Definition df-fld 35887

Description: Definition of a field. A field is a commutative division ring. (Contributed by FL, 6-Sep-2009.) (Revised by Jeff Madsen, 10-Jun-2010.) (New usage is discouraged.)

Assertion

Ref	Expression
df-fld	⊢ Fld = (DivRingOps ∩ Com2)

Detailed syntax breakdown of Definition df-fld

Step	Hyp	Ref	Expression
1		cfld 35886	. 2 class Fld
2		cdrng 35843	. . 3 class DivRingOps
3		ccm2 35884	. . 3 class Com2
4	2, 3	cin 3865	. 2 class (DivRingOps ∩ Com2)
5	1, 4	wceq 1543	1 wff Fld = (DivRingOps ∩ Com2)

This definition is referenced by:  flddivrng  35894  fldcrng  35899  isfld2  35900