Choose an application

• Reference Manager
• EndNote
• RefWorks (Direct export to RefWorks)

Algebra --- 512 --- Geometry, Algebraic --- Logic, Symbolic and mathematical --- Algebra of logic --- Logic, Universal --- Mathematical logic --- Symbolic and mathematical logic --- Symbolic logic --- Mathematics --- Algebra, Abstract --- Metamathematics --- Set theory --- Syllogism --- Algebraic geometry --- Geometry --- Mathematical analysis --- 512 Algebra --- Logique algébrique. --- Algebraic logic --- Toposes --- Topos (mathématiques) --- Toposes. --- Topos (mathématiques) --- Algebraic logic. --- Logique mathématique --- Récursivité, Théorie de la --- Catégories (mathématiques) --- Geometrie algebrique

Choose an application

• Reference Manager
• EndNote
• RefWorks (Direct export to RefWorks)

Logic, Symbolic and mathematical. --- Logique symbolique et mathématique --- Model theory --- Lambda calculus --- Categories (Mathematics) --- Philosophy --- Philosophy & Religion --- Logic --- Algebra of logic --- Logic, Universal --- Mathematical logic --- Symbolic and mathematical logic --- Symbolic logic --- Mathematics --- Algebra, Abstract --- Metamathematics --- Set theory --- Syllogism --- Calculus, Lambda --- Logic, Symbolic and mathematical

Choose an application

• Reference Manager
• EndNote
• RefWorks (Direct export to RefWorks)

Number Theory or arithmetic, as some prefer to call it, is the oldest, purest, liveliest, most elementary yet sophisticated field of mathematics. It is no coincidence that the fundamental science of numbers has come to be known as the "Queen of Mathematics." Indeed some of the most complex conventions of the mathematical mind have evolved from the study of basic problems of number theory. André Weil, one of the outstanding contributors to number theory, has written an historical exposition of this subject; his study examines texts that span roughly thirty-six centuries of arithmetical work — from an Old Babylonian tablet, datable to the time of Hammurapi to Legendre’s Essai sur la Théorie des Nombres (1798). Motivated by a desire to present the substance of his field to the educated reader, Weil employs an historical approach in the analysis of problems and evolving methods of number theory and their significance within mathematics. In the course of his study Weil accompanies the reader into the workshops of four major authors of modern number theory (Fermat, Euler, Lagrange and Legendre) and there he conducts a detailed and critical examination of their work. Enriched by a broad coverage of intellectual history, Number Theory represents a major contribution to the understanding of our cultural heritage. ----- A very unusual book combining thorough philological exactness, keen observation, apt comments of the essential points, picturesque fantasy, enthusiastic love of the subject, and brilliant literary style: a romantic novel of documents. It is both number theory and its history in an inseparable oneness, helping us understand the very roots and the first big stage of progress of this discipline. The author, one of the most prominent number theorists…chose to give us a broad perspective of the birth of modern number theory.--Periodica Mathematica Hungaria The volume under review...a discursive, expository, leisurely peek over the shoulders of several great authors in number theory…is perhaps unique in the enthusiasm it has inspired. --Mathematical Reviews.

Number theory --- History. --- History --- #WBIB:dd.Lic.L.De Busschere --- 511(93) --- 511(93) Number theory--Austraalazië. Melanesië --- Number theory--Austraalazië. Melanesië --- Number theory. --- Mathematics. --- Mathematical logic. --- Popular works. --- Number Theory. --- History of Mathematical Sciences. --- Mathematical Logic and Foundations. --- Popular Science, general. --- History of Science. --- Algebra of logic --- Logic, Universal --- Mathematical logic --- Symbolic and mathematical logic --- Symbolic logic --- Mathematics --- Algebra, Abstract --- Metamathematics --- Set theory --- Syllogism --- Annals --- Auxiliary sciences of history --- Math --- Science --- Number study --- Numbers, Theory of --- Algebra --- Number theory - History --- Theorie des nombres --- Histoire

Choose an application

• Reference Manager
• EndNote
• RefWorks (Direct export to RefWorks)

Computer science --- Mathematical logic --- 681.3*F13 --- 681.3*G21 --- Complexity classes: complexity hierarchies; machine-independent complexity; reducibility and completeness; relations among complexity classes; relations among complexity measures (Computation by abstract devices)--See also {681.3*F2} --- Combinatorics: combinatorial algorithms; counting problems; generating functions; permutations and combinations; recurrences and difference equations --- Machine theory --- Computational complexity --- Decision making --- Automates mathématiques, Théorie des --- Complexité de calcul (Informatique) --- Prise de décision --- 681.3*G21 Combinatorics: combinatorial algorithms; counting problems; generating functions; permutations and combinations; recurrences and difference equations --- 681.3*F13 Complexity classes: complexity hierarchies; machine-independent complexity; reducibility and completeness; relations among complexity classes; relations among complexity measures (Computation by abstract devices)--See also {681.3*F2} --- Machine theory - Congresses. --- Computational complexity - Congresses. --- Decision-making - Congresses. --- Mathematics. --- Computer science. --- Logic, Symbolic and mathematical. --- Mathematics, general. --- Computation by Abstract Devices. --- Mathematical Logic and Formal Languages. --- Mathematical Logic and Foundations. --- Algebra of logic --- Logic, Universal --- Symbolic and mathematical logic --- Symbolic logic --- Mathematics --- Algebra, Abstract --- Metamathematics --- Set theory --- Syllogism --- Informatics --- Science --- Math