Talk:Continued fraction: Difference between revisions

(added a "by the way" comment -- ~~~~)
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<br>on/for true fractions (including whole numbers and improper fractions, including negative fractions),
<br>which would also be a good task for Rosetta Code. -- [[User:Gerard Schildberger|Gerard Schildberger]] 21:03, 24 March 2012 (UTC)
 
== Gold Credit for pi and The Harmonic Series ==
REXX has already claimed all the extra credits for this task, however for those implementations which can accept a fractional a_series a Gold Credit has been found for demonstrating the relationship between pi and The Harmonic Series:
 
:<math>\pi/2 = 1 + \cfrac{1}{1 + \cfrac{1}{1/2 + \cfrac{1}{1/3+ \ddots}}}</math>
 
This was published in American Mathmatical Monthly, December 2008 by Dr. Tom Picket, an associate Professor in the Physics Faculty of The University of Southern Indiana.
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