Database
SUPPLEMENTARY MATERIAL (USERS' MATHBOXES)
Mathbox for Glauco Siliprandi
Functions
dmuz
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fmptd2f
Metamath Proof Explorer
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Theorem
dmuz
Description:
Domain of the upper integers function.
(Contributed by
Glauco Siliprandi
, 23-Oct-2021)
Ref
Expression
Assertion
dmuz
⊢
dom
⁡
ℤ
≥
=
ℤ
Proof
Step
Hyp
Ref
Expression
1
uzf
⊢
ℤ
≥
:
ℤ
⟶
𝒫
ℤ
2
1
fdmi
⊢
dom
⁡
ℤ
≥
=
ℤ