FE 'tkGooie' Utilities
A Menu of
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Lorenz attractor orbits which are often used as an example of 'chaos'. This does not look like chaos to me --- just continuous, smooth instability. Chaos is asteroids crashing into planets. Chaos is galaxies colliding. Chaos is carpet bombing. Chaos is mass shootings. Chaos looks more like Brownian motion. This is not chaos. Mathematicians, please use another term. Don't be so overly melodramatic. The 'chaos' terminology just seems foolish in many cases. Better to call this behavior 'furcation' or 'divergence', or 'forking' or 'branching', rather than 'chaos'. |
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This ODEtools CODE Menu Page
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More 'tkGooie' ODE-utility scripts may be added
--- and the scripts here may be revised occasionally.
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(SKIP THE OVERVIEW)
OVERVIEW of 'ODEtools' A description of the FE 'tkGooies' system is available via a 'tkGooies' Description page. That page points out that the 'tkGooies' are a collection of utilities in categories (and toolchests) such as
Just below is a list of links to pages that present the source code of a collection of the 'ODE utilities' in the FE 'tkGooies' system. Some sources (books, etc.) for ODE coding projects are shown in a section at the bottom of this page. These sources include equations, methods, and, in some cases, code. Many of the books can be found in a university library --- a real university, not one of those just-to-rip-off-the-student universities --- like Trump University. To aid in finding the book on library shelves, some library ID numbers are provided --- Library of Congress call numbers. |
ODEtools Menu
(List of Links to pages that present descriptions
The following ODE utilities
End of List of Code-Links. |
How the code samples are presented : Use the list-of-links (above) to go directly to web pages that contain source code along with code-descriptions and screenshots. The Tk script files (and other auxiliary files, if any) are in text files that can be down-loaded to your computer and implemented. To download, simply 'right-click' on a text link and, in a popup window of your web browser, choose an option such as 'Save Link Target As ...'. |
Runge-Kutta equations for numerical integration
Some SOURCES (books, etc.)
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Bottom of this Menu page of To return to a previously visited web page location, click on the Back button of your web browser a sufficient number of times. OR, use the History-list option of your web browser. OR ...
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Page history:
Page was created 2014 May 11.
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