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PODCAST

Iowa Type Theory Commute

Aaron Stump talks about type theory, computational logic, and related topics in Computer Science on his short commute.

All Episodes

16:29
Structural termination
Iowa Type Theory Commute ·
2020/03/17
en-us
12:12
Proving Confluence for Untyped Lambda Calculus II
Iowa Type Theory Commute ·
2020/03/13
en-us
11:48
Proving Confluence for Untyped Lambda Calculus I
Iowa Type Theory Commute ·
2020/03/13
en-us
15:05
Confluence, and its use for conversion checking
Iowa Type Theory Commute ·
2020/03/11
en-us
14:43
Normalization and logical consistency
Iowa Type Theory Commute ·
2020/03/09
en-us
16:28
Normalization in type theory: where it is needed, and...
Iowa Type Theory Commute ·
2020/03/06
en-us
12:47
Introduction to normalization
Iowa Type Theory Commute ·
2020/03/06
en-us
13:07
Proving type safety; upcoming metatheoretic properties
Iowa Type Theory Commute ·
2020/03/04
en-us
10:13
The progress property and the problem of axioms in...
Iowa Type Theory Commute ·
2020/03/04
en-us
14:17
Introduction to type safety
Iowa Type Theory Commute ·
2020/03/02
en-us
11:54
Introduction to metatheory
Iowa Type Theory Commute ·
2020/02/28
en-us
15:52
Definition of the Mendler encoding
Iowa Type Theory Commute ·
2020/02/26
en-us
10:59
The Mendler encoding and the problem of explicit...
Iowa Type Theory Commute ·
2020/02/25
en-us
16:02
The Scott encoding
Iowa Type Theory Commute ·
2020/02/24
en-us
11:32
More on the Parigot encoding
Iowa Type Theory Commute ·
2020/02/22
en-us
11:35
Introduction to the Parigot encoding
Iowa Type Theory Commute ·
2020/02/18
en-us
11:55
Church-encoding natural numbers
Iowa Type Theory Commute ·
2020/02/17
en-us
10:56
Church encoding of lists
Iowa Type Theory Commute ·
2020/02/15
en-us
11:21
Church encoding of the booleans
Iowa Type Theory Commute ·
2020/02/15
en-us
10:13
Introduction to Church encoding
Iowa Type Theory Commute ·
2020/02/12
en-us
180 results

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