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The Urantia Book (sometimes called the Urantia Papers or The Fifth Epochal Revelation) is a spiritual and philosophical book that originated in Chicago sometime between 1924 and 1955. The authorship remains a matter of speculation. The authors introduce the word "Urantia" as the name of the planet Earth and state that their intent is to "present enlarged concepts and advanced truth." The book aims to unite religion, science and philosophy, and its enormous amount of material about science is unique among literature claimed to be presented by higher intelligences. Among other topics, the book discusses the origin and meaning of life, humankind's place in the universe, the purpose of evil and suffering, the relationship between God and people, and the life of Jesus. The Urantia Foundation, a U.S.-based non-profit group, first published The Urantia Book in 1955. In 2001, a jury found that the English book's copyright was no longer valid after 1983. The English text became a public domain work in the United States, and in 2006 the international copyright expired....

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Religion is a powerful expression of culture that is most obviously expressed in our relationships with nature. As our major meeting point with nature is food, this provides a fertile field for cultivating the wisdom that Professor Falvey concludes is the essence of all sustainability. By bringing sustainability, agriculture, global issues, Buddhism, Christianity and a host of other factors into play, we see that our motivations belie our rhetoric – in environmental actions through to trade and aid. This open-spirited book contains a wealth of analysis and alternative logics that make it essential to serious readers about nature, the environment, spirituality and religion, Asia and ourselves. Beginning with science and spirituality, the discussion moves from immortality to theology to literal misinterpretations and unifies these themes around unacknowledged Western core values. Shifting to philosophy, ethics, and rights, an ecological argument about our selective ‘liberation’ of nature is proffered as an introduction to global issues, including traditional values of poor countries and lost traditions in the West. An engrossing h...

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Contents Page Introduction 1 Chapter 1 10 Seeking Agricultural Sustainability: Science and Spirituality Chapter 2 20 Immortality: Sustaining Ourselves? Chapter 3 31 Agricultural Theology: Why we are Fascinated with Sustainability Chapter 4 47 Literal and Historical Christianity and Agriculture: Our Manipulations and Our Undoing Chapter 5 57 Some Influencers of the Church: Prophets and Sustainable Agriculture Chapter 6 71 From Luther to Jung: Broadening the Insights Chapter 7 82 West Meets East: The Salvation of Agriculture Falvey - Religion and Agriculture: Sustainability in Christianity and Buddhism vi Chapter 8 90 Pantheistic Agriculture: Investing the Gods in Agriculture Chapter 9 98 Agricultural Philosophy and Rights: From Natural Rights to Rights for Nature Chapter 10 105 Sustainable Agriculture and Secular Environmentalism: Emerging Ecological Understanding Chapter 11 112 The Religion of Sustainable Agriculture: Philosophy and Ethics Chapter 12 125 Liberating Nature: Our Rising Awareness Chapter 13 134 Sustainable Development: Having it All? Chapter 14 138 Sustaining Our Role: Global Sustainable ...

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“The Analects of Confucius” are considered a record of the words and acts of Confucius and his disciples, as well as the discussions they held. Written during the Spring and Autumn Period through the Warring States Period（475 BC - 221 BC) the Analects is the representative work of Confucianism and continues to have a tremendous influence on Chinese and East Asian thoughts and values today. In neutrosophy, between two ends there are many, sometimes a continuous range of neutralities (degrees of middle, or degrees of synthesis). Each middle (called “neutrality” or “indeterminacy” in neutrosophy) is a k% degree of truth and a (100-k)% degree of falsehood. We have a paradox if the sentence is 100% true, 100% false, and 100% indeterminate....

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Negative Part 3 You want to know a person truly, not only to understand this person’s words, but also understand this person’s actions and ideas. Commentary on Negative Part 3 Confucius did not mention to understand people’s ideas. While the words and actions are controlled by the ideas. Neutrosophic Part 3 The person’s time and energy were limited. For knowing a man truly, besides one person’s ability, other person’s help is needed in many cases, sometimes even the machine and the measuring appliance and so on are needed....

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Brief Introduction ……………………………………..3 Foreword………………………………………………..5 Positive, Negative and Neutrosophic Book 1…...……..13 Positive, Negative and Neutrosophic Book 2………….30 Positive, Negative and Neutrosophic Book 3………….48 Positive, Negative and Neutrosophic Book 4……….....54 Positive, Negative and Neutrosophic Book 5……….....58 Positive, Negative and Neutrosophic Book 6……….....63 Positive, Negative and Neutrosophic Book 7……….....69 Positive, Negative and Neutrosophic Book 8……….....74 Positive, Negative and Neutrosophic Book 9……….....79 Positive, Negative and Neutrosophic Book 10….……..84 Positive, Negative and Neutrosophic Book 11………...89 Positive, Negative and Neutrosophic Book 12….……..95 Positive, Negative and Neutrosophic Book 13……….101 Positive, Negative and Neutrosophic Book 14.………108 Positive, Negative and Neutrosophic Book 15……….115 Positive, Negative and Neutrosophic Book 16……….120 Positive, Negative and Neutrosophic Book 17……….126 Positive, Negative and Neutrosophic Book 18.………132 Positive, Negative and Neutrosophic Book 19……….136 Positive, Negative and Neutrosophic Book 20…….…141 Postscript ………………………………………...

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The power of population is indefinitely greater than the power in the earth to produce subsistence for man. Population, when unchecked, increases in a geometrical ratio. Subsistence increases only in an arithmetical ratio. A slight acquaintance with numbers will show the immensity of the first power in comparison with the second (Malthus)....

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Science, Nature, Philosophy

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Integrating concepts from philosophical, anthropological, and astrobiological disciplines, Cosmos and Culture begins to explore the interdisciplinary questions of cosmic evolution....

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Essays and articles about modern physics, speculations in science, pseudo-science and the alleged incompatibility between God and modern science.

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The Topics is is the fifth of Aristotle's six texts on logic which are collectively known as the Organon (Instrument). The Topics constitutes Aristotle's treatise on the art of dialectic—the invention and discovery of arguments in which the propositions rest upon commonly-held opinions or endoxa. Topoi are places from which such arguments can be discovered or invented. In his treatise on the Topics, Aristotle does not explicitly define a topos, though it is at least primarily a strategy for argument not infrequently justified or explained by a principle. (Adapted from Wikipedia)...

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Science

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Science Fiction is speculative literature that generally explores the consequences of ideas which are roughly consistent with nature and scientific method, but are not facts of the author’s contemporary world. The stories often represent philosophical thought experiments presented in entertaining ways. Protagonists typically “think” rather than “shoot” their way out of problems, but the definition is flexible because there are no limits on an author’s imagination. The reader-selected stories presented here were written prior to 1962 and became US public domain texts when their copyrights expired. (Summary by Gregg Margarite)...

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Science , Short stories

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The Monadology ( La Monadologie , 1714) is one of Gottfried Leibniz’s best known works representing his later philosophy. It is a short text which sketches in some 90 paragraphs a metaphysics of simple substances, or monads. What he proposed can be seen as a modification of occasionalism developed by latter-day Cartesians. Leibniz surmised that there are indefinitely many substances individually 'programmed' to act in a predetermined way, each program being coordinated with all the others. This is the pre-established harmony which solved the mind body problem at the cost of declaring any interaction between substances a mere appearance, something which Leibniz accepted. Indeed it was space itself which became an appearance as in his system there was no need for distinguishing inside from outside. True substances were explained as metaphysical points which, Leibniz asserted, are both real and exact — mathematical points being exact but not real and physical ones being real but not exact. (Summary from Wikipedia)...

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Philosophy, Science

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In The Concept of Nature , Alfred North Whitehead discusses the interrelatedness of time, space, and human perception. The idea of objects as 'occasions of experience', arguments against body-mind duality and the search for an all-encompassing 'philosophy of nature' are examined, with specific reference to contemporary (Einstein, with whose theory of relativity he has some complaints) and ancient (Plato, Aristotle) approaches. (Summary by mb)...

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Philosophy, Science

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How does occultism regard vegetarianism? It regards it very favorably, and that for many reasons. These reasons may be divided into two classes: those which are ordinary and physical, and those which are occult or hidden. Let us see in detail why a vegetarian diet is emphatically the purest and the best. (Summary from Vegetarianism and Occultism)...

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Religion, Science, Philosophy, Advice

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”Each person is born in or under one of the twelve signs of the Zodiac and is thus influenced throughout life by the planetary conditions at their time of birth. By referring to your sign, which is indicated by your date and month of birth you can determine your natural tendencies and what is best for you to attract. No matter what one of the twelve signs of the Zodiac you are born under, you can develop into a good and successful person if you will pay strict attention to the golden truths printed in this book.” (Bhakti Seva)...

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Philosophy, Science

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The Sophistical Elenchi is the sixth of Aristotle's six texts on logic which are collectively known as the Organon (Instrument). In the Sophistical Elenchi Aristotle identifies 13 falacies. Verbal Fallacies are: Accent or Emphasis; Amphibology; Equivocation; Composition; Division and Figure of Speech. Material Fallacies are: Accident; Affirming the Consequent; Converse Accident; Irrelevant Conclusion; Begging the Question; False Cause and Fallacy of Many Questions. (Adapted from Wikipedia)...

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Science, Philosophy

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Thomas H. Huxley, an English biologist and essayist, was an advocate of the theory of evolution and a self-proclaimed agnostic. A talented writer, his essays helped to popularize science in the 19th century, and he is credited with the quote, Try to learn something about everything and everything about something. In The Advance of Science in the Last Half Century , he presents a summary of the major developments in Physics, Chemistry and Biology during the period 1839-1889 and their impact on society, within the historical context of philosophical thought and scientific inquiry going back to Aristotle. Huxley’s clear and readable prose makes this subject equally enjoyable for both the student of scientific history and the casual listener alike. (Summary by the reader.)...

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Science

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“The Letters contained in this little Volume embrace some of the most important points of the science of Chemistry, in their application to Natural Philosophy, Physiology, Agriculture, and Commerce. Some of them treat of subjects which have already been, or will hereafter be, more fully discussed in my larger works. They were intended to be mere sketches, and were written for the especial purpose of exciting the attention of governments, and an enlightened public, to the necessity of establishing Schools of Chemistry, and of promoting by every means, the study of a science so intimately connected with the arts, pursuits, and social well-being of modern civilised nations.” –Justus Liebig, August 1843...

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Science

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Joseph Priestley, FRS (13 March 1733 (O.S.) – 6 February 1804) was an 18th-century English theologian, Dissenting clergyman, natural philosopher, chemist, educator, and political theorist who published over 150 works. In “Experiments and Observations on Different Kinds of Air,” he reviews experiments with gases. A common theme in this work is measuring the volumes of gases held in glass tubes, and their increase or decrease when exposed to other substances. He also tests the effects of gases on mice, plants and insects. Priestley demonstrated that fixed air (now known as CO2) can be produced from several reactions including alcoholic fermentation, combustion and a mixture of oil of vitriol and chalk (sulfuric acid and calcium oxide). He also showed that it is soluble in water, and that its toxic effects can be reduced when agitated in water. In other experiments, he showed that combinations of gases can mix to form a smaller volume than the sum of both separate gases, as when he combined common air (atmospheric air) with nitrous air (nitric oxide, NO). For some experiments, Priestley tests whether the properties of gases change when...

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Science

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This is an introduction to Einstein’s space-bending, time-stretching theory of Relativity, written by the master himself. Special and General relativity explain the structure of space time and provide a theory of gravitation, respectively. Einstein’s theories shocked the world with their counterintuitive results, including the dissolution of absolute time. In this book he brings a simplified form of his profound understanding of the subject to the layperson. In the words of Einstein: “The present book is intended, as far as possible, to give an exact insight into the theory of Relativity to those readers who, from a general scientific and philosophical point of view, are interested in the theory, but who are not conversant with the mathematical apparatus of theoretical physics.” The book is challenging at times but, when approached patiently, proves itself one of the most lucid explanations of Relativity to be found anywhere. [Due to transcription or optical character recognition errors in creating online texts, and because of less-than-clear fonts in some printed texts, the variables as read in some of the equations here are not as...

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Science

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The Anatomy of Melancholy is a book by Robert Burton, first published in 1621. On its surface, the book is a medical textbook in which Burton applies his large and varied learning in the scholastic manner to the subject of melancholia (which includes what is now termed clinical depression). Though presented as a medical text, The Anatomy of Melancholy is as much a sui generis work of literature as it is a scientific or philosophical text, and Burton addresses far more than his stated subject. In fact, the Anatomy uses melancholy as the lens through which all human emotion and thought may be scrutinized, and virtually the entire contents of a 17th-century library are marshalled into service of this goal. Burton is forthright about his intentions in writing the Anatomy — I write of melancholy by being busy to avoid melancholy, he concedes. This acknowledged desire to distract and amuse himself motivated Burton to produce a wide-ranging document, containing digressions and commentary. Whatever its strengths as a medical text or as a historical document, it is the Anatomy's vast breadth — addressing topics such as digestion, goblins, th...

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Psychology, Science

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In this work, Kropotkin points out what he considers to be the fallacies of the economic systems of feudalism and capitalism, and how he believes they create poverty and scarcity while promoting privilege. He goes on to propose a more decentralised economic system based on mutual aid and voluntary cooperation, asserting that the tendencies for this kind of organisation already exist, both in evolution and in human society....

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Science, Politics, Philosophy

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Scientia Magna is published annually in 200-300 pages per volume and 1,000 copies on topics such as mathematics, physics, philosophy, psychology, sociology, and linguistics....

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A structure theorem of right C-rpp semigroups1 Abstract A new method of construction for right C-rpp semigroups is given by using a right cross product of a right regular band and a strong semilattice of left cancellative monoids. Keywords Right C-rpp semigroups, right cross products, right regular bands, left cancellative monoids. x1. Introduction Recall that a semigroup S is called an rpp semigroup if all its principal right ideals aS1, regarded as right S1-systems, are projective. According to J.B. Fountain[5], a semigroup S is rpp if and only if, for any a 2 S, the set Ma=fe 2 E j S1a µ Se and for all x; y 2 S1, ax = ay ) ex = eyg is a non-empty set, where E is the set of all idempotents of S. An rpp semigroup S is called strongly rpp if for every a 2 S, there exists a unique idempotent e in Ma such that ea=a. It is easy to see that regular semigroups are rpp semigroups and completely regular semigroups are strongly rpp semigroups. Thus, rpp semigroups are generalizations of regular semigroups. A strongly rpp semigroups S is said to be a right C-rpp semigroup if L. _ R is a congruence on S and Se µ eS for all e 2 E(...

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X. Pan and B. Liu : On the irrational root sieve sequence 1 H. Liu : Sub-self-conformal sets 4 K. Liu : On mean values of an arithmetic function 12 L. Wang and Y. Liu : On an infinite series related to Hexagon-numbers 16 X. Ren, etc. : A structure theorem of right C-rpp semigroups 21 A. R. Gilani and B. N. Waphare : Fuzzy extension in BCI-algebras 26 A. S. Shabani : The Pell's equation x2 ¡ Dy2 = §a 33 L. Cheng : On the mean value of the Smarandache LCM function 41 W. Guan : Four problems related to the Pseudo-Smarandache-Squarefree function 45 Y. Lou : On the pseudo Smarandache function 48 J. L. Gonzalez : A miscellaneous remark on problems involving Mersenne primes 51 Y. Liu and J. Li : On the F.Smarandache LCM function and its mean value 52 N. T. Quang and P. D. Tuan : A generalized abc-theorem for functions of several variables 56 W. Liu, etc. : An assessment method for weight of experts at interval judgment 61 Y. Xue : On the F.Smarandache LCM function SL(n) 69 Y. Zheng : On the Pseudo Smarandache function and its two conjectures 74 Z. Ding : Diophantine equations and their positive integer solutions 77 S. Gou ...

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Scientia Magna is published annually in 200-300 pages per volume and 1,000 copies on topics such as mathematics, physics, philosophy, psychology, sociology, and linguistics....

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Abstract In this paper, we use 4-cyclotomic cosets of modulo n and generator polynomials to describe quaternary simple-root cyclic codes of length n = 85. We discuss the conditions under which a quaternary cyclic codes contain its dual, and obtain some quantum error-correcting codes of length n = 85, three of these codes are better than previous known codes. Keywords Quaternary cyclic code, self-orthogonal code, quantum error-correcting code. x1. Introduction Since the initial discovery of quantum error-correcting codes, researchers have made great progress in developing quantum error-correcting codes. Many code construction are given. Reference [1] gives a thorough discussion of the principles of quantum coding theory. Many good quantum error-correcting codes were constructed from BCH codes, Reed-Muller codes, Reed-Solomon codes and algebraic geometric codes, see [2-6]. So it is natural to construct quantum error-correcting codes from quaternary cyclic codes. It is known that there is a close relation between cyclotomic coset and cyclic codes. Suggested by this relation, we use 4-cyclotomic coset modulo n and generator polyn...

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S. M. Khairnar and M. More : Subclass of analytic and univalent functions in the unit disk 1 Y. Ma, etc. : Large quaternary cyclic codes of length 85 and related quantum error-correcting 9 J. Chen : Value distribution of the F.Smarandache LCM function 15 M. Bencze : About a chain of inequalities 19 C. Tian and N. Yuan : On the Smarandache LCM dual function 25 J. Caltenco, etc. : Riemannian 4-spaces of class two 29 Y. Xue : On a conjecture involving the function SL¤(n) 41 Y. Wang : Some identities involving the near pseudo Smarandache function 44 A. Gilani and B. Waphare : On pseudo a-ideal of pseudo-BCI algebras 50 J. Chen : An equation involving the F.Smarandache multiplicative function 60 M. Enciso-Aguilar, etc. : Matrix elements for the morse and coulomb interactions 66 Y. Xu and S. Li : On s¤¡Supplemented Subgroups of Finite Groups 73 C. Tian : Two equations involving the Smarandache LCM dual function 80 W. Zheng and J. Dou : Periodic solutions of impulsive periodic Competitor- Competitor-Mutualist system 86 X. Zhang : On the fourth power mean value of B(Â) 93 Z. Lv : On the F.Smarandache function and its mean val...

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Scientia Magna is published annually in 200-300 pages per volume and 1,000 copies on topics such as mathematics, physics, philosophy, psychology, sociology, and linguistics....

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An identity involving the function ep(n) Abstract The main purpose of this paper is to study the relationship between the Riemann zeta-function and an in¯nite series involving the Smarandache function ep(n) by using the elementary method, and give an interesting identity. Keywords Riemann zeta-function, in¯nite series, identity. x1. Introduction and Results Let p be any fixed prime, n be any positive integer, ep(n) denotes the largest exponent of power p in n. That is, ep(n) = m, if pm j n and pm+1 - n. In problem 68 of [1], Professor F.Smarandache asked us to study the properties of the sequence fep(n)g. About the elementary properties of this function, many scholars have studied it (see reference [2]-[7]), and got some useful results. For examples, Liu Yanni [2] studied the mean value properties of ep(bk(n)), where bk(n) denotes the k-th free part of n, and obtained an interesting mean value formula for it. That is, let p be a prime, k be any fixed positive integer, then for any real number x ¸ 1, we have the asymptotic formula....

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F. Ayatollah, etc. : Some faces of Smarandache semigroups' concept in transformation semigroups' approach 1 G. Feng : On the F.Smarandache LCM function 5 N. Quang and P. Tuan : An extension of Davenport's theorem 9 M. Zhu : On the hybrid power mean of the character sums and the general Kloosterman sums 14 H. Yang and R. Fu : An equation involving the square sum of natural numbers and Smarandache primitive function 18 X. Pan and P. Zhang : An identity involving the Smarandache function ep(n) 26 A.A.K. Majumdar : A note on the Smarandache inversion sequence 30 F. Li : Some Dirichlet series involving special sequences 36 Y. Wang : An asymptotic formula of Sk(n!) 40 S. Gao and Z. Shao : A fuzzy relaxed approach for multi-objective transportation problem 44 J. Li : An infinity series involving the Smarandache-type function 52 B.E. Carvajal-Gamez, etc. : On the Lorentz matrix in terms of Infeld-van der Waerden symbols 56 X. Li : On the mean value of the Smarandache LCM function 58 K. Ran and S. Gao : Ishikawa iterative approximation of fixed points for multi-valued Ástrongly pseudo-contract mappings 63 X. Fan : On the divisi...

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This issue of the journal is devoted to the proceedings of the third International Conference on Number Theory and Smarandache Problems. The conference was a great success and will give a strong impact on the development of number theory in general and Smarandache problems in particular. In this volume we assemble not only those papers which were presented at the conference but also those papers which were submitted later and are concerned with the Smarandache type problems or other mathematical problems. Other papers are concerned with the number-theoretic Smarandache problems and will enrich the already rich stock of results on them. Readers can learn various techniques used in number theory and will get familiar with the beautiful identities and sharp asymptotic formulas obtained in the volume....

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Abstract : Let k be any ¯xed positive integer, n be any positive integer, Sk(n) denotes the smallest positive integer m such that m! is divisible by kn: In this paper, we use the elementary methods to study the asymptotic properties of Sk(n), and give an interesting asymptotic formula for it. Keywords : F. Smarandache problem, primitive numbers, asymptotic formula. ...

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J. Wang : Cube-free integers as sums of two squares 1 G. Liu and H. Li : Recurrences for generalized Euler numbers 9 H. Li and Q. Yang : Some properties of the LCM sequence 14 M. Liu : On the generalization of the primitive number function 18 Z. Lv : On the F. Smarandache LCM function and its mean value 22 Q. Wu : A conjecture involving the F. Smarandache LCM function 26 S. Xue : On the Smarandache dual function 29 N. Yuan : A new arithmetical function and its asymptotic formula 33 A. Muktibodh, etc. : Sequences of pyramidal numbers 39 R. Zhang and S. Ma : An e±cient hybrid genetic algorithm for continuous optimization problems 46 L. Mao : An introduction to Smarandache multi-spaces and mathematical combinatorics 54 M. Selariu : Smarandache stepped functions 81 X. Zhang and Y. Zhang : Sequences of numbers with alternate common di®erences 93 Y. Zhang : On the near pseudo Smarandache function 98 A. Muktibodh : Smarandache mukti-squares 102...