Definition df-lmic 19024

Description: Two modules are said to be isomorphic iff they are connected by at least one isomorphism. (Contributed by Stefan O'Rear, 25-Jan-2015.)

Assertion

Ref	Expression
df-lmic	|- ~=ph𝑚 = ( `' LMIso " ( _V \ 1o ) )

Detailed syntax breakdown of Definition df-lmic

Step	Hyp	Ref	Expression
1		clmic 19021	. 2 class ~=ph𝑚
2		clmim 19020	. . . 4 class LMIso
3	2	ccnv 5113	. . 3 class `' LMIso
4		cvv 3200	. . . 4 class _V
5		c1o 7553	. . . 4 class 1o
6	4, 5	cdif 3571	. . 3 class ( _V \ 1o )
7	3, 6	cima 5117	. 2 class ( `' LMIso " ( _V \ 1o ) )
8	1, 7	wceq 1483	1 wff ~=ph𝑚 = ( `' LMIso " ( _V \ 1o ) )

This definition is referenced by:  brlmic  19068