Merge pull request #17 from tigergraph/fix_tri_count

fix tri_count

algorithms/examples/Community/tri_count.gsql

@@ -1,20 +1,22 @@
 CREATE QUERY tri_count() FOR GRAPH social {
 # Compute the total number of triangles in the GRAPH. No input parameters are needed.
         SumAccum<int> @@cnt;
+              SetAccum<VERTEX> @self;
 
-        Start = {ANY};
+        all = {Person.*};
+        all = SELECT s
+              FROM all:s 
+              ACCUM s.@self += s;
 
 # For each edge e, the number of triangles that contain e is equivalent
-# to the number of common neighbors between vertices s and t  
-        Result = SELECT t
-                 FROM Start:s -(:e)-> :t
-                 WHERE getvid(s) > getvid(t)
-                 ACCUM INT c = COUNT((s.neighbors()) INTERSECT (t.neighbors())),
-                       @@cnt += c
-                 ;
-
+# to the number of common neighbors between vertices s and t 
+
+        tmp = SELECT t
+              FROM all:s -((Coworker):e) -:t
+              WHERE getvid(s) > getvid(t)
+              ACCUM INT c = COUNT((s.neighbors("Coworker") MINUS s.@self) INTERSECT (t.neighbors("Coworker") MINUS t.@self)),
+                    @@cnt += c;
+                            
 # Each triangle is counted 3 times for each edge, so final result is divided by 3
         PRINT @@cnt/3 AS num_triangles;
 }
-
-#INSTALL QUERY tri_count

algorithms/examples/Community/tri_count_fast.gsql

@@ -1,24 +1,34 @@
 CREATE QUERY tri_count_fast() FOR GRAPH social {
-# Compute the total number of triangles in the GRAPH. No input parameters are needed.
-# Use an algorithm which is fast but use additional memory for temporary storage
-        SumAccum<int> @@cnt;
+# Compute the total number of triangles in the graph
+# This algorithm is faster than tri_count but uses additional memory for temporary storage
+        SumAccum<int> @@cnt, @outdegree;
         SetAccum<int> @neighbors;
-
-        Start = {ANY};
+
+        all = {Person.*};
+        all = SELECT s
+              FROM all:s
+              ACCUM s.@outdegree += s.outdegree("Coworker");
+
+        tmp = SELECT s
+              FROM all:s -((Coworker)) -:t
+              ACCUM IF s == t THEN 
+                      s.@outdegree += -1
+              END;
 
 # We build up our neighbor lists manually because we'll only build them up on the 2 smaller vertices on a triangle. 
-        T0 = SELECT t
-             FROM Start:s-()-> :t
-             WHERE (s.outdegree()) > (t.outdegree()) OR ((s.outdegree()) == (t.outdegree()) AND getvid(s) > getvid(t))
-             ACCUM t.@neighbors += getvid(s);
-
+
+        tmp = SELECT t
+              FROM all:s-((Coworker))-> :t
+              WHERE s.@outdegree > t.@outdegree OR (s.@outdegree == t.@outdegree AND getvid(s) > getvid(t))
+              ACCUM t.@neighbors += getvid(s);
+
 # Here we compute the intersection for 2 points on the triangle.
-        T1 = SELECT t
-             FROM Start:s-(:e)-> :t
-             ACCUM @@cnt += COUNT(s.@neighbors INTERSECT t.@neighbors);
-
+        tmp = SELECT t
+              FROM all:s-((Coworker))-> :t
+              WHERE s != t
+              ACCUM @@cnt += COUNT(s.@neighbors INTERSECT t.@neighbors);
+
 # Divide by 2 because every triangle was counted twice
         PRINT @@cnt/2 AS num_triangles;
+
 }
-
-#INSTALL QUERY tri_count_fast

algorithms/templates/tri_count.gtmp

@@ -1,20 +1,22 @@
 CREATE QUERY tri_count() FOR GRAPH *graph* {
 # Compute the total number of triangles in the GRAPH. No input parameters are needed.
         SumAccum<int> @@cnt;
+              SetAccum<VERTEX> @self;
 
-        Start = {*vertex-types*};
+        all = {*vertex-types*};
+        all = SELECT s
+              FROM all:s 
+              ACCUM s.@self += s;
 
 # For each edge e, the number of triangles that contain e is equivalent
-# to the number of common neighbors between vertices s and t  
-        Result = SELECT t
-                 FROM Start:s -(*edge-types*:e)-> :t
-                 WHERE getvid(s) > getvid(t)
-                 ACCUM INT c = COUNT((*s_neighbors*) INTERSECT (*t_neighbors*)),
-                       @@cnt += c
-                 ;
-
+# to the number of common neighbors between vertices s and t 
+
+        tmp = SELECT t
+              FROM all:s -(*edge-types*:e) -:t
+              WHERE getvid(s) > getvid(t)
+              ACCUM INT c = COUNT((*s_neighbors* MINUS s.@self) INTERSECT (*t_neighbors* MINUS t.@self)),
+                    @@cnt += c;
+                            
 # Each triangle is counted 3 times for each edge, so final result is divided by 3
         PRINT @@cnt/3 AS num_triangles;
 }
-
-#INSTALL QUERY tri_count

algorithms/templates/tri_count_fast.gtmp

@@ -1,24 +1,34 @@
 CREATE QUERY tri_count_fast() FOR GRAPH *graph* {
-# Compute the total number of triangles in the GRAPH. No input parameters are needed.
-# Use an algorithm which is fast but use additional memory for temporary storage
-        SumAccum<int> @@cnt;
+# Compute the total number of triangles in the graph
+# This algorithm is faster than tri_count but uses additional memory for temporary storage
+        SumAccum<int> @@cnt, @outdegree;
         SetAccum<int> @neighbors;
-
-        Start = {*vertex-types*};
+
+        all = {*vertex-types*};
+        all = SELECT s
+              FROM all:s
+              ACCUM s.@outdegree += *s_outdegrees*;
+
+        tmp = SELECT s
+              FROM all:s -(*edge-types*) -:t
+              ACCUM IF s == t THEN 
+                      s.@outdegree += -1
+              END;
 
 # We build up our neighbor lists manually because we'll only build them up on the 2 smaller vertices on a triangle. 
-        T0 = SELECT t
-             FROM Start:s-(*edge-types*)-> :t
-             WHERE (*s_outdegrees*) > (*t_outdegrees*) OR ((*s_outdegrees*) == (*t_outdegrees*) AND getvid(s) > getvid(t))
-             ACCUM t.@neighbors += getvid(s);
-
+
+        tmp = SELECT t
+              FROM all:s-(*edge-types*)-> :t
+              WHERE s.@outdegree > t.@outdegree OR (s.@outdegree == t.@outdegree AND getvid(s) > getvid(t))
+              ACCUM t.@neighbors += getvid(s);
+
 # Here we compute the intersection for 2 points on the triangle.
-        T1 = SELECT t
-             FROM Start:s-(*edge-types*:e)-> :t
-             ACCUM @@cnt += COUNT(s.@neighbors INTERSECT t.@neighbors);
-
+        tmp = SELECT t
+              FROM all:s-(*edge-types*)-> :t
+              WHERE s != t
+              ACCUM @@cnt += COUNT(s.@neighbors INTERSECT t.@neighbors);
+
 # Divide by 2 because every triangle was counted twice
         PRINT @@cnt/2 AS num_triangles;
+
 }
-
-#INSTALL QUERY tri_count_fast