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Line 19: In order to solve those problems, GomJau-Hogg’s notation <ref>{{cite journal \|last1=Gomez-Jauregui \|first1=Valentin \|last2=Hogg \|first2=Harrison\|display-authors=etal \|title=GomJau-Hogg’s Notation for Automatic Generation of k-Uniform Tessellations with ANTWERP v3.0 \|journal=Symmetry \|date=2021 \|volume=13 \|issue=12 \|doi=10.3390/sym13122376 \|url=https://doi.org/10.3390/sym13122376}}</ref> is a slightly modified version of the research and notation presented in 2012 <ref name="Gomez-Jauregui 2012" />, about the generation and nomenclature of tessellations and double-layer grids. Antwerp v3.0<ref>{{cite web \|last1=Hogg \|first1=Harrison \|last2=Gomez-Jauregui \|first2=Valentin \|title=Antwerp 3.0 \|url=https://antwerp.hogg.io/<}}</ref>, a free online application, allows for the infinite generation of regular polygon tilings through a set of shape placement stages and iterative rotation and reflection operations, obtained directly from the GomJau-Hogg’s notation. [[File:Generation of k-uniform tiling after GomJau-Hogg notation.gif\|thumb\|upright=3\|center\|~~Generation~~Animated generation of 3-uniform tiling after GomJau-Hogg notation 4-3-3-0,4/r90/r(h3), originally 3³.4²; 3².4.3.4; 4⁴ with Cundy & Rollet's notation]] == Regular tilings ==

Euclidean tilings by convex regular polygons: Difference between revisions