Difference between revisions of "Toolbox"
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'''MathJax''' ('''TeX validator and converter''') is a program which renders mathematical formulae in LaTeX-syntax and outputs graphics that are embedded in wiki articles. | '''MathJax''' ('''TeX validator and converter''') is a program which renders mathematical formulae in LaTeX-syntax and outputs graphics that are embedded in wiki articles. | ||
+ | UNDER REPAIR | ||
Click on ''edit'' to view the LaTeX-syntax in between the ''math''-tag. | Click on ''edit'' to view the LaTeX-syntax in between the ''math''-tag. | ||
Line 6: | Line 7: | ||
Here are some examples of LaTeX output produced in this manner: | Here are some examples of LaTeX output produced in this manner: | ||
− | <math>\int_a^xf(\zeta\,z)\,dx</math> | + | :<math> |
− | <math>\int_1^\infty \frac{1}{k^2}\,dk</math> | + | \int_a^xf(\zeta\,z)\,dx |
− | <math>\sqrt{x^2+2x+1}=|x+1| - ((\frac{2x^2}{x})^2)^2</math> | + | </math> |
− | <math>\ E = \sum_{i=1}^N e^{- J_{ij} \sigma_i \sigma_j} </math> | + | |
− | <math>\ \Phi = \frac{Q}{2\pi}\log(z-z_w) </math> | + | :<math> |
+ | \int_1^\infty \frac{1}{k^2}\,dk | ||
+ | </math> | ||
+ | |||
+ | :<math> | ||
+ | \sqrt{x^2+2x+1}=|x+1| - ((\frac{2x^2}{x})^2)^2 | ||
+ | </math> | ||
+ | |||
+ | :<math> | ||
+ | \ E = \sum_{i=1}^N e^{- J_{ij} \sigma_i \sigma_j} | ||
+ | </math> | ||
+ | |||
+ | :<math> | ||
+ | \ \Phi = \frac{Q}{2\pi}\log(z-z_w) | ||
+ | </math> | ||
Latest revision as of 16:51, 15 December 2018
MathJax (TeX validator and converter) is a program which renders mathematical formulae in LaTeX-syntax and outputs graphics that are embedded in wiki articles.
UNDER REPAIR
Click on edit to view the LaTeX-syntax in between the math-tag.
Here are some examples of LaTeX output produced in this manner:
- <math>
\int_a^xf(\zeta\,z)\,dx </math>
- <math>
\int_1^\infty \frac{1}{k^2}\,dk </math>
- <math>
\sqrt{x^2+2x+1}=|x+1| - ((\frac{2x^2}{x})^2)^2 </math>
- <math>
\ E = \sum_{i=1}^N e^{- J_{ij} \sigma_i \sigma_j} </math>
- <math>
\ \Phi = \frac{Q}{2\pi}\log(z-z_w) </math>
And here is a real case example, the Cauchy singular integral: