Question 167
The *runcible* positive integers are defined recursively as follows:
* $1$ and $2$ are runcible
* If $a$ and $b$ are runcible (where $a$ and $b$ are not necessarily distinct) then $2a + 3b$ is runcible.
Is $2024$ runcible?
* $1$ and $2$ are runcible
* If $a$ and $b$ are runcible (where $a$ and $b$ are not necessarily distinct) then $2a + 3b$ is runcible.
Is $2024$ runcible?