18 résultats
1996011240Natick MA U.S.A.: A K Peters Limited 1996 Natick: Peters 1996. First edition first printing. 8vo. Hard cover binding 212 pp. This book aims to show that computers are not only very fast but in at least one field of mathematics pretty smart too. In the area of combinatorial identities computers are able to find very elegant proofs of difficult theorems unassisted by human intervention. New. A K Peters, Limited hardcover
1994G0821851888I3N00Amer Mathematical Society 1994. Paperback. Good. Pages can have notes/highlighting. Spine may show signs of wear. ~ ThriftBooks: Read More Spend Less.Dust jacket quality is not guaranteed. Amer Mathematical Society paperback
1995AME_9783540592938Springer 1995. 1st. Paperback. New/New. Springer paperback
198715736Monterey CA: Wadsworth & Brooks 1987. Hardcover. Very Good-/Very Good-. The Wadsworth & Brooks/Cole Mathematics Series Red boards with gilt titling on front cover and spine. Binding is tight. Interior clean and unmarked. White and blue pictorial dustjacket is worn and a bit chipped along edges. 8vo. BOOK INFO: Co-authors George F. McNulty and Walter F. Taylor. This book should be of interest to graduate-level courses in algebra or universal algebra. 'This is the first of four volumes devoted to the general theory of algebras and the closely related subject of lattice theory. We regard an algebra as a nonempty set equipped with a system of finitary operations.' from the preface. Wadsworth & Brooks hardcover
1996Q-0878918981Research & Education Association 1996-01-01. Paperback. New. New. In shrink wrap. Looks like an interesting title! Research & Education Association paperback
1985Q-0878915648Research & Education Association 1985-09-06. Paperback. New. In shrink wrap. Looks like an interesting title! Research & Education Association paperback
1998Q-0878915702Research & Education Association 1998-01-01. Paperback. New. In shrink wrap. Looks like an interesting title! Research & Education Association paperback
1998Q-0878915087Research & Education Association 1998-01-01. Paperback. New. In shrink wrap. Looks like an interesting title! Research & Education Association paperback
1996mon0000010747Walter De Gruyter Inc 1996-02-01. Hardcover. Good. 0.8400 in x 9.5600 in x 7.0600 in. Ex University of California Berkeley library book with usual library markings. Binding is tight text clean. Lightly read. Walter De Gruyter Inc hardcover
1969biblio7<p>wear on dj tear edge dj top front</p><p>spotting rear dj discolration top to bottom inch and half from spine in rear</p><p>text clean</p><p>no writing</p> Oxford University hardcover
1998Q-0878915699Research & Education Association 1998-01-01. Paperback. New. In shrink wrap. Looks like an interesting title! Research & Education Association paperback
1997Q-0878914838Research & Education Association 1997-01-10. Paperback. New. In shrink wrap. Looks like an interesting title! Research & Education Association paperback
1997x-3540629637Springer Verlag 1997. Hardcover. New. 394 pages. 9.75x6.75x1.00 inches. Springer Verlag hardcover
1994Q-0821851888Amer Mathematical Society 1994-04-01. Paperback. New. New. In shrink wrap. Looks like an interesting title! Amer Mathematical Society paperback
1996__3110148641De Gruyter 1996. Hardcover. New. 364 pages. 6.84x0.94x9.56 inches. De Gruyter hardcover
1996__3110144131De Gruyter 1996. Hardcover. New. 306 pages. 9.75x7.00x0.75 inches. De Gruyter hardcover
192646991London Roayl Society 1926. Royal 8vo. Full cloth. Gilt lettering to spine. In: "Proceedings of the Royal Society". Series A Vol. 111. V753LIII pp. textillustr. and plates. Entire volume offered. <br/><br/><em>First appearance of these papers constituting Dirac's own theory of quantum mechanics."Dirac wanted to establish an algebra for quantum variables or as he now termed them q-numbers. He wanted his q-number algebra to be a general and purely mathematical theory that could then be applied to problem of physics. Although it soon turned out that q-number algebra was equivalent to matrix mechanics in 1926 Dirac's theory was developed as an original alternative to both wave mechanics and matric mechanics. It was very much Dirac's own theory and he stuck to it without paying much attention to what went on inmatrix mechanics. In the summer of 1926 Dirac published a new and very general version of q-number algebra this timepresented as a purely mathematical theory. In this paper offered here he did not refer to physics at all. The work had little impact on the physics community but seems to have been appreciated by those who cultivated the mathematical aspects of quantum physics. Most of the results obtained by Dirac in his paper "The Elimination of the Nodes in Quantum Mechanics" had been found earlier by the German theorists using a method of matric mechanics but Dirac was able to improve on some of the results and deduce them from his own system of quantum mechanics."Helge Kragh. </em> hardcover
1998x-0824701534Marcel Dekker Inc 1998. Paperback. New. 1st edition. 352 pages. 10.25x7.25x0.75 inches. Marcel Dekker Inc paperback
