📄 test.out
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t is ( = a 1 )u is ( = b )v is ( = 4 )w is =t.equals_tree(t) is truet.equals_tree(u) is falset.equals_tree(v) is falset.equals_tree(w) is falset.equals_tree(void) is falset.equals_tree_partial(t) is truet.equals_tree_partial(u) is falset.equals_tree_partial(v) is falset.equals_tree_partial(w) is truet.equals_tree_partial(void) is truea is ( A ( B C ( A B ) ) ( A B ) ( F ( A B ) ) ( A ( A B ) ) ) J A---------------------J | B-----A-----F----A | | | | C--A B A A | | | B B Bx is second sibling of upperleftmost A: ( A B ) ( F ( A B ) ) ( A ( A B ) )y is child B of x: Bx.equals_tree(@(A B)) is truex.equals_list(@(A B)) is falsex.equals_list_partial(@(A B)) is truea.equals_tree(@(A B)) is falsea.equals_tree_partial(@(A B)) is truey.equals_list(@[B]) is truey.equals_list_partial(@[B]) is truea.find_all_partial(@(A B)): ( A ( B C ( A B ) ) ( A B ) ( F ( A B ) ) ( A ( A B ) ) ) J ( A B ) ( A B ) ( F ( A B ) ) ( A ( A B ) ) ( A B ) ( A B )a.find_all_partial(@[A])): ( A ( B C ( A B ) ) ( A B ) ( F ( A B ) ) ( A ( A B ) ) ) J ( A B ) ( A B ) ( F ( A B ) ) ( A ( A B ) ) ( A B ) ( A ( A B ) ) ( A B )a.find_all(@(A B)): ( A B ) ( A B ) ( F ( A B ) ) ( A ( A B ) ) ( A B ) ( A B )Test results:equals_tree is okequals_tree_partial is okequals_list is okequals_list_partial is ok
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