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The development of mathematics continues in a rapid rhythm, some unsolved problems are elucidated and simultaneously new open problems to be solved appear. 1. "Man is the measure of all things". Considering that mankind will last to infinite, is there a terminus point where this competition of development will end? And, if not, how far can science develop: even so to the infinite? That is . The answer, of course, can be negative, not being an end of development, but a period of stagnation or of small regression. And, if this end of development existed, would it be a (self) destruction? Do we wear the terms of selfdestruction in ourselves? (Does everything have an end, even the infinite? Of course, extremes meet.) I, with my intuitive mind, cannot imagine what this infinite space means (without a beginning, without an end), and its infinity I can explain to myself only by mAans of a special property of space, a kind of a curved line which obliges me to always come across the same point, something like Moebus Band, or Klein Bottle, which can be put up/down (!)...

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Excerpt: The Palimpsest Review is the student literary publication for the Pennsylvania State University campuses outside the University Park main campus. All the short stories and poems published herein are the products of students enrolled on those campuses during the academic year prior to the semester of publication....

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Contents From the Editor?s Desk ................................................................. 5 Poetry ............................................................................................ 9 Evelyn Brady ?Safeguard? .....................................................................................10 Jenna Boyle ?Last Night? .......................................................................................12 Kate F. Van Schaick (Judge?s Selection for Best Poem) ?Ruskie? ............................. 14 Michael Riedl ?Little Round Top, Since July 1863? ................................................16 Nancy Nottingham ?In Pursuit of Scholarship? ......................................................17 Arturo Zilleruelo ?On Haven Fair Road? ................................................................18 Bryan Dondero ?Dandelion Sutra? ........................................................................20 Arturo Zilleruelo ?Girl? .........................................................................................21 Laura Guthrie ?night?s flight of fancy? ......................................................

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Excerpt: Welcome to the seventh volume of Best of ?. For the past half dozen years we were Best of Four, publishing the best writing in English 004 classes, primarily on the Hazleton campus. Two years ago we began accepting submissions from some of the other Commonwealth College campuses, and this year we made the big plunge into accepting submissions from all twelve of the campuses that comprise the Commonwealth College....

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Contents Jason Cedar ?Taking a College Calculus Exam? ..................................................... 4 Amber Frace ?Hobbie, PA? ........................................................................................ 5 Kristy Kitching ?Cigar Molds? .................................................................................. 6 Adam Shaffer ?And Unknown Leader? .................................................................... 7 Khyati Valand ?A Neighborhood in India?............................................................... 9 Katie Aughenbaugh ?My Grandfather? ................................................................. 11 Devon Bowlin ?Almost Famous?.............................................................................. 12 Zachary Elder ?Pinocchio vs. the Puppet-master? ................................................ 16 Wendy Long ?Improving Citation Instruction? ..................................................... 18 Anne McBrearty ?When I Grow Up, I Want to Be? .............................................. 21 Patricia J. Popovitch ?Reflections of a City? .............................................

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The main purpose of this paper is using the elementary method to study the mean value properties of the Smarandache function, and give an interesting asymptotic formula....

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x1. Introduction In reference [1], the Smarandache Sum of Composites Between Factors function SCBF(n) is defined as: The sum of composite numbers between the smallest prime factor of n and the largest prime factor of n. For example, SCBF(14)=10, since 2£7 = 14 and the sum of the composites between 2 and 7 is: 4 + 6 = 10. In reference [2]: A number n is called simple number if the product of its proper divisors is less than or equal to n. Let A denotes set of all simple numbers. That is, A = f2; 3; 4; 5; 6; 7; 8; 9; 10; 11; 13; 14; 15; 17; 19; 21. ...

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On the Smarandache function and square complements 1 Zhang Wenpeng , Xu Zhefeng On the integer part of the k -th root of a positive integer 5 Zhang Tianping , Ma Yuankui Smarandache “Chopped” NN and N + 1N¡1 9 Jason Earls The 57 -th Smarandache’s problem II 13 Liu Huaning , Gao Jing Perfect Powers in Smarandache n - Expressions 15 Muneer Jebreel Karama On the m -th power residue of n 25 Li Junzhuang and Zhao Jian Generalization of the divisor products and proper divisor products sequences 29 Liang Fangchi The science of lucky sciences 33 Jon Perry Smarandache Sequence of Unhappy Numbers 37 Muneer Jebreel Karama On m -th power free part of an integer 39 Zhao Xiaopeng and Ren Zhibin On two new arithmetic functions and the k -power complement number sequences 43 Xu Zhefeng Smarandache Replicating Digital Function Numbers 49 Jason Earls On the m -power residues numbers sequence 53 Ma Yuankui , Zhang Tianping Smarandache Reverse Power Summation Numbers 57 Jason Earls Some Smarandache Identities 59 Muneer Jebreel Karama On the integer part of a positive integer’s k -th root 61 Yang Hai , F...

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Last autumn I received a letter from a student at Arizona State University. He sent me a response to my letter to the editor in Mathematical Spectrum, including some pages of F. Smarandache's open problems. At first, I was not interested in the enclosure, for some of the problems are not so new and creative. But reading carefully, there are also some problems which stimulate the curiosity on arithmetic functions and number sequences. Then I needed almost no time to understand his talent in mathematics. I returned a letter to the student with a copy of my publication in The Mathematical Scientist and including a response where I stated that I was willing to write additional articles....

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In a lecture that Einstein gave to the Prussian Academy of Sciences in 1921, he said the following: "Geometry predicates nothing about relations of real things, but only geometry together with the purport of physical laws can do so... The idea of the measuring rod and the idea of the clock contained with it in the theory of relativity do not find their exact correspondence in the real world. It is also clear that the solid body and the clock do not in the conceptual edifice of physics play the part of irreducible elements, but that of composite structures, which may not play any independent part in theoretical physics." / Einstein then went on to say that, in spite of the foregoing comment, we should temporarily support the use of the length and time transformations as though they were physically real....

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Preface. 5 -- About the cover 9 -- Welcome from Campus President, DrRaul Ramirez. 10 -- Registrants/Attendees. 11 -- Keynotes. 12 -- The light barrier: its construction and demolition. 14 -- Jim Malmberg. 17 -- DrDavid Iadevaia. 25 -- DrLarissa BBorrisova & Dmitri DRabounski. 29 -- DrFlorentin Smarandache. 36 -- Greg Holmberg AKA BBash. 43 -- Homer BTilton. 83 -- Credits . 100 -- Photos. 101 --...

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F. Smarandache has defined many sequences of integers formed by concatenating the positive integers in specific ways. A question that is often asked about most of these sequences concerns the number of primes in the sequence. As Paul Erdos pointed out, determining how many primes are in sequences of this type is a problem that the current state of mathematical knowledge is unprepared to solve. In general, the sequences grow rather fast, so after a very short time, the terms are too large for modern computers to determine if they are prime. The only hope is to find some property of the elements of the sequence that can be used to very quickly determine if it can be factored....

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Using the bases from three through nine to form new sequences, we can then ask the same question regarding the number of primes in the sequence. That appears to be a question just as difficult as the one for base ten numbers, and is summarized in the following statement....

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Preface.3 -- Table of Contents.4 -- Chapter 1 Sequences Formed by Concatenating All the Positive Integers.5 -- Chapter 2 Sequences Formed by Concatenating Selected Natural Numbers .44 -- Chapter 3 Smarandache Stereograms .70 3.1 -- The Stereogram.70 -- 3.2 Altering the Background.87 -- 3.3 Additional Stereograms .91 -- 3.4 Possibilities for Additional Figures .92 -- Chapter 4 Constants Involving the Smarandache Function .95 -- Index.133 --...

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Excerpt: THE PREFACE; If ever the story of any private Man?s Adventures in the World were worth making Publick, and were acceptable when Publish?d, the Editor of this Account thinks this will be so. The Wonders of this Man?s Life exceed all that (he thinks)is to be found extant; the Life of one Man being scarce capable of a greater Variety. The Story is told with Modesty, with Seriousness, and with a religious Application of Events to the Uses to which wise Men always apply them (viz.) to the Instruction of others by this Example, and to justify and honour the Wisdom of Providence in all the Variety of our Circumstances, let them happen how they will. The Editor believes the thing to be a just History of Fact; neither is there any Appearance of Fiction in it: And however thinks, because all such things are dispatch?d, that the Improvement of it, as well to the Diversion, as to the Instruction of the Reader, will be the same; and as such, he thinks, without father Compliment to the World, he does them a great Service in the Publication....

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Table of Contents: THE PREFACE, 1 -- THE LIFE AND ADVENTURES OF ROBINSON CRUSOE, &c., 2 -- THE JOURNAL., 51

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Excerpt: Great George Street, Westminster, is the address of Doyle and Broadbent, civil engineers. On the threshold one reads that the firm consists of Mr. Lawrence Doyle and Mr. Thomas Broadbent, and that their rooms are on the first floor. Most of their rooms are private; for the partners, being bachelors and bosom friends, live there; and the door marked Private, next the clerks? office, is their domestic sitting room as well as their reception room for clients. Let me describe it briefly from the point of view of a sparrow on the window sill. The outer door is in the opposite wall, close to the right hand corner. Between this door and the left hand corner is a hatstand and a table consisting of large drawing boards on trestles, with plans, rolls of tracing paper, mathematical instruments and other draughtsman?s accessories on it. In the left hand wall is the fireplace, and the door of an inner room between the fireplace and our observant sparrow. Against the right hand wall is a filing cabinet, with a cupboard on it, and, nearer, a tall office desk and stool for one person. In the middle of the room a large double writing table ...

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Excerpt: The Palimpsest Review is the student literary publication for the Pennsylvania State University campuses outside the University Park main campus. All the short stories and poems published herein are the products of students enrolled on those campuses during the academic year prior to the semester of publication....

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Contents From the Editor?s Desk ................................................................. 5 Poetry ............................................................................................ 9 Evelyn Brady ?Safeguard? .....................................................................................10 Jenna Boyle ?Last Night? .......................................................................................12 Kate F. Van Schaick (Judge?s Selection for Best Poem) ?Ruskie? ............................. 14 Michael Riedl ?Little Round Top, Since July 1863? ................................................16 Nancy Nottingham ?In Pursuit of Scholarship? ......................................................17 Arturo Zilleruelo ?On Haven Fair Road? ................................................................18 Bryan Dondero ?Dandelion Sutra? ........................................................................20 Arturo Zilleruelo ?Girl? .........................................................................................21 Laura Guthrie ?night?s flight of fancy? ......................................................

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This book contains 23 papers, most of which were written by participants to the fifth International Conference on Number Theory and Smarandache Notions held in Shangluo University, China, in March, 2009. In this Conference, several professors gave a talk on Smarandache Notions and many participants lectured on them both extensively and intensively. All these papers are original and have been refereed. The themes of these papers range from the mean value or hybrid mean value of Smarandache type functions, the mean value of some famous number theroretic functions acting on the Smarandache sequences, to the convergence property of some infinite series involving the Smarandache type sequences. ...

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3. Remarks Sandor [2] has considered the problem of finding the S-perfect and completely S-perfect numbers, but his proof is not complete. He has proved that the only S-perfect of the form n = p q is n = 6 and there is no S-perfect number of the form n = 2kq where k ¸ 2 is an integer and q is an odd prime. On the other hand, Theorem 2.1 gives all the S-perfect numbers. Again, Sandor only proved that, the only completely S-perfect number of the form n = p2q is n = 28, and all completely S-perfect numbers are given by Theorem 2.2. Theorem 2.1 and Theorem 2.2 ¯nd respectively the S-perfect and completely S-perfect numbers when S(1) = 1. The situation is quite different if one adopts the convention that S(0) = 1. In the latter case, as has been proved by Gronas [3], all completely S-perfect numbers are n = p(prime), 9, 16, 24. All that is known about the S-perfect numbers is that, among the ¯rst 106 numbers, n = 12 is the only S-perfect number (see Ashbacher [4]). In exactly the same way, the Z-perfect and completely Z-perfect numbers may be defined. Thus, given an integer n, 1. ...

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J. Wang : An equation related to the Smarandache power function 1 X. Lu and J. Hu : On the F.Smarandache 3n-digital sequence 5 B. Cheng : An equation involving the Smarandache double factorial function and Euler function 8 A. A. K. Majumdar : S-perfect and completely S-perfect numbers 12 B. Zhao and S. Wang: Cyclic dualizing elements in Girard quantales 21 P. Chun and Y. Zhao : On an equation involving the Smarandache function and the Dirichlet divisor function 27 F. Li and Y. Wang : An equation involving the Euler function and the Smarandache m-th power residues function 31 H. Gunarto and A. Majumdar : On numerical values of Z(n) 34 K. Nagarajan, etc.: M-graphoidal path covers of a graph 58 H. Liu : On the cubic Gauss sums and its fourth power mean 68 A. A. K. Majumdar : On the dual functions Z¤(n) and S¤(n) 74 S. S. Gupta : Smarandache sequence of Ulam numbers 78 L. Li : A new Smarandache multiplicative function and its arithmetical properties 83 Y. Yang and X. Kang : A predator-prey epidemic model with infected predator 86 R. Fu and H. Yang : An equation involving the Lucas numbers 90 W. Yang : Two rings in IS-a...

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The Theory Of Interpretive Relativity: A Unified Map Of Literary Theory is a comprehensive study organizing and mapping all literary interpretive theory, from classical philosophy to postmodern theory, into one formulaic model. Interpretive Relativity uses, for its method of organizational strategy, the philosophy of relativism to explain how all theoretical interpretation compliment one another rather than contradict one another. This thesis uses extensive graphs and illustrations to aid in the visualization of how mapping theoretical interpretations is possible. The piece of literature, work of art, that is used through out the study is Shakespeare’s Hamlet. In other words, this thesis show how the philosophy of Einstein’s general theory of relativity could be applied to Hamlet....

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“The long concatenations of simple and easy reasoning which geometricians use in achieving their most difficult demonstrations gave me occasion to imagine that all matters which may enter the human mind were interrelated in the same fashion.” -- René Descartes ...

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I. INTRODUCTION: MATHEMATICAL CONSTRUCT STRATEGIES FOR GRAPHING LITERARY INTERPRETATION THEORIES INTO A VISUAL FIGURE, DEFINING TERMS 1 II. MAPPING LITERARY THEORY: DEFINING THE BODY OF LITERATURE, Ln, AND MESSAGE, EMBODIED IN ART, Ln 10 III. FORMING THE X AXIS: SETTING VALUES FOR X AS SIGN, SIGNIFICATION, AND SIGNAL (X1, X2, X3) 18 X1: Sign, Encoding Meaning 21 X2: Signification: The Three Aspects to the Value X2, Concept in a Medium, X21, X22, X23 23 X3: Signal, Decoding Meaning Plotting the 2s OF B’s X31, X32, X33 30 IV. FORMING THE Y AXIS: THE AUDIENCE’S INFINITE MULTIFARIOUS “REALIZATION” 36 The Search for 1: The Messenger and the Author 38 Y 1: The Author’s text 45 Y 2: The Text 50 Y 3: The World 54 Y 4: The Reader 57 V. FORMING THE Z AXIS: VALUES FOR Z, APPLIED RHETORICAL IDEOLOGY 65 Z 1: Marxist Literary Criticism 67 Z 2: Deconstruction Criticism 71 Z 3: Multicultural Literary Criticism 77 Z 4: Psychoanalytic Literary Criticism 80 Z 5: Liberation Literary Criticism 84 VI. CONCLUSION 87...

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The algebraic structure, linear algebra happens to be one of the subjects which yields itself to applications to several fields like coding or communication theory, Markov chains, representation of groups and graphs, Leontief economic models and so on. This book has for the first time, introduced a new algebraic structure called linear bialgebra, which is also a very powerful algebraic tool that can yield itself to applications. With the recent introduction of bimatrices (2005) we have ventured in this book to introduce new concepts like linear bialgebra and Smarandache neutrosophic linear bialgebra and also give the applications of these algebraic structures....

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In this section we give the definition of linear algebra and just state the few important theorems like Cayley Hamilton theorem, Cyclic Decomposition Theorem, Generalized Cayley Hamilton Theorem and give some properties about linear algebra....

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In this book for the first time we have ventured into the total analysis of migrant labourers in rural Tamil Nadu who are victims of HIV/AIDS using FCM, BAM and Neutrosophic Cognitive Maps. As in our study and analysis we felt several of the factors related with the psycho, socio, economic problems of these HIV/AIDS patients from rural Tamil Nadu (a southernmost state in India) remain indeterminate apart from the data being an unsupervised one. At the outset, we first emphasize that the study and analysis (and there by the conclusions and suggestions) pertain only to migrant labourers from rural Tamil Nadu who are poor and uneducated and who are HIV/AIDS infected. So this study cannot be extended to urban people or rich/ sophisticated/ educated populations of Tamil Nadu....

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Migration acquires great significance in the study of peoples and populations, for it not only involves the merely mathematical spatial redistribution of people, but also because it has enormous impact on livelihood, life-styles, employment, socioeconomic and political stability; or in other words, it influences the entire society. When used in the geographical context, the term ‘migration’ refers to the ‘permanent or semipermanent change in the residence of an individual person or group of people.’ Traditional studies classify migrants under two broad heads: voluntary migrants and involuntary migrants....

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A selection of Samuel Taylor Coleridge's essential poems. Samuel Taylor Coleridge (1772–1834) was an English poet, critic, and philosopher. His Lyrical Ballads, published in 1798 with co-author William Wordsworth, marked the beginning for all intents and purposes of English Romanticism and included “The Rime of the Ancient Mariner.” Other notable poems include "This Lime-Tree Bower My Prison," “Christabel” and “Kubla Khan.” Volume 2 in The Reader's Library Series, ISBN: 978-1-932023-44-2. https://www.facebook.com/williamralpheditions...

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Kubla Khan Or, a vision in a dream. A Fragment.   In Xanadu did Kubla Khan A stately pleasure-dome decree: Where Alph, the sacred river, ran Through caverns measureless to man Down to a sunless sea. So twice five miles of fertile ground With walls and towers were girdled round; And there were gardens bright with sinuous rills, Where blossomed many an incense-bearing tree; And here were forests ancient as the hills, Enfolding sunny spots of greenery. But oh! that deep romantic chasm which slanted Down the green hill athwart a cedarn cover! A savage place! as holy and enchanted As e’er beneath a waning moon was haunted By woman wailing for her demon-lover! And from this chasm, with ceaseless turmoil seething, As if this earth in fast thick pants were breathing, A mighty fountain momently was forced: Amid whose swift half-intermitted burst Huge fragments vaulted like rebounding hail, Or chaffy grain beneath the thresher’s flail: And mid these dancing rocks at once and ever It flung up momently the sacred river. Five miles meandering with a mazy motion Through wood and dale the sacred river ran, Then rea...

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Contents Introduction Sonnet: To the Autumnal Moon A Mathematical Problem To the Rev. George Coleridge I II III IV Sonnet: On Quitting School for College Sonnet: To the River Otter On a Discovery Made Too Late The Eolian Harp Lines in the Manner of Spenser Reflections on Having Left a Place of Retirement Sonnet: Composed on a Journey Homeward; the Author Having Received Intelligence of the Birth of a Son, Sept. 20, 1796 Sonnet: On Receiving a Letter Informing Me of the Birth of a Son Sonnet: To A Friend Who Asked How I Felt When the Nurse First Presented My Infant to Me This Lime-Tree Bower My Prison The Rime of the Ancient Mariner Argument Part I Part II Part III Part IV Part V Part VI Part VII Fire, Famine, and Slaughter A War Eclogue Frost at Midnight Kubla Khan Fears in Solitude The Nightingale The Wanderings of Cain Prefatory Note The Wanderings of Cain The Devil's Thoughts I II III IV V VI VII VIII IX X XI XII XIII XIV XV XVI XVII Christabel Preface Part I Part II Dejection: An Ode [Written April 4, 1802] I II III IV V VI VII VIII The Language of Birds T...

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The creation of a book is an act that requires several preconditions. I) An interesting and worthwhile subject; 2) A fair, yet demanding editor.; 3) Someone willing to put the words on paper. Given the existence of these three items, the leap to making the book a good one becomes the responsibility of the author. The Smarandache function is simultaneously a logical extension to earlier functions in number theory as well as a key to many future paths of exploration. As such, it is hoped that you get as much out of this book as the author did in writing it. While all books are a collective work, the responsibility for any errors ultimately falls to the author, and this is no exception....

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As one of the oldest of mathematical disciplines, the roots of number theory extend back into antiquity. Problems are often easy to state, but extremely difficult to solve. Which is the origin of much of their charm. All mathematicians, amateurs and professionals alike, have a soft spot in their hearts for the "purity" of the integers. When "Fermat's Last Theorem" was finally proven after centuries of effort, the result was discussed on many major news shows in the US. Brief comments also appeared in the major weekly news magazines....

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I have met the Smarandache's world for the first time about one year ago reading some articles and problems published in the Journal of Recreational Mathematics. From then on I discovered the interesting American Research Press web site dedicated to the Smarandache notions and held by Dr. Perez (address: http://www.gallup.unm.edu/~smarandache/), the Smarandache Notions Journal always published by American Research Press, and several books on conjectures, functions, unsolved problems, notions and other proposed by Professor F. Smarandache in "The Florentin Smarandache papers" special collections at: the Arizona State University (Tempe, USA), Archives of American Mathematics (University of Texas at Austin, USA), University of Craiova Library (Romania), and Archives of State (Rm. Valcea, Romania). The Smarandache's universe is undoubtedly very fascinating and is halfway between the number theory and the recreational mathematics. Even though sometime this universe has a very simple structure from number theory standpoint, it doesn't cease to be deeply mysterious and interesting. This book, following the Smarandache spirit, presents new ...

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Excerpt: Preface By Way Of Criticism. These studies are collected from the monthly press. One appeared in the New Quarterly, one in MacMillan?s, and the rest in the Cornhill Magazine. To the Cornhill I owe a double debt of thanks; first, that I was received there in the very best society, and under the eye of the very best of editors; and second, that the proprietors have allowed me to republish so considerable an amount of copy....

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Contents PREFACE BY WAY OF CRITICISM. ........................................................................................... 4 CHAPTER I ? VICTOR HUGO?S ROMANCES ........................................................................ 15 CHAPTER II ? SOME ASPECTS OF ROBERT BURNS.......................................................... 34 CHAPTER III ? WALT WHITMAN............................................................................................. 63 CHAPTER IV ? HENRY DAVID THOREAU: HIS CHARACTER AND OPINIONS........... 84 CHAPTER V ? YOSHIDA-TORAJIRO..................................................................................... 107 CHAPTER VI ? FRANCOIS VILLON, STUDENT, POET, AND HOUSEBREAKER.........117 CHAPTER VII ? CHARLES OF ORLEANS ............................................................................ 141 CHAPTER VIII ? SAMUEL PEPYS .......................................................................................... 170 CHAPTER IX ? JOHN KNOX AND HIS RELATIONS TO WOMEN .................................. 190...

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Excerpt: Reprinted from Fraser?s Magazine. The cloud which for the space of a month hung gloomily over the civilized world, black with far worse evils than those of simple war, has passed from over our heads without bursting. The fear has not been realized, that the only two first-rate Powers who are also free nations would take to tearing each other in pieces, both the one and the other in a bad and odious cause. For while, on the American side, the war would have been one of reckless persistency in wrong, on ours it would have been a war in alliance with, and, to practical purposes, in defence and propagation of, slavery. We had, indeed, been wronged....

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Excerpt: Chapter 1. The Foreigner At Home. ?This is no my ain house; I ken by the biggin? o?t.? Two recent books* one by Mr. Grant White on England, one on France by the diabolically clever Mr. Hillebrand, may well have set people thinking on the divisions of races and nations. Such thoughts should arise with particular congruity and force to inhabitants of that United Kingdom, peopled from so many different stocks, babbling so many different dialects, and offering in its extent such singular contrasts, from the busiest over-population to the unkindliest desert, from the Black Country to the Moor of Rannoch. It is not only when we cross the seas that we go abroad; there are foreign parts of England; and the race that has conquered so wide an empire has not yet managed to assimilate the islands whence she sprang. Ireland, Wales, and the Scottish mountains still cling, in part, to their old Gaelic speech. It was but the other day that English triumphed in Cornwall, and they still show in Mousehole, on St. Michael?s Bay, the house of the last Cornish-speaking woman. English itself, which will now frank the traveller through the most of...

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Contents CHAPTER I: THE FOREIGNER AT HOME ..................................................................................... 5 CHAPTER II: SOME COLLEGE MEMORIES................................................................................ 14 CHAPTER III: OLD MORTALITY .................................................................................................. 20 CHAPTER IV: A COLLEGE MAGAZINE ...................................................................................... 28 CHAPTER V: AN OLD SCOTCH GARDENER ............................................................................. 36 CHAPTER VI: PASTORAL .............................................................................................................. 41 CHAPTER VII: THE MANSE .......................................................................................................... 48 CHAPTER VIII: MEMOIRS OF AN ISLET .................................................................................... 53 CHAPTER IX: THOMAS STEVENSON ? CIVIL ENGINEER...................................................... 58 CHAPTER X: TALK AND TALKERS ....................