Concise encyclopedia of mathematics by Eric W. Weisstein

By Eric W. Weisstein

Upon booklet, the 1st variation of the CRC Concise Encyclopedia of arithmetic received overwhelming accolades for its unprecedented scope, clarity, and software. It quickly took its position one of the most sensible promoting books within the heritage of Chapman & Hall/CRC, and its attractiveness keeps unabated.

Yet additionally unabated has been the commitment of writer Eric Weisstein to gathering, cataloging, and referencing mathematical proof, formulation, and definitions. He has now up-to-date lots of the unique entries and extended the Encyclopedia to incorporate one thousand extra pages of illustrated entries.

The accessibility of the Encyclopedia besides its extensive assurance and low cost fee make it beautiful to the widest attainable variety of readers and positively a needs to for libraries, from the secondary to the pro and examine degrees. For mathematical definitions, formulation, figures, tabulations, and references, this can be easily the main awesome compendium available.

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By Eric W. Weisstein

Upon booklet, the 1st variation of the CRC Concise Encyclopedia of arithmetic received overwhelming accolades for its unprecedented scope, clarity, and software. It quickly took its position one of the most sensible promoting books within the heritage of Chapman & Hall/CRC, and its attractiveness keeps unabated.

Yet additionally unabated has been the commitment of writer Eric Weisstein to gathering, cataloging, and referencing mathematical proof, formulation, and definitions. He has now up-to-date lots of the unique entries and extended the Encyclopedia to incorporate one thousand extra pages of illustrated entries.

The accessibility of the Encyclopedia besides its extensive assurance and low cost fee make it beautiful to the widest attainable variety of readers and positively a needs to for libraries, from the secondary to the pro and examine degrees. For mathematical definitions, formulation, figures, tabulations, and references, this can be easily the main awesome compendium available.

Show description

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Washington, DC: Math. Assoc. , pp. 93 Á/4, 1990. Press, W. ; Flannery, B. ; Teukolsky, S. ; and Vetterling, W. T. Numerical Recipes in FORTRAN: The Art of Scientific Computing, 2nd ed. Cambridge, England: Cambridge University Press, p. 102, 1992. Kimberling, C. " Math. Mag. 67, 163 Á/87, 1994. Kimberling, C. html. Kimberling, C. and MacDonald, I. G. "Problem E 3251 and Solution. " Amer. Math. Monthly 97, 612 Á/13, 1990. Akinetor Moon, P. and Spencer, D. E. Theory of Holors: A Generalization of Tensors.

Oxford, England: Oxford University Press, pp. 26 Á/9, 1982. Griffiths, D. J. Introduction to Elementary Particles. New York: Wiley, p. 220, 1987. Adjoint Curve A curve which has at least multiplicity ri (1 at each point where a given curve (having only ordinary singular points and cusps) has a multiplicity ri is called the adjoint to the given curve. When the adjoint curve is of order n (3; it is called a special adjoint curve. References Coolidge, J. L. A Treatise on Algebraic Plane Curves. New York: Dover, p.

R. K. Spectral Graph Theory. Providence, RI: Amer. Math. , 1997. Demmel, J. "CS 267: Notes for Lecture 23, April 9, 1999. html. FUNCTION FIELD Algebraic Curve An algebraic curve over a FIELD K is an equation f (X ; Y) 00; where f (X ; Y) is a POLYNOMIAL in X and Y with COEFFICIENTS in K . A nonsingular algebraic curve is an algebraic curve over K which has no SINGULAR POINTS over K . A point on an algebraic curve is simply a solution of the equation of the curve. A K -RATIONAL POINT is a point (X, Y ) on the curve, where X and Y are in the FIELD K .

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