Repetitive operations can usually be simplified into one operation. When one always adds the same number, for example
3+3+3+3+...
this can be written as 3n where n is the number of 3's. With multiplication, we can do something similar:
3x3x3x3x3x...
This can be expressed as 3^n. But my question is, is there a way to do something similar for
3^3^3^3^3^...
where you have a repetitive power? Is there a way to write this as one operation in terms of n, in order to use it as a function?
3+3+3+3+...
this can be written as 3n where n is the number of 3's. With multiplication, we can do something similar:
3x3x3x3x3x...
This can be expressed as 3^n. But my question is, is there a way to do something similar for
3^3^3^3^3^...
where you have a repetitive power? Is there a way to write this as one operation in terms of n, in order to use it as a function?