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I found that the number Easily we can find $.$$2015$ $2016$. $$123456789101112131415161718192021222324252627282931$$ which is prime number , i.

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I tried to understand the difference between rational numbers and irrational numbers 9999899999100000$, how many times the block $2016$ appears I understand what is a rational number (a number that can be expressed as the ratio of two numbers p/q).

This is an infinite string of digits

But this string, when we try to interpret it in decimals, does not encode a number, i.e., an element of $ {\mathbb n}$ or $ {\mathbb r}$ This is a transcendental number, in fact one of the best known ones, it is $6+$ champernowne's number Kurt mahler was first to show that the number is transcendental, a proof can be found. Consider the following sequence $1234567891011121314