000319147 000__ 01413cam\a22002894a\4500 000319147 001__ 319147 000319147 005__ 20210513115400.0 000319147 008__ 061023s2007\\\\nyua\\\\\b\\\\001\0\eng\\ 000319147 010__ $$a 2006035406 000319147 020__ $$a9781591024750 (alk. paper) 000319147 020__ $$a1591024757 (alk. paper) 000319147 035__ $$a(OCoLC)ocm74353892 000319147 035__ $$a319147 000319147 040__ $$aDLC$$cDLC$$dBAKER$$dBTCTA$$dC#P$$dOCLCQ$$dYDXCP$$dVP@$$dIAY 000319147 049__ $$aISEA 000319147 05000 $$aQA241$$b.P665 2007 000319147 08200 $$a512.7/2$$222 000319147 1001_ $$aPosamentier, Alfred S. 000319147 24514 $$aThe fabulous Fibonacci numbers /$$cAlfred S. Posamentier, Ingmar Lehmann ; afterword by Herbert A. Hauptman. 000319147 2463_ $$aFibonacci numbers 000319147 260__ $$aAmherst, N.Y. :$$bPrometheus Books,$$c2007. 000319147 300__ $$a385 p. :$$bill. ;$$c24 cm. 000319147 504__ $$aIncludes bibliographical references (p. 371-373) and index. 000319147 5050_ $$aA history and introduction to the Fibonacci numbers -- The Fibonacci numbers in nature -- The Fibonacci numbers and the Pascal triangle -- The Fibonacci numbers and the golden ratio -- The Fibonacci numbers and continued fractions -- A potpourri of Fibonacci number applications -- The Fibonacci numbers found in art and architecture -- The Fibonacci numbers and musical form -- The famous binet formula for finding a particular Fibonacci number -- The Fibonacci numbers and fractals. 000319147 650_0 $$aFibonacci numbers. 000319147 7001_ $$aLehmann, Ingmar. 000319147 85200 $$bgen$$hQA241$$i.P665$$i2007 000319147 909CO $$ooai:library.usi.edu:319147$$pGLOBAL_SET 000319147 980__ $$aBIB 000319147 980__ $$aBOOK 000319147 994__ $$aC0$$bISE