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Re: Having trouble proving the limit of

aderamey.a...@comcast.net (W^3) — Wed, 17 Mar 2010 07:05:55 UT

In article
<566623839.350351.126814911011 6.JavaMail.r...@gallium.mathfo rum.org>,
I'm not a fan of the conjugate trick as it can obscure what's really
going on - which is that these kinds of problems are all the same if
you know a little about derivatives. Set f(x) = (2(x^2-8))^1/2. Your
expression is then (f(x) - f(-4) + 4 + x)/(4 + x) = (f(x) -

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Re: JSH: Twin primes probability correlation

w.h.o...@example.com (Mark Murray) — Tue, 16 Mar 2010 08:09:23 UT

Beg pardon; the predictions were made by William Hughes.
M

Re: JSH: Twin primes probability correlation

w.h.o...@example.com (Mark Murray) — Tue, 16 Mar 2010 07:58:50 UT

James' implication is what you predicted in another branch of this
thread; that you have not gone far enough. He wants you to go
increasingly far in your gap size until you give up, at which point you
can be declared incompetent, but I see that he has done that anyway by
implication to Jesse Hughes.

Solution Manual

djames...@gmail.com (James Hol) — Tue, 16 Mar 2010 03:01:19 UT

Hi
Does anyone have the solution manual for the heat transfer by A. F.
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Thanks,
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Re: JSH: Twin primes probability correlation

ms...@tpg.com.au (MichaelW) — Tue, 16 Mar 2010 00:25:34 UT

Okay, I give up (and I don't have a science degree, as has been
pointed out). How would a scientist get increasing accuracy with an
increasing gap?
Regards, Michael W.

Re: JSH: Twin primes probability correlation

jst...@gmail.com (JSH) — Mon, 15 Mar 2010 23:47:06 UT

Anyone have a guess as to the next thing the poster "MichaelW" should
do to get increasing accuracy, with an increasing gap?
In statistics correlation is used to try and determine causality, that
is, to understand the 'why' of something.
If the correlation is very close with the approach I've shown then the

Re: JSH: Twin primes probability correlation

ostap_bender_1...@hotmail.com (Ostap S. B. M. Bender Jr.) — Mon, 15 Mar 2010 03:49:56 UT

No, I predict JSH will simply ignore this, as he always does.

Re: JSH: Twin primes probability correlation

wpihug...@hotmail.com (William Hughes) — Mon, 15 Mar 2010 03:34:07 UT

Predictions:
JSH will point out that the most accurate estimate was for gap
34. Clearly you did not go far enough.
If you do go further, JSH will continue to claim that you
did not go far enough. He will continue this until you give up
in disgust or the gaps are too large for your
program/computing machinery. He will then

Re: JSH: Twin primes probability correlation

ms...@tpg.com.au (MichaelW) — Mon, 15 Mar 2010 02:22:43 UT

Regarding the hypothesis in the last paragraph. What I have done is
take the gaps for the primes from 3 to 22349 in the range 2 to 34
(obviously all gaps will be even). From here it is simple matter to
count the twins in the interval between (p_j)^2 and (p_j + gap)^2 and
compare them to the predicted value which is the probability function

Re: JSH: Twin primes probability correlation

ostap_bender_1...@hotmail.com (Ostap S. B. M. Bender Jr.) — Sun, 14 Mar 2010 23:39:34 UT

I suggest you make the Twin Primes Conjecture into a new axiom, claim
that it was you who have invented it, and go on to another open
conjecture.