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►In this regard, he has been exploring mathematical knowledge management and the digital expression of mostly unambiguous context-

free full semantic information for mathematical formulae.

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►The new

DLMF (Digital Library of Mathematical Functions) will appear in a hardcover edition and as a

free electronic publication on the World Wide Web.
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►Other than the information described above which is collected from all visitors, we do not collect any information

online from children.
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►
Index of Selected Software Within the DLMF Chapters
Within each of the DLMF chapters themselves we will provide a list of
research software for the functions discussed in that chapter.
The purpose of these listings is to provide references to the research
literature on the engineering of software for special functions.
To qualify for listing, the development of the software must have been the subject
of a research paper published in the peer-reviewed literature. If such software
is available online for free download we will provide a link to the software.

In general, we will not index other software within DLMF chapters unless
the software is unique in some way, such as being the only known software
for computing a particular function.

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►The results have been published in book form as the

NIST Handbook of Mathematical Functions, by

Cambridge University Press, and disseminated in the

free electronic

Digital Library of Mathematical Functions.
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►Whereas before the project had Editors and Associate Editors, it

now has Editors, Senior Associate Editors, and Associate Editors.
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►They were selected as recognized leaders in the research communities interested in the mathematics and applications of special functions and orthogonal polynomials; in the presentation of mathematics reference information

online and in handbooks; and in the presentation of mathematics on the web.
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►Cvijović and Klinowski (1994) contains fractional integrals (with

free parameters) for

$F(\varphi ,k)$ and

$E(\varphi ,k)$, together with special cases.
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►This symmetry led to the development of symmetric elliptic integrals, which are

free from the transformations of modulus and amplitude that complicate the Legendre theory.
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►In

Symmetry in c, d, n of Jacobian elliptic functions (2004) he found a previously hidden symmetry in relations between Jacobian elliptic functions, which can

now take a form that remains valid when the letters c, d, and n are permuted.
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►The three sets of parameters comprise the

*singularity parameters*
${a}_{j}$, the

*exponent parameters*
$\alpha ,\beta ,{\gamma}_{j}$, and the

$N-2$
free *accessory parameters*
${q}_{j}$.
With

${a}_{1}=0$ and

${a}_{2}=1$ the total number of

free parameters is

$3N-3$.
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►Suppose the potential energy of a gas of

$n$ point charges with positions

${x}_{1},{x}_{2},\mathrm{\dots},{x}_{n}$ and

free to move on the infinite line

$$, is given by
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►For

$n$ charges

free to move on a circular wire of radius

$1$,
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►Here

$\alpha $,

$\beta $, and

$\gamma $ are

free real or complex parameters.
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