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Theorem kihirnihi-kinra 693

Description: {ki'irni'i} is reflexive over any domain. (Contributed by la korvo, 13-Aug-2024.)

**Assertion**
Ref	Expression
kihirnihi-kinra	⊢ pa ka ce'u ki'irni'i ce'u ku kinra ko'e

Proof of Theorem kihirnihi-kinra Dummy variable da is distinct from all other variables.

Step	Hyp	Ref	Expression
1		kihirnihi-refl 692	. 2 ⊢ da ki'irni'i da
2	1	refl-kinra 548	1 ⊢ pa ka ce'u ki'irni'i ce'u ku kinra ko'e

Colors of variables: sumti selbri bridi

Syntax hints: ki'irni'i sbkihirnihi 690

This theorem was proved from axioms: ax-mp 10 ax-k 11 ax-s 15 ax-ge-le 48 ax-ge-re 49 ax-ge-in 50 ax-gen1 224

This theorem depends on definitions: df-go 83 df-na.a 110 df-ckini 350 df-te 399 df-poi-ro 471 df-kinra 546 df-kihirnihi 691

This theorem is referenced by: (None)