tag:blogger.com,1999:blog-5303246073824127471.post4189951218219129083..comments2018-01-02T08:14:24.029-05:00Comments on Multiplication by Infinity: US President Garfield's Proof of the Pythagorean TheoremSteven Colyerhttp://www.blogger.com/profile/10435759210177642257noreply@blogger.comBlogger6125tag:blogger.com,1999:blog-5303246073824127471.post-17023572264046914362017-12-04T04:14:54.745-05:002017-12-04T04:14:54.745-05:00Best ssc coaching centres in Bangalore
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No, I didn't see that, but thanks! I&...Hi Pat,<br /><br />No, I didn't see that, but thanks! I've only decided to be a (future) Applied Mathematician since September 2010, after completing a one year review of the current State of the Art in Physics, which led to me to the conclusion that there HAS to be something better than uber-speculators who argue a lot in what is nevertheless a VERY fascinating field, and there is! <br /><br />It's called .... mathematics!<br /><br />You're a Geometry and Analysis (Calculus) expert, and I'm just a 54-yr-old boy in comparison, so a lot of things you've known since your undergrad days, is new to me like this one.<br /><br />Also, it was only in January I found out how important Euler was. before that and thanks to Physics, I was fixated on Gauss (and Galois). I thought HE was the smartest guy, ever. Thanks to continued studying, I realized I was wrong. It was Euler.<br /><br />Ironically, about a week later Shecky made a comment here, a good one (as Sheckys always do), which led me to check the blogs he liked, which included your Pat's Blog, and that's why we know each other.<br /><br />Euler brothers forever, brah. ;-)<br /><br />So no, I haven't had the TIME to delve into your deep rich weblog as much as I'd like, so I didn't see that. But we have time. I'm just a boy of 54. That's means 20 years before the synapses of my brain start expanding and I drool a lot. Thanks much for the reference, though, you are as you know Sir welcome to comment here any time.Steven Colyerhttps://www.blogger.com/profile/10435759210177642257noreply@blogger.comtag:blogger.com,1999:blog-5303246073824127471.post-41323321631755436792011-04-20T06:34:51.648-04:002011-04-20T06:34:51.648-04:00Steven,
If you take two congruent copies of Garfi...Steven,<br /> If you take two congruent copies of Garfield's trapezoid and put them together to make an (a+b)^2 you get one of the most common textbook proofs in use... <br />and how did you miss my <a href="http://pballew.blogspot.com/2008/09/mathematician-for-president.html" rel="nofollow">blog on this</a> and a note of this on <a href="http://pballew.blogspot.com/2008/09/mathematician-for-president.html" rel="nofollow">April 1, </a>Pat Bhttps://www.blogger.com/profile/15234744401613958081noreply@blogger.com