Is there an existing mathematical notation for representing a repeated number after a decimal point? Sometimes you encounter numbers likes 1.3332 in mathematics. Is there a more concise notation for representing a number with the same repeating digit after the decimal point that exists in common mathematical notation?
Of course if you encounter this problem with zeroes in something like 0.0001 you can use standard Scientific Notation, but say you have a number such as 11.0001?
When doing math by myself I often use my own notation for this, but it is not formal mathematical notation.
As an example, I can pretend this is the notation I need for a number like 1.3332:
$1.\text{[3 zeroes]}2$
Can this be done is formal math?
Edit:
Perhaps my example number, $1.3332$ isn't necessarily applicable to the question. Say you had a number with more repeated digits, which I have seen quite often, like:
$1.11111 ... 12 \text{ ones}... 2$
Disclaimer: I do not do mathematics formally, it is a hobby of mine.
 A: Warning: I'm tired and slightly under the influence of alcohol, so the following should be checked carefully:
\begin{align*}
0.\underbrace {00\dots0} _{m\times} \underbrace {dd\dots d}_{n\times}
&=10^{-m-1}\cdot d\cdot 1.\underbrace{11\dots 1}_{(n-1)\times} \\
&=10^{-m-1}\cdot d\cdot \sum_{k=0}^{n-1} \left(\frac 1 {10}\right)^{\!k} \\
&=10^{-m-1}\cdot d \cdot \frac {1-1/10^n}{1-1/10} \\
&=10^{-m}\cdot d \cdot \frac{1-1/10^n}{9} \\
&=\frac{1}{9}(10^{-m}-10^{-m-n})d
\end{align*}
So special notation may not be entirely necessary. If there are no leading zeros, the form is particularly simple.
Edit
I guess I actually did give some special notation there! I would certainly feel comfortable writing $$1.\underbrace{33\dots3}_{27\times}2$$ or similar if I had the need. For just a few digits, there clearly is no need.
A: I don't know such notation. 
When you want to use your notation for your numbers in your paper(?), you can use it if you define it beforehand.
Note that you can make any notation if you define it strictly. In my opinion, simpler notation is better for both you and 'readers'.
A: I'm not aware of any standard notation. But one can extend in a straighforward way the standard overline notation to also handle finite repetitions as follows
$$ 1\,.\overset{\underline{\phantom a}\!\!2}{a\,\ } \overset{\underline{\phantom c}\!\!3}{c\,\ } \overset{\underline{\phantom e}\!\!4}{e\,\ }\overline{m}\,\ :=\ 1.aaccceeeemmmmm\cdots  $$
I'm fairly certain that I have seen this notation used by others too. Key is to typeset it so that it cannot be confused for anything else, e.g. if the overline meets the repeat count at half height then it looks like a minus sign, and if the count is placed too far rightward it looks like an exponent.
Of course one should always define any nonstandard notation before using it.
