CRC Standard Mathematical Tables and Formulae, 32nd Edition / Edition 32

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With over 6,000 entries, CRC Standard Mathematical Tables and Formulae, 32nd Edition continues to provide essential formulas, tables, figures, and descriptions, including many diagrams, group tables, and integrals not available online. This new edition incorporates important topics that are unfamiliar to some readers, such as visual proofs and sequences, and illustrates how mathematical information is interpreted. Material is presented in a multisectional format, with each section containing a valuable collection of fundamental tabular and expository reference material.

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Editorial Reviews

From the Publisher
Praise for Previous Editions:
An excellent reference resource for all readership levels, this guide offers easy navigation through a browseable table of contents and an extensive index. It follows a natural progression for those studying the subject. It is logical, useful, and affordable. Summing up: Highly Recommended.
—CHOICE, September 2003

The 31st Edition of the CRC Standard Mathematical Tables and Formulae is, without a doubt, the new and improved bible of mathematics. It is an outstanding reference book, containing more than 30 new sections, covering more than 3,000 items, and including tables, properties, etc. The index has been revamped to make it faster and easier to find results.
Author Daniel Zwillinger has done an excellent job keeping the same successful format that has characterized earlier editions of the handbook. …
Mathematicians will find this handbook indispensable — an absolute must-have desk reference. The ready access of tables that may be needed in mathematical endeavors will make life much easier for engineers, scientists, mathematicians, or even for those who are in the process of studying these and related subjects.
John Vacca, former computer security official for NASA's space station program (Freedom), The Barnes & Noble Review

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Product Details

  • ISBN-13: 9781439835487
  • Publisher: Taylor & Francis
  • Publication date: 7/22/2011
  • Series: Discrete Mathematics and Its Applications Series , #67
  • Edition description: New Edition
  • Edition number: 32
  • Pages: 833
  • Sales rank: 294,676
  • Product dimensions: 6.50 (w) x 9.30 (h) x 1.70 (d)

Meet the Author

Daniel Zwillinger has more than 25 years of proven technical expertise in numerous areas of engineering and the physical sciences. He earned a Ph.D. in applied mathematics from the California Institute of Technology.

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Table of Contents

Numbers and Elementary Mathematics
Proofs without words
Special numbers
Number theory
Series and products

Elementary algebra
Vector algebra
Linear and matrix algebra
Abstract algebra

Discrete Mathematics
Set theory
Combinatorial design theory
Difference equations

Euclidean geometry
Coordinate systems in the plane
Plane symmetries or isometries
Other transformations of the plane
Surfaces of revolution: the torus
Spherical geometry and trigonometry
Special plane curves
Coordinate systems in space
Space symmetries or isometries
Other transformations of space
Direction angles and direction cosines
Lines in space
Differential geometry

Differential calculus
Differential forms
Table of indefinite integrals
Table of definite integrals
Ordinary differential equations
Partial differential equations
Integral equations
Tensor analysis
Orthogonal coordinate systems
Interval analysis
Real analysis
Generalized functions
Complex analysis

Special Functions
Ceiling and floor functions
Logarithmic functions
Exponential function
Trigonometric functions
Circular functions and planar triangles
Tables of trigonometric functions
Angle conversion
Inverse circular functions
Hyperbolic functions
Inverse hyperbolic functions
Gudermannian function
Orthogonal polynomials
Gamma function
Beta function
Error functions
Fresnel integrals
Sine, cosine, and exponential integrals
Hypergeometric functions
Legendre functions
Bessel functions
Elliptic integrals
Jacobian elliptic functions
Clebsch–Gordan coefficients
Integral transforms: Preliminaries
Fourier integral transform
Discrete Fourier transform (DFT)
Fast Fourier transform (FFT)
Multidimensional Fourier transforms
Laplace transform
Hankel transform
Hartley transform
Mellin transform
Hilbert transform
Tables of transforms

Probability and Statistics
Probability theory
Classical probability problems
Probability distributions
Queuing theory
Markov chains
Random number generation
Control charts and reliability
Confidence intervals
Tests of hypotheses
Linear regression
Analysis of variance (ANOVA)
Sample size
Contingency tables
Probability tables

Scientific Computing
Basic numerical analysis
Numerical linear algebra
Numerical integration and differentiation

Mathematical Formulae from the Sciences
Atmospheric physics
Atomic physics
Basic mechanics
Beam dynamics
Classical mechanics
Coordinate systems – Astronomical
Coordinate systems – Terrestrial
Earthquake engineering
Electromagnetic transmission
Electrostatics and magnetism
Electronic circuits
Fluid mechanics
Fuzzy logic
Human body
Image processing matrices
Modeling physical systems
Population genetics
Quantum mechanics
Relativistic mechanics
Solid mechanics
Statistical mechanics

Calendar computations
Cellular automata
Communication theory
Control theory
Computer languages
Discrete dynamical systems and chaos
Electronic resources
Elliptic curves
Financial formulae
Game theory
Knot theory
Moments of inertia
Operations research
Recreational mathematics
Risk analysis and decision rules
Signal processing
Symbolic logic
Voting power
Greek alphabet
Braille code
Morse code

List of References

List of Figures

List of Notation


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Sort by: Showing 1 Customer Reviews
  • Anonymous

    Posted July 23, 2013

    No Z-transform table complete. No Discrete-time Fourier transfor

    No Z-transform table complete.
    No Discrete-time Fourier transform
    The "Electronic circuit" formulae are electric circuit formulae

    Was this review helpful? Yes  No   Report this review
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