A Portal Special Presentation- Geometric Unity: A First Look: Difference between revisions

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<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.


<p>[01:22:54] And sections of this bundle are either, depending upon how you want to think about it, the gauge group, $$\H$$ or $$\Xi$$, a space of sigma fields.
<p>[01:22:54] And sections of this bundle are either, depending upon how you want to think about it, the gauge group, $$H$$ or $$\Xi$$, a space of sigma fields.


<p>[01:23:18] Nonlinear.
<p>[01:23:18] Nonlinear.
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