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Start Over Subject Matematika Date Unknown

55. Recepce Platónova Timaia kolem roku 1000: filosofická důležitost rovnostranného trojúhelníku podle geometrie a aritmetiky na základě textů Gerberta z Aurillace a Adabolda z Utrechtu /

Creator:
Otisk, Marek,
Type:
text and studie
Subject:
Filologie, Matematika, Platón,, Silvestr, Adalbold z Utrechtu,, středověk raný, intelektuálové, korespondence, matematika, geometrie, vztahy filozofie-matematika, světové dějiny středověku (do r. 1492), matematika, kybernetika, and starověké Řecko, Kréta
Language:
Czech
Description:
The reception of Plato's Timaeus around the year 1000: the philosophical importance of the equilateral triangle according to geometry and arithmetic - based on texts by Gerbert of Aurillac and Adabold of Utrecht.
Rights:
unknown

56. Různá pojetí matematiky u vybraných autorů od antiky po raný novověk :

Creator:
Sousedík, Prokop,
Type:
text and studie
Subject:
Středověká filozofie, Matematika, Aristotelés,, Boëthius, Anitius Manlius Torquatus Severinus,, Tomáš Akvinský,, Osiander, Andreas,, Koperník, Mikuláš,, Pereira, Benito,, Clavius, Christoph,, Hobbes, Thomas,, matematika, vědy matematické, pojetí vědy, aristotelismus, filozofie, dějiny filozofie, přehledná zpracování světových dějin (chronologicky), filozofie, filozofové, and matematika, kybernetika
Language:
Czech
Description:
Different Conceptions of Mathematics in Selected Authors from Antiquity to the Early Modern Age. Is Mathematics a Theoretical Science or a Mere Technique?
Rights:
unknown

59. Shells of monotone curves

Creator:
Mikeš, Josef and Strambach, Karl
Format:
print, bez média, and svazek
Type:
model:article and TEXT
Subject:
Matematika, matematika, mathematics, geodesic, shell of a curve, affine connection, (pseudo-)Riemannian metric, projective equivalence, 13, and 51
Language:
English
Description:
We determine in \mathbb{R}^{n} the form of curves C corresponding to strictly monotone functions as well as the components of affine connections \Delta for which any image of C under a compact-free group Ω of affinities containing the translation group is a geodesic with respect to \Delta . Special attention is paid to the case that Ω contains many dilatations or that C is a curve in \mathbb{R}^{3}. If C is a curve in \mathbb{R}^{3} and Ω is the translation group then we calculate not only the components of the curvature and the Weyl tensor but we also decide when \Delta yields a flat or metrizable space and compute the corresponding metric tensor., Josef Mikeš, Karl Strambach., and Obsahuje seznam literatury
Rights:
http://creativecommons.org/publicdomain/mark/1.0/ and policy:public