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definition: |
lessSpecificEqCallPattern :: (a->a->Bool) -> SemEq a -> SemEq a -> Bool lessSpecificEqCallPattern lessSpecific (Eq f1 args1 v1) (Eq f2 args2 v2) = f1==f2 && all (uncurry lessSpecific) (zip args1 args2) && lessSpecific v1 v2 |
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demand: |
arguments 2 3 |
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deterministic: |
deterministic operation |
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documentation: |
Is semantic equation e1 less specific than e2 w.r.t. some call pattern? The first argument is the information ordering on terms. A semantic equation is less specific iff all arguments and the result of the equations are pairwise less specific. |
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failfree: |
(_, _, _) |
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indeterministic: |
referentially transparent operation |
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infix: |
no fixity defined |
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iotype: |
{(_,{Eq},{Eq}) |-> _}
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name: |
lessSpecificEqCallPattern |
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precedence: |
no precedence defined |
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result-values: |
_ |
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signature: |
(a -> a -> Prelude.Bool) -> SemEq a -> SemEq a -> Prelude.Bool |
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solution-complete: |
operation might suspend on free variables |
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terminating: |
possibly non-terminating |
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totally-defined: |
reducible on all ground data terms |