Theorems · Definition · group theory

MulSemiringActionHomClass.toMulSemiringActionHom

{M : Type u_1} →
  [inst : Monoid M] →
    {N : Type u_2} →
      [inst_1 : Monoid N] →
        {φ : M →* N} →
          {R : Type u_10} →
            [inst_2 : Semiring R] →
              [inst_3 : MulSemiringAction M R] →
                {S : Type u_12} →
                  [inst_4 : Semiring S] →
                    [inst_5 : MulSemiringAction N S] →
                      {F : Type u_15} →
                        [inst_6 : FunLike F R S] → [MulSemiringActionSemiHomClass F (⇑φ) R S] → F → R →ₑ+*[φ] S

Turn an element of a type F satisfying MulSemiringActionHomClass F M R S into an actual MulSemiringActionHom. This is declared as the default coercion from F to MulSemiringActionHom M X Y.

Defined in

Mathlib.GroupTheory.GroupAction.Hom

Cited by

0 results in Mathlib

Foundations

Depth 16 from the axioms · uses no axioms

Assumes

MonoidMonoidSemiringMulSemiringActionSemiringMulSemiringActionFunLikeMulSemiringActionSemiHomClass