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Into the Impossible With Brian Keating

Part 2 Eric Weinstein: Geometric Unity...REVEALED! (#135)

Into the Impossible With Brian Keating

Brian Keating

Science, Physics, Natural Sciences

4.71.1K Ratings

🗓️ 9 April 2021

⏱️ 47 minutes

🧾️ Download transcript

Summary

Weinstein, host of the Portal Podcast, reveals Geometric Unity, his provocative new Theory of Everything. First discussed in 2013, later explored on the Joe Rogan Experience and Lex Fridman’s podcast, I am delighted Eric revealed the published version FIRST on The INTO THE IMPOSSIBLE Podcast. Thanks to today’s sponsor, LinkedIn Jobs! Visit linkedin.com/impossible to post your job ad for FREE! Get a copy of the paper at https://GeometricUnity.org See this Collection of Videos in Support of Geometric Unity https://pullthatupjamie.com Watch Weinstein’s April Fool’s 2020 episode of The Portal, where he explains aspects of his theory of Geometric Unity: https://youtu.be/Z7rd04KzLcg Watch Eric Weinstein’s latest interview on The Joe Rogan Experience: Harvard suppressed me: https://youtu.be/l1jTUhwWJYA and the Wuhan theory here https://youtu.be/6hrd9Z4gUL4 See Eric Weinstein on Lex Fridman’s podcast https://youtu.be/ifX_JnBfxTY https://youtu.be/wf0_nMaQ6tA 🎥 🎥 Watch my most popular videos🎥 🎥 Frank Wilczek https://youtu.be/3z8RqKMQHe0?sub_confirmation=1 Weinstein & Wolfram https://www.youtube.com/watch?v=OI0AZ4Y4Ip4?sub_confirmation=1 Sheldon Glashow: https://youtu.be/a0_iaWgxQtA?sub_confirmation=1 Michael Saylor The Physics of Bitcoin https://youtu.be/CaN_CDKqXOg?sub_confirmation=1 Sir Roger Penrose, Nobel Prize winner: https://www.youtube.com/watch?v=AMuqyAvX7Wo?sub_confirmation=1 Jill Tarter https://youtu.be/O9K9OBd3vHk?sub_confirmation=1 Sara Seager Venus LIfe: https://youtu.be/QPsEDoOTU6k?sub_confirmation=1 Noam Chomsky: https://youtu.be/Iaz6JIxDh6Y?sub_confirmation=1 Sabine Hossenfelder: https://youtu.be/V6dMM2-X6nk?sub_confirmation=1 🏄‍♂️ Find me on Twitter at https://twitter.com/DrBrianKeating 🔥 Find me on Instagram at https://instagram.com/DrBrianKeating 📖 Buy my book LOSING THE NOBEL PRIZE: http://amzn.to/2sa5UpA 🔔 Subscribe for more great content https://www.youtube.com/DrBrianKeating?sub_confirmation=1 ✍️Detailed Blog posts here: https://briankeating.com/blog.php 📧Join my mailing list: http://briankeating.com/mailing_list.php 👪Join my Facebook Group: https://facebook.com/losingthenobelprize 🎙️Please subscribe & review the INTO THE IMPOSSIBLE Podcast on iTunes: https://itunes.apple.com/us/podcast/into-the-impossible/id1169885840?mt=2 🎙️Listen on all other platforms: https://wavve.link/into A production of http://imagination.ucsd.edu/ Artwork: Sloan Sobie Research: Nick Daigler Support the podcast: https://www.patreon.com/drbriankeating Learn more about your ad choices. Visit megaphone.fm/adchoices

Transcript

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0:00.0

Welcome to part two of this special two-part episode of Into the Impossible on Geometric Unity.

0:08.0

Sit back, or rather lean forward and listen to Professor Brian Keating and Eric Weinstein

0:13.7

continue this in-depth discussion about Eric's

0:17.4

theory of geometric unity.

0:19.4

Any sufficiently advanced technology is indistinguishable from magic.

0:27.0

Essentially, spinners can be defined without choosing a metric.

0:32.8

That is new.

0:34.0

I don't think that any critic,

0:35.5

any anonymous, sudonymous,

0:37.9

or I'm an ominous person can really criticize that.

0:42.1

I mean, that's just a fact. So why wouldn't

0:45.1

physicist if it's not true it would be you know almost surprising but if it is

0:49.7

true why haven't physicists noticed this before why aren't they making a bigger deal out of it?

0:55.3

Partially it might be your fault because you haven't published this.

1:00.0

Blame the victim.

1:02.0

Who else?

1:04.0

You know what I usually hear about this is people say,

1:08.0

oh, you don't understand the Jean-Pierre Bourignon

1:12.0

told us how to move spinners under variation of the metric.

1:18.2

But he's varying the metric continuously.

1:22.1

There's always a metric present.

1:23.2

What if there's no metric for a little while?

...

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