Comments on: Now This Is A True Geek Check http://www.stopgeek.com/now-this-is-a-true-geek-check.html Mon, 21 May 2012 17:00:38 +0000 http://wordpress.org/?v=2.7.1 hourly 1 By: LanceT http://www.stopgeek.com/now-this-is-a-true-geek-check.html/comment-page-1#comment-21486 LanceT Thu, 11 Oct 2007 11:58:47 +0000 http://stopgeek.com/now-this-is-a-true-geek-check.html#comment-21486 Thanks Axl and Eli, it has been too many years since a math class for to remember that stuff. :) I wonder what a bank/company would do if you did send them something like though. Axl... "What Now, bitches?" is my favorite part! lol.. Maybe I need to send a check like to American Express, perhaps they have hired a math wiz somewhere in that company with all the money they are saving by not having phone systems! lol Thanks Axl and Eli, it has been too many years since a math class for to remember that stuff. :) I wonder what a bank/company would do if you did send them something like though.

Axl… “What Now, bitches?” is my favorite part! lol.. Maybe I need to send a check like to American Express, perhaps they have hired a math wiz somewhere in that company with all the money they are saving by not having phone systems! lol

]]> By: Eli http://www.stopgeek.com/now-this-is-a-true-geek-check.html/comment-page-1#comment-21463 Eli Thu, 11 Oct 2007 01:36:55 +0000 http://stopgeek.com/now-this-is-a-true-geek-check.html#comment-21463 Yeah, The other stuff means nothing 0.002 is right So it makes no sence to be paying a bill of $0.002 ;) Yeah, The other stuff means nothing 0.002 is right So it makes no sence to be paying a bill of $0.002 ;)

]]> By: Axl http://www.stopgeek.com/now-this-is-a-true-geek-check.html/comment-page-1#comment-21459 Axl Wed, 10 Oct 2007 23:18:42 +0000 http://stopgeek.com/now-this-is-a-true-geek-check.html#comment-21459 Am I mistaken or the true value of the check is actually $ 0.002? Someone should correct me if I'm wrong, but it seems that e^(pi*i)=-1 and the geometric series 1/2^n sums 1. Awesome check, btw. :D "WHAT NOW, BITCHES?" Am I mistaken or the true value of the check is actually $ 0.002? Someone should correct me if I’m wrong, but it seems that e^(pi*i)=-1 and the geometric series 1/2^n sums 1.

Awesome check, btw. :D

“WHAT NOW, BITCHES?”

]]> By: LanceT http://www.stopgeek.com/now-this-is-a-true-geek-check.html/comment-page-1#comment-20402 LanceT Thu, 27 Sep 2007 09:32:22 +0000 http://stopgeek.com/now-this-is-a-true-geek-check.html#comment-20402 I dunno... this was just sent in. Maybe someone out there should try and report back? :) I dunno… this was just sent in. Maybe someone out there should try and report back? :)

]]> By: Joana http://www.stopgeek.com/now-this-is-a-true-geek-check.html/comment-page-1#comment-20396 Joana Thu, 27 Sep 2007 06:47:58 +0000 http://stopgeek.com/now-this-is-a-true-geek-check.html#comment-20396 Oh damn, did you really send it in to them like that? What did they do? Tell us!! Oh damn, did you really send it in to them like that? What did they do? Tell us!!

]]> By: Maria http://www.stopgeek.com/now-this-is-a-true-geek-check.html/comment-page-1#comment-20343 Maria Wed, 26 Sep 2007 15:33:43 +0000 http://stopgeek.com/now-this-is-a-true-geek-check.html#comment-20343 Hahahaha. <strong>YES</strong> High five to Randall. Hahahaha. YES High five to Randall.

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