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Results from sci.math.symbolic.independent
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1) Progress on generalization of Stephen Lucas' identities for Pi and
its convergents

Posted: Jul 22, 2014 1:48 PM, by: apovolot@gmail.com

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2) sum_(n=1)^infinity p_n/(p_(n+1) n^2) seems to converge in the
vicinity of 1.12984...

Posted: Jul 21, 2014 1:07 PM, by: apovolot@gmail.com

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3) Progress on formula, relating Pi with ALL of its convergents - those,
which are described in OEIS via A002485(n)/A002486(n)

Posted: Jul 21, 2014 11:26 AM, by: apovolot@gmail.com

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4) sum(eulerphi(n)/n!,n=1...infinity) = 5*sqrt(Pi)/3 -1 ????
Posted: Feb 2, 2013 10:34 AM, by: apovolot@gmail.com

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5) Re: 2 approximations and 1 exact formula for pi
Posted: Jan 22, 2011 2:36 PM, by: apovolot@gmail.com

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6) Re: A conjectural series for 1/pi of a new type
Posted: Jan 18, 2011 9:37 PM, by: apovolot@gmail.com

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7) FYI - OEIS Superseeker goes Open Source
Posted: Aug 20, 2010 6:30 AM, by: apovolot@gmail.com

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8) To Martin (cliclic...@freenet.de
Posted: Aug 15, 2010 9:02 PM, by: apovolot@gmail.com

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9) Hi Martin, What Derive 6.10 does on these ?
Posted: Jun 25, 2010 3:23 PM, by: apovolot@gmail.com

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10) Hi Martin, What Derive 6.10 does on these ?
Posted: Jun 25, 2010 2:30 PM, by: apovolot@gmail.com

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11) Re: sum(1/(a)^(n)* 1/((Pi*n) +1/(Pi*(n+1)))^((Pi*n)
+1/(Pi*n+1)),n=0...infinity)

Posted: Jun 20, 2010 7:24 PM, by: apovolot@gmail.com

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12) Re: 81/70 ?
Posted: Jun 10, 2010 8:49 AM, by: apovolot@gmail.com

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13) 81/0 ?
Posted: Jun 10, 2010 2:07 AM, by: apovolot@gmail.com

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Results from sci.math
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14) Re: Sum(1/(p(i)*log(p(i))), i=1...infinity)=Pi/2 ????
Posted: Sep 15, 2011 12:28 PM, by: apovolot@gmail.com

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15) Re: 2 approximations and 1 exact formula for pi
Posted: Jan 22, 2011 2:36 PM, by: apovolot@gmail.com

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