Discussion of Homotopy Type Theory and Univalent Foundations
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From: Neel Krishnaswami <neelakantan....@gmail.com>
To: Homotopy Type Theory <HomotopyT...@googlegroups.com>
Subject: MLTT with proof-relevant judgmental equality?
Date: Mon, 31 Oct 2016 13:07:51 +0000	[thread overview]
Message-ID: <bba16179-8529-d8a6-c357-82514c5a5d62@gmail.com> (raw)
In-Reply-To: <CAGYJgtaKz4VW16D0u=svvt7awMvNW47ieQUWcr_+pYr969K0Qw@mail.gmail.com>

Hello,

Some time in the last year or two, I saw a reference to a draft
paper which giving (roughly) a model for Martin-Loef type theory,
weakened so that judgemental equality was proof-relevant.

Unfortunately, I can't seem to find the message announcing the
draft, and was wondering if anyone here remembered it (perhaps
even because they wrote it).

Thanks for your help!

Best,
Neel

  reply	other threads:[~2016-10-31 13:07 UTC|newest]

Thread overview: 14+ messages / expand[flat|nested]  mbox.gz  Atom feed  top
2016-10-27 15:15 Is [Equiv Type_i Type_i] contractible? Matthieu Sozeau
2016-10-27 15:19 ` [HoTT] " Martin Escardo
2016-10-27 15:38   ` Martin Escardo
2016-10-27 17:09     ` Nicolai Kraus
2016-10-27 17:08 ` Vladimir Voevodsky
2016-10-27 17:12 ` Ulrik Buchholtz
2016-10-27 19:44   ` [HoTT] " Richard Williamson
2016-10-27 20:38     ` Ulrik Buchholtz
2016-10-30 20:56       ` Richard Williamson
2016-10-31 10:00         ` Eric Finster
2016-10-31 13:07           ` Neel Krishnaswami [this message]
2016-10-31 21:43             ` [HoTT] MLTT with proof-relevant judgmental equality? Andrej Bauer
2016-10-31 22:01               ` Neel Krishnaswami
2016-10-27 20:18 ` Is [Equiv Type_i Type_i] contractible? nicolas tabareau

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