Results 301 to 310 of about 1,803,872 (361)
Diffdigester.uni-jena.de: a tool for optimized selection of restriction enzymes for plasmid identification in cloning procedures. [PDF]
Gühmann M, Reuter S, Mrowka R.
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TaRTLEt: Transcriptionally-active Riboswitch Tracer Leveraging Edge deTection. [PDF]
Kshatriya S, Bagby SC.
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QuanBioTrust: a quantum-enhanced bio-inspired trust framework for next-generation WBANs. [PDF]
Othman SB, Ali O.
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Tractable Reasoning in a Fragment of Separation Logic [PDF]
In 2004, Berdine, Calcagno and O'Hearn introduced a fragment of separation logic that allows for reasoning about programs with pointers and linked lists. They showed that entailment in this fragment is in coNP, but the precise complexity of this problem has been open since.
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Lattice logic as a fragment of (2-sorted) residuated modal logic
J. Appl. Non Class. Logics, 2018Correspondence and Shalqvist theories for Modal Logics rely on the simple observation that a relational structure is at the same time the basis for a model of modal logic and for a model of first-order logic with a binary predicate for the accessibility ...
Chrysafis Hartonas
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Quantum Logic as a Fragment of Independence-Friendly Logic [PDF]
The author presents his hypothesis that noncommuting variables are irreducibly interdependent in the logic connected with the foundations of quantum mechanics. The logic of such dependence relations is presented as independence-friendly logic, previously introduced by the author, which uses a sentence-initial contradictory negation over and above the ...
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On superintuitionistic logics as fragments of proof logic extensions
Studia Logica, 1986Let I be the intuitionistic propositional calculus, \(Grz=S4+\square (\square (p\to \square p)\to p)\to p\) be Grzegorczyk's logic, G be proof logic, i.e. the extension of classical propositional calculus by the new connective \(\Delta\), the axiom-schemes \(\Delta\) (p\(\to q)\to (\Delta p\to \Delta q)\) and \(\Delta\) (\(\Delta\) \(p\to p)\to \Delta ...
A. V. Kuznetsov, A. Yu. Muravitsky
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On fragments of Medvedev's logic
Studia Logica, 1981Medvedev's intermediate logic (MV) can be defined by means of Kripke semantics as the family of Kripke frames given by finite Boolean algebras without units as partially ordered sets. The aim of this paper is to present a proof of the theorem: For every set of connectivesΦ such that\(\{ \to , \vee , \urcorner \} \not \subseteq \Phi \subseteq \{ \to ...
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