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Theorem rsucc-01

⊦ (m + 1) * n = m * n + n

Type: A user defined theorem
Validity: The proof is valid.
Features: dist-split, localsimp,
Comment:
Used by: dist, dist-sub-01, dist-sub-02, eq, eq-01, le-03, leone, ls-01, ls-08, lssucc, lssucc-01, mod-neq, mod-neq-03, mod-neq-05, modeq, mult-c, mult-eq-succ, nonumsimp-eqsucc, nonumsimp-lstwo, nonumsimp-mod-neq, nonumsimp-mod-neq-05, nonumsimp-succ, nonumsimp-twols, numeral-10, numeral-17, numeral-19, numeral-20, numeral-21, numeral-23, numeral-24, numeral-25, numeral-26, numeral-27, numeral-28, numeral-30, numeral-32, numeral-35, numeral-36, one, one-01, rsucc, sqr-07, square-eq, square-eq-01, square-even, square-even-01, square-inject, square-interval, square-le, square-le-01, square-ls, square-ls-01, square-ls-02, square-ls-04, succ, succ-merge, three, threeeq, threels, two-succ-03, twols-01, zero-01, zero-03, zero-05,
Used by units in proved state:
Proof exists?: Yes

View the proof

Infos about the proof

Proved?: Yes
Interactions: 0
Proof steps: 3
Used lemmas: rsucc-02, mult-a, mult-base,
Used spec theorems:
- Used simplifier rules: