I had been working on consecutive number theory. I did not have relevant journals, books or a guru sitting beside me all these time. And I had deep mathematical thoughts. For example, I nearly reached Wallis pi in 2010. So what I did was explore mathematics as consecutive numbers theory. This was the best option. Also because I was alone most of the time.
I applied my thoughts on consecutive numbers. I made rational number series. I made 3 consecutive and 4 consecutive number theory. I got easy pi expressions. Easy because the partial sums were easy.
It is "strange" that x squared decreases when x is less than 1 and greater than 0. Similarly x cubed, x to the power of 4 and so on. Euler and English mathematicians had expressions for this factor. In their e and log functions. Essentially what came across was decimal factorials. Decimal factorial exists and they "explain" the fact that x^n decreases when x is between 1 and 0.
Is consecutive numbers able to explain this phenomenon? x^n decreases when x is less than 1 and greater than zero? Also the decimal factorials?
In an approximate way, yes.
All in all, a man can truly explain the beauty and logic of the nature. Approximately. With his fingers.
That is all for now.
Have a great day ahead !!
No comments:
Post a Comment