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Theorem Pot-pos
⊦ 0 < i → j ^ i = j ^ i -1 * j
Type: An axiom
Validity: The proof is valid.
Features:
Comment:
Used by:
div2
,
div2-2pot-03
,
eq-pos
,
eq2
,
eqone-01
,
equal-minus-one
,
exin2pot
,
le-2pot
,
le-2pot-01
,
le-pos
,
minus-odd
,
mod-pot-shift-pos
,
mod-same
,
mod2-2pot
,
mod2-2pot-01
,
mod2-2pot-02
,
mod2-2pot-04
,
notneg
,
notone
,
one
,
one-02
,
pot-dist-pos
,
pot-div3-nls
,
pot-mod-add-zero
,
pot-pot-02
,
pot-square-05
,
pot2-est-div6
,
pot2-est-mult8
,
pot2-le-pred
,
pot2-ls-pred-01
,
pot2-mod2-zero
,
pot2-suble
,
pot2-subls
,
succ
,
two-mod-01
,
twopot-mone-div
,
zero
,
zero-01
,
Used by units in proved state:
int-gcd
,
Proof exists?: No