In this post I will post the concept of a mension.

To start we will introduce the unimensions.

[0][1][2][3][4]...

These are all the natural numbers.

Now onto the dimensions.

Eventually after exhausting all of those we go to the next row.

[1,0][1,1][1,2][1,3]...

And after exhausting all of those, we continue to the second row, and so on.

After exhausting all of the rows, we go to the 3rd dimension.

[1,0,0][1,1,0][1,2,0]...

We move on the the fourth dimension and so on...

Until we exhaust all of the dimensions and move on to the trimensions.

[1[1]0...]

Of course, these actually correspond to infinite ordinals.

Remember that the unimensions were natural numbers.

If you exhaust the natural numbers, you get omega or w.

All of the n-mensions have a limit of epsilon0 or e0.

Note: A [0] separator is just a comma, and any coordinates starting with 0 can have the 0 removed. Also this was inspired by Bowers' hypernomials.