Research Training Site GLoRiClass
Research Training Site GLoRiClass: Farewell Event Schedule

Farewell Event Schedule

THURSDAY, 14 January 2010. FRIDAY, 15 January 2010.
9:00-9:20 Opening
9:30-10:20 Erich Grädel (Aachen):
Positional Determinacy of Banach-Mazur Games
10:20-10:50 Amélie Gheerbrant (Amsterdam; GLoRiClass fellow):
Complete axiomatization of the stutter-invariant fragment of the linear-time μ-calculus
11:10-12:00 Samson Abramsky (Oxford):
Diagonals, Self-Reference and the Edge of Consistency: Classical and Quantum
12:00-12:30 Jonathan Zvesper (Oxford; GLoRiClass fellow):
Playing with information
12:30-13:50 LUNCH BREAK
13:50-14:40 Jérôme Lang (Paris):
How hard is to control sequential elections via the agenda?
14:40-15:10 Joel Uckelman (Amsterdam; GLoRiClass fellow):
More Than the Sum of Its Parts: Compact Preference Representation Over Combinatorial Domains
15:30-16:20 Bernhard Nebel (Freiburg):
Action Planning in Robotics: What do to When Things go Wrong
16:20-16:50 Andreas Witzel (New York NY; GLoRiClass fellow):
Knowledge and Games: Theory and Implementation
17:00-17:50 Reinhard Selten (Bonn):
Incomplete Equilibrium
18:30- GLoRiClass Dinner
9:00-9:50 Robert Stalnaker (Cambridge MA):
Counterfactual propositions in games
9:50-10:20 Marc Staudacher (Amsterdam; GLoRiClass fellow):
Conventions and Social Norms
10:20-10:50 Jakub Szymanik (Amsterdam; GLoRiClass fellow):
Quantifiers in TIME and SPACE. Computational Complexity of Generalized Quantifiers in Natural Language
11:10-12:00 Dietmar Berwanger (Cachan):
Information flow in games on graphs
12:00-13:20 LUNCH BREAK
13:20-14:10 Ian Pratt-Hartmann (Manchester):
Logics with Counting Quantifiers
14:30-15:20 Alain Louveau (Paris):
A new representation result for Borel functions
15:20-15:50 Daisuke Ikegami (Amsterdam; GLoRiClass fellow):
Games in Set Theory and Logic
16:00-16:30 Cédric Dégremont (Amsterdam; GLoRiClass fellow):
Agreement theorems in dynamic-epistemic logic
16:30-17:20 Alexandru Baltag (Oxford):
Games and Conditional-Belief Dynamics: From the Backward Induction Paradox to the Surprise Examination