Talk:EoM:This project

This project is based on an electronic version of the "Encyclopaedia of Mathematics", published by Kluwer Academic Publishers until 2003, and by Springer after that. The encyclopaedia goes back to the Soviet Matematicheskaya entsiklopediya (1977), originally edited by Ivan Matveevich Vinogradov.

The electronic version had its formulae written in $\rm \TeX$, which were saved as png images. On its way through the various publishers the original $\rm \TeX$ source code was lost, therefore, to edit a formula in one of these original pages requires to retype the $\rm \TeX$ code for that formula from scratch.

For the project, it will be of big help to transcribe the old pages. To make this easy, it was decided to use MathJax, which allows to use Plain $\rm \TeX$ or $\rm \LaTeX$ for formulae encoding.

Some help on this is given on the help pages.

The installed software and extensions for this project can be seen here. This collection will be updated and extended.

Comments

Please add comments and/or suggestions here:

This is a useful page, but it should be more visible. Maybe the navigation toolbar should contain it (among "main page", ..., "help"). --Boris Tsirelson 08:14, 14 December 2011 (CET)

The footer "How to Cite this Entry" is appropriate for articles, but probably not for user pages etc. --Boris Tsirelson 15:05, 14 December 2011 (CET)

I have transmitted your proposals to the admins. Ulf Rehmann 22:44, 14 December 2011 (CET)

Our audience

It seems, most of EoM articles are targeted at graduate math students and professional mathematicians; but some are accessible to an interested layman. I try to collect these; for now, starting on "A", "B". --Boris Tsirelson 10:36, 14 December 2011 (CET)

Absolute value + Additivity + Algebra + Algebra, fundamental theorem of + Algebra of sets + Analytic geometry + Arabic numerals + Arithmetic mean + Arithmetic root + Assertion + Associativity + Axiomatic method

Ball + Bayes formula + Bell inequalities + Benford law + Bernoulli experiment + Bernoulli random walk + Bertrand paradox + Binary tree + Binomial distribution + Bit