Subnumerics


Multiple line dimensions

***If PH are not connected, and can’t be, But NV can be broken apart and reassembled with other NV, maybe you can connect NV with other PH as long as the PH does not connect to a NV to another PH at once.***

This would change the base rules.

It would mean that part of a number in both categories can be manipulated differently, and dimensions are different… possibly they don’t work at all as dimensions. I need my iPad to better visualize this.

With Dimensions to create NV and PH:

There would be a second.. third… one dimensional line through the two dimensional plane where each PH is created.

As each NV group is created, a ph may be created with a line going through it signifying the possible PH that can be created on hat line.

Also, the PH on each line must be signified as which PH line it is on so they don’t get mixed up. I’m not sure each PH line is this different, or connectable more than once. They might cross as lines that are dimensions, but to be lines, and not using real numbers, they can’t cross more than once since  curves can’t be used. That would either involve numbers for Trig, or numbers for algebra. And this is before numbers exist.

So by having two PH, I must have two one dimensional line dimensions, and a two dimensional dimensional plane for all the NV. You can have one plane for all the NV, but many lines, one for each PH. Each PH line plane can only have on PH.

But even now, I’m not sure you can have more than two PH because the NV dimension is a plane dimension?

In other words, 

1. placeholders can be on the same NV plane, but not on the same PH line. 

2. NVs should be able to connect on the same NV plane, and then to a PH on a PH line to create a Number.

I need to draw this