def definition def or abbrev

`partialDeriv`

No prose has been written for this declaration yet. The Lean source and graph data below render without it.

formal statement (Lean)

  82noncomputable def partialDeriv {M : Manifold} (f : Point M → ℝ) (μ : Fin M.dim) (x : Point M) : ℝ :=

Definition body.

  83  deriv (fun t => f (fun i => if i = μ then x i + t else x i)) 0
  84
  85
  86end Geometry
  87end Relativity
  88end IndisputableMonolith

From the project-wide theorem graph. These declarations reference this one in their body.

geodesic_unique in IndisputableMonolith.Relativity.Geodesics.NullGeodesic decl_use
straight_null_geodesic in IndisputableMonolith.Relativity.Geodesics.NullGeodesic decl_use

Lean names referenced from this declaration's body.

dim in IndisputableMonolith.Physics.LeptonGenerations.TauStepDerivation decl_use
M in IndisputableMonolith.Recognition decl_use
M in IndisputableMonolith.Recognition.Cycle3 decl_use
Manifold in IndisputableMonolith.Relativity.Geometry.Manifold decl_use
Point in IndisputableMonolith.Relativity.Geometry.Manifold decl_use