Difference between revisions of "Publications/pouillard.05.sud"
From LRDE
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{{Publication |
{{Publication |
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| date = 2005-05-01 |
| date = 2005-05-01 |
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| authors = Akim Demaille, Thomas Largillier, Nicolas Pouillard |
| authors = Akim Demaille, Thomas Largillier, Nicolas Pouillard |
Revision as of 15:53, 14 November 2013
- Authors
- Akim Demaille, Thomas Largillier, Nicolas Pouillard
- Place
- Utrecht University, Netherland
- Type
- misc
- Date
- 2005-05-01
Abstract
By the means on its annotations, Syntax Definition Formalism (SDF) seems to be extensible: the user is tempted to tailor its grammar syntax by adding new annotation kinds. Unfortunately the standard SDF crunching tools from Stratego/XT do not support the extension of SDF, and the user has to develop the whole set of tools for her home grown extension(s). We present the SDF tool set that provides ``weak genericity with respect to the grammar grammar: support for arbitrary SDF annotations. We would like to contribute it to Stratego/XT since its components subsume their stock peers. Finally, we present a set of four extensions we find useful.
Documents
Bibtex (lrde.bib)
@Misc{ pouillard.05.sud, author = {Akim Demaille and Thomas Largillier and Nicolas Pouillard}, title = {{ESDF}: A proposal for a more flexible {SDF} handling}, note = {Communication to Stratego Users Day 2005}, year = 2005, address = {Utrecht {U}niversity, {N}etherland}, month = may, project = {Transformers}, abstract = {By the means on its annotations, Syntax Definition Formalism (SDF) seems to be extensible: the user is tempted to tailor its grammar syntax by adding new annotation kinds. Unfortunately the standard SDF crunching tools from Stratego/XT do not support the extension of SDF, and the user has to develop the whole set of tools for her home grown extension(s). We present the SDF tool set that provides ``weak'' genericity with respect to the grammar grammar: support for arbitrary SDF annotations. We would like to contribute it to Stratego/XT since its components subsume their stock peers. Finally, we present a set of four extensions we find useful.} }