- #1
Q-1
- 29
- 5
Please forgive any confusion, I am not well acquainted with topological analysis and differential geometry, and I'm a novice with regards to this topic.
According to this theorem (I don't know the name for it), we cannot embed an n-dimensional space in an m-dimensional space, where n>m, without the former losing some of its structure.
So, does that mean that you can't render a higher n-dimensional space (for example, 4D), into a lower dimensional m-dimensional space (3D)? Is information lost, when trying to do so?
Edit: Does this relate or is applicable to holographic renderings?
According to this theorem (I don't know the name for it), we cannot embed an n-dimensional space in an m-dimensional space, where n>m, without the former losing some of its structure.
So, does that mean that you can't render a higher n-dimensional space (for example, 4D), into a lower dimensional m-dimensional space (3D)? Is information lost, when trying to do so?
Edit: Does this relate or is applicable to holographic renderings?