continuum-sum recurrence equations ?
you mean f(z+1) = f(z) + delta f(z) , where delta is the antisum ?
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why not turn the fourier series into taylor and do ordinary analytic continuation. mittag leffler ?
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or do they give different results ? i dont think so.
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what if we take the fourier series at I(z) = 0 ?
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so the problems occur when we have 2 fourier series expanded on different lines that are not entire and require continuation ?
is it true that if the radiuses intersect , the problem cannot occur ?
is it false that when both are entire they have to agree ?
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when are there complex continu solutions that satisfy both fourier expansions ?
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i dont get your digamma(-z) argument ...
sorry if i ask trivial questions.
you mean f(z+1) = f(z) + delta f(z) , where delta is the antisum ?
--
why not turn the fourier series into taylor and do ordinary analytic continuation. mittag leffler ?
--
or do they give different results ? i dont think so.
--
what if we take the fourier series at I(z) = 0 ?
--
so the problems occur when we have 2 fourier series expanded on different lines that are not entire and require continuation ?
is it true that if the radiuses intersect , the problem cannot occur ?
is it false that when both are entire they have to agree ?
--
when are there complex continu solutions that satisfy both fourier expansions ?
--
i dont get your digamma(-z) argument ...
sorry if i ask trivial questions.