Definition df-mvt 35490

Description: Define the set of variable typecodes in a Metamath formal system. (Contributed by Mario Carneiro, 14-Jul-2016.)

Assertion

Ref	Expression
df-mvt	⊢ mVT = (𝑡 ∈ V ↦ ran (mType‘𝑡))

Detailed syntax breakdown of Definition df-mvt

Step	Hyp	Ref	Expression
1		cmvt 35468	. 2 class mVT
2		vt	. . 3 setvar 𝑡
3		cvv 3480	. . 3 class V
4	2	cv 1539	. . . . 5 class 𝑡
5		cmty 35467	. . . . 5 class mType
6	4, 5	cfv 6561	. . . 4 class (mType‘𝑡)
7	6	crn 5686	. . 3 class ran (mType‘𝑡)
8	2, 3, 7	cmpt 5225	. 2 class (𝑡 ∈ V ↦ ran (mType‘𝑡))
9	1, 8	wceq 1540	1 wff mVT = (𝑡 ∈ V ↦ ran (mType‘𝑡))

This definition is referenced by:  mvtval  35505