Results for 'neutrospohic semi-α-interior and neutrosophic semi-α-closure'

996 found
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  1. On Neutrosophic Semi Alpha Open Sets.Qays Hatem Imran, F. Smarandache, Riad K. Al-Hamido & R. Dhavaseelan - 2017 - Neutrosophic Sets and Systems 18:37-42.
    In this paper, we presented antoher concept of neutrosophic open sets called neutrosophic semi-α-open sets and studied their fundamental poperties in neutrosophic topological spaces. We also present neutrospohic semi-α-interior and neutrosophic semi-α-closure and study some of their fundamental properties.
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  2. On Neutrosophic Semi-Supra Open Set and Neutrosophic Semi-Supra Continuous Functions.R. Dhavaseelan, M. Parimala, S. Jafari & F. Smarandache - 2017 - Neutrosophic Sets and Systems 16:39-43.
    In this paper, we introduce and investigate a new class of sets and functions between topological space called neutrosophic semi-supra open set and neutrosophic semi-supra open continuous functions respectively.
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  3.  91
    The Fluid Margin between Physical Causal Closure and Non-Physical Causal Closure, extended to The Neutrosophic Causal Closure Principle.Florentin Smarandache - manuscript
    We plead for a fluid margin, or mixed/indeterminate buffer zone, between Physical and Non-Physical Causal Closures, and for a Neutrosophic Causal Closure Principle claiming that the chances of all physical effects are determined by their prior partially physical and partially non-physical causes.
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  4.  71
    The Fluid Margin between Physical Causal Closure and Non-Physical Causal Closure, extended to The Neutrosophic Causal Closure Principle.Florentin Smarandache - manuscript
    We plead for a fluid margin, or mixed/indeterminate buffer zone, between Physical and Non-Physical Causal Closures, and for a Neutrosophic Causal Closure Principle claiming that the chances of all physical effects are determined by their prior partially physical and partially non-physical causes.
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  5. Neutrosophic Set Appriach for Characterizations of Left Almost Semigroups.Madad Khan, Florentin Smarandache & Sania Afzal - 2015 - Neutrosophic Sets and Systems 11:79-94.
    In this paper we have defined neutrosophic ideals, neutrosophic interior ideals, netrosophic quasi-ideals and neutrosophic bi-ideals (neutrosophic generalized bi-ideals) and proved some results related to them. Furthermore, we have done some characterization of a neutrosophic LA-semigroup by the properties of its neutrosophic ideals. It has been proved that in a neutrosophic intra-regular LA-semigroup neutrosophic left, right, two-sided, interior, bi-ideal, generalized bi-ideal and quasi-ideals coincide and we have also proved that the (...)
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  6. A limitation on ‎Neutro(‎Neutrosophic‎)‎‎ ‎Soft ‎Subrings and ‎S‎oft ‎Subideals‎‎.Rasuli Rasul & Mohammad Hamidi - manuscript
    In this study‎, ‎we introduce a‎ ‎type ‎of ‎neutrosophic ‎subset‎ concepts ‎such as‎ soft subrings‎, ‎soft subideals‎, ‎the residual quotient of soft subideals‎, ‎quotient rings of a ring by soft subideals‎, ‎soft subideals of soft subrings and investigate some of their properties and structured characteristics‎. ‎Also, we investigate them under homomorphisms and obtain some new ‎results. ‎Indeed, ‎the ‎relation ‎between ‎ ‎u‎ncertainty ‎and ‎semi-algebraic is presented and is analyzed ‎to ‎the ‎important ‎results ‎in ‎neutrosophic ‎subset ‎theory.‎‎‎.
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  7. Interval Valued Neutrosophic Soft Topological Spaces.Anjan Mukherjee, Mithun Datta & Florentin Smarandache - 2014 - Neutrosophic Sets and Systems 6:18-27.
    In this paper we introduce the concept of interval valued neutrosophic soft topological space together with interval valued neutrosophic soft finer and interval valued neutrosophic soft coarser topology. We also define interval valued neutrosophic interior and closer of an interval valued neutrosophic soft set. Some theorems and examples are cites. Interval valued neutrosophic soft subspace topology are studied. Some examples and theorems regarding this concept are presented.
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  8.  98
    On single-valued neutrosophic soft uniform spaces.Yaser Saber, Hanan Alohali, Tawfik Elmasry & Florentin Smarandache - 2023 - AIMS Mathematics 9 (1).
    In this paper, we introduce the notion of single-valued neutrosophic soft uniform spaces as a view point of the entourage approach. We investigate the relationship among single-valued neutrosophic soft uniformities, single-valued neutrosophic soft topologies and single-valued neutrosophic soft interior operators. Also, we study several single-valued neutrosophic soft topologies induced by a single-valued neutrosophic soft uniform space.
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  9.  80
    Neutrosophic Actions, Prevalence Order, Refinement of Neutrosophic Entities, and Neutrosophic Literal Logical Operators.Florentin Smarandache - 2015 - Neutrosophic Sets and Systems 10:102-107.
    In this paper, we define for the first time three neutrosophic actions and their properties. We then introduce the prevalence order on {T, I, F} with respect to a given neutrosophic operator “o”, which may be subjective - as defined by the neutrosophic experts; and the refinement of neutrosophic entities <A>, <neutA>, and <antiA> . Then we extend the classical logical operators to neutrosophic literal logical operators and to refined literal logical operators, and we define (...)
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  10.  98
    Neutrosophic Bi-LA-Semigroup and Neutrosophic N-LASemigroup.Mumtaz Ali, Florentin Smarandache, Muhammad Shabir & Munazza Naz - 2014 - Neutrosophic Sets and Systems 4:19-24.
    In this paper we define neutrosophic bi-LAsemigroup and neutrosophic N-LA-semigroup. Infact this paper is an extension of our previous paper neutrosophic left almost semigroup shortly neutrosophic LAsemigroup. We also extend the neutrosophic ideal to neutrosophic biideal and neutrosophic N-ideal. We also find some new type of neutrosophic ideal which is related to the strong or pure part of neutrosophy. We have given sufficient amount of examples to illustrate the theory of neutrosophic (...)
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  11. New Development of Neutrosophic Probability, Neutrosophic Statistics, Neutrosophic Algebraic Structures, and Neutrosophic Plithogenic Optimizations.Florentin Smarandache & Yanhui Guo - 2022 - Basel, Switzerland: MDPI.
    This volume presents state-of-the-art papers on new topics related to neutrosophic theories, such as neutrosophic algebraic structures, neutrosophic triplet algebraic structures, neutrosophic extended triplet algebraic structures, neutrosophic algebraic hyperstructures, neutrosophic triplet algebraic hyperstructures, neutrosophic n-ary algebraic structures, neutrosophic n-ary algebraic hyperstructures, refined neutrosophic algebraic structures, refined neutrosophic algebraic hyperstructures, quadruple neutrosophic algebraic structures, refined quadruple neutrosophic algebraic structures, neutrosophic image processing, neutrosophic image classification, neutrosophic computer (...)
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  12. Neutrosophic Closed Set and Neutrosophic Continuous Functions.A. A. Salama, Florentin Smarandache & Valeri Kroumov - 2014 - Neutrosophic Sets and Systems 4:4-8.
    In this paper, we introduce and study the concept of" neutrosophic closed set" and" neutrosophic continuous function". Possible application to GIS topology rules are touched upon.
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  13. Digital Transformation and Its Impact on the Application of Cyber Security in the Ministry Of Interior and National Security in Palestine.Mazen J. Al Shobaki, Suliman A. El Talla & Mahmoud T. Al Najjar - 2022 - International Journal of Engineering and Information Systems (IJEAIS) 6 (11):92-115.
    This study aimed to identify the digital transformation and its impact on the application of Cyber Security in the Palestinian Ministry of Interior and National Security. The study used the analytical descriptive approach. The study tool (questionnaire), and the comprehensive survey method was used, where (61) questionnaires were retrieved (87.1%), and they were unloaded and analyzed using the SPSS statistical package. The study found several results, including that there is a statistically significant correlation between all dimensions of Digital transformation (...)
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  14. Introduction to Neutrosophic Restricted SuperHyperGraphs and Neutrosophic Restricted SuperHyperTrees and several of their properties.Masoud Ghods, Zahra Rostami & Florentin Smarandache - 2022 - Neutrosophic Sets and Systems 50 (1):480-487.
    In this article, we first provide a modified definition of SuperHyperGraphs (SHG) and we call it Restricted SuperHyperGraphs (R-SHG). We then generalize the R-SHG to the neutrosophic graphs and then define the corresponding trees. In the following, we examine the Helly property for subtrees of SuperHyperGraphs.
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  15. Neutrosophic Set and Neutrosophic Topological Spaces.A. A. Salama & S. A. Alblowi - 2012 - IOSR Journal of Mathematics (IOSR-JM) 3 (4):31-35.
    Neutrosophy has been introduced by Smarandache [7, 8] as a new branch of philosophy. The purpose of this paper is to construct a new set theory called the neutrosophic set. After given the fundamental definitions of neutrosophic set operations, we obtain several properties, and discussed the relationship between neutrosophic sets and others. Finally, we extend the concepts of fuzzy topological space [4], and intuitionistic fuzzy topological space [5, 6] to the case of neutrosophic sets. Possible application (...)
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  16.  52
    SuperHyperFunction, SuperHyperStructure, Neutrosophic SuperHyperFunction and Neutrosophic SuperHyperStructure: Current understanding and future directions.Florentin Smarandache - 2023 - Neutrosophic Systems with Applications 12:68-76.
    The n-th PowerSet of a Set {or Pn(S)} better describes our real world, because a system S (which may be a company, institution, association, country, society, set of objects/plants/animals/beings, set of concepts/ideas/propositions, etc.) is formed by sub-systems, which in their turn by sub-sub-systems, and so on. We prove that the SuperHyperFunction is a generalization of classical Function, SuperFunction, and HyperFunction. And the SuperHyperAlgebra, SuperHyperGraph are part of the SuperHyperStructure. Almost all structures in our real world are Neutrosophic SuperHyperStructures since (...)
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  17.  92
    Neutrosophic overset, neutrosophic underset, and neutrosophic offset: similarly for neutrosophic over-/under-/off-logic, probability, and statistics.Florentin Smarandache - 2016 - Brussels: Pons Editions.
    Neutrosophic Over-/Under-/Off-Set and -Logic were defined for the first time by Smarandache in 1995 and published in 2007. They are totally different from other sets/logics/probabilities. He extended the neutrosophic set respectively to Neutrosophic Overset {when some neutrosophic component is > 1}, Neutrosophic Underset {when some neutrosophic component is < 0}, and to Neutrosophic Offset {when some neutrosophic components are off the interval [0, 1], i.e. some neutrosophic component > 1 and other (...)
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  18. Generalization of Neutrosophic Rings and Neutrosophic Fields.Mumtaz Ali, Florentin Smarandache, Muhammad Shabir & Luige Vladareanu - 2014 - Neutrosophic Sets and Systems 5:9-14.
    In this paper we present the generalization of neutrosophic rings and neutrosophic fields. We also extend the neutrosophic ideal to neutrosophic biideal and neutrosophic N-ideal. We also find some new type of notions which are related to the strong or pure part of neutrosophy. We have given sufficient amount of examples to illustrate the theory of neutrosophic birings, neutrosophic N-rings with neutrosophic bifields and neutrosophic N-fields and display many properties of them (...)
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  19.  93
    Neutrosophic Measure and Neutrosophic Integral.Florentin Smarandache - 2013 - Neutrosophic Sets and Systems 1:3-7.
    Since the world is full of indeterminacy, the neutrosophics found their place into contemporary research. We now introduce for the first time the notions of neutrosophic measure and neutrosophic integral. Neutrosophic Science means development and applications of neutrosophic logic/set/measure/integral/ probability etc. and their applications in any field. It is possible to define the neutrosophic measure and consequently the neutrosophic integral and neutrosophic probability in many ways, because there are various types of indeterminacies, depending (...)
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  20. Grace and Free Will: On Quiescence and Avoiding Semi-Pelagianism.Simon Kittle - 2022 - European Journal for Philosophy of Religion 14 (4):70-95.
    Several recent incompatibilist accounts of divine grace and human free will have appealed to the notion of quiescence in an attempt to avoid semi-Pelagianism while retaining the fallen person’s control over coming to faith and thus the agent’s responsibility for failing to come to faith. In this essay I identify three distinct roles that quiescence has been employed to play in the recent literature. I outline how an account of divine grace and human free will may employ quiescence to (...)
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  21. PCR5 and Neutrosophic Probability in Target Identification.Florentin Smarandache, N. Abbas, Y. Chibani, B. Hadjadji & Z. A. Omar - 2017 - Neutrosophic Sets and Systems 16:76-79.
    In this paper, we use PCR5 in order to fusion the information of two sources providing subjective probabilities of an event A to occur in the following form: chance that A occurs, indeterminate chance of occurrence of A, chance that A does not occur. -/- .
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  22. Egoism, Labour, and Possession: A reading of “Interiority and Economy,” Section II of Lévinas' Totality of Infinity.Jacob Blumenfeld - 2014 - Journal of the British Society for Phenomenology 45 (2):107-117.
    Lévinas is the philosopher of the absolutely Other, the thinker of the primacy of the ethical relation, the poet of the face. Against the formalism of Kantian subjectivity, the totality of the Hegelian system, the monism of Husserlian phenomenology and the instrumentalism of Heideggerian ontology, Lévinas develops a phenomenological account of the ethical relation grounded in the idea of infinity, an idea which is concretely produced in the experience with the absolutely other, particularly, in their face. The face of the (...)
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  23. Introduction to SuperHyperAlgebra and Neutrosophic SuperHyperAlgebra.Florentin Smarandache - 2022 - Journal of Algebraic Hyperstructures and Logical Algebras 3 (2):17-24.
    In this paper we recall our concepts of n th-Power Set of a Set, SuperHyperOperation, SuperHyperAxiom, SuperHyperAlgebra, and their corresponding Neutrosophic SuperHyperOperation, Neutrosophic SuperHyperAxiom and Neutrosophic SuperHyperAlgebra. In general, in any field of knowledge, one actually encounters SuperHyperStructures (or more accurately (m, n)- SuperHyperStructures).
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  24. The Reality of Digital Transformation in the Palestinian Ministry of Interior and National Security.Mahmoud T. Al Najjar, Mazen J. Al Shobaki & Suliman A. El Talla - 2022 - International Journal of Academic Management Science Research (IJAMSR) 6 (11):148-165.
    This study aimed to identify the reality of digital transformation in the Palestinian Ministry of Interior and National Security from the point of view of workers in computer and information technology units. ) employees, and the study tool (the questionnaire) was distributed, and the comprehensive survey method was used, where (61) questionnaires were retrieved with a percentage of (87.1%), and they were unloaded and analyzed using the statistical packages SPSS. The study reached several results, including: The availability of dimensions (...)
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  25.  89
    Degree of Dependence and Independence of the Components of Fuzzy Set and Neutrosophic Set.Florentin Smarandache - 2015 - Neutrosophic Sets and Systems 11:95-97.
    We have introduced for the first time the degree of dependence (and consequently the degree of independence) between the components of the fuzzy set, and also between the components of the neutrosophic set in our 2006 book’s fifth edition [1]. Now we extend it for the first time to the refined neutrosophic set considering the degree of dependence or independence of subcomponets.
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  26. The Extent of Cyber Security Application at the Ministry Of Interior and National Security in Palestine.Mahmoud T. Al Najjar, Mazen J. Al Shobaki & Suliman A. El Talla - 2022 - International Journal of Academic Information Systems Research (IJAISR) 6 (11):9-43.
    This study aimed to identify the extent of the application of Cyber Security at the Ministry of Interior and National Security from the point of view of workers in the computer and information technology units. 70 employees, and the study tool (questionnaire) was distributed, and the comprehensive survey method was used, as (61) questionnaires were retrieved at a rate of (87.1%), and they were unloaded and analyzed using the SPSS statistical package. The study reached several results, including: There was (...)
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  27.  91
    Classical Logic and Neutrosophic Logic. Answers to K. Georgiev.Florentin Smarandache - 2016 - Neutrosophic Sets and Systems 13:79-83.
    In this paper, we make distinctions between Classical Logic (where the propositions are 100% true, or 100 false) and the Neutrosophic Logic (where one deals with partially true, partially indeterminate and partially false propositions) in order to respond to K. Georgiev’s criticism [1]. We recall that if an axiom is true in a classical logic system, it is not necessarily that the axiom be valid in a modern (fuzzy, intuitionistic fuzzy, neutrosophic etc.) logic system.
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  28.  95
    Lagrange Multipliers and Neutrosophic Nonlinear Programming Problems Constrained by Equality Constraints.Florentin Smarandache & Maissam Jdid - 2023 - Neutrosophic Systems with Applications 6.
    Operations research science is defined as the science that is concerned with applying scientific methods to complex problems in managing and directing large systems of people, including resources and tools in various fields, private and governmental work, peace and war, politics, administration, economics, planning and implementation in various domains. It uses scientific methods that take the language of mathematics as a basis for it and uses computer, without which it would not have been possible to achieve numerical solutions to the (...)
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  29. Degree of Dependence and Independence of the (Sub)Components of Fuzzy Set and Neutrosophic Set.Florentin Smarandache - 2016 - Neutrosophic Sets and Systems 11 (1):95-97.
    We have introduced for the first time the degree of dependence (and consequently the degree of independence) between the components of the fuzzy set, and also between the components of the neutrosophic set in our 2006 book’s fifth edition [1]. Now we extend it for the first time to the refined neutrosophic set considering the degree of dependence or independence of subcomponets.
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  30. Plithogenic Set, an Extension of Crisp, Fuzzy, Intuitionistic Fuzzy, and Neutrosophic Sets – Revisited.Florentin Smarandache - 2018 - Neutrosophic Sets and Systems 21:153-166.
    In this paper, we introduce the plithogenic set (as generalization of crisp, fuzzy, intuitionistic fuzzy, and neutrosophic sets), which is a set whose elements are characterized by many attributes (parameters)’ values. An attribute value v has a corresponding (fuzzy, intuitionistic fuzzy, or neutrosophic) degree of appurtenance d(x,v) of the element x, to the set P, with respect to some given criteria. In order to obtain a better accuracy for the plithogenic aggregation operators in the plithogenic set, and for (...)
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  31. Closure, Underdetermination, and the Peculiarity of Sceptical Scenarios.Guido Tana - 2022 - Theoria 89 (1):73-97.
    Epistemologists understand radical skepticism as arising from two principles: Closure and Underdetermination. Both possess intuitive prima facie support for their endorsement. Understanding how they engender skepticism is crucial for any reasonable anti-skeptical attempt. The contemporary discussion has focused on elucidating the relationship between them to ascertain whether they establish distinct skeptical questions and which of the two constitutes the ultimately fundamental threat. Major contributions to this debate are due to Brueckner, Cohen, and Pritchard. This contribution aims at defending Brueckner’s (...)
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  32. Neutrosophic SuperHyperAlgebra and New Types of Topologies.Florentin Smarandache - 2023 - Infinite Study. Edited by Florentin Smarandache, Memet Şahin, Derya Bakbak, Vakkas Uluçay & Abdullah Kargın.
    The n-th PowerSet is used in defining the SuperHyperOperation, SuperHyperAxiom, and their corresponding Neutrosophic SuperHyperOperation, Neutrosophic SuperHyperAxiom in order to build the SuperHyperAlgebra and Neutrosophic SuperHyperAlgebra. In general, in any field of knowledge, one in fact encounters SuperHyperStructures. Also, six new types of topologies have been introduced in the last years (2019-2022), such as: Refined Neutrosophic Topology, Refined Neutrosophic Crisp Topology, NeutroTopology, AntiTopology, SuperHyperTopology, and Neutrosophic SuperHyperTopology. Neutrosophic set has been derived from a (...)
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  33. Sensitivity and Closure.Sherrilyn Roush - 2012 - In Kelly Becker & Tim Black (eds.), The Sensitivity Principle in Epistemology. Cambridge, UK: pp. 242-268.
    This paper argues that if knowledge is defined in terms of probabilistic tracking then the benefits of epistemic closure follow without the addition of a closure clause. (This updates my definition of knowledge in Tracking Truth 2005.) An important condition on this result is found in "Closure Failure and Scientific Inquiry" (2017).
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  34. Neutrosophic Algebraic Structures and Their Applications.Florentin Smarandache, Memet Şahin, Derya Bakbak, Vakkas Uluçay & Abdullah Kargın - 2022 - Gallup, NM, USA: NSIA Publishing House.
    Neutrosophic theory and its applications have been expanding in all directions at an astonishing rate especially after of the introduction the journal entitled “Neutrosophic Sets and Systems”. New theories, techniques, algorithms have been rapidly developed. One of the most striking trends in the neutrosophic theory is the hybridization of neutrosophic set with other potential sets such as rough set, bipolar set, soft set, hesitant fuzzy set, etc. The different hybrid structures such as rough neutrosophic set, (...)
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  35. Counter Closure and Knowledge despite Falsehood.Brian Ball & Michael Blome-Tillmann - 2014 - Philosophical Quarterly 64 (257):552-568.
    Certain puzzling cases have been discussed in the literature recently which appear to support the thought that knowledge can be obtained by way of deduction from a falsehood; moreover, these cases put pressure, prima facie, on the thesis of counter closure for knowledge. We argue that the cases do not involve knowledge from falsehood; despite appearances, the false beliefs in the cases in question are causally, and therefore epistemologically, incidental, and knowledge is achieved despite falsehood. We also show that (...)
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  36. An Extension of Heron’s Formula to Tetrahedra, and the Projective Nature of Its Zeros.Havel Timothy - manuscript
    A natural extension of Heron's 2000 year old formula for the area of a triangle to the volume of a tetrahedron is presented. This gives the fourth power of the volume as a polynomial in six simple rational functions of the areas of its four faces and three medial parallelograms, which will be referred to herein as "interior faces." Geometrically, these rational functions are the areas of the triangles into which the exterior faces are divided by the points at (...)
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  37. Knowledge Closure and Knowledge Openness: A Study of Epistemic Closure Principles.Levi Spectre - 2009 - Stockholm: Stockholm University.
    The principle of epistemic closure is the claim that what is known to follow from knowledge is known to be true. This intuitively plausible idea is endorsed by a vast majority of knowledge theorists. There are significant problems, however, that have to be addressed if epistemic closure – closed knowledge – is endorsed. The present essay locates the problem for closed knowledge in the separation it imposes between knowledge and evidence. Although it might appear that all that stands (...)
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  38.  30
    Neutrosophic linear models and algorithms to find their optimal solution.Florentin Smarandache & Maissam Ahmad Jdid - 2023
    We present a study of linear models using the concepts of neutrosophic science, the science that was built on the basis that there is no absolute truth, there is no confirmed data, issues cannot be limited to right and wrong only. There is a third state between error and right, an indeterminate, undetermined, uncertain state. It is indeterminacy. Neutrosophic science gave each issue three dimensions, namely (T, I, F), correctness in degrees, indeterminacy in degrees, and error in degrees. (...)
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  39.  42
    Neutrosophic linear models and algorithms to find their optimal solution.Florentin Smarandache & Maissam Ahmad Jdid - 2023
    In this book, we present a study of linear models and algorithms to find the optimal solution for them using the concepts of neuroscientific science. We know that the linear programming method is one of the important methods of operations research, the science that was the product of the great scientific development that our contemporary world is witnessing. The name operations research is given to the group of scientific methods used. In analyzing problems and searching for optimal solutions, it is (...)
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  40. Improved Definition of NonStandard Neutrosophic Logic and Introduction to Neutrosophic Hyperreals (Fifth version).Florentin Smarandache - 2022 - Neutrosophic Sets and Systems 51 (1):1-20.
    In the fifth version of our response-paper [26] to Imamura’s criticism, we recall that NonStandard Neutrosophic Logic was never used by neutrosophic community in no application, that the quarter of century old neutrosophic operators (1995-1998) criticized by Imamura were never utilized since they were improved shortly after but he omits to tell their development, and that in real world applications we need to convert/approximate the NonStandard Analysis hyperreals, monads and binads to tiny intervals with the desired accuracy (...)
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  41. Closure Failure and Scientific Inquiry.Sherri Roush - 2017 - Res Philosophica 94 (2):1-25.
    Deduction is important to scientific inquiry because it can extend knowledge efficiently, bypassing the need to investigate everything directly. The existence of closure failure—where one knows the premises and that the premises imply the conclusion but nevertheless does not know the conclusion—is a problem because it threatens this usage. It means that we cannot trust deduction for gaining new knowledge unless we can identify such cases ahead of time so as to avoid them. For philosophically engineered examples we have (...)
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  42. Epistemic Closure and Skepticism.John A. Barker & Fred Adams - 2010 - Logos and Episteme 1 (2):221-246.
    Closure is the epistemological thesis that if S knows that P and knows that P implies Q, then if S infers that Q, S knows that Q. Fred Dretske acknowledges that closure is plausible but contends that it should be rejected because it conflicts with the plausible thesis: Conclusive reasons (CR): S knows that P only if S believes P on the basis of conclusive reasons, i.e., reasons S wouldn‘t have if it weren‘t the case that P. Dretske (...)
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  43. Soft Neutrosophic Ring and Soft Neutrosophic Field.Mumtaz Ali, Florentin Smarandache, Muhammad Shabir & Munazza Naz - 2014 - Neutrosophic Sets and Systems 3:53-59.
    In this paper we extend the theory of neutrosophic rings and neutrosophic fields to soft sets and construct soft neutrosophic rings and soft neutrosophic fields. We also extend neutrosophic ideal theory to form soft neutrosophic ideal over a neutrosophic ring and soft neutrosophic ideal of a soft neutrosophic ring . We have given many examples to illustrate the theory of soft neutrosophic rings and soft neutrosophic fields and display many (...)
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  44.  92
    Neutrosophic Treatment of Duality Linear Models and the Binary Simplex Algorithm.Maissam Jdid & Florentin Smarandache - 2023 - Prospects for Applied Mathematics and Data Analysis 2 (1).
    One of the most important theories in linear programming is the dualistic theory and its basic idea is that for every linear model has dual linear model, so that solving the original linear model gives a solution to the dual model. Therefore, when we solving the linear programming model, we actually obtain solutions for two linear models. In this research, we present a study of the models. The neutrosophic dual and the binary simplex algorithm, which works to find the (...)
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  45.  95
    Soft Neutrosophic Bigroup and Soft Neutrosophic N-Group.Mumtaz Ali, Florentin Smarandache, Muhammad Shabir & Munazza Naz - 2014 - Neutrosophic Sets and Systems 2:55-81.
    Soft neutrosophic group and soft neutrosophic subgroup are generalized to soft neutrosophic bigroup and soft neutrosophic N-group respectively in this paper. Different kinds of soft neutrosophic bigroup and soft neutrosophic N-group are given. The structural properties and theorems have been discussed with a lot of examples to disclose many aspects of this beautiful man made structure.
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  46. Closure, deduction and hinge commitments.Xiaoxing Zhang - 2021 - Synthese 198 (Suppl 15):3533-3551.
    Duncan Pritchard recently proposed a Wittgensteinian solution to closure-based skepticism. According to Wittgenstein, all epistemic systems assume certain truths. The notions that we are not disembodied brains, that the Earth has existed for a long time and that one’s name is such-and-such all function as “hinge commitments.” Pritchard views a hinge commitment as a positive propositional attitude that is not a belief. Because closure principles concern only knowledge-apt beliefs, they do not apply to hinge commitments. Thus, from the (...)
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  47.  89
    Neutrosophic logics: prospects and problems.Umberto Rivieccio - 2008 - Fuzzy Sets and Systems 159 (14):1860-1868.
    Neutrosophy has been introduced some years ago by Florentin Smarandache as a new branch of philosophy dealing with “the origin, nature and scope of neutralities, as well as their interactions with different ideational spectra”. A variety of new theories have been developed on the basic principles of neutrosophy: among them is neutrosophic logics, a family of many-valued systems that can be regarded as a generalization of fuzzy logics. In this paper we present a critical introduction to neutrosophic logics, (...)
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  48. Epistemic Closure Violation and Doxastic Modellability: Infallibilism and Fallibilism through the Eyes of Doubt.Iñaki Xavier Larrauri Pertierra - manuscript
    Generally, an epistemic fallibilist considers it reasonable to claim, “I know that P, but I may be wrong.” An epistemic infallibilist, on the other hand, would consider this claim absurd. I argue initially that infallibilism presents more advantages in its assertion of the claim’s absurdity than fallibilism does in making the claim. One, infallibilism is not faulted with the propensity for violations of epistemic closure that beleaguers some fallibilist accounts, due in part to the latter’s problematic shunting of fallible (...)
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  49. Safety, Closure, and Extended Methods.Simon Goldstein & John Hawthorne - 2024 - Journal of Philosophy 121 (1):26-54.
    Recent research has identified a tension between the Safety principle that knowledge is belief without risk of error, and the Closure principle that knowledge is preserved by competent deduction. Timothy Williamson reconciles Safety and Closure by proposing that when an agent deduces a conclusion from some premises, the agent’s method for believing the conclusion includes their method for believing each premise. We argue that this theory is untenable because it implies problematically easy epistemic access to one’s methods. Several (...)
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  50. Causal closure principles and emergentism.E. J. Lowe - 2000 - Philosophy 75 (294):571-586.
    Causal closure arguments against interactionist dualism are currently popular amongst physicalists. Such an argument appeals to some principles of the causal closure of the physical, together with certain other premises, to conclude that at least some mental events are identical with physical events. However, it is crucial to the success of any such argument that the physical causal closure principle to which it appeals is neither too strong nor too weak by certain standards. In this paper, it (...)
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