4.7 • 1.1K Ratings
🗓️ 9 April 2021
⏱️ 47 minutes
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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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