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Andrej Bauer
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givenGiven a partially computable function,is is there aan analytic complex function which is equal to the partially computable atit at every point of it's domain?Or Or under what condition,does does a partially computable correspondfunction correspond to such athe restriction of an analytic complex function?

given a partially computable function,is there a analytic complex function which is equal to the partially computable at every point of it's domain?Or under what condition,does a partially computable correspond to such a analytic complex function?

Given a partially computable function, is there an analytic complex function which is equal to it at every point of it's domain? Or under what condition does a partially computable function correspond to the restriction of an analytic complex function?

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Relation between c.e.functionpartially computable function and complex function

Relation between c.e.functionpartially computable function and complex function

given a partially computable function,is there a analytic complex function which is equal to the partially computable at every point of it's domain?Or under what condition,does a partially computable correspond to such a analytic complex function?

Relation between c.e.function and complex function

given a partially computable function,is there a analytic complex function which is equal to the partially computable at every point of it's domain?Or under what condition,does a partially computable correspond to such a analytic complex function?

Relation between partially computable function and complex function

given a partially computable function,is there a analytic complex function which is equal to the partially computable at every point of it's domain?Or under what condition,does a partially computable correspond to such a analytic complex function?

fixed grammar
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given a c.e.functionpartially computable function,is there a analytic complex function which is equal to the c.e.function atpartially computable at every point of it's domain?Or under what condition,does a c.e.function correspondpartially computable correspond to such a analytic complex function?

given a c.e.function,is there a analytic complex function which is equal to the c.e.function at every point of it's domain?Or under what condition,does a c.e.function correspond to such a analytic complex function?

given a partially computable function,is there a analytic complex function which is equal to the partially computable at every point of it's domain?Or under what condition,does a partially computable correspond to such a analytic complex function?

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