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

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What I'm gonna do is I'm going to take the concept of observation and I'm going to break the world into two pieces. A place where we do our observation and a place where most of the activity takes place. And I'm going to try and do this without loss of generality. So in this case, we have $$X^4$$ and it can map into some other space, and we are going to call this an observerse.
What I'm gonna do is I'm going to take the concept of observation and I'm going to break the world into two pieces. A place where we do our observation and a place where most of the activity takes place. And I'm going to try and do this without loss of generality. So in this case, we have $$X^4$$ and it can map into some other space, and we are going to call this an observerse.


<p>[01:07:15] The idea of an observerse is a bit like a stadium. You have a playing field and you have stands. They aren't distinct entities, they're coupled. And so, fundamentally, we're going to replace one space with two. Exogenous model simply means that U is unrestricted, although larger than $$X^4$$, so any manifold of four dimensions or higher that is capable of admitting $$X^4$$ as an immersion.
<p>[01:07:15] The idea of an observerse is a bit like a stadium. You have a playing field and you have stands. They aren't distinct entities, they're coupled. And so, fundamentally, we're going to replace one space with two. Exogenous model simply means that $$U$$ is unrestricted, although larger than $$X^4$$, so any manifold of four dimensions or higher that is capable of admitting $$X^4$$ as an immersion.


<p>[01:07:41] The next model we have is the bundle-theoretic, in which case, $$U$$ sits over $$X$$, as a fiber bundle.
<p>[01:07:41] The next model we have is the bundle-theoretic, in which case, $$U$$ sits over $$X$$, as a fiber bundle.
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