@article{10.2307/2275545,
Abstract = {We define a propositionally quantified intuitionistic logic H{$\pi$} + by a natural extension of Kripke's semantics for propositional intutionistic logic. We then show that H{$\pi$}+ is recursively isomorphic to full second order classical logic. H{$\pi$}+ is the intuitionistic analogue of the modal systems S5{$\pi$} +, S4{$\pi$} +, S4.2{$\pi$} +, K4{$\pi$} +, T{$\pi$} +, K{$\pi$} + and B{$\pi$} +, studied by Fine.},
Author = {Kremer, Philip},
File = {2275545 (0) (0) - a - a - k.pdf},
ISSN = {00224812},
Journal = {The Journal of Symbolic Logic},
Number = {2},
Pages = {529--544},
Publisher = {Association for Symbolic Logic},
Title = {On the Complexity of Propositional Quantification in Intuitionistic Logic},
URL = {http://www.jstor.org/stable/2275545},
Volume = {62},
Year = {1997},
bdsk-url-1 = {http://www.jstor.org/stable/2275545},
date-added = {2019-03-10 18:59:42 +0100},
date-modified = {2019-03-10 18:59:42 +0100},
doi = {10.2307/2275545}
}
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