Mathematical theory of classification (IEKO)https://www.isko.org/cyclo/mathematical_theory_of_classification.htm
complexity and long computational times (each iteration is in O(k(n-k) 2 ) ). But it is possible to use some variant like CLARANS (Clustering large applications based upon randomi
One of the main topics of scientific research, classification, is the operation consisting of distributing objects in classes or groups which are, in general, less numerous than th
An Exploration in the Space of Mathematics Educationshttp://papert.org/articles/AnExplorationintheSpaceofMathematicsEducations.html
be compared with the computationally more complex behavior of recognizing that it is blocked (which it does not have to do for the random strategy to work) and finding its way aro
Henri Picciotto's Résumé | MathEd.pagehttps://www.mathed.page/resume/
in New Ways with a Computational Medium: Boxer", with Dr. Andrea diSessa National Educational Computing Conference, Baltimore, June 1995 "Concrete and abstract algebra with childr
Henri Picciotto's CV: math educator, teacher, department chair, curriculum developer, author, consultant, presenter, workshop leader, cryptic crossword constructor'
NA-Digest index for 1995https://netlib.org/na-digest-html/95/
Conference Congress on Computational and Applied Mathematics Supercomputing on IBM Systems Conference in Russia on Simulation of Devices Meeting in Portugal on Vector and Parallel
Martin Demaine's Papershttps://martindemaine.org/papers/
and Marcel Roeloffzen ) Computational Geometry: Theory and Applications , volume 98, October 2021, pages 101784. Continuous Flattening of All Polyhedral Manifolds using Countably
Web Surfinghttp://web.cs.wpi.edu/~jshutt/surfing.html
the cosmic web, computational geometry; Zel'dovich and Adhesion approximations) (15-Aug-15; 17-Nov-20) Consistent Quantum Theory (18-Mar-07; 23-Jan-21) Tony Smith (one can't help
Referenceshttp://www.georgehart.com/virtual-polyhedra/references.html
Abstract, Convex and Computational , Kluwer, 1994, pp. 43-70. Detailed framework for a general notion of polyhedra in which the faces are basically a path of edges, and so may be
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