We are trying to write down the governing principles of this physical Universe using mathematics that is axiomatic (manmade) in its construction. This axiomatic mathematics is the subject matter of Gödel's incompleteness theorem. So, according to Godel, we do not have the correct foundation of mathematics. How can we be successful in writing down the final laws using axiomatic mathematics?
Dear Professor Stoica,
We see a clockwork Universe. These must be some governing principle behind this clockwork, but we are not empowered to unlock the secrets! Without probing that deep into philosophy we find that it is feasible to make mathematics principle based. This principle based math becomes quantum in nature and gains an unflinching foundation. We just need an additional operation besides addition, subtraction, multiplication and division. This operation you are quite conversant with and is known as the modular operation. By doing so one is able to converge math with physics. Laws of Nature unite into a single law. The central element in this unification is the understanding of Riemann hypothesis. Continuum structure of math reduces to a discrete one.
Best Regards,
Azizul
It is strange that only extraordinary men make the discoveries, which later appear so easy and simple. - G.C. LICHTENBERG
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