Comments on: Freeman Dyson and 1/19 http://nealabq.com/blog/2009/04/11/freeman-dyson-and-119/ ... dodging grues in the dark Tue, 27 Dec 2011 18:28:32 +0000 hourly 1 http://wordpress.org/?v=3.0 By: VilmaRose23 http://nealabq.com/blog/2009/04/11/freeman-dyson-and-119/comment-page-1/#comment-134 VilmaRose23 Wed, 25 May 2011 00:49:29 +0000 http://nealabq.com/blog/?p=1180#comment-134 According to my analysis, billions of people in the world receive the <a href="http://bestfinance-blog.com/topics/personal-loans" rel="nofollow">personal loans</a> at well known banks. So, there is good possibilities to receive a bank loan in all countries. According to my analysis, billions of people in the world receive the personal loans at well known banks. So, there is good possibilities to receive a bank loan in all countries.

]]> By: Eric Binnendyk http://nealabq.com/blog/2009/04/11/freeman-dyson-and-119/comment-page-1/#comment-114 Eric Binnendyk Thu, 04 Nov 2010 23:55:43 +0000 http://nealabq.com/blog/?p=1180#comment-114 for 1/109, you ADD ONE to the decimal after putting the last digit at the front. That multiplies it by eleven. for 1/109, you ADD ONE to the decimal after putting the last digit at the front. That multiplies it by eleven.

]]> By: SoldAtTheTop http://nealabq.com/blog/2009/04/11/freeman-dyson-and-119/comment-page-1/#comment-78 SoldAtTheTop Tue, 14 Apr 2009 17:30:58 +0000 http://nealabq.com/blog/?p=1180#comment-78 WOW AGAIN!... Ill have to start taking a closer look at numbers... I never realized how interesting all these natural patterns are. WOW AGAIN!… Ill have to start taking a closer look at numbers… I never realized how interesting all these natural patterns are.

]]> By: Neal http://nealabq.com/blog/2009/04/11/freeman-dyson-and-119/comment-page-1/#comment-77 Neal Tue, 14 Apr 2009 05:50:41 +0000 http://nealabq.com/blog/?p=1180#comment-77 Hey SATT, nice to see you! My son likes calculating stuff out and looking for patterns. He's done it since he was 2. Squares, cubes, primes, Pascal triangle stuff, all kinds of integer sequences. And you know how N/7 works: 1/7 0.142857... 2/7 0.285714... 3/7 0.428571... 4/7 0.571428... 5/7 0.714285... 9/7 0.857142... Same 6 digits (repeated forever), just started at different places. And 14*2=28, 28*2=56, and you add to 56 to make 57 because 57*2=114 which is 3 digits so you have to take the 1 off and carry it back to the 56. Or you can start doubling at 42 instead of 14 -- the even/odd patterns zip together. So once my son saw how the 7ths worked he's looked for the same thing elsewhere. The 19ths are almost the same. Hey SATT, nice to see you!

My son likes calculating stuff out and looking for patterns. He’s done it since he was 2. Squares, cubes, primes, Pascal triangle stuff, all kinds of integer sequences.

And you know how N/7 works:

1/7 0.142857…
2/7 0.285714…
3/7 0.428571…
4/7 0.571428…
5/7 0.714285…
9/7 0.857142…

Same 6 digits (repeated forever), just started at different places. And 14*2=28, 28*2=56, and you add to 56 to make 57 because 57*2=114 which is 3 digits so you have to take the 1 off and carry it back to the 56. Or you can start doubling at 42 instead of 14 — the even/odd patterns zip together.

So once my son saw how the 7ths worked he’s looked for the same thing elsewhere. The 19ths are almost the same.

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