Abdelrahman Said
286 lines
4.6 KiB
Plaintext
286 lines
4.6 KiB
Plaintext
UNDIRECTED
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igraph_neighbors()
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undirected; ALL; NO_LOOPS; MULTIPLE;
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0: ( 3 3 )
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1: ( 4 )
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2: ( 3 3 3 4 )
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3: ( 0 0 2 2 2 4 )
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4: ( 1 2 3 )
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5: ( )
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6: ( )
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undirected; ALL; LOOPS_ONCE; MULTIPLE;
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0: ( 3 3 )
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1: ( 1 4 )
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2: ( 3 3 3 4 )
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3: ( 0 0 2 2 2 4 )
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4: ( 1 2 3 4 4 )
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5: ( )
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6: ( 6 6 )
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undirected; ALL; LOOPS_TWICE; MULTIPLE;
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0: ( 3 3 )
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1: ( 1 1 4 )
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2: ( 3 3 3 4 )
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3: ( 0 0 2 2 2 4 )
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4: ( 1 2 3 4 4 4 4 )
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5: ( )
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6: ( 6 6 6 6 )
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igraph_adjlist_init()
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undirected; ALL; NO_LOOPS; MULTIPLE;
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0: ( 3 3 )
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1: ( 4 )
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2: ( 3 3 3 4 )
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3: ( 0 0 2 2 2 4 )
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4: ( 1 2 3 )
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5: ( )
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6: ( )
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undirected; ALL; LOOPS_ONCE; MULTIPLE;
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0: ( 3 3 )
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1: ( 1 4 )
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2: ( 3 3 3 4 )
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3: ( 0 0 2 2 2 4 )
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4: ( 1 2 3 4 4 )
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5: ( )
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6: ( 6 6 )
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undirected; ALL; LOOPS_TWICE; MULTIPLE;
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0: ( 3 3 )
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1: ( 1 1 4 )
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2: ( 3 3 3 4 )
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3: ( 0 0 2 2 2 4 )
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4: ( 1 2 3 4 4 4 4 )
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5: ( )
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6: ( 6 6 6 6 )
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igraph_incident()
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undirected; ALL; NO_LOOPS;
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0: ( 2 1 )
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1: ( 4 )
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2: ( 9 7 3 5 )
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3: ( 2 1 9 7 3 6 )
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4: ( 4 5 6 )
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5: ( )
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6: ( )
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undirected; ALL; LOOPS_ONCE;
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0: ( 2 1 )
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1: ( 10 4 )
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2: ( 9 7 3 5 )
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3: ( 2 1 9 7 3 6 )
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4: ( 4 5 6 8 0 )
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5: ( )
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6: ( 12 11 )
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undirected; ALL; LOOPS_TWICE;
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0: ( 2 1 )
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1: ( 10 10 4 )
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2: ( 9 7 3 5 )
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3: ( 2 1 9 7 3 6 )
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4: ( 4 5 6 8 0 8 0 )
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5: ( )
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6: ( 12 11 12 11 )
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igraph_inclist_init()
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undirected; ALL; NO_LOOPS;
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0: ( 2 1 )
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1: ( 4 )
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2: ( 9 7 3 5 )
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3: ( 2 1 9 7 3 6 )
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4: ( 4 5 6 )
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5: ( )
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6: ( )
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undirected; ALL; LOOPS_ONCE;
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0: ( 2 1 )
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1: ( 10 4 )
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2: ( 9 7 3 5 )
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3: ( 2 1 9 7 3 6 )
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4: ( 4 5 6 8 0 )
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5: ( )
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6: ( 12 11 )
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undirected; ALL; LOOPS_TWICE;
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0: ( 2 1 )
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1: ( 10 10 4 )
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2: ( 9 7 3 5 )
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3: ( 2 1 9 7 3 6 )
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4: ( 4 5 6 8 0 8 0 )
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5: ( )
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6: ( 12 11 12 11 )
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DIRECTED ALL
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igraph_neighbors()
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directed; ALL; NO_LOOPS; MULTIPLE;
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0: ( 3 3 )
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1: ( 4 )
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2: ( 3 3 3 4 )
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3: ( 0 0 2 2 2 4 )
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4: ( 1 2 3 )
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5: ( )
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6: ( )
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directed; ALL; LOOPS_ONCE; MULTIPLE;
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0: ( 3 3 )
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1: ( 1 4 )
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2: ( 3 3 3 4 )
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3: ( 0 0 2 2 2 4 )
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4: ( 1 2 3 4 4 )
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5: ( )
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6: ( 6 6 )
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directed; ALL; LOOPS_TWICE; MULTIPLE;
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0: ( 3 3 )
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1: ( 1 1 4 )
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2: ( 3 3 3 4 )
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3: ( 0 0 2 2 2 4 )
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4: ( 1 2 3 4 4 4 4 )
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5: ( )
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6: ( 6 6 6 6 )
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igraph_adjlist_init()
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directed; ALL; NO_LOOPS; MULTIPLE;
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0: ( 3 3 )
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1: ( 4 )
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2: ( 3 3 3 4 )
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3: ( 0 0 2 2 2 4 )
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4: ( 1 2 3 )
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5: ( )
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6: ( )
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directed; ALL; LOOPS_ONCE; MULTIPLE;
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0: ( 3 3 )
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1: ( 1 4 )
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2: ( 3 3 3 4 )
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3: ( 0 0 2 2 2 4 )
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4: ( 1 2 3 4 4 )
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5: ( )
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6: ( 6 6 )
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directed; ALL; LOOPS_TWICE; MULTIPLE;
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0: ( 3 3 )
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1: ( 1 1 4 )
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2: ( 3 3 3 4 )
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3: ( 0 0 2 2 2 4 )
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4: ( 1 2 3 4 4 4 4 )
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5: ( )
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6: ( 6 6 6 6 )
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igraph_incident()
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directed; ALL; NO_LOOPS;
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0: ( 2 1 )
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1: ( 4 )
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2: ( 9 7 3 5 )
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3: ( 2 1 7 9 3 6 )
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4: ( 4 5 6 )
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5: ( )
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6: ( )
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directed; ALL; LOOPS_ONCE;
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0: ( 2 1 )
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1: ( 10 4 )
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2: ( 9 7 3 5 )
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3: ( 2 1 7 9 3 6 )
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4: ( 4 5 6 8 0 )
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5: ( )
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6: ( 12 11 )
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directed; ALL; LOOPS_TWICE;
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0: ( 2 1 )
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1: ( 10 10 4 )
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2: ( 9 7 3 5 )
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3: ( 2 1 7 9 3 6 )
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4: ( 4 5 6 8 8 0 0 )
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5: ( )
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6: ( 12 12 11 11 )
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igraph_inclist_init()
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directed; ALL; NO_LOOPS;
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0: ( 2 1 )
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1: ( 4 )
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2: ( 9 7 3 5 )
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3: ( 2 1 7 9 3 6 )
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4: ( 4 5 6 )
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5: ( )
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6: ( )
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directed; ALL; LOOPS_ONCE;
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0: ( 2 1 )
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1: ( 10 4 )
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2: ( 9 7 3 5 )
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3: ( 2 1 7 9 3 6 )
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4: ( 4 5 6 8 0 )
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5: ( )
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6: ( 12 11 )
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directed; ALL; LOOPS_TWICE;
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0: ( 2 1 )
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1: ( 10 10 4 )
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2: ( 9 7 3 5 )
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3: ( 2 1 7 9 3 6 )
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4: ( 4 5 6 8 8 0 0 )
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5: ( )
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6: ( 12 12 11 11 )
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DIRECTED OUT
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igraph_neighbors()
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directed; OUT; NO_LOOPS; MULTIPLE;
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0: ( 3 3 )
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1: ( 4 )
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2: ( 3 3 4 )
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3: ( 2 4 )
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4: ( )
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5: ( )
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6: ( )
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directed; OUT; LOOPS_ONCE; MULTIPLE;
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0: ( 3 3 )
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1: ( 1 4 )
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2: ( 3 3 4 )
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3: ( 2 4 )
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4: ( 4 4 )
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5: ( )
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6: ( 6 6 )
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igraph_adjlist_init()
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directed; OUT; NO_LOOPS; MULTIPLE;
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0: ( 3 3 )
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1: ( 4 )
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2: ( 3 3 4 )
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3: ( 2 4 )
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4: ( )
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5: ( )
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6: ( )
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directed; OUT; LOOPS_ONCE; MULTIPLE;
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0: ( 3 3 )
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1: ( 1 4 )
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2: ( 3 3 4 )
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3: ( 2 4 )
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4: ( 4 4 )
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5: ( )
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6: ( 6 6 )
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igraph_incident()
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directed; OUT; NO_LOOPS;
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0: ( 2 1 )
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1: ( 4 )
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2: ( 9 3 5 )
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3: ( 7 6 )
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4: ( )
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5: ( )
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6: ( )
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directed; OUT; LOOPS_ONCE;
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0: ( 2 1 )
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1: ( 10 4 )
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2: ( 9 3 5 )
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3: ( 7 6 )
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4: ( 8 0 )
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5: ( )
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6: ( 12 11 )
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igraph_inclist_init()
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directed; OUT; NO_LOOPS;
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0: ( 2 1 )
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1: ( 4 )
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2: ( 9 3 5 )
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3: ( 7 6 )
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4: ( )
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5: ( )
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6: ( )
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directed; OUT; LOOPS_ONCE;
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0: ( 2 1 )
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1: ( 10 4 )
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2: ( 9 3 5 )
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3: ( 7 6 )
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4: ( 8 0 )
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5: ( )
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6: ( 12 11 )
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