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Definition df-lmic 20274
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 𝑚 = ( LMIso “ (V ∖ 1o))

Detailed syntax breakdown of Definition df-lmic
StepHypRef Expression
1 clmic 20271 . 2 class 𝑚
2 clmim 20270 . . . 4 class LMIso
32ccnv 5584 . . 3 class LMIso
4 cvv 3430 . . . 4 class V
5 c1o 8278 . . . 4 class 1o
64, 5cdif 3884 . . 3 class (V ∖ 1o)
73, 6cima 5588 . 2 class ( LMIso “ (V ∖ 1o))
81, 7wceq 1539 1 wff 𝑚 = ( LMIso “ (V ∖ 1o))
Colors of variables: wff setvar class
This definition is referenced by:  brlmic  20318
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