MAYBE Problem: div(X,e()) -> i(X) i(div(X,Y)) -> div(Y,X) div(div(X,Y),Z) -> div(Y,div(i(X),Z)) Proof: DP Processor: DPs: div#(X,e()) -> i#(X) i#(div(X,Y)) -> div#(Y,X) div#(div(X,Y),Z) -> i#(X) div#(div(X,Y),Z) -> div#(i(X),Z) div#(div(X,Y),Z) -> div#(Y,div(i(X),Z)) TRS: div(X,e()) -> i(X) i(div(X,Y)) -> div(Y,X) div(div(X,Y),Z) -> div(Y,div(i(X),Z)) EDG Processor: DPs: div#(X,e()) -> i#(X) i#(div(X,Y)) -> div#(Y,X) div#(div(X,Y),Z) -> i#(X) div#(div(X,Y),Z) -> div#(i(X),Z) div#(div(X,Y),Z) -> div#(Y,div(i(X),Z)) TRS: div(X,e()) -> i(X) i(div(X,Y)) -> div(Y,X) div(div(X,Y),Z) -> div(Y,div(i(X),Z)) graph: i#(div(X,Y)) -> div#(Y,X) -> div#(X,e()) -> i#(X) i#(div(X,Y)) -> div#(Y,X) -> div#(div(X,Y),Z) -> i#(X) i#(div(X,Y)) -> div#(Y,X) -> div#(div(X,Y),Z) -> div#(i(X),Z) i#(div(X,Y)) -> div#(Y,X) -> div#(div(X,Y),Z) -> div#(Y,div(i(X),Z)) div#(div(X,Y),Z) -> i#(X) -> i#(div(X,Y)) -> div#(Y,X) div#(div(X,Y),Z) -> div#(i(X),Z) -> div#(X,e()) -> i#(X) div#(div(X,Y),Z) -> div#(i(X),Z) -> div#(div(X,Y),Z) -> i#(X) div#(div(X,Y),Z) -> div#(i(X),Z) -> div#(div(X,Y),Z) -> div#(i(X),Z) div#(div(X,Y),Z) -> div#(i(X),Z) -> div#(div(X,Y),Z) -> div#(Y,div(i(X),Z)) div#(div(X,Y),Z) -> div#(Y,div(i(X),Z)) -> div#(div(X,Y),Z) -> i#(X) div#(div(X,Y),Z) -> div#(Y,div(i(X),Z)) -> div#(div(X,Y),Z) -> div#(i(X),Z) div#(div(X,Y),Z) -> div#(Y,div(i(X),Z)) -> div#(div(X,Y),Z) -> div#(Y,div(i(X),Z)) div#(X,e()) -> i#(X) -> i#(div(X,Y)) -> div#(Y,X) Restore Modifier: DPs: div#(X,e()) -> i#(X) i#(div(X,Y)) -> div#(Y,X) div#(div(X,Y),Z) -> i#(X) div#(div(X,Y),Z) -> div#(i(X),Z) div#(div(X,Y),Z) -> div#(Y,div(i(X),Z)) TRS: div(X,e()) -> i(X) i(div(X,Y)) -> div(Y,X) div(div(X,Y),Z) -> div(Y,div(i(X),Z)) SCC Processor: #sccs: 1 #rules: 5 #arcs: 13/25 DPs: i#(div(X,Y)) -> div#(Y,X) div#(div(X,Y),Z) -> div#(Y,div(i(X),Z)) div#(div(X,Y),Z) -> div#(i(X),Z) div#(div(X,Y),Z) -> i#(X) div#(X,e()) -> i#(X) TRS: div(X,e()) -> i(X) i(div(X,Y)) -> div(Y,X) div(div(X,Y),Z) -> div(Y,div(i(X),Z)) Open