K/vsi2DZ0KUMXPWQiV+JjIRERMQEpikkVHWyHiTdYf4iBImAcTM3IZVIAXKGQiLpBS/5HJaN0LKRNRQSRbJ/m2VDdK7wWVFVSLTXfjZDLcsMiXZKYtGWjTLU0k4JtdTRshEBLJYhYVpUQZ1ohlraRiZLQEFI7JYCxUr+S1fLxrhBphXZMQeYkAihllNbNixeIdFm2Zi39jNxP99LqKUxhAtPvfYzKTMkkpghEVFimmUDAOG6od6CU0l8NfA+4Htv0PH8Kq5m9CFgB/jWG/Q6ERER+xwW6ywbKmlpEvPf6Nwl2gO5scjgvbRUQi0BTGHZcAoJ6xQStcGPBJGgZV4jJIQ0gMJsX7vB7zgiYh9imkKi1rLhLRt5OcHoSTkx4RBKooRAtAy0q0i8QiKrtWy0ExJFy0bTstFV++m/V0n7Cp/xF6MU3WHZKGs/M7/6WBxal2VDSrRxYbzTJiLFYfrfsuMj/MSgwrAKkRQZEkQ+ImLelo1BH/scMiScQqJlO5W4FfnxdmmtrCkkWkIthZggLJeiZcPM37KRtVwnE1nNkJhOQKF6ewu1tAbrr/k1ZVaSQBFqGTMkIkp0EhJCiDfiFBFvBT4E/BTwndba6xol71US4f8W+CvXc/8REREHE6H2E1/7WfOjW0866DLU0iXUVzIkjCMkjPsGgShDLU29Lg+gryqhlmGSk/SQMgdS7PbmH8C7jojYXwjy3KBCgErLRnW7wrJRISSEmLBskEgfajl9UlRIt6uhlh3JkSFDYrJlo2WSViEkugbUpmjZmFL7iUQgK7WfFfVW2/vxEzFj63Wp3ShbNqyYlHiHUEshRbRsRFTO0xkKiV4fu0jFdaNlw2rbrpAAF2yZ7RDOQlEhJ01LqGVPyonrg2o77w8Y5qn9tPiWjdZQyzkzJMAREvleFBK2qD+eqP2stmzkB/fvFLEYpikk/j7wE8DfstZe/gM6noiIiIi5ECwbUkq3CjgRauksG6H2M9MWIcKg34L1xIPfVliJlALlt+lSSOQyJx9VLBvS/d9sL+CrjYhYFrQpJLyLoF5D6Vs2agoJQdacLCsfatlSZ1dF0pYhYV0dz4TCQHW0bBRVg5UBtdGlQkIpdMuAOhASPfJWgiGQpEqkldpPh2ktGwC5MSg5Y1UTCmuJtaJQRtQJiaSwbLQUckQsGwIhMU+GxEKWjUaope3IkABI12q1n22WjWbtZ5dl4yBnSMxT++kUEqpVIaGkQNBOzk5unO7RslHm58ha7WfiGs60RiUJOiokIjymhVr+0T/IA4mIiIhYBNZ6y4ZUXiHRspHOa7WfiTK159PMkJACKa2v/RS1m3VPSSwpWmQVy0aKkF5yvXNdxWMREQcCrRkSTM5JgkKiatlIxWStH4l0oZZmukJCKnc+V1dKrTGtE64uy4YpfRTVN1RMrrpq64wQSGvpdSgkQvOPEmkxYZjVshEUEvPmSIStrK3mU3TUfkaFxNLDagNKzbQDiX5vQcvGnKGWAL1VGO+U50LlWmDbMiRaFFTLYNmYL9QSb9mYJBOSeWs/AVR/b5YNY7BBeVa97gTyV2ukUm67OW1oEQcbM0MtIyIiIr4QUdR+eoVEbeBfs2x01H4a4y0bzkTtLBughPWBUNQGTj0lsSJBi7xcfVF9pPArnDtRIRERMYFWhYRFNfokRLBsVCYS/RZJNkogBYgZhIQQgqQn6yulxrYTEkGm3syDaFNI1Cwb7aFsVri1y1TkHZYNr5AgmWjZ6JqrlQqJOcmDQiFBR6hlAlj3ViIfEWH0zPwIANkfLGbZaGRIWLOAZUObYvJdqpUaLRsThMTy1H5OD7V0LRt5S+1nOm/tJ3iFxB5bNvznqaaQSD1JkWVIT07EHIkIiIRERETEPoXBVGo/bX16Y4NlIyet1n6GkDp86JL1amXrQi2lFCg/QLeNoMx+IkGk5GRktVBLb9nYmaz/i4hYdhTp/TMUEhSWjXIikbZaNuZTSICzbdS85Na0D+KTdsuGCRkStVBLW8+QaAm11MKZJFJ0u2VDBgtFqZAo4i06ij8LhYSejz0oQy0rLRuVIZ/0BJCUNhISEYVCYhZEv4/NslL5NAuNlo2WBOoShWXDkw8G8CqJMkOi3LwvJWNbP45lsGxon8sxVSFhgmWjQyEh5iUk9hZqiTHF31k0LRuUCgkg5khEAJGQiIiI2KcIlg1aFBKFC6OikMi1KVYWrK0qJMLG0td++gG6FbXV1L5XSORkmNxitHGWDQFCGczu7h/MG4+I2E8wkwoJbW1t4m2NRSjfspGVs+O+EIxaFBJKCKSeTUikPVnLkOi0bAgBSnW3bHQoJFTSVfspUNbSI2ude0npVB6SaobE9FBLFaxncysk/ESuMi+rZ3Yo/9UibJRLLz30fAoJ0e8BYOfNkWiGWraykR7eshE4NwlYX9vbZtlIhUDbMiQXQCUHv/azzYI1uQ1gE/KO2k+xSKjlXls2ilDLyt+7yOvJUYm75usWUjdi+RAJiYiIiH0JY40LxvMZEmGsbasqiDwv/NqZsRWpI26lpqj9tJXazxAIRW3g5BQSCRp388zHxt2scWOthWSsERFLgjaFhG02RVgLskMh0WbZYLZlA0ClDYWEbickwNs2mi0bXiZVU1XYcuVPJikmnxzwm4pCoqvGM1ESWbFsFEF+1y1DYnK7ScsGSBUVEhH+vjmHQkL2B277eXMkTJ2QwNjuOXC66hQSYcJtwXhiwRh3j6+ei31/TlRtG0nv4Csk5gu1dC0bs2s/57Fs7EEhoU1ry0ahkMhzpM/uiZaNCIiERERExD5FaNlwtXXlQL4IxLKuZSMpLBumDKkjWDacQkJgigyJRFqwYqK5o58qrOihcTf4bKwh6QMgU4EZLhD0FRGxLGhTSNAIoTWUK6gV+W5PToZaWiV9y8ZsAjBtZkh0WTYAkmSyZcO0bG8bLRstCgnjpwop7RkS4MgWQVLWfoYWgTlaNuZDWfsZ0Ay1BM8THdy5W8S8mFsh4e55c9/vgmUjfPamhVp6QqLIU7Fgx0EhwUT2ROrPraqtK1g2dHZwbQDzhFq60O72UEslBWpeQiLZW6gl1hSfJ1kho0OAMHmO8mqJ2LQRAZGQiIiI2KcIoZYIWVdIVD2lOq9YNiw6qCcsWKPBOGcGtlL7KSlDLastG6nEkqB9r3c+1m71ABBJJCQiItpQKCRUWeplLLVQS2tcyrpQElshEHpCTmZISKeQkHo2IdHMkLDGdq4Ciw7LhmxO0qwp1B5SuQq7kDVRvD/hJlM9kXXOvZxCIiXTIUMiTDKuj0KiLdSyapMpFBLRshGBvx/OlSERLBt7U0hYOyXUMlg2gn0JiuuBNbYWaAmOsARqpKWUAiGWQyExLdTSWAtGkbWEWgohSMJTZ1UIq96eQi2tqSgkqsdZVUjEDImICiIhERERsS8RQi2R0rsr3E2vFlyZa1K/MutaNqp+cpdc6SMpvUJCoARl7WfNsqGcZcO2WDZSiR3vIYk6IuKgw0/yay0bNLISSr8CJqsrJJop+la5c1To2ZktSU+SVTIkaFM8eAilJlo2jDH1QEuYaNmAyQG1ES7Fvkfe+Xqpaigkwq+gY7K2aMuGC7UUtUrPdoVEJCMicHYmNXtKIAfesjGvRbHRsoGerZAIH3FlbUFImJZ2jp4M9/byMy6EQKXyQGdIzBVqacHahKxD3ZDKkCEx4/xXKeR7WGwxFitbQi1VqYSTSWzZiCgRCYmIiIh9iRBqKaSoKSTCaMbVfublQF7bQhYtAIzBausUEqH2UwiUtI6MaGZIpAorUjQZFussGxVCwowiIRER0URry4a1yIZCAvAKiQYh0aKQUIDIZ7fatLVsdGVIkHZYNtoUEoGQ6BhQG9zgqkferZCQ0hESej7LRrCeza+QsAghXf1fEZjZrpBwrUIxSGKZYY1GzFotB+TKCsD8Ic7Nlg07m5AIIZWCqmWjjZDwGRKNz26SqgNNSMwTaulysFyGRNu5nYan3qiWjcq1VrTUfto8KwndFttbxPIhEhIRERH7EnXLRjVDIgxELGhd1n4aW8iiw/OxRTleo/bTOqlztWWj5xQSYDHC1BQSoqcw48jyR0RMoCVDwjRDLQtCQmCy8jzqCcG4mSEhHXEodVaoL7qQpLJh2ZgWaplMWjba5OXVlg0/oG7mSJShlt0ZEokSYFVFIeF+B2qWQmLu2k/XHOTenN+HqHi5g0JCOjI2rLpGLCnmVEiIQEjszElIhPtx0bIxw7JhDTZ354S0MywbYjLUElyOxDJYNqZnSABWYbHkdvI6uRghsQfLhjbYUPtZfY1gC9K6zJCILRsRREIiIiJin6IgJKRbBQxjFVPNicibtZ9+cgQuUd/4yYN1YRJC+jGZFe5fLdRSYoWvJhQ5+aiikOipYiUnIiKiRJtCwoVaVpsr/IqfEtiK0qgnZatlA0CQQLY99bWTnqpPTKYE6jnLxhwKCVO1bHiFRNPqgav9nEpI+FDLMkPCPX59MySmWTZCywZIKyMhseSYXyGxCoDZna1Qchs2Qy2ZrpAAjLcIOELCmypb2jkKhUSDtFwaQmLKFM5ai7XuHM9aCIXkRiskKuSv7GzZaL9+RiwnIiERERGxL2GxPkMiWDbqLRvgLBsFIVFVSFhHXFjbsGxIQSJdQ7dtWjYKhQRomfuWjZKQMAd4ABQRsWd0KCSqg4/CspHUrU9tlo3gS5ZCwXgWISGdkql8oclMiGJjhZ2o/TSTk7SaZcMrJBoDaotF4EItO0s9lPQp+PVQy67tVXEdm79lQwhRt2zUQi3dsSvpHtcmEhJLjXkzJFaDQmJBQqKqkOiKLfCEhA6EBGDH00It3fFOWjYkOj+49+OiSWxqqCUQCIm26k8RMiRujEIC21X7Geqd806FWcRyIhISERER+xLaaFf7KWTNlmoLhUTdspFVaj9F2M60hFpKsMZnSFRu1v1egsXdTHOZNSwbSSQkIiJaULZsVDIkmgqJ0ECXCMywXI1zlo2mQiKckwrG0ydFky0bMywbTWKhtfazYtnwg+umB9rgMjJ66G5CQgqwkxkS6jopJGaHWtZbNtpk3RHLg0UzJOzcGRL1lo2ptZ+9NbdJTSExJdSyw7KRxFDLIkMCKK4xVSRyXkIiBb14qKU1tkJIVIjQSu1nDLWMqCISEhEREfsSRVaEdBkSxcShGoiVa6QUSOFDLavqCaNdEnRQSFRqP13KW71lQ/WUk4njLRvVUMteShzPR0S0ICgk5GyFhGwQEmlLy4bxp6QkgfHW1JdOexKjLTqQItMsG0kykUlhumo/my0bzedZ4xQSZJ0WjFRJrG1p2ejYftGWjWqoZRBG1AmJIKcWjpBoqQeMWCLkupwsTsHCGRLNUMtphETq991i2XCnXXuoZdaaIXFwV90DyVjNhGkitGxAu0IiDb/KG2nZCHXDbZYNrWPtZ0QNkZCIiIjYlzDFyotozZCwgMncjTRRslb7GRQS1voJjrVIG2o/hU+dp7aaKnqSxDYsG0Eh0U8weanOiIiIcGhVSFhbVwIUlo06IdGXkrGtn1MhQwKRzrRsqNRLgoNto63GMyBRLS0bdqpCojNDwhokYr5QSz/Y17MsG2JBhYTVQJ2QaG3ZiJaNCIJ6aA6FxGrIkLgBoZYhQ8KfExIw41Ih0RVqOWpYNlRysBUSxkvKplk2sBbXR9SukEjnVUgk/b2FWhpdKCRqSo5Q+5nl5fUzKiQiiIRERETEPkWY6AgpXYYE9ZYNK2wxUUil8LWf5SClrpBw8mYhgjTakxJVqWGqUN6yoUVes2zIXgpWYHenr9hGRCwd/GCzukqmaSySBoWEEpjhsHg4FQJty8k6uBBaAGGTmYRE2vMNOyGpf0rtZ2vLhmnLkNCTGRINy4a2utKy0XFsUmJNGWoZSNWuSUY1C2ceWAxCKHfNK1QlVYVEaNlwj8dQyyWH1vO1bPR6TpW4aKjlPLWfhWXDTaCVErWWjc7az8ZCwESY7QHDPKGWxvprJF0ZEv4/c1k29qKQsJXaz0q7T6X2U3m1RMyQiIBISEREROxXhJWXkCEhw8NuwG4FmNzdiBMlybUpVyGtJzSs9RV9XiEhhJNGB4VEVeIsBYm3bNieqVs2+v7xzYs3+l1HROwrFAoJP/gEp5CQlYDF0rIBtqaQmPSIlyRhOtOykfTcQLjIkVi0ZcO2tGzYciVZdazwGWuQVtAT+VSCwRpFbnOMNe53MmXFU/nj0HOqsKwP8OzOkAjvgWjZiJg7Q0IIgVxZWSBDIrRsuH07Pm+6ZaMItUxkxbJhkar+vJAPNVH7edAVEnPUfrpFGnd9CrawKuZWSATLhp2PCC0PwBRyr1qGRKX2s8vyFrGciIRERETEvkRhj2i2bATLRoWQSJUgM7aY+IAbsBttvCe9VFiUoZZiYjVV+Ru86GlX+xlaNvruq9k8f0Pea0TEvkVLhkSjwKZi2QCzOywm0ak/p7OaQsJ9FSKFbHaoJeDsVTCHZaNNIdG0bNjJDIkGkWGsQSHo0T3QTnyGBDhJtTbd+RFQDbXs3KQBQ7BsWDGZyl9VSAhEVEgsO+Zs2QAQqysLZEg0Qi2nKSQKy4ZfSEhk0bJhWuxTBWHZ0rKxDAqJmS0bXI/aT6cKXdS2Ya0pyOMaqVut/eywvEUsJyIhERERsS9hKhMdN8ap134aSstGIp1CopohAW711krh/ZbucpgoR000FRIAqbdskBqyrGLZWPGExJULN+KtRkTsW7RlSGhrO2o/AWuxI7dCGiTZo4oqwIRBLrMzJJJg2SiqA6dYNpJ0ovazO9TSV492KCRykyNwCokupFJgjPd4m7GzbEwZkRWhlnMyEtbqCfKltWVDgrQyKiSWHPMqJMDlSMydIdGo/ZxItK2i2bKh6gqJ5ty5ICxbQi0PskJinlBLa+1Uy4ZapPYTFrdtGIsV02o/dWnZiIREBJGQiIiI2KewYeVFhAwJ/3hh5SgVEipkSISVFOtqQW1uMBJC7SdQhFo2MySgQkg0LRuDoJCIlo2IiBo6WjZqoZb+tFRhzuInO/1Q2VuZcBTTDDu/ZUNnFYVExyqws2w0FBIVNUT5YLX2s31AHUIt+1MUEkoKbKWWT5vplo1CITGvdNql8rr/t7ZseIWEcAqJSEgsORZQSMiVRQiJoJDwlo25Qi39fTuVldpPJkMtWwhL8LWf+cElJIKaaZpCwkJp2XhOtZ99/6ILEhJal5aN6nXH5+7YPCsyeJq1yRHLiUhIRERE7EsUK69S1KzhwbJhhLvpgbNs5KYeagluBdQKAZgiIEpJ4TImWiwbPeHZ/VTXQy29QkJvXrru7zMiYj+jXSHRaJPQXiERmgG3nRUjbZFkB4UEoj9bIZF6QiO0bFTIhMmN1YRCwho9vfazY0CtrS5aNrqQKonR3lKiM38N655gyMKyMX/LRpgIWM/4tIVaKuEyJKJlY7mxkEJiZQU7b6ilrRMSU2s/GwoJlchKqOWkfarXYukCX/s5PriERFB6Tq39NBZ5vUItYY+WjVAtPFn76TIkYstGRIlISEREROxPmLJlw1KuLpahlra40aVKkmlTKCRcbITF+gyJEGoJLjxO+AG8bQzQ+lXLxqhFIXH1yg15qxER+xZBIVGt/aQRaunPS5n6yYef7BS1flWFhHWBbai1OSwb9VBLW0l+b8K1bLTUfja3N5WWDRVS4usDam20t2x0D+ITJTC2tGyYSnVx6/aFZWP+lo25FBLKERV5nBQsNxZSSCySIVGGWlpr/dJ9xwddKkhXS8tGKrH+3G1XSHSEWnqFhF00iHGfIJCH00MtQU5TSCxs2RgtdpDGYsPlp3oNrdV+egVbHsnQiEhIRERE7FPYSsuGC3Ru1n5ShNQ1CYkwQrdau5tmI0PCPZmJgVO/opBwhIT7vsiQiIREREQNNgw2K4SEtW5lvkClZQPA7HhCQgaPeCVDwlg0YOXqwhkSblYzrWWjTiC4popmqKUppBxqSqilRNCje6CdSInRZeicsXZiwlWFWtiyYQrSIaAeahkyJNz+tImTgmXGIgoJF2q5aO1nUvitOi0bAP0NdKj9rCkkptV+ToZaAgc22HIuhYS1FKGWz0khEQiJxRQSbsEoWDaq9emekNB5YXmLCokIiIRERETEPkWxmqlcknybZSNkSPQSyVjbMtQyRElo6y0bZYJ3IiUSi7UUksOAQSAkEk9ICAGqhxy4x83WtRv1diMi9idaMiR0UyERQi2VP3e9P71tBdQa6xweYmUmIZFO1H52t2yINCnJk+K1Omo/C8tG+4BaW41AzrBsCLQO788pJNTUDIlQ+zm/ZaMgXv0Frz1DwqtQFl0BjThYuGEZEsFamRTE41QpUG8d61f0VaqmEhJKCJSYbNlIfQ13PjqYJFtQSKgpBJIbE3UrJOYOtUz2FmppTWnZqIVaBmI6zyu1nwfz7xSxGCIhERERsT8RJjFSYiqe9CDTtNIWComekmS5wYQBkcVZNoxBFxkSgZAQSAxYMWHZGPjVApsasqGfbKge0q/Emq3pIXsREcuGtgwJ06GQUIlvyNmpWzaqEw5rLLkF5GxCIun7jAY/MbG2u2WDVstGC4FRJSQKD/SkQkIgZ1o2dGjZ0GN/DZuWIeG+5vMSEkwee2uGRNhvXKVcaiyaIbF4y4Yq7s3TFRLrpUKiZtmwSDX5vJ6QE6GWad9nxxxUQsKTvNMVEmWoZbtCIshVpvwt4Dm0bBhssIq1ZEjE2s+IJiIhERERsS9RbdmoZ0hUQy29ZSMRjLXB+GyIgrzQBitd44YoQi0lCoM1TKwerEiXOF0oJABUipQGpMVsT58gRUQsHdpaNrD1cXBR++nP3Z2gkJiUZBvtLRsM5lBINCYmUwL12lo22ms/bYWQCB7oRu2ndbWf0xQSiZToEGppMjfhmpoh4UnPuRUSZYZEUEi0Wzbc9zquUi43tKmRhtMgV1awi1g2hHQ33UIhMWX73gbGExJJIjFVhUTL5HkgRS1jBkqFxIElJObIkLDYIkOinZAIf4sZf/PnYtloqf2kICR0ef2MZGgEkZCIiIjYp7CFFFTUVhcLQoLS1lFkSFQVEpShllWFhJICiQvfsqpJSHiFhMrJhtqt+Kg+6DEqFfP7aiMilgRdCom6ZcN9lYGQ2J2ikLAuR8GKwczaT6kkKpUVQqLbstHasmFbQi1tWWdXeKBbiAyBpDfDspHrqkLCFjkRbQg/m1ch4aqMGwqJFstGWHSOCoklh9GTn/UOiFWnkJgrNNLqIhzGhkDWWQoJP4GWPYXNKgqJlsPry0mFRNIkIg8YgvV0Vqil8CHc7aGWQSExi5DwQd75YpYua4MdtmHZKAiJDCEEUiVRIREBREIiIiJinyKEVwrZyJAoLBvULBvjvBpqiSMljLtpCmxZ+6kUUjgthW0qJJIEi8TI3IXr5b76Mx8jexKzO7yh7zkiYt+hTSHRGWrpV0MboZbjaqhlUEjYPmSzCcC0r+aybAiVFNeLgLaqQawpVhWnZUjIGRkSSsoyQ8JbNqbVfhahlo3JVxfc9XF2hkR4KFt0BTTiQMHmGpJ5FRKrzvI4mmOSavJy0juXZWOjyH5KUwm5xRrbmiEBMFCTConewCuPxgeTkCgyJKaQCdZeb4XE4paNMCibyJAQAjz5KxMV1VkRQCQkIiIi9imqlo16hkSwbNhSIZGElg0/mLeOhLDG4OYEtlg5TaVAhQyJBiExUBJEghVuv0XThh4j+wq9G4PhIiKqcBOdpPZYM9QyTFTkHKGWxlgMAktvpmUDHCGRz2PZSJIJy4a1LaGWpgyLVIXkuD6gdhOGeUItK7Wfxk61cycFIdG9Tf3gyzYQy7RQS/ezqJBYbiyaIQHMlyNhTKU+Z75QS+1zJ5QnSGxmWms/wSkkhhMZEn4iPjyYE925FBIGpFAIxHNUSDib6qKWDWs0tmjZaBxnkmAz/zdWSWzZiAAiIREREbFfURncOIWEu/mZIkNCgK6EWmpbBH6HYY3V1m1nTSVDQlVaNpqhlhIrUjIfVpcNtVtB0GPkIMEM4ypjREQNLVLwJi8QpNxSGUgSzHZDIdEItdQCrOnNtGxAXSExtWWjzbLRGmpZStC7QtmKUEumhFpKiTFlCv68lo25FRI4UgQoLnh1QsK/h2jZiIDFWjZWVwHmy5EwebEKXzZ1z7Bs+M9isF7YsXYKiZZQy74UDHVdIVHW/R5sQiKRyZRt3JgolelzVEh4y8bCCgmL9X/nZg6PSMoAYanURG1yxHIiEhIRERH7EiErIrRsFHJnT1RYYYsav1SJumWj0rJhBN6y4Vs2lPQtGy21n4nEkpD7iUY20q4WS4+Rgx5mGAf1ERFV2JawPFMhEN1GoYLOIFfLSsGQIZFNKCTAmmRuhcReWzZMW+2n0RXLRnttnVNIKJJpoZZKgK2EWs6ybIjFMiSsNYhg2QhhvhVVSsyQiKhiIYXE6iIKiZKQKBYRpkmBehtoP+FWXulgx9oriCaft9KSIXHQQy1zryCZHmrpric91Wuv/aRgh6a/WGHZWFD9aUrLWPMaKpTCeluOTKJCIsIhEhIRERH7E+VyC8baScuGBBsUEt6yUeROiHIXWoCzbITaT9+yYcUkIZEqECljT0iMqwqJlT7mgK7IRETsGS0KCY2tZUjYYqIifaWgW3lN/QpbdcJhtUUL4dQFJod8+spdXSGxWMsGxra0bJRWCCmdH3oiQ8JohJAkmCJDY+K4lABbKiS0nW7ZkFI46/W8oZaVetKplo3QstFxnBFLggUUEmIRy0ZFUVQQEi1KhwL9dQySRIDoecJvbLDGdlg2RItlYzlCLafXfrrrSadCAk1uJTOvJoVCYkHLhi1rP5tEkrPHVRQSMUMigkhIRERE7FdUWjZsZXUxWDasoAhOSpV0tZ/h7hvulMa0WjZUUEg0bviDRGFFQmaDQiL3hESGXF3BjOdNwI+IWA60KSS0BVXNkAi1n1I4QsJLwQd+tlwNrTPWukpfHwjJ6NrU10/7inGYmGg9vWWjrS2jyRIYXVNZKDUZyhYUEu6bdsIkkRJry5YNa22hguhCIsXchIS1ZdZFu2UjZEi476NCYrmxWIaEs2wEa9VUmLxs2Qjn+bSPeX+DXCgUIPve6jHVsiEnQi0T/7yDSkjMVfvpx0SpaicklLBo5OzrSRIyJPZg2Whp2XD7LAOElUomapMjlhORkIiIiNiXMJX0fmNtmQvh5d9G2oKF74Xaz1rLhkvuNhIEptKyIREFIVEfAK14hcTItmRIrK5iMorcioiICNoVEs3Jd1jglM6fbnfcymu/QyFhhQAjsVbCaHPqy9ctG3aCHAkQSVLYuIrXagu1rK74gq+tqw/43QpmkB60D+SrConMZD6EbjohoRYhJLAEUqSwbFT2HzIkhIyhlhEsmCERFBLzEBK6DE6cN9RSuLuxCBkSI2fZaHvaoCXUUimJTMSBJSTmVUhIAT3ZYdkQBoOcbQHba8uGLuuRJywbFUJCJrH2M8IhEhIRERH7ExWZt7WVBO4i1JK6QiI3mPAcW+7DAFhT3NzTwrIBphlqmUqnkMDdnF3LRg/yEXJtDZML7OjqDXrDERH7D60tG43az2LlVIJYLRUSqXC6pWEjQ0IHyxX9uRQS1VDLbsuGP8bK4Ni2ZkhUagwBlSTofIpCosNSkihZWjbMbMsGuByJ+TMkSoVEYdmoDfnc/wuFhImTgqWGXkAhsbYOzKuQKDNXbEUJ1Yn+BkZIFLawbJQKickpi7NsTJ4TtXadAwZtNQLRmqkR4JrHuhUSCQaNW6iZiudk2ejOkAgLN20Ks4jlRCQkIiIi9iVsxbJRzZAIqwdaUoRa9hIXfFlLqLcWLL72s1RIJEqhnDxiovZzpZe4DAlTzZBInWVjfcM9Z/PCDXvPERH7DXYuhUTwlkunNPKEhBCCgZLsVs5bE5px8ITEcDoBuEjLBlALtmxt2ahMsKA9lE0bjZ1p2RCARApFpjNn2Zg2UWMxhQSUNrR2y4ZACFXUfsZJwXLDmklrVRfk+hoAZmt2y01rqOUshQTuHhwsG2aGQqIZagmQ9tSBVUhoo1EzyKOZCgm8QkLPqZDIFw21tIUztrVlI6soJKI6K4JISEREROxXhIBKKWsZEmEVxgiL8Ox/6ldWtLdshMYra8LkpkJISIXoUkj0FZa0niGR9J1lY+OQe93L527QG46I2Idoy5DoCrWUErW+UZvoDKSoecStLevkrB3ADEVSWCm1xjrLxpSWDWgQEnZ6qCW0h7I5UjQQEu0D+cT/AlKZulBLY2daNhI1h+e7OPbSNmIIYb6NcDmhikleDLVccuhJ4rALaj0oJOYlJLz6KHx0Z9R+ugwJi6hlSLQrKwZqMtQSPBF5QEOmTUXR2YVQhd4Vail9hkQ2q0a4sGwsWGk+pWWDtFH7GcnQCCIhERERsV9RmcS0ZUhYScWyESrz/M3XCgQWvPxbWI30N3inkDCdCokQaimkqGRIjFCHDrvDuhIVEhERBVoVEtQVEraUcsv1dXSNkJAMdT1DwviJiWFlDoWEz2kY6xmWDT/5ycqBtzEtNaGNUEuXIdFQSNRCLdsH8onfRypTxmbsCkBmKCTkApYNR9jW99cMwRMiKRQSMUNiubGIQkKsrICUtfN0yo4nQy3nsmyYsmVjtFioJTSUUQcM2uqpgZZAkUnTUz2ylmuQ8paNmQSnTACxcIbE1JYNVcmQaLl+RiwnIiERERGxL1FYNoQoOrfd424QogVFnkQv8QqJQp4o3GqN9VkTGJSoWjbcPkzjpj9IJAinkOgN/IAnWDYOHXevceX8jXi7ERH7Eu0tG7besqFLKbfcWG8oJOqhdcZULRuD2RkSg0ri/jTLRupXcaurdda0KCTqoZYqaW/ZmGXZCCRpIpykOkispyGRoszBmQGLJgzx2mo/HWRhdYuExJJD69aMhjYI4YhDc21OhUT43BWLCFO2722gQ4ZEKt2tehwsG+21n6OgfqrgIBMS8ygkitpP5QjPJua2bAhRBHcvBG382IqJbBJX++kzJFqunxHLiUhIRERE7E+Y0rJRHcwXLRsCRKVlA9xESBBWDp1CIhAS0k8glFQoG6pD6wOggfShliYr6wSVt2wcO+Ve93IkJCIiCnQqJMrvi7mEVKj1dexohB27AXC/adkwFquCZWNlrpYNcISEtS2KhwA1mSHRWftZs2xMeqCdZSOEZHbXfrqvTlJt7GzLhpKLhFraIuXeCHc9k0wqJIQnX6NlY7lhjallo8yCWl9fIEOirpCYmt7aX0cLdw8WQiB6CjtFIbHiz6NmsOVBJiTmUkhULRtTFBIzQy1hb4SEKS1jE6RupWK57foZsZyIhERERMS+RFBIWCGwtpQFFhkSyjr/OpUMCW0RojK5sbjhuK0rJKStNHVU0JcCREJuHSFRWDbyEerETe41Ll+8Ie83ImI/wmoDSYtCYiLU0iBUUiT46+1toEMhERZc1eG5Qi0hKCTs9WnZkNMzJLTRmBm1n0mhkHAZEsY0bCwdz9GzPN/FwWvvWysxadlQRaBOHmXTSwtr7UIKCcApJObKkKgoioJlo4VYKJD00SJBWl/r3VPYsWvIarM0tVUDu90o8vGc58o+g7GGRCYztnEEZk/2WhUS0hMScxGcKt2DZcN2WzaStFb7qeO1J4JISEREROxX2GDZcJcxUSgk3OO5LBUSaVJVSFisFb5lo6KQCBkSUpEEhUTDg72iJFak5HhCIoRa5iPkiTMAmCuXbtQ7jojYd7A6n5DsOkKiso2xIJzXXG5sAGWC/0AJdiureEZbTFBIqCOzLRveh57PsmyElo0aIWEnCYlGqKVqGVAba7CEurz2UMtAkiqRFJaN61r7SblCaT3p0JwYSJGAD7zU9mCuJkfMgTCZnzNDApjIeune94ItG4BO+iT+8yj7CjPKwbYLK/r+/GzmSLgFg4M50c1NPqdCgs7aT4nBWHFDFRIFIdFS+2mL2s+YIRHhEAmJiIiI/Qk/AAm2ijJDwg+wVdWy4X6mTVBICKRUPkNCAGWoZaoUyoYMifpL9qXEkqBtRjpI3KprMgCToTb8yu7V6Su2ERFLhdaWDer2hHBeSlVWCl5zRMOgEVpnrcX6ybxRR2a3bAzms2yI1BEIdUJCz679bBlQ5zbHFgqJrlBL9/6VCKGW81k2jJ3XslGGWhprWicwQigKQiL6uJcX/m8vFiIk1jBb27M3bAu1nPE516pf3INFX2FGoZGhpWWjsGzUJ9YHufaz63yub+N+z9NqP/U8GRIASW/PLRttzS0iSSDUfsaWjQiPSEhERETsT1QsG8BEhoSWFqkN1trSsmFKhYRUjpDIfbplUfupkjJDoqGQGEgBIkV7hcR4qJ1CApADN6GJhERERAnbmiFhSVosGwiF8gqJsPo6YdnQlQyJ62jZIPGTpkrLRnvtZ4OQSOoDahPsXjaEZHZZNoJCwnm8g8R6GpQU800gAGvLUEvEZH6Ee1xBzJBYehQB0TcsQyIoJPxjsxQSqo80bsIqehLr6zvb2jmCZaM1Q2JsJsIuDwK01XPWfs5QSMxt2VhcIWGNwUK7Ii1RZe1nEjMkIhwiIREREbEvYRvBk6KpkAgTiSwrWjaMt2yAQCrpFRLuhpwUtZ+Jq/2kHD8FpMJlSGhy0oF0ktBk4F7fjJF9Md+qUUTEsqCzZaOENRYRLBs+Q6KwbEhRIySsm7mDEli5PlshUSMkprVseIVEVg6OjTGTk6CWUEtdGVAH64MpQi27LBulQiKEWs60bEgxu6avPNCCULXWtq5KC6H89TAqJJYahUJigQyJtXX01nS7FOBbNrwdak7LhlE9lCckZK9USLQREisqWDYmMySssej84OVIzKeQmB5qKa0mR5HPa9nouI51H4CzbEwQujQyJFRs2YhwiIRERETE/oQNlg2f5NwgJGziv8+yukJClAoJYcH4FcJwg1eyDLW0jfGPEAJFClhUX9QUEuQj1EqC3h7emPcbEbEf0dmy0aKQkElhfSozJOqWDVcG4NL3jVifnSFRbdkw0ywbPaChkJgj1FIphcnLAXVQGthASHRInVXVsqHHnbWGVSRSoPdi2RBdlo3E14NGQmKZsReFhFxfn498r4Za+s/ujLk0WvVJ/Kq+6LuWDWBqqOWwMbEO530+OniExDwKCe2vJz3VHWo5v0Iivf6WjZghEdFAJCQiIiL2JxoZEmWopX88hNRVCQlrkV4RoaRTSOShEq/IkCgtG21DGSXcSqpcsYx3c2xBSAxRqz3MzoIrCRERBxjNlg1jLZYGIWEhEBJy3Wex+AyJfsOy4YImBbKvsKwtaNkw3S0brZaNBiFhnb2rppBoSI4LywbTLRu1UEszntuyMbdCokJIOPn25HBPRstGBOxNIbGxjt3drWWutKKlZWOWQiJXPWQgJHzLBrRnT0wLtQQYjw7eZNdYg5pBHhnruNdOhcRCtZ/9PbdstKlaRKIKJVrT8haxvIiERERExP5EmKQUCgn3bWHl8DYNm2X0QgieASncQF2qxFk2/IBcFZYNVSEkJm+maSAketol/uNWVslHyNUBevfgDYAiIvaKZstGiECotWzoaqhlUEiE2k/BbiU3wWhX/yf6CstgpmVDpRIhKpaNjoG86IVQy4ZCojqRD5P2SuVeM5QtWDZ0MKV0tGyEUEtJWrRszJinLZYhUWnZ6FJIUAm1NPPWiUYcOOw1QwLAbM9QSZi8UCVZHRQSMywbMkX5VX3ZV0WGxEKhllUi8oBBm3kzJEqFRDNLQ1o9f6il2luopWWyYQOAJCkzJFSs/YxwiIRERETE/oQfgJgwsG9aNlRZ4xcyJHJjkX4ArhIFCLT3UIcBe6LSwrLRNkRPhSMgZOJuqJnx9X75ELW+ih6aQpoaEbH00MZlPoRv/blRV0hYwK2kin4f0hTj/ekrUjIyZTidC5p0CgljB86yMWUyLYTwAbS528eslo2aZaNR+xmqMSuPqSRFV0iMMtQy1H62D+SDQkKSkJnM28mun0LCWgO2PM62UMtay0ZUSCwv9pghAcwOtrSTlo2ZoZYydRkS+cgrJLozJAYdoZa9gXvNbHjwPtfa6rlaNkKGBLjmnypKy8Y8Col076GWLSSXUEmhrFEx1DLCIxISERER+xOFZaN+GStW+ioS7BAg52SM3qIhQ4aEJyiCQkJWFBKtvefuBi+UJyR0GV4nN9YxYzHT1x4RsSxwLRsVhQSThIQ1FhEICSFQa2tFy0ZfCgyQ+cmM0RbhMySs6QEWxtMnRb2VxOW9LGrZMKZOEoRJey3Usq6QyH0YX16EWrZnyiQqEKlOIWGbuRptz5FygQwJTZEhgekItUwKkiUqJJYXe82QANCzciT2EGqpZeruwcNNRN+1YUloDX0tLRv1z2/P1/2OD6Bi0VgzUyERQnJ70i2gNG0bwvraz7lbNvYWatl63UnTQonmapMPHmkUsTgiIREREbE/EQgJP+gO/uticJWWlo2wGpkbkEERoYJComnZkEXLRtvYv698+J1wA50srygkDh9GZxJ2L1+vdxkRsb8xoZBwX2vD6UqoJYDc2KhYNoIk2xMSXkkg+gqj/bk3w7bRW0ncxGSOlg3yesuGbFVI1Fs2qqFsQSGhC0Kio/bT71dYlyGhre0SbxRQUsw3gXBHUrZs0J4hIYTy1o5ISCw19qKQWF8DwGzPUEiYvJIh4b7MZdmwGnavIHv+viy6LBvusWaGRG/FveZ4WRUSPtQyVe66Nm4oHCSLWDb2Fmpp6WjZSFMYB0JCYa0px20RS4tISEREROxPNHIegmWjWK3slRLsYNnQBpQIlo0EYUFPKCTEVMtGICTwhMQ4LxUS6vBRrBaYq+eu05uMiNjfmFBItFk2CkLCbSfX1zE+1HLQqPWzxiKVD7XUfr8zgi17A+UCaBe1bNhG5oRXP1QVEiqp19YFhYSxqVNJdCgkgmpLkBQZEvNZNuYbuFdbNqzoJiRiqGXEc8qQuDZDDWgME6GWM7JScumrt4ebCE9IqI6AxKCQ2G0qJApCYlkVEu56ESwbmZlUSBg7Z6hlssdQS9ozJESaFtdZ5ZVpseUnIhISERER+xNF7acnJJoKiUKCnVdCLW1h2VBJgkBMhFpKKSqWjZYVmaCQwN1QS0JiiDxyzD3v/FPX6U1GROxzNFo2dItq2xoKywa4yU5R++k33NUVQkJ6y0buhzDDzamH8JwsG9Xti4lbNdSy7oEOhARWkYke5B2hlv6aJEjIdDaXZcMRElM3KY/d6qK32GAQLbNAIVSh+rBzKy8iDhz2pJAIlo15FBJerWjmC7XUQjmFxHAT0ffZTrTXfhYZEo0T4yBbNrTRc7RsuJDcnh+vNKs/pTVo5lRcqd7ChES4VrYp0qqEhPRZXzFHIiISEhEREfsTQcIdCAk/Vimkx71KhkRQSFjKUEuVAALTDLWsEhItL7uSuprP3Lob9HjsBwb5CHXspHudi89chzcYEbH/Mdmy4c63ZEIhoWsKCV0QEg3Lhi5rP03m97F7aeox9AazLRsUCgk3MA4hmrXtW0ItpVI1D3RmM/986QmJjgwJWSokcpuTGz2zZSNZQCHhjBrRshExG1YvrpBotuFM2fnCtZ9aJE6lOLyC7LvnJkK0Ehkrql0hkQ6W3LJhXX5DX7nxyqiRASFCqOVctZ9pp/Ws+yD1TIWEtda1nUHMkYiIhERERMT+RNGm4Sc2YXUx1EmJllBLbUAKLxn3Colg2Ug8U6+kQMxBSBgvgRxmpUJCHb/Jvc7FaNmIiADmatmwxiJEOXGRNYVEw7Jhy9pPDFibzMxscQqJxSwb4fpSV0i0hFo2UuJDeJy1ikyk3QqJQEhYL1k2GWpGiIRcIEPChVr6lWna7SC1UEsbCYmlhVlcIVFaNqbbpaoZEvOGWhohfajlFXee4zIk2j7DUoiJamBw50ri23UOGuaxbNimQqKhcBC+9jObu/ZzfkKiaESiI0OiV+b1yCQqJCIcIiERERGxLyH8Ta+UgHt5cphIhAyJPCP1N0VXheUnRKpu2ZBUMyTCDXXyZr2aDgDI9AgEjEZBITFEnTrjXudSJCQiIqCtZcOhNidpKCTUxjq6yJCo1/pVWzYADCuzCQmfITHVstEgJMJ1RFZXjVtCLZVS6DwvBuGhXs+aYNnYbX29EMKLJyRyWxKnXUikwCwQahlqP7tWVJ1CIlo2lh2BxEcl0zesQKyuQpqiN2cRErok8ILqaA7LRhJCLb31Iu0ItQRYVZKdFoVPb6DIDqJlYy6FhAu1HCg3Xhk2lFqhZWOuGmHVXyzUMpDHdCskwF1riwyJ/OD9nSIWQyQkIiIi9iVEGID4G3ORIWENCIHolzc9KQWpEhhri1DLxN8Uw8pg8GSqimWjTUS42vMSyPGI3iBhOPKX0XyEPHLcPe/yxev4TiMi9jEaCgnTYtmw2oItV1Ll4cOYq1exxhShdcEjHtLjpV85tWIDdmZYNlYS8rHBmPYBMlQGyXkgFPyqcXX7llBLGZRY/npUZkhIctmdISGE8ASEH5DbrCQpOrBIy4a1pqBTrbDIluGeEAprc6yw0bKxzNhDhoQQAnXoEPrqHIREIPDaAmRakIdNhpuIwrLRTWSsSFlkzFTRX0kY7R48K8A8GRLaXyenKSQMkmye816li2VIVAmJjtpP8GOzYNmIComlRyQkIiIi9if8wFwHQiJkSGiNlBKR+PBJv+KZKok2AhkIicQTEo1QSyEqGRItY/+1xK047GQj+isJw6pC4ugRd0xXpk+QIiKWBU2FRB4sG9WNjK2HWh4+DNZirl2rZEiUoZZCUki5bf/UHAoJr0JQ/YLAbKK0eLmBt9FBIVElJIJCoh5qCaD9gDpYNoxR5FMyJMBXf1r3PnKbFTaOLigh5lvRxBOzlVDLToWENQghCoVHxPJhLxkS4M5TvTk9ULZm2QgfsRlZKa4hQrkMiUIhIVpDLcErJFoIiXSQkB1Ay0Zuc1KRTt3GudMqCgndVEgsUvvpLRtzXiOqlo2ZCglvldUxQ2LpEQmJiIiIfQlhQsuG+z5YNlwyvkT6mx4VQqJq2UjCRCKEXFaD6qZkSKwnTiGxlY3orSSMdgGEC7U8dMjt88qMVaOIiGXBRIaE+9rMkIC8QkgccdtubpYp+hXLhlSyICRM7+RcGRKAIwi6LBtKgZQTGRIhBd4/iH+weCgMqEMoW2HZsJJM9jsVEgCJEljjVwhNPjNDIlHzKSTchMAUoZbGdhESCdbmIKJlY6mxhwwJCITElRn7zusKCSlm1ttqLEomtdrPVHRyiU4h0WHZOIgZErnJSeR0e02zZaMZaonRaNScoZY9wJYKsVnwihuLbc+QqCokkqiQiHCIhERERMT+hA0tG2VdJzjvt5QK2fMKCS/BrhISQgiSNNR3eoVEddXTP2ZaMiTWfajldj6it6JcincygHyIUAq1qsivzkgej4hYElitERVveluopVNI5HWFBI6QqKboW2s9IVGxbKQnZrdsrHgVguh1WjbAD5T99cK0WjZCqGWFvGwMqKu1n7noT1VIpEoWGRIZ45kZEmrODAlry2OAGS0bVjtCIioklhbPRSFhpmVIWFtr2bDGIGZ8xsHzFsqF1QopIJVTLRtdComi7veAYT5Cwgd+ekXnRMuG1VghyeYhIv0izLRrWf3FK3+LWYREUft58P5OEYshEhIRERH7E/6m16z9tFp7hYS7iYYVz54SGCuQwrH2iXI3xUIhURmwqxCY2fKya/7mvGPG3qOauxu2XwlV6wP01pw37oiIgw6tO1o2qtuEDAmf43LEExJXNln1A9odbQrFsFQC6W0YJjk+t0JCJ4Opky6RJDMUEpOhlqUH2iskPCFhigyJaZYNgfWkgbH5zAyJRMo5FRKlSgPACNPRsuEyJIQUUSGxzNizQuLQdMtGoSjyk2evkJh5ONa6+/OOP697ipRuy8aKas+QKMJsDxgyk82lkBCCsvazqdQyGisUWT6HQiJd8S8837hmZstGW4ZEDLVcekRCIiIiYl8iWDZMo/bTKSRKy0ZBSCSlQkJKWdwIbRFqWd7gywyJyUH6IU9I7OqxW4HZzQuFBIDaWEVvZ/VVgoiIJYWzUE22bNQtG6ZdIXF1k1VVEhJFroMSCO8tt+oo7F6ZegxFhkSyMnVCJNK0bNkIQX9VAqOt9rPwQPsMCRNqP6WziEwZxKdKFpYNPUeGhJwzQ6IgJPwQz2CmhFoa5+m3USWxrNirQkLOypAoQmB9/ayxcykkcmtRSQ92XDi0nUch0WrZOJgKicxkpHKODAkhSkKiadmwxikk5rFs7FEh0ZUhQVuGRFRILD0iIREREbE/ESwb3ictqhkSSqF8G4YdVzMkSoWEUiHUMigkKr5wujMkNrzyYscTEhMKicOH0CM5c9U2ImIp0KmQqEwuGi0bbZYNR0i450opS4WEPDSzZaMfMiTUYKZlw2Ze4eAHyLKtZaNKXiYdCgmjprZsgLNgBIUEYr4MiYUICeOvid6m1kTIkBBCIKwo8i8ilgzPIUPCbG0Vtsiu/Rbni5lPIaEtnpC44O7zqXS1nwu2bDjLRn7giLZ5LBuuZYNuQsLXsY7nCbVMvEJiTkIi1Mha23HdqWVI+HFYvkCtaMSBRCQkIiIi9h2stUg//rB+9UUVGRKuZUMGQqKZIUEgJPxEosiQqFo23GNt9+r1tIdFsmtdy8Z4V2MrConk6BHykYTt89f5XUdE7D9MKCRCqGVtG9+y4UnBEA5rNjdRQjCQok5IKOHC7gQYsQHZ9tSJf+rVFHmy0p2MB5DOsmxMriSHDAntB9SBkLBGomdZNpTAeIUEIieZI0NiHkLCVGwjMKtlQyOkQCCKhpCI5UKhkFALZkgc8sThtWvtGxQEnlczadupcqhCW4tK+q7ZYbyFTfaYITFIwEI2Olir7/OGWipZKiSaLRuYDCuT+RQSqcuhINud7wBrLRuTn6k6IREVEhEOkZCIiIjYdzDWIP24XNPIkPAtG4VCIrRsJA2FRGDm/cQjqQTvJUXLxuTgf1VJrOixa8f0VhTWWKyqKCSOn0SPJHbr3HV+1xER+xDzKCSMBaGLiYvo9ZCrq+grTg4eJNk1QkIKRF9h7ZrbxxTbRpEhoQbzWzbmDLVUjVC2YNnQRqFntGz0lMTq1O9yvtrPfA4rmLWlbQRchsRUQiIqJJYbbZ/1OVBmvVzp2G9DUaRtIzymHZm1pGESvHMRm8qptZ+dLRs+zHa8e7Amu/OGWgohUFKRyISxHtc30BlapHNaNhZTSFQtG1MzJMZZuTAUWzaWHpGQiIiI2HcwlIREEWopS8uGVIqkCLV0N+L+hGUjKfYFkFRXPT0h0TaMWZUSRJ+hGDEISf+iXAlVJ06DFZgLT17HdxwRsT/R1bJRnVsUColq082R0p/uVkB1jZAAkIMEY/3EZUrTRpJKpBTkycpsy0YeFA4tCglPNqBK/3YzlK2qkMjl7JYNa/2+xOxQSyUFZo6shzLU0qvGMAi6Qi29ogwZFRJLiiCxX1gh4a1V5mpH00Yj1NKa+RQSubUkIbdg+yLMqZBonhchO+agVX/OQ0hYX/sJzrYxbF6H9AIKifC3mFMhEa6dc1k2GrXJEcuLSEhERETsO1QVEsav/MkQaulbNtKkhxagx46QSBOBrRAS4UZoQ4ZEZTBWWDZaXnvFKySGMmOQuNfWovSKq1O3uMeejYRERERTIZH78zapZUgYaBAS6vCRkpCQaiLUEjwhof1geUpmixCCdKDIk8FUy4ZIJkMtZVVyHCbsqlc8FCTHTYWEsd6yoUeFhLmJVAny3L1nIcczFRLh57NsG9Zfv4wRKKUw1tQycgJchoS3bFhRVpZGLBdCgGsyfZLbRLBWdQZbNkItMQsoJHp+VX7nIiZxGRJdp+6Kklhg1DgvglXrwBESNicRsy0bYUzUV/1JhYTJMCJlnM+2gBUtG1PUXjUUlg3bSgCLULmeZRO1yRHLi0hIRERE7DtooxEThIT/3rdspColV2C8QqIItcSilELJBANYTzv0qpOMovZTTKy6rCqJlT3GYkzPD640pUIiuek299i5p6//G4+I2Eew1oK1NR9x5s+nXq1lY1IhoQ43FRIGY0KopQ+yHShM7hUGM4ItewNFrvbSslEZJuluhYTWdYWECZYN6BzIp0qidVBIZKgZoYLKX29mVX+a0PRhJFJKv1raZdnwoZaIgkyJWC4UoZQLKiRkET7boZBohFq6DInpn3FrLdpCkpaEhE0kSghEB7FXNPE0bBvBqpUdIMuGsQZjzcyWDRdq6a4XAzWoZ0hY6xQSal7Lhleh5XNmSBShlu02oDaFRMyQiIiERERExL6DsaYItQy3U1Vt2ZCKVDpCQo/dZCBVEkPFsiFTcgHCy5urGRIqSA6lKDImAlakxIo+YzmmF1YsbVrJkDgBQH7+mev/xiMi9hMKKXg51Mj8+ZRWiQEDTiFRUSm1ERKFZcOTkCsJNvfP2bkw9VB6A4lO5mjZyKeEWoZVxspkQDUkx4VCwki0CoRE+0C+l0hyHRQSWf130oJwjZutkAihlgIpJcaaduk0CjBIGQmJZYbNg0Ji+iS3CXXkCDCHQqLasjFDIREIy7Tvs2F2LmL9c0THav6KP6ebTRuhXWe0e3BW3wPhOduyUapGe6pXb9kwGrALhFp6cmhKhXHttf31yVo7PUMiq2RIdDW1RCwNIiERERGx71DNkNB+5U9ULBtSShKZoGVJSPQSibESAZ6QUOQS8PLmfk0h4QkJMUlIpFIgRJ+xGJH4Y8htr5h0qKNH3XFdjC0bEcuNMKmvKyTc1+rk2w1gZygkGqGW4C0bY7+fGa02/YEiS1ZnWDaS6aGWgZCoXisaoWwTLRvQqZDoKUmupct3EOO5MiSgzOHoQrX2U0o5tWUDQEqQVkbLxpIikHAiWTBDYmMDAL15pX2DZsvGHBkSBSGRDtz1YOcCJhCQHZPn1Uo1cBX9VU9I7Bwcom1eQsJUMiQGyaBBSHjSVaaM8wUyJOZVSITxExbRoroRvcmWDRMVEkuPSEhERETsOxhjCsuG9WFtYbBurWvZCAqJYNnoFaGWztIhZeIUErgbfC+pTDL8RMoIOUFIAEjZJxNjEj94yk2vCHxSRzwhcbnb0x4RsRSYppCoZUh0Wzastawqya42xcqbqFo2hhr6h2FrBiGxosjT1QVaNrxCopohESZYFcuGKmo/64SEAZhUfQABAABJREFUNgJTKCTaVxZTJclz6KuBa9mYsXpcZEi09RFXUCgkfIaEtbYj1NIdu1IuQyIqJJYUe8yQEEmCXF+fopAIrTT+HNJm6vkHpR0plQJWj8PORbR/ykyFhGkSEu48He0cHKItnKPztGwEa1tP9RhVSVFdEhKLtWzMmSERxk/W1q+fHqVCYly0nemokFh6REIiIiJi30FbjTRlzgPUaz+lqlg2igwJH2qJU0hIocilABsIiYovPIQytVg23L4G5IwRmSFJJWPTg2zHPXdtFZFI8itbN+S9R0TsF4T0/mrLRrECGixW1rp+uCYhceQwZBlme4dV6SwbuiXU0o5y7OqJORQSkixZnWnZIMtrxy5Vm0Kicq1ohLJlJiOVKcYyO0MikYy1oacGIDPUDH99IF1nZ0iUhESwbLQqJPxkQUkQxFDLZYXNAtG2GCEBThGoL19p/2GjlcZqi5hBuo399SERgZC4hA4396x9Fb1LIZH0JFKJA6WQmJ+QsATOd6AaComQhSNTxjPITQBCBeseWjZmWTaKlo0Yarn0iIRERETEvkNo2bBSFBkSYTWgaNmQKbkEM66GWkpEaNkIComQIdFGSLRYNgAS1SdnjNnN6a+ljHUfxo6QEEKQHF4lvzYqb/wREUuIoDaorrzmTcuGP72EaBISXml05fJEhkQIf5SDBAzYtTMzCYneQJHPsmykFcuGDnaT6ZaN5gpfqOSzlkqGRJdCQjDODX3ZR4jZLRuBsDAzLRtB5TGDkBAhv4KokFhihFBLke6BkDh2FH2pI1C2GQJr7GyFhG0oJLYvFIREp0JCtWdICCHoryYMD5BCIpCGs0Itp2dI+OvywqGW82VIUBASpt2yUSMkYoZEhEMkJCIiIvYdtNUuQ0KIolGvqP003rLhWzZssGwkZcuGlBIlJLmAUO45qBASwq9AGtlu2eirAUY4QmKwljDOUneT9wOw5Ogh8qGErXM35hcQEbEf0DLRGReWjUoVIOAUEuWQRB0/5h69eLHIkLCNDAnha/1M/5a5FBJG9cjtfJYNa4JCohpqGTzxLZYN/7yxHtNTPbS1FctGu0Kin0iyikJi3trPWQqJZqilxXaEWspiv5KYIbG08J/rtsnjLCTHjpN3ERKmfr5YM1shkZmmQuJCWb89nqGQaLtXr6aMtg/O53reDAldzZDoUkjMS0hI5f6GcyokapaNWYREEls2IhwiIREREbHvUCokZJE4X7NsVFo2jJ8o9IJCwhMSzrJRKiR6IbgJinqxLoVET61g7MgpJFZTRrlfMfU37OTECfRQwrXYtBGxvCjqBGsKiWDZ8NuE4MuGZSM5ftxtf/ESq0oyMpbMB7CFSY30Kfq2d9NM8q8/cM/JTPdA3rVsBLvDNIXEpGUjKCRGekRf9THWYuXsDIlMG3qyjxCzMyTknBkSJhAS2rWAaKuRLcO9oJCQitiyscQoFBILZkjAvAoJv189j0LCfU2FgPVTsHXeLxwAo/ZJa8iQaFo2wAVbHiTLxiKhlqpLIVG5jmXzhFqCa9qYM0OiaNkwC7RsRMvG0iMSEhEREfsO2moXailFIV+WjZaNQEiEFc9USSyyUEhIochFmSFR1H7qHOHv0VYI53FvYJAMgDF6N2OwljIc+wmKz5FQp06T7yq49tSN+QVEROwDlBOdcgI/LkLr/PBDVxUSFULimFdIXLrIqt92Ow+qhTJDAsCkJ2H3UqlgaEGv7/YxzqcMe2otGy2hlq2WjbrkOBASNctGR11eqiTj3JDKPsjxzAyJUiExfRJRDbWUUjov95SWjRBqGRUSy4lQ+0m6WO0nlAqJtvtkkSFRVUjM2bKRBEJitEnu1Uqmo75z3SsktlsJifRAhVrOQ0hYa7G2bB4bJIN6qKUJipg5MyTA2TYWbdmwttawFCCUcurWLCsI39iyEREJiYiIiH0HYw3S0EpIWFO2bGhZWjZSJdE1hYR0CglyhFWoxF8Osx0fstdt2Vjxnsrh7g79tYTdUVI+F0huuQ09lphLT96g30BExBc+QlieaFVIhPPVN2c0Qy09IZFfujwhyQ4ZEoVlI3FqCnYudB5Lvz+nQiJYNnSbZaPhiQdUWs+QCIQEgJ2jZSPTlp70LRtz1n7OzJCYN9TSKyQSKaJCYolR1H7uwbKhjh1z4bNbLSHOzfNFW5ihAgrXh54UsH4TAGa0TWYttoOQWPP37q18clJ74BQSnmxMRTd51LSx9lWfkZlUSAjVm8+yAS7YsoNYnUBh2TD1UOAKXIBwhhACqZKYIRERCYmIiIj9h6CQsFIWFvSi9tO3bCQyIVeimGC4DAmFwKKUQgjlpKBWI21SrLqS7WKN31eHZWM1XQVgd7jDYC1ld+gHBz7YMrn5dnecTz96A959RMT+QDHRqWZIFCug/oHi9NLOO+AhV1YQq6tFhgTATrBsyLpCwqoj7klTciT6/hQd6e5Jl0h7FcuGbwipqhZM5hIgK8dZ1n669zrUw4KQMEFJ0SF17vmWjUT0QVz/DAltKAiJ1gwJT1IoBdLGDImlhdYgxB4zJHz47MWLLftttGzMo5CoZkhsOEJC726TAaaDWFiVzpC01TK5HqwmS6eQKBdp3Pd91W+t/RRJMj8hkazMrZCwuiQk2hQSUCd/VZLE2s+ISEhERETsPxhjfKjlZIaEMZWWDVXKxoMAQuBrP/GhltYrJAKTn+9iLRgBdBESXiGxNdxmsJYyzoNlw2dInDzldvVUVEhELC9aWzaMJRWimCB3ZUiAs23kly4VhMR2S+0ngOGQe8KUHIleiHnJuydEos2yoRqWjYpdA8qWjbDCN9Zjej47woR0eq+cmjgm/z4S2XMKiTkzJPKZGRLuPejcZUjMUkjIqJBYatgsr+W8LAJ1zGe9XLo8+cOGZcMpJKZPO2oKqvXTbjejXTJEp2VDCMGakmy1yP77aymj3bxQYu13zEdIuK/hetFXfYZ6WNpqCstGj/G8GRJJf36FRLBsGDtVIRGutTJR0bIREQmJiIiI/QdttbNsqIplI8iZGy0bZCEjwifz+25sISS5FAg00qpy5SYbgnXqiLC/JjaSFQCu6F36K4rcBq/4tnutkycByM89fd3fe0TEvkHRslHJkLC2rPyEMkNCaFD96rNRx4/VFRKmQUj4UEtj19wTtrstG70gYsqnKSQmLRv1UMus1rBR/FwItM+vGOUjev596MQpqbrS6VP/vhQ9EPNnSMyu/fSee2/Z0FaTiMkJTJEhIV2GRBZripcSVus9BVqCC7UEl/UygTaFxKyWjWrtZyAkhrvkojtDAmAjUWy1TK77qwlYGA8Pxgp8IA2n1X6G64OoKCSqz61aNnJjMfOQNenKHmo/bT2Dp4IaIaGSGGoZEQmJiIiI/Qdjjbt4STnhl6y2bGgJBFkgYTszoZCQVpWWjXyINQIrpxASPTcBuqLGDFJJZsNKaFBInHC7Oj+9ijAi4iCjq2UjrdgHygwJM6E+CIF5a16lsB2qOP25KVKJSCVGeyJje4pCIjVgDWPdPewRaQp5jrW2WLGrh1pmtfwIcKuzVcnxSI/o+fdhlSMuuxQSgZCQ9BbKkJhp2SgyJCgIiWkKCaWcQmJsxlP3G3EwYfNsT3YNqLThtDVtNGo/3QdyRoZE1bKxdsKpIEdDciEwU6wXnQqJVfcZPyi2jdCW0U/6ndsEQkJVQi0BdoPlQgdlgrtOZTNCcgEfajkfIRGu6cbbZ9sg0hQ79mMzpdAt+R8Ry4VISEREROw7FKGWbZaNSstGVlFIKOkD8XCEhED42s9mhsTQWzamEBKpm2hsphmDRFYUEj5Dogjk2yxWCyIilg1lqGW9ZaNGSISeP8YTk/1QKVim6PtzvSIDlqspZiydx3laza42JPkuo2yKZSNkXWTZ3JYNcB5o4zMkRnpUWjZUHxDdhIT3kQnbhzksG4GQ0DMzJLxlQ5ehlqot7d6TFIlXSIx1JCSWEnn+HBQSoQ2nhZBo1H5azcwMiXHVsiEVrJ3CjMeOkNjtVvCsqy6FhLumHBhCwmdB9NU0QsJ9DYs0K17RWRASnigKdrNsnqaNdKVT6TWBomXD1BVmFdQtG1EhEREJiYiIiH0IY32GhJJTWzbyhIKQkMJPjqxxoZZBIUFDIaFHYAVWSMC2EhKHe06KfS0Z05eiJCR8qKXo9VAbKy4DamvKJCki4gCjqP1MGwqJ6qQkBFWSOZ9yBUEhURASDcsGgFxN3MrpoZvh6pSaXaNJ8x2yqYSEl5ZnGbYt1LJFIQEgk7SmkEilIy2UktBbK64LTfQDsWJThNAkcvrEYF5CwoRQS+0CfHOTo0QbIVEqJCQyZkgsKWyu95whIXs95Pp6h0KikSExj0IihN6G7dZPYbIxWoHZ6c6C2EimKySGB6RpIygkei3EaEDTshEIiZ3cX4eCZSMoJObJkUj68yskdLCMTVFI9KqWjZghEREJiYiIiH2I0LKBaMuQ0EilSFXKWIHwskBh/eqfsSRJ4hQSQiAKy0ao/RxiDRgp6CIkjniFxNVkTApkhUKiXEFIjh0h31Fw5Ynr/v4jIvYDipaNymRnQiGhK4REUyFx/BjkOevbrlLwmt82SasKCU9IbNwC17ozW6w2JNkOoynzkioh0a2QmCQkJiwbXiEhhfAri10KiSDr8vsU0ydNiSdHZiokvPWippBoJSSU32/MkFhm2OegkACnktAXpykk/HmVW0QyfdoRWjaKa8TGTegsQ0vpsp3G7RPXdaVaWzYKhcT2wViBLywbUxQSXqDQrZDwf5dQWTxX00aySIaEDc3pnRkSpGlBWMfazwiIhERERMQ+RGHZUJXaz4ZCoqd65AmIIBsvFBKOkMBALpnMkNDOsqGFRIh2QuJo32VIbMkMlRuMCF7x7WKb9JZbyHYUbEZCImJJERQS0zIkgkJCZJMZEt6f3t/cBMoMCdVrWDZ2Mjh0yxwKiW3G0wgJX8VhxuP2UEszeYzgCQm/2jfMh6R+GymAdHVmhoTxhIQR0y0TRRHQDEJCmyEgCkJCG91h2XCPSQkSGTMklhX6uRESrg1neqil1RaMRSTzKSSKa8T6aUymMf7+3JUjsTZDITE6IAqJYKuaRkjoRu1nQUhkzQyJvt/nHIREOlioZcP6157HsqGUKkKBI5YXkZCIiIjYdwgKCSFVS+2nIyT6qk+mQGRhkOJXa41xhIQ25MLVDSpTz5DACIyQCGHaCQlv2dhWY8xOTrIxmaaf3Hon+Y6EK49f/19ARMQ+QFuoZdawbJQZEt2EhL14gRUp2TIGIUo1FHiFxK63bFx7GjoaKGyunUJi1H28Ig3doFl7qGU+WyFRrf2UUixESFhmERJBITF9AmH0ECkHaO3sad2hloGQsFEhscSwWb7nUEuA5NSp9gDnimWjUEKl01+n1rIBsHETRpuSkOho2tjoyJAYrB2wDIk5FBJN1eiEQsJ/lX4cM1eGxAIKCWsMFt+ENC3UssiQSKNCIiISEhEREfsPRYaEFEW3drj5Wu0tGz7UUuYaay3W+6oFTiFhjSWrtmyEAVAeQi27FRLHfcvGdjrGbGesbAzQ9GsTj/TMbeixwpx/9Ib9HiIivpDRFmqZNSwbtQyJJiFx6pTb5Nx5NhLJtrWonkJUni9XUuctX7/FWSp2WlZqAYyml20xHHUPvoXvBjXjccWyURkmZduQrk08L0iOc5OT25y0atnorXZmSPQCIaHd6+ZMYUsoffWzFjS1GaLUCnmekyTJFMtG4r/a2LKxxLBaQ/ocFBKnTpGfayEkqgqJzJ/nMxQSY7/A0A/340O3oK3CSJ9L0KF0WPctG7ZBSCY9iUolw62DQbYtREh0WTb8wolIAyExh0Kitwrj7U7Ct3EAhUJCzhVqqdAxQ2LpEQmJiIiIfQdttSck1ESitDG+1lNIjF+NcSF13q9o8QoJy1hahM1RtjLJyXaxRpBPUUicHmwAsN0bYbYzVjdScga1iUd6y81ud088ciN+BRERX/BoC7UcGUuvqpDQ8xAS59hQim1ra/kR4BQSGItdcedbl23DakOabTEege4YgAeFhB1nWH/ei6pCYrzjBuYNqCRF5xnb3rK1krhtlAgKifZ0+p7302tPSGRmeop9GWo5j0KiXxASue0KtSwtG7FlY3lh8xyhnhshYa5exew2Pr/V2s+gXkinTzt2/Wd7ECayh2/D2ATjFY5dCon1RJFbd32pQgjBynrK7tbB+GwHQiKVk0qtgGYV+qonHkpCwo1TZN89Pp4n1DJddTUp+XTSFACjsf61RUeGRN2yEVs2IiIhERERsQ9RbdloWjZChgSATTwhMR4XVXiBkLDakguLsGNSW5kIZTtgIZeqUyExSBKs6LOrxpidjJWNngu2rFo2broJgPzsk9f77UdE7Au0hVruaMNqRXUQLBtthITc2ECsrJA/+yzriWSHDkICMKk73zqDLY0mzVw4ZtdqaciQsOMxxudV1BUSO25g3oBKnWWjICSU20YUGRLbE8+BimVDu9XOYsLQgUBIzM6Q2EWpAXmek6bplNpP/5gwrmUjWjaWE88x1DI5ddLt5ty5+g90BkKClKVCYoZlY9eThSuBkDh0hpweVji7QGeGhD+X2oItB+vpgVFIjPWYvurXVGJNNMdEXQoJ1Vvx+5xHIbHun9uu9qrCWTYcatfPCkTaq7ds5FEhseyIhERERMS+Qwi1FEJOtmxoXfi+rZdg2/GYzDP7wgjSNAVjyYSFCUJiG2shFwpoV0gACLnCrhqitz0hYfr1UMubvULi2fMQ2f+IJUQYcNYICaPrhIRPzRdiBI1JsxCC5NRJ8vNOIbGDIenVt5E+Rd8oNynqVkg4ywZMISSqLRtBuVHNXhhvuxrPBpT3QG/5/Q+U20bJ6ZaN1Pvi89y97s6Mwf7ctZ8+QyIoJLTRUy0bUrj9RUJiOWHzHJK9Z0ikFSVTDSYrKj+L8NoZlo0dbRBULBuHbyW3fZRw55bZbf+Mbvjjbwu2dAqJg/HZHunR1MpPKK8P4XqxmrQoJNJVev53NlftZ1CGjdvJ1RqsLRQS82VIRIVERCQkIiIi9iG08bWfSk74JasKicKyMRox8oFM0kr6/T5WGzIJwmb0q4TEeOgtGwo6FBIASq0wFEOfIZGSmR5mVE4oktOnQUC2bWPTRsRyoiXUckcbVmULIZEYLymoIz15iuzcOTYSxS7QGzQJCa+Q4JBbje1QSFhdKiR2r7XLt6sKCWs0Qsr6SmSHQkImdYXEwCskXO3nWqdlIygkxmP3Hrbz6YP9ZE5CIs+voZRb0UySZGaopfCERLRsLCdc7We3BWAWgrUqm1BI5EUIrAnn+SyFhDEMqufd4BCZXSWx1xCp7LZsBIVEy0r7YL13oAiJgRpM3SZcHxJPeA4St/1O7scn2S6kK4VlbK5Qy0DEzkNIGINZoGVDqpghEREJiYiIiH2IYNkQsr32s2Dl01IhMc7cYFtoyWAwwOaWoQJhR/SpBETlu86yIRQIOgmJRK0wtkPMds7KRo/c9jHDreLnstdDHTnsqj8vPXydfwMREV/4KEIt05Lwa1o2zEgDlpYFfMARe/mz51hTkl1p6a3UpeWFQmJkYP00bJ5t35E2pGNPSHRaNoJCwoVaTqzujXc6FBKOkNga1xUSrmVjpdOyESYE48y97nbHdgGBdJ1l2cj1FlLWCYlpGRJFfE5USCwl7HO2bJThszXospXGjrwFajCdkBgay4qqE5OZHZDmV5ArSadlY10FhcTk/XplPWXYQULuN4z1eKZCIi8UEu76IoVkoAZl7We2C+lqQYjOFWoZwnxnXKMAn7/jFRLzZkjElo2lRyQkIiIi9h201UgDyDJDIgyqjV/ZBKBi2RhmPoxJK6eQyDS7CoQd05dVy8ZuoZCwUxQSqVolYxc71qysJmR2gK0QEuBsG/m2goufu27vPSJiv6At1HK7mSExNgjVvULrEvzPsaEkuxL6TULCf292cjh8G2x21OwaTS+7BsDutTkyJLSur+5Z6xUSKxPPU0mCqYRaDpKgkMBJnbtCLf3vYTSej5AIK55mDoWElO4YipaNKRkSQrprXJZHQmIZYUcjxKC7tWEW5MYGYjCYatkww0BITCc+tnJdkAvgPuu57ZHmF1zFbxch4cm9qy0KiZWNlPFQo+exJnyBY6iHUxs2oKKQqIQHryQrDcvGSmEZmy9DYm8KiWjZiJgXkZCIiIjYdzDWICwIpYqar+CXDC0bUK7MmvGYkV+tTSxOIZEZdpUFm9ETFQlkPsIaGMt0qkJikKyS26H/v2BsVmHUICRuvZ1smEaFRMRSohlqmRnLljYcqazGmmGOkPlEoGVAcuoUdjTi2O4OQwW91Q7Lxk4OR++Ay4+1H4vWpH7C35W4X82QsMbUV/fyIWA7LBupU0gUGRKNlo18CGZyopT6SdTuWIKVc2dIzFJIZNkVwB1D6knZWbWfEBUSywo7GiF7eyckXNbLqfZQy0Ih4cnJ/nSFxJVcc7iSZzH2Fo1edg6xknbWfoZrShshMVh315bh9v7/fI/0aCYhkYfKYtFFSHjLxiIKiSJDYnaoJcZUWjZmWzaUUugYarn0iIRERETEvkNR+ylkrfbTGgPWllVT/VIhsT3OERgUxiskDDsyR2DrConcKSRGMsXSTUisJGsY427OAyUZ2wFkTYXETWQ7Cnvhoev59iMi9gVsloGUCL9KdsUrJo5UfORmJ0clw05CIj3t5ODHLl/CSEFypD4YF0oi+spNVI7cDptPtobIWq3dub4iGXYoJGRDIVFb3QsD8S7Lhi4zJHrCqShEICSgNZ0+rFBujzSJGJQe7w4EW9q0DAmth2i9hRRH3WtMJSTqGRLRx72cMKMRor93QgJc08YEIeEnvgBm29dur0xXSFzNNYcqhEQIoB3kz6BWBaaDVAjP2WxTSKy7c6BLGbWfsJ1tFzWeXQhDlukKibXFLBuhZWO8NX07wBpbadmIComI+RAJiYiIiH2HqkKiWnEVyINSIREIiYyrQ8sgGSKFV0iMNcPED3aSukLCGEEmE+wUhcRqugpmSC4gtZDZVWSTkLjlFmwG+qmokIhYPtjhCDkoz63LmZssHK1YOMxOhlTdhETwp697f7o4PLldIeU+cgdYDVdbciRCneBq0q2QaAm1LBDsFG21nz5D4uLwIqlMSYVXJyhRriy22DbCCuXWKCeVK7MtG/54pikkxmM3KbR2wz2n537X0ywbRcuG2f8TtojFYUcjRH96LsEspG0KiXwIvnJSXx0hemqmZeNyltcIy6BqGMhryGTUSUgcnkJIDDwhMew47/cTdrId1tJJUrSKoJBQlSyO1XR1QiERFFpZPkeo5RRidQK2VEjMkyEhlcJEMnTpEQmJiIiIfQcXamkRUmKtRQi3Gmn9jThMJKRf9bHjEVeHlhU1AiFJkgSbGbaVY+VX0iohMcRqQaYSLN0ZEuvpGsIOuZoKxDAnl6sos1uTZqe33Q5A9uRTTr4aEbFEMMNdRIWQODt0E4Jb+mVehNnKkMlOIe1uIhASK89eAMAempzQyFUv5T56h3vgyqRtw/rzcrCWzMyQMOOWUMvhpvs6ODTxPJUk6Czj/M55Tq2eQldtZGEg3+K9LlcoLQM1m5BQc2RIjMbn/TbuOBNP/kxTSBAIiZghsZSwo1Fxr9wrkpOnyM6fLyyUgJ/4uvNfXxujDk0nPay1PDXKateH7Ssu+2lVXkaKq5idHNvSCpFKwaqSbGbdhMRBaNrYzrZZS6YTEjMzJIZXob++xwyJ2YSE1RobWjamKCTIMqy1yBhqGUEkJCIiIvYhjDVI4xUS1tYqP6GUCVZXPDd3YaBG2MQNvMxIl4RErxJUp8eFQgJBfYBVwaHeOsKOuZxo9LUxou9WJKuSxt7tt7mHrkm4/Oj1efMREfsEdndYU0g84QmJ2wb+vDSW/MoQpS63Kg+gJCQGz7jVV73WRkhUFBIAV1qCLXWFkOhq2fCKKrJsMtRy2xEirJ6YfP3EDajP75zn5MpJcj9hSpWsrCy2KCSScv8ranVmhkQyR4bEeOQIifHY/d4Hq+5re+1nyJAwfr9xUrCMMOMxoj+9SnIWklOnsDs7mK2KSjAfglcf6s3ZhMRmrtnWhjMVtcbVCy6n6ZB6FmXdOdidI6E6LBs+Q+KAEBKzLBtFy0ZXhsTORVg5Vii0xvOEfRaExGzLBsZii5aN7gwJALIMlcTaz4hISEREROxDFBkSUpFrWwzUjV8FLRQSvaCQGHN1pBjIDOMHSGY3ZytxA/DVKiERFBIywSA6FRKHvafy4nqOuTZGrviV00qwZXrrrQCMtxScv/86vPOIiP0DMxwiVspz6/HhmFQIbvIroGZrDLklkeegv966DzkYoA4fpvf0swDoQ5NKCrmWorczOHwrCNkabGn9gHdlPemUblcVEhOhljsX3de1SUJC+VDLc7vnOLl6spgQJFKUA/kWsqG6grneW5u79lN3XJMAdodPusPdcde53op7T9MzJDwhEVcplw7WWuxw+JwtG8lNpwHInn66fLCSIaE3R6jD01UYZ0eOMLh1UCEkLu7SX0no9wUye8rtq4NYONxBSAw8ibl7AKo/d/KdOTIk6kHf4AiJnXzHtQXtXobV44tlSKgeyGQ+y4YpFRKzCAmbZU4hETMklh6RkIiIiNh3cJYNRzxk2hY31maGhPIyVD3eYnvcZyBytBq40KVhzo50N8G1lcoNfryDNfgMiW7LxlFPSFxedwoJuRYIiWvFNnIwIDl9mmwrgXOfuX6/gIiIfQA7HNak4A/vjLh90CtW7vJLbvVT8XQZmtaC5MwtpM84QuIak+oAtd5z5IZK4dCtrZaNkCExWE8ZbmXYFpVBs/ZTqvkUEipJyfSYp7ee5qa1m4oBfqJkWRPaYtkQQhS/iyODjZmhloHAmDZ/2Nl+mDQ9xvY2rK6uIvxzplo2MH6/cZVy2WB3d8EY1Hr3+TcPemfOAJA99VT5oFdImN0cfWVEcnr6RPpzO86ecdtKSUhsnt/l0MkVOPY81PBRAMx2O7HQRUhIJemvJfteIWGsYTffnSNDwhOiqqGQyHad9cxqWD22GCEhBKRrc9V+Wl1p2Zhm2aAkJHQkQ5cekZCIiIjYdwgKCaEUuTHFjbfIkPA3QdV3k4FRfpFr2Rp9cnI1wA5zcmBbuQHQ0Y3D5c6zHaxxGRLQHWp5fOAGcJfWxuhrYxK/D1shJAB6t9/OeLgG5+67Du88ImL/wOzsIFbdOWit5aNXt/niQ+WkJHvaDW5T+8hUQiK95Qy9C88ALvSuCbmeYscGM9auaaNNIeEn2ysbPayF0c7kfoRSoBR2nGGMKdt6AHYuOPXFytGJ56kk4dLakKEe8vITL69YNioKiY6BfFhAPL66MVshIQVCTFdI7Ow8wurq89ja2mJtba0gGaaFWsaWjeWF9hYL+RwJieSWWwDIzlYCZUfXoH+I7Gn3GunN0yfSH7u6Q08IXrTm1D3WWs49dpUTt63DsTuRWw8ALnemDYdTxWbHxHZlvbfvMySCpWveDAlVUScUlo3dS/6BY5UMiTlCLcEF9M5FSORly0aXQqJXEhIqScDaQuEasZyIhERERMS+Q8iQkElCpk2pkPADatmwbFzMz7Gbr7Jqcsayj7465nJPgHUrtCcOl5MMO94FDWOZgOy2bJzy4XaX+2PMtYzeIbeP7NqV2nbp7bcxvqaiQiJi6aCvXkUdckTdY8Mxz45zXlUhJMZPXEOup6j8MQgZLC0Yr51gZfsiWNu6AqrWgwXEB1u2KiRKQgLobtrw6e/W6PpgeutZWD1eMggVyCThyVPOn/3KU68sUu4TKaHvlVNTvNdrfcWh/vrMDAlwvvCuDAlrNde2PsP6+j1cvXqVjY0NtPWERKtCwmdIEDMklhVmy00w5dpzJCROnECkaV0hMbwKg0OMPrcJAnq3dp/jAB/a3OKl6yv0/Tm2eW6X0XbO6TsPwdG7kFvuHtpl2TiUKK60hFqCq/7c74REICz3kiGxlq6xk+9gtz0hsXoMIQQ9JedTSIAjV+exbCyskHDbmJZre8TyIBISERER+w7aaJQBkSTOshEyJPzqiEzcQDvxgXpPjK8C0NeCXbWKvjrmqRWBNO4Gf/pkKcO24yFYwW7SByGnEBJucHW5N0JfG9M7cgSA0eXLte16t92O3s4xzzwM+eh6vP2IiH0BR0i4CfmvnXctFW847r63xjJ86Ar9OzYQw8ut2QwBl0brKDPmpp3t1gmH9KF1emsMR++Ea09PpMFbP+hePeRIyp2r3TkSzrJh6oTEufvhxAtbn7Mlh9x35zW+9PTrvWWjqpDwE73R1dbnGgtHVlJW09WZCglwvnDdQUhsbz+E1lscOvTFXLx4kePHj5eERGv9nn9/XiGR67wzxDfiYMJsOUWfXJ++6j4LQkrSW24hO+sJCaNh7BQSu/dfIj2zjlprb9IBODfK+MjVneL6APDoJ51N6rYXH4Njz0PqyyDorP48kiiudkxqB+vpvs+QCNeH9XQ6eRQUVNUMibV0DW01w8ufcw9s3AS4a1Q2T6gluIDeeRUSRYbEHISEH6/FHInlRiQkIiIi9h2MNSgNIknJtXFebUD7G5rydotg2TibuYHIwBi2xSp6c8TjqxJh3KTl9PFjbsfWYnwTwEj1QHQrJNa9j/OKGmJHmv7GEQDGV67UtiubNixcfOi5vvWIiH0Ds7mJOnwIay0//vRFvnhjlTtWHCEwfvIa5uqYwfO9X3z1eOs+htsZjz3rBq8v2LzI5RZJdk0hcfxu9+ClhxsH4yYqa0c8IbE5nZCwRpere8Y4y9Xpl01sv5Pt8INbP0WmDH/tZX8FoFRIKFkqPxpWLoCrwwxtLIdXeqwla4zNmMxMX8VNphASm5sfBSBNXshoNOLEiROFZaO9ZUMghCoUEsKKgsCIWA7kl9yKeXLs2HPeV3rmllIh4Wtyx6PTZE9usfrFp6Y+9/976iIWeNvpI4Cza3z2g89w4rZ1Dp1YgWN3IYRFDmwnIXE4SbimTVG7W8Xq4X4nCblfcHHognWPDiZtY1XkLaGWgcTYOvdpQMDxFwCQJosoJNbnIiTQGjNny4bNMpS/zkbL2HIjEhIRERH7DtpqkmDZMLbIkGgqJFJfZXY2cz9fFRlbtl8QElLvgIUV35XO6BrGb7ub9LCyO0Nio+cmGps4UqPvMyXyCcuGqyIcx2DLiCWCvnoVs7NDcuo077pwlQd3RnzrmVIFsfORZyERrNzkrQzrp1v38+FffoTtxA3A77h8oUMhUSEkgorhwoO1bULLxupxJ3fe3mxXKwXLhgu19ITE2d93lotbX1Pb9uzWWb7l176Fh7In+MP3nuDOVUc+BoVEIoULtRSq1r4T8MHPucng4ZW0CKqbZdtQstuycenS++n1TnHliiNdTp48ibF+tbTFsgE+R8IrJASCsd7fk7aIxaAvukmuOt6tUJoX6ZkzZYbElg+hffRWSCSrr+wmJC5lOf/57Hm++tgh7vY1tU8/dIULT2zx0j/kwjI5epc7zt54assG0GrrWj3UY7iVoedVA3wB4tLQXS+Or7STtwGBYKjWCq97pdbWhfudra3nroOpkjcgQ8Lg+Yi5Qy2hHL9FLCciIREREbHvEDIkgkIi9Sx8SGoOCome6jNWlkfH6wzUmF7aY6whO7fDA8dTVkeb9HKJDQOY7fOYPBASzrLRxdof6jlp6TXrJho9f8PPtzdr2/Xu9ITEtR48+6nr9SuIiPiCRpiY2Jtv5nsfPssLVwd83WlHLOirY7Y/co61V55GDh93Tzh6x8Q+nnroCp/8zbPc+VUvBeDMpYvtGRJrFcvG8ecDYoKQCBkSg7UeKpFsdyokUux4jM5zF7YG8JH/AskAXvhm956s5Rcf+kW+6Ze/ibPXzvJ3Tn0Hdz6zVlx/ylBL6dLp+xutConffOAcQsBGPykIia2sO2sCui0bxoy4eOm3OHHij/L4448jhODMmTNTMyTA5UhUFRKzFBoRBwvZ2bMgJcmpk895X+ktt6AvXsQMh3DtaUbmZew+usLGV5zptGtYa/neh86ymWv+4fNvdo8Zy/t/7mHWDve453XOWsDhW0H1kHKrWyGRus94m21j7bDPjtnHto1ASBwbTFezjPMWQsIrJLbPfhhue13x+MIZEnMpJHKMz5CQ8xASnkgyUSGx1IiERERExL5DqZBIyXW3QqKneoxugrM7JzmRXsOsHGGsDaNnd/jEhmRld5M0E+iQ3H/xYUzmLou7SR8xxbLhJhCSHZ9DIcYKbRP0dt0rrtbXSU6dYjw+Dk/fe71/FRERX5AYP/kkAP/J9Hh0d8w/e+GZIutl852PgLVs/JFb4dn7XHvFsefXnr91eci7/tOnOHR8wOv/9CuQhw9z+uI5LrcoJEQqEX3lFBLpChy+DS42FRIGlEIIwerhHjsdCgnpLRsFIfH0vXDvT8Jrvh0Gh3hk8xG+89e/k+95//dw16G7+Mmv/Ules/EKoCRES8uGXyZsISS0sfzGZ86x3k/Q1pYE53iSuKhCSdkqSb9w8X1ovc3Jk2/k8ccf5+abb6bf789BSCgQbhtBJCSWDaOHP0d6263IXm/2xjOQVqo/9ZOPcWn8t0iOpWx81W2dz/nhJy/wM89c5q/dfpqXrDuL5b3vfYJzj17l9W9/Pmnff26lguN3I81FV/HbgiN+Ytt2jVg97FRDXUTkfsCl4SUEgiP9I1O3KwiJSm1xIDyvZVvwkj9RPJ4qUWw/E72NqeG8Aa720/1/HstGoZCIGRJLjUhIRERE7DtkJnMtG2nqLRshQ8IPvj0r35M9xncYzm7dzCG7i107Dpnh4Z0h1xT0xlfpZ4rcZ0xw8SH02N1Jr/bWsEJ0KiSEEKTJOru5m0Doa2MysYYdTk4o+nc/n9G1Hjz1MYihcRFLgPHnHgHgP9Pnr91+iq846ixOO588z87HzrHxh28lObHizokT90C/DGrb3hzxi//m42QjzZv/4svprySkZ27h+IXzXOmQ9aqNnlNIAJx4AVx4oL6B0Qg/OF473OtWSKQh1DKnrzT8t2+F9Zs49yV/nn/8gX/M23/x7Xzywif5ntd9Dz/6lh/ljkN3FEoKnbvJ/NBPiAZ+xdYREnWi8gMPX+TpzSHH13qMtSksYLMIiUQKdIvE+qmnfpp+7zSrK6/mySef5M4773THNDXUEkCBV0hIK6NlY8kw/tzD9J/3/NkbzoHUV3+OHnyM8795CsM6x/7MS5H99s/eDz95nn/00FnecuIwf+cup4R44v5L/O7PP8zzvvhkqY4IOHkPKjvbadk4lrrz8FJLNXBQSHQRkfsBF3YvcHRwlEQmU7cbtSgkNjxJun3szkLpBU7FNbdCYnCoVenVhAu19C0bs0Itx+PK9TMSEsuMSEhERETsO+QmJzFAorxlwyskdFBIuJtdT/U4f8cGW9k6a1oj1o5x58jyu8fCTXKTtaFCB0Li/GfQI+9D7a0hprRsAAySdTK9Ta4E5lqGlqutN+ze8+9mdH6I3bkMVx6/Pr+EiIgvYDzwgQ/y+Olb+Io7buHv3uWk2OOntrj8sw/Su32DQ199O+RjePwDcNuXFM+79NQ2P/8vP8LW5SF//K9+ESdudURF78wZDp9/liuZbm2CkGupU0iAJyQeqpF/VhvwA9+1w/3OiUnIkJD5Dl+R/wKPbz/F//6Kr+Zr3vln+IWHfoFvuueb+OW3/zLf9KJvKoIiw/UmKLSGmbtmDMKEoD+5svijH3iUwyspJ9b7ZBVC4uq4vY0joC1DYmfnUS5e/C1uvuUbeOCBh9Fa85KXvARgaqgl4EMtY4bEMiK/fJnRQw8z8J+V54qgkLj0kx9E7w44fsvP0DszWfU51Ia//8CTfM+DZ3nricP8h5fegRSCsw9c5lf/3Sc4etMqf/RbXoyo1FYCcPJFyPGT2JHGtqzqH/eExMUWQiK06+xnhcQjm49wx6FJa1sTY08w9MP1Z7zD2q9/LwBbX/zNterihQiJoPSaMiYCXO2nVz3MZdmIGRIRREIiIiJiHyIzma/9TBnlpliJ1IVlwyskVI8HTrsb+M3pkHT9KPdkgv9xOuHmq5ph/xpruwn52E9kHn0/+dB3oPfXMGJ68vNq7xDSbHP1aIq+OsKodWTLCmf/+c/DjjLyHQVPf/x6/RoiIr7goK3lH3/yIfof+ygXX/Zy/uNL7ySRguyZbS78508iBwnHvvnFiETCg+92yoF7vgaAz338PD/3L36fbGx42994JTfffaTYb3rLGdaffYZMa3ZaBsRqPS1XTo/fDdk2XH2qcmB5oZBYPdyfkiHRY1tewBz/df7hSc3X3nKKn3/md3nzXW/mHX/iHfz91/19TqzUAwDbFBKJFIVyq2nZeODZa/z6fc/yLV92J4NUMc4Nh/rzWjYEpkHIPPLIv0XKPree+XN89KMf5ciRI5zxk8MQapmI9lVVKRIQMUNiGbH9O78D1rL25V/+nPdlM8P2x3dAJpitc5zs/10GL7l1YrvfunSNN/7+Z/l/z17gu247yQ+99E76UnL/B57mHT/wcTaODXjbX38l/ZWWz+vJe5BcAWhVSRzveUJiPDmxXTmUgti/CglrLQ9cfoAXHHnBzG1rlo2tc/BjX8/6Y78HwPZGPSuklywQatk/BFhX5zrtWHUOckbLhrcIVTMkYsvGcmO67iciIiLiCxCZzlztp1LsjjVHV/0KZaj9DBkSdpeH7PNIRM4X33mCs2nCHVJy7xHFl3/qEp89PGJ9d8VZNi48BJceJts5jF0bMJoRagmwkW4ghpe4erSPvjom6R9GbV9Da4Oq+Df7z3eS2NG1PulTH4OXvO1G/WoiIj5veHhnyN+4/wkOvfvXWB0N+dr/+ZvpS8nufRe59FOfRQwUJ//Cy0mO9J164Xf+NRy5nfGtX8n7/7/PcN/7n+bk7Ru85btezsaxQW3fvTvvQI1GHN+8zGamWWusvMmNHuZRHygbmjYuPgiH3cQ8ZEgArB7uMd7NyceapOceu7B7gfc+9hv86ms/zcc3RmixynHd5y+84lv40y/60xMkRBVNyfEwK0lSd/DrhTLKWss/+aX72Ogn/Pkvu5NPPnmFTNtSITGarpBIGgqJa1v388yzv8gdt/8Fzp8f8fjjj/OmN72pWF3OjSdpuyYGQoEtMyTGZv+uIEfMD2stl3/qp0nPnGHli79o7/sxlp17z3P1XY+ir4xQx28i7X+OHg/BC/5Ysd0TwzHf+9BZfuX8JncMevz4K57HVx8/xHiY8z9+9iHu+52nOHPPUd78F17GYL09AJOTL0IJF+xoro3BV/gGbChJKkSrZUMpycp6yvY+rf687+J9XBtf46UnXjpz23FuSBXIz/4K/PJfh+FV1t7+H+Cj/3SC8OwpSTZvhsTAkaYMr8LgcPd22mD99UaoGRkS4zFKuf3GDInlxueNkBBC/C/AXwE08CvW2r/rH//7wLf7x/+atfZdn69jjIiI+MJEpsckBkSaMMz0pELCSwDT0cM8fOUuTqqrvPiFL2DrnOX+WwZYIbhj8yk+exjWdxNn2fjUOwBBdi2Bk65Wy9IdaglwuH8IsfkEm4dT9KO7sHKEvniW7csj153u0QuEhDnD+lMfvwG/kYiIzx+0tfzwk+f5Pz73NKvG8BO/8cv07rqL9Ve/mqu/8ThX3/MY6Zl1Tvy5l6B8uBwf/mHsk7/Pgy/9z/zuP/l9tq+OedWb7uC1f/wuVDI5iO35TITbnn2aK7nmlsbP5VqK2cmx2iJO3uMePHc/PO8rAbdqV82QAHjkmSf40Pb7efej7+Zj5z6GxXLHSsafu6AR51/Ei+/4o7zllf/LzPevvGWjICRyzSCtvIeKQuLnP3qW33noAv/0bS/l2FqvkEyvp+sIBNey6auPUgq0vyZZq7n//n9Amh7l9tv/Aj/907/CYDDgVa96VbH9rNpPRD1DItNRIbEM2Hrve9n9yEc4/T3fU5wXi8Aay/D+S1z9jcfJzm6R3rLG0W94Iec3X0D2id+CL70Hbv9Snh6N+Q9PnOe/nr0AwHffdRPfddsp+lLwyL3n+Z3/9iBXLw551Ztu57X/0/NqRP4Ejj0fJa8AoK+OgLodRAjBsVS1WjbA2TZ29qFlYzff5f/6yP/FSrLCG+9448ztD197kB9N/jn89Cfh9MvgW36J9NSLGdz7L9nO6i0ZaSIYZfNaNjwhMYM0tVpjfXaE7MqQCAqJ8bgIIY8ZEsuNzwshIYT4KuBtwBdZa0dCiFP+8ZcAfwp4KXAL8B4hxAuttVHHExERUUAHJl0phtslIWF83VdYsdy98mkeu/r1vESe4+677+bZz5zlR25Luft8ztodz4KFk5f75MNd+NiPwYkXMNzcRLz0brf/GZaNY4PDSLPN5fWE/MoIefIofbnN5qVhjZBIjh1DHT3KeLQKT33UeTD3MAiMiPhCw+d2Rvz1+x/nQ5vbvPH4If7Jb72T4ROPc/xf/Bsu/sinGX1uk9UvPsnRr38BIqgGHvx1nn7Hj/B74/+Hp957jJO393nzX3w5Nz2ve9UtEBK3nnuay20roBspWDA7GWr9NKwer9Xs2ixD9Ho8ce0Jfm33Hfzyy97Jf/gfjwFwd/8433VtyBuuXeXU5Rdz8b5Vfv3MEdTz5xsihetNmSGh6SeVgXj/EIy2eOjcNf7RL36K1955jD/zOmclc5JpgxSS9XR9rlDLUCv6+BP/L1ev3stLX/KveeSR8zz88MO86U1vot8vV46DQqIrCM+1bHjLRmzZWApkZ8/y9D/8HvovfCFHv+kbF3quzQ07HzvHtd96kvz8Lupon6PfdA+rX3QSIQW91V22L+d87rV/i3/32Sf5mWcuobG8/dRRvvt5N3ProMfFs1u86789yJP3X+boTau8/W+9ilsq9qxOJD3UsUPwtKsObsPxNOkkJNamtOt8oeK+i/fxvb/7vdx/6X6+7yu+r1BSteKpj8Hv/Gv+wn3vYEuswpv/OXzJt4NyhOlaujZRK5wqydZwTiKg7197OJ2QQOfgiaXODAlPSJjxmCQQulm89iwzPl8Kib8E/J/W2hGAtfacf/xtwE/5xx8RQjwEvBb4wOfnMCMiIr4QoTM3qBBJyjA3rBSEhLuhSZWg9YhPPTFE24TnmYscP36cZ4ef45mVPl//0W0eedmnuGV0E2ujhP4Tvwmbj5Pf9hb08F7Ui14OTzG1ZQPgZP8wwuxweUVAbkhWjqLkFtcuDie27T//+YwuPwPDTTj/GTg9W3oZEfGFim2t+bePnePfPX6OFSX5gRffzlvu/wRP/uAPsvK6r2Lr99cRbHH0G17A6qtPOwuBtZx/14/zwXc+zWOj72NlPeGPfPPzeclX3IKUYurrJadPY/sDbjv3TGutn1p3A1x9dYza6LmVQU9IfO7K5/j5w5/ht95+lUd+/q0AnBC38i0bb+brL/4edz3yMbjjK+Ab/xVn/8WPYMefKGs/54BsZEhsj3LW+5Xn9jdgfI3v+q8fZrWn+Lff/Mri/fYqoXKH+ofmypDIjeXK5kd4+OF/yYkTb2Bj46v5iZ/4j5w4cYLXvva1te2DBaMn22sdhUgICglhY6jlQcf4iSd4/M9/K1Zrznz/vymk87OgtzO2P/QMW7/7FObamPTmNY79qXtYeflJRKi3vfAgF7c+hTCCr3v8GJdPXuJP33yMv3z7Ke5Y6XP1wi7v/ZnPcP/vPUNvoPiKb3wBL/sjZ6arIhqQp8/A07qTkDiWJq0ZEgCrh3pcenq79WdfaLj/0v386Kd/lF995Fc52j/K93/V9/NVt3/V5IZGwyO/Cb/7b+Hh90L/EL9x/Jv5gZ038Uuvr1tDN3obbI0nCYm5MySCTWNG04bVBhMsG/PUfjYI3YjlxOeLkHgh8IeEEN8HDIG/ba39MHAG+L3Kdk/6xyYghPhO4DsBbr/99ht7tBEREV9Q0GNPSPR77I5LeXRR+5koLl/+XT5x7gX0RMarNh8je3KLn7wl4cS25qUr1/j3mx/hW+/8M1h+m8MP/DgcuZ2dh54FIP2iV8FTl7CCqZaNkyuHEWjO99xERA0Ok4oxWxeuAjfXtu2/6EVs/vynsa8E8fgHIiERsS9hrOUd567wTx9+irOjjK8/fZR/9PxbWHv/b/Pk//rXUcdvR538OnpnNjj2J19IcmyANZbHPnQ/H//vH+LJK7fST47xpV97hpe/8W7SjkrAJoSUJHfczq3PPs2FlhVQeSgQEiM4s87ZE8/jHQ//Iu/6hbfx8Obn4BTcc6HH337N3+Yr7CnUj/1L7jz/Q7B+Gr7uP8HL/yQIgei52s9FCImmZePqbs7GoHzuSK3SBy5eucy//7av5PShMh8jVbIIodvobczMkEiVZJwN+dQn/x6DwS286J5/zs/93C+ytbXFd3zHdxSVxwGBYEhV+8RTCoVzyIIk1n4eZFx73/t46u99NwC3/8iP0L/rrpnPGZ/dYut3n2Ln3nOQW/p3H2HjG19I/+4jRU7JUBve+fgj/PinPszWK/86//o3/3e+y+7y9te/hNP9lKsXdnnff/8sn3n/UwghePkfOcNrvuZOVtbbSbJpEDe9FMVl9JWTrT8/3kv45LXd1p+tHnaWDWssYgYB+vmAtZbfOfs7/Oh9P8oHn/4gq8kqf/bFf5a/+EV/kUO9Q/WNn/003PtT8MmfhWtPwdopeMP3wmu+jZ/5mQfJ9M7E/tsUEr2FWjbmtWxUQi1nKCTseIzy5ESeR4XEMuOGERJCiPcAN7X86B/61z0GvB74EuBnhBDPW2T/1tofAn4I4DWvec2c9F5ERMSBwMgPmnt9djPNWr/OsMsk4emn3sknLrySm8VVbj//NL/ysbPcf1jxtg9tcf897yO9lvI1t72Z+zd+gcHmg/C138/29/4TZH+V3ktfCu/8baydbtk40ncrBk/jbvLWe1qH588D99S2Hbz4xVze2WVsbqb/2AfgS77jev5GIiJuKIy1vPPCJv/XI89w3/aQl64P+MGX3MHrNlZ49l/+AE/+6A8jj9zO2lf/bY5+3ctZecVJ8rHh0+/5LPf+2me5vLXOmlzl9a86x8v+zNvpr/Vnv2gDgzvv5NaPf4J7x5MDV3W4z1CM+eUnfpVfe/x9fOjCh+DwOq9WA777td/NS37ofZx8+iFuve034L5fZNRb47Gb/gp3fOs/gP56sR/RS7HjMUbnRZ3nLDQtG9dGGSfX3fu7sjPmpz58ge8C/vXbns/rn3e89tw0EWR+hXKjtzGz9jORhsubnybXW7zqi36Y97zn/TzwwAO85S1v4ZZbmskasxUSExkS0bJx4JBfuMC5f/mv2PzFX6T/4hdz6/f/G3pTFvKsNux+6iJbv/sU48euIlLJ2qtPs/5lt5CeXiu2u29rlx9/6iI/9/QFrhi4LTnOt93jJqJ/cnSNzfuu8Eu/fZbHP3MJKQUv+fJbePVb7mD96KDrpWfj5i9CiqfQFy63/niaZWP1cA9jLMPtjJWNxcmQG4VhPuSdj7yT/3rff+WhKw9xauUUf+PVf4NveOE31ImIzbPwqZ+FT/yMU3/JBO5+I7zp++Cet0Lqfq/bo7wYE1Wxnq5PZkgoURCiM1GEWm5O364Sajk7QyIjSaNlI+IGEhLW2jd0/UwI8ZeAn7euTPxDQggDnADOArdVNr3VPxYRERFRwHiFxNhX2R0a+BtakdI85rc/+wCboz/Cq/kUR7Yy/gk7nNoRrD/7JL9x87v5xnu+kZvXTnH8xGOMVm6hd/gOrj2esv66l5GGm6UQ6HxKy4b3cz5rrgF9TLYKwOjyhYltBy9+kfuZeAH9x39v4ucREV+IyI3lVy9s8v2PPcOnt4Y8b6XP//Pi23n76aOMPvEwD//d7yZ77NOkd3wpx//q3+HQG1/A049d47P/8QM89Mktcp1wMnmWN7ziPu7+xm9Gndi7onFw113c8p738N6d0hJlreXe8/fy3x/877zzBb/K7tNDzqyf4S8//+t52/t+gFte+b+B7TFceS+DF12Ahx6EP/x3+fn3fAkn+me4o0JGAIi0h8myPVo2SoXE80+u88SlHb7tv3yYl14GEvjKO1cmnttTqki530g3eGLric7XybIr7O7cz1hnvOLl/4EPffApPvzhD/NlX/ZlvO51r2t/jg+p7Kkuy0apkBA2tmwcJOQXL3Lpv/wXLv/4T2CyjOPf+Z2c+Mt/CTloJwSyczts//6z7HzsWcy1DHVswOGveR5rrzmN9DWcT4/G/PK5TX722Uvce22XHoa3nv9N/syV9/Plb/0HbK28mCfTPvf+xAf4zO03s3akz2veeicv+fJbJppz9oSbvwglPonebFdBHE8TNnNNZixpQwWx5gN1tzfHn3dCwlrLJy58gl946Bd41yPv4lp2jXuO3sM/+4p/xpvvfLNTNFkLz94HD74LHng3PP4BwMKtXwJv/Vfw0q+DteMT+94e5RxamSRT13vrPH7t8dpj6Q1SSBSERNJBSBSWjfEEoRuxnPh8WTZ+Afgq4H8IIV4I9IALwDuAnxBC/N+4UMsXAB/6PB1jRETEFyjMrpuQ7Prk+CCPDje0y1d/k/effTk9kfGCzY/z26//Bj5zSPENH7rGb9758yiR8O0v+3b6H/oxDg12eOT2v8iJn/tP6LHk0Nf/WUZ+IGOYbtkIqxfnx5uQnCYfuQlHduXixLb9u++GNGW4fYRD8klXA3gk2s0ivjCxmeX8xNOX+M9nz/PkMON5K33+7Ytv5+2njmKevsZTf/1fsfWeHwMhOPLNf4v+n/uTfPZjz/DZf/Q+tq5JemKbF65+kHtekXLzW/4U4tQ9s190Bnp33YkyhuzJJ3nglox3Pfou3vXou3js6mOsJCt8xfBVfO3xN/OVX/c25NWn4De+H37lb8LoKolc5dK5l3Ds/34XDA7R/+hH2Lo0GXAneilmPAZrUWqxUMtASFzaHnNtmPM1P/DbWOAH/tgr4b20riymiWBczZC41O7P3t19nI/f++1g3kKv/yI++MFNPvjBD/LqV7+aN7yhc/2nsGB0ExIJ4BQaktiysd9hrWX4iU9w5Wd/ls1f+mXsaMSht7yFE3/1r9J/3qRFwwxzdu49z87vP8v4iWsgYXDPMdZeexODe44hpHAkxBPn+aXzV/jQplthf2nP8L8/87N83cP/H0ee94d47Iv/Bb/6i9d47FMf4Ev6JzikL/HWv/Ry7njZceQCGREzsXEzKt1hvNNuuTjWc+fipSzndL8+KV8/6giJrctDTty6PvHcPwg8fvVx3vXou3jHw+/g0auPMlAD3njHG/kTd/8JvuSmL0FkO/DQe+DBd8ODvw6bnqC86eXwld/trGXHnz/1Na7sZtxxfG3i8bV0bSKjJk0WICTSFaeomhlq6TMkhOhWSCgFSmHHWWF5y6NCYqnx+SIkfgT4ESHEp4Ax8C1eLfFpIcTPAPcBOfBXYsNGREREE3rkCImdgpCoe7ifPPerfOTZt3O7vEJ/dJH/+NpXcM8VzYCPMjr8Gf7nF/xVThuL/cD/zSNbR7m09lLEO3+C5Mgq6294M3rsa/WYHmp5dHAUgMujKySHb0fvuhUgs3Vxwqcqej36d9/N8Fzm2soe+0AkJCK+4PDIzogffvI8P/XMJba14UuPrPFP7z7DG48fIn/kKhf+xS+z+Qv/DnPlUXoveg27f+qv8f4Hd3j2n38EgeG23sf4sps+wV1f+WqS1/5NWD123Y7t3HE3ZLnye/+Qr3/mMlJIXnP6NXz7y76dP3bnH2PrP9xP/8K9yP/2rXD/r4A1IBV804/x5Pf9FEImHPOy441jA55+aJIgED2nkIBS+TALRYZENubK9pitUc577z/Hy88c5ge/+VXcvnufIyR2r0w8t+rh7sqQuHr1E3z83u/A2pwjh17Ko8+M+OAHP8rrX/963vSmNxVe/jYExUMq2+0nQijww6xo2di/yC9f5uov/RJX/tvPMnrwQcTKCoe+9ms4/m3fPkFEWGMZPXyF7Y88y+6nLrpA5tOrHH7rXay+8hRqo8fTozG/8tQF3nGuJCFesjbg7x0d88fv+4/c/cDPsrX6cu4785/4zCc32PqtR1k91OPVb76DU7yE/OHPctcXtec8PCcIgTo8wJzrY3ODaFQEH0+nERLu/rx1+Q+2aePxq4/z7sfezbsffTefufQZAF516lV828u+jTfe8UbWt847AuI3/jk88tugR9Bbd5XFf/jvwAveCIcm7VhduLw95ujq5Pl+uH944vrSq2TYzIQQzrYxM9RSY4WYqTALeT2FZSNmSCw1Pi+EhLV2DPzZjp99H/B9f7BHFBERsZ+gh06uuandQPzkhlv5MHlO//CI9z4wZqj7fOltik+d+fNcHCi+/nfP8u4X/Df0zhn+2JlvgHf/PdBj3vvMi3jFh9/D7rOKU9/xtYgkIfHWD2OnExLHBm6yNRxfYXS0R7rtBjyp3WLn6pi1I3Wf/ODFL2brN9+HfclhxCO/BV/0Tdf3FxMRsQeMjeGdFzb5sacu8tuXt0iF4G2njvCdt53k5asDdj99kfM/8j623/uTZI+9H1bWOfeHvpX71Csx77vG8eRRvuzQb/PCL1pl7XVfB8/7m44IuA54+MrDhRLi6Wcf5keBMxcU/+hP/SP+6O1/lBMrJ+Dq0/DBH2Kw+Z9Q+VnYOgqv+4tw+VF4/PfgRV+LzX4MuV5aJjaODXjwyjmMsbWGD5GmhOG5mjdDoue2u++S5m/+4PsB+LLnH+f//dYvcfWfF464DXcnfe+pkhgLuTZs9DbYyXfITFYQCOfO/Rqfvu9v0+ud4I7b/xXP/o/PsTMUvOFr3sCXf/mXTyUjYB6FhMJWCIkYarl/oK9c4dpv/AZX3/lrbP/e70GeM3jFK7jpn/xjDr31raj1ugogO7fDzsfPsfPRc+grI8QgYe01p1l79WnSW9d5dpzz0+ev8EsPOhLCAi/+/9l77/C4yjP9/3PO9K7RqHfJkovk3is2NrhRAoQkJIQUINn0nk0vu5tk97ubLdkku/vbZbPpoRowxsaAjcHGNrj3ot410vReTvn9cSTZwpJtWoAwn+vikpmZc+boaOac973f+7kfm5lv1JRwU7aF+r3fRWl/kS5hJU/qf0NnuxO1DSobbSx/fwM1MwvQ6USGuqfg2/UsSjKJaLm0TOn1oivIh0GQgzH0hWPDHj3DHbfGy5GwuoyIokA0cGkXrDea7kg32zu3jxEhZhbM5Gvzv8baqjWUBrrh/DbY/hPwnR8++HotW6rheqheCvpXn7OTkRQiKQm37dLve54pT7u+yNnRkFujXhzNsLkqTM4rlmwgyyiigHgFh5lgMKBms6OhlrkMiXc3b5VDIkeOHDleM0paW+EIDo+di53ajVuWZQqagjzSdSsuMcH8eVP5v7ie67pSdFRtIUmMVP9HsXS/CCcegmu+TujEPkw796EzC+T91TcA0F9lyYbbpDkkRCWK323ENKgNAsxijIg/dakgMXUq4U2bkAqXYmjdodWIXmFCkSPHm0VrIsXv+/w8OBDEn5WoMBv4Rm0JHyr1UJBSiO0foG9vB6kjW8m0bEdVJHorVtFWvQGrMcpsy2bqJ6UpXLAYmv4FLO435LjaQm2jg/mWUAsCAvOK5/HBlR8k9rtfUhqexPur1sKZJ+DEg9qqIiqKfR7h2IfJ/8pXtIC3A/8LZ7dAqBM1kx0NUgOwD3f/SITTY0L2RKMRZSQhfoL651fSHkiztWgdrafM5Nu0idBX107WxAi4cF5SoUu2NQzb2bOyOno9CafD5JtctLT+I93dv8LpnA3qZ/jtb59GlWpwuApZvnz5VR3bqCAxYdtPHaqaRRCEXIbEO4Bsby/Rnc8R3bmDxIGDIEkYKivxfPxjOG+8EfOUsaVRUiBF4vgQyWNDZPvjIICpPg/XhhosjQV4FZlHhkJsOTLAS8MixFSbma/XlnCTQ6Ch+VHY9htCfQEOKBs4k/480bgBi8PAnLVlNC4vw1U4VnQwNTSAqpJubcMy/Y3vJqUrLYPTIHecQ1+4YMxznuGSDd84rT9FUcCWZyL2JgkSlxUhyldS6j0DZ7bAk38DCT+IBqhZBvPvhoa1VyzFuBoGwtrvVua6VAhyGbUQ7nAmrAm5aKGWV12yAZpD4golG6oso4riJR1/XsmIQ+KVGTw53p3kBIkcOXK84xCGMyT8ilb/POKQkOUY4VIX7Yerucbu5fdhE0ZRpqz1ENsm7WFD+YfZdjqP6j1fB08DwoqvUvLPN2LwZym452Z0Di2kcmSSIF/BIWHQGbDo7STkCD6nnqKoEUxgEuJEfElKJ7nGvN4ycwYASakOQ3QbDJ6B4sY3+vTkyDEhWUXlKV+YX/f6eDEUQyfA+gIXd5Z6WGG3kj0XJPH8efqOdZFu3UmmbSdCNsFgwWy8DcuoLOrg1mkvUjh/MUL9jy8kr79O2sPto06IERFibvFcvr3o21xXdR2F1kJIhjhU/BuWth5A/WkDgpyB/DpY+Q2Y8T6SJ0wktneQpxoQASrmazvvOYiaSIxZrR0J2IsGxgoSgtGIMqwRXsly3B1I8K/PnuexI73oLRXcVhynfs4U/vGpc9RcXMNtHr4OjFeyMWw5z8jKaAlYf+gkHX2/JBw+jDvvvRw7NpnOzt3U1NQwWZzEae+lLf0mIp6NY9aZ0U3gWBEFPbIiIYpiLkPibYgqSSRPnCC+ew/RnTtJnz0LgHHSJDwf/xiOdesxNzWOccrIkTSJ4z6Sx4fIdGn2emOVA9eNdVhnFjBkEvnjUIgtJ1pHRYgpNjNfqynmJmOUyX0vwP7nCJ0+ycHEPFrlz+FLam2sK6a6WbqinNpZBej042dDmBoaAEg3N785gkT1VKAfubsVFowVJIqH3UrecTrxANjzTW9oycZ45RgjIsT1JYsp6zsBp56Ax74F2bjmMJi8TuuKUb/mwrXhDaInqF0bKvLHESSGu4KF0xcLEiKSol7iFJsQk+uqHBKqIFyx5G2ko5Fen3NI5MgJEjly5HgHIsY1QWJA1uG2CqMrkZLpCM91r8AgSEyb28DPjAofOBlkX8lvqXZUc2vtR1lo+ATG5BB86I8oiRhTewaRbHrcn/+b0f3rRAEB5YqCBECeOZ+gEsFvN4CqQzXYMYkxQoOXThpMjY0IBgPJIT1OgNYdOUEix58FbzrL7/r8/L7Pz0AmS4XZwLdqS/lAUR6u7jiJZ/rwnvKjRAIkW59Gat+NKKeJFNajn15K07W1XLNgNkLVp+Aqwx6vxEjA2/aO7ZwLnkNAYE7RHL658JtcX309RdYiiA3C6S2aG6L9eSoVC/6gnejMj+Cc/yEomzvqMtI5vQDIkQxigQWKGkFvgd5DKIkEos06+t72fE3EjAbGCoeC0Yg6sr8JSjY6fHHu29PGAwe6EQWBe1fUYXj475nfuJynAwmcZj35F1umdXowOsZ1SBh12ntlZQWXQbPY7z36GSZb9MRjH2L3Czqs1gA33ngjc+fO5cTDJ5Dk+CX7mYi4FMdqsE74vCAaUFQJnU6nlWzkHBJvOZmeHmI7dxLfu4/EgQMo8TiIIpa5cyj6+tdxrFmNsaZmzDZSKE3ylI/kSR+ZjgioYCi14Vxfg3VmIYNWkfuHwjzR0sWBYRFistXMV8ud3JQ4xZSup+HFXQT9MgdTS2jJrsefvgeAkjony+YWMWlu0VV1yjBWVSIYjaSbm9+EswNiWRXQj9x/aRO+PL0OkygwkB5/cuvIN9PfeoW2lVegLdzGMx3P8EznM5wLngMuEiEK5lLWcwiObIa2r4KSBXsxzHw/TLsRaq4B/ZvX4aMnqJWzVrov/c47h7tkhNMXfv9Rh5aiYLqaMjtLHgTaL/sSVZZRrkaQGC7ZEEQRUafLZUi8y8kJEjly5HhHkZJSGJLajasrLVLiGg6SVLIE9Gc4MLCBKaYofzRU0RCR8cUfJFSa4F/mfpOi3t0s0b1A69RPM6liHkOfuxVrWmLoupUIr2iFphcVZFW8bMkGQIHZTWc0yqBFm1ioRjcOSxzv4KVtyUSjEXNTE8kzrbBsKrTsgKWffyNOS44cl6CqKntDMX7T52frUAhJhWvzHfy/0nJWxCF9xEf8WCv+lEw65iVy7mmMPfsQVBm1poLC9y9n2k13QEHDG1Za1B3tZnvHWFvz7MLZfGPBN7i++nqKbcUQ6YNjD2sixEirO3ctLP4MPQU2LGd+Q1vVx5hdPmPMvnUubaAvh9MYCiygM0DpLOg5qAkS1guD9JGJ1Ss7bQgGA4owUrJxYYikqiovtwe4b087z57xYhBF3je/ki+sbqDEZeY/H1OQshkOdgSZW+2+NNvB4p4wQ0JAwTf0BF0d/wZAKF3B/qNzkWUTK1YsYdmyZZiHr0+v1mIdz8axGS5N3B/9fQUDqppFp9NhEAw5h8RbRKanl+j2p4g8tZ3UiRMAGKqrcN54I7Yli7EuWoTePbYkKjuUIHnST/KUj2xPDAB9kRXnmiosMwsZdOr501CIJ9q7OBjRBPJpVhNfdyW50b+HyUefgP7jBKRyDmSvpUX6AYG4lotUOsnF8rlF1M0pfNXtOgW9HmP9pDdPkLAZEAQJ2X/pSr0gCBQbDXjHKdkALdgyPk52zOVQVZWWUAvPdGoiREuoBYA5RXP46/lf5zpTCaXdh+DF/4O+L2gbuWth8adg6k1am07xDew0chlah2IYdRfGRRdzsUNiBONFJWOmq5kRWtyQPHTZl6iypIVaXqFkQxwu2QBN/M05JN7d5ASJHDlyvKMIp8PYhucQpyMK02u1VcWBgcfZ1rMIVRWxzqrBr4NbT53msbIXuf6wwpzrS2HPRzmlVNMx5VOU7dpMYMcZBopcpOomX/I+miBxZYdEocWDPtzM4PBiqqp3YzfGCI/jkACwzJ5N8I9/RP3QBoQjv4JMAowTr2DmyPFq8WckHh0M8pteH82JNHl6HfdWFPIho5XCE0Fij58hkJCQVRWvvwelZRvOgUOYRAHHNbMp/vJfY5w66w07nrZQG892Pcuznc+OsTV/ff7XWVuzlhJbiZbcfvpxOP4gtL8AqFA8XWt1N+0mze0gCAjuI8BviJ47B3NeIUiMZMlELlrlr5iP+tL/oCQKEC4SJIxmPSar/pKAO8FoRB6eqOiNRjKSwtYT/fzvnnZO9IZxWw18/tp6PrykmiLHhUG/3mgkFk/RPBjjljnll54Ei+uSko1sNoxdepgfL3+A3nYfYroYgNMdpXxwziqWLl2K0zm2JEavE5CUqw+hS2aTlxUkREGPomiChA5drsvGnxFNhNhOZPt2UsePA2CePp2ir38Nx9q1GCsrx7xeVVWyPTGSpzQRQhrSRG9DpQPn+hosTR767DoeGQrzZHcPh4dFiCYTfFNs48beLdS3PQlSCr9cy8vG22lJfINgxAKCJkKsmFdE3eyi0RaZrxVzQwPxl15+XfuYCEEQ0Nkk5IRZC7R1lo55vsRkuIxDwoQiqyTHCZ2+GEVVOD50nJ3dO3mu6zk6Ih2jZWTfnPFprpNEirsPDudB+EAQNeFh9Xdh8gYobnpL8qGO9YSYVuoYdT5czMUZEiMYhh1aGUmBq/mTTyCsjkFWUASuItTyYkFCn8uQeJeTEyRy5MjxjiKYDpIXU5FtFjqiErcU2lGULIfP/Ibnu++lzBxlT14l7+1I8GLRHzBJAnfukhHnfQshHeYr2a/x6XiSvm9/G70Fumc04h5HmR8RJBRFQVXVCdPs3WY3OiVCv6IgGEQU8rDqBggNJsfdzjJ7NoFf/5qUbioWOa31HG+8+U05VznePaQVhWf9ER4aCPCsP4KkwhyHlX+tLGVlS4LsA93oolmiqspQViHkPY67ewuOwW4EkxH3Rz9M/t33Yiguet3H4kv6eLn/ZV4eeJn9/fvpjWnW6lmFs/jqvK9yfc31lNvLtVDXzhfh6R9qYkQ2oa0sDmdCUFB/yb7zJ9cTFUWklktXXy92SIxSsQB19y9BVdHZxk7M7fnmSwLuBIMRWRQJGPK473SGZ57aQSCeoa7Qxo9vnc5tcyqwGC9d+dMZjHT7tBXbdU3Fl54Ui3u0ZCMaO0tPz+8YGHgci5IkkS3hzOkVhKP1UPYAc5fNZf2C9eOeW70oviqHRDgTxmmcOOdDEA2oqpYhoUef67LxJpPt7SXy1CtEiKYmCr/6FZwbNmCsqBjzelVWSbeHSZ7ykTrtRw5nQARTrQv7kjJMjfm0GlT+MBTmyY4uTsW0z/NMXYpvJ49xY8vvqQscR1b19FnXs8f0D3TEqgiHBBCgrD6PGRuLqJtdeNkJ+qvF1NBA+PHNyJEIOucbkzNzMTq3FSleBD0vQ+N7xjxXbDRwOnapQxG07zxANHBp6HRGzvDywMvs7NrJc93P4Uv60At6FuRP487SNVwXT1DQcgT2P6ptYCuCSau1QMr6NW9oi+PXQiorc7wnzO3zKsZ9fjyHhEE/4pC4ymuKNR+k1GUXUkbafopXCrUcLtkA0BkMuZKNdzk5QSJHjhzvKPpifeRHIet2o6owtdTBwMDjbDrbiKKKhJoqKEkqqAOPM1jWy4I+KyXFYcS27USWfYdzO6po+PlXyAQkKr93NxzvQc5eOgjXiwrycLqdoigT2g/zzfmocpSuZApdvhlZdmJSz5JJSiSjWazOsfWiljmzAUh6wWLJhzObc4JEjteEqqociSR40BvkcW+QoCRTZNRzb5GHdd4spc8Mog97UYCQpOBL+nAOPoqzrxmrP4Iu3437c58j/8N3osvLe83HkZJSHPYe5sW+F9nbt3fU0uwwOlhQvICPNX2Mayuv1coxAMI98Pw/wdE/QLBdy1eY+X6Yfae2yniZlcUiu43TRaVYx7GDiyY9glmPHLpIkKhehpTSBt26V1jeHflmov4LgkQwnmHLkMjv5t/LeXcNurMxrmss5o6FVaxsKLysxVunN9A5GGbBXDf1RY5LnleMVmTvMY4d+gDh8EFU1YBvqI7u7np6omWsWbGUtSsWsvXRbcSViTMiDDoB6VW06QukAjTmT5xTIwoG1BGHhKLLZUi8CWR7e4lsf5rIU09dKkKsX3+pEyIrkzof0kSIswGUhAR6EfNkN861HkxT3JxUJLYOhdh6rp2WRBoBlQWKnx8OvcDG9geoSg+QMFbRZf8AT1m/RVevlaxXQacXKZ+Sx6z1BdTNKcTmeuNEiIsxTdZch+lz57C+InjyjUBfXECypxi69l4iSJSY9OwMTBBqORxgGwumUVWV88Hz7Ovbx77+fRz2HiYlp7CIRlYYC1mteFjR34yzrU3b2OLWrk9zPwp1q94yF8REvNjiI5GRWT11fFHZbrCjE3TjZkhkpKsUJEY6BiWDEzs7ZRlFvHLbZOHikg1DrmTj3U5OkMiRI8c7ir5YH56oSjTPA8C8Kgf7DvyWF3ruIc8l0Vfg5MuHWvlT2dOsq1lHftd+SuaFUTzTySz6LB/69XcQj3bguaYc+51/jf7MV5Ey4wkSKrKqDTZkWb6sIAEKPYkQ+nwnUp8DUzYIqIQHE5cIEobiYvQlJSSOHSN/1Q3ayrCUfk09x3O8O+lJZXhkIMhD3gAtiTRmUWC928nGoMK0F/owhwMICIRlFb8UwprYjifUgvm8FyWZxtA4jfyvfQvnxg2Iplf/uVNVlbZwGy/2agLEQe9B0nIag2hgbvFcbpp0E4tKFzHVPfVCd4d0FI4/BMf+BK07ARVqVsCqb2klGVdZtmTRiXTW1LHg3Klxn9e7TcjBi1wP9kJkax0QH1eQONXs577dbTxz2svBziCyolJkcrA0sI8ffPXjTJlyda34/CmFbEbi86sbRh/LZkP4fDvwerdQGH6egkSaoaF2enrmMjQ4mYaG2UxaVM8vt/Zy99SZmM1m3GY3wdTElmi9TkS6Qq7NCKqq4kv6yLdMvHKrhVpeECRyJRuvH1VVSZ85Q3THTq0zxhmtTOlyIoSSlEieDZA66SN1PoiaVRDMeizT8rE0edA35HE4meLJoTBPHm+mN51Fh8KyRCv39j3JhqHnKZLi+Dw30un6Li/7q/B2y6CCzWWkYUEBNTM8VEzNx2C6una2rwdzoyaCJU+delMECZ3HgqK6UDoP8crihGKjgbisEJNk7K9o3Zu0hDlb+BLHWh/lXMtxAqkAAHWCmfcmkiwND7EolcIkdELJDJj9IU2EKJ+ndfR5GwkQr+Sxo304zHqWTioY93lBEHAanUQyF7I3LmRIXK0gMXwtSQbANU5pGsOhlqJwxbbJgtGIHNO6wOQyJHLkBIkcOXK8o+iL91EXE+gudDOp0EYmto1HTmvuCO+MUq7rS/O89bfYDFa+ueCb+J+fh6CDzNxvIXS18eFj2zEVyRT+0x8A0BuM494ILxYkLhdsOdKqL5oJkvQUYWi1IYhZjEKC0GCS0vq8S7axzp9PfP9+1E9/D+HI76Btl9YKLEeOCYjLMtuGwjwwEGBPMIYKLHba+BgSi/Z5cYXCiAjEZZUuKYLJdJIioQ1Lcxfplk7SJhPO9evJ+8D7scyZM2EJ0kSE02H29e9jb+9e9vbtxZvQOlrUump53+T3sbRsKfNL5mPRX9RuLhOH89vh1CZofkaz+jor4JqvawP9/NrXdC6G6huw7t9N1jt4SYmJzm1G8o21a0u2acBB9O48YmmJA+0B9rX52d7SR6cpBU+eYUqxg0+vnMRy1Ufob/+GU5VFlBVcXUu+Z0576YlkKbYZmFPmp6PjYXz+5wiHjwAKiuJGnyqkKNNLa8tdzJkzl5kfmInD4WB38xDQNzohcJsuL0gYRIGsrF62jGwEf8pPPBun0lE54WsEQY+qZhFFER26XMnGa0RVFJKHDxN5ajvRnTuQ+vpBELDMnat1xlh7/SUihBxJkzztJ3nKT7o1DIqK6DBinVeMpcmDWONkXzTBk4NBtr3Uw5AMRlViZfAQXx/cydrAfsx50+k238Bx+0fo7jaQ7MuCAEXVNhbe6KFmRgEFlfZX/X1/vegLCtCXlpI6Ob5w+Lr3n6c5HeS+PsRUeEz7zBKTtjLfn85gTvo47D3MkcEjHBo4QEe0C+rBHRNYkk6yJB5ncTJFia0UKhfArIWaAFEyAwyvLszzraRtKMaTx/v4xIq60VbC4+EyucaGWuovhFpeFRc7JCZCllGNoLtihsRFJRu5DIl3PTlBIkeOHO8oevrP446qbFXsLJvk5uDpf2F3770Yig3oDHpquh7gWFkbP1r4IwrObKFACTFwzIltfR6hz9+DXidz7mOfpc5VAoDOaCQ1rNJfjE5UkRTtZn25YEvNIQGiHKXfrccmucAIVn14wmBL25LFRLZsIS2XYza54NRjOUEixyWoqsr+cJwHBwI8MRgiJitUm/R8Lptg5ZEglQE7OkEkqRjplWMY8wcoLY7hONdJZPtzxJNJTFOnUvy97+K66aZXVcstKRInfSe1MozevZz0n0RRFRwGB4vLFrO0bClLy5ZSZi8bu2E2qeWinNwE55/SciFsRTD3I9B0G1Quet2J8/Ep0wBInTqJoXj1mOf0+WbSzcHRCXsiI/F8egovNBZyfoeXEw89jayoGHUijR4bdUMyn/34TObP1q4HiSMJdgyv7Fkclz9fqqryu73n2PTSZm5d1kxJ+RAvv/yUdv6kcrzeWQwOlpBJl3JLQQeG0IN89pP3IFzkBnmlZdptdo9mbozHyOslRR0NpJuIjnAHADXOmglfI4oGFEUaDbXMCRJXj6qqpE6eIrx5M9Ht25EGBxFMJmzLluH47Gexr1qF3uMZs012KEHylJ/UKT+Zbu2+oy+wYF9RjqXJA2U2ng9G2dLTw9N7WgmhxyonWePfzw2+F1iphkk4r6fLcDfPql9i6IQmvpntBiqn5VPdlE9lo+cSZ95bgWV6E6mTJ9+UfeuGQzdlpQBDx4swdSOyItMcauZM714cvr18/IkWwmk/AE5VYE4ywXuTKRalMhQrNeTP2wiVC7X/XOPnLrwTkBWV7zx6EqtRzz0rLi/yOk3O8dt+vpoMCYBEYMKXqLKMgu6KXTYuKdnIZUi8q8kJEjly5HjHoKoq8dPaAOeso5TP1xzlV3uaUBAJTyngi+d7ebj4GRaXLuHm/Jnw4HJajW4yzWYy//HPZPqjnFleT2flBjYM71NvMCCPU7Jh0KlI6tULEoISoc+moxZtpabAnSI0kSCxeDEAiZcPYm68SRMkbvgpGCdOw8/x7qEzmeahgSAPDQToTGWwibAh4efaM1Hmel0YBD0ZxYFXSWEojVMy2YCrpZnI1m2Eu7sRrVZcN91E3vveh3l601WvjoZSIXb17OKFnhfY37efaDaKKIhML5jOX838K5aWLWV6wXT04iuGDlIGWndoIsS5bZCJgtUDs+6ApluhehlcTY/7q0SYMgVZEEidPIlj9VhBIus0cCib4Y9bzvBST4hjPSGy8hx09TKz5TifXjmDJZM8zK1ykwqk+OMPX8JxUeSEYDSSNugxGk3ojeNP6rLZCCdan+TI+Ucpsxzj87MlZFlPOFCCr7uCYKAcvb6AyZMns2D+FCZNmoTx+B+g70GEVGhMecqoICFfECRO+iaexOlHBAlZxXCFU9oaagU0F8tEXNz2U1TFXMnGVSCHw4Sf2ELo4YdJnz2LYDRiu2YFzvUbsK9ahc5+4TquqirZvjjJUz6Sp/xIXu2eYCi341xbrTkhCi283N/Nps5DPNFsISSacWWjrPW/yLpYMw1CDUFlNn3Rxdzfk0KRtJaVxXVGFr2nlKrGfAorHQhX2cbyz4W5qYnoM88iR6PoHJfmqrwedG4zGSHLAWseZ07cx+GezRwbPEYsq7U/LVQNLE6nWRgLMSeVZlJBI+LUO6B2JU8/ZeRwv8ydGxa/ocf0VqCqKn+35TT72vz8v/fOGNP5ZzzyTHkMJYZG/3+0y8ZrKdmYCEVGRTembfJ4aILEiEMiV7LxbicnSOTIkeMdQ1e0i5JObVXJX1ZF0PcH9vTeg1JmZXZC4Yj8S9DBDxZ9F2HTpwGBRwvncANniR8+i2e+he8V/xUfuejmqzMYkSYq2VCuXLJxwSERpt8soKgXBIlzfeOH0xnKyzFUVxHft5/8b90FR34PpzfD7A++pvOS451PXJJ5YijEAwMB9oXiCKgsTvr4aEuElf15uFQjkpqPX82iq8xSMqeAulP7iTy5ldD/nANRxLZ4MQWf+hTO9esQbVcnbg3EB9jRtYOdXTs55D2ErMoUWYu4vuZ6lpYtZXHp4tF09jEoihYod+IhTVBLhTQ77/RbNRGi5hq4gmX3tVLidNJRVoH9xEnEWJqDnUEOdQY50BHgZE+YLCri3nZmVORxz/I66h74b6Z376Lxo5Ww7vHR/Rg9WrvDi51MgsFAyqDHah17/tLpIQYHn+Z85xMo6UOIgkKxwYZvYBJ+fwWxSDGGdJaVN91CTU0NRUVFiBc7QWzDdd0JPzgvuEpMr7BMu01ugunghCUZIxOIrKJg4fKKxAHvAYqsRZTaSid8jSiMdNkQEFWRtJye8LXvZlRVJfHyAUIPP0x0+3bUTAZzUxMlP/wBzhtuGDPhVhWVTEdkVISQQ2kQtM4YtpvqsDR50BkTnG55mU3H/DymltBr9GCRzawNHGJ5UqUiWs5QYDld/QvpVEEUBQqrDcy6tpDShjzKG/IwWt7eQ3hz03QAUqdOY1u86HXvL5wOc3TwKIcHD3PYe5iTk08iiRIkoF4OsFHSM8cfYV48ilM14q1YSt21t2hdMBwlo/uxF7XQeqIbRVEvG1T7dieRkfjmIyfYfKyPu5fV8oEFVVfcJt+cz1n/2dH/H82QeC2hlhOgZrIoghHdlQSJXJeNHBfx9r6a5ciRI8dF7Ondw6w2lQ5XIXes8LLpTBMyInKdgzVnXuC3hb18svojVJzeAp174D2/RN39JABGp0zhT/8E/9FOOnvh5qs3GJHG7bIB8lWWbOgEHWYlRI+gIuvyAHA744Sak8hZBZ3hUou6bfESIlu2oJb+DMFdq3UcyAkS7ypGSjLu7w/wxGCAhAI16TCf7AyyrtdFdcaMrJoIIOOvM1OypITa4y8QefJJgr84AoBl1iyKv/MdnOvXoS8svKr3bA21srN7Jzu6dnDafxqASa5J3D39btZUraHR0zi+q0JVYeC4JkKceASifWCwwbQbYfrtMOla0F0+Wf31IskK8aEEza4KCg8cYdXfPQOCgFEnMrPCxcfmVFB/yMeq26ZSvKAMORbn/NefwbOqDjr3QjoGJjsAOoOIw20mPHQhc0I0GomZDBTYHcTjHbR3PErfwFOItCAIkEw48Pmn4vfXke+ZS8OkSaxeXcvxxx6k+/RxFi+eYNXVNvy3iQ+NefiVlmm32Y2kSMSyMRzGS1eV9cMTqCt12khJKfb27mV11erLOmSEYbeLTicgIua6bLyC7OAg4cceJ/TIw2Q7uxAdDvJuv5282987GtwIoMoK6ZYQyZN+kqf9KPEs6AXM9W6ca6owN1jR+Q8y0PYkv35G4mHLdM7ZatHrClia6OWOoRSlHXbCPdOIAOcMIiW1VuZtLKOsIY+SWtefJYzyjcQ8vQnQSqteiyAxEB/gkPeQlv/gPTTavUcv6GmylXFHzMP89ADzE724lC5w18C0O6BhLU29Lm4uLeHvJ19aiuEqtKDIKrFgCqfHcsnzb3cUReXp015+9ORpeoJJ/nr9FD698urCdz1mD4FUYFTwNLzaDAmDGQzWMSUb2WyWrrY2Wh98iEUf/CBKJoOC/cptPy8u2dDryaZTl319jr9scoJEjhw53jHsPf8sn+pWeXTSNBrFHezpuwepws6H+kI8kvcABSEjn1izFn69FiavR5l2O8u+8I8A5N28DqFkCiZDF5mLBAa90TBulw2DTiUtXVmQ0Ik6CiwFhAjRlc6g85RAGJyWBKqiEvQmKKiwX7KdbcliQg88QPLkSayz74TnfgTBDm1QleMvmt5UhocGAtzf66Ujo2KTM6zp83Njj5W5ERFFzScoqAQmuShZWU593wnCj/6B4C92omazmBrqKfzyl3HesBFjxZVrn2VF5rjvOM91PcfO7p10RjoBmFk4ky/N/RKrq1Zf1tZPsEMTIY4/CL7zIOqh/npY+3cwZcObXmqUzMi80DzE06e87DjrJZTIssFYyvrUPn64II/p8xuZXu7CbNChpGX6Du3FEte+s7GdO0CSsF9/ExzZBe3Pw9QbRvftKrKMChKqqtIxeATLdTKmqv3sf2mN9v5xNwO+OXhjMykpmcPqa2ZQW1U5pkb6jGn8cNxRrMMOibhvzMOjjoeLBAmAYCo4viAxWrJx+RXNx1seJ5qNcvOky7cUFgVNQNLrQafmMiQAVEkitns3oYcfIbZrF8gy1gULKPzsZ3GsXYto1mzxIyJE4oTmhFCTEoJJh3lqPpZpLszWVsS+J8icfJFtB/T8qWgtz+WvRSnQMSMd5eMDScpOyYg+BwhgrrEx9WYP5VPyKapyjCtkv5PQu90YystJXkWOhKqqdEW7OOQ9xCHvIQ4OHKQv3geATW9ltrWMDdYG5vh7mOE9j1ltQxVMZHVTMSrdsPr7sOIro10wSoJn6U6N/1l2FWoiRGQo+Y4SJPyxNE+e6OfXeztoG4pTV2jjwb9awsLaibvovBKPxYOkSkQyEVwm16vPkABUcx7RwS4O7NjB8ZZuDvYm6JEc+JRGPnv/Vq7LZFAFEK8Uaplr+5njInKCRI4cOd4RDMQHMOw6gF6BolvcbDpXgiKIeEqNxLv/QNKV4r3emZi3fRkMFrjpZ3i/82XcQ9pNTqxbCmgWxYt7busMRuRxHRIC8WGHxOVKNgCKbcUkUyE6kmn0xS6UsB2bQWutFeiLjS9ILF4MOh2xXc9jveeDsOvv4eCv4Pq/fW0nKMfbmpSs8NRQiPu7ung+pqIKAnMDQT7So+f6QTBKNoKiQLDBTdnqSoqlQcKPPUbons34h3zo3G7yPngHebfeinnatCu+X0bOsKd3Dzu7dvJCzwsE00H0op4FxQu4a9pdXFt1LUXW8fvVA9oK2KlNWqvO7v3aY1VL4cZPQ+MtF8LN3iSC8Qw7zg7y9KkBXmgeIpVVcJr1XDetmJn1Hv7rpARHN3GLOERezYVjEU06RJseOZBClWX8/3MfxpoaLBvvglM/1Lp+XCRI2D0mOtr38NAT/4NFdwCLOUx5I4RDhZxqXUVUWMaUSQu5ZeUkil0TT150BuO4wuYoIyUbEzgk0sPXpAKL9rqh5BBVzkst2BdKNiZe0fQlffzHsf9gXvE8FpRcvuWiIGqChCiqCAjvakEi091N6JFHCG96FGlwEF1BAZ67P47rttsw1WqCnSorpM4FSBz3kTx9QYSwTHNjKQthll9E6HoBtrzMKVMZfyrZyKbKbxDQ2SmQZdZ6BeqPhnGHZYwWlarGfGpu9FDV5MHieOuDKN9ozDNnkDx6bNznZEXm6NDR0ZKxkTDXfJObefYqPiLmM3ewlckDZ9FxVluZr1wE174fapYT3Ocg1RKlzPEx6D86piVnpdlIR3L8z7JzWJAIDyWpmPqG/rpvKBlJ4WRfmIMdAV5s8bOnxYesqDSVOfn3D85h4/SSUYHyavGYtZBVf9I/LEho5yx9mZKNdDpNd3c3HR0dtLR3sDGi0B9u5aung4RUzfnlTkeJm4wclWysyWRQ4MoOiTFdNnKCxLudnCCRI0eOdwSPtTzG6qMynXkeCirOsnfXvUiVNj7ScYpfe/Yzqy2P9xZL0HsIbv8VkR27CT25i+bZAg1HVZS0Vhtt1I8VJPTG8ScSBh1XFWoJUGwtpiN2lvZkGorykM86MckBRFEgMEGOhC4vD+v8+UR37qDoK1+GaTfBoV/Dym/kwi3/QlBVlaPhOPe3nuOxsExYMFKSTHJ3r8pNfQolCR0+VSVWn0fFddWU56tEt20j9I2/Y+j4cdDpsK9cievWW3CsXIkwQcjimPcbOsoTrU+wvWM7kUwEh9HBNRXXsKpyFcvKlo276j5KNql1xjj+oNamU8lC4VRY832Y8T7Iu3KN8uuhJ5jgmdNenj7l5eWOALKiUuoy84H5laxtKmFhbT4GnUhCVvhWaIiMw0ni0EHybrt1zH50bjNSMMXgL35JurmZ9Hd/xPZzAaa5F5F/cit/m/oYauoo5eJO6vNPUlMeRVUFvMEKus/XIB9NsWzmDdzypc+gu8oac73BMK6wOYrZBaLhEkHiQts97ZpUbC0GGBM8N+Z9xMs7JMLpMJ/b8TkS2QTfWfSdKwaajjgkdDoQVOFdlyGhpNNEn32W0MMPk9i3H0QR+4oV5H3/e9hXrtQmTROJEDVgcbRgTmxDaN0DZ+MkRBOb6+/iN0u+yBHRg0GFmSGV9Sei1A5k8RRbqV5YTs0MDyWTXOhe5YTynYZ17jyi254i29uLobycjJzhpf6X2NG1g+e6nyOQCmAQDSwpmsvdzmnMH2yntmU/gnQMdEaoXgpr7oCa5VA2Z0xJmL61G+VIAGX6jYgn/wjZ1Girzkqzkd3B2LhZLHa3GVEnjCnVejsQS0sc6QpyoD3Ayx0BjnaHSA2Xl9YW2PjkNXW8Z3YZU0uuvlvSK/FYhgWJlJ866kYzJC4OtUyn03R1ddHR0UFHRwfnenz0yE56lTwG1GIa9YW4hATTKopYMHCGxqf+RENjMbeV3UZvVoeayaCgotNfvnxPMBpyXTZyjJITJHLkyPG2JyWlOLD1N3ytH05/aip/ODcJVRCYZU2yTf8nisQCru1UqBWfgaZbydjn0f/9G7B4spz/2I00fGk76sWCxEU3X4PJjCLLyFJ2zA1Uy5DQFP6rESRSmReRVOj3GLGThy7sxVVsxT+BIAHgWLMa70/+nkxHB8bFn4HTj8GxP8GCe1/H2crxVjOUTPLwuaPc70tzTpeHSYZrvSo39yaY6ZMYklXkcgfcVMHs6W5SL+0n9PMf0rJjJ2omg2nyZIq++Q1cN96IvqDgiu/XFm7jybYnebLtSXpjvVj0FlZXrebGuhtZVLoIg3iZgaEiQ8ceTYQ4sxnSEXCUwqK/gpkfgJIZY1Ye30hUVeWcN8rTp7xsPzXAqT7NVTS52M6nV05ibVMxM8pdl0worDoRt8lA/9RGjC8dpOX8EL2hJL3BJH2hJKsDMerCMYQn/5OnqxbwrydMcPIQ9+S5ub7SwCrnRzAXJFEUkVC4kqHzq6iZfxfzq7JseehHTOkLUrnEcNViBAw7rSQJRZERx+soIghajsQrBYlXhMoVWrUVR2/CO+776EdLPC51SJwYOsG393yb3lgv/7rqX2lwN1zxuAVhJEMCRFV81zgkUufPE3r4YSKPb0YOhzGUl1P4xS/guvVWDCUlqIpKuj1M8tgQyZM+lISEYBSwFIew6PZiDjyA0DlcflMwhZY5f8VvPddyf9pFRFYpTcO60wlmdKQpyTPTsKCchnnF5Je9u8Rm64L5ALy49T62TI6yp3cP8Wwcq97KNQWzWCMbWN57Gvu+h7QN8qq0FsH110HNssuK8/oCTXyQijdgPPI/WjnWcPvsSrORuKwQlGTyDWOnOqIo4CywEHmLBYmhaJqDHZr4cLAjyOn+CLKiIgrQVObigwurWFiTz7wa9xW7Z1wtIyHc/qTWDtWoFxFQCHn7eO65c7S2ttLV08eAbKdXzWNAKMKf1UJ4K90W7qjPp67LTXGwg29t+yyp+jTytwvodB2h/NBCgtFC1EwGVVUR9VfOkEBRUCUJnV6PLElvyO+Y451JTpDIkSPH255HmzexcWeIgM2CMtXHkedvgXILM0NPssU9xId75nFLxU6w5qNc/w/03vEBQKL8rz+OsdCOIoAyHJj0ypINg0nrZ55NpdHZL0zcDDoB6SpLNoqsRWTkBIKSpNOho071YIj24CmzMdgZmXA7++o1eH/y90R37MRz98ehbC7s/y+YdzeIf9krZ39pZJMRdpzZxx8HU+w0VCCJFmZEDXy7N8U1fRmiSYWE20xiXS1zFpVAXzuRzb+l/UtPaPZwl4u897+fvNtuxTRt2hVXtn1JH0+1P8WWti2c8p9CFESWlC7hs7M/y5qqNVgN1ok3VlXwnoTjD1wIpzQ6oPFmmPl+qFnxhrbpvBhZUTncFeTpUwM8fdpLpz+BIMDcKjff2jCVtU0l1BbYiKUlBsIp9rb6GQinGIik8EZSo/+OVpnYll/Fpw7s54v/8SxBsxODoLI62k5FOIGjdBFnF1xL0Sfv5pfKdsT0Noz6fqKKSDJYgt61hqbGOzALxTzwzAEs1Qm2P/7vFFbXUnO8dVTAvFpGWoTK2SziROGDtoJLMyReESrnMDgw68wTOiRGSjyk4WuSqqqc8p/if0/8L892PUuxtZj/7/r/74qlGiNcCLVUQeUv2iEhx+JEtm0l9PDDpI4dRzAYcFx/HXm334518WIQBLI9MUJb2kgcH0KJZBD0CmZXJ1b9VszpZxGGslrOz/QbyNRcw1Ou+fzan2VvOI4uDlN70sxrTtEo6Zg8v5iG24spqLRfdevdvxS6I9081/0cz3c9x6fMcGLHAxx0FrHOM4s1qSyLOg5ian5Ae3H5PFj9XZhyAxRNu2oBVD+c/yCZGzEaHXD2yTGCBEB3KnOJIAFajkTozyhIKIpKmy/Goc4gBzuCHOwM0u7TFitMepE5VXl8dtUk5tfkM7fajd305kzPRhwSnb5OXhp8iTPnmvmgqY2TLx5ju5KHz1hCR7aUtAxGncCCAhNLxCDz+8+Qf2Qf0bNtCHVhRF2CoS8bQRBw2AswR2dRZB6iLViLJAgoqnrlDAmDNt5Ss9lcyUaOnCCRI0eOtzdZOctzj/4HX+6G5s/N53+bm1AFgRViO9vynmV13jWsPPA8noIw3Hw/3n/6J1Idg1TcXoXhpm9hOvE/ZPQgp7TBh1EvjqmXNJi0lYdsOoXZfiHrQS8KyKoOUK/okBipxRflAO26Wq4hHyFxgPypVloODZJJSRjNl15ujRXlmKZOJbpzJ5577oYln4VH7oGzW7TJYY63N+Fezpx5jj8NJHnE0ojfWIwHhQ92SqztSWIISAQMOuILS2hcWobTkCCy5Un6fr6Z9NmzoNdjX74c13e/g33VKsQrlGQksgl2du9kS9sW9vftR1ZlGj2N/PWCv2ZD7YbR/IEJCXUPd8h4CAZPXwinXPdjLZzS8OYEvKWyMntbfWw/6eXZM1788QwGncC0Uic3zCgl32YgmpJ4/vwQDx3qwRtOEU1fulrmMOspdZkpdpqpMBlomzUTtj/I/+V1Yhdk1F07kPr7Yf51tFWGUFa3U5i5A0FQiSULkMRbmdzfS33iLLrbvwOCQCISQ0ruZt+Dh3AVF3PrN39A7/bdqJlXKUgMD66lbHb0mnIJ4zgkRmq4R1xbgiBQZC1iMDk4/vsMuzb6o4Ps923i8dbHaQm14DA4+PSsT3NX412XL8t5BaKgfeZEUUVQ/vIyJFRFIXn4MKHHHiOydRtqIoGxfhLF3/omzptvRu92k/XGiTzbRfKoFymQAUHBbDqN1fAkZvFlRMUG9dfApJ+i1lzDcWMJ9/f52dQfJOwPkZdQuLYlxeIhlTkzCmn4WDEltU6Ed3BLyVeLoiqc8J1gV/cudnXvGu2IUe+qIznJw5qeGJ9tb0dMHQGdCepWwbIvw+T14Jy4Le3l0BcMCxKBLDRcB+e2ae2IRfGCIJHMMMtxqTjrKrTQ2xxCVdQ35e+UyEgc7wlzaLgl8eGuIKGENuF2Ww3Mq3Zzx4JKFtTmM73MNVq69WaRyWRob2/n3PlzCKrAMy8+y4lAmCFjCafSTcTQrllFisQGqZ/5fSdoPLUbsSxOukkhPUOk+3rtmpzXY0bXlqCp/kdYnEs5+Og2jm5/Es9KmZRioqugDFlRRkXaiRi536mZTK5kI0dOkMiRI8fbmydaNrNhhx+fzUpqcoCzz9VjKNGREB/FKthY9vIgCz3dyDPuIN6uEHxkK/lNMo5v/gFEEZPOREYPUjIBXJohMeqQeEXLKb0OJEWHICpIV7ASjtR95wsRWtMZVGsJQjpF8fA4y9cdpazBPe62jrXX4/v5L8j292NouhV2/YMWcDn1xpxL4u3GcNvL2NmnebQ/xO+syzjumo7eobJiSGJdb4LyngxDkorU5KHhljKW1ZpJPLeT8Pf/kcF9+0BRMM+YobXqvGEj+vzLh0NKisRL/S+xpW0LO7p2kJSSlNnKuHv63dxQdwOT8q7Q7i0VhlOPaSUZnXu0xyoXwQ3/DI23gs3zxpybV75tVuaZ0142H+vjhfNDpCUFg07AYTZgMehIZmWO94Q53hPGqBcpcpgocpioL7SzvL6AYqeZEpdJ++k0U+IyYzXqURWFTGsrPzrVxm8qKlAB0/2/IeRxMHRzLdkGPRbnU4iigpSyk0mupLTkPSxftg6TyQSHfwubt+I/+jQnTnRxctezSKk4rpK53PmTv8ZssyOYTCjpVzcx1xmGHRJXCrb0N495yCCODbUErWxjMKEJErIiE8lECKQCnA+eZ0trB1DFZ3d8AZ2lm1mFs/je4u+xoXbDqxIiRhjPITFe3f07jUxnJ+HHNxPevJlsTw+C1Ypz/Xry3nc7ltmzkYNpEof7SR46QTYgAAom8TgO/fNYzEcRa2ZB7Vqo+wkUT2cwK/OIN8gfz/pozpxHL6tM7s3wnn6ZdeV5TF5XQ3lDHuJfeCbExSSlJPv79rOrZxfPdz+PP+VHJ+iY52nir4tXsGqwi8rjL+LXmxj0OVHKr0ec/x6YtPoNyUkSjTpEpxHJl4TGm+DUo9o1rvaaMQ6J8XCX2pDSMrFQGkf+6yuHiKayNA/GON0X4XhPiOM9Yc57o4zkztYX2VnXWMK8Gjfzqt3UFdj+LN+vQCDA+ZOnOH/2DJ0DA6RkGFRdiNVWzmHlYKYJIa0yJdjJwoEzLPSeoVrtRVriILNaR/gjSRSdhIAOV95cPPnX4PFcgy3/OLR9io5nOji493EyiSRzNtyEFN8OwKmSOnRKL4YrCBLCxYKEXp9zSLzLyQkSOXLkeNsiKRLPPvQzPt8LnV9aws/Pz0EFlgi7OGrp5BOWW1kt/w+yowB19pfov/39mPMzFP3dL8GuuRZMehNZPUjDDgmTXiR20eqrfriFWzY1VpAw6kRkVYcgKFeVIQFQLEZpiacR3BUwAAV5UQAGOycWJFw33YTv339O+IktFHzyE7Dqm5pL4vRjMP22V33OcrzBSGno2IN6bitHu87zW8dGHi++lkSpnklRmS+cS9HYniEalTCV2ym+uZJlcwtQTh4m8od/ovWZZ1ETCQxlZXg++QlcN9+Mqa7usm+pqipnAmd4ovUJtrVvw5/y4zA6uKHuBm6su5E5RXMQhctMfFQVOvfCkd9pYoSUBE89XPsdmHE75F/+/V8tsqLSF0rS4Y/zUnuA584Mcs4bRXpFJwiTTqS2wMaUEgdTih1MKXHQUGQn32accIAux+KkThwnfuQIvqNHSR49hhKJ4Fq6isxdf0W0uhBTIoT/exGM+oOIkhWUa7AenMXcRe/BfW01ANGAj65jh+g9GaWtdT7Bf/g5ok5Hw8KlZLMzScTcmG2aQ0owGa9YsiErMqF0iEgmQjwbpyPRBcDW81vIOHVEs1HimTiSKqGoCoqqsCbcwrxoPz968fvIqoyqqqioWMt7ec5vY+AFB/FsnJZQC/FsnOX3LyeSjqBy0XlMTAU+xh1T7uSj85ZT7ax+jX81jYtDLVFBRUVSJAy6ywfSvR2RIxEi254i/PjjJA8fBkHAtmQJhV/4PI7rrkOVdSRfPMHQPz5FJqj9rY3COVyG3VgrougmL4DaL0PFAtAbScoK231hHjjaxvPhGApQ7pPY2Jlmvc3G3IW11H6o4B3fnvPVEM/Gea77ObZ3bGdf3z7Schq7wc5yz3RWSVNY3n0SV9sW7cWeelj8aawLp8CXfkyi8Hac09a/ocdjKLAg+VMweYNWdnb8Aai9BpdBj1Mv0jWBIJFfqrkmAv3xqxYkUlmZlsEY571RznmjNHtjnBuI0hu6UPrhthqYWZHH2sZiZlXmMbfKjdv25nRPURUFyedD6usj299PtKeHzv5+umIxenU6oiYTUcXEYMLMQLaUdlMRkqjHnrWTp/r4XPAlluRJbNH1Mf0DKgVVOgazWSCAyVhMiecWPAWryHcvJZtU6W85x4Fde0gf38IGJ3Tte5qamRtYeMv7KKqpo/vf7geg1V3B5FAveqPpssc/pmTDYECWpL8IMTTHayMnSOTIkeNty5aWJ1i/Y4ghh42++iRdO0pwFMRotu+kydDE/BefoMCdQLnpPjq//CWQMpR/9iaExguDnhGHxGjJxiUZEhdKNi5GrxOQFJ220noFh0SRTRM/nIQ4lUghFGuChDntxe62MdgZnXBbY2UllrlzCW9+HM8n7kVouhVe+Cns+FutPaH+8jf1HG8CiYDWZeLcViLt+3jItZE/lN3M6al3YZJV1nollnUlMPSkSVv1FCwqZfniUuyxHsKb76f3B1uQBgcRHQ5cN9yA6z03Y5k7F+EKjhdv3Mvm1s1sadtCW7gNg2hgZcVKbqy7kRUVKzDqrjCwjQ7A0T/Ckd9DoFUboM/6AMy5S6vTfh0DPUlW6A0l6fAn6PTHaffF6fQn6PDH6fLHeWXXOIdZz8xyF8vqC5hW6mRyiYMyl/myg00lmSR97hzJU6dInT5N6uQp0s3Nmg1bEDDVT8K6bi390wzg0r5TfQsEpj6cxRyZTc3Cj1OYt5BAXx/Kbj99Lx1j577/Zairg3gwAICo01OZb2eOdYCGb2zB7inkpc1tHNrWgZSVUXUKqkFPIOLlTNdOhhJDDCYHx/z0JX2E0iEU9cIvXd1v5VoK+cWBnxF0ait9Fr0FvahHJ+gQBZHCxCBL5CyHe3aT0RkQBREBAZ0lyVBWj+IzYTPYsOqtRDNR1lWvI9+ST54pjzxTHpPyJuHzu/nw/x7kuqp1VDuvHHh6JUZCLQVRheFfJy2n3zGChJrNEnvxRcKPP05sOBTWOGkShV/9Cq6bbkJvt5DcvY/Az58gFSwGdOgFH07XbqxTzegbF0L1L8CsdS5QVZWXw3Ee7B/gcW+QmKriTCgs6UizMq1j5axSGtYVY3X+5bXonIhENsELPS/wVMdT7O7ZTUbJUGQt4raiRVybSDK//QCG8w8CAlQuhOv+Rrt3FWihquZsFtH+M+Iv7sW5/o0VJPQFFpKn/GC0amWOpzfDxp+CwUKN2URHcnxh0V2qOTSC/XGqmy64xLKyQk8wSYdPu8a1++J0DF/v+kLJUdeDQScwqdDO/Bo3HyquGhVYK9yW1z2hVlUVJRpF8vmR/T4kvx/J50fy+5AGvGT7+8n29ZH2evG5nHiLixkoKSHodiMLIn5DAQHZRUfaQ79qAT3U5Om4qy6PNTPL+VV3CZHUIEuvDxII7GGRFEFVRQzWedTl34pJnE5iyEDgfA9tzxxnoPVhQgP92vk2GJneVA1puPlTn8C84M7R47ZljOSbA3TnFTA5xBVLNsY6JLTrjSJLV+zOkeMvk5wgkSNHjrclkiLxzP3/yuf6YeBrK/nlOS2te4rpCVrENDf3O1mY106m/kZCTxwmdb6L8o0ujB/4f2P2Y9JpDomLMyTGFyTGDlwMOhFZ5aocEiadiXxzPhY1QFiSGSqrxn4M5O4OCqsWXzbYEsB1880M/PCHpE6fxtLUpNX0//422PcLWPHVqzthOV4f/latBvncNtSufRywz+W3ZfeyZd4XSelEGiIyX2jOUHMmTjipkj/NTePd9VSUyMSf2kr4M5sZOn9ey4W45hpcN9+M/dpViKbLC0pZOcuunl1sat7E3r69KKrC3KK5fH/J91lbvRaXyXX545az0Pw0HP6d9lOVoWopXPM1aHzPq7JGXzwY7/BfEBw6/Qm6A4kxjgezXqTYaUZWRla0VMrzLNw+r4KPLKnGYx//91YzGTK9vWS7u8l0dZPt7iLT2UWmu5tMe7smPgA6txtzUxOO667DOKuRXucgzd6dKMpmjKYYZXIRcCfn6m9iKv9L5jGVrU//jkT45wCsKf0wakwhqB/E2VCNp2wO2WIL0TyV9sFjHGs5TnTvF4gYLZj7imhS13Lj/72XXlMr/5KW6Or08m/PvQiAKIgUmAsotBZSZitjZuFMPGYP+eZ8XCYXdoOddEs/J478np+v+Ddqps3CZrChF18xxDrye3j8s2xZ+2twX3A2zP/RM6xpKuHHt84A4DenfsNPD/6UL877Ik7j2BZ/ByOB4b/VpV02XguiqE0KdKKKqmr7TMtp7Ngvt9lbiqooJI8cIfLkViLbtyP7/ejcbvI+8AFc73kPpmIj2f27if36YRKhelRs6IQU9qIT2GYXYph/HTjvGrPP1kSKTQNB7u/10ytJGCWVqd0Z5g8prJ/kofE9kymoePuekzealJRid+9utnds54WeF0hKSQrMHm73zGFdLMrs1n2IqYOgN0PdtbDy61oexLAz8WIEgwHbkiXEdu9+w1fA9R4LSjyLkpQQZ34Ajv5Bu45Pv41JVhMHI4kxr1cVhYzPj7e1G71B5dgzRzm54yESvgCZYBgiYWyZBGYpjQWYIYosMOoxG3VYjHqsJj02kx6LUY8wKMBpQBAQBBFEkV6dCIIIOnH0MeHix0RRCwwWBQRRB6KIkogj+/ya8OD3I/t8qOOULyg6HZG6OoYqK/EuXIBXr0cC0qqOhK2Cfn0xp0MCMVkrj1tYm8+9UwpZWBXBJR4lFHqcUPAgaizGYFrEPxRAL09jx349rpiHQjlLcOBZpMyTo+9pynNiqSimYNZC5BI7qSIjp5ODrNkBT5z9NVt8T4+WlN0UkKks7KUnW4XK1QsSynCGBGihwDlB4t1JTpB4i/i/n30bRYB7vvCTt/pQcuR4W/J48xOs3znEkNPOyVoF37NO3J42zjuOscG4mpXeTagOK1LNx/D/+Au46tM4v735EkeBWWcmob/QZcN0Sajl+BkSBlFAVrSSjSs5JAAqHBVIGS9Y4FxRKbWA4u2iqHot7cd8pJMSJsv4l1znhvV4f/ITwo9s0gSJ+jVahsQLP4WZd4Cr/NWcuhxXg5yFrv3QvB3OPw2+cwR1edxf/TX+uOAHNFuMWCSVtUMyC9pTqN0p9A4jtSurmNJoRji8m8jP/o32AwdAVTHPmknx976Lc+NG9O7xy3MupjXUyqbmTWxp20IgFaDIWsQ90+/h1vpbqXRWXvn4fc1aHsKx+yE+CPZiWPYFmP1hKKifcLNkRqY7mKDTn6ArMNbt0BtKIl8kOtiMOqo9NhpLnWyYXkKNx4bHZuR0f4QtJ/o5NxDFYtBx65xyPrCgirlVeQiCgByLkTrdSqarm0x3F9mubjLd3WS7usgODIyKDgCCxYKxshJDTTWm61aiNNQSq3bTlz5F1HcQNfsnLJlBxICCqBOIBovoaS4hfM6A7mMSe/0GrjPpETpaaVlejL8yxaAlTlGym1mpafxssiYqkAG6tf8segtOqw1HsBlnYRPWIq0rxvWOG7BOk/A4H6Qgr4j7b/w+RZYi8s356K7QdaQndpITgEt0TCwi2bSWnsSHxggSJr1uzDVpJCR3KDF0iSChH+myIV++88/VMuKQEEccEipvy2BLVVVJnTpNZOtWItu2IfX3I5jN2FetwnXzTdibypGPPkP8iYcIRZqQ1QYEIY2lxI91vg3Too0IhrETpNZEiicGQzzWH+RsKo2gqtR4JW7tzrA+38msRZVUNea/a3IhUlKKPb17eLrjaXb17CIpJck35XGzayrrgkPMPXcAnXIErB7t/jRlI0y69qpET9s1K4g+8wzp5mbMkye/Ycc8EmyZHUqgczUhZcuQHv4v0mcU3Bk9PaXV7LrzXgzeAQyhANZ4GN2ws8k++0uogsi8I/cBkDGakWwOBKcTo8eGyaDDIApaCdzwfyoZSGVQUox9XFVAUbU2lop80b+VsY/JWqkWsjz6vGg2oysoQO/xYJo0CV2BB72nANGTj99goDeToSsYpLu/n0wmg6SKpJ3lRM0ldKXNnB1KoaQhzyqyoF7P1MI+GiyHsMin0ae7GWzNMghkEiZiAzaIWQm7Mhz8ryIEIthEiFj9eO0KofIUPnuKkD1D2J4lY1CBE9rJHtL+c+itfAYQ4kPoiiqpdlZT5aiiQz5Epb2X40NNZA3WV1eyodeuQ7nWn+9ecoLEW0DH2aM0/fpRuit0kBMkcuS4BEmR2PGnf+HzAxD45lr++9w8BBTyHZvJynmsPXKUcmsEafW/0PeN72CwShR/69ujFtGLMeqMhPSgDDsgzAYdqewFx4NhggwJg16HrIpXL0jYKzg6dAzBAicRuR4XarCHonla0NxQV5SKKeNPVHUuF84NGwg/9hiFX/kyOrtdc0n8chFs/Rrc8cfXZbfPMUxsCFqegfPbofU5SIdRRCP7qj/Dbyv+hafsNtI6gWkRmc/3ZSk6ESWTgZKpbqbdoMfVf5zEI/+N9zuHQZYx1tZS8JnP4LzxBky1tVd8+3g2zvaO7Wxq3sSxoWPoBT2rKldxa8OtLCtbdsVJL+mYli1y+HfQvR8EnbYqOfcurVvGRW3WhqJpTvWFOdUXoWUwRldAEyCGomOdQA6TnpoCGzMrXNw8q4yaAhs1HivVHhsFdi3bQVVV9rcFuP9AF9tODpCRFGaW2PjhPBfXCT70vc8Rf7GVM12dqL0DiKGxJUoZh5looY1whQX/7GqGXCKDFgjqZVLZLMZEmDKDl3L9fgpjEo6BBKJOwWIQiKXc9LfXEBww0D+UIaSXiFnjJJoUjJKf1mkezszNY+ahAIa106i35jHX6KTifBX5R1388+J/wmyz4jK5KLQU4rF4MOlM8OzfwIv/Bu95HNlayv/37PMst61h0ew6OpzPI4p2qjxNV/vJmrD0awwjq8fRgTEPv1IkHREkvAnvJaGlI1053jiHhDYpEMThLh8Ib6vWn+nmZsJbtxLZupVsZxcYDNiXL8f5la/gmFOH0Po0yYMP43t2KmllDqBiKozhXOTBsmDKJS1YW4ZFiM3eEGcS2t+qwpdlbXeGawQTi+eVUX9zEWbbu2OVNiWleLH3RbZ3bOf5nudJSAnyjC5ucE5hbcjHgvMvo1eOQ14VLPorrRSjctGrbgtsX7ECgPju3a9JkFCSSbK9vWR6esj2DDus+vpI+lJYq++i85NfRe4YDu2lG/geZfOXot7zec5FEtglA9mKaYgFhZiKi3CWl2AMlRAcEJj0wvMY8vJGV+zfKhRFYXBwkLb2djo6Oug4fZp0Ok1WFYlY8hkwVtCtmhmMWVCGREDBIbQxRd/CnLwzzChqJ78whd6ogAKpkJFAv41Yv4WhgAm/KhCzSnjLkihihr3XZjDluTgdlim0uVlaW8kUk4sFRidOoxOnafjnRf92GB2a8+ufGri97BpuX/fvgJapc8fuFczSD6IiMmQvGR1bTcR4JRu5YMt3LzlB4i2gZupsdky3s/RAjD/+/b186Fv3vdWHlCPH24pN5zazcZcPX56TPdU6Is+YyC/azZB5gI8lV7DCdD+p4oUEHjlM1h+h+u4mdEvvGXdfZr2ZrE5AHRYcLhEkLlOyoSKCcOW2n6A5JLZ3bGdSuY6TsQSqoRAh2k9RtbbCOdAWnlCQAHB/+E7Cjz9O+NHHyL/rw1qv+9Xfg6e/o+UCzLlzwm1zTICqQv8xrZTh/FPQexhQwVHK0OQP8yfjBu7X2WmzCNgklfUBlRnNCcTuNHarTFPxIIWRc2Se2Ee2pwcfYJoyBc+99+LcsB7TlClXtB+rqsqxoWNsat7EUx1PkZSS1Lnq+Nr8r3Fj3Y2jfeEv+zv0HIQjv4WTmyAT08LirvsbmPVBFFsRXYEEp04NcbpfEyBO9UXGCA9lLjPVHhurpxRR5bFSmW+lKt9KpdsyYaCkKkn0nWvn4Zfaebg1QXdGxK5kWBs4xdpzL9Aw1A1AFG1h3ecCb56Atwa8LhG/Q0/MbCCj12ORjOSlzNiTBqxBAVO/Qm1xihmlcezlSWzFCUSdiqpCLJZPX18VmXQ5dvd0aqZNZ9ryEqwmG2adGbNe+88gGrjreBvdqWpuuauMnn2f5bumW7EvXgZA0ujDf/QMq2zLMFaM031i7kdgz7/CoV+jW/0dXIUW/L0xAAST6Yqhlq9kZPAtpS4jSDiHnU7R/jEPG/Ui6YuuSaU2rT1Pf2zs60C7LgFIypvgkABEVSSjvLUOiUxXF5Gt24hs3Ur6/HkQRWyLF1HwyU/imD8ZXfcOskd/TWR/FQl5NQrz0FkyOOe5sC6fgj5v7MrsuXiKLYMhnhgKcTau/X0q/RJrO9MsSIgsnF3MlA+XkFd0aXvIv0QkRWJv3162tG3h+e4LIsQG52TWhfwsaH4ZvXICXFWw+DPQdCuUzXldorihpARTQwOx3Xvw3HPpvVqVJLIDXrI93WR7ekaFh0x3N6nuHgj4x7w+ozPgtbrxmfNYVinRWrGQHXmFuAqtfFn9OWerN5JZ+g3IJHD84md8sKrgkuvc8ee62f1AM1mTC+NbJEb4/D6OnD7C+bbz+Hv9KBmFrCrSj5FeycSgXExILUBN6xBUhaL0IHPlM0xxtjKt4hyFVUH0Fu3akYnbSEcmIYn1WKwzKa6opWFOEa6CIswmKwbRgFlv5rmu5/jSri/xo/f9O42eRlb+03M0ufL422Vzrv7A7UWjLYwln4/Y7j1sOJ5EMGtiq89cjNl2+a4/I44lNZO9ULKRa/35riUnSLxFDDlqCdlO4Hl6L/LX0ugMueC6HDlAm8A9f//P+dwARL57I78+OxeBJDrXDurS9dzUvB29QyRR9BHCP/sJnlkK1s/cN+FgyagzkjEwOsEwGURSVxFqadDrAQX1KkItQXNIyKpMvTHOyZiIaitFCPRiNOlwl9robwlddnvLjBmYZ80k+Ic/4L7zQ1qt6eLPaPWw274BNcs0kSLH5cnEoW2X5oJofnp48idA+TzUVd9hv/5a7gsZeMaskNEJTI+pfLZNIu9wGHvUS4O+hQL/KdSWUyDLJK1WrIsW4bn3Xuwrr8FQWnpVh+FP+nmi9Qk2tWyiPdyORW9hfc16bmu4jVmFs65cRx33aeUYR34HQ2fBYEWedgud1bdxUJnC6f4op/7Qypn+o6NdY/SiQH2RnRUNBTSVuWgqczKt1InLMna1V5Vl5FAIeaCbRCCAHAhqIWldnYQ7Wtkf1vO0cyovFU9DEXVM97Vze9dL1CePE3TJnK+Cg7PsGPKLMTuKMOrtGJMgRjIIoSjuUAR36MIKvqgDT4OJvMYslsIQgsWLIEqoKsRj+fT1V5HN1FJUtJzJDTOora3FYrFc8RxPtpl5PhDFtHgJgtVKdPvT2JdpgoR+eHKZ9SbGFyTyazXL+YH/geVforDSzkCblvUimEzIodAV3/9iJhI2x2AtANEAkd4xD5sMl5Zs6AQdvbHeV+4Bvah9bqQ3yCEhDGdIiMMOCVEV35KSjUxPL9HtTxHZ9hSpkycBsMybp5VBLZ6OfuB51JP/SfI+E3F5I2nliyCoWCZbsS2rw9TgRhAvfKc6k2ke8QZ5zBvifCKFoEJ1UGZdR4qZPoW5TYVMeU89pZNc75pU/85IJ4+1PMbmls0MJgc1EcI1mbWhAAubXxoWISph8aeGRYi5r0mEUFUVslmUdBolmUSJRJDDYQw11cR27MT7039GiUSQhoa0LhFDQ0hDQ1oZwzCKIBKwuem1uOl3TMJbvIABaz6hvEKMFZUUVpZQXWCjpsCGvGuAmfULWf+Je7W/5UMtzG/dwbS5P+cf97fgQxn3b+wu0UpNAn1xbK43fgwuS1lSsRjJaIRwyEfvUCf9g50MeL2EQylk2YwgmpFUgcGsicGMiwHVxaA+H0XQBIji7BALhXM0Fg0yq7oLZ343qt4LgF7nJt+9kYKiVeS7l2EyFV7VcZXYSgAYiA/Q6GnE9IpcrSuhqiqpsJ3YSy3EHr6d1KlTACwBuqwq1uoEg2YPZvvlM1cE44WSjZG8CelybZNz/EWTEyTeIvL8IfbPL2X98/388dvv4a5/euqtPqQcOd4WPNO+h9V7Bwi67DxRYSf1jICn5GkyYpqb+1UmO3wkZnyO/r//Z0zuDIXf+WewTZw2b9aZyepBjWo3OpNeR0ZSUBQVURQwmIczJC5p+6kDFBC5aocEQLEQ4KmUmay7HFPwKJn+GGX1LpoPeEffcyLy7/oIfV/7GtEdO3Befz2IItzyH/BfK+CBD8PdT2tp4jnGEuwcFiC2Q/tukNNgcmr97ievI1V+LZvOJPi/cJgTdhGbSWFDEKaejlB05gylsVMUh04h+voAMDU2Yrv3XuzLl2GZNeuqrbwjK4+bmjfxfPfzSKrErMJZ/M3Sv2FdzTpshivUWisytO6Ew79FPbcNQcky6JrB86Vf5/7kAo4fksm+nAFOYDXqmFbi4H0zCpjuEplsE6k0yuiTceRgF3JrEOlAkEQgQDQURAoEkQMB5GAQORzWnBcX4bW62VK3kGcr1xMqycMiR5ki7WeyqZ3CagG5ykZHfBFqOIkYiuAaUrWaYgaRBR86jwdXYTHOGZNxFLqxFEQQrf1khRbiyTMoivb9isfzCfXVE4mW4XLOZ9KkGSxZUk9hYeGrnhhOtprJqCrdCDhWrSL6zDOUfP97CHo9eo8F9CLZgfjEO1j+JfjfJ+Hwbymo2kjzwUFSsSyi2YT0ah0SV1OyIYrgKIVI35iHtZKNC9cYvainxFYyriAx4pDIvEEZEuKwQ0J3kUPiz1WykR0cJLLlSSLbtpE6odWpm2fMoOjrX8e5Yg4G/144+Suk33QRltcT56sosh2dU4dzSSW2+cXoHBe+m8GsxObBEI94g7wc1v7ukyIK65uTTOvLMn2SmymrGqiZ6UFveHUlB+9UEtkEz3Q+w6Mtj3LIewhREFnuqONbGRMrWw5gkE+As0Irx2i6DcovFSHUTEYTDS7q9iD7/Uj+gNYFYjiQUQ6FUJNJrTzyMvfMwH33ITnziNlc+Ix2ei1V9E9qYsCaj9eWT9BViKOijOpiFzUFWvnY8gIb1R4rhXbTJdeJQFuCVEvowuML/wpOPYrt+B8oMS6nJTH+d9JTrk2YfT0xKqflT3i8qqqSTadIRaMkoxGSMe1nKhohHgkTDvuIhPzEoyFS0SjZRAI5kUbIaOdARUC2OZAcbiSHi4zOik8pwJs1M4CTIdzIiIh6lQaXyLVlVhZU65ha0kI2vY9AcC+KkkIQjOTlzceT/1Hy86/Bbp+iBWe+SoptWpvygbjmZnhlhs2450CWSR4+TOTpZ4g+8wzSwAAIYJljovBLX8S2YgXNH3gfQlRPrasTb6gMs8N52X1ecEhk0Du1cU1OkHj3khMk3iL0dis+Zz79hf3UPN+Jr/MABdUL3urDypHjLeeBTf/K17oh9pWbefB8I6I4iOx4mUWxmdyUepa0q4TAtk6URIryLyxFmHnLZfc30vaTtHajMw/3jE9LChajDlHUoTMYJnBIZBH14lU5JCodWhChQ/UDZQwU1FDXHiXR2ktpvZtTu/vw98QorJrYxuhcv46hn/87vv/4TxzXXacNsNzV8N774I/vh8c/A+/9lTaxeTcjpaFzL7TugOZnYeiM9rinHhZ+AhrWQtUS+v0ZfnW0mz8ODOA3CVTpBD51LsrkHS9ROnicwtBpdOk4gsGAdcliHKs/gX3VKgwlJa/qcLoj3Tza8iiPtzzOYHKQfHM+d067k9sabqMur+6K26e8rQRe/BXOcw9hT3sJ4eRh6ToeySwn4rNTr8ZYYjjOXUqU0nQYV8SPfsiL5PWOSWO/xOCv06E4baQcRqIWgYBTwutJMWSCiEUkbjIxoJtJv24RA6r2+a2R+lk6+DI18XZ0I30gBQGb24CrqBhnZbH2s6BI+1lYjC0/j0TiDP7AHgKBPUQix0irWUgIZDIl+Hy1hIJFSFId9fWzWLiwgdraWkxX6EByJRps2vbn4ymWrV9HZOtWEgcOYFuyBEEnYCi2Xl6QqFwIVUtg3y8pXPteAIa6o4jG11KyMb6weQnOsnEFiRGXywjl9vJxBQmjXvvuZ9+wUMuRDAlNkNCpujdVkFDSaWI7dxJ67DHiu/eAomBuaqLo61/DsWIBxvDLcPJh1D98jaQyj7j+DlKZKSAImKfmY1tcivkiN0RaUdjhj/DwQJBn/REyqkpZClafTzC9M0N9gY0pi6to+OS7p1Wnqqoc9x3n0eZHearjKeLZOFWmfL6oK+bmrhMUZTo0EWLhJ6HxFqiYr026+/rJ7NlDpr2DTEcHmc5OMp2dZPv6xgTRjiDa7eg9HnQFBVoYo9uNaLEgmE2IZjMZnZGBlEp3VkdrWsfZGNz15C9pc5XygyX3YtKLTC110ljqYHKxgzWFdiYV2Sl1mi8r3L8SQ4mNxOFBlEQW0WqAqsXa9/rFn1G/6lqa4xc+z6qikErESUUjJKNRDMZuzu/vQU47SA0LDclohEQ0QiwSJBWNkIknUKWJBZa0XiZtVEgbFO2nVUbOF7FaSrDpi8lk8xmUnAypDvy6PAYzJhQVRAGml7t4T52HhbUuJrs7SMVewO/fRTzeTH8fWMxVlJW9H0/+Nbjdi9DpXv+CRL45H4NoYCAxIkiMFUQvPlfJI0cIb36C6LPPIvv9CEYjthUrcKytxRF7DN3f/WY0uyiWZ0LJCNS6Ojntn0IgkcF5mYrEizMkDEatnDWbefvk1+T485ITJN4iXOXF5J/rYfvcJXxs+z6e+NtP8vH/PfJWH1aOHG8pL/WcYvHes6SMeh5vKkV6SsZd8iQ6RG7tPEe+LUm48AtEf/07ChcImD768yvuc6TtpzA8cTPrtZWxVFbGYtT+bTCZL7FaG4dTn0Xd1QkShZZCDKIBURoE4LStlDpAbjtH2a1a7/W+ltBlBQlBr6fg05+m/5vfIrZzJ441a7QnJq+F634Iz/5As31v/Kd3X8ilvxVanoWWHdCxG7IJ0Bm1gefcu6BhHRTUo6oqB84O8j9PnWWbRUYyCqzrGGLd8y9Tde4w7tB5RFVGdOXh2HA99tXXYl+2DNF29e0xQQuDG1l5PDBwAFEQWVa2jG81fIuVFSsx6CYOxfPF0hxu7Sd+9FEaOh9iunKKEhXaIqX0eueC18yCSCfLosfGbiiK6IuKMJSVYZg1C31JMTpXHpLFQNCQYUiXoFMZ4qzczzGpnS55CHMmjTMhU5bOoyxbjDtpQoraaZOrOCNOJilasGejLE4cYakjSm15Pnlz5+Aq2oCzqBhXYRGOgiL0hrG/TzLZQyCwm67B/yZ4bi+SFEGLRKwmEJxLb4+NSKSIvLwSpk6dyqqVUykvL0d8A8W0yVbNlXA+nmbdNdcgWK1EntqObckSQJuopM4FLr+TZV+CP32AwvB2oJyhriglJhPKq1yp0+kNiDrd5R0SAM5S6D8+5iGTXoc/Nvb9yu3l7O7dfcnmxhGHxKuwWF+OkVDL0ZIN3viSDVVVSR0/TujRR4ls3YYSiaAvKcHziU/gWn8tptQJOPkI/OnryIqLuOmDxIWvIGdNiGYjjtXF2BaWoM+7EJJ3Lp7i930+Hh4IEpRkXDLM60jT1Jpikqpn6qISpryvhPyyV/e9fifjS/rY0rqFR1sepS3chkU0sFZ0cetgH3PjXQiOUpQZd5F2zCcVsZA510n6qT+SafsxmY6OMSKcaLdjrK7GMnMmrptvwlBWhs7jQV9QgD4/H53Hgzicm6KqKn3hFCf7Ipzui3C6P8zp/gjdgeTo/grsRhonuQguXsmC3Vt55hNzqK0pGe0a83owFGuT9NC5PtL2FLFQgLjxemItv8Fa/DIvF0/l13/9BRJBP6loZLS97QhRL/ScBFWArAlSBpmkPkvKqJB2yKQ9CimjQtaoYrTbsDvycLjyceUV4nEXU24tpMBSQL45n+RglsMn+jnYMkRLysiQ6iCiamKl2SAyqyyP22vymV/jZnqJTCb+In7//fgHd3O+P4YgGHDnLaSs9P14PKuwWmvf8JIiURApshbhjWulH1qGzYXrSbqtjfDmzUSe2EK2txfBYsG+aiXOtWuxX3ONdq889Gt44hGtJDJPE7MT+VaERIJqaw8qIntOd1JTWTbhcVzcZWO0ZONVCsE5/nLICRJvEeXTphE42k5voYvmGiOzX07x0iPfZNF7/+GtPrQcOd4yfr7l53zzjEr8wxv5U3M1Ol0rsv0U1/tmcr1lK4nCa/D+14OY3Rk83/1PsORdcZ8mveaQENLDgsSwVTd10YqAwWRGSr+yZGP48qgTrqpkQyfqKLeX40v0MtlqZl/Sw42A0teKy23Cnm+ivyXErNWXb+nouvFGfP/5nwz928+wr1yJMCyMsOyLkPDB3p+DwQzX/91ftighZaDzxeFAyu0QaNUez6+DOR+G+uugZvloy7lMRmbT/g7+zxfkmBVmetv42/0HaTx2EFekBwChrIq8Wz+Kc81qLLNnI+hevW37bOAsj5x/hCfbniSajVJhr+Dzcz7PzZNuHq3NvRhVVWkbCHPiwGl6jp3B3LGfBfoDrCrowmiQycR0DLU7CLVbkWQzFWUWDDVlGMrma8JDWRn6klISBXZ6LQnOJXroinTRE+2hJ3aEvmA3ciiOPaHHkdTjSBoozjpZkfJgiLhQM5qYlhX0tDlq2OueSZctHx0qC4sE3ju9gOvnLsLp+cBlB76SFCMYeolAYDeBwB4SiXbtnAoeUskp9Pa68HrzkSQT5eXlzJ07lalTp1JYeHV1za8Fu15HuclAcyKFaC7Wyjaeeori73wb0WjUVk4PeZGjmTHW/jFMXgfl8zHv+wmO/PsY6o5SajK+aocEaMGWl82QAC3Y8vx2rWRm+Hyb9OIlJRjl9nJ8SR8pKYVZf2EiPuKQeKMEifFCLd8oh0R2cJDwY48TfvRRMu3tCGYzjrXXk3fjeqxOH8KZR+HhH6NKEinreuL2+0j5CiENpvo88haXYp6WjzA8aU3KCluGQvy+z89L4Th6FZoGJdafTdIQlJk8u4gpH22gfLL7Va2wv5ORFIk9vXt4tPlRXuh5QSsT0zn5QSjB+pAfq2AhKU/C2+8keiaKNPQk8KS2sShiKC/HVFeHbelSjHW1mGprMdbWosvPH/d6kJUVWgZjnD7l43T/iAARIZzU7q+CALUFNmZV5PHBhVU0ljppLHNS5NA+w8l5Jjp2babw+MvoJ91yVb+jqijEQ0FCgwOEvQOEBweI+n3EggHiwQBSOM1a913s/uV9tEQvXtirhNYzZMqm85IxhOAeIFaYIW2UNbHBIFMXWMxU30qevuZ/cbrzKLQWUWgtpMxSSKG1kMKLfrrNbsSLSiTiaYnTfWH2nO5ic3M/54fa8ctGVAxAGS6zyKLaAhbWephf46ax1E4qcRKffyt+/y6O9WpZKSZjMcVFGykouBa3eyl6/eWzF94ISmwlF5VsiCiBAIHf/Ibw5ie0TAhRxLZ0KYVf/AKONWsuFeydWokqkd5RQSJTnIfnUJB5dR44CQfbhvjwZY7hYoeEftgtlyvZePeSEyTeIoomz8SdeITi0y3898wP86OeX9H1f5uZu/FbGCwT9DDPkeMvmK5AiOl79yIAW6+dSfYZCVfJEzglOx/ufxnRIRI6lYcca6bqSysRpqy9qv2OlGwIWW1iNlKykbpoRcBosZBJJsdsZx7pWa8TrsohAVDjrKE93M6CEitPx/P5MSCmepBDaSomu2k/4btijoSg11P01a/S+4UvEnzgAfLvHO6uIQiaCJFNaqJE3Ac3/Tvo/0JsyKoKgTZof15zQbTt0jpK6ExQuwIWfQoartMEiYvwBhL86nAXDydCVLWf4uYjh/nxicPY4iFUBJS6JvI++j7yN1yPqe7KrTnHI5aJsbV9K5uaN3HKfwqjaOS66uu4reE2FpQsGB2kKqkU8ZZW2g6dxHv8LKmWFqz93ZTEB1lQEWdtQxxrZRZFFojESgk7FqObsRLLe+px1dYQdhvpiffSFemiO9pNd7SD7vALDJ3oRgilNcEhoYkO7rSFWQkd81Iu4MI9Q28y4SosxlVVjKu4hKC9nBdCNnZ0pYllZGoLbHxzQSXvnVtBoWPikglFkYjGThEMvIg/sIdw+DCqmkUQTMhSPYNDK+npdpFMOrHbHdTV1bFw4STq6upwOC6frv5GMtlm5txw5wTXe28jsnUrsWefxblxI4bS4WDLgfjEgoQgwPV/C7/eSKHNy1CXiGh59SUbMOK0uoqSjWwCUiGwaDbl8SzTZXZtZbEv3ked68JnfkSQuFLN99Uy6pAQtP3pVN3rckiokkRs925CDz9CbNcukGUs8+dR+vGP4JikR9f2JOy+E7IJFNskYkV/T9w3FTmoItoNOK4pxragBH3BhVDTETfEgwNBwpJMYUplzdkkszrSTK5xMXVdPXVzCjGa//KHtGo2S9Y7SGvnYR7v2c625AECQgK3BB+KxHlvIkxNoptor5lgl5vuAROiQ8JU48S2bBbG2lqMtTWYamsxVFcjXiYfJ5LKcmZYcBgRHpq9sVHxbKTkYuOMUhrLnDSWOpla4sBmmvjvYJ45E0N5OeHHHyfv1ltGH8+mUoSHvISHRYfQsPAQ8g4QGfQiZS/6TAoCeocV1WYkbVGJFWdIZpKkSpw8O2WQhEkmaZaQTQIuQQbeh//6BcyzNOGxePCYPaMiQ7rFwO5fdXDfsvspqbv82FuSFY70BHn+/BDPnennZF+MEa+FmSyVDj3XVuWxvKma2dUeKvKMxBPnCId2Ewof4qXOfWSzAUDE5ZrDpLqv4vFci90+9c8erFpiK+HYwBHi+/Zxy+b/j7pzB/EqMuamJoq/9U2cGzeiv5yY7BruGBTuGX1IqqvAubuNPH0lHnOAM0OXb517IdQyM+qQyJVsvHv5y796v02pmDyXrmiSbo+LafUqe2ZWseZwFw/9ZAMf+ru9b/Xh5cjxZ+cfnv49dx/LMnTtQn7fUYpBPAKWLm7umcYs+2nCeR8k/Kfn8cwG80f/9ar3qwkSAqKkoMryBYfERW32jFYr6cTYWnPTiEVduDqHBEBdXh17+vbwPoeJPwg2ZIMDveQl0xmhqsnD2f0DDHZGKKm9/MDHcf31WBcvZujff64NDNzu0WNh40/BVgS7fqKFOb73vguDg3cakT5of0H7r+15GHYy4CyHGe/TVq9rrxl1QVzMwVYf9790gtj5gyw6eZj/O3sKg5RF0plIVs/CsOE6qj90AwbPxGFll2OkXecjzY+wvWM7SSlJfV4931z4TTaWrsHc4yf9UjN95/4Z38mzSO1tWHxeRFSMQJkgEi12UjQvQ2VRAKOQRLZVEJz5PloaltKeDWmiQ+QI/f2bCR8bwBiVNafDsOiQlzQxNykgqHmjxyXq9TgLCnFVlGghkkVapoOrUPtpcbpQVNh+aoB/f6GNo2dDmPQpNs4o5Y4FlSysHX/lU1EkYrHTBIP7CYZeIhQ6iCzHhp+tIhxeQHeXnVCoAJ3ORHV1NStWTGLSpEkUFRW9ZZ0KptjM7A35yCoqtiVLMJSVEXr4YU2QGE7Rzw4kMDdM3HKXmmUweT2Fx5+lLXQ72UmWV12yAcOCxJUyJBzDXVoifRcECcNYyzRcCMntjfaOEST0ooAgvPEOCeGiLhuvxSGR6ekh9MgjhDc9iuT1oisowPPRu8hbUIYxtBfOfh1OR8DqIdvwCWKp60k0i6h+BVO9C9fNJVimeRBGBBdF4cmhML/t9bF/2A0xrS/LrPNJZqoGGpeUMvkjJTg9V+7G8k5BVVVkn49sXx/Z/gGyA/1I/QNkB7R/R4f62V3o57kZAucqBURFZXk0xXtTMZbHUkjpUtKm6wmUL0E/vxpPVSWltbXo3O7Lfj9HSi5OX6bkwmMz0ljm5OPLa2gsddJU5qTGY7vqkot0Ik540EvEN0RiZiOGbc+w7Qffwp9JEhkaJBmNjHm9zmRC57YhOQ3Emhz4THF69QH69EHiZgll2NzmMrmotFfiOxOjUZnBJ2+pp8JRQaWjkiJrEZk/fohJqszcko18Y8qkS44rMinJbjrwdUfHFST6w0leOD/E8+eH2NPsI5KSEFApEOLM1IVpKnOwZs5kls5pxGCQCUeOEg49SqDrEO0njyLL2rjCZCrBk78Cj2cVHs8KDIbLXI/eZCS/nyU7Bli3vZuu4N1UWezsmraST/6/L2Oqr7+6nYy0MI70avkiPQfQW4PaY91asOX5oSmkUinMZvO4uxgt2chkMYw6JHKCxLuVnCDxFmF25GFU06CqTJf1/EP1vczs+AEV24OcufE+pi26960+xBw5/mxEUlnEFx/GloYnPrCR7ItZnEXb8WTy+GBkH2mrm6EHD2F0Zin41j+C+epdRHpRj6zXBmNqOn2RQ+KCyGCy2khGxg6IRhwSiqi7aodEnasOSZGo0IcACDmrsGW8JNvDVF5fAwJ0nQpcUZAQBIHib3+L9ltvY/CffkrZT3588ZOw6hta28InvgT/tRze8wuYesNVHeNbSiKg5T+MCBD+Zu1xS77mgqj9MtSuAs+kcctRslmJZx97jvMvPEftmcPc09MJQNxagLd0OdYV1zDlI+soqHntg71gKqi162zeRGu4FYvOzPXWeawbKqV2Z4DUL35Lf8+PEYbrkLOCjj5HIT2OYlILF2JrqKGhapApqV009R9BBY7nl7PJmceeWBrrkW249jyLK6YnL26kNGGkMgtwQTgxO53kFZfiLi7FVVyCq6iEvKISnEXF2PPzEcXxS00SGYnf7uvkvj1tdAeS1His/PCmRm6dU4HLOna1SpbTRCLHCIUPEAodIBw+PDp4FoUy4olp9PU6GBrKJ5u1UFJSQmOjJkBUVlZiMFx+9evPxSyHlbSi0pxI0Wi34Lr9vfj+/edkursxVlYiOgxk+2NX3tH1f0fxqU8CEJBdGLJZVFl+VWU9V+eQGBnI90NxEzB+yn2ZTXNIvDLYUhCEcUs8XivicNtP4SKHxNUKEkoiQeTppwk/+hiJl14atnkvovjDK3HYWhDafwbPx8HkQp16M+n89xJrKyR1OAQ6AeucQhzLy0eFI4C2RJrf9fm4vz9AUJIpSGtuiDmdGaZPK2DGnfWUTc57x7bqVDMZMt3dpNvayHb3kO3pIdPbQ7anl2xvL+orBS2Lmdbp+eyco7C7OEJKFKmRBL4cCHBjLEFh+RKEZe+HxpsxWtxcTeRhIJ7haHeQI10hjnaHON4THlty4bExsyKPOxZU0VjmpKnUSaHj0u4WF3PB4TDschjU/h0Z8hIZGhwj+JszEtcCvPwSobmTSNZaCZt0eA0RusRB/OYEaYMCgpZ3UGItodJRyXTHdNYPiw2VjkoqHBU4jVonh5CundieXm6pXTsqagGY1/4N9S+d5lRXL4wjSDjyzZiseoa6ooA2Lni5PTAqQjQPatcOl0GllCBzDAGmuQUWz51JY+MsFLWZcPgJTpz4G6KxM4ACCNjtUykpuZU81zzy8uZjNk+cpfDnQFUUEvv3E3zwIaI7djA5m+V0JUz6ynf4rTSFXR0RPn+1YgSAyQEGG5x4GF7+Hwh3YxctgJt0W4Q6j5+D3jmcbOlk/vQp4+5ixJ2jOSSGBYlchsS7lpwg8RaS8FgwZTP4Tpxj+XSVX824lW88v4ldv/xnJs16P0bz5Vvm5Mjxl8Ivdu9lzWkvQxUF/NFXjFF5GcHcz3u76qiyHMcbXE/Wf5zqjzchzrrtVe9fMRoAGSWdvijU8sKA3mS1EfaO7VFgHrlZCly1IDEpTxvwZFM9FBiK6bKUMsPYTKo5hPtWA0XVTrpP+1l445VLB8yTJ+O55x78//3fONasvhBwOcLM90PZHHjo43D/h6DxPbD2x6P1nG8LkkHoPgAdwwLEwAlABaMdqpfCvI9C7Uoonj5h5xA5Fifw/G5OProVy9GXqIlFqBIEBssmc77hVhKVc2i4YT7LrynHMpEt/wqoqsqRwSPcf/Q3PDvwPFlkpkTtfPqolcUvR7Bkngeg01nIGXsJ7VOm0Oexo9Y7MNQbsDgj6LJdTO95inVDPVS0SwTRsSVbyNFYKWK3C2dM5WLJyJqfT0FVFfllFbhLLggPrsJiDBOsKE3EYDTFb/d28rv9nYSTWeZW5fGdjY1c31iMbrg8SJJihMOHCYVeJhQ6SDhyDFXVXAA6XRXJxEz6+uwMeJ1kM1ZcLhd1dXUsXlxLXV0d9iv0lH+rmOHQVsiPRRM02i3k3XYbvl/8kuD991P89a9jLHeQ6YleeUeFkyleuQFhk4w/mKUEbfIoWK5+Bd5gNl1dlw244AZi/JKNQmshFr2FzkjnJbsw6sQ30CExLEigXeNE9fKhlqqikDh4kPCjjxHdvh0lkcBQXkrBrYvJK+3HEHwMemXNCTLrDtSGG0iEpxLb6yX7UhzRFsexpgr74tLRMhpFVXnWH+FXPT52BaOIKjR6JTaeTTA9o2P68jIaP16GzfX6urL8OZFjMTKtraTb2sm0jfxsI9PdDRfdT0SHA0NFBaa6WuwrVmCoqMBQXkbYY+ap9GEe73mKjkgHFkHHhniS20IBZllKEOZ9EWbfeeHzNAEZSeHsQIQjXSGOdAU52h2iw58AQCcKTCl2sHFGCY1lrsuWXCiyTMQ/NCo0XBAdtJ+JcGjM6/VGE2ZPHrjMqI1FpMwZhgxRekQ/XXhxZQRqvf38T/0gJqOVcns5lY5qrnMsH3U4VDoqKbOVXTYgeARjuR1klexAHGPFRSVjhVNoMp/lpaxJE8Jrr7lkW7XcwiPNXn79qyj72/ykJQW9CLU2mUWmAUrUIKVWlcbGIqqrDej0rYRDD3HipNYtR6ez4nTOoqbmM+S55uNyzUav//OVrV0OyecjtOlRQg89RLa7G53LRf6dd9K+sp4fnv8h/7diKvr9ZtJS6Mo7U1XwnoJTm+DkJsjGtXv65HWw+rsUPPk5ejxQcLyFybdrn6EXTnVNKEiM7bKRy5B4t5MTJN5CpNoyys54aTf2cvfi2/lQV4obpr7A8oM+fveLjdzztT1v9SHmyPGmk5Zk9r74B27thc0//iipLgln0dMUZNx8KPkSUX0NgaeP45qUxfrp/3xtb2I0ACnUdBqTQbvxXRxqabJaScXHlmxYhm+QMuJVl2zUujShoS3cxjL3JI7qCpktv4AcTSD5k1Q15nNoWwepWBaz/cqDrMLPfZbY7t30f+/7mKfPwFBcNPYFBQ3wiZ2w7+ew6//B2a1ax4nFn9Ge+3OiyDB0Dnpe1kSInpfBd157TmeEykVw7bc1AaJ8LlxmkJnp6SX23HP4n91B+tBBdJKEzWLj3OSZSO7ppKUG8utKmLWmkvp5Rej0V2cbHj3UVIpMWxuBcyfY2vMMj4vH6bAnsaRU1pxUWXMM3KKDZlcZv59mo63IRHepgrk4ht7sJZ59EUtMxRXVM+d4lhuUCPP0AQyCQk/CyZZgKc2RAkSjmZqyCtx1FeSXlWviQ1kF+aXlr1p0GI+WwSj37W5n0+FesorCusYSPnFNLfOq81GUDOHwAS2EMvgikcgJtNU7HQbDJLKZ5fT32+npMSNJJiwWC7W1tcyaVUddXR3uK9i83y7UWUzYdCInokk+WAqGkhKc69cReuBBCj71KYyVDlLnAigpCfEKGQPG1V+iYOsD+IKSJkik0/BqBAmTmVTsCuKHswxEvVZuNYwmSCioqjp6zkVBHM2kueQ4x3FUvFYEQUAUjQiCBAgTlmxkenq0gMrHHiPb04NoteCYU0FemReLeAhBOAS6qbD8SzDlBhTPTOIHB4lt6kEOt6EvtuJ+bwPW2UUIwy61cFbiT/0B/q/XR2cqg1uCVWeTzG5N0VjnZvqt06iZ4UF8AzoxvFmoqork9ZI6c4bUmTOkz5wldfYs2e7uCy8yGDBWV2Gqr8exdi2mSXValkNVFTrXBbdcVsnyQs8LPNa8id1HdyOrMnMVA3f7/axLZrFOvQHWDou44wi4qqrSH06NER9O9IZHPytFDhNzqvK4Y2EVcyrzmFHhwmrUj26bjIQJdbbQNeQlMujV8huGBkZLLdSLWn8KooijoBBTvgvj5DJSlgL8pgR9ugDtQj8+InDR5cNj9lDpqKTBMZfVjkrKrBHyf/Qbnsz/PuU3v+91X2tGRIhMb2ysIAE01s1jU6eP4JZP4/7kMwxlDBzsCPBC8xAvnPfRG9JKU8r708zLS+GIdVOoBilyZKlvUMjP9yFJp0inB/D5wWDIJ+//Z++sw9wq0zd8n7hPMpZx92mnnbpQN0pLW9oCxR2W3QUWVmCFhV3WlWUFWNwdahTq7p1pO+1Ix90t7jm/P1Kh1KEs5cfc15WrVzPJOSfJycn3Pd/zPq9xFInG2zGGjUCny0UiuXSmU2IwiGPnTvqPuiHw+9GMHEnU/fejnzkDiVKJ19oEldBka0Ipy8bjO8sYp6vyhAjRfQQEKaRNArkaBAlc/w4AUVv+wNokL9MOVTPk/nFICLC/oe/M2z0a2P3ZLhvnDAUe4P8tl8436FuIOieXiB111EVHIOv0URhVw+8D3+G5ht8Qs6KHQ+P/xeCx3/+6D3OAAb5SVpW0MelIER65lDd0GShdO5GEd3BjUwLhcheNB01IpG1EP3jfOVeDzkTw6IqP6HajUoQmGJ7PlWx4P5choZCFBImgcP6hllq5FrPGTK2llikZevYp4hCCXqRCF+6aflIKItm3qp66km5yx8Wec3uCQkH8n/5I3bVLaL7/PpJffRWJ8nOrhDIFTPghDL4Gtv0Nil+DfS9CygQYsgTSJkNYwnkd/3khimDvCK2UdJZBRxl0lobECP/R1WF1OCSOgoJrQ//GjwDFmc3EYiCA6+BB7Bs3Yd+0EU9VNQBN5lh2TpqFNXkoUfZ49F0i6YVRDJmaSEx62DkHsWIggLexEU9lFZ6qKjyVlXiqqmjua+DTYbB+iIDLIJDcq2B+WRKizUyJTmT1fDcBXTdaDmFwCIQ55AyxyInq0GJ0KNA4osk1dDLE1IxZ5cAryGiQ5NNtnoYyZQSD4hKYGJeAPjwC4SK2uYTQxGF3XS/PballfUUnSpmEa0YmcPv4VMyadnp7l3Pw4Hb6+ncRCDgRBCk67WDUqoW0tumoPOLH6xWQy+UkJyczdWoaqampmM3mi9qS83+FRBAYrFNzyHai3j389juwrvqE/nffRTthIYjgbbajyjCefWMyJTGD0yjbYyMoSAh6PFxIHxaFSo21q/McBywFYxL01R+/SymXIorgC4goZCfO6ZSwFEq6Sk7ZhFJ28RwSABKJEgQfoECO/LhDIuhwYF29BsvSpTj37AFBQJsZSdQUCfqIWiSy2pDQmPNEqGQsIp2A3Yt9Ryv2nfsQXX4UqWEYF2aiyjohcFU4XLzY3M177X24gkEy7CILSxwM7g4weHwcg66Nxxh9PsUH/1tEnw9PXR2eigrc5RW4K0ICRKC///hj5MlJqPLyMC68CmVWFoq0NBQJCcfr5U9HnaWOD6s+ZHnNcnrdvUQKCm6xOlhg6SU1LA3G/Sx0LddGnvS8QFCktNXCrtoeihpCAkSHNTShU8gkDI4P46YxyRQmmShMMhKllmDpaKO/swNL+WF2bTnqcuhox9LVcYpdXhNmJCzaTGxmDjnjJyE3GWiX91MVaOKQr5qK/lIcvtDvpkyQEaeLI1GfyDT90OMlFQm6kNtBIz/58xQHB6h5bSO+196DeVd/mY8FAKlJiUQjw9tkg9Enflv9gSBhHgnSRjv39iym5XeraPKESoR0SimDouQMkdlQW2uJknZjjrQQP8SOQlFPINANgNcbgck0GpNxNEbTaLSajEtSrPV3ddH/0dITbgijkfCbbsJ49WKUaSeHQcfqYpEJMppsTShkuScLnKIIneVw5GMoXQYdhwABksfD6HtCbkxtJCy/Hyo+RhRFPJV9SOx30Rb3GtL9FiJ6o0k2NFNtMeLz+U5b4icIAoJCEXKiSSRI5fKTw0sH+FYxIEh8jZgLRoJ7KW6JjANbt3DjrEIeWqXjlekLuHfFUj597t+k5i1AdzEnEwMMcInx0s4t/LzCyZrrFtHbCIbIdUR4TCzx7KXXMQhnRQfmKQZkU7+4OCccdTsEPV5U2tOXbAT8fvzeE2nPxxwSQfH8Qy0hVLZR01/DA+EG3tIkA6DQtuOp7id6ZAy6cCU1+zvPS5AAUGZmEvf739PywAO0P/Y4sb//3ekHQ8ZEmPt3mPxT2P96qE/4su+F/haeHspoiB0KkVlgiAVNBCgNp2Y1BAPgsYLbEgre66s/emsI/dtdCa7eE4/XmSE6D0beGSq9SBwV6oRxjgFb0OHAvnUb9o0bsG/eQqC/H1EqpSE1h1WLbmRvfiG5wSjySxzEtUnIuyyOwZPjzxhiJ/p8eGprcZeW4S47equoQHSG7MmiIFA9LJql0wLsi5QAAhq3DtEtoUlvw00HEao+EmwKhlRpMDhUSL0nPiOZQkFanJrB5hYS/OXIgm58pkz8I+9AMewGMlQGLqAC94IJBEXWlLbzzOYaDjZbiNAquH9qEldkNSK63qS1cit1nlDZkVqdTET4XKy2BGqqZdTVtSOKIgaDlqFDc8jNzSUxMRGZ7P/HEGCwXs3rrb0ERBGpIKAelI9mzBh6X3kV4+LrAPA2284tSACxQzI5tLcUuy4Bcc8rcOVPzvs4lFotHpfz3A80pZwsSBzvnBE43kUDQo6rT+s+xeV3oZadOO8VFzFDAo6VbfgBBQoUqKtaaP3wF1g/XoXocqGIUBM1zEdYfC9yQzekT4GchyHrctCFXFv+Pjf25TU49rYj+oKo8iLQT05AmRQqPQ2IIqu7+nmhuZvt/XYUwND2AAUH7WQgY8jUJPImxKFUXxrnZNDhwH3kCO6y8uPCg6eqCvGopVxQKFBmZaGfMR1lTg6q3FyUWdlIdacG8J4Ob8DLuoZ1vF/1Pnvb9yJDwkS/hIXdnYz3Ccjyr4J5t4QEn89cS+u7HWyo6GR7dTd76nqxeUJieXKEhrFpEQxNNDIoXEKE34Kto5Xe1jJ6DzezqrUZa2cnonjivJGr1BijzRhj4kguKAyF40bHHA/J7QtaKe4oZl/HPoo7l1LVHsr8UUgU5ETkcGXaleRF5JEbkUt6WPp5lVYcQ5BKibjtdtoffxznnr1oR4867+eednuCgDxBj6/FTmOPky1VXWyt6mJHdQ82jx85UKLMZqyvmMkJSajkSoJdZZhoJjq5C722CYUqlBehUERhNI7GZBqDyTgKjSb9khQg4KgbYsdO+t99F9uGDSE3xKhRRD3wQMgNcYYuKjKJjFhdLI22RhJlUoLBAP7arciqPoWKj6HvqDMrYRRc/seQCGE4ecwiGhIRnN10/n07vk4RKCAhrBDYhLwsSKapmvXWydQ2NJGdkXbKMUDoe3QsQFimUAxkSHyLuTSu/N9SUgsnUQ+AH0tNGdcP/Qkp295lvW84k/N3Mn1XB//69xwefmT/RV9lG2CAS4HSVguaqhXoXbB01GTURTuQxnRyZ3McatFP63YHSqMP00/+EVpZ/IKIyqNpzh738S4bn63ZVmhCqzcep+O4IHHscYELcEgAZJuyeb38dSJkQFSodlIV0UV/VT8ERdKHRXNoUzMel/+8B9+GWTPxfP/7dP/rX0j0esw/++mZB0i6aJjwEIz/QcjBcKyLxeEPQyLFZ5HIQKY+MeANBkJ1oacghFwWphTInQvR+WDOC/2rjTiv1wChdG/7xo3Y1q7DsXMnoteLxGDAVTCSZcn5vDqsABQaZjZ4uW6PkwiDnyFXZJA9JuaUln4BqxXX/v04i4pxFhXhPnToxGRBrSaQkUT/1CFURsEnhlYq1R0EhB4QQe2RENepIaEvjGirEo3NeNxdrDWZiIhPCpVWxCUQYY4k2nEQVcX7CC3rIaiCwQthxO3IE0acU3j5snj8AT4qbuG/W2qp7XaQZJLx4GWdDI/6FI+jmJbaIDKZHpNpPErlrXR2RFB6uJuWlhagi8jISMaPH09ubi5xcXGX7MD6yzBYr8EV7KbK6SZHG5q4R9xxB0133YV11TJkERl4G88jRwKITQ9Z6PvD0hE3/hlyh0HG9PN6rkKjxeM43ffnc5hSoHXp8f8qP9PK87Nm89SwVEREGq2NZIefqMMOZUicv0h6LqQSJbhdpNW0MWFDPXGd5VjlEsKSnYSl2FDHaxGyLw+5INKngvJEnoiv04ltYxPOg52AgKYwGv2kBORHHQ69Pj9vtPbwcks3LR4fUaLA5ZUe8sucJEZpKVyQRcYI8wWXXV1Mgk4n7ooK3IcP4y4txXW4FG9tbWilGJAajajycjHdeCOq3BxUOTkoUlMRvoCgV2+p54OqD1hWvYw+Tx/xgpIH+u0ssPYTGTUIpv421GHoaHCzLxBkb30PGys6WV/RSW1X6PxKjdAwL1NLvspOTKAPb08VvYeb6FvTwmbHiRBXmUKJKTaOmLRM8iZMwRSXgMkciyHajFpvOH49EEWRJlsTRR1FFDUsp2hPEc32UM6JWqZmaNRQLi+8nOHm4QyKHIRS+uXzPMIWzKfrqafo+e9/v5QgYXX72FnTw3qHle1t/bT8OSTMxhvVzCmIJTdCyj+dDhQBB9kVPYSrS4iObEOT0YkghK6f9vZ8PD1DmLTwajSa1Ev+Ounv6jqRDdHcjNRkIvzmmzEuXnze7a2TdAk0dZVye89vuVG5DtmrtlB5ZeokGH8/ZM0+RYQACDh8OHa34d8eJByQiW3orp6IZWkZCZJYWhPUpO08QvaiAGsapGw6VH9WQUL0hQJV5QrlQJeNbzEDgsTXiDosgp5wOTEeC/3yMOqKiliQG+DJ3Wr+Pu1Bnqz7KUM/8bIs61YWLH716z7cAQa46Ly2s4HJjRXsGFpAfYcao3ETem8Yiz37aGvIxm+xEn/PCITUcV9qP5KjbgfR40ElO9Zl42SHBIDH6URrDHVoOLZSGRAlFyRI5EXk4Qv6qLHUMCwmkR55GGp1G6LLj6fOSsawaA6ua6K+pJvs0THnvd3I732XoM1G7yuvgChi/ukjZ+8AIJFAzKDQbex3Q625rM0hh4O9E5w9oa4X/s+G8AmgMoScEypDKJjOlAJhiaHSkAtEFEW8tbXYN23GtmEDruJiEEXkcXEYr76GyoQC/h4Ww06THINPZFa1h6zyflLTjQy5I53k/AiEo6GMvra2o+LDPlxFxXiqqkAUEaVSXOmxtE3J4EhMgKKwPg6rexAlNQjBGgQgKAGVW87gZjN5tUoU/tA2NWFGYjIzMadlEpOeiTkt4/jnT1clFL0Ea94IuUUiMmHW70PWac0XayV6IdjcPt7c3cgL22rptHnJjLBz37BPKYjYikQQUEoLiE35Loj51DcIbN1SSVdXM9BMXFwcU6dOJTc3l6iz9ZL/f8IwQ2jyW2RxHhcktJeNRzNiBF3/+jfhd/8zZOU+D3QmFQY99JlyCIalw7u3wG2rIHbIOZ+r1Gjwez0E/H6kZ5usmlJCLiO3BVRhKI8G7X6+DCPVEJpY1FnrThYkLmLJhruyEu0bDuQ71jPSLdIZrmDfJB/XpyqRDrkmJEIkjT0l88XX5cS6vhHXwS4EuQTduHh0l8UjM4autaV2Fy80d/FhRx/uoMggr4QJ+x2kN3hIyjZR+J0MEnNP34L2q0QMBvHW1ODctw/XwRLcpYfx1NSGro+ALCoK1aBBGK6YjSovD1VeHrIv2dbWF/SxvnE97x15jz3te5AhMMUHi7s7GSMqkAxeDMNugbihAHRY3WwrbWbDkU62VHbhcHmIClgZbXSzyGjF4OzCeqQB9z4rbUAboDOFY4pLIHvcRMLjQzk14fGJ6CMiT7ugFRSDVPZVUtRRRHFnMUUdRXS7QiUKRqWRwuhCluQsYbh5ODnhOci+gowEiUpFxB230/nnv+DYvee8RQl/IEhJi4Wtld1srepif1M/gaCIRiahECm3jI4nIwEc7fVUVa2lu6GGhIwhHNAVUDh8FRKC6BxBIiKvJjL5GgyGoWx9u4YjRe2ob7h0xQgxGMSxfUfIDbFxY8gNMXo0UQ/+AP2MM7shTsLnhtqNULachLZNlKjkZHQe4NPgEKZedQe6/MtDHTROg7/HhW1bC859HYi+INqUDGiH8NkKhDwz9s2VxFqi2JQuErf5ECNvL0BAZHdtN/ec4XAEufz4QoJMoRzIkPgWMyBIfM3YkyJIaepic0oC+7ds4Z6Hf8ybJR/i6Zby5A338LPnnmH9+3upyXuf9LzFX/fhDjDARcPm9vFJyQ5eqnbz6C+vQtO4D2lEG7e0RyNxitj22zCketHc8fcvvS9BHQoQDLo9x50Pn2/7CZyUI3FskuAXuaCSjdyIXADKesq4InoWVeok0l01IJPgLuvBPDcNfbiKI7vaLkiQEASB6EceBkGg9+WX8TU3E/eXPyM93+4HEkmodt2YdN77/CIEvV6ce/Zi37QJ++bNx8PdlFlZRN57L5pxE1nfp+HfThsHDRLCPUEWHnKSU+tl8HAzBY8MIjxWg6e6mv531+HcV4SzuAh/a2jVy6+S05qqp2SKjqIYB9Wx4FG0oxD7ibCakXWaiNII9ET2EpCKxHSryKvTk+GKJjY9C/OVmZjTM4hJy0QXHnHy4NPvCbUx2/cSNGwDiRzy5sHw2yDlsq/cDQFgd3v576Y9vLSzF5tHSl5EJTcNX8OgqBYiIyYSEfFnvN5MKitb2bG9nL6+HQiCQHJyMsOHDycnJwej0fiVH+elRLpaSYRcxi6LnRviQo4dQRCI/smPqb/mWjyHVyFKJ+LvdSMLP3eYaGychOr+TPyTnoDiH8Cr8+GmpccnjGdCqQl9Fz1OBxrDWVr7mlJC//Y1QGwBSvkJh8RnSTYkIyBQ139ysOWXLdkIulzY3vkvfe++j6u2G4VMJJjvZ2PU5RzI6iEqx4B0xjOnPd/93S6s6xtxHuhEkEnQT0xANzEBqVaOLyiyvLOfF5u72GVxoBYExloEsnf2Y7YGyRgZzdAbkohK/N91IBADAdwVFbj27cOxdy+ufUXHMx+kERGoBuWjnzET1aBBqPLzTw0O/hJYvVY+qPyAN8rfoMPZQbyg4IE+KwtsViLjRsGshyF/AU6U7K7tZWtRGTsrmulvaSTK201CsI8b6Edh7UAM+KEJ/HIFQmIymSPHEJWSRnRyGpFJycd/w86EL+CjtKf0uACxv3M/Nm9IpDNrzIyKGcVw83CGm4eTGpaKRPjfOFZMN9xA72uv0/nXv5LyzttnFAOaep1srQoJENuru7G6/QgCFMSHce+kdEYnG1Db2ildsZPmQ7txNLQQHd3MoMEtSKU27IKXXYxGnvInxurSUL52PVR8BLfcDhIZcZlGDm9poavBhjn10upw521uxrJsGZYPP8LX0nLCDXH1YpSp5+GGcFugZgOUr4TK1eC1gSqMpJQh2Dz1vD75Y379cRu70qehU556ffQ0WLFvacZV1gMSAc3QaPQT4pEb/fAHEI6Wn8nNRsK7Y9mS4WPeZoip0ROva+VIrw6/33/aEsFQhkTIISFTKge6bHyLGRAkvmakuZnEHGinMS+WsIoShICEq/Ot/HtfOnGRYWy5bAjTth3k5Rcf5ZFfjkP7BUP9BhjgUuOTQ+0Udm2mzxDNfkUaYap3UPg13OQ4QFtVMgRdRH/n1tNaBi8UQXmsvZQHtfx0GRLHSjZO1H8fs1H7L9AhkahPRCfXUdZTxoKMq/hIn0p+1xaETCOu0h7CrkwjZ1wsez+uw9rjOmMmwmlfhyBgfuRhFMlJtP/mt9TNX0DMr3+Fbvz4897GV4GvoxP7ls3YN20OlWI4nQhKJdoxY4i4/TZ0kyYhKk18uLOBp1scHDE4iJbDov1OhnQFKBwfR/qIPoKl23D+uoiu4iJEW8h27DAoOJIo4WCehIpEgcZokURjBNEkY2zSUFjhRttjRdC0ciSlk6YUFxJRYJAjnjnGKQwfN46YmzIwRJnPvPLVWxcqZ9n/Oji7wZgM0x+HoTeC7qt3GHi9vbR0bOa1nXW8dzgBm1dLQWQ5146tYFR6JkbTI9isMVRU1LBmTTk220EkEglpaWlMmDCB7OxstNrzq13//4ggCIwO07K7/3OdcgoKMFxxBbbV76GZmI2n1nJegkR8kpIjR4J09inQ37oCXpkHr86D69+FpDFnfN6x64jX6TxPQaI+JEgcd22dLHyqZCridfFU91efdP8XavvptuLd/gF9776DZVcDAQ8o9H6ip5qpvSKAzJxCz8eRyBQ+vArtKWKEv8eFdUMTzv0dCFIJugnx6CcmINUp6PL6eKO+nVdae2jz+IiXSFncIpKyuw+DRELehDiGTE1Efx7v/ZdF9Plwl5biPCZAFBUTtIeuJfLERHRTpqAZMQLNqJHIExK+ktXwJmsTr5e/zkfVH+HyuxjtF3i0u5MJaJAMuYFA4U3s98Sw7UAVh1e9T39zA+HuLqJ9PUz3WY9vR603EJ2aTlTyaKJT0ohOScMUG4/kbM64ozh9Tg50HaC4o5jizmIOdR3CHQi54VIMKcxMnskw8zCGm4cTp/36SrkkKhVR991H289/jnXVKsLmhJoje/1B9tT1sr6ig01HuqjrDn23Y8NUXD4ohgmZUQyNVdPZVEt5+V427q5Gr+8gJquJUVGNSOQOJBIVERGTiI6aRZJ2Ak/va6RRMYHJUZFw04fwypXw0my48X3iswcD0FTRe0kIEgG7Hdvq1Vg+Wopz3z4ANGPGEP3Dh9BNn35uN0RPDVR+Gro17ICgP5QbNeiqUB5EykSS2nbAhvuw0gOc7NASgyKu0h7sW5vxNtoQ1DL0kxLRjYtFavhMuY4mgkBnDYfWNeKotpMcjMBq0kOsAum+frJGVLPVMZ76hiYy0k8VT46FWsLRDImBUMtvLQOCxNdM9MgJSN7aSrjOB9YANft28705N/Ne6VI6uuHN2Q+QW/N9Fqxx8seYK3j8wX1IpAMf2wDffD4obmZ2cyXvz1qIorUcmbaaq7vCoU/AecRNRKEE+ZzzD5Q7G1JlaNIfdLmRSgTkUgHXZx0S2mMrmydqb5XHSzYuLENCIkjICc+hvKcciSCgNuegb1mOMx0C5R58zXZyxsaw9+M6Kna2M2ru+dV7fhbTddehzM6m7Wc/p+mOO9FNnkzUgz9AlX36ft8Xm6DDgbO4GMeuXTh27sRTVg6ALC6WsPnz0E2ahHb0aCRqNc4OB6/vqudZSTv1OgmxDli8184Yi5dseQNh9WvwrzxMhy/0HrdHSilNC1KRIOFIogRNcjJ5kfnEemIJqw6QV9qL0NFIhLeOoCBSF+fkwCgXPVoHeomWm5Ov59bhdxClPcdKZ8APlZ+EOpLUbAi1MsueDSNug7Spp22rd7EQRRGHo5Lu7o20dW5iRZmaj+tmYPFkUxjby3cnKhmffTMtLXbKy8upqNiN0+lEJpORkZFBXl4emZmZqC+gJeX/d0YbtazqttDq9hKnOjFYj374Yexbt+IueR13dT7aEeZzbisuWYMg2mlp8pIenhYq2Xh1Prw8NxQcO+ym0z7vROnXOXIkPitIcCKvxnWa1ns54TlU9lWedJ9CJsHpPMc1SRSh/RBixRpsq1fQv6sZR7sCBBF9rgnTVXPRXHUPgi6SuqJrESVSJBIJcuQntf3097qxbWzCUdQBEgHd2Dj0kxOR6hUcsDp5obyNZR39eEWRkRIFc0p9mEt70RsUFFyZRv5lcSg15x92eKEEPR7cJSVH3Q/7cO4/gOgKdVxRpKVhuOIKNCNHohkxHHnslxe3z4QoihR3FvNq6atsbNqIFLjC4eKm/j6yo4ZgGX4XK7pjObSjGsu7TxHm6kQd9JB19PmqCDPxgwYTm5ZOVEoq0clpaE3nX9LS7ermYOfB4+UXFb0VBMQAEkFCtimbxVmLGWYeRmF0IZHqyHNv8H9I2IL59L31Fm2//R3r1CmsaXGxraobhzcU8jo2LYKbxiQzMSuSCLmfiooKyos+5YXGBvSGLhIT2hk3vh5BsCCISnSdBSRPvonI6ClIpSGR0CyKmBWtbO+3c3N8ZCjf6fZP4dUF8PJcNPP+SWRiEs3lvYyYnfK1vA9iIIBjx04sS5diW7cO0eNBkZJC1A8eIOzKK5HHx5/5yQEfNO4MOSAqP4WeoyJmVC6M/X4ogDZhJHxm/pAWFsp16PM3AWY8/gBBbwDnvg5s21oI9LqRhqswzktHM9yMRHmyEGbpciIE47DuO8D2nmoipALJehmZnmTsY8PRLd/CoPF+NoiT2HCg6vSChFx+cobEQMnGt5aBme3XTObYy6njd2R4WmmXGTi4cR35k6axOK+P/xRlcW1rIz/+zm/47+8fYswKD8/FzOOeG1d93Yc9wABfiuY+J/vrq/lBs59ff28y6qp/IwnIucdWSuvhWKRKDxEP/AJkXz44C06UbIju0EBVLZfi8p4Y0Kt1IQuxy3aizlwmlSAQvGCHBITKNt498i7+oJ/0lEIohjJZDZmycJz7OzHOSycxx0T59laGz05GKr3wya9m2DBSly2l96WX6XnxRermL0A7bhzG65agnzz5rG3mLhR/Xx+ugwdxHTiAc89eXCUl4PcjyOWohw4l6qGH0E2ahDIr8/gA2tpk5bW91byg9NFqkJBkEbl2p41xRw6TWPExRksNQQmUx8CRQoEjiTI8eSkkJQ0m15TDfFc4naV9NO48gr+thqD3ECpAJpHji02gKU/LAfUhev39pIal8v28m5mbNheV7ByrsI4eKH4F9r4QytQwxMPkn4UmmV+hAy0Q8NDfv4vu7o1092zA4WxjR+soVtYvoNupZ3iikgen5xMR7Ke8vJx/fPoyHo8HhUJBVlYWubm5ZGZmojifOuFvIaPDQqLibouDqz4jSMjN0UT/5Me0P/pLbJ98RMSS3HNuS6lXY7DW09p6NIjNmAR3rof3b4Pl34e6zTD7T6dkiSg/E457VlRhodXKo5MGjSI0FHN6ThUkssKzWN+4HqfPebx1okImOaW8I7SB3pC4Vr0e38H19JU46a/VEHBLkZmMRN0yk7Bbv4889uSJjVSiJBB0IZPJkIky7AE7fosH24ZGHPs6ANCNiUU/OYGATs6yLgsvVNZTZHWilUiY5VeQuaMXbWsv4XFaCm/OJXPkVxNUKQaDuMvKcWzbhmP7dlwHD4ZWWAUBZVYWxkWLQg6IEcORRX71E29f0Mea+jW8WvoKZb3lGEUJd/X3c43djU+Wx86e4aw85EIIrgZALkgxhsUQnTmSvPxcUrKziEpKRqE+/zanQTFIVV8V+zv3c6DrAAc6D9BibwFCHTAGRw3m9kG3M9w8nCFRQ9ApzrOs73+MKIqUt9lYU9ZO2aBF3Ff6BK2//z0lU29jfmE8U7OjGZcRAX4vZWVlbF6xgaamJlQqG6lpnUyYWAV0IZEoiIiYjDl6DtrOIfSvrcc4puC4GAEhF9UEk54NvVaCoohEEELdoO5YE8qJ+eAOEjR/oaQmA58ngFx5bhfKxcJdWYll2TKsy1fg7+pCEhZG2MKrMM6fj2rIkNOLUqIYckHUbYLazVC7KdQdS6oItfwedQ9kzTwhfp6GeF08SqmSHk8jEcQgbG2lrbQ31K43SU/Y7FTUn8lxOkZHvZX9axqp3d/J9LBwErVHuOZnI/nkXwcQEcl0JVMz2MeQDwOMabXyFLCtupu7T3MMn3dIuGzW0zxqgG8DA4LE14zGFEW3WUV8awubzJcTVl6EtbuL7825iffLVrK5V+BKWRJ/vek7/PS5Z6hfXs/G2J8zZdpvv+5DH2CAL8zS/S0Ms21l+9BxeHt70egOM7nfiKxVgq/Nj3myAemoGy/a/qRHVy6DzpAgoVPKsH9m8K/ShyyaLqvlpOcppAH8QYFgMEggEEB6HlZZCAVbegIeavpryEwPBXXVN+6jIO86nAc6CbsilcFTEln1nxJqijvJGnn+WRKfRaJUEvmdezBdt4TeN96g/933aLnvfiR6PboJl6EdPx5Vbi6KlBQkmrMPeMVgkEBfH/7OTrwNDXiqa/DW1uAqLcXX0Bh6kFSKKi+PiNtuQzt2DOrCQiSfW6Xvq+3jhaIGXtYF6TZJSO8LcvPePi7bs47ozi3UR/axpkCgIUWHoXA4BYkjmWoazMJeCTWHKjiyooS2lmV0+kMrJT6phkB0KrrsXPJGZLFfso9llW9j89oYFTmKW/Jv4bL4y85d89x2EHb/Fw69BwFPaNA2+w+hJPGvyHXm8XTS07OJ7u4N9PZtJxBwgqCm1HYN75YW0myRMDhOz32jFCj66tn03gv4/X5UKhW5ubnk5uaSlpZ22h7uA5zMIJ0arVTCzn47V5lNJ/3NuHgx/e+uxLX3Lew7Z6MbW3jWbUmUCiJ6DlEblo6t1x0qNdCEww0fwNa/wpY/Q81GmPQwDL/1eODrCafVeXTaiMwOBcwCGkXouuL0nip85phyEBGp7KtkaPRQ4DOhlh4bNOyE+q1QvxWx+SC2FgWWhjDsLVJAj278GIw33Ixu4sQzhuBKJEp8/n6kUimqoJIxR7Jo37IXRNCOjEE/JRGHRsp/Wnt4/lAXHV4/qUoFdzgUmDd1IbUHSMgxMXRRDkl5Fz+o0t/VhX37dhzbtuPYsYNAb6jtsDI3F9P116MZNRLNsGFI/4fZKRaPhTcPvso7Ve/Q47eQ4g3wqNXCpF4fFb1xvG8x04eBToUJqzGLuLQ0Ro0oYMaYQWjVFyYq+oN+KnorKOooYl/7Poo7i7F6QxO3SHUkhdGFXJdzHUOjh5IbnotCeumKloGgyL76XlaXdrCmrJ3mPheCAMOSkmiafTXTV73DzYU3opmWQ1VVFcs/3EhlZSWC4CY1tYeJExsRCX1vTMYxxMT+iOioWchkoUWFoN5Hv1CPu6oPZerJZVOTwvW839FHqd3FYP3R30N9DNy6EtY9TuKm1zkQeIzWjWtJnjXrK80M8vf2Yl35MZalS3GXlYFMhm7CBMIWLEA3ZfLpSzJs7SHxoe6oAGENiVAYEkJlGFmXQ9rkk7rgnA2pREqqNpW+9kreYyryfZ2o8iPQTUxAmXxy2YooijSW9rJ/bQMtR/pRqKQUzkwiRTUSxZ6tqGLl2BI02DqcDHdksFnxMaMyMzAVW0ga2cwRiwGHw3FKaaGg+EyopVKJr3vAIfFtZUCQuARwZicQt7ca58jB0L+P8m2bGL3gam4o6OPvu7PwyeqwJ45j7ZRDzNi4ndc/+ojY2EJyBkIuB/gGIooiH+5v4equcl6f/xD6/k8R1PCQpYq2kggUej+mh/54US3zCm3oxzV41MqrVcpOGvzL5HIUas0p6rxcGsAvho7D5/OdtyAxNGooAPs795OdswSbNpaw7sO0TQzHWNKN+0gfKYMiMJo1HFjbROaIs+QbnAfSsDCivvtdIu++G/vWrdjWrcO+eQvWVZ8cf4zEYEAWHo6gUiFRKkEiIehxI7o9BB0O/D098FkniCAgj49HmZ2NcfFiNEOHosrPP62wEQwEaFl/kBeaHLyVoMUSKSG3K8BVm5vJqPqYetMelk/WYBo2isL4kSzUZKNsd9NWWUHVxkNsal6OEAwJRD1yE3ZTDrFZOYwcPYLLhmXS6+nkldJXeOjIv3EH3ExLmsbtg26nIKrg7G9MwAfly0NCRNMukGtg6PUw6u5Q29KvAL/fRmfnJ7S1L6W/fzcASmUsZvNCDvdN4L87ZVR1OkgySFkS34uqZx91u0QMBgOFhYXk5OSQkpJy3ufaACFkEoHxRh0be22IonjS90kQBGJ/8zvql1xN28M/Im3Fh0jDzpzxICiVRHUdpDZtAXUHuyiYkhj6g1QGkx8OdZ749BH45Mew858w8i4YesNps2jOSFQWlC0DUTwuSJyuZONYd43KvkqGqqKhpQhlZw+efgX8YSGIAdxWFZbOFCwVyQTsHmTR0UTcfRWma64+u8372OuVKAj6vUgDAoM6UhjnzUMzPBrDtCTaNRKebOri9bYeHIEg47UabmsTUGzqgCBkDI+mcEYSUUkXL6hS9PlwFhXj2LYV+7bteCoqgFAIpfay8ejGj0c7bhyy/2EHGVEU6WtrZd/hTXzQuIy9kgp8UpHRTje/tlpJ6jewKzCBBx15tMgj8aTFcllBKgsKYhmfEXk8JPl8CIpBKnor2N22m91tu9nfuR+nP3ROpRhSmJE8g+Hm4RRGFxKvi79ku0Icw+0LsK2qmzVl7awr76TX4UUhkzAhI5L7pmYwLddMpE5JwD2MqtoDND38CJuumE23UoHZbGPsuBak0hJE0Ytak0ZszA8xm+ejVp96bks0chRJBtyVfYTNTDnpbxNNoXN0c6/thCABoQ4ys35LXOZuZH/uo37NepKb/wKTHgm1ub1IY5Gg14t94yYsy5Zh37IF/H5UeXmYf/ZTDHPmIIv4TAttUQyVdDXvhabdULcVuo+E/qY2QepESP1hSIAIT7tg8cTX7sC6sYn4LgMHNJWsxMfoq3MZPfxkl2DAH6RqXwcH1jbS0+JAa1QyblEG+ZfFoVDLcB/IBDHILZs3sGZwHLagjCUd6bxiacMw7066/vo3xo3dx7vBeZSUVzF2xNCTti/I5YjukAihUGnwHh2jDfDtY0CQuATQDi1Et6WaSfEuWipjKdm4jlHzF3PvnDtYVvE6HzVG8I80CQ/O+Q7ZzTVct76dJyMe5bG7k4mNH/l1H/4AA1wQVZ126rp60Tt11JhiiHTvJdOhx9TQQYsFzAuSELKmXdR9KtVaggIEj65capUy7J6TVyPVBsMpgoRCGsQXPNp20udDpTq/ULZ4XTxmjZmijiKW5CxBET+UgqZSXlP4uUcvx7GnDXV+BEOnJ7LpjSM0lfWSlB9x7g2fA0EmQz9lCvopU0Lt7Roa8FRU4G1qxt/RQaCvl6DHi+h2IwYDyMPCQgKFWo0sKur4TZGcFHJVnCWjwN/djWP7dqp3lPF28kg+zIjAkaZnSLuPwpLDSORbkEyPRH/7LBYLdxFs7qP1SDnNKzeztu1NAAKClA5FFO2GAvQpWQwfWcjCoamkRoZWUar7qvn1rl+yqm4VAgJz0uZw+6DbSTOevqf5ceydoZDKfS+CrS1kW535Wyi8ITSYu8gEgz56e7fS1v4R3d3rCQY9qNUppKb+gMjI6RS3RPDD1eWUtdkJlzuYJG8gxdOL2RhNzsQJ5OTkEBsbe8lPLC51pkUYWNNjpdrpIVN78ndVmRWHdvJ3sa/+I03f/R5JLzyP5AzfZ0GpROvqxKD2UXvgM4LEMWIGwS0roGY9bPkLrH0UNjyBImEyAJ7uptCE4myfZ2Q2uPrA0Y1GEZooOY65tvxe6K2BrgpiO4+gR0rFxsehPbQiqvTdjcGRQbdyFtaDXXjqW0DuQj9lCsZFC9GOH49wtrajnyHoCRDo8uN1WRDcIhalk9/lvcLds/7Jf5vaWdHVjwDM1usZXe7Cu6MFQQK5Y2MpnJlMWNTFyTEJ2O04tmzBtn4D9i1bCNpsIJejKSwMlYRdNh5lTs5pW1h+FQT8fjrra2ipKKO5opS97XvZH91Gc7QLqVRkrsPBdRYX/ZLR/NE+k4NiChF6BTPHxPCdQTGMTY9AfgGleE22Jna27mRX2y72tO/B4gm59dLD0rky/UpGxIxgePRwojTfjDa+FqePDUc6WFPawebKLpzeAHqVjKk50czKj2FiVhQ6Zegc7erqYv3uEkpKSvBmZjGrro4JO9Zh/ZkOr7wRmUxPjPlaYmMXotcPPud1UpVlwrqugYDdi1R3wmlgVsrJ0arY0mfj+8mnZsnI0kaTVHCQuqoZTLR8gvDGotBvR+FNIQdCZOYFvw+iKOIuKaF/6VKsqz4haLEgi4oi/JabCZs/H1VWVuhaYe+AqnXQXgLN+6B5Dzi6QhuRayFpdOj3K3USxBR8YZHE02jFtrEJd3kvgkJKZkEu6x17+Jukj+fVJ0Qzr9tP2bZWDq5vwt7nITxOy7RbTpRiNbm9vFTdSlGrgmVAlqOWNYY4KmUgE+UonfHoZ4+j629/Z3LtYd42LWDNwfpTBQmFgqA1VCqrUKvxuQcEiW8rA4LEJUDqZZdjf+o9UrqL2KjLIr59Mx01VcRkZPG9sXJ++KmO9z2Hebwym/vu+Q1v/v773LHMzc/1t/D3O1YRdpYasQEGuNT49HA7ua59bC+ciLZtE4LUxQ8snbQfNqEw+DB8/68XfZ9quQa3HPyOY4KEFMfnBQm9AefnSjbkkiC+4NH2nxeQIyEIAiNiRrC7bTeiKKKMKySt8lOWtzRxz+gY3Oua8HU5yRkTS9GnDexcWkNibvgptZpfBkEiQZmaen5twc4DURTxVFZhWfMpXWtWYXHqeHvxd1g+43K8EhjW6iW/u5ZhI5Xk5afhazLQcrCMlnc/pM7SD0BArqZFGUOTaQw9unjyBucxqyCBKTnRhKlPlCUc6DzAC4dfYFPTJtQyNdflXMct+bcQoz1HaUtzEex5Fko/goAX0qfB3CchcwZILr7jwOGopqX1Hdrbl+Lz9SKXm4iLvYaYmAXo9QVsrmjne8+WUt5di07wMF7WwtgYKUMKCsnPzyc8PPzcOxngvJkaEXJCre+xniJICIKAbuJoAv134tr1LC0P/ZCEfzx52qwVQRHKrkkwOSmvsuCye1HrPmehFgTImB66dZZD8Wsoy1cAybg3/g1qn4DYIaH8ibAEUBlBrg7dRDGUXwKw4QlMgoqn5CWM2OmD3X2hlVExJE4ICOQmJlGqNeAfewfWKi+zV+zi5oaVdAHqoUMx//xWDHOuQHYB55PoC2Lf1YZtUxOBZA/EBJCFq9kRrmBXxHyWFlWhl0q4QR9GQbEVS1EDAaWUIVMTGDo9Ca3xy+f7BCwWrKtXY1u9BseePeDzIQ0PRz9zBvqpU9GMHoNU97/pHuN1OWmtOkJLRRmtR0pprTqCx+umPtbBkSwnnYNdGAMi9/RbmeWQs8w9k+t9U1DoI7l8VAyPDIplZIoJ2XmKEL6gj/0d+9nSvIXNzZupt9YDEKONYXLCZEbHjmZ07GiiNRevDelXTbfdw+rSdj451M6u2h78QZFovZKFw+KZmRfDmLQIFEdzRWw2GzuLD1NSUkJbWxuCIJCdrSVxtB1nuh/jPz0Y/+0n/MlfEZO88KQ8iHOhyjZhXduAu6ofbeHJ79+UcD3PN3dj9QcwnMa1klYYTe3BHjrmbSLGvSkkbG94InQLTw993+OHQexQiEgPuStOg6+1FcvyFViWLcNbV4egVKKfNoWwaWPRphsQLI1Q+xLsKoP2w6HuTsc4tp+EkZA4CqLzvtTvlyiKeGos2DY24qmxINHIMExPQjcujkE9PtjwChJlJw6vH6fVy8H1TRze0oLX5Scu08ik67NJHhRaMNllcfB8cxefdFkQBJgXn48oSPi53sIbEgmdSoGgIJLnyqWzZwu6SZNILN6GbpqDPY0egsEgks+IKRKF4nirT7lKhdftOsXhNsC3gwFB4hIgYfBY9molKEtKkA6ZQ6B3O4c3rycmI4urJt7C28V/Z01jFrddFcE9e3q4577f8vIffsSNH4g8orySf9y5BcVXsOo3wABfBatL25loK+f5mQ+hbv01YX4NQ6o7abWqMS/KREgYetH3qZap8cjB5wwp8VqFjG7bye2lNIYw7H29J92nkIr4P+OQuBCGm4fzce3HNNoaSY4dggSRREslH+YnsUAqYN/Riml+BmPmp7H2xTIq97STPearS4H/IojBIK6DB+lb8ym9n65C1tZNV/wg3rrmx6xKD8cvwJhWN9Pc7eSrLXRYK2l79ggtR5OyZWGRdOuSKVEOpVFuRgyLZnpeDPfmxzAhM/J4dwEIDZq2t27n+UPPU9RRRJgyjHuH3Mv1OddjVBnPfJDBAFR8DDv+GVpVUuhCdf2j7v5CK1rnIhBw09m5ipbWd7BY9iEIMiIjpxMbcxURERPx+QVe23CQV/aspMkpRY2XKYZ+loxMZGjBeMzmc3d5GOCLkahSkK1VsaHXyneSTp3IqXLCceweRsTdD9Lz7N9ovv8B4p/8e6iE6TNIVKH/J+r7KGsNo2pvJwVTEs684+hcuPx3SGb9FtXt1+JKmAxZQegshbaSkycbn6f4FRQKHYMFLQRjIDYf8hdAVA5EZRNQxHD5q78iuGYzVQ0vQjCIIjaJ1wbP4fG/P4gi4dwlGZ9FDARx7OvAtqGRgMWLMsOImJfISkcsy3NH0a9QIQ/08CODiaQdvXSV1uHWyBgxJ4UhUxJR6b5cnknQ4wnZ1leuwLF5C6LPhyI5mfCbb0I/bRrqIUPOmHVxMbH39dJ6JOR+aKkoo6u+DlEMIggS9GkJdEyNYLvsML0BG6m+AI939ZNoM/O67ybe1k1kxqhEnh8cw7AkE5LzFJJ7XD1sa9nGluYt7Gjdgd1nRy6RM8I8giU5SxgfN55kQ/I3ajLWZfPwaWk7q0ra2F3XQ1CElAgNd05IY2a+maEJxuPvj8fj4WBpBSUlJdTW1iKKInFxEUybrkGh2I3dfgCvV4l54lzCo9Lo+8VTBH67CeGfC+H89QjkcTokOjnuit5TBIk5UUaebupibbeFRTGnCnjJgyORSARqD/UTs3AxDF4M/Y2h7hVHPoH9r4VEbwBBAjpz6KbUEwgosR5xYSnpwVUfcltqEtVETNOij7Mg9b0Ee1+EvccOVAORWZB9OZgHh5xX5vyL5uITRRF3eS+2TU14G21I9HLCrkhFOzr2eMeMzGDoN1KtaKNrazuvvVCF3x8kvTCKwhnJmFMNuANB3m7v5fnmLkrtbkwyKd9LiubW+EjiVQrYnBpyc6Uswqp249AIjLTnU131JiNveBj7pk0s6l/HB8ZZNDc3k5SUdPwYBfmJDAmFSk0wECDg8yEbCG/+1jEgSFwCCIJAb24ckeWtzLktiaLSNJRbNjDxhltRqNT8ZFYeN77p45frt/HcsMmUdkp55N6f8qenfsflH/n5qXI6f7htK3L5BVyxBxjga6Cp10lpq5VRmig8nibUinZu7vTRcdiIQu/DcO/vv5L9amQa3ArwOUJtPXVKGQ7vqQ6Jrob6k+5TyER8wRMZEhfCcPNwAIo6ikiOHQvAVYF6/t7Zy6IhkTj3dWCYlkTmCDMH1zex/YNqkgdHotJ+vQGGos+HY88euj9diXX9euS9NvwSKC4czo7rf83qFCNeKYxv7mNU2Xqk9YdwiUGKJBJMiSnIcsdyxB/BVpsOm0RDbJiKWfkxPJxvZlRK+CkriP6gn7UNa3nh0Asc6TuCWWPmJyN/wqLMRce7CpwWrxMOvAE7/w19dWBMhsv/GMqIUF38PvI2ewWtrW/T3r4Uv9+GWp1CRvrDxMYuRC6PYH95Db9671M2NwWwiQoMkgDXZUi5Y9ow0lOSvlGTjG8y08INPNfchcXnJ0x+8hBHmW4EmQRFxlTMv9TS8esnaLz9DuL//jfk0ScmLoJMBlIpBomNyEQdFTvbzi5IHH+igNoYjksVDwseOXG/zwUeO/icoRtCqIPQ0+NhyBKEuX9j1s8/4fbcVB6ZnYO/rw/7hg3Y/vMMjh07GOT10mEE7/XzyL7mDv5ZF+SdzbX87gLECFEUcR3uwbq6Hn+3C0WSHvvCNP4r8fJ6yzycopzkgI0x1aUkVUlRWwXsBgVjF6YzaGI8CtUXHy6KgQDOPXuwrFiJbc0agnY7sqgoTNdfj+HKK1Hl532l3w9RFOlvb6Wp7DCtR8poqSijv6MNAJlCSWxmNqMXXoM81cwG3x6eq/kIV9DDaLubG/vt2ByD+VhzP8ljJnH7oFiGJISd9/E2WZtY3bCajY0bOdR9CBGRKHUUs1JmMSFhAmNjx579OncJ0ml182lpOx+XtLGnvhdRhLQoLd+bksHsQbHkxuqPvz+iKFJXV0dxcTEVFRX4fD7Cwgxcdlkc4eHlWKwf4fXakUpTyMz4GbGxi5DLjZAHKqJoe/SXNNxyK4nPPH1yxsJZECQCqpxwXCXdiL4AwmeE72EGDWaFjFVnECRUWjnxOSaqizoZuyA95Fo0JsGou0K3YAC6q6DtAPTWEexpwF5cg6WkFXutC4KgMELUaAWGXDWKSB1oo0AXDboYCE8NlYGYUkP3fQXnvRgUcR3qwraxGV+7A6lJiXFBBtrhZgT5yb+/Bn84WvTES9vxlFnIHh3DiNkpGM0a2jxe/lDbxqut3fT6AuRoVfw1O5GFZhPqz/6OR+dCVwUxOXKqwuT0igHSPYlsbG9l8vxcpAlmplbt55UR89lYVM4tnxUkFEqCxwSJoyWiXrdrQJD4FjIgSFwiqEaNwLRvKcM0DbxmHEROSyUV2zZTMP1yRuZfyVUZv+TtI6NZ6a/nRxYjD8Tl8eQtd/PgS89iXe7iZ/Kp/P7GTcjk51fjPsAAXwerS9vR+bvZlzMOff9qJMi5qqKLbqsJ88LUr8QdASccEoHPZEicUrJhCDtNqCX4Al9MkEg1pBKhimBX2y4WZlwF+ljmemr4qdfPu4OMLNrfhW1jE8Yr05lyUw7v/W4f296rYvqtX03Y4tkIulzYt22jY9Uy3Fu2IXN4cMthf5qElkmzaU2bx+qUMFxSGNvQTsHujwh39hKblUP4vKtpkEezrkvFziY7ogUyonXcPMrMrPwYBseffvDuCXhYVr2Mlw6/RLO9mdSwVJ4Y/wRzUucgP4MNFgB7F+z5L+x9Hly9ED8cpj8OuVde9LIMv99BZ+fHtLS+jdV6EEFQEB19OfFx12I0jsbj8fDG2iLe3tdClUtNECkZBoEHRsRy0+TBKBUD3TH+18yNDuM/TZ180m1hSezJExiJQooqw4jrcA8xD1+HzGik9ee/oG7hIuL++Ad048cff6ygVCJ6vOSMjWXbu1X0tNiJiD93er3GYDilW8/xUo3PE51zvNNGkrefhI0raHjr9zj37YNgEHlcHKbrlsD0CVxT+h1+MDyLIVlZKBqrCARFAkER6XmsznvqLFg+qcPbaEMaraFuSTovSz180tqCRIAp6m4mOZ6kd89cvF4fMk8Sk67LImdsLDLFF/tOiaKIu6wM64qVWFetwt/ZiUSrRT9zJmFXzkUzevRX5oQIBVC20FR6iObywzSXHTruflMbwojPzmPIzCuIz8kjOiWdSksV/z3wPBvK1oIoMtvhYFG/lxqmc2TwbVw2YihPxxrOW4RotDaypmENa+rXUN5bDkB+RD73Dr2XSQmTyAnPOXdXoEsMi9PHykOtLDvQyt6jIkRGtI77pmYyZ3AsWWbdSe+Pw+HgwIEDFBUV0dvbi1KppKAgjaSkFlyuNTicVfRb1JijZxMbdw3GsBGnvL/GRYuQmky0PPRD6hYtJu6Pf0Q7etR5Ha9mSBTOfR24j/ShHnSi/atEEJgdZeSdth4cgQDa05yD2aNjWPdSGa3V/cRnfc6tIJESNKTgONSCbe1BbOuKjgts4Tdfi+HKuajyvlqB7UyIgSDO4k5sm5vxd7uQRasxXZOFZkgUwucWAhz9HopXN1C6rZXwjARa9I0ELo9h+vw8iiwOniutZ2VXPwERZkUauDMhivFG3elfV1QOHPmEVIXALq1AdaebZJ0M/CMRKlYQfv3NBP70Z9IzWlhTpuLmBSdKMgSVEvGoo/JY61uvy4XGcObQ4QH+fzIgSFwipE9dgP0/S+nd9SkFhdfR27OF4tUrGTxtFoIg8Mji29n+j9X8e6eRRT8YwW+fOcy9QyfxzsJelnzwPpZPrfxSMo3f3LgJydkG8wMM8DWypqyD8fJyVmRfQXjzP7jMCtYyPVJdAMO9v/vK9quWqek/RZA4OdFeYwjD7/XgcTqPp+UrpAJu/xcTJARBYHz8eDY1bcIvBpAljSGqaQ8z8/X8s7uXK4ZHw+42dBMSiEzQM+zyZPatqicxN5zs0V+sDeiFIPp82Ldtp+nDNwhu2YXU48eugr2ZAp1ZaUQoJlIRPYRPMsy4pDCmqYuprSWMzE4k4nsPUOzUsvxwBzsO9xAI+kmLErlvaiZXFsSSaT5z4r7Na+PdI+/yWtlr9Lh7GBQxiB+N+BFTkqacfZDeXQU7/wUH3gq17cy+AsbdD0ljLvoqk9V6iJbWt+noWEEg4ECrzSQz8xfExixALjdR09TOb9//hHV1LvqDKlQSNXOy9Hzv8qHkxBkv6rEMcGEU6jUkqxQs6+w/RZCA0ESlt6IXb4MVwxVXoMjIoOWBH9B0x52EzZ9H9E9+giwiAolSSdDlJGuUmR0fVFO6rZWJ12adc/9qfRh9bS3nfFzQ4cDRG4Nj5x4cb13OPxsaAPBnpBNxz90YZsxAmZt7fOCe0pzKga4DAMfr8L3+IOqzCAa+DgeWT+pxV/QSDFOwfV4Cryi8HOjrxCiT8t2EKCZ0BOk7/Cb61Gr6AAwe3sp8gh9O2IfsCwh83qYmrCtXYlmxEm9tLcjl6CZOJOzKuegmTz5jkOiXxd7bQ8OhA9QfLKbx8EGcR3NrtKZwEnIHkZg3mIS8QYTHJSAIAqIosqlpK99f+isqHYdQB0VutNmYZtNgSbwD4/w7uDb+/LsfNVgbWFO/hjUNa6joDXUFKYgs4EcjfsSM5BnE6eLOsYVLD48/wMaKLpbub2FDRSfeQF0XWloAAMuwSURBVJCMaB0PTAuJEJ+/zouiSH19PUVFRZSXlxMIBEhMjGfs2GQUij309L5Cd48Pg2EoOdm/xWyec7xd55nQT51K8huv0/rQD2m89VZMN9xA1H3fP2uXHABlmhGJVoazpOskQQJgblQYL7d0s7bbygLzqeURaUOjkCulVOxqPy5IBCwW7Fu2YFu7DvvWrYguFxKDAf2MGYTNuxLNqFH/k1Kj03FMiLBuaCTQ50EeryPixlxUeRGn5FK5HT6KP22gZFMzwYBI9pgYpqaP4eWqV9irdDF7XyX7bU4MMgl3JERxe3wkyepz5MVE54IYYLi3hRcEPW0y6FU5iPGMhEPvYVr8Nl3//Du31q/kSdMNdHV1EX3UkSZRqhDdbiBUsgEMBFt+SxkQJC4REvJHsUcnxbu3mOt++Qh/3JlPeONmWisriM/OxahP4b6xLh5eG8dDby7jubuv4m/P7OeuiVcRa+1n2tp1fCLr41fCVH55/XqksgG70wCXFnaPn+KGPiYbtCh7dyFI/Nxb3YO3L4yYOQkIicO+sn1r5Bo65AJB59G2nwop3kAQrz94fHCvCw9NXuy9PccFCaVMwOYMDTIuVJAAmJQwieU1yynpKmFY0jgo/YhfRwe4rC/IkxlyfnpAwLKyhogb8xg5J4XWqn42vV6BKUZDdPLFLzsQRRF7cRE1774EG7ajtHmwq2BnrgJbWhZGIQ5fn4q2xOm8lh6HQyYwvtPOPTFKJl49gZ2NQ3lpbyMb3m7AFxBJCtdwz8Q05hbEnWTTPR3drm7eKH+Dtyvexu6zMzZ2LHcOvpORMSPP/DxRhMZdsOMpOLIKpEoYeh2M/f5Fz4fw+220ty+ntfUdbPZSJBIV5ugriItfQpghdG5+uvcIz23cxME+GQEkJGsVfG9MIjdOykOtGPg5vRQQBIEFZhP/auyg2+sn8nOfiyovAkEuwXmwC2VqGKqsLFKXfkT3M8/Q89zzWFevwbRkCYJCgeh0odYpyBxhpmJHG6OvTEWpObvgrwkLo+VI2Sn3i34/7oojOLZvx7F9O879+8HnQ5BK0YyK4s24UbiHjuK3D8w97XYLogrY1rINURRRHbVdu32B0woSfosH65oGnMUd2LRSPp5l5g2FjzaPhXSJkt+mxTGoxk3Fi/Uc7vOQOCY0XkjOM1HVZCUoCeL2u5Gfp8PH39uL9ZNPsK5YievAgdD7MGIE4bfcgmHWTKRG43lt50LweT20lJdSX7KfhoPFdDeFBB1NmJGkQUNIzB9MQu5gTLFxJ11f/AE/z+1fxttlz9IrthHlD/Cg1cpIMgkb82uSRi847w4GdZa64yJEZV/I6VIQFRIhZibPJFZ3aWUCnQ+iKFLSbOH9omZWlLTS7/QRqVNw45hkFg6LJz/uVKfI590QKpWKESNSiE+ox2p9GautHbk8nMSEm4mNXYxOd25h77Oo8/NJ/fADOv/6V/refBPrypVE3HUXxmuuRqo/vaAhSAXUgyJxFncS9ASOZyYAjDPqiFfKebut97SChFwpJWOIic41W2nr+AT3nl24S0shGEQWFUXYgvnop09HO2rUaUNx/1eIARHngU6s6xsJ9LqRJ+gwzs9AlW065TPyeQOUbGiieHUjXref7FExjJybgjdMzvKSFAQhyEZqSQkM4vdZCVxjNqE931a15nwA8u3VQCE9Rhm9Ki9Z/Rl0Nx4m0tuBeuEUhr25FkWGmy1FpSyeHRIkBJWK4FGHhPyoWDnQ+vPbycAI6hJBEAR68+OJPtxEYYoBe0IBfssuDqxeSXx2LgCLp3yXdUd+w5rG0SyrKGfG3Ez++mkN3593G1qvm9mbt7Fc1sPPmMpvrl+HXDZQvjHApcOumh78gSAV8bloHc8T6VeiP6zCoRAJ+/4TX+m+1TI1HgWIR3/otEfbjTm9fhRHxTt9eGgVxd7bQ0RCqM2fUibgDcoQhOAXEiTGxo1FJsjY3LyZYcnTAUjpLOa+pEn8vaGD6dPMjFzdhquiF3VOODPvzOeDPxax4qmDLHio8Lws4ueDs7qSI28/h3/1RnRdDpDB3mwN1qQc5D4t/q5+ZNZ0dg6/gs1JEQQFmOYU+PGgVExD5Ly3r4nH/rGDNoubCK2Cm8emMH9o3BnLMT5Lk62JV0pf4aOqj/AFfcxInsHtg28nPyL/zE8SRahaA1v+HOrDrg6HSQ/DyLtAd/Ha3omiiNW6n5aWt+noXEUw6EKnyyU761eYzfOQyw1YXV7+tnwv7xa30uGRI0fKxEQF35tVwIiMb96E49vAgmgj/2jo4KOOPu5KPPl8kSilqHLDcZV0YbwyDUEqQaJUEv3AA4TNm0fPM8/S+9prEAhg37qVvrffYVDOYI7s8lO2rY3CmUln2GsIjSEMj9WKu6YGb00N7pISXAcO4iotPX79UebkEHHLzWizo1DvuR/JdVezZ304kZ/v5PEZCqMLWV6znDprHeqj2Rhu/8kur6DTh3VzM/btrTSq4P0p4Xyk9OMKOrlMo+O3KbFEllg49P4R9tl9xGUamXJjDugbqKoGhUICRzfp8rvQK868eh30erGvX0//0qU4tm2HQABlVhZRP3yIsDlzkMddXEeAKIr0NDVQf7CY+pL9tJSX4vd5kcpkxOfkM2HCFFKGDCMqKeW0rUHru638bcc77O56FaesnxSvj/utDkZGTifu2geRxRWc13HUWmqPixBVfVUADI0ayk9G/oQZyTPO3QnoEqW608aKg22sKGmltsuBUiZhVn4MVw2LZ0JG5CnZP6d3Q8QxZkwUEul2LJbn6OqSEBExgazMR4mMnIpE8sUXyiRaLTG//CXGa66h809/ovPPf6b7P/8hbMECDHOuQD106Cmfu6YwGsfudlwHu9COOvG5SASBJbHh/K2+g2a3lwSVgoDViutgCa79+3Ed2E9sUTGxHg99xVI0hUOJ/O530V02HlVBwf+s9eyZEIMiroNdWNc34u92IY/TYrwlD1VO+Cm/x8FAkPIdbexdWYfD4iV5cARj5qfTGibh0eYulpb24/eZiABy+2tZPWsxkgt1HEZmgVxDQl8ZaAvxpmnprgqQgZQmyUQi975A7F0/ofqdtVxdtZGPS6azeHboqRKVEgKBULjtZzIkBvj2MSBIXELoJk4kbPfrlO9ayXXjh7K1Lgf5zq1ctuRmwqLNSCQKHlu4gNLninhijYPJP8pl5JAY/nqgnR9cfS9/DgaYt3UnH0h7+aE4mb8sWYdCeXEmNAMM8GXZUtVFgryTuugIwjtauKvWgbNNiWl8BJLUMV/pvo9lSIjWkDXwWP9zu8ePURMaJOkiQoKErfdEIr5aLsEbUCCR+L+QIKFX6BlmHsaW5i08WHg/KMOgYQcPzr2G1d0Wful182acBskHlSjuH4Y2TMn8B4fy0V+KWfr3/cy+ZzBxmcYv9JoDdjtl7z9P/3sfEFnTjVQiUJKuxTI4B9Etw+9wQVsAS+pwisaNZneMGkUQFvkVfLcwkco2O3/6uIJt1d0IAkzKiuKxK/OYmmM+7io5G7WWWp4reY5VdauQClLmpc/j1vxbSQlLOfOTRDGUZL75j6HQMGMSXPEXGHoDKC5e8JvPZ6Wt/QNaW9/B4ahCKtUSEzOP+Lglx/vcH2jo4T9rNrKx1o5PlBAlC3DXUBP3zhlJuP6bFUL3bSNXp6ZQr+HV1m7uTIg8ZZCuKYzGVdKNq6wHzeATgoUyNZW4P/6ByPu+T/31NxC0Wml//HEAJik0uEpiaPokG5kxDGlYGBK1BtHrJWi34e/uwd/bg7GmhpmdXdTNOep0kMtR5eZiXLwY9ZAhaEePQhZ1dJ8+NxQ/CG0HUSum4/SeLDB8ltGxowHY2boTnWIyAK6jjxd9Qew7W7FsbGKfWuSdy/RsUgaRC36uijZxs8mIb1cXh145RJ07QFJ+BMNnJxOXYQSguUV57FARAyIAbr/7tMfhLi+n/4MPsa5YQcBiQRYbS8Ttt2GYeyWq7Atb+T4XHqeThpJiaov3Ul+yH8fRHIjw+EQKZswmpaCQhNxBx1dWP4/V7WNlSSMvH/yAPj7ErXCQEfRye4+fafk3oxl/byhY8BzYvXZW1a3ig6oPKOsJuV8Kowt5eOTDTE+e/o0VIeq7HawsaWVlSRsV7TYEAUalhHPnZWnMHRKLQXXq6v/p3RDpxCfUYLG8gM3ejUqVSFraQ8TGLESluriirSonh6QXX8R1uJTel1+m/7336HvjDaRRkWiGFqLKz0eRnIQ8MQmpyYjEKGLb0YAqR0PQ7SbQ14e/s4uFLS1Ydu6n6pUu3G3N+BqbQr8/EgnKrCxM11zNgZYoesMyuO63Uy5qS+4vyrGwSuu6RvxdLuQxWiJuOlqa8blrnCiK1BR3sXt5Lf0dTmLSDEy9I58DRoE7mtvYXeVAI5VwY1wEtydks+idMAKemgsXIyCU3RRTgKajBFPWzVjilXTs6Kc1qg8Fl8OBn6Gc9ijitHhmrN3L6rZxdHR0YDabj7dYDnq8x0s2BhwS304GBIlLiEFzb6L1z6/TvHop1z86jxdXD6PQdph9Kz9i2u3fASA+ZhgPjtvAw+uiufeFj3j/wRsY3e3mTwf7+fE13+PvQVi0fSdLg1a+H5jIk0vWoNFEnmPPAwzw1bO1qpuoGB/tfZsQggLjioI4JRD1vR9/5fvWyENdNgR3yBp4zCHx2RwJnSmUuG3vOSFIqBRSPAEFEvkXEyQApiZN5Q97/kCNtZ70pNHQsAOFRMK/85K5oqiKn4zU8q9Peuh95wiRtw0iLErDgoeG8fF/Slj25H7GzE9nyLQEJOfR314URdr3bKHy1f8QtvUQMh90xms5OD4Tn0dC0OdHZpMh1WfSmDmGPTlxVBllGHwi94pqZqVG8mlZB9c+s4t+p494o5qHZmSxeHgCccbThPKdhuq+av5b8l8+rf8UlUzFTbk3cXP+zURrzjLwDwZDJRmb/wjtJaEU8nn/giFLztjn/YvgcNTQ1PwKbW0fEgy6MOgLjtYyz0Um02H3+Hl5WzUvb62mwRpESoA8rYubxqWycNIwZLKBn8xvCrfGR/JARSM7+u2MN5280q/KDkdqVOLY2XaSIHEMRUICytRUgn4fcU/8BueePfTsKcG64xDWfQeR+5wErNbQeQsIGg2yiIhQ9kRiAtX4KLz1TiKGj0CZk3NKW9HjyFWhQLi2g2gUs+ixe0//OCBRn0iiPpFdrbuYGzMNAJcngKOog551DaxSB3h7tJoKJUTIJTwYH8VijZ6WTa3s21Z8tJVfNMMvTyYq6eT349jKtVwuEvSHXpPLf2JSELDbsSxfTv/77+MpK0dQKNBPn07YooVox4y5qLXz1q5Oaop2U1O0h6bSQwQDflRaHUkFhaQMKSR5cCGGyDO7pERRZG99H2/urmFD00eoTGtxKdzkerzcZVMwbeQPkRTeAArtOY/lcPdh3qt8j0/qPsHld5FpyuThkQ8zI3kGZu03s31vc5+Tj0vaWFnSxqGWUPjq8GQTj12ZxxWDYzEbThV3TueGSEpKZOxYI3LFDnp6XqCrSyQycioJ8TcQHj4B4SsO7VQPyif+L38mYH8c+6ZN2DdtwnXwILa1a0/7+L5nTr1viVRKqzkWxeB8jAsWoC4sRDVoMFJd6NxI39tBzQul1B/uIbXg6xtHh4SIbqwbGvF3OJGZNYTfkIs6/9SMCIDmI33s/LCazgYbplgt4+7OY1uEwFUtrbS0+EhSKfhVRhzXxUZgOFqWoQ6mYRGqvvhBxg1FKH6VwuFK6l0BRgI1SisT7Gn4FUpkJe9ivPU6+tf+lZkVO9m0J5Vrr5yBcLTFsuhxnwi1dDu/+HEM8I1lYHR1CWEyJ1GUrEW5pxSDSs6Cy/Ko6MxEtmENYxdfdzx1duGUH7Cj9hd8WDOBv6/YxIM3TmbcP/fz20NuHrzue/xJKmXBlm2s8bi5R5zKU4uWYTKmfr0vboBvNU29Tuq6HYQPi0PtfIlJneCqV0GGGlnhvK98/2qZGrccBHdowK89Wk9q95wQGWQKBWq9AXtfz/H7NHIJnoACqSTwhQWJWSmz+PPeP/Nx7cfcnzY5VIrQ10CuKZl/5SVxx+F6Hp0ezm8+6Ub6QSWmxVkYzRoWPzyc9a+Us+PDao7saWfUnFRSh0SedgDic7sofvMpPG9+QESLDY9Jy478BNwSNaI/gNyvQWvMpVdIpzw3ne1pSvqUElKcQX4R1GDUyHn/YCsvrq1BIZUwI9/MkpGJjE+PPN5D/lwc6T3CsyXPsrZhLRqZhtsH3c7N+TcTrjq1tdpxgkGoWAGb/wQdhyE8Deb/BwquuWhChCgG6endQlPTy/T2bkUQFMSYryQx8Rb0+lDZyKFmCy9s2s0nZV14ggImwcncWLhzegFD8rIGWnZ+A5kXbeSx6hZebOk+RZAQJALaMbFYP63H1+FAbj51cipRqwl0WlGmpaJMS8W05FpKn9xPebOdm54Yi1wpQfT5EOTykyzcDSUHqPztLygcMxp13qBzH2hcIRxZhTZeStPnWhF/nnFx41hRs4IFcSEh9cjbZbxnkPB+oYJuuYJsrYq/JUQxTVBSuq6J1bsqQISsMTEMm5mEKeb0k3CpJDQJlclCFm/EkCDhPlJJ31tvYl2+gqDTiSovD/MvHyVszpxzhgqeL2IwSHtNFTVFe6gp2k13Yz0AprgEhl0xj/Tho4jLykVyDtGjx+7hw+IW3tpbTYd/DbrIjYjRXjLdHu4hmgnjf4RwHp14fEEf6xvW81r5a5R0laCWqZmdOptFmYsYHDn4G3kt6LC6+bgkVI6xv7EfgCEJYfz8ilyuKIgl/gxi8+ndEHkkJ7disb6F1VaHXB5OcvLdxMddh1p9Hq1xLzJSnZawuXMImzsHgIDdga+5CW9TE0GrFX+fFevqauTxRnRjEpEaTciio5BFRbFboeXmskb+kp3IjXGnBuCmDYtC/5GKvSvrSBl8qgvhq0YMirhKukJCRKcLWbSG8OuyUQ+OOu04oKvJxq6Pamgs60VnUpJ6YwbrI+HnHR24LCITTDp+l5XA9AgD0s+9ljAhh1ZhP6321i8WwBpXCLufYWqwg8c8enSJOqzu0DXCqV2CYcc/Md+zjrrx/2TWtj08s2UwV8+ZdjzkVnS7kYeFcrN8Aw6JbyUDgsQlhn/MEBLf2UFnSxW3jU9h3sah5DQeYf+nKxh/zY0ASCQyHr3mTo78dxn/2ZnB+NwWRn13CBP/WsSfDnh45Jp7+YVSzcy1a1F7/dwkzuWfM58mNWni1/zqBvi2sqOmm6BGRpeuA6PLwU37bYiimqS7bv5K+nB/nmMlG1K3DzEYxHS0TKPfebLIoIuIxPYZh4RGKcMbkCD5EoJEpDqSMbFjWFW3ivsmPoWw+mchUWLUXcyJMvLHrAQermzmhzNMPLGxEwDTwkyUGjmzvzOYmuIudn5UzSfPHgoNMoZEEZNuICJOh9vRxqFX/4p+TREBlFTFRbOvMA4x4Ecq0SBXZOJXZ9KYnMaRHA3F4VKCAkywwRyphjKHk//srsXpDZBl1vHo3DyuKownXHv+tb5lPWU8e/BZNjRtQCfXcXfB3dyUexNGlfHMTwoGoGxZKCOiswwiMuCqZ2HQYpBenJ+lQMBDW/sHNDW9hNNZi0IRRVrqD4iPvw6FIhKn188bu+p5aUsV1b1epARIl/UzJ9/IkukTMZu/mSugA4RQSyXcEh/JUw0dVDrcZGlPXvnVjjBjXdeAbWsL4YtPLTWQaNSIzpMHxmOvSue9P+xjz8o6Lrs6E+E0zge1ITSodtosp/zttCSNhgOvkyK0sM9z9lKgsbFjeefIO+zcvAEI58EkAU+UkikmPfckRZHvgOJVjXxQ1IlEJiF/QjyFM5PQh589T0oqDe1XJgsJHePLBCQf/5K6Q1UISiWGK67AdP11qAcPPr/XdA58bjcNhw5QU7SH2uI9OC39CIKE+Jw8Jt14O2nDRxMeF3/O7QSDIjtqenhrbyNryhpRGraii9yEROol1+XmHkUmY2b9AiF57Dl/ZyweC+9Xvs9bFW/R4ewgUZ/II6MeYX76fHSKb17pq9XtY1VJGx/tb2HP0TadubEGfjwrm7kFsSRHnNkh0tvby44dO9i/f/9RN0QS48cnoVLvorPzl7S1uwkzFJKX91fM0bORSM7RheF/iFSnRZqTgyon5/h9stha7Ntb0M8YgSzihPhymShS0NjF042dLIkJR/a5Sb5UKmHUlamsf6WcmuIuMoafu7znYiAGRJwlXdg2hEozZGYN4dfnoB50+gUJa7eL3ctrqdzTgVwjQ7IoieURItstvag6BBabw7kjIZJc3ZldjpHSXFqBve17mZ8x/8IPOnYIAKNcNQTEoQSHGvGvtFFmriPHPwl9z1PIKzdguKUQ364iRhRtp7FxISZl6NoU9HhQDIRafqsZECQuMZJnXQXv7ODw8leYeu9vmD62gPqePShWLWfYFfNR60IrPaawDH45PY57l1m59/XtrPvxfJJ/MAz+VsSTRS4emncr92r0zFv2IXqvyC3id/jLyB8zauhtX/MrHODbyN76PkzRAZzWnai9AsYjCmzhcnRX3Ps/2b9KqsIjFwAR0e0+Lkj0Ok62SOvDI7D1fsYhoZAj4kOqlHxhQQJgTtocfrbtZxQHrAw3pR4XJABuiY9ELZXwo4ombpkSxmN7exjzvJvwa7KRhavIGB5N2tBIavZ3UbW3g7LtrRza1AyAKHoIeDIIZLgRA92AFIkkHakmD9ugQTQkKNluEOmVC0R4gtxklZAqlfN+dRePdbWiUUiZNySOa0cmMjTReEErQIe6DvFsybNsbt6MXqHnu0O+y/W51xOmPMvKaTAApR+FHBHdR0JhWAufh0ELz7lyeb74/Taam9+gqfklvN5u9PrB5Of9jejo2UgkChp6HLy4tYT3ippw+sAkOJmst3H9+EwuGzUdjWYgH+L/C3clRPHfpi6eaujgX3nJJ/1NqlOgHRmDY3c7hqlJyD43aRfUaoKfGxhHJxvInxBPyYYmskfHnFL6AKEuDwDO/v7zO8iksQDk+cqwuIac8WHeLic9ewyAlJeMJcBkxofpeGxUBoY2N0Vv1fHuoR7kKimFM5MZMi0RjeH8hEXJUYeE91ARYOI7nwoIkf1E/+QnhF21AJnp1E4EF4q9t+e4ANF46CB+nxeFWkPK0OFkDB9FSuGI4+Obc9Hn8PJeURNv7m6kvrefyOidRGWsxyZ4GeRy8x1dNiOu/BXEDz/ntuot9bxW9hrLa5bjDrgZHTuaR8c8yoSECWdvQ3wJ4g8E2VrVzQfFzawt68DjD5IWpeWBaZnMLYgjI/rswkp7ezvbtm2jtLQUiUTC0KEF5OQ4sVg+oN+yH4lNRYx5HgkJNx53l30T0E+Ix76jFdvmZkwLT3RnEgSBB1LM3HG4nnfbe7n+NC6JrNExFK9pZNeyGlIKIpDJv7rWnse6Ztg2NoXCKmO0Zy3NcNm87FtVz+EtLXgVAu3zYllvDNLosRPvlvPztFhuiIsgXH7uqV6UMhnBpf3igkRYKAg8LRDKeelJ0aAWBcqEbvJsqXijZ6Hc+ldiFv6CzWMbGL2ljM1vL2fhiLzQa3e7kcrkyOQKPK6Bko1vIwOCxCVG9pgr2Bn2CJ71m+FeuH9aJgt2jiKl8R32LnufiTecEBRGF17HfU0/5zc7R3HzM0tZ+uA1x0WJp/c4uW/61fSqddz69qv89K0gP/L9hfu7S1k8/S9f4ysc4NvIvvpehFQRlX0vN5e6CbikaGYPBdn/ZmVFEASCKgXgJuhyYdKGVjFPcUiER9BadeT4/zUKBeBDkEm/lCAxLWkaeoWet4+8w/DMmVD8CvhcIA+tWFwTE06mRsXdpfXcPUrDrA4ftz+3n6GFsegvi0eikZM5woxLf4T+Q38i8pCXNpOBHq0PERFDVDKmwZdjGTSc/f4AG/xueiWgDIiMtwSZKVfTaPPyZkUrbl+QoYlG/rhoMHMK4o4HfJ4vBzoP8EzJM2xv2U6YMoz7Cu/jupzrzprIT8APhz8IOSJ6qiAqFxa/CHkLLpoQ4fF00dT0Es0tbxAI2AkPn0By8j2YjKHA1O3VPTy9oYIddf0AJEt6mZIk4erJw8jJyUHyNSenD3DxiVTIuCU+gv82dXFfspnsz7kkDJMTcexpx7axCdOik9vISjRags5TB8ZjF6RRd6CLdS+XsfjhEciVJ5+/mrAwJFIptp6u8zvIiAzQRJDmOozbNxi3L4DqM5Mee7+bN7fX8nLQRW2knKjOPKKCB2hnEtO8ckqfLqWt2oJKK2fUlakMnpyASnv+5U6emhp633wexoOv/ABETuHvV8m55qYfMzjjyvPezumwdnVSuXs7lbu301ZZAUBYtJnB02eRPmw0CXn5SGXnd6yiKLK/qZ/Xdzaw8lAb3oCH3NR9JEZ/Sj8ehrrc3KvLYfiVv4L4c7eQLu8p5/lDz7O2YS1yiZy56XO5IfcGskwXN5jzf0FZq5UPi5tZeqCVbrsHk0bOkpGJLByWQEHC2TshiaJIQ0MD27Zto7q6GoVCwbhxI0lL66Cj8x80NjWgVieTmfkLYmMWIZdf/HbUXzVSgxLtqBgcu9vQjY87qUTrisgwhhs0/KmunQVmE5rPZTVJJAKXXZ3BiqcOUvRJA6PnpV304xMDQZzFnVg3NoXad8YdDavMPb0Q4XX7Obi+if1rG2lXiFRfHsk2QxBn0MNolZZHM+KZHRl2iuPjbGiVcuhLY1/Hvi/2IhRakKnRuXvJDFNS5PdwVbKeup5YPEofDs0dKNuvIbLHiX6+jd7deszLl+IZGSprO9b6U6XT4bbbv9gxDPCNZkCQuMSQSCT0jc0heU0p1u42YiNjuXLSMCo/Kkb6yXKGzZ6HLvyEinvznF9S3fMwbxyZwQOvrOJft80h6cHh8LciXtph577Rl9OiM/Gzl//JH18J8Pi1n1LSeYCfLfoIlfL8ViMGGODL0GlzU2d1g6oVg8PDxANBfCol2fc//j89DvEzgoQuPBy5VKDXebJDwmiOxW2z4rbbUel0aJUKwAHSL+eQ0Mg1LMxYyOvlr9M+/BfE7HkWajZCzhXHH1No0LB5VA5PNXTwjNDJarOM/P4exr7dSZrCj1CxEUNFNf2qCCqGaPFqjagHj8Ian84ngoRSAoheB2q/yGW9AWbKVRjlMl5o6+bx5nbUcilXFSZw45gk8uMuvP67qKOIZw4+w662XZiUJn4w7AcsyVmCVn6WcLiAHw69C1v+Ar01EJ0PV78CufPgIgkALlcLDY3P0Nb2PsGgn+joy0lOvgeDfhCBoMjKg638Y2051T0eVPgYKu/mqoIoZk6YSUzMNzMdf4Dz574kM2+19fLLqhbeHpJ20uRMGqZENzoW+85WtOPiUMSeOJclp3FIACg1cqbflsfypw6w+a0jTLsl96RtSiRSdOEnl36dFUGApLHENx4ErsPq8qGSS2m3uvjvnnreDLjp1wjkBuQ8mRKDGLOA3+15Aomyjb1rFYzVaZlwbSa54+JOEUfOhqe6mu7/PI31k0/wpypgPIQvngebbFQlKHAFPee9rc/S195K1e4dVO7aTkdtKCQvKiWN8dfcSMbIMUQkJl+QE8vtC/DR/hZe29lAWZsVrTLI6PyDNPqW0Sy6Ge1y8x19LiPm/SpUx34OijqKeP7Q82xr2YZOruPOwXdyQ+4NRKhPXR2/lOm0uVl+oJUPilsob7MilwpMzYlm4bAEpmRHn7MTUjAYpLKykm3bttHc3IxGo2HKlDHExVfT3v4r6hu6MegLyBj0b6KiZiAIX50z4H+BYVoSzv1d9K+sJfL2QcfPQUEQeDQ9jgX7q3myvp2fpZ+an5CUF0HWaDPFqxvIGB590dpxi/4gjuIObBubCPR5kMfrMN6chyr31PadAH5vgNJtrez9tIFSjcjh6WEc0oJCCLIg2sidCVEUfMEOUDqVDK89jRbNIRqtjSQZzt7e+BQEIdSS297FZSl63m7r5YejzXS9a2NHRClTmgoJix6GdP3vSZ42jY8u62Xh+h1UfboaIyAeFSSUWh0ex4Ag8W1kQJC4BElYcC2yT3/JgQ//y8S7H+O7UzKYs30MWXXV7PzgLWbc9f3jj5VKlfz06kfofOVJPq6cQNrHO/jh3PEk/3A4wlP7eW27nftGjuJ7D/2Kp57+A39+xc7vF7Zx8xvj+evsl0iMPbelcYABvgxF9X0EolSoHbvI6AB5u5yOTCPKmIu/0nA2RLUKsBJ0OhEEAaNGQd/nSjZMsaG65b72FmIzstEcbUmFTILXe+YE/PNhSc4SXit/jXdcjTygDodD750kSABopBIeSYvl7sQo3mjtYVljGy+GSQgKCoifA9NO3a4yECSv38d3vBLGG7SkROh4z93PX4pbsLh8ZETrePzKPBYOTzhtG7ezIYoie9v38kzJM+xt30u4KpwfjfgRV2ddjUZ+loFPwAcH34atf4G+eogZDNe+DtlzLqIQ0Ux9w39oa/sQEIiNvYrkpLvQaFJx+wK8vK2GpzdW0uEIYhBcTNX1c8P4TMaMmoFWe+6E/QH+fxChkPHj1Bh+UdXCqm4Lc6KMJ/3dMD0J58FO+pdVE3VPwfGJgESjBr8f0etFUJxc+pCYG87IOansXVmHIVLNqLknh0brIy5AkABIGoOhYiVR9FPUbWNFcR0rAm78Epjkk/Ld1HhGRemp2NnO7q1hCKkCMsMh0rJHceO1g5GeRweeY3xWiBDUaiLuvBP1DTPoLFuAzKAEbEhF6Rnbfp6O3tZmKnduo3LPDrrqawGISc9kwvW3kjV6PMaYC2/92G338OrOBl7f1UCvw0t2jJJFl5VS1PceB7xuRh0VIkbO+zXEDT3n9na17eLpA09T3FlMuCqcB4Y9wLXZ157d2XWJIYoi+xr6eGl7HatLOwgERYYkGnlifj5zC+IwnUf2TyAQ4PDhw2zbto2uri7CwsK4/PKxmMKLaWt7mMbGo+6ypLsxmcZ+I0M8T4dUp8AwPQnLylpcB7vQDD2RBzHGqGNJTDj/bupkbrTxtJP6y67OpKmsl9XPHWbxIyNQqL749En0BXDs68C2uZlAvwd5oh7j/AxU2abTCxG+AGXbWtmxtoFd4QL7p2jpUAlEK2T8JD6Sm+IiiFJ8uRBoo1qBx5qFPBo2N2/mprybLnwj2ihwdDHBpOOllm7s2XoQRMo8NqYERJzxv0B/eCFxlrmET2mg5EAaWavXIAJBd+h6E3JI2L7Uaxngm8mAIHEJMnjiQnaF/QrXmvVw92OEaxXcNWckm14pRli/miEzriA65cRkTqeL4fGrrqHnrdX8a9tg4sNLWTIun6SHhtP0rwO8uMvBw0NSuPHh3/P007/n0bfbeG+SyLXcxOO5tzNz7I++xlc7wP939tb3IYsMonLt59Z9bkSJDNP8Of/z4zjeXuroqme4RkGf8wyCRFsrsRnZaI89RyrF4/liK4bHSNAnMD1pOm9VvstNuXMIL3kfPDY4jVNJErCjWv4od6woodVkpj3KjDS1gNi80aj14eiDECGTEqdWkB6tRxquYlNtD6/samDr1mpkEoFZ+THcOCaZMWmnX205G6IosrNtJ88efJbizmKi1FE8PPJhFmUtQi07S/tPvxcOvgVb/wr9DaGgqyVvQvYVFy281OVqor7+P7S1fwhIiIu7lpTke1Cp4rC6ffz1k8O8vKMBmw8iBTuLzF5umjqEwYPykV7E9oQDfHO4JS6St9t6+cmRZkaFaU8avEs0csJmpdL3YRWOXW3oxoZWSCXq0HkedDqRKk6d6I2ck4Ktx8XelXUIAoy4IuX490wfEUnr0RKF8yGYfBkSYFpGI7c1tKDyiyxySLi3IIEolYqSTc28susQfm+Q2IxI8nVDKPGVoI/TnrcY4W1upuvJf2D9+GMkajURd91F+G23IjOZ8HhD4olEEnKBSUXpSW0/T4e9r5cjO7ZQvm0THbXVAMRl5TLppjvIGj0eQ9QXCwCs6rDxwrY6PtzfgtcfZGquiazkCtY0v8aaHhcjXG7+bMhj5MwnILbgnNsr7S7lyeIn2dW2C7PGzCOjHmFh5sKzX8cuMbz+ICtLWnlpez2HWiyEqeXceVkqV49IPGcuxPFteL3s37+fHTt2YLFYiI6OZt78MahUm2lv/y+OZj/R0bNJTr4bg/48usN8A9GNjcNV0kXf0moUKQZkxhMlXI9nxLGx18oD5Y2sGp6F+nPfK7VOwcw78ln+jwOsf6WcWXcNOu8OVMcIuv3Yd7Zh395C0O5DkaTHdFUGyqzTCxFet5/y7W2s3t7IVrOUQ1O1uKUChXoNjyVGMTcqDMVFEvhNGjmiL4IUfTqbmjZ9cUHC2spYow4B2ON1k56nw3Ukn/40N9KaMHQpkwjb+hqFE7P4y9ipPPbxi3gUCkT3sZINPdauzovymgb4ZjEgSFyCSCVSusdmkbamHGtnC4boeG4em8yHO6fg2V/D2hee5vpf/+mkC1h83DAen93ED5fX8rMVQfQaFXOGppN0fyFN/y3hbwdsPJ2s59Yf/obH3niWazbtYXCzyC+ufJnNdZ/y06veQfcNsywO8M2gqLkPEuqQdXrJqJDQF2lgyFV3/u8PRHN0guFwAGDSyulznFyGYYyJQRAk9LW1AKBVHn2OIP3SDgmA7w39Husa1/G8Vs5P/C4oXwlDrzv+d1EU+XjnK3T8+Vm8hNFqiiQmLpZr7vwuCXmntpzrtnt4fncjb+5ppM3iJjZMxUMzslgyMpHo0/STPxeiKLK9dTvPHHyGg10HMWvM/Gz0z1iYuRCl9Cx5H34PHHgDtv4dLI0h6/TsP0HWrIsoRDRSV/8f2ts/CiXyx19HctI9qFSxWFw+/vThPt4qascVEIiXWLghS8X108eSlHSB1tMB/t8hlwj8Ky+JWfsqub+8kdcL0k5qe6cZYcZ5uJv+j2tRpoYhj9EiHA03DbpcSI3GU7YpCAJTbswhGBTZs6IOS5eLiUuyUKhkGCKjqNy1HTEYPKkl6OdxBAK829LDc9USlsuNXObah6p5JncNTcRmD1C+tIF1lf1IZRKyRpkZPCWBqEQ90qrFHN7xC+rsB4GMs752f18fPc88Q++bbyFIpScJEcc41vZTIoSuhwpRcVpBwuN0UrVnB+XbNtF0uARRDBKdms6km+4ge+wE9BGRZz2WMyGKIjtrenhuay0bj3ShlElYOMxMYuwePqr5FXsbXAxzu/mDPp9Rs54IOa7OQZ2ljn/t/xdrGtZgUpr4ycifcE32NWe/jl1idNs9vLGrkdd3N9Bl85ARreO3Vw3iqsJ4NIrzG767XC727NnD7t27cTqdJCYmMn16BiKf0tX1NyQSOXFxi0lKvBONJvncG/wGI0gFwq/NpuMf++l5vZyouwuQKEIitVEu4285SdxYUsuPjzTxz9ykU35vE3LCGb84k23vVbHp9Qqm3Jhz2oyHzxOwebFva8G+qw3RE0CZZcIwORFFquG0QoSt182BjU18WN3FriQ5dRO0yIH5ZhO3xUcyPOziO/yMmpBIOzRyHCvq38TisZw9oPp0aCOhrQSTXMYwg4a13VaWTMugvdTBTkk1s/tycY9/DHX9NBKsOnIHH+SdqmnccGQtzuIiDJfPQqXV0XnUZTXAt4sBQeISJeXaW5B9+gjFr/6dyT/6CzKphMeuHslj9SUoKzdTvm0TeROmnPScgrz5PGZ/kUfXNfHAOyJqhZypeUkkfmcI7R9U8t2iTvL6JPzujoeYmfYxd33wOk+/6ONXC9tY/NYkfjfuVwzLWfQ1veIB/j/iDwQ57HQj8xxgTJWIxCuhKyEa3RccuH4ZBF3oRzxgC9UnmjQKqjpPrlWUyuSERZvpaz0qSKhCgkRAInxphwRAmjGNeenzeLv2Y64JTyJl/+vHBYlOWzvvPnYn8hoPdlUEYTodV/7gEZIGDz1lO59fRZyQGcnj8/KZlhON7ALs28cQRZEtzVt45uAzHO45TKw2lkfHPMqCjAUopGexAfvcsP812PYkWJshfgTM/RtkTL9oQoTb3UZd3VO0tX+AIEiJj7+e5OR7UClj6HN4eOLN7XxwuBd3UEKKzMoNIyO4ZvocwsIuPCdjgP+/5GjVPJERz08qm/l1dSu/yjzRVlKQCIRfnUXHP4rpfqWU6O8ORaI+IUicCYlUwvRb8wiLVLNvVT1t1f2MX5SJLiKSYMCPw9KPzhR+yvNa3F5eqO/g9bZerIjkWQP0KUYyuXsXHS4fK/eV4/cEMESpGbMgjbzL4lDrTnwPZ6bO5Odbf0OZfS1w+t9s0eej99XX6H7mGYIOB8ZFC4n8/n3Izac6F6RS9dH3wQ+AWlAfFyREUaS5/DCH1q+mavcO/D4vYdFmRl91NTmXTSYiPvEc7/yZObby//zWOsrarETqFNw/LZXw8J28Uf44H1c6Ger28Bt9HqNnPoEQe24hosPRwdMHn2Zp9VKUUiX3DrmXm/Nu/ka17ixttfDS9nqWH2jFGwgyOTuK28enMiEz8rzdblarlZ07d1JUVITX6yUzM4NhwzS43B/R2bUDqVRHcvJ3SEy4BaUy6it+RZcOsgg14Uuy6XmtjN63Koi4IRfhaN7GtAgDP06N4U917SSrFfw49dRSoyHTEnE7fez7uB6Py8/02/KQK07vvPO22rHvaMV5oBMCIurBkegnJaI4TQaFGBRpPtLHtp0tLLfbKUpXYh2lIUYq5adJ0VwfF/6lyzLOhvFo57Es/RgC4mtsbdnK3LS5F7aRoyUbiCKzI8P4TW0b5OsIGtw0t0iRRCqwlUhRjbiTmD0vMG5MCj/O+xkT2kvggw+J/M53UGoHQi2/rQwIEpcoBWPmsSbhMdQrNyD+UEQQBEamhFM4bSbtS8tZ9/JzpAwZhsZw8qD7slG383P3P3l8Swf3vF7Mf28SmJKbSOzV2fTG6pi4spa09VYeu2wODySm8fsX/8EfXunnk3Eit/NLrj38OvfNfRmdamAwP8CXp7bbgdsoI9xZxIIDfvxqObFXLvhajkViCKWDB6wWAMK1Cnrsp4oMptg4eo86JHSq0KQkwMURJADuL7yf9Q3r+ZU5ghfKtyFpP8yayv3U//0FPAodqJTMuOE2Bs+96qTVVVEU2V4dWkXcXBlaRVw8PIHbx6eet23384iiyNaWrfznwH8o7SklXhfP42MfZ176POTSswx+fO5Qp5BtT4KtFRJHw7ynIH3qRRMifD4rDY3P0tT0EqIoEh9/IynJ96BUmumyOPn5WxtZccSGV5SSrnRy17gErpo8HaXym7MCOsD/lpvjI6l0unm2uQudTMKPUmKOT/CkegWRt+TT9d8Sul88jCr7mKPq7C3oBEFg1JVpJOaGs+G1Cj559hAafR8AzRUNZI02IZEIBEWRbX12Xq3r4BOLHRGRqR1+FnWDzg4NXYPINKzF0HaIyBGXkT02ltj003dIUMvUSBzDaZLups/dh0l1cltO5969tP3qV3ira9BOmoj5Rz9CmZl5ynZOvAYpEokSAQ8goJFocFj62LPsfQ5vXENfWytKjZb8ydPJmziF2MycL5UtYHH5eHN3I6/sqKfd6iYzWsfvFuYiVW7lxUO/oLXVSYHbw68M+Yyd9QRCzLlLCPxBP2+Uv8G/D/wbf9DPdTnXcefgO78xYZWBoMi68g5e2l7Hrtpe1HIp145M5JZxKRd0fe/u7mb79u0cPHgQURQZNCiPQYN9WCxv09pWikIRTUb6w8THX4dM9s3Jz7iYqPMiMM5Lp39ZDd2vlhFxQw6So92mfpBsptHl5a/1HUgFgQeTzaec66PmpqJUy9j+QTXv/nYvU27KIS7DCISEBXdZD7btrXjrLAhyCdrhZnQTEpBHnlwmJIoifW1OKvZ3hNwQkQI1KXJEQc04nYa7UqKZEXFh3TK+KMdaoYdJ0jBrzP/H3lmHR3F+bfieWbfsxt0TIri7O7Sl1I26+1d3d29pqRda6l4qlOLF3QOBJMSJ27rNfH9sgFKgBCuU397XNdfMzr7zzjub7OzMM+c8h9+KfjsyQULygrORcZEWniraxaz6FpL6mBD/0FLew0ncOg+eYXegyf+F1BYfA5JW8Fy3i3lz4WtUPfoY2sF98Lqc+H0+FMrgLer/EsG/9kmKIAh4xg0i6b3ZlCybTUq/UQA8eFp7zt80hqitnzLrg7eZeMd9+207YtAtuH0v8cxSuOaTtbx2vofTuqQTNiAebYwB/8dbeG9BM1Oy0rnsoee546uPGbd4KX23+3jyjO3M+aI/93W+hRFdrz1lDI2CnBg2VzQjhlRirrWSWCJQkhJDj37DTshYNJbAk0qpJWCYFGvW0ujw7ldmLyIphZJNG/B5vehbn0j4ZOGYpGwAROojubPHnTy27DG+sITSZcoFbN2SiF9lIDMjgzGPPIdaszfdwu3zM2N9JR8u3sm2KisRRg13jmzHxX2SCWuDidmBkGWZxRWLeXvD22yq20S8MZ4n+j3BaemnoRL/QYjwOGDNNFjyOtiqIKkfTHwbUgcfMyFCktyUl3/GzuK38PmaiImeQFraHeh0CVTWN/PsJ7P5vdCJFwVZBg+3DE1nXL/OwbKdQdrE4xnxWH0SLxdXY/NJPJwet+eCX51oInxSLnWf5OFvUSEYow9Y+vNAxGZYuPCRXuSvqGbt74Ft/nh/Ob9810Jelo7V8UpqdCJmj8z5FR4GFrixNvmoQiAiyURSr/FIW18jof02+k665pD707kG4AhZwpfbvuSGLjcA4GtooObFl2j+4QdUcXEkTJmCadjQQ/QUQBR1yHgADWmFWkLmbWaRtJn47Pb0nng+7fr0R6U5/DSwv1Le6ODDxTv5alUZDo+f/hnhPHVWLlbfXN5bfy/lfjsd3G4eCmnPgNFPIcS0b1O/G2s38sSyJ8hvzGdIwhDu7XUvCaaEoxrrv4XD4+PrVWV8uGQnZQ1O4i06HhiXzfk9kjDr2/5EvLKyksWLF5OXl4dCoaB791zSM6ppqJ9CeXkpOl0K2dnPEBtzJqIYFG2NfeMQlCKN3++gZvJ6wi7IQp1gQhQEXs5OxI/MCzurKHa6eaFdItq/RB4KgkCXEUmEJxiZ98lWfnhpLZntLGRH6VCWtSA1e1BYNJjHpmLoGY34l7+j2+FlV2EzZdsbWVDcwEqTzOYkNc5OGqIEkVsTwrkwPoIU3b/7N9qdstHi9HNa2mlM2zKNOmcdEbrDiGYNaY06ay4nLbYTWQYtv9U1MX1kdz6c8ydLSxo5z5CKdVkDmnEvkvTTpYzsNI/ZJQP5NXcgp8+ejSE0IJK57Tb0ZssxPsogJzNBQeIkpufFt7Nr6mwqpr+7R5DQq5U8fsVInn1mG+KKxeQvW0RW34H7bTt+2F0I0iu8tMrDLV+KNDvcXNwvF32GheT7e1H6/iZu226nZ6XIK1fdzuzOPbjvy494eaqNBT1l7pUm0y/vU+4fN5X4sH/OUQ0S5GCsrmhGrdjIwM0ygiywK8JMRFLKCRmLPiQMSQC/tQWAOEvgaUVlk5O0yL1PoKLTMpH8PurLStBFBi5qvQTKUsmyfExEurMyz+Ln/B95UVrHh/ZawlVRDL71cRL77f0uN9o9fLaihI+XBfKHs2NMvHhOJ87oEodGeWTmjJIsMb90Ph9u/nCPEPF4v8c5Pf30QwgRdlj9ESx5A+w1kDIQzn4/MD9GQoQsS1RX/0xh0Su4XOWEhQ4gI+MeTKb2FFXW8vzU35hb6sOHSIcQP3eMzmRot6N7Uhvkfw+FIPBqdiJGhci75bVstDl4MyeZeG1A3NO2CyXy6g7UTd2EYchDOPPs6LtLe8K6/wlRIZLTL5bwTkO558VVVHTtyJYQA5Ig0K3Bx40FHrp6lJAUimmcEUuMnqgkE8rWkO81j2WTVjcHZPmQ3yuDmIBO6MqnWz/l0vaX4p+7iKrHn8BvtRJ+zTVE3HA9or5tJQC9bheSV2DnuiXAMHR2kYZcPXde+fJRpWTsJr/KyrsLC/lpQyUCcEbnOC7vn0hxyyxeXX07pX47OW4Pb4bkMmjM0wjRuW0bt9/L2xve5sPNHxKhi+C1Ia8xLGnYf+Kc0Gj38PGyYj5eWkyjw0v35FAeGJvDyNzoNqfdybLMzp07Wbx4MUVFRWg0GgYMyCI2dhu1dU9SUWHDbO5ORsa9p0TpzmONoWcMijAtDV/lU/PmevRdozAOjEcdZ+T17CSStGpeLq5mXYuDF7MS6WPZe50gyzIxFg1nDEugcWUV6ho7crWNahmsYTpIDkHT7EGaVYLH5cda76Ku1sFmvOTHqdmWqMbaTYMaGGUJ4ZLkCAaGmvbxtvk32S1INDk8nNHtDD7c/CG/Fv3KZe0vO4xOWs8VzWUQ24nxkWZeLa6mRaXEml6OuSAZ5fhIXIsr8Ywaij5lHO2sixgQu4J35bEM89Vi+H4GIakxuIKCxP8cQUHiJCYmOo3F3WPIWLwVd2M9mtBA6GG3pFD6TDyX6k938us7bxKf3f6AearjRtyBVv0OLy7fwYMzRCobW7hrXG9EvYrkW7tS+3sxfRaW89HvjUzu1oeLH87htu8+Y+jyxfTN8/Lm6HrO8J3JpIheXD3ydYwHqAYQJMg/sazFhpZ1jN7kxxmmIbZX7xN2sRiiMWPXgKUpEE69W5DY1ez6myAREOCqiwpIi08BwCMJKAk4lR+LlIDffniHnG9r2DFQwZ0x4UzNzdgjRhTV2vhw8U6+W1uOyysxuF0kV5+XyoCMtucP/x2P38MvRb8wdfNUiluKSTAm8GjfR5mQPuGfUzPcNlj9YUCIcNRB6iAYPA1S+h/ROA5GQ8MSCgqex2rbgtGYS5fO0wgPH8imwnJe/HAGS6oE/Ah0DYN7xrenb/vUQ3caJMhBEAWBp9sl0DlEz735ZQxYsY3bkqO4Ij4Cs0qJJsVM2IXxVD8/C1d+e6peWYOhZwz6ThEowrT7fQ8lWWZTi4N5ZQ0srG9htd+Lb8hEEhwSl5V4OVtvoEPXZDQTLf9ogrdUN4RbnG9DTR5E/3N0gE6lwCSPY4vnad578RLGfLINbYcOJD/7zD+mZ/wVp83K2t9msH7WL6SMsyO2Gj42dw6lNMZ21GLEmpIG3l5QyJytNejVCi7vl8Ll/RJZVzWDBxfcQLHfRrbbw+shuQwd8wxCdE6b+y5qLuL+RfeTV5/HxIyJ3NPznv+ET0R5o4MPFgWiRJxePyNyorh+cDo9Uva/hjsYkiSRn5/P4sWLqaiowGDQM2xYAqaQlTQ0fEh1jYLoqPEkJl5OSMihK5H8L6NNtxBzR3esC8qwLq7Esa4GZZQeTbqZG6L0dDRH8KCtkTPXFTBAoeZyt4oeFW6kchuSLWACa4g1oO0bS4NWSVNhCzUlLVhXVWN3+agJV1IZraY4Vk1hjg6PqEODwNAwExNiQhkZHoLxCB8wHEs0SgV6tYJGh5c0SyYdwjvwY8GPXJp7aduvO8ytBtJNZQCcFxPGK8XVfFPVSPthMZQVwLLqXfTQKWmZXULEuW+QPK0vY9Ln8ueuvrycPZxHaqroVlKFs6oK4v4bUU5Bjg1BQeIkJ+byq9Asf5q17z1H33tf3LP+9pHZXJ9/DmFL3+erF57hiqeeRzxASbthg65Hp/mcV5eu4a1F3dlR8wdvXDICrUpB1NhUXJ0i8H20hQfX2hhqVPH2VbfxY9/BPPD1R9z1zS7KUj28NHIlP9T246bsizmr910oxeC/TZBDI0kyxVIj6XXlRNcKbO2UQE7XXidsPCa1CbsW3M0BQSK+VZCoaNrXtM4cFY3WYKSqaAfth40GwOMHPUcvSPi8Xj5++jaatpZicUk8qDqL51U/cU3DYu5Y+Svfb41mztZq1EqRs7rGc+WAVNpFH7kQuMu2i+92fMd3O76jzllHTlgOLw56kRHJI/75e+y2wsr3Ydmb4KiHtKEw+F5I7nvEYzkQdnshOwqeob5+AVptPLm5LxMTfQYrNhdyw4ffs7pBhYxIn2iBe8/oSpf0uGO6/yD/25wXE0Yfs4FHCyp5bmcVb5TWMCzMxLCwEDqajUirphB7/UOgyqJlVjEts4qxm1XsitKyy6Rgq0pis0pmi0amWRm4aG/X4ueSFpluleWYGrcz+vE7ETVtu+HIDxuGv+JdFJu+bZMgIVeb6epW8mVUAafffh0pV9+M0Ia8a0dLM2t+/ZH1s37B43SS3qMP5sg6jOZkNharUAsarB5rm8b8d2RZZkF+LW8vKGRlcQOhehX/N6IdF/aOY3HxN1z72xWU+x1kuT28GpLLsDFPI7YxImJ3/9/u+JYXVr6AVqnltSGvMTx5+BGN9d+krMHB5Hk7+G5tBQIwoUs81w1OO6zzu9/vZ/PmzSxevJja2lpCQ02MHGVCqViAzZ6H1RpKSvL1xCdcglYTc9yO5VRD1Coxj0nFNCgBx7oanNsacKyuRvZKdAC+VMBXSWq+SJa4WuPBHC/TLUZPjlFHXIyRUKMGtyxj90lUR4VQ2lXLToebbXYXXlkGIEOvYVKoicFhJvpbjBhOAhHi74Tq1TTaA6mp52WdxyNLH2FF1Qr6xPZpWweGCFDqAhESQIpOQ1+LgS+r6vmj62AeipyCuLYbA8/IxDG/DHdtAiFj3iFx5rX0jV7DiurubDnzHHKmvof1uReQP/+8TeezIKcGwb/0SU6/wRfxc8bLxH43C/n/nkZorYeuEAVeuGokN5btpEfR78z59GNGXXblAfvo2/sijPq5vLv4F37JH8HEN2bw8bVjiTJp0cabSH2gF1U/FdJnZRWdf23g4065XPPgi4yb/TOXzfqJ1z5wsbaTxGuuT/ks/0tu6H4HI9tfjEI8+U6oQU4eyhudSLod9MkP/CAX6MMY06nrCRtPiDoEuxa8rRES0SFaBCGQsvFXBEEgOj2TXdu3oRAFtEovLr8I+HG73ZhMRyYQtNTWMO2hm/A2OYlvsTLiqRcI69qLlqVdeSf/Ph7Zcj/euou5ZdiZXNo3hUjTkQkfXsnL0oqlfLP9GxZVLEKWZfrH92dS7iT6xvb956cdrhZY+S4sewucjYFqGYPvhcRjKyR5vc3s3PkG5RWfIopaMtLvJSHhMtZtLeHWad+zukmDgIrBiWoemNiDzLj/hjFdkP8eSToNUzumssnq4OOKeuY2tPBLbcD4lsmfoPf7MOoUuHPMOPwSewsF+1HIMulugRFuBb0kDYMiQkjsZEERpmX+tDVszlvFGHXbvU30odGsrOxE383fwrCH4SC+KLLHg6qilIaaRh5wxnFbUjmft2vhkUNcvNubGln9yw9s+OM3vB437foMoM9Z5xOZlMKaNZvx+x1oNBp8sg+b5/Cc7n1+iV837eLtBYVsq7ISZ9by6Om5TOwWzaz86Vzy4wfskly0d3u4x9yBIWOfRojKPqx9OLwOnlz+JL8U/UK/uH481f8pIvUnd4WIXc1O3pxXwFeryhBFgUl9krl2UNqeCL224PV6WbduHUuXLqWpqYnYOD2jR7vw+n7D5arHYMgkO+tpYmIm7KmYEuTwEfUqjP3jMfaPR5ZkJJsXf4sbZLhHgNv1ChZ63cxqaGGD1cmfDjv+Mvs+fagEgQStimSthusTI+kSoqerSU+c9sj8nv5NokI0VFtdAIxLG8dra19jet70tgsSghBI22gq3bPqgphwbttWSp5TQNPdBjNF8q1ukk0qmn8vJvK6oYTO0TPhml9YWdON91rCuSoxmk4bN1H19NPEPPLIfyIFK8jRExQkTnJEQUS8cCKmJ79gy1fv02HSTXveCzWoefD2Sbz2WCn89j1xGe3o0H/AAfvp2HE491oSiPjjJT4vHMeol35l8sV9GdguDkEhEntWJq4eMVR+soUbN9sZmwefDz2Xi/oP4fJfv2fcn3N4P8/PrF4+HvK+wNtrX+f6HncyKuf8oDAR5IBsqG5GI+fRf6uEM0xNZGzEflVh/k1CNCFUaAV8rVU21EqRaJOW0ob9TeuSOnRm0efTsDU2oFf5cHoVgPeIK20Ub1zH988/guj2k2W3Mui9T5lTq+Cd1/9ke7WCa82D2BQ+j81Rn1KkKKXGcyORtM3QDQK51Otr1/P7zt+ZXTKbRncj4dpwrupwFWe3O5t4Y/w/d2CvhxXvBMQIVzNkjg4IEQndj+h4D4Yk+ais/JKina/h9TYRF3c+aan/x7aiRh54+SeWN2iR0TI8Rcsj5/QiKSLkmO4/SJCD0dGk56VsPbIss93hZqvNycpX38DToSP06IlaFNArREJVSpK1apJ0ajL0WvQHyfcPi0vA63Jia6zHFNY2Y7iYEC2fewbSt2kyFMyBdqP2a+MpK6PijjtRarvgSshi4GPfc+GG1/hs62eMTR1Lz5ie+2/jdLD6lx9Y/fMP+DwesvsPovfE8wlP2JuSISq0+LzNaDQa3JIbq8faJs8cl9fPN6vLePfPIsobnWRGGXn53M6M6hDGjM0fcfa306iR3HRye3g4tBsDxj+JEHH4vlSlLaXcNv82CpsKuanLTVzb6VpE4eQ1sq2xupgyv5DPV5YiyzIX9ErkpqEZxJrbLhi4XC5Wr17NsmXLsNvtpKUp6NW7FJdrCQ6nn4iIYSQmXEZoaL/gTdsxRhAFFCFqFCF7hQQ1MB4946MDVW28kkyzz0+zz4dKEDAqFZiVihPmA3G0xJq1bKsKREZpFBouyLqAKRumUNBYQEZoG7+z5sQ9ERIAp0WZeXCHyCeV9ZzeuT+/r1yLYqFAu4kZOP8owbW9EY0titTyCkYmzmdm6XBWZPckJ8NK0xdfok5OJvzyy4/D0QY52QgKEv8Bhp57B8ve+QrDR9OQL7oe4S+pGR3izZxz083MfeVxZr75EpaICBKyDvzUITExi/8753nCfnqIL0q6c+lHa7lhUBl3jukVeBKcZCL1gd7UzSslcV4Z98+vZ5RJzdcX38A3g0dx8w9fMHbxWkat9jGrl5eHvM/w5uqXmNTpOiZ0vBSdMqjMB9nLwppmUivXkFINm7vGk96x8wkdT4g6hO1akKx7n/xlRhvZUb3/k8DkTl1Z9Pk0SjetR6+WcPgC37nDrbQhyzIrZ3zL4s8/xujykC5KVN05hbGfFVLR5CQr2sSr53fmtA4jEaaO5LOWSt6pWs0Fv1xAx4iODE4YTE54DkmmJIxqIypRhcProNnTTGlLKQVNBayrWceG2g04fU50Sh1DEoYwOnU0gxIG/bNRJUDLrkBaxuqp4LVD9mkw8E6I73ZYx9kW6hsWs2PHU9jtO7BYetMu82FKK1XcMHkOi+t0eNDTP0HD4+f0IiMmWHY4yIlBEASyDFqyDFo6rFqETrITf8lZh91PWKv/Qn1pSZsFiWizlrf9PfGbo1Csen8/QcK6YAGVd90NokjExZez3a5G1Gi4pest/Fn+Jw8ufpBvz/iWEHVriWOfj01zZ7Hsuy9wNDfRrnd/+l9wKWFx+wuUCoUet7sKjUaDwq/AJ/tw+V0H/V1vdnr5dHkJHy3eSb3dQ7ckC4+e3p5uKSp+2PQ+p3/1FfWyl+4uN09F9qHP6U8ghKUcxie4l/U167ll3i0AvDPyHfrF9Tuifv4N6m1u3v2ziE+WFeP1y5zTLYGbh2WQGNY2g1EAu93O8uXLWblyJW63i9xcH/EJebhcG/F4jCQkXEpC/CXo9cnH8UiCHAqVKBChVhKhPjVupWLNOhbk1+4RIi/MvpBP8j5h8rrJvD7s9bZ1YkmEXRv2vDQoFFwYG8bUijru6tmPF1NfJ2NNVzbvctAuXEvzL0UIOj0RhT0YN2w2Cyv6s8zQlVHtHHRQaqh5/gVUMTGEjBlznI46yMnCqfEtOsUxqo3UXTCUhMlzKfj2YzLP3zc1Y0yXJKovu53Cj57hi6cf5ZoXX8cSfeD8QbM5jOsveI3YX1/m2+JypvzZg8U7fuGNi4eREmFAEAUiRyQT2ieWii/z6VHQRNdfa/kzOoIZtz/M1G0bufqXbxn35yZGrfIxt5eXlzyTeXPDFM7LPJuLut14eGWCgpyyrG3ZSd9tgXDG9bHpXN/52N/kHg4h6hAcGuAvAkRmlInPV5YgSTLiX8zmopJT0YWY2bl+DUZ1Eg5v4Mb+cCIkvG4Xv7/9OtuXLSKmyYberOXRjv9HxZxSuieH8uSZ7RmaFbX3ydY5U7nsvaGcpVTwfd+b+L18IW+uf/Mf9yEgkBmayVmZZ9Ezuid94/qiV7XhwrdhZ6B05/rPQPJDx3NgwP9BVNtN5dqK213L9h1PUFPzGzptEh07TsHhzOW+D5cyt0qDCxPdYtQ8fnZ3Oia23dgtSJDjjRgSsqdM8OESlZoGQFVRASld2hZpFG3S4kVJTbsLiF0/GeoLITwdWZZpmPYxNS+8gDYnh/g33iBsfTP2VYEnkXqVnmcHPstlMy/j7oV389bwtyjdsI4FH79P465KEnI6cObdDxObmXXQfSsVRnw+KxqNBsEaOCdZPdb9BInqFhcfLt7J5ytKsbl9DM2K5IYhGZjNtXy+7hnuXzUfNzJ9XR6uiR5AzzOfAPMhIrT+gTklc7hv0X1E66N5e8TbJIUkHXFfx5Mmh4f3/ixi2tJiXF4/Z3aJ59bhmaREGNrch9VqZenSpaxevRqfz0Xnzg7CI9bi8ZQiy7FkZjxAXNx5KJVBg/Egx55YsxaHx0+Ly4dZp8KitXB5+8t5c/2brK9ZT5eoLofuJDQlYIDtagFtQBi9OiGSD8vr+LzKxoDcXuRXrEBcoqDDZdk4fyhAGdUHsbmUdlGDmZj5M59tO4+fShsY+fxz+OrqqLjrbgStFtOQIcfz8IOcYIKCxH+E0Vc8zqqv5mN+awoZZ1+6n9HLZcM78lLdDbh/fI33HryPG1985YCVNwDUajXnnHkfKatn8cOG7/mheCSjXp3DPaMzuXJADqIooDSqSb66I+4qG5VfbmdYlZ1+P9WwPC6Vmfc9xdSNa7nyl28ZvXALI5f7WdfJw7u2r5i24xtGRHThzG430Ce2z0kdUhnk+LLLk0ePHRKuUBHR7SM28/DyhY81IZoQrDoQrfY9TwCyYoy4vBJljQ6Sw/deOAqiSEbPPmxbvBBDj0Qa7SpAxuVytWlfLXU1/PTiU9QUF5FVWU+lxcDDKTfSI9LCCxdm0i89fP8Q27A0OOcjTJ+fx2Wrv+WyS76nWZApai6i3FqOw+vAI3kwqoyY1CbijfGkmFPaHpkky1CxJpCasfl7EBXQ5WLofxuEHfuqFbIsUVn5NQWFzyNJLtJSb8dkOpcpPy7lm8KVWGUjOeFKHjurG73TT+488CD/myhCQvC3tBzRtlqDkdDYOKqLdrR5m6TwgJi4IeZsYhXvwqJXkMe9StWTT9L0zbeYRo0i7vnnEHU6DFvt2Ny+PWJqp8hOPNTnIR5b9hhXvj+RjvMkIuISOfOeR0jr1vOQIf1KpQmfzxYQJJoCbW0eG1H6KCBQ/ee9P4v4fm0FPkni9M5xXNE/gV2+1byz6SVWNW5FK0mc4XBzcco40gc9CKboI/rsdvN1/tc8tfwpOkZ2ZPKwyYRpTz7BssXl5cNFO/lo8U5sHh/jO8Zy+4h2ZES1veJHU1MTS5cuZc2aNYgKB527NGI0rsbvb0SjaU9mxqtERY1FPFTEW5AgR0GMWQsEfE/MusD/2qTcSXyZ/yXPrHiGz8d/fmhT+4h2gXn9DogPCLHJOg1jI818UlnPJ5lncWvcjWTX9mHV+jp6ZIfhlHoj1ZWT1vEZRjYPZlFpPxY44lm7dTvd3n2H0ssup+LW20h87z0MfXoft+MPcmIJChL/EcL04dRfPIKkV/9gx+fv0+7SG/Zrc+d5A3neacP/+3tMuecubnrpFQwHqeMrCAI9e44hMbEjybMf45eqTJ76Tcn3a4p49pwBdE4MbKeJMZJ6ezcchU1Uf7OdIVUuen/nZENcOvPuf47pW9YyYfYvDFy9mnfXSJS28/Bhv9VcV38dsQo9E3IuYkK7s0kwBcv3/C/hkyRCbJtoVwEl2VGkR5hQqk+sqZNJbaLRKCD6JPxNTShDQ8mKCSj4myta9hEkAHIHDmXT3Fmo/C6cPi2i6MfpdB6o630o37aFGS8/g9PaTI+iXWyKsbB43ON8OiqLvmkHECL+SsZwOHcafHM5fDgS8wWf0zWqK12jjsIM1OsMCBAr34Nd60Ftgj43QN+bIST2yPv9B+z2ArZue5Dm5tVYLL1JSnyAXxaW8OHaeZRLZmL0Ai+d2YlRHeODuc9BTloUISG4dxYd8fbRaZmUb9vS5vZJYXoEAfKsesb0vAp5xbtUzqiiZWke4dddR+RttyK0Gl2aNIHLN7vHh0mrwu/zkrhVpltROGvTihHPyOGts1/EoG3b03SF0ojfb0etViJ5JQBaPC1sKm/m7YUFzNxchUohcl7PBIZ38rO8diY3/fkTLT478V4fdzi8nJVzAeZ+/weGozehnZ43nRdWvcDghMG8OPjFky4l1O72MW1pMe/9WUSz08vo9tH838h2ZMe03femoaGBxYsXs379erTaFnr2qkKtXossu7FYhpKUdBWhlj7Bc2SQf4Xd/ia7mlx7/o/1Kj0P9H6AOxbcwbQt07i649X/3MluQaJuryABcFNiFL/WNrPcFUN8dDTF6athXU9yr8hB2FqLoO+OSmWmXdZDXNb8Jk8tv5MnfljNl/emk/jhB5ReeillN95I4pQpQVHiFCUoSPyHGHPpoyz5ei5xb76D/6xJKIz7KvCCIHDvZWN5XvIj//EBk+++ixuff4mQUMtB+4yJieeqC98mfcGnLCj+jhmlI5nw1hImdjbx4Om9iTAGnP716RZS7u2JPa8B94xC+lS56Pp9JYXmJJbd8gh31hQzeOZPjF22kCe2eXFGu1nYxcVHrvd4Z/MH9ArJ4IyOlzEkcShmTTA//FRnTb2Nnts2I8qwJSmFvjkdTvSQUIkqvBYDYMVfV4cyNJTc2BB0KgWrihsY32nfm/P4rFwsMbHItnqcvhiUGt8/ChKyLLNxzizmfPQ2fmSGbi1lQ2Y43Z75gpvbRbV9oDmnw8XfwrdXwDsDYch90OsaUB3GBbnPDYXzYPN3kD8TPDaIzIZxL0HnC0BzfEJ+JclNcfE7FJe8jUJhICvrWbYVxPP45FVs9kSgVoRw1/BUrh2ajVoZjJ4KcnIjhpiOOGUDICY9k21LFmJrbDhoxOJf0aoUJITq2Flnx9vnYhRL38EkLsX4/DuYJ0zYp61RG7h8s7l9uGsq+G3yS9SWFnNWzxH0zwlj8ta3ufj3STw78Flywg+dihVIA5DRaNgjSDzy80o27qjApFUyaYCRyJh8FlV+xE+LtqECRtjsTPSI9O52LWKva0FnOdyP6IB8uOlDXlv7GiOTR/L8wOdRKU6eyACnx8/05cW8s7CIBruH4dlR/N/IdnSIb/t1TVNTEwsWLGDDhg3odHb69KlAoVyFKCqJiZlIUuKVGAzpx/EoggTZn+TWCK2ddXaG/mX9yOSRjEweyVvr36JnTE86R/6DH1hoCohKqNu+z+puZgMjwkN4u6yWu9PP443657gtvA+LfithoGcborE9zi11xOaeRZLyVYbGL2ZexUAmT5nMfXfdS9JHH1F65ZWUXXst8a+9hmnY0APvP8h/lqAg8R8iTBeG/eYL0N7/GZteeIguT7y2XxtBELj3itN4TQTP7x8w+Y7buPKpZ4mNjztov0qlkhEjLie7fCgZfz7NkqYQZmwcxKy837l2YArXDG6PQaNEEASM7cMxtg/HXtBE9Y8F5NY5yZpRySillnVn3MTrF12OedavjF88lzGzahi9QKIiy8UXXbfyUPNDKAWR3lHdGJVxBkMThxKqDT2On1iQE8Xs8nJyCx14NTKFlljOze14oocUIDwUsOKrrUWTmYlaKdIt2cLyovr9mgqiSO8zz2P2H4txiqnoQ8WDChJuh53PX32Nho3LsCo0nLV+G4U5oVz22UxUGu3hjzN9KFy3CH67C2Y/HPB76HR+wOQuuuO+TyBlGay7oCYPqjZD8SIoWQpeB+hCocPZ0Ok8SO4fKMt1nGhsXMm2/AdxOIqIiZ6ARnspz36+kXn1NTiJ4owOETw8ocsRlzMNEuTfRhkair+xsU3VJg5EfFYuAGV5m8jpP7hN26RFGGnZUUjJB+9gibQQkd0Aufv7EBhaIyRWzPqD4hnTUOv0TLjrITJ6Bkr0dYjvwoNLHuSCXy9gQvoEruxwJSnmlIPud7cvQZXNisvtARlKHXmM6FtHs7CeH+q2Qh10kFXc19DAaZI+EA3R/QrQtD094VC8u+Fd3lz/JmNTxvLMwGcOHSL+L+Hy+vliZSlTFhRSa3UzMDOCO0a2o2tS269hHA4HixcvZsWKFWg0Nvr134VCsQJBUBAffxnJSdei0QTT14KcGMINaix6FQW1+xt9P9r3UfLq87hj/h18cdoXe1K59kOhCqSf/k2QALgnNYZRq7dTremHQaNnZ8dlxCzoRaFWIN2+i8YfVESndEdlPZOJ6VPZXN+B6Q1ZDJt6D72ueJ6kTz6h7JprKb/lFuKeexbz6acf648gyAnk5DjTB2kzE8+4m8+//Yme387CMWk7+sx2+7URBIH/u/x0ppsNlH39Jh/ddwcT73+C3Nz92/6VhIRkLr3gHdqvWUgH3VTm1efy2jwlU5cWcdOQdC7t3x6tKlBtwJBhIe2uHrgqrOz6uYi44hYSF9fSzy9TmXY6K16dROHGFfSc8zsD1q/i7o0SPouXonY+vu60gkdr1vA4j9I5LJeBySMYmDCQrNCsYGjiKcLKmvXcVyTTGKshxG4lvt2xN0s8EpSRkUApvrq6Pev6pUfw4qx8Kpuc+9WGzx00DOPCFbhdGrRa+YCCxJwFy1k+bQoaZyP1pnguWvonlalGRn/y65GJEbuxJMKFX0LxYlj+Nqz6AJa/FXhPExKImJD84GwE2b93u4h2AW+IdqMhbUjgAuE44vPZKSh8noqKz9BqE8nJfofv5jv5eHM+dXI4WREanjuv+2FduAcJcjKgjIxE9nqRmptRWCyHvX1UWjpag5GSjevaLEh099bS87vnkfQqDPd9B4uuhV/vgOsX7zGJA1B4AuWKl/zyE/06dmHUdbdisOz9jvWL78ePE37k3Y3v8uW2L/mh4Ac6RXaid0xv2oe3J8YYQ4gqBARweNz8mrcdr1PBH7UzITog0PpD5rKySaCDIZ47vTpGVhUQr4+FAY9B10sOL2qrDXya9ylvrn+T09NO58n+T54UJcV9fomvVpfx5rwCdjW76JMWxpSLu9Ezpe1+Fl6vlxUrVrB48WIkuZ4ePXeh0awCROLjLyYl+Xo0msOIogsS5DggCAIZkUYKavYXJMwaM68PfZ1LZ17K1X9czUejPzq4gX14ZiBl4290MukZH2nmo8omLs28iO+2vs+jHYexbVM6YcWfEx5yJU0/FWAwpVOy2sI1naby7Mr/48HCXL766mbCzptM0rSplN94E5V334OnuISIm28K3jecIgQFif8YGoWGxLvvw3XZQ2y+92Z6fvv7npzSvzNp4jB+C7Ow5r3n+fHJ+9k56SbGjxv2j/2LokjPnkPp2LEvuYu+ZW3p18yv78Izv6t5788CrhmYxiX9Oux5OqONN5F6fWf8di81c0owr64mosRG1k4rNapEdp5zD1/f6MW5YC49l/1Jp5X5PLQS/BFuCtr5+KXDOt5oyOONdW8QqQllQOIQ+sT2oUdMj4MrsEFOehSFfxJqh7XZCcT43Ki0R3FjfgzRRQfSMny1tXvWje8Yy4uz8vllYyXXDto3TFZUKMjq1IU5K8Fub0AlNgCB9IxVqzfx8+dfYKnchKQyEdFvHCM/mEx1lJKuH32N3nAMUpMEAVIHBia3DUqXQ+22QJ1vrzNgTKkLA1NMoEJGZM4xyd9uK01Nq8nbejdOZxmJCVdSXjeUK98pYpsnlBC1kefH53Juz5R9KpgECfJfISBgBs4XRyJIiKKCpA6dKdm0vk1RFs4tWxj23mPUi0q8r76NrktnCHsTpo6DGbcE/GUEgfxli1g87WsIHUOH8edy5nljDti3WWPmnp73cEX7K5hROIM5JXP4aPNH+P8qYO6DBoUpH5M7BD0qzlFHck1tFZadSyE0Fca9Bp0uAOWx9wP6ufBnnl/1PMOThvNE/ydOuBghyzLzttXwzG9bKay10z05lJfP7Uy/jLZXEZMkiQ0bNjB//nxcrio6dCzDaFwHQFzcBaQkX49We3x8fIIEORIyoozMzqs+4HtZYVm8Nfwtbpx7I5fOvJTJwyaTbjlAalFEJuz4A/w+UOx7m/lgWhyz67ZRphmJyIfsaL+IsC0d2RA+iDOGJmKbU4qlYyh1W0IZMMrAGemz+bFwNI/kxfPa5xehPO8jEj94n6qHH6HurbdwFxUS98wziLqTy2MmyOETFCT+gwzvfBaTz53OyE/z2fn+m6Rdd+tB244b3I3EmOf49rknyPv4VQryd3DzrdegUPxz/rZWq2XkyEvoY51Ap8U/sKrsBxY3dOTZWRomz9vJBT1DuXZIH6JCAjeaCoOK2AkZyKelY9tcR938MuKr7CSurKezX6bJ2JeSG8fzpa4Z3/zZ9Fq+mKylxbRbCkKUh9pkN3+2c/Cb41t+KPgBgBRTEj1ie9EzumdQoPgPIcsyWQWbAdgWk0KX5IOnC/3bWEJjcKnA+xdBIiXCQLckC9OXl3Bl/1SUf/tuxEbHAbvwyl4qCnfwzk1X0mK1o3DbMQhKFF2Gc/25p1F88TlYdRD77hSio4991Qo0RsgcEZhOMJLkpqjoNUpK30erTSAhcTIvzmhmQW0tfixc0j2ae0/vjEl78uR+BwlyuPxVkNBkZh5RHyldu7N9xRJqdhYSnZZx0Haubdsou/IqlEYjd3e6ktsEC+0BkvrA8EdgzqP45j7D7G1a8hbNJyK9G0gQldvlkEJHpD6SqzpexVUdr8LhdbCuKp+v1m1i/vYynF4/7aLMnJmjwWh9iSz9Tdjn/kZXMQ+TVAgJPWH44wFvm+MkEvxZ/icPL3mYXjG9eH7Q8yc8TWNzRTNP/7qVZUX1pEUYeG9Sd0bmRrf5Sawsy+zYsYM5c+bQ2FhCTk4xltANgExs7DmkptyEVnvy/C4GCbKbrBgTX64qY1ezc4/J5V/pEdOD90a+x+3zb+fCXy/k1q63cmH2hfsKiJFZIHmhoQgi943MTtNruCEpitdLqjktZRLflX3JG/GhrJFS2G73kJphQc5rwqyKItp4FWdm3cO2xmxmNnSiw45irp82DvGir4l97lk0mRnUvPwKJaVlxL/+GuqEoHn+f5mgIPEfRBAEzrltCgtXjKbDm+/iGnka2rS0g7bvmJVK4uuTef3RpxCX/8wjRQVced+9pMcfWuk3mUyMHXsp/Zon0GPJz6wv+4FVtnQ+XNqBj5fPYmimzBUDe9AnPeCWLygETJ0jMXWORHJ4aVi2C++KXZhbPCQvqqGLX6ZRO5Tya89ipr4eYck80lctI3NVMWevgrNMIMVb2ZEmMy81n99bSvl2+7cAJJkS6RzZhY6RHekU0Yl2oe1OKrOrIAGqPT7SSptw6WR2hkZxXtc+J3pIe4jQRdJgBEtl+T7rrx+czrXT1/Dp8hIu77+vmGA2mIBd6KNjcdk1bKjz4dOEkd6tPVdcPIHIEAPLzhqB3uGh8eXbGZg18F88on8fqzWPLXl3YrdvJyb6XOZt7scHP9tplk10i9XwwoW9yYg6PqaZQYL8m/xVkDhSMnv1Y+4HU8hbNP+ggoRr+3ZKr7gSQacj9ZOP8X+cz5riRi7unRxo0P827DuWYlj8ArrqdPqcfSfxQ05n8iuLsLp9bR5LWYODDxYV8dXqKty+cEbntuf6Iel0STDjyP+KlnXNRNU9iYCftYZ4ZiVn8sA5Px3xsbeFTbWbuGPBHWSFZfH60NfRKE6cx0xFk5OXZ+Xz/boKwgxqnpjQngt7JaE6xAOcv1JeXs7s2bOprNxGRmYhWdlbEAQ/sTFnk5JyIzpd4nE8giBBjo5uramVa0uaGN/pwFEHXaK68OVpX/LYssd4ftXzfJX/FZNyJzEqeRQWrQWiW03MqzbuJ0gA3JocxTdVDWwVRuD2f0YJfxJdXcuaWZB4YyeEyhb6RU3A3SDTpdMbXOe4lseX3cdbnrFkVlUx/IMRCOd/SvjVV6NOS6fy3nvZOfEsYp9+ipBRo47XRxPkOBMUJP6jxJni0DxwO84bXmLLzVfT9YeZiJqD/5BbQow8/PIzfDTlI6RFPzH9nltIP+daLjlzSJtUf7PZzLhxlzDYPpGVKxezOv9nNrpCWVTYmT/yN5BoXsp5PWI5q0d34kMDTr2iXkXE8CQihifha3bTsGwX2vU1JDW5SV5Th1OSaRSG0jjhNBbEe5AK1xC6ahm5eRvJ3uYlUylyS5QHb4yDrUkCixKdLGsu4+einwFQi2pywnPoGNGR9hHtyQrNIsWcgipYq/uEsrahksxyP43RIiF+J4mZuSd6SHuI0kdRHSoQV1K8z/qRudEMyYrkmZnbiDBpGN8xFkEQ8EsyNbbA92NHkwuTpMU09nJuH9GOOIsOWZZZd8sVhBXWseKWwVw+6roTcFT/DpLko6TkHXYWT0alCkOpf5y7vhHZ6lIQrtHy9sSOjO2SdKKHGSTIMeNYCBJag5HUrj3ZtmQhAy+6HKVq398nd1FRQIxQqUieNhV1UhIDM+tZsL0WvySD5GPp15+xapaDiWkJDIkuBMNaGjUBQzer69CCxLaqFt5dWMSMDZWIAkzsGs+1g9LJMLhh42fw0zT0ddtRKQUa0/vxWUE7SpOUFKoKj/i420K9s57bF9xOhC6Ct0e8jVF97MwxD4cWl5e3FxTy4eKdANwwJJ0bhqQTchgRXi0tLcyZM4ctW1aTlradPn3zAC+xMWeSknIzen3ycRp9kCDHjty4ELQqkTUljftVHvsrMYYY3h7+NnNL5/L+pvd5cvmTPLviWd4Z+Q69I7uCqAoIEh3P2W9bg0LBc+0SuHTTTrqm3M2yjc9w5Y6NOLL68cdn+Yw/OwnpGx/eZR7M/QfQvf0t3OB4lxdW3cbD7ouIck+j44ejYPxLmIZdSur331Fxx51U3HobjosuIuqeuxFPkjThIG0nKEj8hzmzzxW8eNlMznh3C/kP303OC2/8Y3tRFLn65qtZ36cHv05+iaovX+Hu5cu55tbryYpvm+GcwWBg6NDRDBgwjHXr1rFmwwx2uGyst2by8lwDL8+dT3aki7EdEzi9a3vSIgMXGEqzhqgxKUSNScFv82BdX4tvXQ1Ru+zEldtpXw4t/o7Y0jqza6CKRn8Bip0bCN+0nvi1ZbRfC1kaBcooP5rwFkrjYE28gg2udXxTu5FPkYFAaccMSwaZoZlkhWaRFZZFhiWDMG1Y0PjmX2LDtmWc2QQb0y2ENTZgjo450UPaQ5wxjrxQkLZW7JPTLQgCr57XhcunruTmz9fxQlg+oQY1O2tttLRe8Ou0GtSCnycndkChCIQnlrzzBro5K5g3Koprrv/n799/Gbu9iLytd9HSsoGw0LF8ubw/P5bo8KLkkm6RPDSx+x7D2yBBThVEgwFRrz8qQQKg86hxFKxaRt6f8+g0fPSe9d7qGkqvvhoEgaRp01CnpAAwLCeaH9dXsmjVZsq+/4Ca4kI6DhtF/KQrYfFzsHQylqKFDFWcSbP94OUhVxc38PaCQuZuq0GvVnBFvxSu7hlGTOUcmPU4FC0IGOIm9MR/+issbnia2MQxNBQ0YBIE6px1B+37aPFJPu7+826a3c1MHzudMG3bTSKPFV6/xBcrS3ltzg4a7B7O6hrPnaOziLe0PR/d6/WybNkyliyZT1T0Fvr12wqCg+jo00lLvQ29/jik7wUJcpxQKUS6JYWyuODQ5zxBEBiRPILhScPZVLeJi3+7mI21G+kd2zvgabVr40G3HRVh5oKYML6uysYYmY7Kt41h4y388lU9ixfVIjbPp5swnKafC0k44zKGOEqotn/BR1su4XbbJN5LiCR9xi1Quhz12BdI+exTal55lYZp07AvWULs00+h79HjWH40QY4zQUHiP4woiFxzw3t8snU0o2fMpqrH58Scd9Eht+vSowvZU97lw5deJTZvCdPv3YJ5xIXcfNEYdOq23VSoVCp69epFz549KS0tZc2aJeRX/ko5Ora0pPPqPC2vzltIapiHkbnxDM9Np2tSKGqliMKoxjIgHsuAeGRJxlNhpXFtDdodTRjqncSVe4AkXOpEWnqcTv0gF81SEULVVszbNhK2XiZ6PYwRBEaGKzCF2fFEuiiJgc2RKra6t7G0sYAZ8ow94zWpTaSGpJJiTiElJGXPPCkk6YSGiJ6KOFbMAaA8JIkIR/NJJQQlmhKpChUQHS78jY0ow/ZeBIca1Hx7Qz++W1POgvxa7B4fp3WOo31sCA/+uBmtRgtIuFwuDAYDzfPn4XjjHVblKBn3xDTUimNv9HaikWWJ8vJPKCh8AVHUYedeHvnOTIXPSIZFwRuT+pAbbznRwwwS5LihjI3FW1l5VH0kd+xCdFomK374mpz+g1FptfitVsquvRapqZmk6Z+gSdt74zokM5zetg2sfu199AY9Z9z1IJk9+wbeHPUUpA1B+OUOpqpepGrdD2CYBBkjIDILSVAye2s17/1ZxLqSenJ1TbzR3cco0060Fa/Au2sD+d2WZOh3C3Q8F2I6IMoy0vznEMRAJSETJprcTTh9TnTKY28Y9/ra11lVtYqnBzxNTvi/W4VJlmVm51Xz3MxtFNXZ6ZMWxoPjcumY0HYjYlmW2bp1K3/8MROtdg3de2xFoWghPHwI6Wl3YjKdPJGBQYIcDiNzo3n85zx21tlJjdi/5PDfEQSBTpGdCNWEssu+K7AythPkzwyUJT/INeATmfEsarSS1/V27F/8H5J3O4Mu7Mv86dvAV0acroyY5aAM09Ju4MNMcN9Ik/sXvi84jdsrRjC5azYp61+GkiUIZ75N9H33Yhw8iF0PP0LJJZMIvehCIu+4E4Xx0McQ5MQTFCT+44Rpwxj06BQ2XXUZuY8/hSExFVPfvofcTmswcNOjD7F+2XJmvfcW4sy3uWflIgZccCnnDMhB0UZXfEEQSE5OJjk5GadzIps2bWLbtuVU276jQjCwtSWdD5YoeG9xLTqVn17JegZnp9I7LYLsmBAUooAmMYSYxEA5M1mS8VTZaFxfh7CjEXOdkyinFsiF0Fxcvc/CITuw+cpxOYtRVm1H3rkd9XY1iUCcUmRkqIQ5pBEh1ENlJBRGCWy1SJS4d7CscQcz/HtLNwoIRBuiiTPEEW+MJ864dx5njCPGEBNMATlMzCWBck/l4fF09jef4NHsi0VjoTlSD9jwlJTsI0hA4OnABb2SuKDX3tQDj0/iwR83Y/cJmACn04myqorSO/6P0igIf+oxUi2n3lMwp7OCrVvvobFpOXrTIKYuGcGcqhBUItw7PJnrhrcPVs8IcsqjTkrCU1J6VH0IgsCQSVfx1eP38efnUxl6yVWU33wL7sJCEt99B1379nva1hQXMfu9yfSq3cFOQyq3Png/mal/M0DMGAE3r+a5F57gInkWzHkU5jyKJChpwkCuX80HopsQnQOF7IMtgKiEuK7Q7+aAQWVct31uFARBQKUyI0s2RFGFnkDqZaWt8sBO+kfBrOJZTNsyjfOzzueM9DOOad+HYkNZE0//tpWVOxtIjzTw4WU9GJYddVjCeVVVFb//PhObfSFZ2ZtQq5swm7uTnn43oZaex3H0QYIcf0a1j+GJX/L4YW05d4zKavN2MYaYvYJETGdY9ym0VII5/oDtQ5QK3spN5ux1Hp6/9Drarf2IJ++cSH25jdUztKyrXcJZ/W6m+bedCBoFHXq8xkXeq2hy/8m8skHcuh4mj/uM5OX3ByoR9b0Jw7CHSJvxEzWvvUbj9E+xzplL1F13EnL66SfVw7Eg+xMUJE4BusX3pOCpe6i8/Xmkm66j3Zffom23v5HMgejStw/tu3Xhuw8+Qlr0O0VTHuSmGX04e9KFjOiUeFhfYJ1OR69evejVqxctLS1s3bqV7duX02z5mjqlkmJnLHkVWSwscAOgV8l0TTLTOy2GHsmhdEmyoFcr0cSZiIkzAYGbPMnlo6WgiaYt9fhKW9A2iVjEdoiaLLCMRs6ScFsrcTp3YXOXQ2MJ/l3FaAodhABdgU5aUIW0YDI4EUw+GkNliiPUbIw1UyY5qXGXsqyhgAafFak1/QMCUSiRukii9dFE6aMOOEXro9Gr9G3+nE51omqaaTHK1OlDiI47uUqaCYIAyfFAPu7tO9B37XrIbdRKEb3Ki82rwIQfW00N1bfciE3wsP6OMTzY/uzjP/B/EVmW2bXrO7bveBKQKXf+H6/NiaFR0tE7Ts3rl/YnxhL8fw/yv4E6KQn7smVtKtv5TyTkdqD7+Ams+fUnPEuXkbxiFfHPP4exf38A6stLWfnjN+QtXoDWaKLf1bfz/kIP9gXlfJgcu7/4p1SzzDyWtcrxjIx1U7x+PrGenaQb3HSIUmOOCkfUWSAsDcIzIKZToFLPP6BSheL1NaHTJaGRApGDFbaKYypIFDYV8vCSh+kc2Zl7e957zPo9FGUNDl76I5+f1lcSblDz1JkduKBn4n5Vlf4Ju93O/PnzKCz6mdTU9SQm1WMwtCMj/UXCw4cGb3iCnBLEW3QMy4ri85WlXD8kHb26bbeKsYZYiluKAy/iugTmlWsPKkgA9LEYuT9EzVNde1OXX8j3O77nrHPPZvuyKJqqttCQEUqoR6LphwIEMZOu3T7kRuFaZBYxv2wgN/1aw4vnfUxOySew7E3Y+jPi2BeIeeABzOPHU/XU01Tecy+Nn39B9IMPoOvY8eg+nCDHjaAgcYpwXo/LeeOBQgyPfEv+FZeQ8+V3qBPb5uas0mi54KYbqT/zDL59913U+YtY+vxavk4dwIRzzmRs54Q2R0zsJiQkhN69e9O7d2/cbjfFxcUUFm6i1rQAOxXUCTqKWpIoqE5jaWEzMgIKQSYnVk/PlGi6JFloHxdCaoQRhVaJpUMElg57q4JIHj9Nhc005jfiKLfir1OjdCYQLfdAnSQgyzKyqwmpuQyvrQq3qwanowpHTRXanS0IBOSOVDwIhjq0eg8qvR+FwY/DJFMcZmB7pIXCKDPVChXNvkZ2tVRh9Vtx/SXCYjdGlfGAYkW4NpxQbSihmlAsWgtmjfmUj7iIqvPQFCagk9ykdBl2ooezH6aUdBzaHbi2bGn7NhovVo+CWGDn5DcIr6rm02vieXHc08dvoCcAt6eObdsepK5uDmptL95ZOp4ldRZClBKvnZnNmb2O7ZPSIEFOdtQpycguF76aGlTR0UfV16BLrqRp2XLyGqop79uJ1Npy5PfepKpoBzU7C1GoVPQ8/Sx6TTgXrdHIg8ZiHv5pCzd/sZZHT29PdGuZ7RqriwX5tZQ12Gmwe1lVDEOzTmP8gFT6pocf8Y2xSmXB621Ep8tC4Qukb1baji5d5a9YPVZun387OqWOlwe//K9UyWp2epmyoICpS4oRgJuHZnDd4LTDKkns9/tZtWoVq1Z9TXz8cjp0qEajiSc9/WViok9HEIL+OUFOLW4Yks457yzj9bk7uH/sP6dUVTY5+XJlKat2qnDoSvD6vahiO4NCA6XLAxFZ/8C10WYWzf+Fhd0u4MnN7zMgfgDZ/TJZ/t0q/pi6idFXdMQsyTR+vwOLP52uPd/nFuF6xGULmFs6hFu/3MBTZ15M78smwq93wRfnQ9Z4dGOeJeWrL2n+8SdqXnmF4nPPwzR2DJE334wmPXgtc7IRFCROIW4a8xhP11Uw5pVlbLvwXLK/+KbNogRAeHwC1z3xJMVbNvHz++9iLJjF6heX8G18L0aceQZn90xts8fEX9FoNGRlZZGVlQWcg81mo7S0mLKyZTS3rMLpK6FW1rPTmkhBUxqfLk9h6tLAxYJWCTmxRjolhNM+3kxWtIn0KCNGjZKwnDDCcvYNuXc7vTSXWGkpbcFZGY63Lh7Z5kHh8mH0y+hEUPjdSLYaJFs1kq0an70Gq6sW6mpRlFoRZJlYIBYrg7Gi0PhRaiWUWj8KrYSkk6k16agIMVARomWXWUuNQUWty02hfScb5a04/VZkpAN+HgaVCYvGgkVjJkRtwvSXyagy7vdar9KjU+r2TFqlFrWoPimfxli9HkJbZCpSlVjsTaTlnnzhq+3CsiiImYl508ENl/6ORStjdasAJ9ayCn4aq+LmSZNPqciYurr55G29B7/fRpnrNl6Zk0CLpGFUmo4XL+mPWR/0Wgnyv4c6OVAdwVNcctSCROPH02k3fylxp4+l2KQlf+kiBFEkPCGJQRdfQfvBw9GbLXvaX9InGafXz3MztzFzcxVxZh0ur596uwcAnUokRKvk11sHkhh29OcilSoMl6sCvV6P3+1HrVQfM0FCkiUeWvwQZdYy3h/1PtGGo/ssD4XHJ/HZihLemLuDJqeXs7omcNfodsSaD88Po6SkhN9//4KQkDnktt+JUhlGWtpjxMedjyieer5BQYIA9EgJ4/weiby7sIgEi45L+iTvc81pc/tYmF/Ld2vLWZBfgySDMsSCLt5PSUsJGaEZgRSxshWH3JfCaOS+j9+mLjeXPMsV3LR0Co9FBcqnR8TBH9O2MvKybEJFgaYfC/E3e+g84l3uUD+MfslMfi4ay+0/bOeO3mYmXrMQ5ap3YOEL8GYPhB5XYRl1J6ZRI6n/4AMaP5mOddYfhJw2nsgbb9xjJBzkxBMUJE4hFKKC+y5+hyelKzn9tTVsu/Bcsj75Yh+zrLaQ0r4jN786maL1a/njs+mYSudR+NZyrgzvQtagEVw0KId20aYjHqfRaCQ3twO5uR2Aa/B6vZSXl1FatoymxtU43fNokrxUey2UWhMobUnky5UJuP17b4iijCLtYsxkRJlJjzKSFKYn3qIjzqIlKjuMqOz9Hbv9fglbgwvrLgeuXXactQ48DS4kqwfZ6UP0SKi8XjSeZlSuehTOBnA2IDtr8bvr8LibkG02cLnQ+SUycJLB36IlBBmFWkJUy8hqCbdWxKZT0qJT0aRX06RR0qKBFlULdlULDpVMvUqiXOXHpfTiUnpxK8GjAk/rXD6A8CAgolZoUCt1aBRa1Aot2tblgGihQ6dsXVao0Sg0aBUqNEoNWlEVWKfUoBJVqBQq1KIatUKNWlTvea0UlXsmhaDYb/mv60QhEPaat6uIECds1+qIqK5Hoz75Si/lhOWwKBY6rtyBZLcjGg5teGTWKaht1qIQatmUrqPnVff+60Zsxwu/38mOgueoqPgUQdWBj9ZfzOIqAxalj3fOyWFMt7QTPcQgQU4Y6vQMANz5+Rh69zriflpmzqTm+ecJGT2anOdepJfi0OK+IAhcOyid0e1j+HFdJSX1djQqkfRII33SwvlmdRnfr6s4JmIEBCIkrNbN6HQ6GhsbSYhLYGfLzmPS90ebP2Je2Tzu7nE3PWOOn1AtyzKztlTx3MxtFNc76JcezgPjcugQ33bDSgCHw8Hs2b9SV/8FaWlbEBUCyck3kpJ8PUpl0CQvyKnP4xPaU2N18fBPW/hsRSndk0ORZCistbG+tAmPXyLKpOHGIRlM7BbPyDcD4mVBc0FAkEjqDcumgNcJqoMLgaLRiNbr4e2SrZzdvitLpVH87MxDA/QYF8aG+TD7420MuaAdsSFqrPPL8DW4yD7rGe4wvEvkok/5OO9Cnl5hZ0f5V9x0yZWYO54LC56Dle/Cuuko+txA1NXXEnbZZQFh4rPPafn5F0wjRhB2xRXoux06fTfI8SUoSJxiqBVqHpr0IU9IV3D6m+vYft5ZpL/7Afru3Q+rH0EQSO/aneu7dKN0y0Zmf/4ZxsKl+L5bwfO/ZyBl9WPcsF6M6RBzWKGPB0KlUpGamkZqahpwMRC4GKioKKKqeiXWlk24PHNo8Hho8OmpckSxyx5NeU00q3bG7CNUAFh0AvEWPQlhRuIsOuJbp6gQLZFGDRHZFhI6RRxgJOD3SThaPNib3Tia3Dga3LganHia3Ug2L36nD+xuRIcN0d6Cym1F6bGi9FpR+RpQ+JoQvc0IPht4HWgcLlTNXiweH4leL3+xp2gzkgh+hYBfKeBTCHgVIj4FeJUePEovXoUVj1LAoxDwKgJChlch41VI+Fonr0KiSQFeJfjE1rkCvIq/LwsHWR9Y3v16f9dkAUFQENUgMRmw6UyYrU2Hf7D/AjnhOUxJEZi4zI99xUpMw4Yechuz30WRx4hW0UxDVhoXZR+6ms1/Aat1C5u33IHDUcBO1w28PjcDm1/JyESRV64YgykYFRHkfxxVdBTKyEhcWzYfcR+ONWuovPc+dN26EffC8whtECP+SnK4gdtGZO63fs7WaqwuHz6/dFheCAdjd8qGXq+noqKCDEsGefV5R93v0sqlTF43mTEpY5iUO+mo+zsYG8ubePKXPFYVN5IZZWTq5T0ZkhV5WNGEsiyzYcMGVqx8j4SExaSk2IkIH027dvej07U94jRIkP86WpWCDy/rydery/h2TTm/btqFKAgkh+uZ1DeZkbnR9EgO3XPuUUoxCIhsb9jOmJQxkNQXlrwOFWshpf9B9yMolYgmEyEN9fzSoxNDlq/mTVUul4SvwtZQw2k3j2TW+5uZ/3k+3UcnkTs6mZY/SvBW2Um45ApuGJtNtPEtpqw7l4/Kw9j22pf83xm96HLGZIR+t8L8p+DPF2HJ6yg7nkv0pBsIv/xyGj6ZTuNXX2GdPRtd586EXXYpxhEjENXByKcTQVCQOAXRKDQ8ctlUnjHdxsBXFyJcfikJzz6H5bR/zuM6EIIgkNyhM1c/05m60mKW/zoD5eIFsCaftRt/4puQdsR27ce4frkMyYpEozw2uZR6vZ7MzA5kZnbYs06WZZqa6tm1ayP19Zuw2bfg9f5Ok9tNi19Bs89EvTOUelcoDa5QNhaHs8AVhtu//8lFq4Rwg4IIo5oIkw6LXodZp8asU2HWKTHrVYHlDCMWXShmnQqjRolGKe5jLib5JdxOHx6nH4/Lh9fVOrc78DY14mluwdfiwG934rO78Ts84HajcFtReO0o/TaUfgcKvwOl5EIhORElJwq/E4XkQvC7EWUP+H0g+UDygyQhSwKyBLJfQPYJyE4B2U/regFp97Jf2NMW+dilePhFISCSiAKSQsAvyvhFPwopoLhImnC0Pusx29+xJEIXQVNWLF5NFbY/Fx5SkHAXFGDcupGm0L54Yu20M/Y8KdNlDgdZligt/YDColfwyHF8lvcci8r1hCncTJ6Qwml9Oxy6kyBB/kfQtm+P8zA8Z/6Ku2gn5TfehCoujoS33kTUHDuRz6ILPAxodnoJNx59vypVGJLkRqdT4HQ6ybBk8EfJHzi8jiNOT6u0VXLvn/eSZk7j8X6PH5dzZ3WLixd+z+e7teVEGNU8M7Ej5/VIOGyRpqGhgV9/nY5a8wMZGWVoNOm0z32C0NA+x3zMQYL8FxBFYb/KYwfDpNaiE5PYWNeaDpvYOzAvW/6PggSAwmLB39REsl7Lj93acdrqLXx1xpUk1+TTWatk/I2dWPjldtbMKqWpWxQDLsmh5fsd1Ly5HsuEDkwa/Tppkffy6rLu/FmfTdl3G7hky3bOPWMsIed9AnUFsOIdWP8ZrP8MZXx3ogZeSMRl39E0cwENn3xCxR13orBYCDnjdCxnn4M2q23FAYIcG4KCxCmKRqHhkbPf4vXwp2l+9gsUd91Dy+qVJDzw8BGrfxFJKZx2w62MvOwq8hbNZ/XcuUSULIc5y5m1KJb3zO2I7didId3bMTQr8phcIP0VQRAIDY0gNHQYsK9Zos/no76+nLq6fJqadmC3l+DxbsLna8Dhc9PsU+GQ1Nh8elo8IbR4TLS4TVidRra3GLF79di9hv2iLQ6EVimgVYno1MrApFIEJrUC7e5lVWBZY4pAGyqiUSnQKMXAugPNRQnRb0fts6LxNqNxN6P02hCddnwOB363C8nlxO924nc5wRWIwMDjRPS5kL1ukDyIyMiAgAzICMgIgCBIIPkRZRlB8iP6fQiyH0H2IUp+BMkPEsh+KVA32i+DFJjLMnvFjr8IHHvmshDYVg68FqNkiqNi6Go9eU8v3RJ6sy7zF/rMnEn0ffchag+cWuIpLaX0yqswp+bgM6uICIvE1eL6l0d7bPF46tmSdycNDYsocV/Ia0t7YfWKDI1y8cpVowg1H3k6VpAgpyLaTh2xLVyIr7ERZWhom7fz1dVRdu21oFCQ+N67h7VtW9j9G1tn8xwjQcICgF4v4ff7STME0rUKmwrpGHn47vRuv5v/W/B/+CQfrw197Zh77rh9fj5YtJO35hfg88tcNziNm4dmHHbUpiRJrFixnLy8N0lMWotCIZCWdjfJSVchnuIm1EGCHCtMWiVaMthUuxSf5EOpD4PIbCheDAPv/MdtFWYz/uYmADpbopjWvobrV1XzTHR7EqrqmRATzpCLsjBH6lj+QyH1FTZGXZCFvKCMxq+3o80NZ8iE90iNm8rb83/lx4LRvJznY0nBJ1wxvDN9+/ZFOf4lGPYgrPsM1n8Ov92FqHiAsHajCX3xauz1ZppmzKTxiy9p/GQ6mnbtMI0ciWnUSDTt2v3nH0Sd7Jy8dwxBjhqFqOCOYY/wZWQav770HOO//JZtG9aT8caUwzK7/DsavYGuo0+j6+jTaK6pYsuiBaybP4/4moUwdyGrFkXwtSEFbVonOndpT/+MCLomWY5Z9MSBUCqVREenEB2dAoze732/34/NZqO5uZqmpnJarJW4nHW43fV4vTvx+ZuQpBb8sgOvLOMRRDwo8MhKHD4ddq8et1+Dx6/GI6nw+NW4/Wo8khqPV4fDraVJ0uKRNHj9Ktx+FR6/Aq9fxO0/0uM2olKY0KkUGDRKdGoFBnXr3KJAr1GiVynQqEQ0SgVapYhGlNGIfjSCH43oQ4MPjeBDgwcNXrS40cgeNLjQSC40shO15EEteFDLgUmQfCB5we8NRGX4PCB5AnOfJ6BOIIEktSoVMoEQDAmrJDB25yVkqXdgjDt5L+T6xPbhs44/0mtzC80/zSD0/PP2a+MpL6fk8stxOa0szGqCFlCo9bTYbP/+gI8RTU2r2bzlNmxOGz+VPs3M7SYsgpOnBsdw0Zj+wR/cIEEOgKFvX+remIxj2TJCxo1r0zaS00nZjTfhq6sj+eNpqJMO/YTxcIkyBUSIGquLrJijFxLVqoBgotP7AUhQJwCwpX7LYQsSsizz9PKnyavP442hb5AcknzU4/srK3c28MAPmyiosTEqN5oHx+eQHH743g719fXMnPkORtOPpKQ2EBLSjw7tnwmmZwQJcpgYtUpEXxoOcQ47GncEfLbSh8Hqjw7pIxGIkGje83p4bAdu2PIJH6f157qtKkrcXm5JiqbbqGSiU0L448MtfDdlI/0mppOSG0bL7BI8rzcTM+ocHju3hb4rn+fNlT2Y15LKztk7GLJqE2ePGkRubi5iv5uh701QtRE2fAmbv0PY+jNGhQZj72H4zr6Vlh1+WuYvom7KFOreegtlXCzGAQMxDByAoW9fFMZ/LqEc5PAJChL/A1zQ8RI2vNSRD96+iQu/K2D7aeOIvuNOIiZdiiAeXd6pOSqGfmdfQN+zzqehspzC1SvYtGwpUTvXwJrV2Nfr+VAbT5UhkYh2HejRIY1eqWF0iDMfUcWOI0WhUGA2mzGbzSQl/XMYlsfjwW63Y7fbsVpbsNlqsFqrcDhqcTobcHua8Hrr8PttKEQ3CqUXpcITmCs9KBQ+FAo/SqUfUfQhCD4kZLySCo+kwutX4pXUeCUlHr8KrxSY9l0OCB5uv6Z1rg0IIh4NzU4NtX41Lp8G955tlHj9SvzyoT5TEdC2TgdGKfpRKWRUooRKIaES5dbXrfPWSa2gdRnUrZPD46VcjqCHZx1hJ3G426CEQTySqqIh04xi8mRMw4ehjNjrK+JYu5bym2/B53HxyHl+otJS2LkabLKA3W7H7/ejOMw88BOJLEuUlL5PUdHL1Hi6MHn1JCqsAl119bx46WAyUo/tzUKQIKcSuo4dEUNCsC38s02ChOTxUH7bbbg2bSJh8hvoOnc+LuOK2l0GtMV9TPpTq6MA0GoC/en8OqJ0UayrWccF2RccVl/f7viWHwp+4JqO1zA06dA+PW2lyeHh2d+28dXqMuItOqZe3pOh2VGH3Y8kSSxfvpDColeJjc1DFM3k5rxOdPT4oDAbJMgRYNKocHpSQAtra9a2ChLDYfkUKFkCGSMOuq3CbMZTVrrPul6pHfD+PI0pF4zmmaI+rGl28FpOEvHtQjn/wV7M/TiPRV/voCDDzJCLcvAtqqDpxwJUKwycdtpL9Mqex5S5c/hh+wA+qY1g7bcLGRyxiDHDBpOdnY0Y2xliO8Oop6BsJWydAXkzUG6fSZggEja4G75zz8a6y4h9cxktv/5K09dfg1KJvmtXDP36ouvWHV2njoi6w6veE2R/goLE/widIzvz0D0/80bHR8h8fy5dn32eml9+JP2p59FmZR11/4IgEB6fSHh8Ir0mnIOjpZmitasoWLcW86b1ZNfsgJp57Fpu5k1dApX6BLSJmbRPi6NDvJmc2BCyY0wYNCf+X1KtVqNWqwndE16be8B2kiThdDqx2WzYbDbsdjsulwun07ln2vvagctlxeu1I8suFAofouhvnftQK3xoFT4Uog9R4UIUHCDKCIrWtAsRFKKAKAZy+gRRRhQEBBFEIfC+IAQqcvglAZ+swCeLgbkUmHulva+9Uuv7kgKPpMAvi3te+6TWuSzilZR7X0sKfLICj0eJY/drSYlXUuCXlfgkBV5Jj0llJaK+kdCkk7c6g1ljZkDCQKaMWMvDUx2UXnkV0ffdi6DV0vzTDJq+/hohPoZHL5LxxcfxTL87GLt6FVZf4ELVZrNhNh+ea/uJwuttZEveXdTVLWBN0zV8sLoDStnLZUlO7rnsbAxtqDISJMj/MoJSiWnECKy//4706COI+oOnHsg+H5V33oX9z0XEPP44phEHvwg/WvZGSBwbQUKjCdzYK5WBKDCr1UrX6K6srVmLLMttvlHfVLuJZ1c8S/+4/tzU5aZjMjZZlvlxfQVP/bKVJqeX6wancdvwTPTqw79maGhoYObMVzBbfiYuzkZkxNnk5DyISvXfOKcHCXIyYtQqaWwwkxSZxJKKJVycczEk9wOFBgrm/bMgYbEg/SVCAiA0Nh6l18sNqireb5zObC5mxConb+Ym09di5LSbO5O/vIrF3+zg6ymb6DIigdzuUdhnl1L3/hZ07bJ5eGh/zur+NZMXNLK4vDvbd3lY9s1sepjnMaRvT7p06YJGo4HkvoFp9DMBE84ds6BwHsr1bxIqS4TGhyDf1genJwlbmYRtw05q35gciBBWqdDl5qLr3h1d1y7o2rdHGRsbFDYPkxN/9xfkXyNUG8qjEyezsPsCpr9zP2f+lk/hmWeiPnM8qXfdjzI8/JjtSx9ipsOQEXQYMgJZlqkrK6F00wYK1q8lfNtmOlm3QPUsrBtCWKyK4HtNFDXaKHSxyWQmRJAdE0JqhIHUCAMpEQaMJ4FQ8XdEUcRgMGAwGIg+jPr0kiTh8/nwer14vV48Hs+e5b9Pf39PkgK5vbvnfr8f79/WybK87yRJiLKMWpZR/e09SZL2b3+A90BGEPyAH0HwggIE5d6TbeDEG2hna6gjsryO0NiTV5AAuCTnEq4uW8D2e88j+/XfKL3yKgAElQrVOadze7tVWNUqPh42mVhD4LvR7FZgxE9zc/N/QpBoadnExk030GS381XRcywq1hMnNnP3oGgmjJ6AeJQRUkGC/K9gOWsizd9/T/OMnwm94PwDtpE9Hirvuw/r7NlEP3D/AVPBjiUGjRKDWkGN9dj42qjVkQCIYgsQECR6xfRiVvEsdjbvJM1y6HN6raOW2+ffTpQ+iucGPodCPPpIsrIGBw/8sIlFO+rokmhh+sSO5MaFHHY/siyzbt1S8rc/RUzsdkQxls6d3yMstPdRjzFIkP91Ioxq1pU2cU7CQL7d/i1OnxOdWh8wtCyYAzxz0G0VZjP+lhZkv39PFSJLTBwA50SMxWeezac7H8Maey8T13m5LC6ch9LjyO4bS2JuGEu+LWDN76VsDVHTe3wK8X4J+5IKGt9tJDV9KFOGm1hqncl7S2ysqm7PRo+b1XMWkTlnPv27dKRLly7ExcUFrmUTugemoQ+AowF2/gmFcxFKl6Ov+wO9AFFdRfwD2+FwJeCs1+AobqFx+nQaPvoocDwWC9rcXLTtc9Hm5KDJzkGdmICgOnlTmU80J99dXpDjzuCkIfR8fC6fjnsHx3vTGP7Tr+T9/geGC88l+Zqbj7nxliAIRCalEJmUQvfxE/D7fFQVbKdyxzaqCrZTUbAde10RAPIuAVteKJuUEcxXhdGoDqNBFYomNILUCCMJYToSLDriQ3UkhOqJt+iItWiPqz/FsUYUxT1RGKcaNS0uPr7mbAwOBxHRKSd6OP9Ir5he9I7tzdO1v/Dp9x+SsL0OZJm8GC93b3gKv+zno5EfkWJOASBE46HBJWLET2NjI0nHISf8WLJr1w9sy3+QXY4cXl9zBbV26KOr4vELB5LV7uRNpwkS5GRE1707us6dqXv7bUJOG79fDrG/pYXy227DsWw5UXffTdill/4r44oK0R6zCAlRVKFShePz16PRGGlpaWFw18E8yZPMK5t3SEHC7Xdz+4LbsXqtTB8xHYvWclTj8UsyHy8t5sVZ+YgCPDGhPRf3TkYhHv6TR6fTyaxZz6PWfEtkpIvo6MvIyb4HheLg6YtBggRpOzEhOupsbvrE9OezrZ+xqmoVgxIGQcZImHU/1BdCePoBt1VYzCDLSFYrCosFgLD4gIdNQ3kZD57xIDrlK0zNu42cxLv4pDKb2fUtPJwex5lRFkZd1Z5OwxJY/PUO5n+xHUu0nm7DE4mTZeyLK3B/3Ezn8J580NvEet0K3ltex/KKLFYDa9YX027DKjKMYXTt0oX27dsTvvsBrT4M2p8ZmCAgUFSsgfJVKHZtxFS1CVNIOXQCqT243LG43DG4mjS4KgqoX7kCfAFPHlQq1ElJaNJSUaemoU5LRZOWhjo1FYUpaCYeFCT+R9Gr9Fw74A5qu01i+u/PEfbJ7/T86HPyPv0K5YTRpF9xM5q01OOyb4VSSXx2LvHZe1MhHC3NVBcVUFW4narCHcQUFWBv3L7nfWmXCoc+nDplKMsw0aQMoUUVQrMyBLdCS1SItlWc0BFhUBNu1BBuVBNu2D0PrAvRKoNhVMcRm9uHKAOCH7Xq2FZZOdYIgsCT/Z7k4t8uZtKCqxmVPIpd9l0sX7mclJAUJg+bvEeMAIgwSDQ4lCThprGx8cQN/BBIko+CwucoK5vKpubzmbKqH0rJyyVxzfzfpLP+kooUJEiQtiIIAlH33UvJxZdQed99JLzyCoJajSzL2JcsZdcjD+OrqSX2uWexnHnmvzauSJOG2mPkIQGg1cTgdldjMsVitVqJNkTTKaITvxb9ylUdrjro76ckSzy+9HE21m7klSGvkBV2dKmg26ut3PPtRtaXNTE0K5KnJnYk3nJkedo7CtayccN9WEILEUike/c3MJs7HdX4ggQJsi+x5oC4l6jrgE6pY0HZgoAgkXN6QJDI+wkG3nHAbRWt1yW+hsY9goTOaMIUHkltyU4EQeCO7ncQqg3ltTXP0DVyBA79ldyQV8J7ZbU8lhFH71QzZ9/TnaJ1tayeWcy8z7djDNPQeUgCqWY17rU12H+rJVOZzuSsHpR3KeGLku3M3B5NvieFEJeVnGVLSVo2k0RdDNnZOWRmZpKQkIBqd2SDPgwyRwam3TgaoGoTYtUm9FUb0dfmQ90mSLUj+8HdosTVrMPjDsFtq8S9rgLr3LmBSna7jz/EiDI6ClVsHKr4BJSxcahiY1BGRqKMikIZGYloNJ7S9y9BQeJ/nEh9JHec9TLVo+/hh9lvoPrsZ3p99xtF3/yGrXMaKVfcSMTwUcc9zEgfYia1S3dSu3Tfs85ls1FfUUZ9eQn15WXUl5dSX1ZCSuPWfTdWafDqQ7GpzTSKRrbLWuplLXaFAZvSgF1hwNdaukulEAgzqAkzaDBplZg0ysBcq9pnbtQo0asV6NVK9BoF+tYKF7vXaVXiKX1iOFKsTg8Ah/TWPEmINcbyydhPeGXNKywoW4BFa+HmLjdzaftL0Sn3vfiNNikpb7AQHu48aQUJj6eBzVtupbZ+BTMrH+DHvBiihRZu6qblwokX7/1RDRIkyGGj79qV6Pvuo/qZZygcfxq6Ll1w79iBe9s2VMlJpHz+GbpO/+6NbpRJw+aK5kM3bCNqTRQedw0mkwmr1QrA2e3O5tGlj7K6ejU9Y3rut40sy7y0+iV+LvqZm7rcxMjkkfu1aStev8Rb8wt4a34BRo2S1y/owhmd447o99bn87FgwXP4/J8RYvYTEXENHTvcGSzlGSTIcSDWEhAk6m0yQxKH8EfJH9zf635UlkSI7wF5Px5UkNhtKu6rq93nYWhUaho1xYEIakEQuLLDlaSEpHDfovsw2DZwW6fn+LrBy4R1BQwONXFrchT9ukaS1jWSks31rJ1VwpLvC1muFMnoEUX2hHQMtU6cG2uJ2GLiVk0vbs1SM0e7nZmVVlbvymaFpCLCVU/WphXEbZ5NqFckJrIdyckppKSkEBcXh+6vJpb6MEgbHJh2I8tg3YVQtwNt/Q60TaXQsgtaKsFaidxUj6fJi6dFhbtFiddux2urw7shH8cyBZJ3/3RaQSmgNKlRmrUozXr0nTsQ9sAbR/lXO3kIChJBAIg2RHP9mU/TMu5eZq35il1fTqfr0iLqbr+LcqMGcXh/0s67AmO37v/ajbjWaCQ+K4f4rJx91ntdLpprq2muqaK5uoqm3fPqKqx1JXjd++fTChotgi4Ev1qP26HFVa/DIWqxCxpqUVMgq2n0q7EJGtyiBo+oRhIOflctCOwtwblbuFAHSnGqFQKCICAKASPKwLKAQiBgRLnfe62GlYKA0Nom8F7rcmubPf2I+y7v7lOWZSRZRpJBkmVkORDyunvdPu9L+7eVZLm1Pfv1JUl/WW5t55cC7fx7tpOxNbcwSBCQ/sUKKkdLgimBV4a8csh2yeEG1pVHEJZSeVIKEjbbdjZsvIY6q4OPtr3Ihl0qchXV3Dc2i4H9+wUFtCBBjgFhl05CnZJM/UdTca5bhyomhuhHHsZy9tmImn8/KizKpKXGWnPM+tNoorBaN2EymSgpKQFgbOpY3lz3Jq+tfY3pY6cjCnsvliVZ4uXVLzM9bzoX51zMdZ2uO+J9b6+2csfX69lc0cIZneN49PRcwo1H9pnW1RWybPmN6PUFiHIKPXu8icWSc+gNgwQJckTsjpDY1ezktLTTmLlzJosqFjEsaRjkToDZD0PDTgjbP/paGRnwr/HV1u6zPjI5jaI1q/C6Xag0gf6HJQ1j+tjp3LXwLr5YcRWT2l+NNv5c3i+v5+z1hfQI0XN1QiTj2oeR0jGCunIbWxZVkL+iivzlVehC1KR3jiAtRo+u3ol7eyPDbYkMF8CZKDDHUMHcBpmVtR3xSirUopsssYgk+zYitzjQewS06iSiopKIiYkhIiKCsLAwwsPDAwaZELhJCIkLTH8VKloRZBmNsxGNox6TsxGcjYFIi9ZlqakWb00tvkYrviYbvmYnvhYXPqsXn60J985GRNF7LP98J5ygIBFkH0LUIZzb9xrkPlezqWo9f37/Fpq5K+j66zzKf5qHPVyPMLA3qWPPxtJnwAm5AFNptUQkJhOReOBShW6HA1tjPfbGBmwN9dgaGwKvm5pwWVtwWltwWmtxtjTj9/kOuh9BoUSp1SFqdKDWgkqLrNLgV2rwKzR4FWo8kgK3S4nbqcAtizhkBR4U+ARl6xRY9gpK/AiBSRb3LPsIVMWQ4KA3/38VDY4GsVXg2C18/F0E2fO+KOzX9oAiibivmKIQBUKEwAlSoTv1/DHSosJx+d0o9BKNVSeXINHQsIRNm2+iuCWVyWvvodEhMVRXygMXjSAzM/NEDy9IkFMK46BBGAcNOtHDAAI3AQ6Pn2aHF7P+6J/8a9TReDz1mM0GWlpa8Pv96JQ6bu9+Ow8ufpBX17zKHd3vQBAEahw1PLHsCRaWL+Si7Iu4p+c9RyR8+iWZDxcX8dIf2zFqlLxzSTfGdIg94mNYv/4jqqpfQqv1YTReRa+e9yL8wwOGIEGCHD0x5kDUwK5mF+M79SNMG8aMwhn7ChKbvoXBd++37cEEiajUNGRZoq60hNjMvWlgWWFZfHXaV7yw6gU+2fI+maEL+KDXI2z1JzCltIbr80oIVym5IDaMi2PDGXxhFn0nplOyuZ7CtTVsW17FZq+EUi0Sl2EmJSecCGRCKu2cvi2O02VwCX7WxDSxVHCwojmJTfUBQVOjcJNmLialYQ3hzc1YtrnReEVcLhMKRSwWSzRms5mQkJA9k8lkIiQkBKPRGDATF4RAZIU+7ICfpQhoWqf/FYKCRJADIggCnWK70ummD3Be52TpjrkUzPickMWbyP1lPtU/zqdMLdLSKYWQvv1JGTyekNyOCCeBa79Gr0ej1xMen/iP7WRZxut24WzZLVIEJrfDjsfhwO10BOYOOx6nA4/Tidtpx9NUg9vpRHQ4UPl9HIuiiYIgIipEBIUCUVQgKv42iQoEhdg6VyCIrcut6wVxbzuFQhHoS1QERANRRBADKSaCICK0RmbsXkZofU9sXScIe9ojCAferrXNnvdb29sa6lgDKPWn3mk0MyYWqKRZFrBarXg8npPCmLSy8lu25T/IytrxfLh+OBrZzYWRtdx+2blEtIZBBgkS5NQkMSxQgrS0wUFH/dFX/tFoogEZszkQddfU1ER4eDinp53OxtqNTNsyjcUVi4nQRbCmeg2iIHJfr/u4KPuiIxIjSusd3PnNelYVNzIyN5pnJnYk0nRkvx8udyOLF92EIK7A74+hY4fXiY/vcUR9BQkS5PAwapSE6lWU1NtRikrOzDiTaVumUWGrID40GVIGwrrpMPBO+Nu9ghgSgqBW46v5myCRHDDSrSku2keQgIAX3mP9HmNwwmCeXvE0V82axLntzuXXLjexyaFiemU975TV8FZpDR2NOk6PsnB6roUxPaLxuv2UbW2gPL+R8q0N/JkXeMik1CiIiTcQH64lXAEDWkIY0OBCdvmpQ2KtsokNOjebXfHMashEInAcOqWDRFMlCfoKIuUSwmwOjFYHunIvXq8Oj1uPx6PD69Wj0YSh1ZrR6w3o9fp9Jq1Wi1qtRqPR7DG//+uyQnHqCqtBQSLIIdEpdQzPOY3hOafhvsvNqpIlFM2bgbxkFSl5RahXF1E5eTqFOpGGrBiUXTsR3XsQKd2GoAs5eQ30BEFArdWh1uowR7W9bOdf8ft8+DwefB536+TB625ddrvxej343IH1kt+PJPmR/f7WZSkw3/M6MJf/siz5JWTp720OtM6H3+PGu896CWQZWW4t3yntXeav5T73LEutbeTW7f66Ttqz/pCfqySjMRkP2e6/RkpEwAW5IWCTQV1dHXFxcSdsPLIsU7TzVYp2TmFGyY38vD2LWLGZK7JkJp1/6b45jkGCBDklSQ4PCBIlDXY6Jhy9IKHTBaoHGQx2ABoaGggPD0cQBB7s/SAdIjrwY8GPWD1Wzm13LpfkXEJiyD+L/wdClmU+X1nK079uRSEIvHxuZ87qFn/EqWVlZX+Qt/UeFAobXs8YRgx/EY1Gf0R9BQkS5MjIjDaxvdoGwIXZF/Lxlo/5YusX3NXzLuh2GXx/NRQv2i+NQRAElFFR+0VIhERGoTWFUFW4nc4jxx5wn0OThtIrthdvrX+Lz7Z+xq9FvzIpdxKvt78Mu5zATzWNzKhp4pmiXTxTtItMvYahYSEMSTTRp2MGgxQitkY3FdsbqS5uoaa4hdXr6/B7pT37CLeoiQ7V001jYqAko3H78So9FPl85Asu8gWRAlscy5pScMp7b60Vgo8ofR0RunrCtY2EmRsJ05ai0TahUjlQK134/Arq6lX4qtX4/SokvwJJUuCXlEiSAsnfOpdFBEGFQlSjUKiIiczitAk3Has/3QknKEgEOSw0Cg0D0oYxIG0YXA2NrkY2bZ5H9dL5yOu2ELm9iuj1lTD1d4qA+ggVLSkRCOkphGTlEte+F0nZPVFpTo2bJYVSiUKpRKP/37jw+SexQpZkbM117Bo2hvLOA0/0UI85CaE6REGiyi4TClRXV58wQUKS3ORtvY/iij+Ylv8IqyvCyVFUcUPfGMaPHXNKq+hBggTZy+4IiZJ6xzHpT69PAUCtbgICgsRuBEHgzIwzOTPjzKPaR1Wzi3u/28jC7bUMyIjghXM6EXeEFTQkycvatQ/T3PINXq+ZyIgX6dZt4lGNL0iQIEdGVrSJH9dVIMsyMYYYRiWP4rsd33Fd5+sw5ZwGWjOsmXZAXwVlZOR+goQgCMRn5VCxbcs/7tegMnBPz3s4p905vLXuLd7d+C6fbf2MszPP5pLcS7gusR1lLg+/1jQxv8HKx5V1vFdei1oQ6GzS082sp3uqge6dwxioUSFJMo27HDRV753qqh0Ultlw2/emeqsECFVoGKM3EKJRoFWDU4Qa2U+V30+F30u5I4ZdzgjWygItB3B814keTCoHJrUNk9qKUW3DqG7BoLajVbrRal1oFIFljcKNRuFBJXpx2XcBQUEiSBAAQrWhDOpxNvQ4GwjcsBbvXEfpqvlYN29E3FFMaEEtYat3Acvw8CHbRKgPV9Ica8KdEIWQHI8qPh5tQiIhcSlYDOGEakIJ1YaiVQZrhJ9M7EnjAGD/E2tDdQsKWUYZcvRP6k42VAqRGJOPyhYNUSof1dXVJ2QcXm8jGzfeQEFVIW9vepKSJjV9lcXcdlp3evfuHTSvDBLkfwijRkmEUU3pMRIkNJoYRFGNJFWhUqn2ESSOBT+tr+DhHzfj8Us8MaE9l/RORhSP7JzldFawfMVVSNIOGho6M3jQG0RFJRzT8QYJEqTttIs2YnX7qGpxEWvWcUWHK5hZPJNpW6ZxS9dboOskWP42NJWCJWmfbZXR0bi3bduvz/js9hSuXoG9qRGD5Z+jrtPMabw85GW21m9l6uapfLr1Uz7b+hkjk0cyMXMi1yb25vqkKJx+ieVNNv5stLKmxcG0ijreLQuIIaFKBe0M2sAUpSUjJYxUXQwDNGq0ChGv24+t0YW1wYWt0Y21wYWjyY3N4aPe7sVl9+F2yKjsfhI8ChLQoQCUAsiCjF0Eu0KmRZSxCjJ2QYndo8PmCKNOgGJBxoqM/xCnxa46mXMO669zchMUJIIcUwRBIDWtG6lp3eD8vevtzXUUb1pCdd5anAU7UJbuIqyyidDN+Sik/D3tJAHqTbAtBOpCBJotKrwWPZLFhBhqQRUWjjo8En1kDHq9GYPKEJiUBvQq/d7XqsBrVbC817+KrTHg9q4OsZzYgRwn0iPVFFTFMj6xnJqaY+ds31YcjmI2bLyaTbtUvLXhEVxumbG6Qm49fzTZ2dn/+niCBAly4kkK01PacGwECUEQ0emScTpLCAvrfMwECYfHxyM/beHbNeV0S7Lw8nldSI04cgemqqrZbNp8B5LkxW6/gDNOf2Svw32QIEFOCLlxIQBsKGsm1qwjJzyH0SmjmZ43nQuzLySi9/Ww4p2AKDHm2X22VSfEY5s7F1mS9vGjS8huD0D51i1k9R3QpnHkhOfwwuAXuN12O59u/ZQfC35kZvFMYg2xnJF+BmNTxzIkLI2h4YHxeiSJPJuLNS128u0utttd/FLTRKPPv0+/UWoliVo1iVo1CVo10UkqIjJ0RKiUpKiVRKiVhCqVKFtFVr9Pwu+TkPyBKGLJ32pc75eR/BKSJCMgILRWz9s9l5Hx+GUcXgmHz4dHlnH5JZw+CYfXj8cnHbHXzslKUJAI8q9gMEfQfsAE2g+YsM962ePBXV5Gc0khLWWFuMpL0VfuIqmqmtSaRtT5LYj+JqAJKNtnW4carHpwaGCXGpxqAacGnJrAe06NgF+lQFRrQKXAr1QgK0VklRJJpUBSiqBSISt3G0UGDCERA+aQrSUkQBCh1fARhWKPESQKRSBaQBSh1XBSFoQ9ppPCbsNHxNYynSICrXNB2LuMAAROQHKrR4PM3+Z/9W4Q9l9/oG2RZUS/DH4JwS8hSBKCJCP4JUQJFJIMMihkECUQZBAlGYHAaxEBQSYwOllAhNbXAoIcOImKsgCyjICMIAv4i0vpAmjN4cfi3+ako0N8BIsLJULCdlKYX40sy/9aREJT8xo2bryeJeUd+XDTWRjwcI65nJsuPfeEelkECRLkxJIcbmDlzmMXyaDTJeNwFhMWNvSYRILtqLZy42drKai1cevwTG4dloFScWQG2JLkI2/rM1RXf4zDEYrF/DAjR5wTcK4PEiTICaVDvBm1UmR1cQNjOsQAcHOXm5lTMoc31r7BE/2fgA5nw5qPYfA9oNsb8aBKSED2evHV1KCKidmzPio1HaVGQ8W2tgsSu4kzxnFPz3u4rdttzCudx48FP/Lexvd4d+O7pISkMDRpKMMSh9EhogNdQvR0Cdmbfi3LMnVeHwUON+UuD2Uuz575equDX2ub8R7EV00rChgUCowKEYNCxKhUYFCIaEURlSigFgRUooBKCExKUQAZJFor69FaaQ/wSjIeWcYtSXgkGY8k45YleggC/Q/r0zi5CQoSQU4oglqNNi0dbVo6B7KVlCUJqaUFX0Mj/sYGfA0N+Bsa8dTXoq+rIaShHp/Nit9uQ7bZkJscCA4nosON6PER+FqfWrV6/wtEp+Se6CEcF7okJSJTRzMSdrud5uZmLBbLcd9vdc1vbN5yFzOKzuanHX2IEVs4L66FqyZdhtl86qXHBAkSpO2kRxr4YV0FVpcXk/boowL1umQaGhYRFRXJ1q1bj6qi0Hdrynnox83o1Qo+ubIXAzMjj3hcLncVq1dfh9u9mZrqbLp1e56srA5H3F+QIEGOLRqlgi6JFlYV7xVIU8wpXNr+UqZunsrp6afTs9+tsPErWPomDH94TztVQsAc11tWto8goVAqSchuT/GGtUc+LoWGsaljGZs6lmp7NQvKFjC3dC7Tt0xn6uapGFVGesb0pHdsb/rG9iXVnIogCESqVUSqD3xOlWSZZp+fOo+POq9vz7zR68Pmk7D5/dj9gbnNJ9Hg9eGRZLyyjLd17pFkfHJAcBAAhRB4GCgKtD60BKUQEDDUooBGFFG3ChrKUyw9NyhIBDmpEUQRhcWCwmIBUg9rW9njQfJ4kD0eZK/3wPPdy5JEQJb0/21ZBllC9vsD62Qp8L5fOsDyX7b3S4ce4N6RHkbTtrWVZTlQElSpAIUSQdEa3aFQBtbtfk9sjfgQFdBadpTWMqGtsWMgsKfEJwit0SIBLwlJ2B1eBggCsgBKowldRuZhHP9/h/bxFgBKbT5ATWlp6XEVJGRZprT0PbZuf4VPtt/C0rJUMhW1XJKt5ILzLg+GKAcJEoSc2EDYcX6VlR4pB65rfzgYDBlIkpvoqMDvTXV1NYmJh1dJw+nx8+iMzXy9upzeqWG8cWFXokOO3BOqrm4hGzbeht/vpKpqHOPHPUZ4+KkZiRckyH+ZXilhvL2wEJvbh1ETuM28ofMN/FH8B48ufZRvTv8GQ4ezYdlb0PNqCIkFQJ0Y8H/xlJWj79lznz7TuvVk3tR3aaisICwu/qjGF22I5vzs8zk/+3ya3c0sq1zG8l3LWbFrBfPL5gMQoYugQ0QH2oe33zMP1e7rXyEKAqEqJaEqJafmFe+/S1CQCHLKIqjVKI7wqU6QIAci3qLDpPFTUK+mvRbKysro1KnTcdmXJPnI3/4o+cW/8M7mh9lWF0p3ZRmX9ozjtNPGBytpBAkSBNgrSGzd1XJMBAmjKRDhpjfUA4cvSBTU2Ljps7Vsr7Fyy7AMbhueeVQpGgWFr1Ba+h4OhxmP+2bOP+/aoBgbJMhJSv+MCN6cX8Ci7bWM7RgQG3RKHU8PeJorZ13J48se5/mhDyHkzYAFz8IZbwCgio0FUcRbXrZfn7sFiZ3rVh21IPFXzBozY1LHMCZ1DADl1nJW7FrB6urVbKnfwsKyhXvSoMO0YSSZkkgKSSI5JDkwNwXmBtWR++EECRAUJIIECRKkjQiCQJcEDdt3pXFaVjElJSXHZT8+n43Nm29hc9k23tr4KLU2NUNUBVw5sisDBw4MVtIIEiTIHmLNWsw6FXm7rMekP6MhE0FQ4ffvRKv9//buPE6q6s77+OdXe+8L9ArNKpvgBggoBokSxT0uozFGjUuMT8i4ZNGYmTEmGZ9xfVwTM8m4zZhoJsaFxHFJHHEwDiC40U0jO83STTfQe3dVdVed548qkKVRaJpquv2+X6/7urdu3Tp9qrmvQ9W3zxKipqZmv1/74gcb+YcXy0nze3n6qinMGN39IRqRSC0ffjSHlpb32VJzBIMH/4AZM2ap/RM5jB0/LI/8jACvVdTsDCQAJhVNYs6xc3jkg0c4tuBYvj7lW4nJLSdeAYMnY4EA/uJiohs27lVmTmExAwYPYfXihUw666uHrO6DswYzOGswF45OrBzYEm2hcnsly7YtY23jWqqaq1iweQFzV8/d7XUD0wYyJGsIhemFDEwbSEF6AQPTBiaO0wrIC+WRE8zRRPufoVcCCTM7FvgVEAI6ge845xZZ4n+Zh4AzgTbgm8657g8aEhHpYSeNHsr81Z34c5ZRW1lLU1MT2dnZPVZ+OFzNRx9/iyUbYvzyox8T73TMDiznugtPO2S9MUSk7zIzxpVkUVnd1CPleTxBMjJG0dJSSXHxTDZv3vy5rwl3xPjJyxX8fvEGpgzP55GDHKKxffvf+OjjG+joaGH9upOZOfM2Ro1Sx2iRw53P6+Er44p4ZWk14Y4YIf+nvTmvPepalm5dyl2L7qJo+p2cuuxlmPv3cN3b4AvgHzqE6Lp1XZY7aup0FrzwHM3btpI1YGBK3ktmIDG3xPHFuw8haetoY0PzBtY3raequSqxb6pi2bZl1LXX0d7Z3mV5Gf4McgI55AR32fZ4nBvMJSeYQ3Ygm5AvhN/jJ+AJEPAG8Hv9+MzXL0PZ3uohcQ/wU+fcq2Z2ZvLxTOAMYFRymwo8ltyLiBwWThxZAqxmVWMrkMGKFSuYPHlyj5Td3FzJRx9fy7x1o3iq4iKyLMrsjDVc9/ULGT78wOZQEZEvjmPKcnnynXV7fQHorqysI9m69b8pG3I578x/h0gkss9hEqvrEkM0PtnSzHe/fAQ3zer+EA3nYqxZ+wjr1j1KW1s2NdWXccEFczRfhEgfcv7EQfx+8QbmfrSZiyd/OtzLYx7umXEP175xLbcu+CkPT7+eE1/9J3j7bjj1nwiOGkXDH57HxWKJOc12ceSML7Pgj89S+c48ppx3Uarf0m7S/emMyR/DmPwxXT7f2tHK1vat1LXVsbV9K/WRehojjZ9u0cS+prVm5+O427+55wzD7/Ezs2wm98+8vyffVq/qrUDCATv+pJgD7IjfzwP+3SXWL1xgZrlmVuKcq+6NSoqI7OnI0myyg3Heryni5KI4n3zySY8EEtu2vc3HS/+el1afxcsrT6LU28y5+Vu4+vIrKCws7IGai0h/NXV4Pv/69ho+qGrghJEH/+U9N2cS1dXPU1piycl1q7rsofDyh5u47YWlhPxenrpqCicfzBCN6FbKl95IQ+MCtmwZgddzBVdccbHmixDpY6YOz2d0USZPv7uOv5s0eLe/6Kf50nj0lEe59o1r+e6Kp7h3/GxOnX8/DD2R0JgxuPZ2OjZsIDBs2G5l5hWXUjp6HBVvv8nx5154WPcSyPBnkOHPYGj20P26Pu7itHS00BhppCnStDOkCHeG6Yh30BHvIBqLEo1FE8fxKMOz+9cfqXorkLgJeN3M7gM8wInJ84OAXWcz2Zg8p0BCRA4LXo8x68gCXl06nitm/A+LF6ympaWFzMzMbpXnnGPjxqcpX34fTy//Fgs2HcEobx0Xj4hz6SXXdLtcEfnimDQ0HzNYtHZ7jwQSeXnTAEhLW4/H42H9+vW7BRLhjhg///MyfruwiuOH5fHIpRMpzun+EI36+gV8vPQGotFGVq08gfHjr9N8OSJ9lJlxxQnD+MeXyvnf1ds48Yjdh1jkhfJ44vQn+M6b3+F7W8u5YdBIrn7hOkIzfglAeMWKvQIJgKNOOY3Xf/UQVUs/YujRx6bgnaSGxzxkB7LJDmRDVm/Xpnd0r0/dfjCzv5pZeRfbecD/AW52zpUBNwOPd6P868xssZktrqur6+nqi4js0znHjKC9M52VjdtxroOPP/64W+XEYhEqK2/l3Y8f5e4lP2bhppFM9m3gu1PyuerKKxRGiMh+yUnzM644m/9ds7VHyguFyggFS2lqXsygQYNYtWrVzufWb2vlwsfe5bcLq/j2ySP43bemdTuMcC7O2rWP8v4Hl9PS3MmyinOZNesnzJgxQ2GESB920aTBlOaEuPv1T3BdLFmfE8zhN1/5DacNPY0HA1FuyvHTuuhWvKE4kRUruyxz7EkzSc/JZfErLx7q6kuKHbJAwjk3yzk3oYvtZeBK4IXkpX8ApiSPNwG7ri01OHmuq/J/7Zyb7JybXFDQ/S6CIiIHavoRA8lLh7eqjmLs2CYWLVpELBY7oDLC4c28/8GlzFv2IXcu+keqGzOZFVjJLedO5Nxzz8Hn0yJIIrL/vjy2gPfW1VPfGj3ossyMvPzp1Nf/jbFjj6Cmpob6+npeK6/m7IffYWN9O49fOZnbzhiHv5vzRUSj2/jww6tYs/YBamuHULXhCi6/XJNXivQHIb+Xm74ymo82NPDSh11+lSPdn849M+7hluNv4X/SQpyf2UHFRREiyz/o8nqf389xs89h3YdLqFm14lBW/7DmnCMSi/R2NXrUIQskPsdm4OTk8SnAjihsLnCFJUwDGjV/hIgcbgI+D5dNHclHdROwrE9oatrKhx9+uN+v31L7KgsWnsVLFYXcv+QGLBrj73LX8Y/XXMCUKVP0l0EROWCzx5cQizveXF7bI+UVFpxOZ2czpaWNxJxx2x+WcP0z7zOiMJNXbjiJU8cVdbvs+vqFLFx0Ntu2L2Dlyqn4vN/mmqu/Q35+fo/UXUR634UTBzNxSC53zF1GbVO4y2vMjMuPvJw/nPM8ZTnDuL0si++Pf4f/XfXnLq8/bvY5pGXn8PZvn+iy50V/4JyjPlxPxdYK3lj3Bk+VP8WdC+5kzptzOP/l85n6u6ncNv+23q5mj7Le+Mc0s5NILO/pA8Iklv1cklz281FgNollP69yzi3+vPImT57sFi/+3MtERHrMlqYwM+55k+MK3uOSoctY8ckk5syZ85nDLKLRraxcdRerNrzOf1R+m8U1wynz1PPNscbXLvwqGRkZKXwHItKfOOc46e63GFmYyb9fPeXzX/A54vEo89+ZSjRwFre/OonqSICrThzGbWeOI+Dr/ioaa9f9krVrHyYSyWZZxXSmTbuY6dOnK4gV6YdW17Vw5kPzmTI8nye/efxnrsATi8f4z6eu4cn4Qqr9PiZkDedrR1/D7OGzCXo/ndz2w9df4c0nHuPMG37IuOkn77O8w1VnvJO6tjo2t26murWa6pZqqlur2dy6mZqWGja3bt5r6dCsQBaDMgdRmlFKaWYpRxcczRnDz+ild9B9ZrbEObfXTPC9Ekj0NAUSItIb7n19Ob94azU/nPwwwcY8/L4zuOyyy/YabhGLhdm0+VnWrn2Ej7YM5qmKK2kIB5ga3MwNs49m6tSpeDy91WFNRPqLB/+6gofeXMm8H8xk6ICDCzidczzy54f5xYIyfJ4gx7OKO645j2FdTDa3PyKRWsorbqahYQF1tSOorj6FCy74OkOH7t9M9CLSN/3+vSpu/eNSrp4+nNvPOfIzrw0vX876q8/mg0u8PJturAn4yQpkMXPwTE4deionlp5I0AI895NbqN+8iSvv+wWZ+YfXssCtHa1UtyQDhtaaRNjQkjje3LqZ2rbavZb5zAvmUZJZQklGYhuUOYjSzFIGZQ6iJLMkMeFlP6BAQkSkh7VGOjn7kfk0tGzn1sl3Ya2ZOL7CWWdeT1pakJbW5dTVvUF19YvUNnfywurLeXfTaLKtna8NjXD9xWeoi7KI9JgtTWGm3/XffGPaUO44d3y3y2ls6+DHLy7llaXVjMlbyU9O9zP/9RZKS0u5/PLLD7xeta+yfPk/0dHRwsoVk8nKOp3zz79AvcJEviB++qcKnvzbOm6aNYqbZo3e53UuFmPFlKnknHUqReM28N76vzK3oIy3Qn6aOlvxeXxMGDCB8Rmj2fLyfEbnj+HqH95LMNj9VX72l3OOxkgjte211LXVUddeR11bHbVttdS01ezs6dAUbdrtdT7zUZRRtDNs2BE8lGaUUpxZTElGCWm+tL1/YEc7NGyAhipoWA+NO46roPQ4OPPeQ/6ee5oCCRGRQ+CTmmYu/td38VuYy8c+yfgBS9m15/HG5kG8VXUG8zeNx2FMzW7iH746ifHjxqiLsoj0uFuf/5gXP9jEm98/mbL89AN+/RsVNdz+cgVbWyJ8/7QxTMn5F1qaF+Pz3sVf/rKAyy67bL8nnoxGt/PJijuorX2FttYCli8/kRNOuIATTzxRvcJEvkBiccetf/yY55ds5NszRnDL7LF4PV1/Btow57tEKisZ+de/YJVz4dVb6GjZwuKRJ7GgbAJL2jZRsbWCTtcJgM95GZk/kpKMUooyiihMLyQvlEeGL4PMQCZpvjT8Hj+QWGLTMMyMaCxKOBYm0hkhHAvT1tFGU7QpsUWadjveHt5OXXsdHfGOveqb5c/aGSzs2EozS3ceD0wbiNfj3fuNhpuSIcOGT8OGXUOH1j1WkfT4IWcw5A6BETPhS987qH+T3qBAQkTkEKmsbmLOb99nzdZWBufEKPRvoT3SQU1bPvWxLDw4JhfEuWnWGE44erSCCBE5ZGoaw3z5vnlMHpbH01dNwbOPD/1dve6OuRW8VlHD2OIs7rnoaI4enEtr6yoWLjqLgQNn8/a8kUSjHVx//fWf2bvBuTjVNS+wcuXddHQ0sn7dUUQiMzn//IsoKSnpqbcqIn1IPO64fW45zyyo4pSxhTxwybHkpPn3uq7+ueeoueOnjPivVwiOGAGRZlj0a3j3EWivh+KjaT/2UlaXHMnrC97gvWVv0zk4C1eYQW17LQ2RhoOqp898ZAezyQ4ktqxAFvmhfArSCyhIK9hrH/J10TsjHk8ECrsGDY0bdwkfNkCkcffXeIOfBg5dbZlF0FWw0YcokBAROYTCHTFe/nATr5bXsH5bGx6D4QPSmTYin69OLGNgZvDzCxER6QG/W1jFj19cyvUnj+TW2Z/dG6sp3MGv317D4++sJe4cN84axbe+NGK35TzXrn2ENWsfpLDgel56KUxRURGXXXbZXqGEc46Ghvf4ZMWdtLaW09xcwKqV05g48VxmzJih5YxFvuCcczyzsIqfzq2gICvIXRcezcmjC3a7JrpxE6tnzaLoth+Rf+WVnz4RboKPfw/vPw01SxPnio+m2g1i8ZK1dBaMZ+bf/4y0woE0RBpo62ijtaOV1s5W4vE4ceI453A4nHP4vX5C3hAhX2JL86aRE8whzZe27zYzHk+EIi010FwDLbWJ45baTx83b4bGTbDn0pzBHMgtg5yy5H5w8nhI4jijEPp5zzEFEiIiIiJfAM45/uGlcn63sIqLJg3mR2eM3S0Udc6xuq6V379XxX8u3khjewfnHFPKD08bw5ABew/zcC5OecWN1Nb+FxnpZzBvXjY+Xz4zZsxg7NixhEKOTZv/i40bf0s0Wkk0ks6atccxcMAZzJp1GgMGHF6TzolI7/pwQwM/+MNHrKpt4dxjSvnh6WN2G2K2+qyz8RUUMPSpJ/d+sXNQWwkrXoOVb8CmJRCLAhCNe+lIKyJUdhTe3MGQlvfpFsgAjy/Ry8DjAywRGnSGoTOSmLOhMwKRJmhvgHDD3vvWOoh37l2nQGaiB0NWcWK/I3jYNXwI5fT477GvUSAhIiIi8gURjzse+OsKHn1rFQGvhynD8ynJCdHU3smy6iaqtrfh8xinjy/m+pNHctTgz/6wHI93snrNvVRVPQ54iYQLaGt3BAJh0tMbMXO0t2eypeYoBg48j2nTZlBUVJSaNysifU64I8Yv3lrFb+avIRZ3XDplCFdPH86wgRnUPfwIWx97jCPmzcNfVPjZBXVGoHYZ4RXzqV7wJ+J1q8gNRsgKOfwujO2xosV+CWRBWi6EcpP7nMQ+owAyiyGrKBE87NiC+17y/bM45+iMRGhvaSbc0ky4pYVIa8vOxy1NTWzfVk9TQyNtTY1EWluIt7cQKBvNjXf+vFs/szcpkBARERH5gllV28IzC9azaO12trVGyAj6GDEwk5NHD+T08cUUZh/Y7PStrWuorv4DTc3lhMNNRKN+YrFS0kJTKCqaxtChwzQ0Q0T2W01jmAf/uoI/vr+RzrjjlDGFXFriGHTjlRTeeisDrvrmAZVXu24N7786l+V/e5tYR5Sc7HSGjhpG8ZBBDCgtJSs3l/ScbLweD/iC4Asl92ngCyTCCO/+t2EuHqcjGiHa3p7c2pLhQiJgCLc0E25tJtzSmtwnzu8IHeKdXfS4SIrhod0bIuwJEfaGaPeEIJhO8RGjueMHVx/Q7+VwoEBCREREREREDju1TWGeWVjF7xauZ2tLlEfffojcoIdtD/wb00cVHPBcXJG2NtZ9tITVSxZRvWI5DVuqdz5n5iEjN5dgRiahzEyC6Rl4/X48Hi/m8eDxejHzEI91EuvooLMjSqwzcdwRCSeCh3AigOiIhBPDSD6LP0jcn0bUFyJsQZrx0xT3J4IGT5CwN0jEE8ITSicnN4f8vBwGFuRTkp9FaW46JbkhSnPSKM4JEfL33YktFUiIiIiIiIjIYaszFufd1dtY8Zunmf6nx/nBl+ZQMWA4Y4uzOGpQDuNLs5kwKIdRRVldrtKxL21NjWzbsJ7G2i001m2hZfs2Iq2thFtbiLS2EuvsIB6L4eJx4vEY8Xgcr8+H1+fH6/fj9flxHi/OF8D5AkQ9AcL4aHM+mmNeGjs8bO8wtkaMxh1hgzdIxBMkbl6yQj6KskMUZ4coyQlRkptG6R77zGD/7l2mQEJEREREREQOe/G2NlbO/DKdx0xi3te/x6K12ynf1Mi21ujOa7JDPsry0ynLSyc/M0Bump/cdD9ZIT8hv4eQz0vQ7yHo8+IxIxZ3xJwjFo/TEXO0R2O0RjtpiyT30RitkcS+JdJJQ1uU7a1R6ts6aGiLEu/ia3PA66EwO0hxdoiinVuQ4pwQhVkhinMSj9MD/Tts2B/7CiT0mxEREREREZHDhic9nbxLLmHb449z7S03M+fLU3DOsaUpQvmmRtZubaVqexsb6ttYVddCw/ooDW0ddHaVGuynNL+XjKCX9ICP9ICXvPQAY4uzycvwk58eID8jQF5GYj8gIxE65KX7P3NpZfl8CiRERERERETksJJ/9VXUP/sstQ8+RNkvHsXMKM5J9DroinOOlkgnzeFOIp1xIp0xIh1xIp1xOuNx/F4PHjN8HsPnNTKSwUN60Eea34vXc/gFC845OrdsIVxZSbiykkjlcgIjR1B40029XbUeo0BCREREREREDiu+vDwGXHsNdQ8+RMv8d8j80kmfeb2ZkRVKDNnoi1wsRnTdOsLLKgkvryRSWUm4cjmx+vqd1wSGDiUwfHgv1rLnaQ4JEREREREROezEIxHWnn8B8fZ2RvxpLt7MzN6uUo9w0SjhlSsJl1cQrlyW6P3wyQpcOAyA+f0ER40ieOQ4QuMSW3D0GLyZGb1c8+7THBIiIiIiIiLSZ3iCQUr/752s+/pl1Nx+O6X339/n5mxwnZ1EVq8hXF5OuKKc9vIKIsuX46KJCTo9WVmExo0j75KLCe4IH0aMwPx9s6fHgVIgISIiIiIiIoeltGOPpfB7N1N73/0Ehg2j4IYbertK++Ti8cSwi/Jy2svLkz0gKnHt7QB4MjIIjR9P3je+QdqE8YQmTMBfVtbnQpaepEBCREREREREDlv511xDZM1atv7yMVw8TsGNN/b6l3jnHB0bNxJeupT28opkD4gK4q2tAFgoROjII8n9u4tImzCB0IQJBIYNwzyeXq334UaBhIiIiIiIiBy2zIySn/8M83rY9qt/Jbp6DSX//HO8OTkp+fnOOTpraj7t9bB0Ke0VFcQbGxP18/sJjh1LznnnEhqfCB+CI0dgPn3d/jz6DYmIiIiIiMhhzbxein/2MwLDhlP7wAO0zT6Dgd+dQ+6FF+IJdb0UaHe4zk6iVVVEVqwksmIF4YoK2isqiG3dmrjA6yU4ejTZp31lZ/gQGj0KCwR6rA5fJFplQ0RERERERPqMcGUlW/7lLtoWLcKbk0P2WWeRefIM0iZOxJuVtV9lxNvaiG7YQLSqio5kABFeuYLoqtU7J5zE4yEwYjhpE44iNGECaRPGExw7tkcDkC+Kfa2yoUBCRERERERE+hTnHG0LF1H/3HO0zJu3c8lMX3Ex/kGD8ObmJsIJ53AujgtHiNXXE2uop3PbdmLbt+9Wnq+wkODo0cltVGLZzZEjFT70EC37KSIiIiIiIv2CmZExbSoZ06YSj0RoW7yY8LJlRFaupLNmCx0bNhBuacYw8HiwYBBvXi6BYcNIO24i/tJSAkPK8JcNITCkLGXzUcjuFEiIiIiIiIhIn+UJBsmcPp3M6dN7uypygLTmiIiIiIiIiIiknAIJEREREREREUk5BRIiIiIiIiIiknIKJEREREREREQk5RRIiIiIiIiIiEjKKZAQERERERERkZRTICEiIiIiIiIiKadAQkRERERERERSToGEiIiIiIiIiKScAgkRERERERERSTkFEiIiIiIiIiKScgokRERERERERCTlFEiIiIiIiIiISMopkBARERERERGRlFMgISIiIiIiIiIpp0BCRERERERERFJOgYSIiIiIiIiIpJwCCRERERERERFJOQUSIiIiIiIiIpJyCiREREREREREJOUUSIiIiIiIiIhIyimQEBEREREREZGUUyAhIiIiIiIiIimnQEJEREREREREUk6BhIiIiIiIiIiknAIJEREREREREUk5BRIiIiIiIiIiknIKJEREREREREQk5cw519t1OGhmVges7+16dMNAYGtvV0Kkh+m+lv5K97b0V7q3pT/SfS39VV+9t4c65wr2PNkvAom+yswWO+cm93Y9RHqS7mvpr3RvS3+le1v6I93X0l/1t3tbQzZEREREREREJOUUSIiIiIiIiIhIyimQ6F2/7u0KiBwCuq+lv9K9Lf2V7m3pj3RfS3/Vr+5tzSEhIiIiIiIiIimnHhIiIiIiIiIiknIKJEREREREREQk5RRI9AIzm21mn5jZKjP7UW/XR6S7zKzMzN4ys2VmVmFmNybP55vZX8xsZXKf19t1FTlQZuY1sw/M7M/Jx8PNbGGy7f69mQV6u44iB8rMcs3seTNbbmaVZnaC2mzpD8zs5uRnkXIze9bMQmq3pS8ysyfMrNbMync512U7bQkPJ+/xj81sYu/VvHsUSKSYmXmBXwBnAEcCl5rZkb1bK5Fu6wS+75w7EpgGzEnezz8C3nTOjQLeTD4W6WtuBCp3eXw38IBz7gigHrimV2olcnAeAl5zzo0FjiFxj6vNlj7NzAYBNwCTnXMTAC/wNdRuS9/0FDB7j3P7aqfPAEYlt+uAx1JUxx6jQCL1pgCrnHNrnHNR4DngvF6uk0i3OOeqnXPvJ4+bSXywHUTinn46ednTwFd7pYIi3WRmg4GzgH9LPjbgFOD55CW6r6XPMbMcYAbwOIBzLuqca0BttvQPPiDNzHxAOlCN2m3pg5xz/wNs3+P0vtrp84B/dwkLgFwzK0lJRXuIAonUGwRs2OXxxuQ5kT7NzIYBxwELgSLnXHXyqRqgqLfqJdJNDwK3APHk4wFAg3OuM/lYbbf0RcOBOuDJ5HCkfzOzDNRmSx/nnNsE3AdUkQgiGoElqN2W/mNf7XSf/26pQEJEDpqZZQJ/BG5yzjXt+pxLrC2s9YWlzzCzs4Fa59yS3q6LSA/zAROBx5xzxwGt7DE8Q2229EXJ8fTnkQjdSoEM9u7yLtIv9Ld2WoFE6m0CynZ5PDh5TqRPMjM/iTDit865F5Knt+zoLpbc1/ZW/US6YTpwrpmtIzGs7hQS4+5zk12BQW239E0bgY3OuYXJx8+TCCjUZktfNwtY65yrc851AC+QaMvVbkt/sa92us9/t1QgkXrvAaOSs/4GSEy4M7eX6yTSLclx9Y8Dlc65/7fLU3OBK5PHVwIvp7puIt3lnLvNOTfYOTeMRBv93865y4C3gIuSl+m+lj7HOVcDbDCzMclTpwLLUJstfV8VMM3M0pOfTXbc22q3pb/YVzs9F7giudrGNKBxl6EdfYIlenxIKpnZmSTGJ3uBJ5xzd/ZujUS6x8xOAuYDS/l0rP2PScwj8Z/AEGA9cLFzbs/JeUQOe2Y2E/iBc+5sMxtBosdEPvAB8A3nXKQXqydywMzsWBKTtQaANcBVJP5ApTZb+jQz+ylwCYkVwD4AriUxll7ttvQpZvYsMBMYCGwBfgK8RBftdDKAe5TEEKU24Crn3OJeqHa3KZAQERERERERkZTTkA0RERERERERSTkFEiIiIiIiIiKScgokRERERERERCTlFEiIiIiIiIiISMopkBARERERERGRlFMgISIiIvvNzAaY2YfJrcbMNiWPW8zsl4foZ95kZlf0QDnPmdmonqiTiIiIHDwt+ykiIiLdYmZ3AC3OufsO4c/wAe8DE51znQdZ1snAN5xz3+qRyomIiMhBUQ8JEREROWhmNtPM/pw8vsPMnjaz+Wa23swuMLN7zGypmb1mZv7kdZPM7G0zW2Jmr5tZSRdFnwK8vyOMMLN5ZvaAmS02s0ozO97MXjCzlWb2z8lrMszsFTP7yMzKzeySZFnzgVnJkENERER6mQIJERERORRGkggTzgWeAd5yzh0FtANnJUOJR4CLnHOTgCeAO7soZzqwZI9zUefcZOBXwMvAHGAC8E0zGwDMBjY7545xzk0AXgNwzsWBVcAxPfpORUREpFv0FwIRERE5FF51znWY2VLASzIUAJYCw4AxJEKEv5gZyWuquyinBKjc49zcXcqqcM5VA5jZGqAsef5+M7sb+LNzbv4ur60FStk75BAREZEUUyAhIiIih0IEEr0SzKzDfTppVZzE5w8jESac8DnltAOhrspOlhXZ5Xwc8DnnVpjZROBM4J/N7E3n3M+S14SSZYqIiEgv05ANERER6Q2fAAVmdgKAmfnNbHwX11UCRxxIwWZWCrQ5554B7gUm7vL0aKC8e1UWERGRnqQeEiIiIpJyzrmomV0EPGxmOSQ+kzwIVOxx6avAfxxg8UcB95pZHOgA/g+AmRUB7c65moOpu4iIiPQMLfspIiIihzUzexG4xTm38iDLuRlocs493jM1ExERkYOhIRsiIiJyuPsRicktD1YD8HQPlCMiIiI9QD0kRERERERERCTl1ENCRERERERERFJOgYSIiIiIiIiIpJwCCRERERERERFJOQUSIiIiIiIiIpJyCiREREREREREJOX+PxIKf79VKLq2AAAAAElFTkSuQmCC", + "text/plain": [ + "

" + ] + }, + "metadata": { + "needs_background": "light" + }, + "output_type": "display_data" + } + ], + "source": [ + "plt.figure(figsize=(18, 12))\n", + "for cell_id in sim.cells:\n", + " time = sim.get_time_trace()\n", + " voltage = sim.get_voltage_trace(cell_id)\n", + " plt.plot(time, voltage, label=cell_id)\n", + " plt.xlabel(\"Time (ms)\")\n", + " plt.ylabel(\"Voltage (mV)\")" + ] + }, + { + "attachments": {}, + "cell_type": "markdown", + "metadata": {}, + "source": [ + "Let's focus on 3 cells for better visualization" + ] + }, + { + "cell_type": "code", + "execution_count": 8, + "metadata": {}, + "outputs": [ + { + "data": { + "image/png": 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", + "text/plain": [ + "
" + ] + }, + "metadata": { + "needs_background": "light" + }, + "output_type": "display_data" + } + ], + "source": [ + "sim.cells = dict(list(sim.cells.items())[:3])\n", + "plt.figure(figsize=(18, 12))\n", + "for cell_id in sim.cells:\n", + " time = sim.get_time_trace()\n", + " voltage = sim.get_voltage_trace(cell_id)\n", + " plt.plot(time, voltage, label=cell_id)\n", + " plt.xlabel(\"Time (ms)\")\n", + " plt.ylabel(\"Voltage (mV)\")\n", + " plt.legend()" + ] + }, + { + "attachments": {}, + "cell_type": "markdown", + "metadata": {}, + "source": [ + "We are now ready to extract features. First, we will build the data structure for eFEL" + ] + }, + { + "cell_type": "code", + "execution_count": 9, + "metadata": {}, + "outputs": [], + "source": [ + "traces = []\n", + "for cell_id in sim.cells:\n", + " voltage = sim.get_voltage_trace(cell_id)\n", + " trace = {}\n", + " trace['T'] = time\n", + " trace['V'] = voltage\n", + " trace['stim_start'] = [20]\n", + " trace['stim_end'] = [90]\n", + " traces.append(trace)" + ] + }, + { + "attachments": {}, + "cell_type": "markdown", + "metadata": {}, + "source": [ + "Next, we choose the specific features of interest" + ] + }, + { + "cell_type": "code", + "execution_count": 10, + "metadata": {}, + "outputs": [], + "source": [ + "features = ['peak_time', 'AHP_time_from_peak', 'AP_height', 'AHP_depth_abs', 'all_ISI_values']" + ] + }, + { + "attachments": {}, + "cell_type": "markdown", + "metadata": {}, + "source": [ + "Finally, we perform the feature extraction" + ] + }, + { + "cell_type": "code", + "execution_count": 11, + "metadata": {}, + "outputs": [], + "source": [ + "traces_results = efel.get_feature_values(traces, features)" + ] + }, + { + "attachments": {}, + "cell_type": "markdown", + "metadata": {}, + "source": [ + "The plot below shows action potential (AP) height and depth of those 3 cells" + ] + }, + { + "cell_type": "code", + "execution_count": 12, + "metadata": {}, + "outputs": [ + { + "data": { + "image/png": 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", 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", 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", + "text/plain": [ + "
" + ] + }, + "metadata": { + "needs_background": "light" + }, + "output_type": "display_data" + } + ], + "source": [ + "import pylab\n", + "for trace, trace_result, cell_id in zip(traces, traces_results, sim.cells):\n", + " time = trace['T']\n", + " voltage = trace['V']\n", + " peak_times = trace_result['peak_time']\n", + " ahp_time = trace_result['AHP_time_from_peak']\n", + " ap_heights = trace_result['AP_height']\n", + " AHP_depth_abss = trace_result['AHP_depth_abs']\n", + "\n", + " pylab.figure(figsize=(10, 6))\n", + " pylab.title(cell_id)\n", + " pylab.plot(time,voltage)\n", + " pylab.plot(peak_times, ap_heights, 'o')\n", + " pylab.plot(peak_times+ahp_time, AHP_depth_abss, 'o')\n", + " pylab.xlabel('Time (ms)')\n", + " pylab.ylabel('Vm (mV)')\n", + " pylab.show()" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "Now, let's overlay the durations of the inter-spike intervals (ISIs) for a clearer visualization of the timing between spikes" + ] + }, + { + "cell_type": "code", + "execution_count": 19, + "metadata": {}, + "outputs": [ + { + "data": { + "image/png": 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", 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", 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", 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" + ] + }, + "metadata": { + "needs_background": "light" + }, + "output_type": "display_data" + } + ], + "source": [ + "for trace, trace_result, cell_id in zip(traces, traces_results, sim.cells):\n", + " time = trace['T']\n", + " voltage = trace['V']\n", + " peak_times = trace_result['peak_time']\n", + " ap_heights = trace_result['AP_height']\n", + "\n", + " all_isi_values = trace_result['all_ISI_values']\n", + "\n", + " pylab.figure(figsize=(10, 6))\n", + " pylab.title(cell_id)\n", + " pylab.plot(time, voltage, label='Voltage Trace')\n", + " pylab.plot(peak_times, ap_heights, 'o', label='Spike Peaks')\n", + "\n", + " for i in range(len(peak_times) - 1):\n", + " start_spike_time = peak_times[i]\n", + " end_spike_time = peak_times[i + 1]\n", + " duration = round(all_isi_values[i], 2)\n", + "\n", + " y_position = max(ap_heights[i], ap_heights[i + 1]) + 1\n", + "\n", + " # Check if it's the first ISI line to be drawn and add a label, otherwise draw without a label\n", + " if i == 0:\n", + " pylab.plot([start_spike_time, end_spike_time], [y_position, y_position], 'r-', lw=2, label='inter-spike-intervals (ISI)')\n", + " else:\n", + " pylab.plot([start_spike_time, end_spike_time], [y_position, y_position], 'r-', lw=2)\n", + "\n", + " # Adjust text position to be slightly lower\n", + " midpoint = (start_spike_time + end_spike_time) / 2\n", + " pylab.text(midpoint, y_position - 3, f'{duration} ms', verticalalignment='bottom', horizontalalignment='center', color='red')\n", + "\n", + " pylab.xlabel('Time (ms)')\n", + " pylab.ylabel('Vm (mV)')\n", + " pylab.legend(loc='lower right')\n", + " pylab.show()" + ] + } + ], + "metadata": { + "kernelspec": { + "display_name": "bluecellulab310", + "language": "python", + "name": "python3" + }, + "language_info": { + "codemirror_mode": { + "name": "ipython", + "version": 3 + }, + "file_extension": ".py", + "mimetype": "text/x-python", + "name": "python", + "nbconvert_exporter": "python", + "pygments_lexer": "ipython3", + "version": "3.11.4" + }, + "orig_nbformat": 4 + }, + "nbformat": 4, + "nbformat_minor": 2 +} diff --git a/tox.ini b/tox.ini index f76fb0f3..110169ae 100644 --- a/tox.ini +++ b/tox.ini @@ -57,13 +57,23 @@ deps = deap matplotlib bluepyopt + NEURON>=8.0.2,<9.0.0 + bluecellulab +allowlist_externals = + make + ./.compile_mod.sh +setenv = + NEURON_MODULE_OPTIONS='-nogui' + OMP_NUM_THREADS=1 commands = + make clean + ./.compile_mod.sh . examples/sonata-network/mechanisms pytest --nbmake examples [testenv:docs] usedevelop=True # to access local rst files envdir = {toxworkdir}/docs -deps = +deps = -r{toxinidir}/requirements_docs.txt pytest>=7.4.4 allowlist_externals =