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refactor(Topology/UniformSpace/Completion): more descriptive names for α → Completion α
#20527
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α → Completion α
α → Completion α
PR summary c204004f14Import changes for modified filesNo significant changes to the import graph Import changes for all files
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I think Another way out would be to rename I agree with the rest of the renaming, but I think it might be worth a zulip poll about |
Thanks, let's leave it a few more days to get more votes |
α → Completion α
in order to make their names more consistent.α
be a uniform space. We rename the uniformly continuous functionα → Completion α
fromUniformSpace.Completion.coe'
toUniformSpace.Completion.coe
.α
be a uniform additive group. We rename the additive group homomorphismα →+ Completion α
fromUniformSpace.Completion.toCompl
toUniformSpace.Completion.coeAddHom
.α
be a uniform ring. The ring homomorphismα →+* Completion α
is calledUniformSpace.Completion.coeRingHom
; its name is unchanged.α
be a normed space over a field𝕜
. We rename the linear isometryα →ₗᵢ[𝕜] Completion α
fromUniformSpace.Completion.toComplₗᵢ
toUniformSpace.Completion.coeₗᵢ
.α
be a normed space over a field𝕜
. We rename the continuous linear mapα →L[𝕜] Completion α
fromUniformSpace.Completion.toComplL
toUniformSpace.Completion.coeL
.α
be a normed additive group. We rename the norm preserving homomorphismNormedAddGroupHom α (Completion α)
fromNormedAddCommGroup.toCompl
toUniformSpace.Completion.coeNormedAddGroupHom
.rfl
) that state that the functions considered above are equal. We give all of them thesimp
andnorm_cast
attributes.UniformSpace.Completion.coeAddHom_eq_coe
that states thatUniformSpace.Completion.coeAddHom
andUniformSpace.Completion.coe
are equal as functions.UniformSpace.Completion.coeRingHom_eq_coe
.UniformSpace.Completion.coe_toComplₗᵢ
toUniformSpace.Completion.coeₗᵢ_eq_coe
.UniformSpace.Completion.coe_toComplL
toUniformSpace.Completion.coeL_eq_coe
.UniformSpace.Completion.coeNormedAddGroupHom_eq_coe
.((↑) : α → Completion α)
to(coe : α → Completion α)
or justcoe
.coe
rather than the homomorphisms that carry more structure.