Finite Field
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Declaration

dot_neg_right

Mathlib.Vector.Dot

Packages

2

Module

63

Theorems

750

Declarations

1016

Untrusted sidecar

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Statement

forall (u : Vec), forall (v : Vec), @Eq.{1} RingElem (dot u (vec_neg v)) (neg (dot u v))

Proof term

fun u => fun v => @Eq.refl.{1} RingElem (dot u (vec_neg v))

Constants

Mathlib.Algebra.Ring.RingElem

Interface hash: sha256:29d995d6a38e44a010f577d64428b3272226781f7982e2306784cb3bdc4977ea

Mathlib.Algebra.Ring.neg

Interface hash: sha256:d61e1a8d7ddc7b038446df32cdcd97b252bf44a07b6e95d9a0cd49af5554698e

Mathlib.Vector.Basic.Vec

Interface hash: sha256:bc9e713ccaaae78bf5ef428fe3455d47b8f8432e58b79a82bf806866b713e287

Mathlib.Vector.Basic.vec_neg

Interface hash: sha256:d25c08b40f1441faff151fce4753045e7ae931c2bb48bba03e1754611341d35f

Mathlib.Vector.Dot.dot

Interface hash: sha256:98e85b682ad6b2c6a8f2d8865f42ae643087bbcc15c7cfc9ea061cede03ad156

Std.Logic.Eq.Eq

Interface hash: sha256:ca4f8520fd678a809c3ebf0bc7fa38d3063ca4d231e79d567de888685449a015