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DTSTART:20220101T000000
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DTSTART;VALUE=DATE:20230727
DTEND;VALUE=DATE:20230801
DTSTAMP:20260612T124954
CREATED:20230712T231020Z
LAST-MODIFIED:20230712T231020Z
UID:7244-1690416000-1690847999@aarms.math.ca
SUMMARY:Bridges Halifax 2023
DESCRIPTION:This conference is the premier international\, interdisciplinary conference connecting mathematics and art. The goal of the Bridges meetings is to foster research\, practice\, and new interest in mathematical connections to art\, music\, architecture\, education and culture. All too often\, mathematics can seem disconnected from or even antithetical to these other topics. We believe that mathematics and art can inform and enrich each other\, that there are great ideas waiting to be found in the mathematical analysis of art\, and that artistic thinking and activities can enliven what we understand about mathematics. \nThe Bridges conference brings together an interdisciplinary group of mathematicians\, scientists\, engineers\, artists\, educators\, musicians\, writers\, computer scientists\, sculptors\, dancers\, weavers\, model builders and many others in an atmosphere of mutual exchange and inspiration. \n 
URL:https://aarms.math.ca/event/bridges-halifax-2023/
LOCATION:Dalhousie University\, Halifax\, Nova Scotia\, Canada
CATEGORIES:AARMS workshops and conferences
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DTSTART;TZID=UTC:20230727T200000
DTEND;TZID=UTC:20230727T213000
DTSTAMP:20260612T124954
CREATED:20230712T232857Z
LAST-MODIFIED:20230712T235100Z
UID:7251-1690488000-1690493400@aarms.math.ca
SUMMARY:Public Lecture: The hat\, the turtle and the spectre
DESCRIPTION:Come hear about the recent solution to a longstanding unsolved problem in geometry: it is possible for a single shape to tile the plane without any sort of repeating pattern? The “hat”\, it turns out\, solves this problem. It’s the first known aperiodic monotile\, also known as an “Einstein”. In this public lecture\, Craig Kaplan from the University of Waterloo (a member of the collaboration that discovered the “hat”)\, will talk about some background concepts from tiling theory and the history of the search for aperiodic shapes. The story of this discovery of the hat and the proof of its aperiodicity\, as well as two other closely related shapes\, the “turtle” and the “spectre”\, will dazzle you with their application to derive more results about aperiodic tilings. \nThis talk will be in the Irving Oil Auditorium in the Richard Murray Design Building on Thursday\, July 27 from 8:00 pm – 9:30 pm. \nRead more about the recent discovery of the aperiodic monotile: \n\nElusive ‘Einstein’ Solves a Longstanding Math Problem (New York Times)\nNewfound Mathematical ‘Einstein’ Shape Creates a Never-Repeating Pattern (Scientific American)\n‘The miracle that disrupts order’: mathematicians invent new ‘einstein’ shape (The Guardian)\nMathematicians say they have invented an ‘impossible’ tile that never repeats (CTV news)
URL:https://aarms.math.ca/event/public-lecture-the-hat-the-turtle-and-the-spectre/
LOCATION:Dalhousie University\, Halifax\, Nova Scotia\, Canada
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