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Greg Egan

www.gregegan.net
2 Followers
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I am a science fiction writer and computer programmer.
Latest novel: THE BOOK OF ALL SKIES.
Latest collection: INSTANTIATION.
Web site: http://gregegan.net

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Greg Egan @gregeganSF · Dec 9, 2022
  • From Twitter

An epic (10,000-word) account of the history of Alzheimer’s research, written with what seems to me as a layperson like admirable balance and clarity.

Article Dec 8, 2022
What Causes Alzheimer’s? Scientists Are Rethinking the Answer. | Quanta Magazine
by Yasemin Saplakoglu
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Greg Egan @gregeganSF · Dec 1, 2022
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This article is interesting, even if the correct headline would be “Physicists create a quantum system with some degrees of freedom that behave the same way as some degrees of freedom of a hypothetical wormhole in a certain kind of hypothetical universe”

Article Nov 30, 2022
Physicists Create a Wormhole Using a Quantum Computer | Quanta Magazine
by Natalie Wolchover
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Greg Egan @gregeganSF · Nov 25, 2022
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I loved the first Don DeLillo book I read (“White Noise”, now a movie), but then I read “Ratner’s Star” which I loathed so much than I never read another DeLillo book again. This was probably an over-reaction, so … anyone have DeLillo recommendations for a reader who hated RS?

Book 1984
White Noise
by Don DeLillo
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Greg Egan @gregeganSF · Oct 20, 2022
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[6/6] So no same-coloured points can be exactly a distance of 1 apart. Here’s a great intro by @MrHonner to the “Hadwiger-Nelson problem”: how many colours are needed to ensure that no two points on the plane a unit distance apart share the same colour?

Article Jun 18, 2018
Four Is Not Enough
by Patrick Honner
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Greg Egan @gregeganSF · Sep 5, 2022
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It’s a great article, but when you first mentioned it I thought “Hmm, wasn’t there something more recent in Quanta on exactly this topic?” And there was. So the plot has thickened since 2013!

Article Jul 15, 2021
How Many Numbers Exist? Infinity Proof Moves Math Closer to an Answer. | Quanta Magazine
by Natalie Wolchover
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Greg Egan @gregeganSF · Jun 28, 2022
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[1/2] Make a Fibonacci-like sequence with an equal probability of choosing either sign in the recurrence: f_{n+2} = f_n ± f_{n+1} This is explored in a great paper by Viswanath (thanks to @_onionesque). [link] Here’s the distribution of the nth root of |f_n|

Paper
RANDOM FIBONACCI SEQUENCES AND THE NUMBER 1.13198824...
by Divakar Viswanath
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