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Fonds
Michael Wright Collection
3773 more...
Item
MW0002005 - 01/11/01 Mathematics as Rational Activity, Meeting, Roskilde University, Denmark: Marcus Giaquinto: From symmetry perception to basic geometry
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MW0002006 - 02/11/01 Mathematics as Rational Activity, Meeting, Roskilde University, Denmark: James Robert Brown: Problems for naturalism / post seminar discussion / Reviel Netz: Towards the aesthetics of mathematics (partial)
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MW0002007 - 01/11/01 Mathematics as Rational Activity, Meeting, Roskilde University, Denmark: Discussions incl. P Mancosu / discussions incl. J R Brown re Lawvere on categories of space / 02-11-01 discussions incl. M Giaquinto / discussions incl. P Mancosa et al / MW reflections
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MW0002007 - B
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MW0002008 - 03/11/01 Mathematics as Rational Activity, Meeting, Roskilde University, Denmark: Jens Hoyrup: Styles of reasoning in early mathematics (Babyloinian vs Euclidean)
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MW0002009 - 02/11/01 Mathematics as Rational Activity, Meeting, Roskilde University, Denmark: James ??: Styles of reasoning & visualization in algebraic geometry / discussions following lecture / conversations
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MW0002010 - 03/11/01 Mathematics as Rational Activity, Meeting, Roskilde University, Denmark: discussion incl P Mancosu / Panel discussion incl conference participants / discussion incl J Tappenden, J R Brown & P Mancosu
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MW0002011 - 03/11/01 Mathematics as Rational Activity, Meeting, Roskilde University, Denmark: Reviel Netz: Towards an aesthetics of mathematics / discussion / MW reflections / Karine Chemla:The interplay between proof & algorithm in 3rd century China; the measure of the circle
Item
MW0002011 - 03/11/01 Mathematics as Rational Activity, Meeting, Roskilde University, Denmark: Reviel Netz: Towards an aesthetics of mathematics / discussion / MW reflections / Karine Chemla:The interplay between proof & algorithm in 3rd century China; the measure of the circle (contd.)
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03/11/01 Mathematics as Rational Activity, Meeting, Roskilde University, Denmark: Jens Hoyrup: Styles of reasoning in early mathematics (Babyloinian vs Euclidean)
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