Metric.Snowflaking.uniformEquiv

{X : Type u_1} → {α : ℝ} → {hα₀ : 0 < α} → {hα₁ : α ≤ 1} → [inst : UniformSpace X] → Metric.Snowflaking X α hα₀ hα₁ ≃ᵤ X

The natural uniform space equivalence between Snowflaking X α hα hα₁ and the underlying space.

Defined in: Mathlib.Topology.MetricSpace.Snowflaking
Cited by: 3 results in Mathlib
Foundations: Depth 101 from the axioms · uses propext, Classical.choice, Quot.sound
Assumes: UniformSpace

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