@inproceedings{10.1007/978-3-540-30124-0_7,
Abstract = {The logic MSOL+ {\$}{\backslash}mathbb{\{}B{\}}{\$} is defined, by extending monadic second-order logic on the infinite binary tree with a new bounding quantifier {\$}{\backslash}mathbb{\{}B{\}}{\$} . In this logic, a formula {\$}{\backslash}mathbb{\{}B{\}}{\$} X. $\phi$(X) states that there is a finite bound on the size of sets satisfying $\phi$(X). Satisfiability is proved decidable for two fragments of MSOL+ {\$}{\backslash}mathbb{\{}B{\}}{\$} : formulas of the form {\$}{\backslash}neg{\backslash}mathbb{\{}B{\}}{\$} X.$\phi$(X), with $\phi$ a {\$}{\backslash}mathbb{\{}B{\}}{\$} -free formula; and formulas built from {\$}{\backslash}mathbb{\{}B{\}}{\$} -free formulas by nesting {\$}{\backslash}mathbb{\{}B{\}}{\$} , ∃, ∨ and ∧.},
Address = {Berlin, Heidelberg},
Author = {Boja{\'{n}}czyk, Miko{{\l}}aj},
BookTitle = {Computer Science Logic},
Editor = {Marcinkowski, Jerzy and Tarlecki, Andrzej},
File = {../.Trash/confcslBojanczyk04 (0).pdf},
ISBN = {978-3-540-30124-0},
Pages = {41--55},
Publisher = {Springer Berlin Heidelberg},
Title = {A Bounding Quantifier},
Year = {2004},
date-added = {2018-07-16 21:26:36 +0000},
date-modified = {2018-07-16 21:26:36 +0000},
doi = {10.1007/978-3-540-30124-0_7}
}
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