Greetings,

I am posting to notify you all that I have found a brilliant new line of attack on the famous Riemann Hypothesis that I do believe will result in a spectacular proof. This is all my own work and in fact I've been thinking about it for a few years now (I have started working on the problem in 2002), although I have made a crucial breakthrough a short time ago. This proof is the most amazing thing I've ever thought of, extremely simple and elegant. And it works like this:

• As is well known from the Riemann zeta function's functional equation, any point in the zeta-set of non-trivial zeros gives rise to at most three others by reflections in the critical line and real axis.
• Now, if a certain zero is a counterexample to the Riemann Hypothesis, this gives rise to three other distinct reflected points.
• The elliptic curve through the three other points defines an elliptic curve over the rationals. This elliptic curve is clearly not modular. Here is a diagram depicting the situation:
  
• This contradicts the Tagakawa-Shigora conjecture, which states that any elliptic curve over the rationals is modular.
• We can therefore conclude that the dimension of the zeta-set is one and thus that the Riemann Hypothesis is true.

I will gladly answer any questions you may have. The method extends to a wealth of other important problems, such as Fermat's Last Theorem, the Goldbach conjecture, n-body problem, continuum hypothesis, etc.

Thank You,
Fahd Alfred Dapy

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http://www.youtube.com/watch?v=lCdv4GHTyo4

http://www.tinyurl.com/trythesenachos