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DESCRIPTION: \n\n✒️ TITLE / TITRE\n\nSymmetry and enumerative geometry\n\n📄
  ABSTRACT / RÉSUMÉ \n\nEnumerative geometry is the art and science of coun
 ting geometric things\, for instance there are 27 lines on a cubic surface
 \, 28 bitangents to a planar quartic\, etc. Enumerative questions first ap
 peared in ancient Greek geometry\, and flourished during the French school
  of projective geometry in the 19th century. Today this discipline enjoys 
 wide-reaching connections throughout mathematics and physics.\n\nIn this t
 alk we’ll explore classical enumerative questions in the presence of some 
 ambient symmetry. We’ll discuss how finite symmetries of an enumerative pr
 oblem manifest both in the geometric solutions of the problem and in the p
 rocess of algebraically solving for these solutions.\n\nLien ZOOM Link\n\n
 📍 PLACE / LIEU \n	Hybride - CRM\, Salle / Room 5340\, Pavillon André Aisens
 tadt\n
DTSTART:20251024T193000Z
DTEND:20251024T203000Z
SUMMARY:Thomas Brazelton (Harvard University)
URL:https://www.mcgill.ca/mathstat/channels/event/thomas-brazelton-harvard-
 university-368450
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