TITLE: Does $\pi$ contain all possible number combinations?
QUESTION [728 upvotes]: $\pi$ 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 string of digits is the
name of every person you will ever love, the date, time and manner
of your death, and the answers to all the great questions of
the universe.

Is this true? Does it make any sense ?

REPLY [17 votes]: That image contains a number of factual errors, but the most important one is the misleading assertion that irrationality implies disjunctiveness.
One can easily construct an non-disjunctive, irrational number. Let $ r = \sum\limits_{n = 0}^\infty 2^{-n} \begin{cases} 1 & \text{if } 2 | n \\ s_n & \text{else} \end{cases} $ for any non-periodic sequence $ s_n \in \{0,1\} $.
It is not known whether $ \pi $ is, in fact, disjunctive (or even normal).