Definition df-euf 32968

Description: Define the Euclidean function. (Contributed by Thierry Arnoux, 22-Mar-2025.) Use its index-independent form eufid 32970 instead. (New usage is discouraged.)

Assertion

Ref	Expression
df-euf	⊢ EuclF = Slot ;21

Detailed syntax breakdown of Definition df-euf

Step	Hyp	Ref	Expression
1		ceuf 32967	. 2 class EuclF
2		c2 12298	. . . 4 class 2
3		c1 11140	. . . 4 class 1
4	2, 3	cdc 12708	. . 3 class ;21
5	4	cslot 17150	. 2 class Slot ;21
6	1, 5	wceq 1534	1 wff EuclF = Slot ;21

This definition is referenced by:  eufndx  32969  eufid  32970