John G
The Living Force
Megan said:I am following you to a considerable degree (I think) and I appreciate your mathematical references. I understood "equivalence relations" and noncommutative algebra, having been exposed to group theory in college. Pre-equivalence relations and "groupoids" start to lose me, but what is the difference between not understanding and "starting to understand?"
What I am wondering now is, is there a readily-approachable level of mathematical understanding that would allow a person significant insight into this material, just for the purpose of understanding what is being said? Assuming, that is, that a physicist somewhere were willing to "come down" to that level? :)
From the 2/5/2000 session:
A: Remember, you do have cycles but that does not necessarily mean cyclical. 3 Dimensional depiction of loop, seek hexagon for more. Geometric theory provides answers for key. Look to stellar windows. Octaon, hexagon, pentagon.
Q: Are those the different levels of density?
A: No, but it relates. Geometry gets you there, algebra sets you "free."
Q: That's funny. There is Tony Smith's website, and whenever I search for any keyword that comes up here, I go straight to Tony Smith. He has everything there. (L) But, does he know what he is doing? (A) Well, he has it all there. He is now working on a new theory of gravity.
Virtually all I know about mathematical physics came via Smith's site. Not having any formal training in Smith's math can leave me sounding not overly precise or complete like in groupoids being generalized groups where you can have a multiplication law for the whole group instead of just the identity member. The pre-equivalence thing would be related to being reflexive like the octonions (though the octonions are loopoids rather than groupoids since they aren't associative as well as not commutitive). Here's Smith's groupoid/loopoid page:
http://www.valdostamuseum.org/hamsmith/loopoids.html