Laura Tedeschini Lalli
Roma Tre University
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International Conference on Geometry and Graphics | 2018
Paola Brunori; Paola Magrone; Laura Tedeschini Lalli
In medieval churches motives are found, similar to what we call today “Sierpinski triangle”: a same composition of full and void areas, interweaved and repeated at smaller and smaller scale. The motive has seen its mathematically rigorous definition in 1915, and has been a “benchmark” for scientists thereafter. Mathematicians imagine and study what would remain upon carrying on indefinitely the procedure of inserting voids: a “powder of points” would be left, organized in a precise way around large voids. On the other hand, the geometrical compositions of the Marmorari Romani, loosely known as “Cosmati”, are often characterized by repetitions on different spatial scales, thus suggesting to the spectator an in-depth view (Moran and Williams, Boll. Mat. Ital. Sez. A, ser. VIII, VII-A:17–47 (2004), [22, Williams in Math. Intell. 19:41–45 (1997), 30]). Actual artifacts composed iteratively can be reliably analyzed with mathematical methods, if the motive shows at least three levels of iteration (i.e. different spatial scales). In Conversano and Tedeschini Lalli Aplimat (J Appl Math 4:113–122, [10]) we reviewed some such triangles, in stone, isolated in medieval floors. In the present paper we report about some new examples recently found in Rome, and not published yet in any form. These are isolated Sierpinski triangles in golden leaf, contained in the frieze of medieval cloisters. Their composition is iterated at 3 and 4 levels. Moreover their placement warrants to their authenticity. Where the stones have fallen out, empty lodgings along the frieze testify that it has gone untouched for a long time. The “protagonists” of the motive are the smallest stones, as they are the ones in golden leaf, i.e. all that is perceived when looking up. Moreover the golden leaf reflects the light, adding the perceptually smaller spatial scales of the shimmering.
APLIMAT 2016 - 15th Conference on Applied Mathematics 2016, Proceedings | 2016
Corrado Falcolini; Laura Tedeschini Lalli
Archive | 2018
Laura Tedeschini Lalli; Fabio Brancaleoni; Giulia Caneva; Alessandra Carlini; Sveva Corrado; Ilaria De Angelis; Monica Del Grasso; Corrado Falcolini; Maurizio Gargano; Paola Magrone; Marco Mininni; Francesca Paolucci; Settimio Mobilio
Archive | 2018
Paola Magrone; Antonio Scirocchi; Laura Tedeschini Lalli; Daniele Tricarico
17th Conference on Applied Mathematics, APLIMAT 2018 | 2018
Paola Magrone; Fabio Brancaleoni; Alessandra Carlini; Corrado Falcolini; Maurizio Gargano; Laura Tedeschini Lalli
Aplimat 2014 | 2014
Alessandra Carlini; Laura Tedeschini Lalli
Archive | 2013
Corrado Falcolini; Paola Magrone; Laura Tedeschini Lalli
Archive | 2012
Alessandra Carlini; Laura Tedeschini Lalli
Archive | 2009
Paola Magrone; Corrado Falcolini; Laura Tedeschini Lalli; Todesco Gian Marco
L'arte della matematica nella prospettiva | 2009
Laura Tedeschini Lalli; Alessandra Carlini