In this paper, we study the game-theoretic and computational repercussions of Henkin’s partially ordered quantifiers [19]. After defining a gametheoretic semantics for these objects, we observe that tuning the parameter of absentmindedness gives rise to quantifier prefixes studied in [28]. In the interest of computation, we characterize the complexity class P NP � in terms of partially ordered quantifiers, by means of a proof different from Gottlob’s [17]. We conclude with some research questions at the interface of logic, game theory, and complexity theory
This paper investigates the behaviour of binary quantifiers in settings of incomplete information, i...
We give characterizations of nondeterministic complexity classes such as NP and PSPACE and the class...
We introduce some operators defining new complexity classes from existing ones in the Blum-Shub-Smal...
AbstractWe consider inclusion relations among a multitude of classical complexity classes and classe...
We present a second-order logic of proportional quantifiers, SOLP, which is essentially a first-orde...
In 1981, Neil Immerman described a two-player game, which he called the "separability game" \cite{Im...
Abstract. We present a second order logic of proportional quantifiers, SOLP, which is essentially a ...
We analyze computational aspects of partially ordered quantification in first-order logic. Show that...
A Quantified Linear Implication (QLI) is an inclusion query over two polyhedral sets, with a quanti...
Following Henkin's discovery of partially-ordered (branching) quantification (POQ) with standard qua...
We analyze computational aspects of partially ordered quantification i first-order logic. show that ...
Following Henkin’s discovery of partially-ordered (branching) quantification (POQ) with standard qua...
This paper introduces a new Ehrenfeucht-Fraı̈sse ́ type game that is played on two classes of models...
We study the computational complexity of polyadic quantifiers in natural language. This type of quan...
We propose a notion of size and complexity for strategies for a class of sequential games. This appl...
This paper investigates the behaviour of binary quantifiers in settings of incomplete information, i...
We give characterizations of nondeterministic complexity classes such as NP and PSPACE and the class...
We introduce some operators defining new complexity classes from existing ones in the Blum-Shub-Smal...
AbstractWe consider inclusion relations among a multitude of classical complexity classes and classe...
We present a second-order logic of proportional quantifiers, SOLP, which is essentially a first-orde...
In 1981, Neil Immerman described a two-player game, which he called the "separability game" \cite{Im...
Abstract. We present a second order logic of proportional quantifiers, SOLP, which is essentially a ...
We analyze computational aspects of partially ordered quantification in first-order logic. Show that...
A Quantified Linear Implication (QLI) is an inclusion query over two polyhedral sets, with a quanti...
Following Henkin's discovery of partially-ordered (branching) quantification (POQ) with standard qua...
We analyze computational aspects of partially ordered quantification i first-order logic. show that ...
Following Henkin’s discovery of partially-ordered (branching) quantification (POQ) with standard qua...
This paper introduces a new Ehrenfeucht-Fraı̈sse ́ type game that is played on two classes of models...
We study the computational complexity of polyadic quantifiers in natural language. This type of quan...
We propose a notion of size and complexity for strategies for a class of sequential games. This appl...
This paper investigates the behaviour of binary quantifiers in settings of incomplete information, i...
We give characterizations of nondeterministic complexity classes such as NP and PSPACE and the class...
We introduce some operators defining new complexity classes from existing ones in the Blum-Shub-Smal...