Demonstrations Project. John Savard's Home Page. Archimedean Polyhedra. Steven Dutch, Natural and Applied Sciences, University of Wisconsin - Green Bay First-time Visitors: Please visit Site Map and Disclaimer.

Use "Back" to return here. The Archimedean polyhedra are polyhedra with regular polygon faces. Faces may be of different types but all the vertices are identical. There are thirteen of then, shown below. Except for the truncated tetrahedron, lower right, all the Archimedean polyhedra are modifications of the cube-octahedron pair or the dodecahedron-icosahedron pair. Top Row: Truncated Cube Cuboctahedron Truncated Octahedron Great Rhombicuboctahedron Lesser Rhombicuboctahedron Second Row: Truncated Dodecahedron Icosidodecahedron Truncated Icosahedron Great Rhombicosidodecahedron Lesser Rhombicosidodecahedron Third Row: Snub Cube Snub Dodecahedron Truncated Tetrahedron The top two rows in the figure above shows how the Archimedean polyhedra can be obtained by modifying the Platonic solids.

Created 2 Oct. 1997, Last Update 2 Oct. 1997. The Unsolvable Math Problem. Claim: A student mistook examples of unsolved statistics problems for a homework assignment and solved them. true.

Numerical Python: Numerical and Scientific Python. Introduction Comment on our own account: Since October 2015 we are working on this tutorial on numerical programming in Python.

Since then it has been the focus of our work. On the 10th of February, we started translating the documentation into German. Many scientists and engineers in the scientific and engineering world use R and MATLAB to solve their data analysis problems. It's a question troubling lots of people, which language they should choose: The functionality of R was developed with statisticians in mind, whereas Python is a general-purpose language. An Alternative to Matlab. Patterns - Implementing Graphs. Change notes: 2/22/98, 3/2/98, 12/4/00: This version of this essay fixes several bugs in the code.

Copyright (c) 1998, 2000, 2003 Python Software Foundation. All rights reserved. Licensed under the PSF license. Graphs are networks consisting of nodes connected by edges or arcs. In directed graphs, the connections between nodes have a direction, and are called arcs; in undirected graphs, the connections have no direction and are called edges. There's considerable literature on graph algorithms, which are an important part of discrete mathematics. Few programming languages provide direct support for graphs as a data type, and Python is no exception.

This graph has six nodes (A-F) and eight arcs. This is a dictionary whose keys are the nodes of the graph. Let's write a simple function to determine a path between two nodes. A sample run (using the graph above): >>> find_path(graph, 'A', 'D') ['A', 'B', 'C', 'D'] >>> Quadratic function, Linear function and Parents on Pinterest. Inverse exponential graph. 351 × 279 - math.tutorvista.com 335 × 284 - chilimath.com 325 × 284 - chilimath.com 720 × 488 - r-bloggers.com 297 × 211 - personal.strath.ac.uk.

Inverse exponential graph. 4.1 - Exponential Functions and Their Graphs. Exponential Functions So far, we have been dealing with algebraic functions.

Part54. Riemann for Anti-Dummies Part 54 To understand Riemann's treatment of Abelian functions, situate that discovery within the context of the history in which it arose, reaching back to the pre-Euclidean Pythagoreans of ancient Greece, and forward to LaRouche's unique and revolutionary discoveries in the science of physical economy.

Imagine that entire sequence, all at once, as a dramatic history, leap over time, project the past into the future, the future into the past, and both into the present, so that centuries of accomplishment are telescoped into a single, instantaneous thought. The Pi-Search Page. Top 10 Fascinating Mathmatics Anomalies. Suggested by SMS The process of discovery starts when we realize something is unusual or unexpected in nature – not fitting in our view of how things should happen in everyday life.

By exploring these anomalies that challenge our basic assumptions on math and science, we can discover a deeper personal understanding of the issue and learn to see nature in a different way. After all, with the current advances of technology in today’s society, we can’t be sure that the way we learned things in school (memorizing facts, repeating experiments, etc.) is appropriate or applicable now or will be relevant to situations and environments of the future. Interesting Anomalies in the Digits of Pi - Graham Hancock Official Website. About G.

Gene Ladner Born and raised in Houston, Texas, I’ve had a wide variety of interests in hobbies throughout my life of 59 years, such as woodcarving, windsurfing, and even rattlesnake hunting, but my recent years of “coincidence collecting” have been nothing short of life-altering. My foray into intentional collection of coincidences began rather innocently when I used the digits of Pi to generate a page number in my only dictionary at the time, just to see what might develop. The results seemed quite fantastic to me, so I did it again, and found similar results. National Curve Bank: A Math Archive. Vector Calculus Bridge Project JAVA #64 Renie Award 2007 - A Trio of Contributors: Hamilton, Maxwell, Gibbs Wavelets #65 Introduction Wavelets Part II #65 Matrix Equations Wavelets Applications Compression AP Calculus Graphing Calculator AB Level #52 A Review BC Level #56 A Review Brachistochrone #58 Renie Award 2006 Brachistochrone II Derivation and History Brachistochrone III Bernoulli's Figures Brachistochrone IV #60 Euler-Lagrange Brachistochrone V Model from Florence.

Desmos Graphing Calculator.