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Joel David Hamkins: Paradox, Infinity, & The Foundations of Mathematics | Robinson's Podcast #42 

Robinson Erhardt
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16 окт 2024

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Комментарии : 27   
@normalhispanicdude
@normalhispanicdude Год назад
Joel's Infinite time Turing machines paper was my first point of contact with his work. After that I kept on reading most of his work, including his papers on transfinite games.
@cheri238
@cheri238 8 месяцев назад
This was an amazing discussion, and I want to express my appreciation. How interesting !!!! Joel does have a flare for exhibiting great taste in fashion. 😊 🙏❤️🌏🌿🕊🎵🎶🎵
@koko-he4hd
@koko-he4hd 8 месяцев назад
Are you looking into interviewing Hugh Woodin?
@EWischan
@EWischan Год назад
This was incredibly satisfying. Thank you.
@robinsonerhardt
@robinsonerhardt Год назад
I'm so glad you enjoyed it!
@zeke4665
@zeke4665 Год назад
Sufficiently mind-bending for my morning
@robinsonerhardt
@robinsonerhardt Год назад
I endeavor to serve
@zeke4665
@zeke4665 Год назад
Serving up hot content and even hotter style
@robinsonerhardt
@robinsonerhardt Год назад
Now I'm blushing, though you're probably talking about Joel
@Spacegraham
@Spacegraham Год назад
Very informative, great episode. Thanks master Robinson!
@robinsonerhardt
@robinsonerhardt Год назад
🦢 i learned everything i know from u though master winn-lee
@isolatedbrain1383
@isolatedbrain1383 Год назад
Awesome podcast!
@robinsonerhardt
@robinsonerhardt Год назад
Glad you enjoyed it!
@columbus8myhw
@columbus8myhw Год назад
The Pascal's Wager segment reminds me of the video "Is AI Safety a Pascal's Mugging?" by Robert Miles
@StephenPaulKing
@StephenPaulKing 10 месяцев назад
CH seems to be the "parallel postulate" of set theories!
@ludviglidstrom6924
@ludviglidstrom6924 Год назад
Really interesting
@almightysapling
@almightysapling Год назад
Did the glutton arrive on Fodor's Train?
@robinsonerhardt
@robinsonerhardt Год назад
The chocolatier came in on Shelah's hovercraft
@ludviglidstrom6924
@ludviglidstrom6924 Год назад
Wait a minute, isn’t omega an ordinal rather than a cardinal?
@jmarvins
@jmarvins 4 месяца назад
Omega the ordinal happens to be the same set as Aleph_0 the cardinal, so set theorists will sometimes refer to each interchangeably
@maxheadrom3088
@maxheadrom3088 Год назад
Is Multiverse just Aether Part II?
@ludviglidstrom6924
@ludviglidstrom6924 Год назад
Adjectives? I wouldn’t characterize those word elements (plex, bang etc.) as adjectives. I would say that they are some kind of suffixes. Mathematicians are definitely good at mathematics, but less good at grammar!
@robinsonerhardt
@robinsonerhardt Год назад
I'm working on getting a linguist on just for you!
@ludviglidstrom6924
@ludviglidstrom6924 Год назад
@@robinsonerhardt Haha, thank you! I hope it’s not an anti-Chomskyan, because I hate anti-Chomskyans!
@philosophyoftrucking
@philosophyoftrucking 2 месяца назад
This guy leads with, “That’s an excellent question”, and not five minutes later says it’s not a very interesting question. Another idiot genius.
@Kocomohouse
@Kocomohouse Год назад
Very interesting, thanks. I love Joel's ability to converse without hinting at condescension. A remark relating to the fascinating question of how large a positive integer can be with fixed (small) Kolmogorov complexity, it seems that the Guinness Book of World Records has an entry crediting Donald Knuth on this matter. Or at least in Knuth's book "Things a Computer Scientist Rarely Talks About", 2001, Lecture 6 mentions this in a discussion of megalarge numbers. A second remark about the discussion of fashion, particularly hats, at the end: I was waiting (alas, in vain) to hear Joel mention the role of hat problems in logic and set theory. For those unaware of logical hat problems, I offer a description of my personal favourite hat problem of this type: ericmoorhouse.org/handouts/hats_sol.pdf For further discussion and more hat problems, see "The Mathematics of Coordinated Inference", Hardin and Taylor, Springer, 2013. The book is subtitled "A Study of Generalized Hat Problems".
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