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|content=[Note for Curt: This is the whole point of [[Theory of Geometric Unity|Geometric Unity]]. They are three geometries. Which are all one geometry, and that is only possible in the rarest of circumstances. Which we are in oddly. | |content=[Note for Curt: This is the whole point of [[Theory of Geometric Unity|Geometric Unity]]. They are three geometries. Which are all one geometry, and that is only possible in the rarest of circumstances. Which we are in oddly. | ||
Metric Geometry: General Relativity GR | Metric Geometry: [[General Relativity|General Relativity GR]] | ||
Fiber Geometry: Standard Model SM | [[Bundles|Fiber Geometry]]: [[Standard Model|Standard Model SM]] | ||
Symplectic Geometry: Hamiltonian Quantization of the SM. ] | Symplectic Geometry: Hamiltonian Quantization of the SM. ] | ||
|thread= | |thread= | ||
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|usernameurl=https://x.com/EricRWeinstein | |usernameurl=https://x.com/EricRWeinstein | ||
|username=EricRWeinstein | |username=EricRWeinstein | ||
|content=He is correctly anticipating the Simons-Yang discovery of the “Wu Yang dictionary”. | |content=He is correctly anticipating the Simons-Yang discovery of the [[Wu-Yang Dictionary|“Wu Yang dictionary”]]. | ||
Maxwell became Yang Mills | Maxwell became Yang Mills</br> | ||
Yang Mills became Simons Yang. | Yang Mills became Simons Yang.</br> | ||
Simons Yang became the Wu Yang Dictionary. | Simons Yang became the Wu Yang Dictionary.</br> | ||
Wu Yang was (except for one entry) was [[Bundles|Ehressmann fiber bundle geometry]]. | [[Wu-Yang Dictionary|Wu Yang]] was (except for one entry) was [[Bundles|Ehressmann fiber bundle geometry]]. | ||
Think of metric geometry, fiber geometry and symplectic geometry as the geometry of symmetric metric 2-tensors, [[Bundles|fiber bundle connections]] and anti-symmetric 2 tensors respectively. | Think of metric geometry, fiber geometry and symplectic geometry as the geometry of symmetric metric 2-tensors, [[Bundles|fiber bundle connections]] and anti-symmetric 2 tensors respectively. | ||