Neutrosophic Paradigms: Advancements in Decision Making and Statistical Analysis: Neutrosophic Principles for Handling Uncertainty
暫譯: 中立哲學範式：決策與統計分析的進展：處理不確定性的中立哲學原則

本書提供了關於中立理論及其在多個學科中決策應用的全面參考指南，涵蓋商業、經濟與管理、計算機科學、健康與環境科學等領域。各章節選擇涵蓋：中立集合的不同擴展、處理不精確數據和決策的統計技術，以及一系列現實生活中的範例。總的來說，本書旨在為來自各個學科的研究人員和專業人士，以及數學、統計學和計算機科學的碩士和研究生提供有關中立決策的最新進展。

Florentin Smarandache, PhD, PostDocs, is an Emeritus Professor of Mathematics at the University of New Mexico, United States. He got his MSc in Mathematics and Computer Science from the University of Craiova, Romania, PhD in Mathematics from the State University of Kishinev, and Postdoctoral in Applied Mathematics from Okayama University of Sciences, Japan, and The Guangdong University of Technology, Guangzhou, China. He is the founder of neutrosophy (generalization of dialectics), neutrosophic set, logic, probability and statistics since 1995 and has published hundreds of papers and books on neutrosophic physics, superluminal and instantaneous physics, unmatter, quantum paradoxes, absolute theory of relativity, redshift and blueshift due to the medium gradient and refraction index besides the Doppler effect, paradoxism, outerart, neutrosophy as a new branch of philosophy, Law of Included Multiple-Middle, multispace and multistructure, HyperSoft set, TreeSoft Set, IndetermSoft Set and IndetermHyperSoft Set, SuperHyperGraph, SuperHyperTopology, SuperHyperAlgebra, SuperHyperFunction, Neutrosophic SuperHyperAlgebra, degree of dependence and independence between neutrosophic components, refined neutrosophic set, neutrosophic over-under-off-set, plithogenic set / logic / probability / statistics, symbolic plithogenic algebraic structures, neutrosophic triplet and duplet structures, quadruple neutrosophic structures, extension of algebraic structures to NeutroAlgebra and AntiAlgebra, NeutroGeometry and AntiGeometry, NeutroTopology and AntiTopology, Refined Neutrosophic Topology, Refined Neutrosophic Crisp Topology, Dezert-Smarandache Theory and so on to many peer-reviewed international journals and many books and he presented papers and plenary lectures to many international conferences around the world.

Zahid Khan is currently working as a scientific co-research fellow in the Department of Quantitative Methods at the University of Pannonia, Hungary. He holds a permanent position as an Associate Professor in the Department of Mathematics and Statistics at Hazara University, Pakistan. He earned his PhD from the University Technology PETRONAS, Malaysia, in 2017. His research interests encompass robust estimation in fuzzy probability distributions, neutrosophic statistics, and statistical methods for industrial process control. Dr. Khan received the Talent Award Scholarship from the Higher Education Commission of Pakistan in 2006, a fellowship from Quaid-i-Azam University in 2007, and another fellowship from University Technology PETRONAS in 2013.

Florentin Smarandache，博士，博士後研究員，是美國新墨西哥大學的名譽數學教授。他在羅馬尼亞克拉約瓦大學獲得數學與計算機科學碩士學位，在基希涅夫國立大學獲得數學博士學位，並在日本岡山科學大學和中國廣東工業大學獲得應用數學的博士後研究資格。自1995年以來，他創立了中立哲學（辯證法的概括）、中立集、邏輯、概率和統計，並在中立物理學、超光速和瞬時物理學、無物質、量子悖論、相對論的絕對理論、由介質梯度和折射率引起的紅移和藍移、道德悖論、外藝術、中立哲學作為新哲學分支、包含多重中間法則、多空間和多結構、超軟集、樹軟集、不確定軟集和不確定超軟集、超超圖、超超拓撲、超超代數、超超函數、中立超超代數、中立組件之間的依賴和獨立程度、精煉中立集、中立超下偏集、複合集/邏輯/概率/統計、符號複合代數結構、中立三元組和二元組結構、四元中立結構、代數結構擴展到中立代數和反代數、中立幾何和反幾何、中立拓撲和反拓撲、精煉中立拓撲、精煉中立清晰拓撲、德澤特-斯馬蘭達切理論等，發表於許多同行評審的國際期刊和多本書籍，並在全球多個國際會議上發表論文和主題演講。

Zahid Khan目前在匈牙利潘諾尼亞大學的定量方法系擔任科學共同研究員。他在巴基斯坦哈扎拉大學的數學與統計系擔任副教授的永久職位。他於2017年在馬來西亞的PETRONAS科技大學獲得博士學位。他的研究興趣包括模糊概率分佈中的穩健估計、中立統計學以及工業過程控制的統計方法。Khan博士於2006年獲得巴基斯坦高等教育委員會的天才獎學金，2007年獲得奎德-阿扎姆大學的獎學金，2013年獲得PETRONAS科技大學的另一項獎學金。