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This wiki supports an anonymous submission to ACM SIGIR 2021. Since the SIGIR conference uses a double blind review system, the identy of the authors is hidden. For legal inqueries, use the methods described at https://wikitech.wikimedia.org/.

In the following, we demonstrate the capabilites of our system based on a subset of articles copied from the English version of Wikipedia. The full list of all demo pages can be viewed here: Special:AllPages. Since, bots vandalize open wikis, we have set up access restrictions. Reviewers of our paper may used the provided credentials to evaluate the capabilies of our system beyond the provided examples.

Sincerly, the anonymous authors.

First Steps

To explore the demo, you can go to any of our demo pages and click on a formula. This leads to a special page that shows you the information and translations for the clicked formula. As a good starting point, you can go to our use case example article about Jacobi polynomials and click on the definition of the Jacobi polynomials.

The Jacobi polynomials are defined via the hypergeometric function as follows:

$P_{n}^{(\alpha ,\beta )}(z)={\frac {(\alpha +1)_{n}}{n!}}\,{}_{2}F_{1}\left(-n,1+\alpha +\beta +n;\alpha +1;{\tfrac {1}{2}}(1-z)\right),$

where $(\alpha +1)_{n}$ is Pochhammer's symbol (for the rising factorial).

The information and translations are generated based on the context of the formula, i.e., the article of which the formula appeared in. Consequently, clicking on the same formula in different articles yields to different presentations.

Your Own Context

In addition, you can go to the special page directly and enter your own context and formula: Special:LaTeXTranslator. Note that the given formula does not necessarily need to appear in the provided context. Since the given formula will be integrated into the dependency graph, the necessary descriptive terms will be extracted from the ingoing dependencies.