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

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<p>[02:11:29] We built our spinors on that. We restricted ourselves to those spinors. We moved most of our attention to the emergent metric on $$U^{14}$$ which gave us a map between the chimeric bundle and the tangent bundle of $$U^{14}$$. We built a toolkit allowing us to choose symmetric field content, to define equations of motion on the cotangent space of that field content
<p>[02:11:29] We built our spinors on that. We restricted ourselves to those spinors. We moved most of our attention to the emergent metric on $$U^{14}$$ which gave us a map between the chimeric bundle and the tangent bundle of $$U^{14}$$. We built a toolkit allowing us to choose symmetric field content, to define equations of motion on the cotangent space of that field content


<p>[02:11:57] to form a homogeneous vector bundle with the fermions, to come up with unifications of the Einstein field equations, Yang-Mills equations, and Dirac equations. We then broke those things apart under decomposition, pulling things back from $$U^{14}$$ and we found a three generation model where nothing has been put in by hand and we have a 10-dimensional normal component, which looks like the Spin(10) theory.
<p>[02:11:57] to form a homogeneous vector bundle with the fermions, to come up with unifications of the Einstein field equations, Yang-Mills equations, and Dirac equations. We then broke those things apart under decomposition, pulling things back from $$U^{14}$$ and we found a three-generation model where nothing has been put in by hand and we have a 10-dimensional normal component, which looks like the Spin(10) theory.


<p>[02:12:34] I can tell you where there are problems in this story. I can tell you that when we moved from Euclidean metric to Minkovski metric, we seem to be off by a sign somewhere. Or I could be mistaken. I could tell you that the propagation in 14 dimensions has to be worked out so that we would be fooled into thinking we were on a four-dimensional world.
<p>[02:12:34] I can tell you where there are problems in this story. I can tell you that when we moved from Euclidean metric to Minkowski metric, we seem to be off by a sign somewhere. Or I could be mistaken. I could tell you that the propagation in 14 dimensions has to be worked out so that we would be fooled into thinking we were on a four-dimensional world.


<p>[02:12:53] There are lots of things to ask about this theory, but I find it remarkable that tying our hands, we find ourselves with new equations, unifications, and three generations in a way that seems surprisingly rich, certainly unexpected. And I think I'll stop there. Thank you very much for your time.
<p>[02:12:53] There are lots of things to ask about this theory, but I find it remarkable that tying our hands, we find ourselves with new equations, unifications, and three generations in a way that seems surprisingly rich, certainly unexpected. And I think I'll stop there. Thank you very much for your time.
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