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authorBrian Wignall <brianwignall@gmail.com>2019-12-19 09:11:42 -0500
committerMarge Bot <ben+marge-bot@smart-cactus.org>2020-01-04 15:55:06 -0500
commit3c9dc06ba2034e867c9169e60e854539875654fd (patch)
treef06e599ca380ee9ad599918b2ae4c78cd4afce2b /docs/opt-coercion/fc-normalization-rta.tex
parentb2e0323f318959c879629ef277f6433b44473c4b (diff)
downloadhaskell-3c9dc06ba2034e867c9169e60e854539875654fd.tar.gz
Fix typos, via a Levenshtein-style corrector
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diff --git a/docs/opt-coercion/fc-normalization-rta.tex b/docs/opt-coercion/fc-normalization-rta.tex
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--- a/docs/opt-coercion/fc-normalization-rta.tex
+++ b/docs/opt-coercion/fc-normalization-rta.tex
@@ -1184,7 +1184,7 @@ impressive simplifications from Section~\ref{ssect:large}. Consider that example
Notably, rules \rulename{AxSuckL/R} and \rulename{SymAxSuckL/R} generate
axiom applications of the form $C\;\gammas$ (with a coercion as argument).
In our previous papers, the syntax of axiom applications was $C\;\taus$, with \emph{types}
-as arugments. But we need the additional generality to allow coercions rewriting to
+as arguments. But we need the additional generality to allow coercions rewriting to
proceed without getting stuck.
%% which we now give in mathematical notation. The