Bøger af George Boole

This Is A New Release Of The Original 1847 Edition.

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Das Buch ""Die Grundlehren Der Endlichen Differenzen Und Summenrechnung"" wurde im Jahr 1867 von George Boole ver������ffentlicht. Es handelt sich um ein Werk, das sich mit der endlichen Differenzen- und Summenrechnung besch�����ftigt. Boole beschreibt in diesem Buch die grundlegenden Prinzipien und Methoden der endlichen Differenzen- und Summenrechnung und zeigt, wie sie in der Mathematik angewendet werden k������nnen.Das Buch ist in mehrere Kapitel unterteilt, die sich mit verschiedenen Aspekten der endlichen Differenzen- und Summenrechnung befassen. Boole beschreibt unter anderem die grundlegenden Begriffe und Definitionen der endlichen Differenzen- und Summenrechnung, die verschiedenen Arten von Differenzen und Summen, die Anwendung der endlichen Differenzen- und Summenrechnung auf die L������sung von Differentialgleichungen und die Verwendung von endlichen Differenzen- und Summenrechnungen zur Approximation von Funktionen.Das Buch ist ein wichtiger Beitrag zur Mathematikgeschichte und hat dazu beigetragen, die endliche Differenzen- und Summenrechnung als eigenst�����ndiges Gebiet der Mathematik zu etablieren. Es ist auch heute noch von Interesse f�����r Mathematiker und Ingenieure, die sich mit numerischen Methoden und Approximationstechniken besch�����ftigen.This Book Is In German.This scarce antiquarian book is a facsimile reprint of the old original and may contain some imperfections such as library marks and notations. Because we believe this work is culturally important, we have made it available as part of our commitment for protecting, preserving, and promoting the world's literature in affordable, high quality, modern editions, that are true to their original work.

This scarce antiquarian book is included in our special Legacy Reprint Series. In the interest of creating a more extensive selection of rare historical book reprints, we have chosen to reproduce this title even though it may possibly have occasional imperfections such as missing and blurred pages, missing text, poor pictures, markings, dark backgrounds and other reproduction issues beyond our control. Because this work is culturally important, we have made it available as a part of our commitment to protecting, preserving and promoting the world's literature.

The Mathematical Analysis of Logic: Being An Essay Towards A Calculus of Deductive Reasoning By George Boole

This Is A New Release Of The Original 1854 Edition.

Nature and design of this work, Signs and their laws, Derivation of the laws, Division of propositions, Principles of symbolical reasoning, Of Interpretation, Of Elimination, Of Reduction, Methods of Abbreviation, Conditions of a perfect method, Of secondary propositions, Methods in secondary propositions, Clarke and spinoza, Example of analysis, Of the aristotelian logic, Of the theory of probabilities, General method in probabilities, Elementary illustrations, Of statistical conditions, Problems on causes, Probability of Judgements, Constitution of the intellect

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Treatise on the Calculus of Finite Differences is an unchanged, high-quality reprint of the original edition of 1880.Hansebooks is editor of the literature on different topic areas such as research and science, travel and expeditions, cooking and nutrition, medicine, and other genres. As a publisher we focus on the preservation of historical literature. Many works of historical writers and scientists are available today as antiques only. Hansebooks newly publishes these books and contributes to the preservation of literature which has become rare and historical knowledge for the future.

Self-taught mathematician George Boole (1815-1864) published a pamphlet in 1847 - The Mathematical Analysis of Logic - that launched him into history as one of the nineteenth century's most original thinkers. In the introduction, Boole closely adheres to two themes: the fundamental unity of all science and the close relationship between logic and mathematics. In the first chapter, he examines first principles of formal logic, and then moves on to Aristotelian syllogism, hypotheticals, and the properties of elective functions. Boole uses this pamphlet to answer a well-known logician of the day, Sir William Hamilton, who believed that only philosophers could study 'the science of real existence', while all mathematicians could do was measure things. In essence, The Mathematical Analysis of Logic humbly chides Hamilton and asks him to rethink his bias. Boole is compelling reading for anyone interested in intellectual history and the science of the mind.

Self-taught mathematician and father of Boolean algebra, George Boole (1815-1864) published A Treatise on the Calculus of Finite Differences in 1860 as a sequel to his Treatise on Differential Equations (1859). Both books became instant classics that were used as textbooks for many years and eventually became the basis for our contemporary digital computer systems. The book discusses direct theories of finite differences and integration, linear equations, variations of a constant, and equations of partial and mixed differences. Boole also includes exercises for daring students to ponder, and also supplies answers. Long a proponent of positioning logic firmly in the camp of mathematics rather than philosophy, Boole was instrumental in developing a notational system that allowed logical statements to be symbolically represented by algebraic equations. One of history's most insightful mathematicians, Boole is compelling reading for today's student of logic and Boolean thinking.

Self-taught mathematician and father of Boolean algebra, George Boole (1815-1864) published An Investigation of the Laws of Thought in 1854. In this highly original investigation of the fundamental laws of human reasoning, a sequel to ideas he had explored in earlier writings, Boole uses the symbolic language of mathematics to establish a method to examine the nature of the human mind using logic and the theory of probabilities. Boole considers language not just as a mode of expression, but as a system one can use to understand the human mind. In the first 12 chapters, he sets down the rules necessary to represent logic in this unique way. Then he analyses a variety of arguments and propositions of various writers from Aristotle to Spinoza. One of history's most insightful mathematicians, Boole is compelling reading for today's student of intellectual history and the science of the mind.