Dec 9, 2024 · This raises the following question: How many digits of $\pi$ must we know in order to determine the value of $\pi^ {\pi^ {\pi^\pi}}$ up to the first decimal place? A comment below notices …

Feb 15, 2015 · 34 Since Pi or $\pi$ is an irrational number, its digits do not repeat. And there is no way to actually find out the digits of $\pi$ ($\frac {22} {7}$ is just a rough estimate but it's not accurate). I …

Oct 19, 2012 · $\pi$ Pi Pi is an infinite, nonrepeating $ ($ sic $)$ decimal - meaning that every possible number combination exists somewhere in pi. Converted into ASCII text, somewhere in that infinite …

Dec 18, 2013 · Are there any simple methods for calculating the digits of $\\pi$? Computers are able to calculate billions of digits, so there must be an algorithm for computing them. Is there a simple …

Jul 1, 2022 · The constant $\pi$ is a so-called irrational number, meaning that it is not an integral fraction. That also means that it has no expansion in a any base which is finite or ends in infinite …

Oct 4, 2009 · The discussion centers around the memorization of pi, with participants sharing personal experiences and opinions on the practice. One user claims to have memorized 1,500 digits of pi at …

Dec 3, 2024 · If you wanted to transmit the first n digits of pi, You couldn't transmit it as 3, 1, 4, 1... because that's base 10. So how would you transmit it in binary? How can you indicate where the …

May 15, 2024 · What I want to know is the number of digits needed to find all possible sequences of various lengths (e.g., all 2-digit numbers, all 3-digit numbers), and what the maximum length …

I want to know: what is the last digit of $\\pi$? Some people say there are no such thing, but they fail to mention why.

Dec 29, 2022 · Your claim that "since $\pi$ has infinitely many digits we can find a string of numbers somewhere in $\pi$ with any characterization we like" is simply false. $\frac 13=.33333\cdots$ has …