Mathlib Map

Theorems · Theorem · commutative algebra

RingEquiv.snd_comp_coe_prodComm

∀ {R : Type u_1} {S : Type u_3} [inst : NonAssocSemiring R] [inst_1 : NonAssocSemiring S],
  (RingHom.snd S R).comp ↑RingEquiv.prodComm = RingHom.fst R S
Defined in
Mathlib.Algebra.Ring.Prod
Cited by
1 results in Mathlib
Foundations
Depth 19 from the axioms · uses propext, Quot.sound
Assumes
NonAssocSemiringNonAssocSemiring
Mathlib docsSourceLoogleLeanSearch

Around this declaration

Dashed lines are statement dependencies; solid lines are citations in proofs.

Ideal.map_prodComm_prod · cited by 2Ideal.map_prodComm_prodRingHom · cited by 10189RingHomRingEquiv · cited by 1147RingEquivRingHom.comp · cited by 899RingHom.compNonAssocSemiring · cited by 805NonAssocSemiringRingHomClass.toRingHom · cited by 746RingHomClass.toRingHomRingHom.ext · cited by 331RingHom.extRingHom.snd · cited by 39RingHom.sndRingHom.fst · cited by 36RingHom.fstRingEquiv.prodComm · cited by 7RingEquiv.prodCommRingEquiv.snd_comp_coe_prodCo…CITED BYCITES

Cites9

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Cited by1

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