Workshop on Partiality
and Recursion in
Interactive
Theorem
Provers
15 July 2010, Edinburgh
PAR-10 Program:
Invited Speakers:
Alexander Krauss (Technische Universitat Muenchen) Recursive Definitions of Monadic Functions.
Conor McBride (University of Strathclyde) Djinn, monotonic.
Contributed Talks:
- Andreas Abel. Integrating Sized and Dependent Types.
- Nils Anders Danielsson. Beating the Productivity Checker Using
Embedded Languages.
- Issam Maamria and Michael Butler. Rewriting and Well-Definedness
within a Proof System.
- Claudio Sacerdoti Coen and Silvio Valentini. General recursion and
formal topology.
- Aaron Stump, Vilhelm Sjöberg and Stephanie Weirich. Termination Casts:
A Flexible Approach to Termination with General Recursion.
Informal presentations:
- Thorsten Altenkirch and Nils Anders Danielsson.
Termination Checking Nested Inductive and Coinductive Types.
- Gavin Mendel-Gleason and Geoff Hamilton.
Inhabitation of (Co)-inductive Types using Transition Systems.
- Tarmo Uustalu.
Antifounded coinduction in type theory.
Tentative schedule:
| 9.00-10.00 |
Invited Speaker 1.- Alexander Krauss. Recursive Definitions of
Monadic Functions.
|
| 10:00-10:30 |
Coffee break. |
| 10:30-12:30 |
Session 1.
- Andreas Abel. Integrating Sized and Dependent Types.
- Thorsten Altenkirch and Nils Anders Danielsson. Termination Checking
Nested Inductive and Coinductive Types.
- Nils Anders Danielsson. Beating the Productivity Checker Using
Embedded Languages.
- Tarmo Uustalu. Antifounded coinduction in type theory.
|
| 12:30- 14.00 |
Lunch. |
|
14.00 - 15.00 |
Invited speaker 2.- Conor McBride. Djinn, monotonic.
|
| 15.00 - 15.30 |
Coffee break. |
| 15.30 - 17.30 |
Session 2.
- Claudio Sacerdoti Coen and Silvio Valentini. General recursion and
formal topology.
- Aaron Stump, Vilhelm Sjoberg and Stephanie Weirich. Termination Casts:
A Flexible Approach to Termination with General Recursion.
- Issam Maamria and Michael Butler. Rewriting and Well-Definedness
within a Proof System.
- Gavin Mendel-Gleason and Geoff Hamilton. Inhabitation of
(Co)-inductive Types using Transition Systems.
|