Only the most famous irrational numbers merit redirects from partial decimal expansions.
2.
Perhaps this is one reason decimal expansions were slow to catch on.
3.
After that, a remainder must recur, and then the decimal expansion repeats.
4.
For all irrational numbers, the decimal expansion goes on forever and never repeats.
5.
Having a way to compute the full decimal expansion to any desired precision?
6.
Also, the decimal expansion of a number is not necessarily unique.
7.
If 0 appears as a remainder, the decimal expansion terminates.
8.
The decimal expansion of 1 / 131 repeats the digits 007633587786259541984732824427480916030534351145038167938931 297709923664122137404580152671755725190839694656488549618320 6106870229 indefinitely.
9.
The first sixty significant digits of its decimal expansion are:
10.
:: Keep in mind that a decimal expansion is an infinite sum as well.