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Theorems · Theorem · special functions

Complex.regularizedGaussHGFunSeries_symm

∀ (a b c : ℂ), a.regularizedGaussHGFunSeries b c = b.regularizedGaussHGFunSeries a c
Defined in
Mathlib.Analysis.SpecialFunctions.RegularizedHypergeometric
Cited by
1 results in Mathlib
Foundations
Depth 257 from the axioms · uses propext, Classical.choice, Quot.sound
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Complex.regularizedGaussHGFun_symm · cited by 0Complex.regularizedGaussH…Complex · cited by 5565ComplexMultiset · cited by 2627MultisetFormalMultilinearSeries · cited by 615FormalMultilinearSeriesComplex.regularizedGaussHGFunSeries · cited by 9Complex.regularizedGaussH…Complex.regularizedHGFunSeries · cited by 8Complex.regularizedHGFunS…Multiset.pair_comm · cited by 1Multiset.pair_commComplex.regularizedGaussHGFun…CITED BYCITES

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Cited by1

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