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53:42 Stable diffeomorphism - Mark Powell Stable diffeomorphism - Mark Powell	Stable diffeomorphism - Mark Powell Stable diffeomorphism Mark Powell (Durham University) Manifolds and K-theory: the legacy of Andrew Ranicki online workshop 21 - 25 Jun 2021 The subtitles/captions on this talk are being edited. They… mathematics manifolds form surgery theorem intersection class manifold thing pi comma minus groups bit invariant idea dimension diffeomorphism spin sum theory From GILLIAN KERR on July 9th, 2021 0 likes 7 plays 0 Licence Type All rights reserved Language english Date Created July 9th, 2021
55:01 CL - 18 - rules CL - 18 - rules	CL - 18 - rules This is a raw video from 2019. I've not yet had time to edit it into chunks. If you have any questions, or find any errors, please let me know on Piazza.This lecture introduces a very important… inf1a introduction to computation informatics 1 computation and logic rules machine things star friend proof language relation thing string solution theorem rule expression comma languages start sets words sigma From Haoran Peng on November 30th, 2020 0 likes 205 plays 0 Course Code INFR08025 Licence Type All rights reserved The University of Edinburgh Language English
03:32 CL - Implication CL - Implication	CL - Implication We derive the implication rule using the rules introduced last week. inf1a introduction to computation informatics 1 computation and logic implies b. delta rule gamma satisfies comma left universe implication rules thing game table truth bottom chain deltas gammas trick From Haoran Peng on October 20th, 2020 0 likes 378 plays 0 Course Code INFR08025 Licence Type All rights reserved The University of Edinburgh Language English
04:04 CL - Lecture 4.i - Reduction 1 CL - Lecture 4.i - Reduction 1	CL - Lecture 4.i - Reduction 1 We use the rules to reduce a sequent to a conjunction of simpler sequents. In this example we find that the expression asserted by the sequent is a tautology — it is equivalent to the empty… inf1a introduction to computation informatics 1 computation and logic logic thing rule universe expression delta p. 4x hand connectives left piece end connective comma things brackets statement rules o. row From Claudia-Elena Chirita on October 15th, 2020 0 likes 387 plays 0 Course Code INFR08025 Licence Type All rights reserved The University of Edinburgh Language English
10:23 CL - Lecture 4.j - Reduction 2 CL - Lecture 4.j - Reduction 2	CL - Lecture 4.j - Reduction 2 We use the rules to reduce a sequent to a conjunction of simple sequents, sequents that only mentions propositional letters, with no connectives, and no repetitions — in this example, we find… inf1a introduction to computation informatics 1 computation and logic logic left universe rule depth thing rules tree counterexample individual things leaves side branches comma deltas trees sequence 4x commerce end From Claudia-Elena Chirita on October 15th, 2020 0 likes 341 plays 0 Course Code INFR08025 Licence Type All rights reserved The University of Edinburgh Language English
04:47 CL - Lecture 4.f - Sequents 1 CL - Lecture 4.f - Sequents 1	CL - Lecture 4.f - Sequents 1 We interpret additional predicates before the turnstile. These simply express validity in a sub-universe. This means that for any sound rule the corresponding rule with additional predicates is… inf1a informatics 1 computation and logic logic sequents things universe gamma delta end properties comma thing rules collection a. places satisfies diagram sets nazis b. chromosomal aristotle lots From Claudia-Elena Chirita on October 15th, 2020 0 likes 417 plays 0 Course Code INFR08025 Licence Type All rights reserved The University of Edinburgh Language English
02:22 CL - Lecture 4.e - Sequents 0 CL - Lecture 4.e - Sequents 0	CL - Lecture 4.e - Sequents 0 The following videos introduce sequents, a far-reaching generalisation of the idea underlying Aristotle's propositions. We have already discussed the introduction of multiple antecedents… inf1a computation and logic logic sequents informatics 1 introduction to computation things left rules sequence thing end contraposition comma satisfaction game moment aob iop inference c. b. idea jensen ideas lot From Claudia-Elena Chirita on October 15th, 2020 0 likes 389 plays 0 Course Code INFR08025 Licence Type All rights reserved The University of Edinburgh Language English

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