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Re: elegant proofs
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Re: elegant proofs - 07-14-2008, 07:37 PM

Have seen people go thru the bureaucratic jungle and come out as naked as the day they were born.


Time independence: [∂E(g)]²=[∂F(a)×∂r(a)]·[∂F(b)×∂r(b)] and Mass independence: a(tr(t)=c²
  
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Re: elegant proofs
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Smile Re: elegant proofs - 07-14-2008, 07:44 PM

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Originally Posted by AntonioLao View Post
Have seen people go thru the bureaucratic jungle and come out as naked as the day they were born.

What a minefield that can be!



regards michael.


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Re: elegant proofs - 07-15-2008, 02:07 AM

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I trying to publish this algorithm on prime factors and algorithmic proof of Goldbach conjecture for that $1 million prize. So Im stick to something that Im good at.
That sounds fascinating! Hope you win the prize, AntonioLao! -

Even though I haven't studied math in any advanced detail, it was always my favorite subject back at university - and usually I even got the best mark in class on tests . Anyway, Throughout my life I loved doing math puzzles and presently I am trying to figure out the significance of the relationship between pi, e and phi - if any. Now I also better read up on the Goldbach conjecture - so that I know what I am talking about if I can congratulate you once you get the algorithm published.

By the way, I only recently found out that my strange affection for a generally quite hated subject, such as math is, must have been passed on genetically as a possibly recessive gene since my great-uncle (who died almost 100 years ago) apparently was such a well-known and well-liked mathematician and physicist in the old Austro-Hungarian Monarchy that he even shows up in today's Czech encyclopedias. A Czech mathematics journal even published a 10-page biography on him a few years ago. What a surprising, and even thrilling, genealogical find! My late mother never told me of this her uncle's fame, only that he was a very kind and compassionate person.

Anyway, I am telling you this so that perhaps you might also do some online genealogical research to find a famous mathematician among your own ancestral families whose spirit (or Michael's "consciousness", one of the intangible parts of the TOE) could then help you put together the "elegant proof" you need for achieving your goal.

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-Spiral Path
  
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Re: elegant proofs
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Smile Re: elegant proofs - 07-15-2008, 03:11 AM

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That sounds fascinating! Hope you win the prize, AntonioLao! -

Even though I haven't studied math in any advanced detail, it was always my favorite subject back at university - and usually I even got the best mark in class on tests . Anyway, Throughout my life I loved doing math puzzles and presently I am trying to figure out the significance of the relationship between pi, e and phi - if any. Now I also better read up on the Goldbach conjecture - so that I know what I am talking about if I can congratulate you once you get the algorithm published.

By the way, I only recently found out that my strange affection for a generally quite hated subject, such as math is, must have been passed on genetically as a possibly recessive gene since my great-uncle (who died almost 100 years ago) apparently was such a well-known and well-liked mathematician and physicist in the old Austro-Hungarian Monarchy that he even shows up in today's Czech encyclopedias. A Czech mathematics journal even published a 10-page biography on him a few years ago. What a surprising, and even thrilling, genealogical find! My late mother never told me of this her uncle's fame, only that he was a very kind and compassionate person.

Anyway, I am telling you this so that perhaps you might also do some online genealogical research to find a famous mathematician among your own ancestral families whose spirit (or Michael's "consciousness", one of the intangible parts of the TOE) could then help you put together the "elegant proof" you need for achieving your goal.

Regards,
-Spiral Path

Welcome back SP,have missed your input here,thanks for the post.

regards michael.


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Re: elegant proofs - 07-15-2008, 12:50 PM

Dear AL,

Mathematically, = is the most simple elegant proof.
Naturally, equal is the most simple elegant truth.
Then = or equal is most simple elegant proof or truth of everything.
TOE

=
MJA


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it is only equal and the lion is one.
One is free when the door is opened,
education has the key.
=
  
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Re: elegant proofs
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Re: elegant proofs - 07-16-2008, 06:07 PM

Quote:
Originally Posted by Spiral Path
the relationship between pi, e and phi
Look up the works by Euler. He was the originator of zeta function and used by Riemann to form his hypothesis on prime numbers distribution. Maybe your great uncle also have done works on prime numbers but so many great works have been lost throughout history because at the time most people are preoccupied with more important things.


Time independence: [∂E(g)]²=[∂F(a)×∂r(a)]·[∂F(b)×∂r(b)] and Mass independence: a(tr(t)=c²
  
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Re: elegant proofs - 07-19-2008, 12:47 AM

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Originally Posted by AntonioLao View Post
Look up the works by Euler. He was the originator of zeta function and used by Riemann to form his hypothesis on prime numbers distribution. Maybe your great uncle also have done works on prime numbers but so many great works have been lost throughout history because at the time most people are preoccupied with more important things.
Thanks so much for the tip, A.L. Over the years I have accumulated a couple dozens of math books and found among them a few on Euler and the zeta function, so I better move those to the top priority of my reading list.

I can't help it, but I am very much intrigued by mathematical constants and how they relate to the so-called "fundamental physical onstants". Actually, those physical "constants" are, in my opinion, no constants at all but most definitely oscillating variables. But mathematics is a great tool to figure out the physical workings of the universe and therefore I feel that the equations worked out over the centuries on true mathematical constants could give me a clue on the relationship to the pseudo-constants presently used in the physical world. I am almost 100 % certain that those pseudo-constants, like for example the Newtonian gravitational "constant" G, have varied greatly over the eons of geologic time and therefore any computer modelling done by using these pseudo-constants might give a totally false picture of the past and future universe - and therefore also of the presently calculated ultimate TOE.

Anyway, it's getting late and I can't wait to get to my bedtime reading on Euler and his mathematician colleagues.

Regards,
Spiral Path
  
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