Peter Lu and Paul Steinhardt's paper on decagonal and quasi-crystalline tilings in medieval Islamic architecture is a peer-reviewed physics and materials-science study published in Science, arguing from close geometric analysis of surviving girih tile patterns that some medieval architects achieved a form of quasi-crystalline tiling five centuries before the mathematics was formally described in the West. That is a strong empirical claim about pattern geometry, grounded in reproducible measurement of real building facades. Its limit is that it is a claim about geometric structure, not a claim about the design intentions or theoretical understanding of the historical craftsmen who built the patterns, a distinction the authors themselves are careful to draw and that some art historians have pressed further, questioning how much conscious mathematical insight the finding implies versus skilled empirical practice passed down through pattern books.
Facts
Assessment
Reliability Tier1
Peter Lu and Paul Steinhardt's paper, published in Science in 2007, is a peer reviewed physics and materials-science study grounded in reproducible geometric measurement of real building facades, treated at the top tier as leading-journal peer reviewed science. NotesPeer-reviewed study of decagonal and quasi-crystalline geometric tilings in medieval Islamic architecture, Science, 2007.
Citation
AuthorPeter J. Lu and Paul J. Steinhardt
PublisherScience 315, pp. 1106-1110
Publication Year2007
URLhttps://doi.org/10.1126/science.1135491
Source Typepeer-reviewed article
Claims Backed By This Source (19 claims)
This source backs 19 claims across the atlas. As facts: 14 well-attested. As cited relationships: 3 holds. Plus 2 entities citing it as a general reference with no single fact or relationship attached.
Disposition By Topic
- Sacred Geometry, 8 claims: 4 well-attested, 3 holds, 1 general references.
- Sources, 8 claims: 8 well-attested.
- Sacred Sites, 2 claims: 1 well-attested, 1 general references.
- Articles, 1 claims: 1 well-attested.
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