what is the next term of 1,3,20 ?
Emeric Deutsch
deutsch at duke.poly.edu
Wed Apr 20 06:18:08 CEST 2005
Thanks David,
My excuse: searching for 1,3,20, the sequence A024011
didn't show up.
Emeric
On Wed, 20 Apr 2005, David Wilson wrote:
> All this information was already given in
>
> A007506, A024011, A028581, A028582.
>
> ----- Original Message ----- From: "T. D. Noe" <noe at sspectra.com>
> To: <ham>; "Eric W. Weisstein" <eww at wolfram.com>; "Emeric Deutsch"
> <deutsch at duke.poly.edu>
> Cc: "seqfan" <seqfan at ext.jussieu.fr>
> Sent: Tuesday, April 19, 2005 5:31 PM
> Subject: Re: what is the next term of 1,3,20 ?
>
>
>> At 4:02 PM -0500 4/19/05, Eric W. Weisstein wrote:
>>> On Tue, 19 Apr 2005, Emeric Deutsch wrote:
>>>
>>>> Dear seqfans,
>>>> I know you need more information. Here is the full
>>>> description:
>>>>
>>>> values of n such that the n-th prime is a divisor of the sum
>>>> of the first n primes.
>>>>
>>>> 1 because 2 (the 1st prime) is a divisor of 2;
>>>> 3 because 5 (the 3rd prime) is a divisor of 2+3+5=10;
>>>> 20 because 71 (the 20th prime) is a divisor of 2+3+5+...+71=639.
>>>>
>>>> A fresher question: what are the next terms?
>>>
>>> 1, 3, 20, 31464, ...
>>>
>>> No others < 10^7.
>>
>> The next term is then the 22,096,548th prime, which is 415,074,643.
>> Checked all primes < 10^9.
>>
>> Tony
>>
>
>
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