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LBRY Claims • s-tier-manifold-the-hf8-knot

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3 Feb 2024 20:57:29 UTC
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S Tier Manifold: The HF8 Knot
The minimal balanced 3-manifold, the Hyperbolic Figure Eight Knot's complement. It is a double cover of the Gieseking manifold which has the smallest volume of non compact hyperbolic manifolds; has a klein bottle structure and who's first homology group is the integers.

***Full Discussions, Videos and Music***
@DemystifySci_Podcast Journey to a Theory of Everything - Thad Roberts, Physics Monastery, DSPod #217: https://youtu.be/KBUzlmwIQ8g?si=kK21_R-0nX11LHNy
Navigating Scientific Truth in a World of Faith - Dr. Brian Keating, Cosmologist, DSPod #218: https://youtu.be/EkG-IoKKCdQ?si=3XcbqdG70nJSSTIu
@henryseg Figure 8 knot complement: https://youtu.be/xGf5jY_v5GE?si=RwVmevPcmytpiDpk
@thadroberts77 Featured is a Monk at the Physics Monastery.
@DrBrianKeating Featured is the Chancellor's Distinguished Professor of Physics at the University of California San Diego.
@Steppenwolf - Topic Magic Carpet Ride: https://youtu.be/eGkGNCUQtWY?si=CvK5FJagHPu9o6ne
Hyperbolic Figure 8 Knot: https://en.wikipedia.org/wiki/Figure-eight_knot_(mathematics)#:~:text=The%20figure%2Deight%20knot%20is%20also%20the%20hyperbolic%20knot%20whose,has%20the%20smallest%20possible%20volume%2C&text=is%20the%20Lobachevsky%20function.,considered%20the%20simplest%20hyperbolic%20knot.
Gieseking Manifold: https://en.wikipedia.org/wiki/Gieseking_manifold

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