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[Merged by Bors] - refactor: split Analysis.Calculus.LocalExtr
#5944
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Also make `f`/`f'` arguments implicit in all versions of Rolle's Theorem. Fixes #4830 ## API changes - `exists_Ioo_extr_on_Icc`: - generalize from functions `f : ℝ → ℝ` to functions from a conditionally complete linear order to a linear order. - make `f` implicit; - `exists_local_extr_Ioo`: - rename to `exists_isLocalExtr_Ioo`; - generalize as above; - make `f` implicit; - `exists_isExtrOn_Ioo_of_tendsto`, `exists_isLocalExtr_Ioo_of_tendsto`: new lemmas extracted from the proof of `exists_hasDerivAt_eq_zero'`; - `exists_hasDerivAt_eq_zero`, `exists_hasDerivAt_eq_zero'`: make `f` and `f'` implicit; - `exists_deriv_eq_zero`, `exists_deriv_eq_zero'`: make `f` implicit.
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Analysis.Calculus.LocalExtr
Analysis.Calculus.LocalExtr
semorrison
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Aug 14, 2023
Also make `f`/`f'` arguments implicit in all versions of Rolle's Theorem. Fixes #4830 ## API changes - `exists_Ioo_extr_on_Icc`: - generalize from functions `f : ℝ → ℝ` to functions from a conditionally complete linear order to a linear order. - make `f` implicit; - `exists_local_extr_Ioo`: - rename to `exists_isLocalExtr_Ioo`; - generalize as above; - make `f` implicit; - `exists_isExtrOn_Ioo_of_tendsto`, `exists_isLocalExtr_Ioo_of_tendsto`: new lemmas extracted from the proof of `exists_hasDerivAt_eq_zero'`; - `exists_hasDerivAt_eq_zero`, `exists_hasDerivAt_eq_zero'`: make `f` and `f'` implicit; - `exists_deriv_eq_zero`, `exists_deriv_eq_zero'`: make `f` implicit.
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t-analysis
Analysis (normed *, calculus)
t-topology
Topological spaces, uniform spaces, metric spaces, filters
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Also make
f
/f'
arguments implicit in all versions of Rolle's Theorem.Fixes #4830
API changes
exists_Ioo_extr_on_Icc
:f : ℝ → ℝ
to functions from a conditionally complete linear order
to a linear order.
f
implicit;exists_local_extr_Ioo
:exists_isLocalExtr_Ioo
;f
implicit;exists_isExtrOn_Ioo_of_tendsto
,exists_isLocalExtr_Ioo_of_tendsto
:new lemmas extracted from the proof of
exists_hasDerivAt_eq_zero'
;exists_hasDerivAt_eq_zero
,exists_hasDerivAt_eq_zero'
:make
f
andf'
implicit;exists_deriv_eq_zero
,exists_deriv_eq_zero'
:make
f
implicit.