%0 Generic %1 Henderson02functionalgeometry %A Henderson, Peter %D 2002 %K functionalgeometry %T Functional geometry %U http://citeseerx.ist.psu.edu/viewdoc/summary?doi=10.1.1.137.1503 %X An algebra of pictures is described that is sufficiently powerful to denote the structure of a well-known Escher woodcut, Square Limit. A decomposition of the picture that is reasonably faithful to Escher’s original design is given. This illustrates how a suitably chosen algebraic specification can be both a clear description and a practical implementation method. It also allows us to address some of the criteria that make a good algebraic description.

@misc{Henderson02functionalgeometry, abstract = { An algebra of pictures is described that is sufficiently powerful to denote the structure of a well-known Escher woodcut, Square Limit. A decomposition of the picture that is reasonably faithful to Escher’s original design is given. This illustrates how a suitably chosen algebraic specification can be both a clear description and a practical implementation method. It also allows us to address some of the criteria that make a good algebraic description.}, added-at = {2014-12-08T22:19:41.000+0100}, author = {Henderson, Peter}, biburl = {https://www.bibsonomy.org/bibtex/25370e9785c2a0485da2eef7f5acd6262/wolftype}, description = {CiteSeerX — Functional geometry}, interhash = {9b9dcd997067e3d6df7d0f844197673f}, intrahash = {5370e9785c2a0485da2eef7f5acd6262}, keywords = {functionalgeometry}, timestamp = {2014-12-08T22:19:41.000+0100}, title = {Functional geometry}, url = {http://citeseerx.ist.psu.edu/viewdoc/summary?doi=10.1.1.137.1503}, year = 2002 }