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

A Portal Special Presentation- Geometric Unity: A First Look (view source)

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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.
-<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.