Numbers And How To Use Them By The Natural Method
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Author | : William Most |
Publisher | : |
Total Pages | : 294 |
Release | : 2015-11-30 |
Genre | : |
ISBN | : 9780692590072 |
From the Preface: Most Americans who have studied Latin, with our priests and seminarians included, have employed this method, which they thought was 'traditional'. But as something fully developed, this tradition scarcely goes farther back than 1880; and even in its beginnings it hardly antedates the seventeenth century. In contrast to this method of grammatical analysis, Father Most's textbooks reproduce much of the "natural method" by which children learn their native language. Hence, the significance of Father Most's books is manifestly great for the Latin classes in any Catholic high schools or colleges. So much of our Catholic doctrine and culture have been deposited in Latin that we want many of our educated Catholics to be able to use Latin with ease. But the special significance of Father Most's texts is for the Latin classes in our seminaries. Here the students still have much the same cogent motives to master the art of using Latin with ease as the pupils of the thirteenth or sixteenth century. They need it as an indispensable means of communicating thought in their higher studies, and afterwards throughout life. The objectives (knowledge about Latin and training of mind) and corresponding methods (grammatical analysis and translation) "traditional" since 1880 have taken over in our seminaries; and there too the students have been experiencing an ever growing inability to use Latin. Father Most's textbooks can contribute much towards revolutionizing the teaching of Latin by bringing back, as the chief objective, the art of reading, writing, and (when desired) speaking Latin with ease." Fr. Most's textbooks can be classed in categories of similar texts, such as Hans Ørberg's Lingua Latina, as well as Ecce Romani which is a simplification of Ørberg or others which aim to teach Latin not even so much as a modern language, as to teach it by a method more natural to the philosophy of learning Languages. Fr. Most's text follows the view that Latin of the later period is actually more advanced in communicating ideas and is easier to learn than Latin of the classical period, and thus this Second Volume begins the transition with readings and vocabulary from the Vulgate, continuing with the more ancient collects of the 1962 Missale Romanum, St. Cyprian and culminating with a reading from the Roman Historian Sallust. This is an excellent text applying the "natural method" with English language instruction to help the student read and understand Latin natively, with numerous vehicles for simplifying the necessary memorization as well as aiding in truly understanding Latin without constant need to look in a dictionary for rudimentary sentences. This is reprinted from the 1960 edition, and follows the presentation of the text found in that edition.
Author | : Eddy Nahmias |
Publisher | : MIT Press |
Total Pages | : 281 |
Release | : 2020-08-04 |
Genre | : Philosophy |
ISBN | : 0262358514 |
Prominent philosophers explore themes in the work of Owen Flanagan, focusing on debates about the nature of mind, the self, and morality. Owen Flanagan's work offers a model for how to be a naturalistic and scientifically informed philosopher who writes beautifully and deeply about topics as varied as consciousness and Buddhism, moral psychology and dreaming, identity and addiction, literature and neuroscience. In this volume, leading philosophers--Flanagan's friends, colleagues, and former students--explore themes in his work, focusing on debates over the nature of mind, the self, and morality. Some contributors address Flanagan's work directly; others are inspired by his work or methodology. Their essays are variously penetrating and synoptic, cautious and speculative.
Author | : George Augustus Walton |
Publisher | : |
Total Pages | : 350 |
Release | : 1869 |
Genre | : Arithmetic |
ISBN | : |
Author | : James Alexander McLellan |
Publisher | : |
Total Pages | : 376 |
Release | : 1895 |
Genre | : Arithmetic |
ISBN | : |
Author | : Jonathan Hancock |
Publisher | : John Murray |
Total Pages | : 102 |
Release | : 2012-03-30 |
Genre | : Mathematics |
ISBN | : 1444152734 |
The books in this bite-sized new series contain no complicated techniques or tricky materials, making them ideal for the busy, the time-pressured or the merely curious. Be A Number Genius is a fun and completely absorbing guide to the magic of numbers, and how to harness their power to improve your professional progress, make better decisions, and solve everyday problems. In just 96 pages you will discover a complete toolkit for how to sharpen your mind and become 100% more mentally acute.
Author | : Joseph R. Shoenfield |
Publisher | : CRC Press |
Total Pages | : 351 |
Release | : 2018-05-02 |
Genre | : Mathematics |
ISBN | : 135143330X |
This classic introduction to the main areas of mathematical logic provides the basis for a first graduate course in the subject. It embodies the viewpoint that mathematical logic is not a collection of vaguely related results, but a coherent method of attacking some of the most interesting problems, which face the mathematician. The author presents the basic concepts in an unusually clear and accessible fashion, concentrating on what he views as the central topics of mathematical logic: proof theory, model theory, recursion theory, axiomatic number theory, and set theory. There are many exercises, and they provide the outline of what amounts to a second book that goes into all topics in more depth. This book has played a role in the education of many mature and accomplished researchers.
Author | : I. T. Turbovich |
Publisher | : |
Total Pages | : 176 |
Release | : 1970 |
Genre | : Perceptrons |
ISBN | : |
The recognition of sonic and visual patterns is discussed. Special attention is devoted to the algorithmization of processes for creating signs and arriving at solutions. Also examined are the principles of constructing algorithm-recognition machines, methods of processing descriptions, the evaluation of similarities, and other problems connected with theory and experimentation of pattern recognition. There is a bibliography of 180 titles.
Author | : Julia Robinson |
Publisher | : American Mathematical Soc. |
Total Pages | : 388 |
Release | : 1996 |
Genre | : Mathematics |
ISBN | : 9780821805756 |
This volume presents all the published works -- spanning more than thirty years -- of Julia Bowman Robinson. These papers constitute important contributions to the theory of effectively calculable functions and to its applications. Outstanding among the latter are Robinson's proof of the effective unsolvability of the decision problem for the rational number field (and, consequently of that for the first-order theory of all fields), and her work that provided the central step toward the negative solution of Hilbert's Tenth Problem. These results provide upper bound for what one can hope to obtain in the way of positive solutions to the decision problem for special classes of fields and for special classes of diophantine equations, respectively. Besides thematic unity, Robinson's papers are distinguished by their clarity of purpose and accessibility to non-specialists as well as specialists. The volume also includes an extensive biographical memoir on the life and work of Robinson, who will be remembered not only for her distinctive and vital contributions, but also as the first woman to be elected to the mathematical section of the National Academy of Sciences and as the first woman to be President of the American Mathematical Society.
Author | : Jamie I.D. Campbell |
Publisher | : Psychology Press |
Total Pages | : 527 |
Release | : 2005-08-15 |
Genre | : Psychology |
ISBN | : 1135423660 |
How does the brain represent number and make mathematical calculations? What underlies the development of numerical and mathematical abilities? What factors affect the learning of numerical concepts and skills? What are the biological bases of number knowledge? Do humans and other animals share similar numerical representations and processes? What underlies numerical and mathematical disabilities and disorders, and what is the prognosis for rehabilitation? These questions are the domain of mathematical cognition, the field of research concerned with the cognitive and neurological processes that underlie numerical and mathematical abilities. TheHandbook of Mathematical Cognition is a collection of 27 essays by leading researchers that provides a comprehensive review of this important research field.
Author | : Ling Xin |
Publisher | : Infinite Study |
Total Pages | : 10 |
Release | : |
Genre | : Mathematics |
ISBN | : |
The computing with Words (CW) is a well known soft computing method to find the solutions of many decision making problems in real life scenarios which consists of selective information used in natural language.