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databaseJul2024New.sql
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--
-- PostgreSQL database dump
--
-- Dumped from database version 9.6.23
-- Dumped by pg_dump version 9.6.23
SET statement_timeout = 0;
SET lock_timeout = 0;
SET idle_in_transaction_session_timeout = 0;
SET client_encoding = 'UTF8';
SET standard_conforming_strings = on;
SELECT pg_catalog.set_config('search_path', '', false);
SET check_function_bodies = false;
SET xmloption = content;
SET client_min_messages = warning;
SET row_security = off;
--
-- Name: userdb; Type: SCHEMA; Schema: -; Owner: postgres
--
CREATE SCHEMA userdb;
ALTER SCHEMA userdb OWNER TO postgres;
--
-- Name: plpgsql; Type: EXTENSION; Schema: -; Owner:
--
CREATE EXTENSION IF NOT EXISTS plpgsql WITH SCHEMA pg_catalog;
--
-- Name: EXTENSION plpgsql; Type: COMMENT; Schema: -; Owner:
--
COMMENT ON EXTENSION plpgsql IS 'PL/pgSQL procedural language';
--
-- Name: alias_list; Type: DOMAIN; Schema: userdb; Owner: postgres
--
CREATE DOMAIN userdb.alias_list AS text NOT NULL
CONSTRAINT alias_list_check CHECK (((VALUE ~ '(^(([A-Z][a-z]*:(1|2)*),\s)*([A-Z][a-z]*:(1|2)*))$'::text) OR (VALUE ~~ ''::text)));
ALTER DOMAIN userdb.alias_list OWNER TO postgres;
SET default_tablespace = '';
SET default_with_oids = false;
--
-- Name: categoria; Type: TABLE; Schema: userdb; Owner: userdb
--
CREATE TABLE userdb.categoria (
id integer NOT NULL,
nombre text NOT NULL,
teoriaid integer DEFAULT 1
);
ALTER TABLE userdb.categoria OWNER TO userdb;
--
-- Name: categoria_id_seq; Type: SEQUENCE; Schema: userdb; Owner: userdb
--
CREATE SEQUENCE userdb.categoria_id_seq
START WITH 1
INCREMENT BY 1
NO MINVALUE
NO MAXVALUE
CACHE 1;
ALTER TABLE userdb.categoria_id_seq OWNER TO userdb;
--
-- Name: categoria_id_seq; Type: SEQUENCE OWNED BY; Schema: userdb; Owner: userdb
--
ALTER SEQUENCE userdb.categoria_id_seq OWNED BY userdb.categoria.id;
--
-- Name: dispone; Type: TABLE; Schema: userdb; Owner: userdb
--
CREATE TABLE userdb.dispone (
id integer NOT NULL,
numerometateorema text,
resuelto boolean DEFAULT false NOT NULL,
loginusuario text NOT NULL,
metateoremaid integer NOT NULL
);
ALTER TABLE userdb.dispone OWNER TO userdb;
--
-- Name: dispone_id_seq; Type: SEQUENCE; Schema: userdb; Owner: userdb
--
CREATE SEQUENCE userdb.dispone_id_seq
START WITH 1
INCREMENT BY 1
NO MINVALUE
NO MAXVALUE
CACHE 1;
ALTER TABLE userdb.dispone_id_seq OWNER TO userdb;
--
-- Name: dispone_id_seq; Type: SEQUENCE OWNED BY; Schema: userdb; Owner: userdb
--
ALTER SEQUENCE userdb.dispone_id_seq OWNED BY userdb.dispone.id;
--
-- Name: hibernate_sequence; Type: SEQUENCE; Schema: userdb; Owner: userdb
--
CREATE SEQUENCE userdb.hibernate_sequence
START WITH 1
INCREMENT BY 1
NO MINVALUE
NO MAXVALUE
CACHE 1;
ALTER TABLE userdb.hibernate_sequence OWNER TO userdb;
--
-- Name: incluye; Type: TABLE; Schema: userdb; Owner: userdb
--
CREATE TABLE userdb.incluye (
padreid integer NOT NULL,
hijoid integer NOT NULL
);
ALTER TABLE userdb.incluye OWNER TO userdb;
--
-- Name: materia; Type: TABLE; Schema: userdb; Owner: userdb
--
CREATE TABLE userdb.materia (
id integer NOT NULL,
nombre text NOT NULL
);
ALTER TABLE userdb.materia OWNER TO userdb;
--
-- Name: materia_id_seq; Type: SEQUENCE; Schema: userdb; Owner: userdb
--
CREATE SEQUENCE userdb.materia_id_seq
START WITH 1
INCREMENT BY 1
NO MINVALUE
NO MAXVALUE
CACHE 1;
ALTER TABLE userdb.materia_id_seq OWNER TO userdb;
--
-- Name: materia_id_seq; Type: SEQUENCE OWNED BY; Schema: userdb; Owner: userdb
--
ALTER SEQUENCE userdb.materia_id_seq OWNED BY userdb.materia.id;
--
-- Name: metateorema; Type: TABLE; Schema: userdb; Owner: userdb
--
CREATE TABLE userdb.metateorema (
id integer NOT NULL,
enunciado text NOT NULL,
metateoserializado bytea NOT NULL
);
ALTER TABLE userdb.metateorema OWNER TO userdb;
--
-- Name: metateorema_id_seq; Type: SEQUENCE; Schema: userdb; Owner: userdb
--
CREATE SEQUENCE userdb.metateorema_id_seq
START WITH 1
INCREMENT BY 1
NO MINVALUE
NO MAXVALUE
CACHE 1;
ALTER TABLE userdb.metateorema_id_seq OWNER TO userdb;
--
-- Name: metateorema_id_seq; Type: SEQUENCE OWNED BY; Schema: userdb; Owner: userdb
--
ALTER SEQUENCE userdb.metateorema_id_seq OWNED BY userdb.metateorema.id;
--
-- Name: mostrarcategoria; Type: TABLE; Schema: userdb; Owner: userdb
--
CREATE TABLE userdb.mostrarcategoria (
categoriaid integer NOT NULL,
usuariologin text NOT NULL
);
ALTER TABLE userdb.mostrarcategoria OWNER TO userdb;
--
-- Name: mostrarcategoria_id_seq; Type: SEQUENCE; Schema: userdb; Owner: userdb
--
CREATE SEQUENCE userdb.mostrarcategoria_id_seq
START WITH 1
INCREMENT BY 1
NO MINVALUE
NO MAXVALUE
CACHE 1;
ALTER TABLE userdb.mostrarcategoria_id_seq OWNER TO userdb;
--
-- Name: predicado; Type: TABLE; Schema: userdb; Owner: userdb
--
CREATE TABLE userdb.predicado (
predicado text NOT NULL,
alias text NOT NULL,
login text NOT NULL,
argumentos text NOT NULL,
aliases userdb.alias_list NOT NULL,
notacion text NOT NULL
);
ALTER TABLE userdb.predicado OWNER TO userdb;
--
-- Name: proof_template; Type: TABLE; Schema: userdb; Owner: userdb
--
CREATE TABLE userdb.proof_template (
id integer NOT NULL,
template text NOT NULL,
path_to_placeholders text NOT NULL
);
ALTER TABLE userdb.proof_template OWNER TO userdb;
--
-- Name: proof_template_id_seq; Type: SEQUENCE; Schema: userdb; Owner: userdb
--
CREATE SEQUENCE userdb.proof_template_id_seq
START WITH 1
INCREMENT BY 1
NO MINVALUE
NO MAXVALUE
CACHE 1;
ALTER TABLE userdb.proof_template_id_seq OWNER TO userdb;
--
-- Name: proof_template_id_seq; Type: SEQUENCE OWNED BY; Schema: userdb; Owner: userdb
--
ALTER SEQUENCE userdb.proof_template_id_seq OWNED BY userdb.proof_template.id;
--
-- Name: publicacion; Type: TABLE; Schema: userdb; Owner: userdb
--
CREATE TABLE userdb.publicacion (
alias text,
login text
);
ALTER TABLE userdb.publicacion OWNER TO userdb;
--
-- Name: purecombstheorems; Type: TABLE; Schema: userdb; Owner: userdb
--
CREATE TABLE userdb.purecombstheorems (
id integer NOT NULL,
statement text NOT NULL
);
ALTER TABLE userdb.purecombstheorems OWNER TO userdb;
--
-- Name: purecombstheorems_id_seq; Type: SEQUENCE; Schema: userdb; Owner: userdb
--
CREATE SEQUENCE userdb.purecombstheorems_id_seq
START WITH 1
INCREMENT BY 1
NO MINVALUE
NO MAXVALUE
CACHE 1;
ALTER TABLE userdb.purecombstheorems_id_seq OWNER TO userdb;
--
-- Name: purecombstheorems_id_seq; Type: SEQUENCE OWNED BY; Schema: userdb; Owner: userdb
--
ALTER SEQUENCE userdb.purecombstheorems_id_seq OWNED BY userdb.purecombstheorems.id;
--
-- Name: resuelve; Type: TABLE; Schema: userdb; Owner: userdb
--
CREATE TABLE userdb.resuelve (
id integer NOT NULL,
nombreteorema text,
numeroteorema text NOT NULL,
resuelto boolean DEFAULT false NOT NULL,
loginusuario text NOT NULL,
teoremaid integer NOT NULL,
categoriaid integer NOT NULL,
variables text,
teoriaid integer DEFAULT 1
);
ALTER TABLE userdb.resuelve OWNER TO userdb;
--
-- Name: resuelve_id_seq; Type: SEQUENCE; Schema: userdb; Owner: userdb
--
CREATE SEQUENCE userdb.resuelve_id_seq
START WITH 1
INCREMENT BY 1
NO MINVALUE
NO MAXVALUE
CACHE 1;
ALTER TABLE userdb.resuelve_id_seq OWNER TO userdb;
--
-- Name: resuelve_id_seq; Type: SEQUENCE OWNED BY; Schema: userdb; Owner: userdb
--
ALTER SEQUENCE userdb.resuelve_id_seq OWNED BY userdb.resuelve.id;
--
-- Name: simbolo; Type: TABLE; Schema: userdb; Owner: userdb
--
CREATE TABLE userdb.simbolo (
id integer NOT NULL,
notacion_latex text NOT NULL,
argumentos integer,
esinfijo boolean DEFAULT false NOT NULL,
asociatividad integer,
precedencia integer NOT NULL,
notacion text NOT NULL,
teoriaid integer NOT NULL,
tipo character varying DEFAULT ''::character varying
);
ALTER TABLE userdb.simbolo OWNER TO userdb;
--
-- Name: simbolo_id_seq; Type: SEQUENCE; Schema: userdb; Owner: userdb
--
CREATE SEQUENCE userdb.simbolo_id_seq
START WITH 1
INCREMENT BY 1
NO MINVALUE
NO MAXVALUE
CACHE 1;
ALTER TABLE userdb.simbolo_id_seq OWNER TO userdb;
--
-- Name: simbolo_id_seq; Type: SEQUENCE OWNED BY; Schema: userdb; Owner: userdb
--
ALTER SEQUENCE userdb.simbolo_id_seq OWNED BY userdb.simbolo.id;
--
-- Name: solucion; Type: TABLE; Schema: userdb; Owner: userdb
--
CREATE TABLE userdb.solucion (
id integer NOT NULL,
resuelveid integer NOT NULL,
resuelto boolean DEFAULT false NOT NULL,
demostracion text NOT NULL,
metodo text NOT NULL
);
ALTER TABLE userdb.solucion OWNER TO userdb;
--
-- Name: solucion_id_seq; Type: SEQUENCE; Schema: userdb; Owner: userdb
--
CREATE SEQUENCE userdb.solucion_id_seq
START WITH 1
INCREMENT BY 1
NO MINVALUE
NO MAXVALUE
CACHE 1;
ALTER TABLE userdb.solucion_id_seq OWNER TO userdb;
--
-- Name: solucion_id_seq; Type: SEQUENCE OWNED BY; Schema: userdb; Owner: userdb
--
ALTER SEQUENCE userdb.solucion_id_seq OWNED BY userdb.solucion.id;
--
-- Name: teorema; Type: TABLE; Schema: userdb; Owner: userdb
--
CREATE TABLE userdb.teorema (
id integer NOT NULL,
enunciado text NOT NULL,
esquema boolean NOT NULL,
aliases userdb.alias_list NOT NULL,
purecombstheoid integer NOT NULL,
constlist text
);
ALTER TABLE userdb.teorema OWNER TO userdb;
--
-- Name: teorema_id_seq; Type: SEQUENCE; Schema: userdb; Owner: userdb
--
CREATE SEQUENCE userdb.teorema_id_seq
START WITH 1
INCREMENT BY 1
NO MINVALUE
NO MAXVALUE
CACHE 1;
ALTER TABLE userdb.teorema_id_seq OWNER TO userdb;
--
-- Name: teorema_id_seq; Type: SEQUENCE OWNED BY; Schema: userdb; Owner: userdb
--
ALTER SEQUENCE userdb.teorema_id_seq OWNED BY userdb.teorema.id;
--
-- Name: teoria; Type: TABLE; Schema: userdb; Owner: userdb
--
CREATE TABLE userdb.teoria (
id integer NOT NULL,
nombre text NOT NULL
);
ALTER TABLE userdb.teoria OWNER TO userdb;
--
-- Name: teoria_id_seq; Type: SEQUENCE; Schema: userdb; Owner: userdb
--
CREATE SEQUENCE userdb.teoria_id_seq
START WITH 1
INCREMENT BY 1
NO MINVALUE
NO MAXVALUE
CACHE 1;
ALTER TABLE userdb.teoria_id_seq OWNER TO userdb;
--
-- Name: teoria_id_seq; Type: SEQUENCE OWNED BY; Schema: userdb; Owner: userdb
--
ALTER SEQUENCE userdb.teoria_id_seq OWNED BY userdb.teoria.id;
--
-- Name: termino; Type: TABLE; Schema: userdb; Owner: userdb
--
CREATE TABLE userdb.termino (
combinador text NOT NULL,
serializado bytea NOT NULL,
alias text NOT NULL,
login text NOT NULL
);
ALTER TABLE userdb.termino OWNER TO userdb;
--
-- Name: usuario; Type: TABLE; Schema: userdb; Owner: userdb
--
CREATE TABLE userdb.usuario (
login text NOT NULL,
nombre text NOT NULL,
apellido text NOT NULL,
correo text NOT NULL,
password text NOT NULL,
materiaid integer NOT NULL,
admin boolean DEFAULT false NOT NULL,
autosust boolean DEFAULT false NOT NULL,
teoriaid integer DEFAULT 1
);
ALTER TABLE userdb.usuario OWNER TO userdb;
--
-- Name: categoria id; Type: DEFAULT; Schema: userdb; Owner: userdb
--
ALTER TABLE ONLY userdb.categoria ALTER COLUMN id SET DEFAULT nextval('userdb.categoria_id_seq'::regclass);
--
-- Name: dispone id; Type: DEFAULT; Schema: userdb; Owner: userdb
--
ALTER TABLE ONLY userdb.dispone ALTER COLUMN id SET DEFAULT nextval('userdb.dispone_id_seq'::regclass);
--
-- Name: metateorema id; Type: DEFAULT; Schema: userdb; Owner: userdb
--
ALTER TABLE ONLY userdb.metateorema ALTER COLUMN id SET DEFAULT nextval('userdb.metateorema_id_seq'::regclass);
--
-- Name: purecombstheorems id; Type: DEFAULT; Schema: userdb; Owner: userdb
--
ALTER TABLE ONLY userdb.purecombstheorems ALTER COLUMN id SET DEFAULT nextval('userdb.purecombstheorems_id_seq'::regclass);
--
-- Name: resuelve id; Type: DEFAULT; Schema: userdb; Owner: userdb
--
ALTER TABLE ONLY userdb.resuelve ALTER COLUMN id SET DEFAULT nextval('userdb.resuelve_id_seq'::regclass);
--
-- Name: simbolo id; Type: DEFAULT; Schema: userdb; Owner: userdb
--
ALTER TABLE ONLY userdb.simbolo ALTER COLUMN id SET DEFAULT nextval('userdb.simbolo_id_seq'::regclass);
--
-- Name: solucion id; Type: DEFAULT; Schema: userdb; Owner: userdb
--
ALTER TABLE ONLY userdb.solucion ALTER COLUMN id SET DEFAULT nextval('userdb.solucion_id_seq'::regclass);
--
-- Name: teorema id; Type: DEFAULT; Schema: userdb; Owner: userdb
--
ALTER TABLE ONLY userdb.teorema ALTER COLUMN id SET DEFAULT nextval('userdb.teorema_id_seq'::regclass);
--
-- Name: teoria id; Type: DEFAULT; Schema: userdb; Owner: userdb
--
ALTER TABLE ONLY userdb.teoria ALTER COLUMN id SET DEFAULT nextval('userdb.teoria_id_seq'::regclass);
--
-- Data for Name: categoria; Type: TABLE DATA; Schema: userdb; Owner: userdb
--
COPY userdb.categoria (id, nombre, teoriaid) FROM stdin;
1 Equivalence and true 1
2 Negation Inequivalence and false 1
3 Disjunction 1
4 Conjunction 1
5 Implication 1
6 Leibniz as an Axiom 1
7 Universal Quantification 1
8 Existential Quantification 1
9 Axioms 2
10 Theorems 2
11 Otros 2
12 General Laws of Quantification 1
14 Aritmetic tables 2
13 Aritmetic axioms 2
\.
--
-- Name: categoria_id_seq; Type: SEQUENCE SET; Schema: userdb; Owner: userdb
--
SELECT pg_catalog.setval('userdb.categoria_id_seq', 14, true);
--
-- Data for Name: dispone; Type: TABLE DATA; Schema: userdb; Owner: userdb
--
COPY userdb.dispone (id, numerometateorema, resuelto, loginusuario, metateoremaid) FROM stdin;
\.
--
-- Name: dispone_id_seq; Type: SEQUENCE SET; Schema: userdb; Owner: userdb
--
SELECT pg_catalog.setval('userdb.dispone_id_seq', 1, false);
--
-- Name: hibernate_sequence; Type: SEQUENCE SET; Schema: userdb; Owner: userdb
--
SELECT pg_catalog.setval('userdb.hibernate_sequence', 1, false);
--
-- Data for Name: incluye; Type: TABLE DATA; Schema: userdb; Owner: userdb
--
COPY userdb.incluye (padreid, hijoid) FROM stdin;
1 2
\.
--
-- Data for Name: materia; Type: TABLE DATA; Schema: userdb; Owner: userdb
--
COPY userdb.materia (id, nombre) FROM stdin;
1 LΓö£Γöégica SimbΓö£Γöélica Ene-Mar 2018
\.
--
-- Name: materia_id_seq; Type: SEQUENCE SET; Schema: userdb; Owner: userdb
--
SELECT pg_catalog.setval('userdb.materia_id_seq', 1, true);
--
-- Data for Name: metateorema; Type: TABLE DATA; Schema: userdb; Owner: userdb
--
COPY userdb.metateorema (id, enunciado, metateoserializado) FROM stdin;
\.
--
-- Name: metateorema_id_seq; Type: SEQUENCE SET; Schema: userdb; Owner: userdb
--
SELECT pg_catalog.setval('userdb.metateorema_id_seq', 1, false);
--
-- Data for Name: mostrarcategoria; Type: TABLE DATA; Schema: userdb; Owner: userdb
--
COPY userdb.mostrarcategoria (categoriaid, usuariologin) FROM stdin;
9 AdminTeoremas
10 AdminTeoremas
9 federico
5 federico
6 federico
1 federico
7 federico
13 federico
13 AdminTeoremas
14 AdminTeoremas
\.
--
-- Name: mostrarcategoria_id_seq; Type: SEQUENCE SET; Schema: userdb; Owner: userdb
--
SELECT pg_catalog.setval('userdb.mostrarcategoria_id_seq', 12, true);
--
-- Data for Name: predicado; Type: TABLE DATA; Schema: userdb; Owner: userdb
--
COPY userdb.predicado (predicado, alias, login, argumentos, aliases, notacion) FROM stdin;
\.
--
-- Data for Name: proof_template; Type: TABLE DATA; Schema: userdb; Owner: userdb
--
COPY userdb.proof_template (id, template, path_to_placeholders) FROM stdin;
1 (I^{[x_{113} := (%T1)]} A^{c_{1} (c_{1} c_{8} x_{113}) x_{113}}) (%T2) T2:q
2 (I^{[x_{112} := c_{8}]} A^{c_{1} (c_{5} x_{112} x_{112}) x_{112}}) (L^{\\lambda x_{122}.c_{5} c_{8} x_{122}} (S (%M1P))) (L^{\\lambda x_{122}.c_{5} x_{122} (%P1)} (S (%M1Q))) A^{c_{8}} M1Q:pqqq;M1P:ppqqq
\.
--
-- Name: proof_template_id_seq; Type: SEQUENCE SET; Schema: userdb; Owner: userdb
--
SELECT pg_catalog.setval('userdb.proof_template_id_seq', 1, false);
--
-- Data for Name: publicacion; Type: TABLE DATA; Schema: userdb; Owner: userdb
--
COPY userdb.publicacion (alias, login) FROM stdin;
\.
--
-- Data for Name: purecombstheorems; Type: TABLE DATA; Schema: userdb; Owner: userdb
--
COPY userdb.purecombstheorems (id, statement) FROM stdin;
1 = (\\Phi_{bbb} \\Phi_{b} c_{1} c_{7}) (\\Phi_{cbb} c_{7} \\Phi_{bb} c_{1})
2 = \\Phi_{} (\\Phi_{bb} c_{7} c_{7})
3 = (\\Phi_{K} c_{8}) (\\Phi_{cb} c_{9} c_{2})
4 = (\\Phi_{K} (\\Phi_{K} T)) (\\Phi_{bb} (\\Phi_{(bb,)} c_{2}) c_{4})
5 = (\\Phi_{K} (\\Phi_{K} T)) (\\Phi_{c(bb,)} c_{5} \\Phi_{bcb} c_{2})
6 = (\\Phi_{K} (\\Phi_{K} T)) (\\Phi_{(bb,b)} (\\Phi_{(bb,b)} c_{2}) c_{4} c_{5})
7 = (\\Phi_{K} (\\Phi_{K} (\\Phi_{K} T))) (\\Phi_{c(c(bbb,ccbbb),bb)} \\Phi_{b} c_{4} (\\Phi_{cc(cbbbb,)} \\Phi_{cbb} c_{4}) (c_{62} (\\Phi_{bb} \\Phi_{b} c_{4})) \\Phi_{b} c_{1} c_{2} \\Phi_{cb(bb,bccb)} (c_{62} (\\Phi_{bb} \\Phi_{b} c_{4}) (\\Phi_{K} c_{8})) \\Phi_{b} (c_{62} (\\Phi_{bb} \\Phi_{b} c_{4})) \\Phi_{b})
8 = (\\Phi_{K} c_{9}) (\\Phi_{cbb} (\\Phi_{K} c_{9}) (c_{62} (\\Phi_{bb} \\Phi_{b} c_{4})) \\Phi_{b})
9 = (\\Phi_{K} (\\Phi_{K} (\\Phi_{K} T))) (\\Phi_{(cccbbb,b)} (c_{62} (\\Phi_{bb} \\Phi_{b} c_{4})) (\\Phi_{(bbb,bb)} c_{2}) \\Phi_{b} (\\Phi_{cccbbb} \\Phi_{b}) (c_{62} (\\Phi_{bb} \\Phi_{b} c_{4})) \\Phi_{b} (\\Phi_{(bb,b)} c_{4}))
10 = (\\Phi_{K} (\\Phi_{K} T)) (\\Phi_{(bbbb,)} \\Phi_{bb} c_{2} (c_{62} (\\Phi_{bb} \\Phi_{b} c_{4}) (\\Phi_{K} c_{8})) \\Phi_{b})
11 = (\\Phi_{K} (\\Phi_{K} (\\Phi_{K} (\\Phi_{K} (\\Phi_{K} T))))) (\\Phi_{(cb,b)} (\\Phi_{(bbb,bcb)} c_{2}) (\\Phi_{bccc(ccb,)} \\Phi_{b} \\Phi_{b} (c_{62} (\\Phi_{bb} \\Phi_{b} c_{4}) (\\Phi_{K} c_{8})) c_{5}) \\Phi_{c((cbbb,bbbb),)})
12 = (\\Phi_{(cb,cb)} \\Phi_{bb} \\Phi_{cbb} \\Phi_{bcb} \\Phi_{c(bbb,)}) (\\Phi_{bcb} \\Phi_{b} \\Phi_{ccb} (\\Phi_{ccbb} \\Phi_{cbb}))
13 = (\\Phi_{bb} \\Phi_{K} \\Phi_{K}) (\\Phi_{cb} \\Phi_{bc} \\Phi_{cb})
14 = (\\Phi_{K} (\\Phi_{K} (\\Phi_{K} T))) (\\Phi_{(bcb,b)} (\\Phi_{(cb,b)} c_{5}) c_{5} (\\Phi_{b(ccccb,)} (c_{62} (\\Phi_{bb} \\Phi_{b} c_{5}) (\\Phi_{K} c_{8}))) (\\Phi_{(b(b(bb,b),b),(bb,(bb,b)))} c_{1} c_{5} c_{5}))
15 = (\\Phi_{bcb} (\\Phi_{bb} (c_{62} (\\Phi_{bb} \\Phi_{b} c_{5}) (\\Phi_{K} c_{8}))) c_{7} (\\Phi_{(bb,bb)} c_{4})) (\\Phi_{ccbb} \\Phi_{b} (c_{62} (\\Phi_{bb} \\Phi_{b} c_{5})) \\Phi_{cbb} \\Phi_{b})
16 = (\\Phi_{ccbbbb} (\\Phi_{(bb,bb)} c_{4}) c_{7} \\Phi_{bcb} \\Phi_{bb} (c_{62} (\\Phi_{bb} \\Phi_{b} c_{5})) \\Phi_{b}) (\\Phi_{cccb} \\Phi_{b} \\Phi_{cbcb} (c_{62} (\\Phi_{bb} \\Phi_{b} c_{5})) (\\Phi_{cccbb} (\\Phi_{(bb,b)} c_{5})))
17 = c_{8} (c_{7} c_{9})
18 = (\\Phi_{cbb} c_{7} \\Phi_{bb} c_{1}) (\\Phi_{bb} \\Phi_{b} c_{6})
19 = (\\Phi_{b} (c_{1} c_{9})) (\\Phi_{b} c_{7})
20 = (\\Phi_{bb} \\Phi_{b} c_{6}) (\\Phi_{cb} c_{6} \\Phi_{cb})
21 = (\\Phi_{bb} (\\Phi_{bbb} \\Phi_{b} c_{6}) c_{6}) (\\Phi_{cbbb} c_{6} \\Phi_{bb} \\Phi_{bb} c_{6})
22 = (\\Phi_{bb} (\\Phi_{bbb} \\Phi_{b} c_{6}) c_{1}) (\\Phi_{cbbb} c_{6} \\Phi_{bb} \\Phi_{bb} c_{1})
23 = (\\Phi_{bb} (\\Phi_{bbb} \\Phi_{b} c_{1}) c_{6}) (\\Phi_{cbbb} c_{6} \\Phi_{bb} \\Phi_{bb} c_{1})
24 = (\\Phi_{bb} \\Phi_{b} c_{4}) (\\Phi_{cb} c_{4} \\Phi_{cb})
25 = (\\Phi_{b} (\\Phi_{bb} \\Phi_{K})) (\\Phi_{ccbbb} c_{15} \\Phi_{b} (\\Phi_{cbbb} c_{62}) \\Phi_{ccb} \\Phi_{b})
26 = (\\Phi_{c(ccbb,b)} \\Phi_{b} \\Phi_{bb} \\Phi_{bb} \\Phi_{cbbbb} \\Phi_{(bb,b)} c_{62}) (\\Phi_{c(c(ccb,b),b)} \\Phi_{b} \\Phi_{b} (\\Phi_{ccbbbb} \\Phi_{b}) \\Phi_{bbb} (\\Phi_{c(ccbbb,bb)} \\Phi_{b}) c_{62} c_{62})
27 = (\\Phi_{bb} (\\Phi_{bbb} \\Phi_{b} c_{4}) c_{4}) (\\Phi_{cbbb} c_{4} \\Phi_{bb} \\Phi_{bb} c_{4})
28 = \\Phi_{} (\\Phi_{(b,)} c_{4})
29 = (\\Phi_{cbb} c_{7} \\Phi_{bb} c_{4}) (\\Phi_{bb} \\Phi_{b} c_{2})
30 = (\\Phi_{c(bb,)} c_{5} \\Phi_{bcb} c_{1}) (\\Phi_{cb} c_{2} \\Phi_{cb})
31 = (\\Phi_{K} T) (\\Phi_{(bb,)} c_{4} c_{7})
32 = (\\Phi_{K} c_{8}) (\\Phi_{b} (c_{4} c_{8}))
33 = \\Phi_{} (\\Phi_{b} (c_{4} c_{9}))
34 = (\\Phi_{b} (\\Phi_{bb} (\\Phi_{bb} \\Phi_{K}))) (\\Phi_{K} (\\Phi_{K} (\\Phi_{K} \\Phi_{})))
35 = (\\Phi_{bb} (\\Phi_{c(bbb,)} c_{5} \\Phi_{bcb} c_{4}) c_{5}) (\\Phi_{ccbb} \\Phi_{cbb} c_{5} \\Phi_{ccb} c_{4})
36 = (\\Phi_{bb} (\\Phi_{c(bbb,)} c_{4} \\Phi_{bcb} c_{4}) c_{4}) (\\Phi_{ccbb} \\Phi_{cbb} c_{4} \\Phi_{ccb} c_{4})
37 = (\\Phi_{cc(bb,)} c_{7} c_{4} \\Phi_{bcbb} c_{1}) (\\Phi_{cb} c_{4} \\Phi_{cb})
38 = (\\Phi_{b} \\Phi_{K}) (\\Phi_{c(ccb,)} c_{4} c_{7} c_{4} (\\Phi_{(bcbb,cb)} c_{1}))
39 = (\\Phi_{(cb,b)} c_{1} \\Phi_{cbb} c_{4}) (\\Phi_{bb} (\\Phi_{(b,b)} c_{1}) c_{5})
40 = (\\Phi_{(bb,b)} (\\Phi_{(bb,b)} c_{1}) c_{4} c_{1}) (\\Phi_{bb} \\Phi_{b} c_{5})
41 = (\\Phi_{(cb,b)} c_{1} (\\Phi_{(bcbb,)} c_{1}) c_{4}) (\\Phi_{bb} \\Phi_{b} c_{5})
42 = (\\Phi_{bb} \\Phi_{b} c_{4}) (\\Phi_{(bb,b)} (\\Phi_{(bb,b)} c_{1}) c_{1} c_{5})
43 = (\\Phi_{bb} \\Phi_{b} c_{4}) (\\Phi_{(cbb,b)} c_{1} \\Phi_{b(b,b)} c_{1} c_{5})
44 = (\\Phi_{bb} \\Phi_{b} c_{5}) (\\Phi_{cb} c_{5} \\Phi_{cb})
45 = (\\Phi_{bb} (\\Phi_{bbb} \\Phi_{b} c_{5}) c_{5}) (\\Phi_{cbbb} c_{5} \\Phi_{bb} \\Phi_{bb} c_{5})
46 = \\Phi_{} (\\Phi_{(b,)} c_{5})
47 = \\Phi_{} (\\Phi_{b} (c_{5} c_{8}))
48 = (\\Phi_{K} c_{9}) (\\Phi_{b} (c_{5} c_{9}))
49 = (\\Phi_{K} c_{9}) (\\Phi_{(bb,)} c_{5} c_{7})
50 = (\\Phi_{b} \\Phi_{K}) (\\Phi_{c(cb,)} c_{4} c_{5} \\Phi_{cbcb})
51 = (\\Phi_{b} \\Phi_{K}) (\\Phi_{c(cb,)} c_{5} c_{4} \\Phi_{cbcb})
52 = (\\Phi_{bb} \\Phi_{b} c_{5}) (\\Phi_{cbb} c_{7} (\\Phi_{(bbb,)} c_{5}) c_{4})
53 = (\\Phi_{bb} \\Phi_{b} c_{4}) (\\Phi_{cbb} c_{7} (\\Phi_{(bbb,)} c_{4}) c_{5})
54 = (\\Phi_{bb} (\\Phi_{c(bbb,)} c_{4} \\Phi_{bcb} c_{5}) c_{4}) (\\Phi_{ccbb} \\Phi_{cbb} c_{4} \\Phi_{ccb} c_{5})
55 = (\\Phi_{cbbb} c_{7} \\Phi_{bb} c_{4} c_{7}) (\\Phi_{bb} (\\Phi_{bb} c_{7}) c_{5})
56 = (\\Phi_{cbbb} c_{7} \\Phi_{bb} c_{5} c_{7}) (\\Phi_{bb} (\\Phi_{bb} c_{7}) c_{4})
57 = (\\Phi_{cc(bbb,)} c_{7} c_{5} \\Phi_{bcbb} c_{1} c_{7}) (\\Phi_{cb} c_{5} \\Phi_{cb})
58 = (\\Phi_{bb} \\Phi_{K} c_{7}) (\\Phi_{c(ccb,)} c_{5} c_{7} c_{5} (\\Phi_{(bcbb,cb)} c_{1}))
59 = (\\Phi_{c(c(b,bb),)} c_{5} c_{1} (\\Phi_{ccbbcb} c_{5}) \\Phi_{bbcb} c_{1}) (\\Phi_{cbcb} c_{1} \\Phi_{bb} c_{5} \\Phi_{cbb})
60 = (\\Phi_{c((ccb,b),)} c_{5} c_{1} \\Phi_{bcb} (\\Phi_{ccbbbcb} c_{5}) c_{1}) (\\Phi_{cbcb} c_{1} \\Phi_{bb} c_{5} \\Phi_{cbb})
61 = (\\Phi_{bb} \\Phi_{K} \\Phi_{K}) (\\Phi_{cc(cc(cb,),)} c_{1} c_{5} c_{1} (\\Phi_{(bbcb,cbb)} c_{1}) c_{5} (\\Phi_{(ccccbbcb,b)} c_{5}))
62 = (\\Phi_{bb} \\Phi_{K} \\Phi_{K}) (\\Phi_{cc(ccc(cb,),)} c_{1} c_{5} c_{1} \\Phi_{b(bcb,cbb)} c_{1} c_{5} (\\Phi_{(cccccbbcb,b)} c_{5}))
63 = (\\Phi_{bb} \\Phi_{b} c_{5}) (\\Phi_{cb} c_{1} (\\Phi_{(bcb,)} c_{5}))
118 = (\\Phi_{b} \\Phi_{K}) (\\Phi_{(cb,b)} c_{5} \\Phi_{cbb} c_{2})
64 = (\\Phi_{(ccbb,b)} c_{5} \\Phi_{bb} \\Phi_{cbbb} c_{1} c_{1}) (\\Phi_{ccbb} (\\Phi_{(bcb,b)} c_{5}) c_{1} \\Phi_{ccb} c_{1})
65 = (\\Phi_{(cbbb,b)} c_{7} (\\Phi_{(bbb,b)} c_{4}) c_{5} c_{7} c_{5}) (\\Phi_{bb} \\Phi_{b} c_{1})
66 = (\\Phi_{c(bbb,b)} c_{7} (\\Phi_{(bb,bb)} c_{4}) c_{5} c_{7} c_{5}) (\\Phi_{bb} \\Phi_{b} c_{6})
67 = (\\Phi_{(bb,b)} \\Phi_{bb} c_{1} c_{4}) (\\Phi_{bb} \\Phi_{b} c_{2})
68 = (\\Phi_{bb} \\Phi_{b} c_{2}) (\\Phi_{cb} c_{3} \\Phi_{cb})
69 = (\\Phi_{cbbb} c_{7} \\Phi_{bb} c_{2} c_{7}) (\\Phi_{cb} c_{2} \\Phi_{cb})
70 = (\\Phi_{bb} (\\Phi_{c(bbb,)} c_{5} \\Phi_{bcb} c_{1}) c_{5}) (\\Phi_{ccbb} \\Phi_{cbb} c_{2} \\Phi_{ccb} c_{1})
71 = (\\Phi_{bb} (\\Phi_{c(bbb,)} c_{2} \\Phi_{bcb} c_{1}) c_{2}) (\\Phi_{ccbb} \\Phi_{cbb} c_{2} \\Phi_{ccb} c_{1})
72 = (\\Phi_{bb} (\\Phi_{c(bbb,)} c_{2} \\Phi_{bcb} c_{2}) c_{2}) (\\Phi_{ccbb} \\Phi_{cbb} c_{2} \\Phi_{ccb} c_{2})
73 = (\\Phi_{bb} (\\Phi_{bbb} \\Phi_{b} c_{2}) c_{2}) (\\Phi_{cbbb} c_{5} \\Phi_{bb} \\Phi_{bb} c_{2})
74 = (\\Phi_{cbb} c_{7} \\Phi_{bb} c_{1}) (\\Phi_{bb} (\\Phi_{bb} c_{7}) c_{1})
75 = (\\Phi_{bb} (\\Phi_{(bb,)} c_{1}) c_{1}) (\\Phi_{b} \\Phi_{K})
76 = (\\Phi_{b} \\Phi_{K}) (\\Phi_{ccb} c_{1} c_{1} \\Phi_{cb(b,)})
77 = \\Phi_{} (\\Phi_{cb} c_{8} c_{1})
78 = (\\Phi_{b} \\Phi_{K}) (\\Phi_{cb} c_{1} (\\Phi_{(b,cb)} c_{1}))
79 = (\\Phi_{bb} \\Phi_{b} c_{1}) (\\Phi_{cb} c_{1} \\Phi_{cb})
80 = T c_{8}
81 = (\\Phi_{(b,)} c_{1}) (\\Phi_{K} c_{8})
82 = (c_{7} c_{8}) c_{9}
83 = (\\Phi_{bb} (\\Phi_{bb} c_{7}) c_{1}) (\\Phi_{bb} \\Phi_{b} c_{6})
84 = (\\Phi_{K} (\\Phi_{K} (\\Phi_{K} T))) (\\Phi_{cbb} c_{5} (\\Phi_{(bbb,b)} (\\Phi_{(bb,b)} c_{2}) c_{5}) c_{4})
85 = (\\Phi_{K} (\\Phi_{K} T)) (\\Phi_{(cbb,b)} c_{5} \\Phi_{b(bb,)} c_{2} c_{2})
86 = (\\Phi_{cbbb} c_{4} \\Phi_{bb} \\Phi_{bb} c_{2}) (\\Phi_{(ccbb,b)} c_{5} \\Phi_{bb} \\Phi_{cbbb} c_{2} c_{2})
87 = (\\Phi_{b} \\Phi_{K}) (\\Phi_{(cbb,b)} c_{7} (\\Phi_{(bbb,b)} c_{5}) c_{2} c_{2})
88 = (\\Phi_{bb} \\Phi_{b} c_{1}) (\\Phi_{(cb,b)} c_{2} (\\Phi_{(bcb,b)} c_{5}) c_{2})
89 = (\\Phi_{K} (\\Phi_{K} T)) (\\Phi_{(c(cbb,),b)} c_{2} c_{5} (\\Phi_{(bb,(bcb,b))} c_{2}) c_{1} c_{2})
90 = (\\Phi_{K} (\\Phi_{K} (\\Phi_{K} T))) (\\Phi_{(cccbb,b)} c_{2} \\Phi_{b(bb,cb)} c_{5} (\\Phi_{c(ccbbb,)} c_{2}) c_{2} c_{2})
91 = (\\Phi_{K} (\\Phi_{K} (\\Phi_{K} T))) (\\Phi_{(cccbb,b)} c_{2} \\Phi_{b(bb,cb)} c_{5} (\\Phi_{c(ccbbb,)} c_{1}) c_{2} c_{2})
92 = (\\Phi_{K} (\\Phi_{K} (\\Phi_{K} T))) (\\Phi_{(cccbb,b)} c_{2} \\Phi_{b(bb,cb)} c_{5} (\\Phi_{c(ccbbb,)} c_{2}) c_{1} c_{2})
93 = (\\Phi_{K} (\\Phi_{K} (\\Phi_{K} T))) (\\Phi_{c(ccb,)} c_{1} c_{1} (\\Phi_{(bbb,b)} c_{2}) \\Phi_{(cbbb,b)})
94 = (\\Phi_{cb} c_{1} (\\Phi_{(bbb,b)} \\Phi_{bb} c_{5})) (\\Phi_{cbb} c_{1} \\Phi_{bb} (\\Phi_{(bb,b)} c_{5}))
95 = (\\Phi_{cb} c_{1} (\\Phi_{(cbbbb,b)} c_{5} \\Phi_{bbb} \\Phi_{bb} c_{2})) (\\Phi_{cbcb} c_{1} \\Phi_{bb} c_{5} (\\Phi_{(bbb,bb)} \\Phi_{bb} c_{2}))
96 = (\\Phi_{bbc} \\Phi_{b} c_{2} c_{8}) (\\Phi_{b} (\\Phi_{(bb,)} c_{2}))
97 = (\\Phi_{cbbbc} c_{5} \\Phi_{bb} \\Phi_{bb} c_{2} c_{8}) (\\Phi_{cb} c_{5} (\\Phi_{(bbb,b)} \\Phi_{bb} c_{2}))
98 = (\\Phi_{cbb} c_{9} \\Phi_{bc} c_{2}) (\\Phi_{(bb,)} \\Phi_{bc} c_{2})
99 = (\\Phi_{bb} (\\Phi_{cbbb} c_{9} \\Phi_{bc} c_{2}) c_{4}) (\\Phi_{bb} (\\Phi_{(bbb,)} \\Phi_{bc} c_{2}) c_{4})
100 = (\\Phi_{bbc} \\Phi_{b} c_{5} c_{8}) (\\Phi_{b} (\\Phi_{(bb,)} c_{5}))
101 = (\\Phi_{bbc} \\Phi_{b} c_{4} c_{9}) (\\Phi_{b} (\\Phi_{(bb,)} c_{4}))
102 = (\\Phi_{(cbbc,bc)} c_{7} (\\Phi_{(bbb,b)} c_{4}) c_{5} c_{9} c_{5} c_{8}) (\\Phi_{b} \\Phi_{b})
103 = (\\Phi_{K} (\\Phi_{K} (\\Phi_{K} (\\Phi_{K} (\\Phi_{K} T))))) (\\Phi_{bcccc(b,)} (\\Phi_{bbb} \\Phi_{b} \\Phi_{bb}) \\Phi_{b} \\Phi_{cbbb} (c_{62} (\\Phi_{bb} \\Phi_{b} c_{5})) \\Phi_{b} (\\Phi_{(b(bbb,cccbbb),b)} c_{2} (c_{62} (\\Phi_{bb} \\Phi_{b} c_{4})) \\Phi_{b}))
104 = (\\Phi_{K} (\\Phi_{K} T)) (\\Phi_{(ccc(ccb,),)} \\Phi_{b} (c_{62} (\\Phi_{bb} \\Phi_{b} c_{4})) (\\Phi_{(bbcb,b)} c_{1}) \\Phi_{cb} (\\Phi_{bbb} (c_{62} (\\Phi_{bb} \\Phi_{b} c_{5}) (\\Phi_{K} c_{8}))) (\\Phi_{bcbccbbbb} (c_{62} (\\Phi_{bb} \\Phi_{b} c_{4}) (\\Phi_{K} c_{8}))))
105 = (\\Phi_{K} (\\Phi_{K} (\\Phi_{K} (\\Phi_{K} T)))) (\\Phi_{bb} (\\Phi_{bcb} (\\Phi_{(b,(b,))} (\\Phi_{bcb} (c_{62} (\\Phi_{bb} \\Phi_{b} c_{4}) (\\Phi_{K} c_{8})))) (\\Phi_{(bb(bb,),b)} c_{2})) (\\Phi_{(bb(ccbb,b),cb)} c_{5} (c_{62} (\\Phi_{bb} \\Phi_{b} c_{5}) (\\Phi_{K} c_{8}))))
106 = (\\Phi_{bb} (\\Phi_{bb} (c_{62} (\\Phi_{bb} \\Phi_{b} c_{5}) (\\Phi_{K} c_{8}))) (\\Phi_{(bb,b)} c_{2})) (\\Phi_{ccbb} \\Phi_{b} (c_{62} (\\Phi_{bb} \\Phi_{b} c_{5})) \\Phi_{cbb} \\Phi_{b})
107 = (\\Phi_{cb} c_{15} (\\Phi_{(bbb,b)} \\Phi_{bb} c_{2})) (\\Phi_{cbb} c_{15} \\Phi_{bb} (\\Phi_{(bb,b)} c_{2}))
108 = (\\Phi_{(b,cb)} (\\Phi_{bcb} (c_{62} (\\Phi_{bb} \\Phi_{b} c_{5}) (\\Phi_{K} c_{8}))) c_{5} (\\Phi_{(bb,(bb,b))} c_{1})) (\\Phi_{cbbb} \\Phi_{b} \\Phi_{bb} (c_{62} (\\Phi_{bb} \\Phi_{b} c_{5})) \\Phi_{b})
109 = (\\Phi_{b(cb,)} (\\Phi_{bb} (c_{62} (\\Phi_{bb} \\Phi_{b} c_{5}) (\\Phi_{K} c_{8}))) c_{4} (\\Phi_{(bb,(bb,b))} c_{1})) (\\Phi_{ccbb} \\Phi_{b} (c_{62} (\\Phi_{bb} \\Phi_{b} c_{5})) \\Phi_{cbb} \\Phi_{b})
110 = (\\Phi_{ccbbbb} (\\Phi_{(bb,(bb,b))} c_{1}) c_{5} \\Phi_{(b,cb)} \\Phi_{bcb} (c_{62} (\\Phi_{bb} \\Phi_{b} c_{5})) \\Phi_{b}) (\\Phi_{cb} (\\Phi_{(bb,b)} c_{5}) (\\Phi_{cbbcb} \\Phi_{b} \\Phi_{bb} (c_{62} (\\Phi_{bb} \\Phi_{b} c_{5}))))
111 = (\\Phi_{ccbbbb} (\\Phi_{(bb,(bb,b))} c_{1}) c_{4} \\Phi_{b(cb,)} \\Phi_{bb} (c_{62} (\\Phi_{bb} \\Phi_{b} c_{5})) \\Phi_{b}) (\\Phi_{cccb} \\Phi_{b} \\Phi_{cbcb} (c_{62} (\\Phi_{bb} \\Phi_{b} c_{5})) (\\Phi_{cccbb} (\\Phi_{(bb,b)} c_{5})))
112 = (\\Phi_{bbbb} (\\Phi_{ccb} \\Phi_{cbb} c_{4}) \\Phi_{bccb} (c_{62} (\\Phi_{bb} \\Phi_{b} c_{5})) \\Phi_{b}) (\\Phi_{cbbb} \\Phi_{b} (\\Phi_{bbbb} \\Phi_{b} c_{4}) (c_{62} (\\Phi_{bb} \\Phi_{b} c_{5})) \\Phi_{b})
113 = (\\Phi_{K} (\\Phi_{K} (\\Phi_{K} T))) (\\Phi_{cc(cc(cbbb,bb),bb)} (\\Phi_{(bb,b)} c_{1}) \\Phi_{b} c_{1} (\\Phi_{(bbbb,bb)} c_{2}) \\Phi_{b} \\Phi_{(cccbbbb,b)} (c_{62} (\\Phi_{bb} \\Phi_{b} c_{5})) \\Phi_{b} (c_{62} (\\Phi_{bb} \\Phi_{b} c_{5})) \\Phi_{b} (c_{62} (\\Phi_{bb} \\Phi_{b} c_{5})) \\Phi_{b})
114 = (\\Phi_{K} (\\Phi_{K} (\\Phi_{K} T))) (\\Phi_{cc(cccb,bb)} \\Phi_{b} \\Phi_{b} c_{2} \\Phi_{bcbcb} (c_{62} (\\Phi_{bb} \\Phi_{b} c_{5})) (\\Phi_{ccc(bbbb,b)} (\\Phi_{(bb,b)} c_{4})) (c_{62} (\\Phi_{bb} \\Phi_{b} c_{5})) \\Phi_{b})
115 = (\\Phi_{K} T) (\\Phi_{bb} (c_{62} (\\Phi_{bb} \\Phi_{b} c_{4}) (\\Phi_{K} c_{8})) (\\Phi_{bbb} (c_{62} (\\Phi_{bb} \\Phi_{b} c_{5}) (\\Phi_{K} c_{8})) (\\Phi_{bb} c_{7})))
116 = (\\Phi_{K} c_{8}) (\\Phi_{cbb} (\\Phi_{K} c_{8}) (c_{62} (\\Phi_{bb} \\Phi_{b} c_{5})) \\Phi_{b})
117 = (\\Phi_{K} T) (\\Phi_{(b,)} c_{1})
119 = (\\Phi_{K} (\\Phi_{K} c_{8})) (\\Phi_{bb} (\\Phi_{(bb,)} c_{4}) c_{2})
120 = (\\Phi_{bb} \\Phi_{b} c_{2}) (\\Phi_{(cb,b)} c_{4} \\Phi_{cbb} c_{2})
121 = (\\Phi_{bb} \\Phi_{b} c_{1}) (\\Phi_{(bb,b)} (\\Phi_{(bb,b)} c_{2}) c_{5} c_{4})
122 = (\\Phi_{K} c_{8}) (\\Phi_{(b,)} c_{2})
123 = (\\Phi_{K} c_{8}) (\\Phi_{b} (c_{2} c_{8}))
124 = \\Phi_{} (\\Phi_{cb} c_{8} c_{2})
125 = (\\Phi_{b} c_{7}) (\\Phi_{b} (c_{2} c_{9}))
126 = (\\Phi_{K} (\\Phi_{K} (\\Phi_{K} T))) (\\Phi_{c(bbb,bbb)} (\\Phi_{(bb,b)} c_{4}) (\\Phi_{ccbb} \\Phi_{b}) (c_{62} (\\Phi_{bb} \\Phi_{b} c_{4})) \\Phi_{b} (\\Phi_{(bbb,bb)} c_{2}) (c_{62} (\\Phi_{bb} \\Phi_{b} c_{4})) \\Phi_{b})
127 = (\\Phi_{K} (\\Phi_{K} (\\Phi_{K} T))) (\\Phi_{cc(cc(cbbb,bb),bb)} (\\Phi_{(bb,b)} c_{2}) \\Phi_{b} c_{2} (\\Phi_{(bbbb,bb)} c_{2}) \\Phi_{b} \\Phi_{(cccbbbb,b)} (c_{62} (\\Phi_{bb} \\Phi_{b} c_{5})) \\Phi_{b} (c_{62} (\\Phi_{bb} \\Phi_{b} c_{4})) \\Phi_{b} (c_{62} (\\Phi_{bb} \\Phi_{b} c_{4})) \\Phi_{b})
128 = (\\Phi_{K} (\\Phi_{K} (\\Phi_{K} T))) (\\Phi_{ccccc(bcbbb,cbbb)} \\Phi_{b} (c_{62} (\\Phi_{bb} \\Phi_{b} c_{4})) \\Phi_{b} (c_{62} (\\Phi_{bb} \\Phi_{b} c_{4})) \\Phi_{bcb} \\Phi_{c(bbbb,bb)} \\Phi_{b} \\Phi_{bbb} (c_{62} (\\Phi_{bb} \\Phi_{b} c_{5})) \\Phi_{b} \\Phi_{cb} (\\Phi_{(bbcb,bb)} c_{2}) (c_{62} (\\Phi_{bb} \\Phi_{b} c_{5})) \\Phi_{b})
129 = (\\Phi_{b(cccb,)} \\Phi_{K} \\Phi_{b} (c_{62} (\\Phi_{bb} \\Phi_{b} c_{4})) \\Phi_{bcb} (\\Phi_{ccbbbb} \\Phi_{cb})) (\\Phi_{bb} \\Phi_{b} (\\Phi_{bbb} \\Phi_{b}))
130 = (\\Phi_{bb} \\Phi_{K} (\\Phi_{bb} (\\Phi_{bb} c_{7}))) (\\Phi_{K} (\\Phi_{b} (\\Phi_{bb} \\Phi_{b})))
131 = (\\Phi_{K} (\\Phi_{K} (\\Phi_{bb} \\Phi_{b} c_{15}))) (\\Phi_{bb} \\Phi_{b} (\\Phi_{bbb} \\Phi_{b}))
132 = (\\Phi_{bb(bccb,)} \\Phi_{K} \\Phi_{K} \\Phi_{bb} c_{4} \\Phi_{bcb} \\Phi_{c(bbb,)}) (\\Phi_{bb} (\\Phi_{bcb} \\Phi_{b} \\Phi_{cccb}) (\\Phi_{cccbb} \\Phi_{cbbb}))
133 = (\\Phi_{K} (\\Phi_{K} (\\Phi_{K} T))) (\\Phi_{b} (\\Phi_{bb} \\Phi_{b}))
134 = (\\Phi_{bb} (\\Phi_{bbb} (\\Phi_{bb} \\Phi_{K}) \\Phi_{bb}) \\Phi_{bbb}) (\\Phi_{K} (\\Phi_{K} (\\Phi_{K} (\\Phi_{b} (\\Phi_{bb} \\Phi_{b})))))
135 = (\\Phi_{c(cb,b)} \\Phi_{(bbb,bb)} (\\Phi_{(bb,b)} c_{5}) (\\Phi_{bccbb} (\\Phi_{bb} \\Phi_{K})) (\\Phi_{(ccbbb,b)} \\Phi_{K})) (\\Phi_{K} (\\Phi_{K} (\\Phi_{K} (\\Phi_{b} (\\Phi_{bb} \\Phi_{b})))))
136 = (\\Phi_{cbb} \\Phi_{(bbb,b)} (\\Phi_{bcbb} (\\Phi_{bb} \\Phi_{K}) (\\Phi_{(bb,b)} c_{5})) (\\Phi_{ccbbb} \\Phi_{K})) (\\Phi_{K} (\\Phi_{K} (\\Phi_{K} (\\Phi_{b} (\\Phi_{bb} \\Phi_{b})))))
137 = (\\Phi_{K} T) (\\Phi_{bb} (c_{62} (\\Phi_{bb} \\Phi_{b} c_{5}) (\\Phi_{K} c_{8})) (\\Phi_{bbb} (c_{62} (\\Phi_{bb} \\Phi_{b} c_{4}) (\\Phi_{K} c_{8})) \\Phi_{b}))
138 = (\\Phi_{bb} \\Phi_{K} (\\Phi_{bb} \\Phi_{b})) (\\Phi_{K} (\\Phi_{cb} \\Phi_{cb} \\Phi_{cb}))
139 = (\\Phi_{bb} (\\Phi_{bb} \\Phi_{K}) (\\Phi_{(bb,b)} (\\Phi_{(bb,b)} c_{5}))) (\\Phi_{K} (\\Phi_{K} (\\Phi_{b} (\\Phi_{bb} \\Phi_{b}))))
140 = (\\Phi_{((bb,),b)} (\\Phi_{b(bcb,)} \\Phi_{K}) \\Phi_{cbb} \\Phi_{b(bbb,b)}) (\\Phi_{K} (\\Phi_{K} (\\Phi_{b} (\\Phi_{bb} \\Phi_{b}))))
141 = (\\Phi_{bbb} \\Phi_{K} \\Phi_{K} (\\Phi_{bb} \\Phi_{b})) (\\Phi_{K} (\\Phi_{bb} \\Phi_{b} (\\Phi_{bbb} \\Phi_{b})))
142 = (\\Phi_{bb} (\\Phi_{bb} \\Phi_{K}) \\Phi_{(bb,)}) (\\Phi_{K} (\\Phi_{K} (\\Phi_{b} \\Phi_{b})))
143 = (\\Phi_{bb} (\\Phi_{(bb,)} c_{2}) c_{5}) (\\Phi_{bb} \\Phi_{b} c_{2})
144 = (\\Phi_{bbcb} \\Phi_{K} \\Phi_{b} (\\Phi_{(bb,cb)} c_{5}) \\Phi_{c(bb,)}) (\\Phi_{bb} (\\Phi_{cb} (\\Phi_{cccccb} \\Phi_{K} \\Phi_{cb})) (\\Phi_{cccb} \\Phi_{cb(bcb,b)}))
145 = (\\Phi_{K} (\\Phi_{K} (\\Phi_{K} T))) (\\Phi_{cc(cc(cbbb,bb),bb)} (\\Phi_{(bb,b)} c_{2}) \\Phi_{b} c_{2} (\\Phi_{(bbbb,bb)} c_{2}) \\Phi_{b} \\Phi_{(cccbbbb,b)} (c_{62} (\\Phi_{bb} \\Phi_{b} c_{5})) \\Phi_{b} (c_{62} (\\Phi_{bb} \\Phi_{b} c_{5})) \\Phi_{b} (c_{62} (\\Phi_{bb} \\Phi_{b} c_{5})) \\Phi_{b})
146 = (\\Phi_{cbbb} (\\Phi_{bb} c_{7}) (\\Phi_{bbb} c_{7}) (c_{62} (\\Phi_{bb} \\Phi_{b} c_{5})) \\Phi_{b}) (\\Phi_{cbbb} \\Phi_{b} \\Phi_{bb} (c_{62} (\\Phi_{bb} \\Phi_{b} c_{4})) \\Phi_{b})
147 = (\\Phi_{K} c_{9}) (\\Phi_{(b,b)} c_{1} c_{7})
148 = (\\Phi_{bcb} (\\Phi_{bc(cccb,)} (\\Phi_{bb} \\Phi_{K}) \\Phi_{K} \\Phi_{b} (c_{62} (\\Phi_{bb} \\Phi_{b} c_{5})) \\Phi_{bcb}) \\Phi_{cb} \\Phi_{(bccbbbb,bb)}) (\\Phi_{K} (\\Phi_{K} (\\Phi_{K} (\\Phi_{b} \\Phi_{b}))))
149 = (\\Phi_{cbbb} \\Phi_{b} \\Phi_{bb} (c_{62} (\\Phi_{bb} \\Phi_{b} c_{5})) \\Phi_{b}) (\\Phi_{cbbb} (\\Phi_{bb} c_{7}) (\\Phi_{bbb} c_{7}) (c_{62} (\\Phi_{bb} \\Phi_{b} c_{4})) \\Phi_{b})
150 = (\\Phi_{cbbb} (\\Phi_{bb} c_{7}) \\Phi_{bb} (c_{62} (\\Phi_{bb} \\Phi_{b} c_{5})) \\Phi_{b}) (\\Phi_{cbbb} \\Phi_{b} (\\Phi_{bbb} c_{7}) (c_{62} (\\Phi_{bb} \\Phi_{b} c_{4})) \\Phi_{b})
151 = (\\Phi_{cbbb} \\Phi_{b} (\\Phi_{bbb} c_{7}) (c_{62} (\\Phi_{bb} \\Phi_{b} c_{5})) \\Phi_{b}) (\\Phi_{cbbb} (\\Phi_{bb} c_{7}) \\Phi_{bb} (c_{62} (\\Phi_{bb} \\Phi_{b} c_{4})) \\Phi_{b})
152 = (\\Phi_{bb} (\\Phi_{bb} (c_{62} (\\Phi_{bb} \\Phi_{b} c_{4}) (\\Phi_{K} c_{8}))) (\\Phi_{(bb,b)} c_{5})) (\\Phi_{ccbb} \\Phi_{b} (c_{62} (\\Phi_{bb} \\Phi_{b} c_{4})) \\Phi_{cbb} \\Phi_{b})
153 = (\\Phi_{cbbbb} (\\Phi_{(bb,b)} c_{5}) \\Phi_{bb} \\Phi_{bb} (c_{62} (\\Phi_{bb} \\Phi_{b} c_{4})) \\Phi_{b}) (\\Phi_{cccb} \\Phi_{b} \\Phi_{cbcb} (c_{62} (\\Phi_{bb} \\Phi_{b} c_{4})) (\\Phi_{cccbb} (\\Phi_{(bb,b)} c_{5})))
154 = (\\Phi_{bbbb} (\\Phi_{ccb} \\Phi_{cbb} c_{5}) \\Phi_{bccb} (c_{62} (\\Phi_{bb} \\Phi_{b} c_{4})) \\Phi_{b}) (\\Phi_{cbbb} \\Phi_{b} (\\Phi_{bbbb} \\Phi_{b} c_{5}) (c_{62} (\\Phi_{bb} \\Phi_{b} c_{4})) \\Phi_{b})
155 = (\\Phi_{bbbb} \\Phi_{b} c_{5} (c_{62} (\\Phi_{bb} \\Phi_{b} c_{4}) (\\Phi_{K} c_{8})) \\Phi_{b}) (\\Phi_{cbbb} \\Phi_{K} \\Phi_{bb} (c_{62} (\\Phi_{bb} \\Phi_{b} c_{4})) \\Phi_{b})
156 = (\\Phi_{K} (\\Phi_{K} T)) (\\Phi_{(cbbb,)} c_{2} \\Phi_{cbb} (c_{62} (\\Phi_{bb} \\Phi_{b} c_{5}) (\\Phi_{K} c_{8})) \\Phi_{b})
157 = (\\Phi_{K} (\\Phi_{K} (\\Phi_{K} (\\Phi_{K} (\\Phi_{K} T))))) (\\Phi_{(b,)} (\\Phi_{b(cccbb,b)} \\Phi_{b} c_{2} \\Phi_{b(bb,b)} c_{5} \\Phi_{(ccbbb,b)}))
158 = (\\Phi_{K} (\\Phi_{K} (\\Phi_{K} (\\Phi_{K} (\\Phi_{K} (\\Phi_{K} T)))))) (\\Phi_{(ccbb,cb)} c_{5} c_{5} \\Phi_{(cccb,)} \\Phi_{c(cc(ccbbb,b),)} \\Phi_{c(ccb,)} (\\Phi_{(ccbb,ccbb)} (\\Phi_{(bbb,(bcbb,cb))} c_{2})))
159 = (\\Phi_{K} (\\Phi_{K} (\\Phi_{K} (\\Phi_{K} (\\Phi_{K} T))))) (\\Phi_{b} (\\Phi_{bbb} \\Phi_{b} (\\Phi_{(bbb,b)} \\Phi_{bb} c_{2})))
160 = (\\Phi_{K} (\\Phi_{K} (\\Phi_{K} (\\Phi_{K} (\\Phi_{K} (\\Phi_{K} (\\Phi_{K} T))))))) (\\Phi_{bb} (\\Phi_{ccbb} c_{15} c_{15} (\\Phi_{bc(cccbb,b)} \\Phi_{(b,)} \\Phi_{(cccbbbbb,b)} c_{5} \\Phi_{b(bbb,b)} c_{2})) \\Phi_{cc(cccccbb,b)})
161 = (\\Phi_{K} (\\Phi_{K} (\\Phi_{K} (\\Phi_{K} (\\Phi_{K} (\\Phi_{K} T)))))) (\\Phi_{b} (\\Phi_{bbb} (\\Phi_{bbb} \\Phi_{b} \\Phi_{bb}) \\Phi_{bbb}))
162 = (\\Phi_{bbbb} \\Phi_{K} \\Phi_{K} \\Phi_{K} (\\Phi_{bb} \\Phi_{b})) (\\Phi_{K} (\\Phi_{bb} (\\Phi_{bbb} \\Phi_{b} \\Phi_{bb}) \\Phi_{bbb}))
163 = (\\Phi_{K} (\\Phi_{K} (\\Phi_{K} (\\Phi_{K} T)))) (\\Phi_{b} (\\Phi_{bbb} \\Phi_{b} \\Phi_{bb}))
164 = (\\Phi_{K} (\\Phi_{K} \\Phi_{})) (\\Phi_{bb} \\Phi_{b} \\Phi_{bb})
165 = (\\Phi_{K} (\\Phi_{K} T)) (\\Phi_{b} \\Phi_{(b,)})
166 = (\\Phi_{bbb} (\\Phi_{bbb} \\Phi_{K} \\Phi_{K}) \\Phi_{bb} \\Phi_{bb}) (\\Phi_{K} (\\Phi_{K} (\\Phi_{bbb} \\Phi_{b} \\Phi_{bb} \\Phi_{bb})))
167 = (\\Phi_{bbb} \\Phi_{K} \\Phi_{K} (\\Phi_{bb} \\Phi_{K})) (\\Phi_{K} (\\Phi_{cbb} \\Phi_{bcb} \\Phi_{bb} \\Phi_{cb}))
168 = (\\Phi_{K} (\\Phi_{K} (\\Phi_{K} (\\Phi_{K} T)))) (\\Phi_{(bb,b)} \\Phi_{(cb,)} (\\Phi_{(b(bb,cb),cb)} c_{2}) \\Phi_{c(c(bb,),)})
169 = (\\Phi_{K} (\\Phi_{bb} \\Phi_{b} c_{15})) (\\Phi_{(ccb,)} c_{15} \\Phi_{bb} \\Phi_{cbbb})
170 = (\\Phi_{K} (\\Phi_{bb} (\\Phi_{cbbbb} c_{15} \\Phi_{bb} \\Phi_{bb} c_{5}) c_{15})) (\\Phi_{(ccccb,)} \\Phi_{cccbb} c_{15} \\Phi_{bb} \\Phi_{cbbb} \\Phi_{ccccbb})
171 = (\\Phi_{bb(bcccb,)} \\Phi_{K} \\Phi_{K} \\Phi_{bb} c_{5} \\Phi_{bb} \\Phi_{bb} \\Phi_{cbbbb}) (\\Phi_{cccb} \\Phi_{ccccbb} \\Phi_{cbbb} \\Phi_{bb} (\\Phi_{bccccb} \\Phi_{b} \\Phi_{cccbb}))
172 = (\\Phi_{b(ccbb,b)} \\Phi_{K} c_{4} \\Phi_{bb} \\Phi_{cbbb} c_{15} c_{15}) (\\Phi_{bbbb} \\Phi_{b} \\Phi_{bb} \\Phi_{bb} c_{15})
173 = (\\Phi_{b(cccbb,b)} \\Phi_{K} c_{4} c_{15} (\\Phi_{(bb,bb)} c_{4}) \\Phi_{c(bb,bb)} c_{15} c_{15}) (\\Phi_{K} (\\Phi_{(cb,)} (\\Phi_{(bcb,b)} c_{15}) \\Phi_{(cb,b)}))
174 = (\\Phi_{bcbb} (\\Phi_{bb} \\Phi_{K}) \\Phi_{bcb} \\Phi_{bbb} (\\Phi_{bcb} (c_{62} (\\Phi_{bb} \\Phi_{b} c_{4}) (\\Phi_{K} c_{8})))) (\\Phi_{K} (\\Phi_{bb} \\Phi_{b} (\\Phi_{bbb} \\Phi_{b})))
175 = (\\Phi_{K} (\\Phi_{K} (\\Phi_{K} (\\Phi_{K} (\\Phi_{K} (\\Phi_{K} (\\Phi_{K} T))))))) (\\Phi_{(bb,b)} (\\Phi_{bb(b,)} (\\Phi_{bb} \\Phi_{b})) \\Phi_{(cbb,b)} (\\Phi_{(bbbbb,bb)} (\\Phi_{(bb,b)} c_{2})))
176 = (\\Phi_{bccb} (\\Phi_{bb} \\Phi_{K}) \\Phi_{bb} (\\Phi_{bbb} (c_{62} (\\Phi_{bb} \\Phi_{b} c_{4}) (\\Phi_{K} c_{8}))) \\Phi_{cbbb}) (\\Phi_{K} (\\Phi_{bb} \\Phi_{b} (\\Phi_{bbb} \\Phi_{b})))
177 = (\\Phi_{bccb} \\Phi_{(b,)} \\Phi_{cbbb} \\Phi_{bb} \\Phi_{(ccbb,b)}) (\\Phi_{bccb} \\Phi_{b} \\Phi_{bb} \\Phi_{bb} \\Phi_{cbbb})
178 = (\\Phi_{K} (\\Phi_{K} (\\Phi_{K} T))) (\\Phi_{(cccb,)} c_{15} (\\Phi_{(bb,(bcb,b))} c_{2}) c_{5} \\Phi_{(c(cbb,),b)})
179 = (\\Phi_{b} (\\Phi_{b(b,)} \\Phi_{K})) (\\Phi_{K} (\\Phi_{K} \\Phi_{}))
180 = (\\Phi_{bb} (\\Phi_{c(bbb,)} c_{5} \\Phi_{bcb} c_{5}) c_{5}) (\\Phi_{ccbb} \\Phi_{cbb} c_{5} \\Phi_{ccb} c_{5})
181 = (\\Phi_{cbbbb} (\\Phi_{(bb,b)} c_{2}) \\Phi_{bb} (\\Phi_{bbb} \\Phi_{K}) (c_{62} (\\Phi_{bb} \\Phi_{b} c_{5})) \\Phi_{b}) (\\Phi_{ccb} \\Phi_{cccb} \\Phi_{K} (\\Phi_{cccb} (\\Phi_{(bb(bb,b),bb)} (c_{62} (\\Phi_{bb} \\Phi_{b} c_{5})) \\Phi_{K} c_{5})))
182 = (\\Phi_{K} (\\Phi_{K} (\\Phi_{K} T))) (\\Phi_{c(ccbbb,bb)} \\Phi_{b} c_{2} \\Phi_{bbcb} (\\Phi_{c(cbbbb,)} (\\Phi_{(bb,b)} c_{5})) (c_{62} (\\Phi_{bb} \\Phi_{b} c_{5})) \\Phi_{b} (c_{62} (\\Phi_{bb} \\Phi_{b} c_{5})) \\Phi_{b})
183 = (\\Phi_{bb} (\\Phi_{bccb} (\\Phi_{bcb} (\\Phi_{b(b,)} \\Phi_{K}) \\Phi_{K}) \\Phi_{bb} (\\Phi_{bbb} (c_{62} (\\Phi_{bb} \\Phi_{b} c_{4}) (\\Phi_{K} c_{8})))) \\Phi_{(bcbbb,bbb)}) (\\Phi_{K} (\\Phi_{K} (\\Phi_{K} (\\Phi_{K} (\\Phi_{b} \\Phi_{b})))))
184 = (\\Phi_{bb} \\Phi_{b} c_{5}) (\\Phi_{bb} (\\Phi_{(bb,)} c_{5}) c_{2})
185 = (\\Phi_{K} (\\Phi_{K} (\\Phi_{K} T))) (\\Phi_{(cccb,b)} c_{2} \\Phi_{bcbcb} c_{4} (\\Phi_{ccc(bbb,)} c_{5}) c_{4})
186 = (\\Phi_{K} (\\Phi_{K} (\\Phi_{K} (\\Phi_{K} (\\Phi_{K} (\\Phi_{K} T)))))) (\\Phi_{b(cc(b,),cccb)} \\Phi_{b} (c_{62} (\\Phi_{bb} \\Phi_{b} c_{5})) \\Phi_{b} (\\Phi_{bccccbb} \\Phi_{b}) \\Phi_{cb(bbcb,b)} c_{2} c_{1} (\\Phi_{(cc(ccbb,bbb),bb)} \\Phi_{cb}))
187 = (\\Phi_{b(bccb,)} \\Phi_{K} \\Phi_{bb} c_{4} \\Phi_{bcb} \\Phi_{c(bbb,)}) (\\Phi_{bcb} \\Phi_{b} \\Phi_{ccb} (\\Phi_{ccbb} \\Phi_{cbb}))
188 = (\\Phi_{(b,)} c_{15}) (\\Phi_{K} c_{8})
189 = (\\Phi_{b(bccb,)} \\Phi_{K} \\Phi_{bb} c_{5} \\Phi_{bcb} \\Phi_{c(bbb,)}) (\\Phi_{bcb} \\Phi_{b} \\Phi_{ccb} (\\Phi_{ccbb} \\Phi_{cbb}))
190 = (\\Phi_{K} (\\Phi_{K} (\\Phi_{K} c_{9}))) (\\Phi_{b} (\\Phi_{bb} \\Phi_{b}))
191 = (\\Phi_{bbb} \\Phi_{K} \\Phi_{K} (\\Phi_{bbb} (c_{62} (\\Phi_{bb} \\Phi_{b} c_{4}) (\\Phi_{K} c_{8})) \\Phi_{b})) (\\Phi_{K} (\\Phi_{b} (\\Phi_{bb} \\Phi_{b})))
192 = (\\Phi_{bbccb} (\\Phi_{bb} \\Phi_{K}) \\Phi_{bb} c_{5} \\Phi_{bcb} \\Phi_{c(bbb,)}) (\\Phi_{bbcb} \\Phi_{K} \\Phi_{b} \\Phi_{ccb} (\\Phi_{ccbb} \\Phi_{cbb}))
193 = (\\Phi_{b} \\Phi_{K}) (\\Phi_{b} \\Phi_{c})
194 = (\\Phi_{K} (\\Phi_{K} (\\Phi_{K} (\\Phi_{K} (\\Phi_{K} T))))) (\\Phi_{c(bb,(b,))} \\Phi_{(bbb,bb)} \\Phi_{bbb} \\Phi_{(cb,)} \\Phi_{(ccbbb,b)})
195 = (\\Phi_{b} (\\Phi_{bb} \\Phi_{b})) (\\Phi_{cb} \\Phi_{cb} \\Phi_{cb})
196 = (\\Phi_{bbbb} \\Phi_{b} c_{4} (c_{62} (\\Phi_{bb} \\Phi_{b} c_{5}) (\\Phi_{K} c_{8})) (\\Phi_{bb} c_{7})) (\\Phi_{cbbb} \\Phi_{K} \\Phi_{bb} (c_{62} (\\Phi_{bb} \\Phi_{b} c_{5})) \\Phi_{b})
197 = (\\Phi_{K} (\\Phi_{K} (\\Phi_{K} T))) (\\Phi_{c(c(bbb,ccbbbb),bb)} \\Phi_{b} c_{5} (\\Phi_{cc(cbbbb,)} \\Phi_{cbb} c_{5}) (c_{62} (\\Phi_{bb} \\Phi_{b} c_{5})) \\Phi_{b} c_{1} c_{2} \\Phi_{cb(bb,bccb)} c_{7} (c_{62} (\\Phi_{bb} \\Phi_{b} c_{5}) (\\Phi_{K} c_{8})) (\\Phi_{bb} c_{7}) (c_{62} (\\Phi_{bb} \\Phi_{b} c_{5})) \\Phi_{b})
198 = (\\Phi_{ccbb} \\Phi_{b} (c_{62} (\\Phi_{bb} \\Phi_{b} c_{4}) (\\Phi_{K} c_{8})) \\Phi_{bbb} c_{2}) (\\Phi_{bbb} (\\Phi_{bb} (c_{62} (\\Phi_{bb} \\Phi_{b} c_{5}) (\\Phi_{K} c_{8}))) \\Phi_{bb} c_{2})
199 = (\\Phi_{K} (\\Phi_{K} T)) (\\Phi_{cccbb(b,)} c_{15} \\Phi_{b} (c_{62} (\\Phi_{bb} \\Phi_{b} c_{4}) (\\Phi_{K} c_{8})) \\Phi_{bbbb} c_{2} c_{15})
200 = (\\Phi_{bc(b,)} (\\Phi_{cb(cb,ccb)} \\Phi_{(bcccbb,bbbb)} (\\Phi_{ccbb} (\\Phi_{bc(ccbbb,)} (c_{62} (\\Phi_{bb} \\Phi_{b} c_{4}) (\\Phi_{K} c_{8}))) c_{15}) (\\Phi_{(bb,bcbcb)} c_{5}) (\\Phi_{bccbbcb} (\\Phi_{bb} \\Phi_{K})) c_{5} (\\Phi_{bcccb} (c_{62} (\\Phi_{bb} \\Phi_{b} c_{4}) (\\Phi_{K} c_{8})))) \\Phi_{K} \\Phi_{(ccccccbbb,b)}) (\\Phi_{K} (\\Phi_{K} (\\Phi_{K} (\\Phi_{K} (\\Phi_{K} (\\Phi_{b} (\\Phi_{bb} \\Phi_{b})))))))
201 = (\\Phi_{cbb} (\\Phi_{bcb} (c_{62} (\\Phi_{bb} \\Phi_{b} c_{4}) (\\Phi_{K} c_{8}))) (\\Phi_{bcbb} (\\Phi_{bcb} (\\Phi_{b(b,)} \\Phi_{K}) \\Phi_{K}) \\Phi_{bcb}) \\Phi_{(bbbb,bbb)}) (\\Phi_{K} (\\Phi_{K} (\\Phi_{K} (\\Phi_{K} (\\Phi_{b} \\Phi_{b})))))
202 = (\\Phi_{K} (\\Phi_{K} (\\Phi_{K} T))) (\\Phi_{cbbbb} (\\Phi_{(b(bb,b),(bb,b))} c_{1} c_{5}) (\\Phi_{(cb,b)} c_{5}) \\Phi_{bc(cb,)} (c_{62} (\\Phi_{bb} \\Phi_{b} c_{5})) \\Phi_{b})
203 = (\\Phi_{ccc(b,cccb)} (\\Phi_{bc(ccccbb,)} (c_{62} (\\Phi_{bb} \\Phi_{b} c_{4}) (\\Phi_{K} c_{8}))) c_{15} \\Phi_{ccccbb} (\\Phi_{bcbbcb} \\Phi_{K}) c_{5} (\\Phi_{(bcbb,cbcb)} c_{5}) (\\Phi_{bccccb} (c_{62} (\\Phi_{bb} \\Phi_{b} c_{4}) (\\Phi_{K} c_{8}))) \\Phi_{ccccbb}) (\\Phi_{bbbb} \\Phi_{K} \\Phi_{b} \\Phi_{bb} (\\Phi_{bbb} \\Phi_{b}))
204 = (\\Phi_{K} T) (\\Phi_{b(ccc(c(ccc(c(cccccb,b),),),),)} (c_{62} (\\Phi_{bb} \\Phi_{b} c_{5}) (\\Phi_{K} c_{8})) \\Phi_{b} (c_{62} (\\Phi_{bb} \\Phi_{b} c_{4})) (\\Phi_{(bbcb,b)} c_{1}) \\Phi_{cb} \\Phi_{b} (c_{62} (\\Phi_{bb} \\Phi_{b} c_{4})) (\\Phi_{(bbcb,b)} c_{1}) \\Phi_{cb} (c_{62} (\\Phi_{bb} \\Phi_{b} c_{5}) (\\Phi_{K} c_{8})) c_{5} c_{15} (\\Phi_{(bcb,cbbbb)} c_{2}) (c_{62} (\\Phi_{bb} \\Phi_{b} c_{5}) (\\Phi_{K} c_{8})) (\\Phi_{bc(cccccbccbbbb,ccbbbb)} (c_{62} (\\Phi_{bb} \\Phi_{b} c_{5}) (\\Phi_{K} c_{8}))) (\\Phi_{bcccc(cb,bbb)} (c_{62} (\\Phi_{bb} \\Phi_{b} c_{5}) (\\Phi_{K} c_{8}))))
205 = (\\Phi_{K} (\\Phi_{K} T)) (\\Phi_{bc(cccccb,b)} (\\Phi_{b(cb,)} (c_{62} (\\Phi_{bb} \\Phi_{b} c_{5}) (\\Phi_{K} c_{8})) (\\Phi_{(bb,b)} c_{1})) (\\Phi_{(bb,b)} c_{1}) (c_{62} (\\Phi_{bb} \\Phi_{b} c_{5}) (\\Phi_{K} c_{8})) c_{5} c_{15} (\\Phi_{(bcb,cbbbb)} c_{2}) (c_{62} (\\Phi_{bb} \\Phi_{b} c_{5}) (\\Phi_{K} c_{8})) (\\Phi_{bc(cccccbbb,bb)} (c_{62} (\\Phi_{bb} \\Phi_{b} c_{5}) (\\Phi_{K} c_{8}))) (\\Phi_{bcccc(cb,bbb)} (c_{62} (\\Phi_{bb} \\Phi_{b} c_{5}) (\\Phi_{K} c_{8}))))
206 = (\\Phi_{bb} \\Phi_{K} \\Phi_{K}) (\\Phi_{c(ccbb,b)} c_{4} c_{5} (\\Phi_{(bbb,b)} c_{5}) \\Phi_{(cbbb,b)} c_{2} c_{2})
207 = (\\Phi_{K} (\\Phi_{K} (\\Phi_{K} T))) (\\Phi_{(ccb,)} c_{2} (\\Phi_{(bbb,cb)} c_{2}) (\\Phi_{c(cbbb,)} c_{1}))
208 = (\\Phi_{K} (\\Phi_{K} \\Phi_{})) (\\Phi_{bb} \\Phi_{b} \\Phi_{cb})
209 = (\\Phi_{K} (\\Phi_{K} \\Phi_{})) (\\Phi_{b} (\\Phi_{bb} \\Phi_{b}))
210 = (\\Phi_{(bb,)} \\Phi_{bb} (\\Phi_{bbb} \\Phi_{b})) (\\Phi_{(ccb,)} \\Phi_{bb} \\Phi_{bb} \\Phi_{cbbb})
211 = (\\Phi_{bbb} \\Phi_{K} \\Phi_{K} \\Phi_{K}) (\\Phi_{K} (\\Phi_{bb} \\Phi_{b} \\Phi_{(bb,)}))
212 = (\\Phi_{cbb} c_{1} \\Phi_{b(b,)} c_{1}) (\\Phi_{b} \\Phi_{K})
213 = (\\Phi_{b(ccb,)} \\Phi_{K} (\\Phi_{(bb,b)} c_{2}) (\\Phi_{bbb} (c_{62} (\\Phi_{bb} \\Phi_{b} c_{5}) (\\Phi_{K} c_{8}))) \\Phi_{cbbb}) (\\Phi_{K} (\\Phi_{b} (\\Phi_{bb} \\Phi_{b})))
214 = (\\Phi_{K} (\\Phi_{K} T)) (\\Phi_{cccccbb(b,)} c_{15} \\Phi_{b} \\Phi_{cb} c_{15} (c_{62} (\\Phi_{bb} \\Phi_{b} c_{4})) \\Phi_{b(bcb,bb)} c_{2} c_{15})
215 = (\\Phi_{K} (\\Phi_{K} (\\Phi_{K} T))) (\\Phi_{ccbcb} c_{15} (\\Phi_{(b(bb,b),b)} c_{1} c_{4}) (\\Phi_{cbbb} c_{15}) (\\Phi_{bbb} (c_{62} (\\Phi_{bb} \\Phi_{b} c_{5}) (\\Phi_{K} c_{8}))) (\\Phi_{bcbbb} (c_{62} (\\Phi_{bb} \\Phi_{b} c_{4}) (\\Phi_{K} c_{8}))))
216 = (\\Phi_{K} (\\Phi_{K} (\\Phi_{K} T))) (\\Phi_{bccb} \\Phi_{b} (\\Phi_{(bb,b)} c_{1}) (\\Phi_{bbb} (c_{62} (\\Phi_{bb} \\Phi_{b} c_{5}) (\\Phi_{K} c_{8}))) (\\Phi_{bcbbb} (c_{62} (\\Phi_{bb} \\Phi_{b} c_{4}) (\\Phi_{K} c_{8}))))
217 = (\\Phi_{K} (\\Phi_{K} (\\Phi_{K} T))) (\\Phi_{(ccccb,)} (\\Phi_{(bb,b)} c_{1}) c_{15} (\\Phi_{(bb,bbb)} c_{2}) (c_{62} (\\Phi_{bb} \\Phi_{b} c_{5}) (\\Phi_{K} c_{8})) \\Phi_{c(cbb,bb)})
218 = (\\Phi_{K} (\\Phi_{bb} \\Phi_{b} c_{15})) (\\Phi_{(ccb,)} (\\Phi_{(bb,b)} c_{1}) (\\Phi_{bbb} (c_{62} (\\Phi_{bb} \\Phi_{b} c_{5}) (\\Phi_{K} c_{8}))) \\Phi_{cbbb})
219 = (\\Phi_{K} (\\Phi_{K} (\\Phi_{K} (\\Phi_{K} (\\Phi_{K} (\\Phi_{K} T)))))) (\\Phi_{bcb} (\\Phi_{cbcccb} (\\Phi_{bcb} (c_{62} (\\Phi_{bb} \\Phi_{b} c_{4}) (\\Phi_{K} c_{8}))) (\\Phi_{ccbb} \\Phi_{cbcb} c_{15}) (c_{62} (\\Phi_{bb} \\Phi_{b} c_{4}) (\\Phi_{K} c_{8})) c_{2} \\Phi_{bcbb}) \\Phi_{bb} \\Phi_{cbc(bbbbcb,)})
220 = (\\Phi_{b} \\Phi_{K}) (\\Phi_{bb} (\\Phi_{(bb,)} c_{5}) c_{2})
221 = (\\Phi_{b} (\\Phi_{bb} (\\Phi_{bbb} \\Phi_{K} \\Phi_{K}))) (\\Phi_{K} (\\Phi_{bb} \\Phi_{K} (\\Phi_{bc} \\Phi_{b})))
222 = (\\Phi_{K} (\\Phi_{K} (\\Phi_{K} T))) (\\Phi_{(cb,cb)} (\\Phi_{(b(bcb,b),b)} c_{1} c_{5}) \\Phi_{ccb} (\\Phi_{bbb} (c_{62} (\\Phi_{bb} \\Phi_{b} c_{5}) (\\Phi_{K} c_{8}))) (\\Phi_{bcb(cb,b)} (c_{62} (\\Phi_{bb} \\Phi_{b} c_{4}) (\\Phi_{K} c_{8}))))
223 = (\\Phi_{K} T) (\\Phi_{bccb(cccccb,b)} (c_{62} (\\Phi_{bb} \\Phi_{b} c_{5}) (\\Phi_{K} c_{8})) c_{15} c_{15} (\\Phi_{bcc(ccbb,b)} (c_{62} (\\Phi_{bb} \\Phi_{b} c_{5}) (\\Phi_{K} c_{8})) c_{15} (\\Phi_{(b(bb,b),b)} c_{1} c_{4}) c_{15} (\\Phi_{(b(bb,b),b)} c_{1} c_{4})) (c_{62} (\\Phi_{bb} \\Phi_{b} c_{5}) (\\Phi_{K} c_{8})) c_{5} c_{15} (\\Phi_{(bcb,cbbbb)} c_{2}) (c_{62} (\\Phi_{bb} \\Phi_{b} c_{5}) (\\Phi_{K} c_{8})) (\\Phi_{bc(cccccbcbb,cbb)} (c_{62} (\\Phi_{bb} \\Phi_{b} c_{5}) (\\Phi_{K} c_{8}))) (\\Phi_{bcccc(cb,bbb)} (c_{62} (\\Phi_{bb} \\Phi_{b} c_{5}) (\\Phi_{K} c_{8}))))
224 = (\\Phi_{bbbb} \\Phi_{b} \\Phi_{bb} (\\Phi_{bcbb} \\Phi_{b} \\Phi_{bcb}) \\Phi_{ccbb}) (\\Phi_{K} (\\Phi_{bbbcb} \\Phi_{K} \\Phi_{K} \\Phi_{K} \\Phi_{cb} \\Phi_{cb}))
225 = (\\Phi_{bb} \\Phi_{K} \\Phi_{K}) (\\Phi_{b} (\\Phi_{bc} \\Phi_{b}))