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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

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
8:36
Functional encodings turning the world inside out
Iowa Type Theory Commute ·
2020/02/11
en-us
11:40
More benefits of lambda encodings
Iowa Type Theory Commute ·
2020/02/07
en-us
13:52
Introduction to lambda encodings
Iowa Type Theory Commute ·
2020/02/07
en-us
14:17
Adding a top type and allowing non-normalizing terms
Iowa Type Theory Commute ·
2020/02/05
en-us
10:39
Intersection types using Curry-style typing
Iowa Type Theory Commute ·
2020/02/04
en-us
13:06
Curry-style versus Church-style, and the nature of...
Iowa Type Theory Commute ·
2020/01/30
en-us
15:54
More on Computation First, and Basic Idea of...
Iowa Type Theory Commute ·
2020/01/29
en-us
12:40
Types should be erased for executing and reasoning...
Iowa Type Theory Commute ·
2020/01/29
en-us
12:25
Why go beyond GADTs?
Iowa Type Theory Commute ·
2020/01/24
en-us
15:57
GADTs for programming with representations of types
Iowa Type Theory Commute ·
2020/01/22
en-us
14:35
Using GADTs for typed subsetting of your language
Iowa Type Theory Commute ·
2020/01/20
en-us
10:54
Example of programming with indexed types: binary...
Iowa Type Theory Commute ·
2020/01/16
en-us
11:49
Programming with indexed types using singletons
Iowa Type Theory Commute ·
2020/01/16
en-us
14:18
Limitations of indexed types that are not truly...
Iowa Type Theory Commute ·
2020/01/14
en-us
12:02
Programming with Indexed Types
Iowa Type Theory Commute ·
2020/01/13
en-us
10:57
Program Termination and the Curry-Howard Isomorphism
Iowa Type Theory Commute ·
2020/01/10
en-us
14:09
Why Curry-Howard for classical proofs is a bad idea...
Iowa Type Theory Commute ·
2020/01/07
en-us
183 results

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