EPISODE · Jan 18, 2021 · 10 MIN
On the paper "The Girard-Reynolds Isomorphism" by Philip Wadler
from Iowa Type Theory Commute · host Aaron Stump
I give a brief glimpse at Phil Wadler's important paper "The Girard-Reynolds Isomorphism", which is quite relevant for Relational Type Theory as it shows that relational semantics for the usual type for Church-encoded natural numbers implies induction. RelTT uses a generalization of these ideas to derive induction for any positive type family.
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On the paper "The Girard-Reynolds Isomorphism" by Philip Wadler
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