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Theorem is-aligned-def

⊦ is-aligned(n, m) ↔ n % m = 0

Type: An axiom
Validity: The proof is valid.
Features: ls, smt,
Comment:
Used by: align-down-add-eq, align-down-add-to-align-up, aligndown-add-n-alignup, aligndown-eq-add, aligndown-is-aligned, aligndown-is-aligned-add, aligndown-le, aligndown-not-smaller, aligndown-same-equiv, alignup-add-le, alignup-calc, alignup-is-aligned, alignup-le-is-aligned, alignup-lower-bound, alignup-upper-bound, alignup-upper-bound-01, between-is-aligned, is-aligned-add, is-aligned-add-diff-le, is-aligned-add-diff-ls, is-aligned-align-down, is-aligned-align-up-multiple, is-aligned-elim, is-aligned-is-aligned-mod, is-aligned-le-eq-zero, is-aligned-ls-eq-zero, is-aligned-minus, is-aligned-mod, is-aligned-mod-alignment, is-aligned-multiple, is-aligned-multiple-1, is-aligned-multiplier, is-aligned-not-multiples, is-aligned-of-mod, is-aligned-pad, is-aligned-same, is-aligned-simp, is-aligned-still-space, is-aligned-zero, not-mod0-not-aligned,
Used by units in proved state: eraseblock,
Proof exists?: No