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Author SHA1 Message Date
Kim Morrison
62f926bf21 chore: typo 2025-06-26 13:38:52 +10:00

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@@ -209,7 +209,7 @@ end IntModule
We say a module has no natural number zero divisors if
`k ≠ 0` and `k * a = k * b` implies `a = b` (here `k` is a natural number and `a` and `b` are element of the module).
For a module over the integersm this is equivalent to
For a module over the integers this is equivalent to
`k ≠ 0` and `k * a = 0` implies `a = 0`.
(See the alternative constructor `NoNatZeroDivisors.mk'`,
and the theorem `eq_zero_of_mul_eq_zero`.)