Deferent and epicycle
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which is a complex Fourier series. Finding the coefficients <math>a_j</math> to represent a time-dependent path in the complex plane, <math>z=f(t)</math>, is the goal of reproducing an orbit with deferent and epicycles, and this is a way of "saving the phenomena" (σώζειν τα φαινόμενα).
- Related: Epicycloid, Occam's razor, Scientific method, Phlogiston theory
Ptolemaic System Ptolemaic System galileo.rice.edu/sci/theories/ptolemaic_system.html - Web |
Java simulation of the Ptolemaic System Java simulation of the Ptolemaic System jove.geol.niu.edu/faculty/stoddard/JAVA/ptolemy.html - Web |
Epicycle and Deferent Demo Epicycle and Deferent Demo www.phy.syr.edu/.../Epicycle.html - Web |
Gallery for «Deferent and epicycle»
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A flash animation showing epicycles with adjustabl... A flash animation showing epicycles with adjustable parameters and presets for various planets. astro.unl.edu/naap/ssm/animations/ptolemaic.swf - Web |
An Applet showing the principle of the epicycle An Applet showing the principle of the epicycle www.sciences.univ-nantes.fr/.../epiclc_ja.html - Web |