/sci/ - Science & Math

I’m a scientist that’s going to teach you about a powerful method to help people around the world solve some of the most difficult problems. The method described here is incredibly simple, but is best run on a super computer. This method was stolen by the US government and coveted by the National Security Agency’s infamous Equation Group.

Take a finite set of functions, variables, and constants and construct all of the possible combinations. Then, evaluate the equations and look through the output, for any equations or sequences of particular interest. Obviously, there are ways to optimize the code and I’ll get you pointed in the right direction. Begin with the shortest number of combinations and move to the longer combinations. Be selective when choosing what functions, variables, and constants to use depending on the type of output you’re looking for, since all of the possible combinations grows extremely fast. Try evaluating integrals from say 0 to natural numbers or multiples of 2*Pi.

One reason why I’m disclosing this investigative method is because there’s way too much relevant output for any mathematician, theoretical physicist, or computer scientist (zero days too) to analyze. Also its been 10 years and somebody else will come up with this soon. One example of its application is to cross reference output to The On-Line Encyclopedia of Integer Sequences to add to the list of equations that produce identical output.

Oh, a lot of wack mathematicians claim this, but we nailed 12 equations that generate the nth non-trivial zero of the Riemann Zeta Function. The Equation Group had 6 equations before we got there.

Some of the most beautiful and elegant equations know to man are relatively short in length, then you’ll begin to feel the power of what I’m telling you. I beg you to share this technique with all of your colleagues, especially outside of the US, EU, Russia, and China because I already told them!

Sincerely,

DTB and the dream team