Superpartient ratio
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- This revision was by author Sarzadoce and made on 2011-08-09 01:48:35 UTC.
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Original Wikitext content:
Superpartient numbers are ratios of the form (n+m)/n, or 1+m/n, where m is not n or a whole-number multiple of n. In ancient Greece they were called Epimeric (epimerēs) ratios, which is literally translated as "above a part." All epimeric ratios can be constructed as combinations of [[superparticular|superparticular numbers]]. For example, 9/5 is 3/2 × 6/5.
Original HTML content:
<html><head><title>Superpartient</title></head><body>Superpartient numbers are ratios of the form (n+m)/n, or 1+m/n, where m is not n or a whole-number multiple of n. In ancient Greece they were called Epimeric (epimerēs) ratios, which is literally translated as "above a part."<br /> <br /> All epimeric ratios can be constructed as combinations of <a class="wiki_link" href="/superparticular">superparticular numbers</a>. For example, 9/5 is 3/2 × 6/5.</body></html>