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At: div rem properties 2

1. a:
2. n:
3. a = (a n)n+(a rem n)
4. |a rem n| < |n| & ((a rem n) < 0 a < 0) & ((a rem n) > 0 a > 0)
a = (a n)n+(a rem n) & |a rem n| < |n| & ((a rem n) < 0 a < 0) & ((a rem n) > 0 a > 0)

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THEN
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intnatural_numberaddmultiplydivideremainderless_thanequalimpliesand

(8steps total) PrintForm Definitions Lemmas graph 1 1 Sections Graphs Doc