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author | Chloe Brown <chloe.brown.00@outlook.com> | 2025-06-19 00:26:46 +0100 |
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committer | Chloe Brown <chloe.brown.00@outlook.com> | 2025-06-19 00:26:46 +0100 |
commit | 437b0c42e713774e7a27ccdc1f08770e30aeacbd (patch) | |
tree | 1800fab6ef4618b3fa3ef6f116fc03d43a968b76 /sec/encoding.ltx | |
parent | f99a6ff28455e693865ed7174a334f0c68b46135 (diff) |
Fix missing character warning.
Diffstat (limited to 'sec/encoding.ltx')
-rw-r--r-- | sec/encoding.ltx | 2 |
1 files changed, 1 insertions, 1 deletions
diff --git a/sec/encoding.ltx b/sec/encoding.ltx index e88a628..0c58aea 100644 --- a/sec/encoding.ltx +++ b/sec/encoding.ltx @@ -118,7 +118,7 @@ Given a well-formedness derivation \(\jdgmnt{ty}{\Psi}{A}\), a type variable \(X \in \Psi\), a type environment \(\alpha\) and a type \(S\), we define a term \(\mathsf{distrib}\) of type \[ -\submult{A}{\sub{\alpha}{X/S \to S \times \alpha(X)}} \to S \to S \times \submult{A}{\alpha} +\suball{A}{\sub{\alpha}{X/S \to S \times \alpha(X)}} \to S \to S \times \suball{A}{\alpha} \] that calls each accumulator within \(A\) in sequence. The definition is by induction on the well-formedness derivation of \(A\). The |