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Update theories/Algebra/Rings/Idempotent.v
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Co-authored-by: Dan Christensen <[email protected]>
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Alizter and jdchristensen authored Sep 30, 2024
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4 changes: 2 additions & 2 deletions theories/Algebra/Rings/Idempotent.v
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Expand Up @@ -42,9 +42,9 @@ Proof.
Defined.

(** If [e] is idempotent, then it is also an idempotent element of the opposite ring. *)
Global Instance isidempotent_op (R : Ring) (e : R) `{IsIdempotent R e}
Global Instance isidempotent_op (R : Ring) (e : R) `{i : IsIdempotent R e}
: IsIdempotent (rng_op R) e
:= rng_idem (R:=R).
:= i.

(** Any positive power of an idempotent element [e] is [e]. *)
Definition rng_power_idem {R : Ring} (e : R) `{IsIdempotent R e} (n : nat)
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