The Ontology And Cosmology Of Non-Euclidean Geometryhttps://www.meta-religion.com/Philosophy/Articles/Philosophy_of_mathematics/non-euclidian_geometry.htm
I wish to retain the historical connection between "Euclidean" and Euclid]. What "curvature" would have meant to Euclid is now "extrinsic" curvature:
Bibliography (Math Lair)http://mathlair.allfunandgames.ca/bibliography.php
Concepts and Their Historical Development . New York: Holt, Rinehart and Winston, 1968. You can read a book review of this book at Survey of Mathematics . Chace, Arnold Buffum. Th
An Exploration in the Space of Mathematics Educationshttp://papert.org/articles/AnExplorationintheSpaceofMathematicsEducations.html
a hope of reversing a historical process through which one of the most powerful ideas in our intellectual heritage is (not untypically) disempowered in its school presentation, wh
Philosophical Problems with Calculushttps://friesian.com/calculus.htm
derived from the historical experience with geometry, which had been taught as an axiomatic system since Euclid . Why should arithmetic be any different? Unfortunately, it was. I
Referenceshttp://www.georgehart.com/virtual-polyhedra/references.html
with figures and historical notes. The 1999 edition is updated with new diagrams plus photos of some of Flather's original paper models. H.S.M. Coxeter, M. Emmer, R. Penrose, and
The Writings of Leslie Lamporthttps://lamport.azurewebsites.net/pubs/pubs.html
is perhaps also of some historical interest because it was an early example of a proof of an interactive program--that is, one that interacts with the user instead of just produci
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