- Originally , the main purpose of this paper was to confirm the existence of :
- { N+1 Symmetric Lines } in a { N-Dimension Vector Space } ,
- for all [ N's ] greater than or equal to [ 2 ] .

But we happen to hit upon :

- a set of { 28 Symmetric Lines } in a { 7-Dimension Vector Space } .
- while doing Symmetric Lines Expansions .

- { N+1 Symmetric Lines } in a { N-Dimension Vector Space } ,

- We were able to identify a specific linkage relation ,
- relating :
- the { N+1 Symmetric Lines } in a { N-Dimension Vector Space }

and

- the { N Symmetric Lines } in a { [ N-1 ]-Dimension Vector Space } .

And this Linkage relation is valid throughout , so that :

- the continuity in the { N-1 Symmetric Lines Linkage System } is unbroken ,
- for all values of [ N ] from [ 2 ] to [ infinity ] .

- relating :

- We happen to stumble upon :
- a set of [ 28 lines ] in a { 7-Dimension Space } that intersect one-another at the exact-same angle .

The set of 28 Lines therefore do display Absolute Symmetry .