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... . . . . . . . . . . . . . . . . . . . .49 Efficient Domination in Bi-Cayley Graphs BY T. TAMIZH CHELVAM AND SIVAGNANAM MUTHARASU. . . . . . . . . .56 Independent Complementary Distance Pattern Uniform Graphs BY GERMINA K.A. AND BEENA KOSHY. . . . . . . . . . . . . . . . . . . . . .63 On Smarandachely Harmonic Graphs BY D.D.SOMASHEKARA AND C.R.VEENA . . . . . . . . ....

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...er’s Cat Paradox 52 6 Quantum Sorites Paradox and Quantum Quasi-Paradoxes 54 6.1. Introduction 55 6.2. Sorites Paradox and Quantum Sorites Paradox 56 7 Epistemological Aspects of Multi-Valued-Logic 57 7.1. Non-standard real numbers and real sets 62 7.2. Epimenidean Paradox and Grelling Paradox 62 7.3. Neutrosophic Statistics and Neutrosophic Probability Space 64 7....

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...mories 40 1.9 Some Basic Concepts of BAM 43 1.10 Properties of Fuzzy Relations and FREs 49 1.11 Binary Neutrosophic Relations and their Properties 56 Chapter Two INTRODUCTION TO FUZZY INTERVAL MATRICES AND NEUTROSOPHIC INTERVAL MATRICES AND THEIR GENERALIZATIONS 2.1 Fuzzy Interval Matrices 68 2.2 Interval Bimatrices and their Generalizations 76 2.3 Neutrosophic Int...

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.......... 53 . Sărbătorirea autorilor din UNM ................................. 54 . Paradox în organizaţia UNM ..................................... 56 . Paradox administrativ american ................................. 57 . Paradoxul toponimic al unor capitale de comitat ....... 59 . Albuquerque – superparadox toponimic! ................... 61 . Vizita unui profesor e...

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...51 The Characterization of Symmetric Primitive Matrices with exponent n − 3 BY LICHAO, HUANGFU AND JUNLIANG CAI . . . . . . . . . . . . . . . . . . 56 The Crossing Number of the Circulant Graph C(3k − 1; {1, k}) BY JING WANG AND YUANQIU HUANG. . . . . . . . . . . . . . . . . . . .79 On the Edge Geodetic and k-Edge Geodetic Number of a Graph BY A.P. SANTHAKUMARAN AND ...

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.... 54 1.8.1 QualitativeOperators . . . . . . . 54 1.8.2 Qualitative Belief Assignment . . . . . . 55 1.8.3 Qualitative Conjunctive Rule . . . . . . 56 1.8.4 QualitativeDSm Classic rule . . . . . . 56 1.8.5 Qualitative hybrid DSm rule . . . . . . 57 1.8.6 Qualitative PCR5 rule (qPCR5) . . . . . 58 1.8.7 A simple example of qualitative fusion of qba’s . . . 58 1.8.8 A...

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...e Boolean functions . . . 51 3.2.2 Ordering based on the DSm cardinality . . . 52 3.2.3 Ordering based on the intrinsic informational content . . . 56 3.3 Conclusion . . . . . 59 3.4 References . . . . . 60 4 Combination of beliefs on hybrid DSm models 61 4.1 Introduction . . . . . 61 4.2 On the independence of the sources of evidences . . . 62 4.3 DSm rule of com...