Structures · Geometry
Diffeology.IsContDiffCompatible
Technical condition saying that the diffeology on a space is the one coming from
smoothness in the sense of ContDiff ℝ ∞. Necessary as a hypothesis for some theorems
because some normed spaces carry a diffeology that is equal but not defeq to the normed space
diffeology (for example the product diffeology in the case of Fin n → ℝ), so the information
that these theorems still holds needs to be made available via this typeclass.
- Defined in
- Mathlib.Geometry.Diffeology.Basic
- Shape
- One type argument · adds isPlot_iff
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