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[BOK][B] Advancing Uncertain Combinatorics through Graphization, Hyperization, and Uncertainization: Fuzzy, Neutrosophic, Soft, Rough, and Beyond: Second volume
T Fujita, F Smarandache - 2024 - books.google.com
The second volume of “Advancing Uncertain Combinatorics through Graphization,
Hyperization, and Uncertainization: Fuzzy, Neutrosophic, Soft, Rough, and Beyond” …
Hyperization, and Uncertainization: Fuzzy, Neutrosophic, Soft, Rough, and Beyond” …
Survey of intersection graphs, fuzzy graphs and neutrosophic graphs
T Fujita - … and Uncertainization: Fuzzy, Neutrosophic, Soft, Rough …, 2024 - books.google.com
Graph theory is afundamental branch of mathematicsthat studiesnetworksconsisting of
nodes (vertices) and their connections (edges). Extensive research has been conducted on …
nodes (vertices) and their connections (edges). Extensive research has been conducted on …
[HTML][HTML] Stanford encyclopedia of philosophy
E Zalta - 2012 - philpapers.org
Ed Zalta (ed.), Stanford Encyclopedia of Philosophy - PhilPapers Sign in | Create an account
PhilPapers PhilPeople PhilArchive PhilEvents PhilJobs PhilPapers home Syntax Advanced …
PhilPapers PhilPeople PhilArchive PhilEvents PhilJobs PhilPapers home Syntax Advanced …
[BOK][B] Inconsistent mathematics
CE Mortensen - 2013 - books.google.com
without a properly developed inconsistent calculus based on infinitesimals, then in
consistent claims from the history of the calculus might well simply be symptoms of …
consistent claims from the history of the calculus might well simply be symptoms of …
[BOK][B] Uncertain labeling graphs and uncertain graph classes (with survey for various uncertain sets)
T Fujita, F Smarandache - 2024 - books.google.com
Graph theory, a branch of mathematics, studies the relationships between entities using
vertices and edges. Uncertain Graph Theory has emerged within this field to model the …
vertices and edges. Uncertain Graph Theory has emerged within this field to model the …
[BOK][B] Conceptions of Set and the Foundations of Mathematics
L Incurvati - 2020 - books.google.com
Sets are central to mathematics and its foundations, but what are they? In this book Luca
Incurvati provides a detailed examination of all the major conceptions of set and discusses …
Incurvati provides a detailed examination of all the major conceptions of set and discusses …
Transfinite numbers in paraconsistent set theory
Z Weber - The Review of Symbolic Logic, 2010 - cambridge.org
This paper begins an axiomatic development of naive set theory—the consequences of a full
comprehension principle—in a paraconsistent logic. Results divide into two sorts. There is …
comprehension principle—in a paraconsistent logic. Results divide into two sorts. There is …
Weak relevant justification logics
S Standefer - Journal of Logic and Computation, 2023 - academic.oup.com
This paper will develop ideas from. We will generalize their work in two directions. First, we
provide axioms for justification logics over the base logic B and show that the logic permits a …
provide axioms for justification logics over the base logic B and show that the logic permits a …
Generalized algebra-valued models of set theory
B Löwe, S Tarafder - The Review of Symbolic Logic, 2015 - cambridge.org
We generalize the construction of lattice-valued models of set theory due to Takeuti, Titani,
Kozawa and Ozawa to a wider class of algebras and show that this yields a model of a …
Kozawa and Ozawa to a wider class of algebras and show that this yields a model of a …
Two kinds of logical impossibility
A Sandgren, K Tanaka - Noûs, 2020 - Wiley Online Library
In this paper, we argue that a distinction ought to be drawn between two ways in which a
given world might be logically impossible. First, a world w might be impossible because the …
given world might be logically impossible. First, a world w might be impossible because the …