LMPO
MAYBE
We consider the following Problem:
Strict Trs:
{ from(X) -> cons(X, from(s(X)))
, first(0(), Z) -> nil()
, first(s(X), cons(Y, Z)) -> cons(Y, first(X, Z))
, sel(0(), cons(X, Z)) -> X
, sel(s(X), cons(Y, Z)) -> sel(X, Z)}
StartTerms: basic terms
Strategy: innermost
Certificate: MAYBE
Proof:
The input cannot be shown compatible
Arrrr..
MPO
MAYBE
We consider the following Problem:
Strict Trs:
{ from(X) -> cons(X, from(s(X)))
, first(0(), Z) -> nil()
, first(s(X), cons(Y, Z)) -> cons(Y, first(X, Z))
, sel(0(), cons(X, Z)) -> X
, sel(s(X), cons(Y, Z)) -> sel(X, Z)}
StartTerms: basic terms
Strategy: innermost
Certificate: MAYBE
Proof:
The input cannot be shown compatible
Arrrr..
POP*
MAYBE
We consider the following Problem:
Strict Trs:
{ from(X) -> cons(X, from(s(X)))
, first(0(), Z) -> nil()
, first(s(X), cons(Y, Z)) -> cons(Y, first(X, Z))
, sel(0(), cons(X, Z)) -> X
, sel(s(X), cons(Y, Z)) -> sel(X, Z)}
StartTerms: basic terms
Strategy: innermost
Certificate: MAYBE
Proof:
The input cannot be shown compatible
Arrrr..
POP* (PS)
MAYBE
We consider the following Problem:
Strict Trs:
{ from(X) -> cons(X, from(s(X)))
, first(0(), Z) -> nil()
, first(s(X), cons(Y, Z)) -> cons(Y, first(X, Z))
, sel(0(), cons(X, Z)) -> X
, sel(s(X), cons(Y, Z)) -> sel(X, Z)}
StartTerms: basic terms
Strategy: innermost
Certificate: MAYBE
Proof:
The input cannot be shown compatible
Arrrr..
Small POP*
MAYBE
We consider the following Problem:
Strict Trs:
{ from(X) -> cons(X, from(s(X)))
, first(0(), Z) -> nil()
, first(s(X), cons(Y, Z)) -> cons(Y, first(X, Z))
, sel(0(), cons(X, Z)) -> X
, sel(s(X), cons(Y, Z)) -> sel(X, Z)}
StartTerms: basic terms
Strategy: innermost
Certificate: MAYBE
Proof:
The input cannot be shown compatible
Arrrr..
Small POP* (PS)
MAYBE
We consider the following Problem:
Strict Trs:
{ from(X) -> cons(X, from(s(X)))
, first(0(), Z) -> nil()
, first(s(X), cons(Y, Z)) -> cons(Y, first(X, Z))
, sel(0(), cons(X, Z)) -> X
, sel(s(X), cons(Y, Z)) -> sel(X, Z)}
StartTerms: basic terms
Strategy: innermost
Certificate: MAYBE
Proof:
The input cannot be shown compatible
Arrrr..