It is well known that $0.0\dot9=0.1$ and we say $0.1$ is finite decimal. And $0.0\dot9$ is a repeating decimal.
This is concluded that $\text{finite decimal } = \text{ infinite decimal}$ which is a contradiction.
How is this possible?
It is well known that $0.0\dot9=0.1$ and we say $0.1$ is finite decimal. And $0.0\dot9$ is a repeating decimal.
This is concluded that $\text{finite decimal } = \text{ infinite decimal}$ which is a contradiction.
How is this possible?
$$0.09999999999\cdots=0.10000000000\cdots$$
Contradiction ?