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Babylonian method convergence |
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Convergence: The Babylonian method only converges for <math>S \ge 0</math>. For <math>S < 0</math> the series is [[Chaos theory|chaotic]], never converges, and is highly sensitive to both <math>S</math> and <math>x_0</math>. If you guess <math>x_0<0</math>, the series will converge to the negative root <math>-\sqrt{S}</math> [http://personal.bgsu.edu/~carother/babylon/Examples.html]. <small><span class="autosigned">— Preceding [[Wikipedia:Signatures|unsigned]] comment added by [[User:Pulu|Pulu]] ([[User talk:Pulu|talk]] • [[Special:Contributions/Pulu|contribs]]) 23:22, 7 March 2011 (UTC)</span></small><!-- Template:Unsigned --> <!--Autosigned by SineBot-->
== Pell's equation ==
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