Difference between revisions of "Rulers and Protractors Become General Relativity"
Jump to navigation
Jump to search
Rulers and Protractors Become General Relativity (view source)
Revision as of 07:54, 7 April 2020
, 07:54, 7 April 2020Added in a transcription of his description with numbered phrases so that people who are discussing it can refer to specific portions.
(Added in a transcription of his description with numbered phrases so that people who are discussing it can refer to specific portions.) |
|||
| Line 13: | Line 13: | ||
Set rebalanced remaining two components equal to the matter and energy in the system. | Set rebalanced remaining two components equal to the matter and energy in the system. | ||
</blockquote> | </blockquote> | ||
== Breakdown of the description for discussion purposes == | |||
<blockquote> | |||
1. You have to begin with 4 degrees of freedom | |||
2. And then you have to put rulers and protractors into that system so that you can measure length and angle. | |||
3. That gives rise miraculously to a derivative operator that measures rise over run | |||
4. That rise is measured from a reference level | |||
5. Those reference levels don't knit together | |||
6. And they form penrose stairs | |||
7. And the degree of Escherness, or Penroseness, is what is measured by the curvature tensor | |||
8. which breaks into three pieces | |||
9. you throw one of them away, called the Weyl curvature | |||
10. you readjust the porportions of the other two | |||
11. and you set that equal to the amount of stuff. | |||
12. It is linguistically an accurate description of what General Relativity actually is. | |||
13. It also illustrates cohomology | |||
</blockquote> | |||
== Links == | == Links == | ||