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minor tinkering with docstrings
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FLT/Basic/Reductions.lean

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@@ -89,8 +89,8 @@ lemma p_ge_5_counterexample_of_not_FermatLastTheorem (h : ¬ FermatLastTheorem)
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/--
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A *Frey Package* is a 4-tuple (a,b,c,p) of integers
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satisfying some axioms (including $a^p+b^p=c^p$).
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The axioms imply that all of
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satisfying $a^p+b^p=c^p$ and some other inequalities
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and congruences. These facts guarantee that all of
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the all the results in section 4.1 of Serre's paper [serre]
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apply to the curve $Y^2=X(X-a^p)(X+b^p).$
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-/
@@ -262,7 +262,7 @@ lemma aux₁.ha4 (hab : gcd a₁ b₁ = 1) : ((aux₁ a₁ b₁ c₁).1 : ZMod 4
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end of_not_FermatLastTheorem
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-- these sorries below are quite long and tedious to fill in. See for example the
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-- proof of `ha4` above.
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-- proof of `ha4` above. There is presumably a better way to do this
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/-- Given a counterexample to Fermat's Last Theorem with a,b,c coprime and p ≥ 5, we can make
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a Frey package. -/

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