Database
REAL AND COMPLEX NUMBERS
Elementary integer functions
Integer powers
sq0
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sq0i
Metamath Proof Explorer
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Theorem
sq0
Description:
The square of 0 is 0.
(Contributed by
NM
, 6-Jun-2006)
Ref
Expression
Assertion
sq0
⊢
0
2
=
0
Proof
Step
Hyp
Ref
Expression
1
eqid
⊢
0
=
0
2
0cn
⊢
0
∈
ℂ
3
2
sqeq0i
⊢
0
2
=
0
↔
0
=
0
4
1
3
mpbir
⊢
0
2
=
0