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Theorems · Theorem · number theory

OnePoint.IsBoundedAt.add

∀ {c : OnePoint ℝ} {f : UpperHalfPlane → ℂ} {k : ℤ} {f' : UpperHalfPlane → ℂ},
  c.IsBoundedAt f k → c.IsBoundedAt f' k → c.IsBoundedAt (f + f') k
Defined in
Mathlib.NumberTheory.ModularForms.BoundedAtCusp
Cited by
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Foundations
Depth 177 from the axioms · uses propext, Classical.choice, Quot.sound
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Real · cited by 25697RealComplex · cited by 5565ComplexUpperHalfPlane · cited by 626UpperHalfPlaneMatrix.GeneralLinearGroup · cited by 556Matrix.GeneralLinearGroupOnePoint · cited by 126OnePointOnePoint.infty · cited by 102OnePoint.inftyUpperHalfPlane.IsBoundedAtImInfty · cited by 30UpperHalfPlane.IsBoundedA…OnePoint.IsBoundedAt · cited by 12OnePoint.IsBoundedAtSlashAction.add_slash · cited by 5SlashAction.add_slashFilter.BoundedAtFilter.add · cited by 1BoundedAtFilter.addIsBoundedAt.addCITED BYCITES

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