In mathematics, a transcendental number is a real or complex number that is not algebraic—that is, it is not a root of a non-zero polynomial equation with rational coefficients. The most prominent examples of transcendental numbers are π and e.Pi,e and ddd in Phi.
What are they? They are 'primes' in Isaac Newtons rules of multiplications. The tell us where, on any finite number line, pi maximizes entropy and e minimizes ergodicity at some region of the finite number line. Why did Newton need them? Group theory and the rules on 'primes' and multiply.
Want the exact relationship? No problem, tax the wealthy and give mathematicians a 30% raise, they will derive the theory on 'prime'. I use 'primes' in quotes because they are definied relative to the rules on 'multiply' which I also put in quotes. The rules on multiply change. Example:
dx -> 0. That is a mapping on the finite number line that defines Isaac's multiply. Isaac's multiply is not the same multiply as that used in the multiplication of integers. Group and number theorists need to define the multiply map with respect to any given group structure. That's their job, pay them the proper wages.
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