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Many theorems for division rings and fields have stronger versions for discrete fields, where we assume x / 0 = 0. Before, we used primes to distinguish the versions, but that has the downside that e.g. for rat and real, all the theorems are equally present. Now, I qualified the weaker ones with division_ring.foo or field.foo. Maybe that is not ideal, but let's try it. I also set implicit arguments with the following convention: an argument to a theorem should be explicit unless it can be inferred from the other arguments and hypotheses. |
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bezout.lean | ||
irrational_roots.lean | ||
number_theory.md | ||
prime_factorization.lean | ||
primes.lean |