
New constant: Sonderous Constant. Its equation is; \sum_{n=2}^{a}\frac{\ln\left(n\right)+n^{\sqrt{n}}\log_{n}\left(en+n^{2}\right)}{0.1n+n^{n}} as a approaches infinity. Its approximate value is 3.08053009688.

New constant: Sonderous Constant. Its equation is; \sum_{n=2}^{a}\frac{\ln\left(n\right)+n^{\sqrt{n}}\log_{n}\left(en+n^{2}\right)}{0.1n+n^{n}} as a approaches infinity. Its approximate value is 3.08053009688.
JP's constant, a constant which lately has gained more popularity and a more rigorous definition, officially has its own contrapositive. Contrary to what you may think, it is not found by multiplying it by negative one and raising it to the negative first power, instead it is derived from the bottom equation or j+\sum_{n=1}^{a}-\frac{n}{j-n^{n}}. It is denoted by the character ð. Its approximate value is 0.998861241441.
Equation for the contrapositive of JP's constant where j is JP's constant.
A little ago a new constant was discovered and is called JP's Constant. The mathematical uses are unknown as of now, however there are theories of the constant being used in the average ratio of specific complex sums. It is represented by the letter þ and it is derived from the equation below as a approaches infinity