We explain an asymmetric Prover-Delayer game which precisely characterizes proof size in tree-like Resolu-tion. This game was previously described in a parameterized complexity context to show lower bounds for parameterized formulas [BGL13] and for the classical pigeonhole principle [BGL10]. The main point of this note is to show that the asymmetric game in fact characterizes tree-like Resolution proof size, i. e. in princi-ple our proof method allows to always achieve the optimal lower bounds. This is in contrast with previous techniques described in the literature. We also provide a very intuitive information-theoretic interpretation of the game
We show a new connection between the space measure in tree-like resolution and the reversible pebble...
We show a new connection between the space measure in tree-like resolution and the reversible pebble...
We provide a characterisation for the size of proofs in tree-like Q-Resolution and tree-like QU-Reso...
In this note we show that the asymmetric Prover-Delayer game developed in Beyersdorff et al. (2010) ...
In this note we show that the asymmetric Prover-Delayer game developed in (ECCC, TR10–059) for Param...
In this note we show that the asymmetric Prover-Delayer game developed in [3] for Parameterized Reso...
The Prover/Delayer game is a combinatorial game that can be used to prove upper and lower bounds on ...
We dene a collection of Prover-Delayer games that characterize certain subsystems of resolution. Thi...
We provide a characterisation for the size of proofs in treelike Q-Resolution by a Prover-Delayer ga...
'Algorithms and Computation' 10th International Symposium, ISAAC’99 Chennai, India, December 16–18, ...
In this thesis we explore a number of ways in which combinatorial games can be used to help prove re...
In this thesis we explore a number of ways in which combinatorial games can be used to help prove re...
We examine the proof-theoretic strength of parameterized tree-like resolution—a proof sys-tem for th...
We prove that any optimal tree resolution ¥§¦¨¥§© proof � of is of ��� size, independently � from, ...
Proof complexity focuses on the complexity of theorem proving procedures, a topic which is tightly l...
We show a new connection between the space measure in tree-like resolution and the reversible pebble...
We show a new connection between the space measure in tree-like resolution and the reversible pebble...
We provide a characterisation for the size of proofs in tree-like Q-Resolution and tree-like QU-Reso...
In this note we show that the asymmetric Prover-Delayer game developed in Beyersdorff et al. (2010) ...
In this note we show that the asymmetric Prover-Delayer game developed in (ECCC, TR10–059) for Param...
In this note we show that the asymmetric Prover-Delayer game developed in [3] for Parameterized Reso...
The Prover/Delayer game is a combinatorial game that can be used to prove upper and lower bounds on ...
We dene a collection of Prover-Delayer games that characterize certain subsystems of resolution. Thi...
We provide a characterisation for the size of proofs in treelike Q-Resolution by a Prover-Delayer ga...
'Algorithms and Computation' 10th International Symposium, ISAAC’99 Chennai, India, December 16–18, ...
In this thesis we explore a number of ways in which combinatorial games can be used to help prove re...
In this thesis we explore a number of ways in which combinatorial games can be used to help prove re...
We examine the proof-theoretic strength of parameterized tree-like resolution—a proof sys-tem for th...
We prove that any optimal tree resolution ¥§¦¨¥§© proof � of is of ��� size, independently � from, ...
Proof complexity focuses on the complexity of theorem proving procedures, a topic which is tightly l...
We show a new connection between the space measure in tree-like resolution and the reversible pebble...
We show a new connection between the space measure in tree-like resolution and the reversible pebble...
We provide a characterisation for the size of proofs in tree-like Q-Resolution and tree-like QU-Reso...