A Portal Special Presentation- Geometric Unity: A First Look: Difference between revisions
A Portal Special Presentation- Geometric Unity: A First Look (edit)
Revision as of 17:11, 25 April 2020
, 25 April 2020→Intrinsic Field Content
| Line 438: | Line 438: | ||
===== Intrinsic Field Content ===== | ===== Intrinsic Field Content ===== | ||
<p>[01:21:48] [The] first thing we need to do is we still have the right to choose intrinsic field content. [We] have an intrinsic field theory. So, if you consider the structure bundle of the spinors; we built the chimeric bundle, so we can define Dirac spinors on the chimeric bundle if we're in Euclidean signature | <p>[01:21:48] [The] first thing we need to do is we still have the right to choose intrinsic field content. [We] have an intrinsic field theory. So, if you consider the structure bundle of the spinors; we built the chimeric bundle ($$C$$), so we can define Dirac spinors on the chimeric bundle if we're in Euclidean signature. | ||
<p>[01:22: | <p>[01:22:00] A 14-dimensional manifold has Dirac spinors of dimension-two to the dimension of the space divided by two. Right? | ||
<p>[01:22:20] So $$2^14$$ over $$2^7$$ is $$128$$, so we have a map into a structured group of $$U(128)$$ | |||
<p>[01:22:36] At least in Euclidean signature. We can get to mixed signatures later. From that, we can form the associated bundle. | <p>[01:22:36] At least in Euclidean signature. We can get to mixed signatures later. From that, we can form the associated bundle. | ||