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Theorems · Theorem · approximation theory

Asymptotics.isLittleO_const_id_cobounded

∀ {E'' : Type u_9} {F'' : Type u_10} [inst : NormedAddCommGroup E''] [inst_1 : NormedAddCommGroup F''] (c : F''),
  (fun x => c) =o[Bornology.cobounded E''] id
Defined in
Mathlib.Analysis.Asymptotics.Lemmas
Cited by
1 results in Mathlib
Foundations
Depth 159 from the axioms · uses propext, Classical.choice, Quot.sound
Assumes
NormedAddCommGroupNormedAddCommGroup
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Around this declaration

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Asymptotics.isLittleO_pow_pow_cobounded_of_lt · cited by 3Asymptotics.isLittleO_pow…NormedAddCommGroup · cited by 15752NormedAddCommGroupAsymptotics.IsLittleO · cited by 375Asymptotics.IsLittleOBornology.cobounded · cited by 162Bornology.coboundedAsymptotics.isLittleO_const_left · cited by 11Asymptotics.isLittleO_con…tendsto_norm_cobounded_atTop · cited by 11tendsto_norm_cobounded_at…Asymptotics.isLittleO_const_i…CITED BYCITES

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