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checkStep :: Ord ex => [Rule ex] -> [ex] -> Step ex -> Boolswish Swish.Proof A proof step is valid if rule is in list of rules and the antecedents are sufficient to obtain the conclusion and the antecedents are in the list of formulae already proven. Note: this function depends on the ruleName of any rule being unique among all rules. In particular the name of the step rule being in correspondence with the name of one of the indicated valid rules of inference.
type
RDFProofStep = Step RDFGraphswish Swish.RDF.Proof A step in an RDF proof.
makeRDFProofStep :: RDFRule -> [RDFFormula] -> RDFFormula -> RDFProofStepswish Swish.RDF.Proof Make an RDF graph proof step.
_stepdrop :: Time -> Pattern a -> Pattern atidal Sound.Tidal.Boot No documentation available.
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tidal Sound.Tidal.Boot No documentation available.
keepSteps :: Pattern a -> Pattern b -> Pattern btidal Sound.Tidal.Boot No documentation available.
permstep :: RealFrac b => Int -> [a] -> Pattern b -> Pattern atidal Sound.Tidal.Boot No documentation available.
setSteps :: Maybe Rational -> Pattern a -> Pattern atidal Sound.Tidal.Boot No documentation available.
setStepsFrom :: Pattern b -> Pattern a -> Pattern atidal Sound.Tidal.Boot No documentation available.
withSteps :: (Rational -> Rational) -> Pattern a -> Pattern atidal Sound.Tidal.Boot No documentation available.