Theories of Everything with Curt Jaimungal - The String Wars: The Battle for Fundamental Physics (Peter Woit & Joseph Conlon)
Episode Date: December 28, 2024As a listener of TOE you can get a special 20% off discount to The Economist and all it has to offer! Visit https://www.economist.com/toe In today’s episode of Theories of Everything, Curt Jaimunga...l is joined by renowned physicists Peter Woit and Joseph Conlon to delve into the complexities of String Theory. Together, they explore its potential as a unified framework for understanding the fundamental forces of the universe, discussing both its strengths and the criticisms it faces. Peter Woit is a renowned mathematical physicist and outspoken critic of string theory, and Joseph Conlon is a distinguished theoretical physicist and strong proponent of string theory. New Substack! Follow my personal writings and EARLY ACCESS episodes here: https://curtjaimungal.substack.com Timestamps: 00:00 Introduction 02:44 Diverging Views on String Theory 06:17 The Standard Model's Shortcomings 10:27 The Axion and Experimental Hope 15:01 Critiques of String Theory 17:25 Evaluating String Theory's Validity 20:44 The Sociological Landscape of Physics 25:20 Holography and Its Implications 29:03 The Complexities of ADS-CFT 32:59 Witten's Influence and Controversies 36:32 The Balance of Arrogance and Humility 40:37 Structural Issues in Theoretical Physics 44:20 The Diminishing Returns of Mathematical Physics 48:55 Young Researchers and Career Concerns 52:42 The Disconnect from Experimental Data 56:24 The Evolution of Theoretical Physics 59:48 Challenges Facing the Field Today 01:02:28 Conclusion and Future Directions 01:35:36 The State of Fundamental Physics 01:47:07 Exploring Time Dimensions 02:04:31 Bridging Theory and Reality 02:16:09 The Politics of Physics 02:19:56 Finding Common Ground Links: • Why String Theory? (Joseph’s book): https://amzn.to/4gSJr42 • Origins: The Cosmos in Verse (Joseph’s book): https://amzn.to/3Dz887b • Not Even Wrong (Peter’s book): https://amzn.to/49T1mFn • Quantum Theory (Peter’s book): https://amzn.to/408Jp2h • Peter Woit’s blog: https://www.math.columbia.edu/~woit/wordpress/ • Edward Witten’s recent paper: https://arxiv.org/abs/2412.15549 • Strings Conference (2024): https://www.youtube.com/playlist?list=PLiSDiHgXimR9pHoFPhCDPfDOhreEg8vSp • Istanbul Stringy Meeting (2024): https://istringy.org/ism24/ • Physics Today: Edward Witten’s 2015 post: https://pubs.aip.org/physicstoday/article/68/11/38/414984/What-every-physicist-should-know-about-string • Peter Woit’s previous appearance on TOE: https://www.youtube.com/watch?v=TTSeqsCgxj8 • Moduli Redefinitions and Moduli Stabilisation (Conlon’s paper): https://arxiv.org/pdf/1003.0388 • Scott Aaronson on TOE: https://www.youtube.com/watch?v=1ZpGCQoL2Rk • Brian Greene on TOE: https://www.youtube.com/watch?v=O2EtTE9Czzo • TOE’s String Theory Iceberg: https://www.youtube.com/watch?v=X4PdPnQuwjY&t=1749s TOE'S TOP LINKS: - Enjoy TOE on Spotify! https://tinyurl.com/SpotifyTOE - Become a YouTube Member Here: https://www.youtube.com/channel/UCdWIQh9DGG6uhJk8eyIFl1w/join - Support TOE on Patreon: https://patreon.com/curtjaimungal (early access to ad-free audio episodes!) - Twitter: https://twitter.com/TOEwithCurt - Discord Invite: https://discord.com/invite/kBcnfNVwqs - Subreddit r/TheoriesOfEverything: https://reddit.com/r/theoriesofeverything #science #physics #stringtheory Learn more about your ad choices. Visit megaphone.fm/adchoices
Transcript
Discussion (0)
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Mathematical physics has been delivering, which includes a lot of this kind of world
that string theorists do, has been delivering diminishing returns for a few decades.
If you're going to do this, if you're going to not have experiment telling you whether
you're right or wrong, it's very easy to fool yourself.
I agree with Peter, but then I disagree.
We just see that question very differently.
This is an unprecedented conversation.
Today we have Peter Wojt from Columbia University, known for his trenchant critique of string
theory in Not Even Wrong, both the book and the blog, and Joseph Conlin from Oxford University,
author of Why String Theory and a radiant defender of string theory.
This remarkable and forthright exchange covers the technical ins and outs of a theory that's
dominated fundamental physics for the past few decades in a manner that's never been seen before in podcast form. Both agree that the field of fundamental physics faces structural
problems in how it trains new generations and evaluates competing ideas, yet they diverge
drastically on whether the problem string theory solves are indeed problems it solves, whether it's
as elegant as people suggest, and whether it's unparalleled mathematical
divination, foreshadowing for instance mirror symmetry and modularity of partition functions,
actually signals that string theory is on the right track, or a seductive dead end.
Many in the public jump on the string theory bandwagon either being for it or against it
without knowing the details of what they're supporting or criticizing.
That's why it's thrilling to bring this conversation to you.
My name is Kurt Jaimungal and on this channel I research mathematical physics and philosophy
in front of you in podcast form, bridging these disparate subjects and making abstruse
concepts digestible while not skimping on, nor being afraid of, the technicalities.
If you're a graduate student and want a fly-by overview of string theory, I have a three-hour
compendious iceberg covering its mathematical details.
Link in the description.
Welcome to the podcast.
Joseph Conlin, Peter White.
Joseph, you're known in the popular sphere as a sharp defender of string theory and Peter,
you're known as a sharp critic of string theory.
Joseph, you have a book called Why String Theory from 2015 and Origins the Cosmos in
Verse from a month ago, 2024.
And Peter, you have a book called Not Even Wrong from remind me of the year?
I was published in 2006, I guess.
It was written a couple years earlier.
And both of those are on screen and the link are in the description.
I recommend you check it out, especially the Why String Theory book as it's relevant to
this conversation and not even wrong.
Although for a more poetic excursion into these topics, origins, the cosmos and verses
is relevant.
Now, many people are watching this expecting, perhaps even hoping for disputatious and entertaining
bickering.
Now, I'm less interested in that, as you know, if you watch this channel, I'm more interested
in how can we productively move theoretical physics forward with congenial generative
technical exchanges.
After going through both of your work, I found several lines of convergence.
So how about I pose some of those questions first, and then we can get into your respective defences and critiques of string theory.
Okay, sure.
That sounds like a good fit.
All right.
What aspects of the standard model do you find to be most ad hoc and unsatisfying?
And we'll start with you, Joseph.
So I think, so let me split those into what seems definitely needing explanation and things
where we also think there's experimental chance in the near future.
So, things like the Yukawa couplings of the Standard Model, for example, the electron
Yukawa coupling is 10 to the minus 6, there's three families and you've got roughly a order
of magnitude or so, or two orders of magnitude or so between them in terms of masses.
So that's clearly structure not explained
by the Standard Model and we need something more. But the thing which I think where there
is most experimental chance to do something in the near future is that of what's called
the strong CP problem. And this is an angle that's present in the Lagrangian of the Standard
Model in the strong force sector. And it's equivalent to the question of whether the
neutron, which is electrically neutral, whether this has an electric dipole moment.
This appears to be zero. I think the general view, which I also subscribe to, is the best
explanation for this would be that the angle is dynamical. In this case, this leads to
a particle called the axion, which could possibly be part of dark matter.
And there is a lot of intense experimental work covering, trying to think about how you
would look for the axion in the various different regimes or masses and couplings it could have.
Okay, it was hard to say.
I think the first thing to say, of course, about the standard model is that what's the
most amazing about it is how good it is, how successful it is.
So I think my point of view is different than many people's.
I think it's actually something much closer to a final theory that really is perfectly satisfactory than what many people think.
The things that are some basic facts about it, some basic aspects of it that really kind of just kind of cry out for some kind of explanation for where did that come from.
I mean, one is the pattern of gauge groups and representations of gauge groups describing the matter particles, the forces between them.
It's kind of a frustratingly kind of simple kind of structure, geometric structure, but with no explanation.
Then, of course, as Joe mentioned, there've been the Yukawas, what's causing,
and the whole general story of the Higgs,
there's clearly something about the Higgs sector
that we don't understand where this is coming from.
Most of the kind of undetermined numbers
that go into the standard model
come from the Higgs sector,
from the couplings to the Higgs.
So that's the thing that we kind of,
is most crying out for some kind of understanding.
I guess if I had wanted to point to something and I think there's some hope of getting some
experimental evidence about in the reasonable future, I'd point more to the neutrino sector.
That's a very funny story and the story about neutrino masses and the story about a right-handed,
possible right-handed neutrino field is something, again, it looks like where there's something that, both something we don't understand and something going on and
possibly is something we actually have some hope of getting experimental evidence about,
about the axion.
I guess I'm less fond of the idea that that's dynamical.
I think it may be the reason that that term is zero may just have something more to do
with our incomplete understanding
of the quantum field theory that governs that.
So the other ideas with the axiom have been, for example, there's an idea that because
it's equivalent to, you could tie it to relations in terms of the quarks that you could move
things slightly about. So one of the things has always been that there's the intrinsic Yukawa of I think the up cork is zero and that there's no, and
then in that case the action ceases to be dynamic. There ceases to be a kind of physical
field and you can solve the strong CP problem because you can tie it to the phase of the
cork set when there is no physical phase if the actual Yukawa is zero. I think lattice
results tend to disfavour this explanation. To me, the axion is one
of these things which is theoretically simple, explains the required phenomenon. To me, my
judgment call is that this is something like the Higgs was prior to its discovery.
It's the sort of simplest and most minimal way of explaining the strong CP problems of
the standard model.
And you can't say it's 100% guaranteed that there definitely will be an axiom, but to
me it seems by far the most appealing and most likely explanation compared to the other possibilities.
Yeah, I just think I see things somewhat differently partly because I don't, I think unlike you,
I don't see a good candidate for a dynamical field for where that would come from.
It seems to me an extra structure.
Actually my original work in this field when I was a graduate student, I was working on
lattice gauge theory calculations
of topological charge and actually very specifically
the whole, in some sense, this was supposed to be
a calculation of the theta dependence in pure QCD.
And it, I don't know, I guess it's been a long time
since I've thought really seriously about this,
but I kind of left that subject feeling, you know,
that there were kind of fundamental things about the whole story that we didn't really understand.
These arguments about theta dependence kind of make various assumptions about, for instance,
they only make sense really in Euclidean space time.
They make various assumptions about quantum field theory, which are quite plausible and
it's quite understandable.
You should accept them, but it's also quite possible that there's something we're missing there.
One of my fellow students at Princeton at the time was a very brilliant physicist named
Hidanaga Yamagishi who unfortunately died relatively early in life, but he was always
of the strongly of the opinion that there was a fundamental misunderstanding going on
of the theta dependence problem and of this whole story.
And not long before he died,
he sent me some short papers he'd written about this.
And anyway, I think there's at least some chance
that the explanation is that he's right
or that some version of that
we're missing something about this
because it's a bit trickier,
I think, than people really actually realize.
I'll simply, the answer's going to be experimental. Yeah, I mean, the good thing about, I think, with Axiom searches is there's a very active experimental program. There's a sort of a
canonical line. You can do this sort of plot of kind of Axiom-Mass against coupling for
the kind of the canonical values that would, where the Axiom would be expected to solve
the strong CP problem. And I think
it's generally true that things are not there, but there's a kind of a, there is a developed
experimental program that is looking to just kind of bring down the couplings for which
you can search for axioms with the aims of either discovering or excluding the axiom
across this range of parameter space. And so I think ultimately what's going to happen is this parameter space
is going to be covered and then either the axiom will be discovered or if it's not discovered,
then the, I think it'd be reasonable to say then the question of is the axiom the solution
of the strong CP problem? Yeah, we would then say, well, if it hasn't been discovered, why not? But ultimately, there's going to be an experimental answer
to this. And I think it's also likely to be an experimental answer to this in the next
kind of 10, 20 years, hopefully shorter. But there's a very active experimental program
about concerning looking for axions across a whole wide range of masses and couplings.
Maybe this is something I have worked on myself as well.
So Joe, people know you also because of your one-page paper.
What is the direct experimental evidence of string theory, of which there's a single line
and everyone's jealous that you were able to publish with just a tweet and it says, there is none, something like that.
Yeah. So that's actually in the book. That's in Why String Theory. So the books are like
a 230 page book or something, which is designed as an intellectual kind of explanation of
and defense of kind of string theory as a, you know, why so many people work on it and
why, in my view, it's kind of such an intellectually solid and interesting thing to work on. But then one of the chapters
is called Direct Experimental Evidence for String Theory and this is the one page chapter.
And if you take this in the context of the book, you will see that what then follows
in the next chapter is the question of, well, if there is no direct experimental evidence
for string theory, which is true, there is no direct experimental evidence for string theory, which is true, there is no direct experimental evidence for string theory and it's important to be honest
to the public and say that because that's true, then one can, and I think one does,
to then give this reason for why do so many people work on this given that this is not
something like QCD or something where you can say there is abundant experimental evidence
that this is absolutely the correct theory of nature.
So going through your work, Joe, I found four different critiques that you consider to be
invalid. I found some critiques that you do consider to be valid. I'll talk about the
misguided ones first. People will demand direct experimental evidence at the playing scale
as a prerequisite for taking string theory seriously.
You don't think that's terribly valid.
People dismiss string theory based on criticisms from people who have little to no expertise in the field,
and they probably don't know what Ritchie flatness is or what that has to do with string theory, so that's to be dismissed.
And then there's an overstating of the significance of the landscape problem
without acknowledging that there are ongoing efforts to address it.
And that I guess this is a defense that string theory is like the opposite of fossil fuels
because you get these positive externalities where you provide tools and mathematical insights.
So let me know if I summarized that correctly and then feel free to expand and then Peter
I would like to hear your thoughts.
Let me address, let me come to some of these.
So first of all, quantum gravity intrinsically, if you want to write things that go beyond
the standard model, go beyond general relativity.
So the number of people in the world with a technical understanding of things like quantum
field theory or general
relativity is a relatively small fraction of the population. The fraction of the population
who seem to have strong views on string theory and whether or not string theory is a correct
theory of quantum gravity seems to be a lot higher than the fraction who have some sort
of technical knowledge of quantum field theory or general relativity.
And so I think it is a bit odd to me that there seem to be far more people invested
in the notion of what is the correct approach to quantum gravity than have on any reasonable
level an ability to form a technical judgment about any of the issues relevant to it.
I'm sure Peter agrees with this because it's just.
Yeah, yeah, yeah, yeah.
Yeah.
Yeah, undeniably I agree with him.
Actually, I did want to actually say, yeah,
it's hard to kind of overemphasize
that these are complicated topics.
And I do think Joe's Y string theory book is the best
and serious kind of defense about this
and addressing a lot of the issues that I brought up.
So I find that, yeah, I think a lot of,
anyway, yeah, first advice to everybody
who wants a kind of a serious understanding of these issues
is, yeah, read his book.
I think he actually did an excellent job
of doing it much better than anywhere else.
At the same time, you should also read my blog and my book
and you'll get a different point of view.
But it's hard to overemphasize
how complex a lot of these issues are.
I mean, these discussions that people are conducting
on most ridiculously on places like Twitter,
are kind of just kind of absurd,
given the actual complexity and intricacy
of the issues involved.
And Joe's perfectly right, they're mostly carried on
by people who have no idea what they're most and jokes. He's perfectly right. They're mostly carried on by people who have no idea
What they're talking about so it's a
Okay, so how about we get to the brian green question?
What grade do you respectively give to string theory and we'll start with you Joe then we'll get to Peter and then we'll have
this exchange of lob some vitriolic aspersions as
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Lob some vitriolic aspersions.
Okay, so I'll give it an A plus because you want me to give it an A plus.
And then Peter can give it an E minus and then we can have some verbal.
I don't know.
Yeah, okay.
A grade for what? So like I said, there's no, I mean, a grade as a theoretical
structure, something I think likely to be true, definitely A. A grade for something
we absolutely, we know is part of nature, we know is experimentally, empirically is
true. Well, then currently it's certainly not a passing grade because we don't know
that it's part of nature.
But I'll give it an A plus,
because you want me to give an A plus.
Well, there's largely three families or particles.
Number one, string theory as a physical theory.
Number two, string theory as a production
of mathematical insights, as well as physical insights,
but outside string theory.
And number three string
theory as a sociological phenomenon with its concomitant hype.
So how about a different grade set for each of these?
Okay. So if you want, so string theory on a time scale of kind of two or 300 years,
you know, so this is the question is string theory a true theory of nature? So I'm going to say
I think it is, okay, high grade. String theory is something where, as happened in say the
Standard Model, happened in particle physics in the 1960s, 1970s, where you have this very
close interplay between theory and experiment and the two drive each other forward. So on
the kind of five, 10 year timeales, well, let's give it a
D or an E because clearly that's not happening. The kind of question of sociology or string
theorists, I mean, whether everything is optimally structured to create progress in the structure
in the subject. So I'll give it a C. Okay, yeah, so I guess starting with the,
I think that the first one is where I mainly disagree
with Joe, I don't think, I mean,
everything I've seen about string theory,
I understand why people,
I understand why it's an attractive idea
and why some people find it,
have found it that way and believe that, you know,
on a, you know, it's that sooner or later this is going to turn out to be the
right way of doing it.
Everything I've seen is kind of the opposite.
I just think that this is an idea which the more you look at it, you find that it's just
not working.
It's not doing what you want to need.
So that's where I think we have the strongest disagreement.
I'm not sure what grade that corresponds to, but a very low one.
On the question of what's been going on
in string theory research and what it,
positive and negative, I think there again,
we're starting to get into this very serious issue
that it is very, very hard to actually know what people,
what you're at this point when you say string theory,
what you're talking about.
If you're talking about very specifically the proposal for
a unified theory based upon starting with
a 10 dimensional super string and doing compactification,
that's a specific proposal and that I'm,
I think is one that's not going to work out.
But now when you talk about string theory,
you can meet him.
Is ADS CFT string theory?
There's a new paper by Witten and a collaborator this morning
about JD gravity in two dimensions.
Is that string theory?
I mean, it's actually very hard to kind of
give any kind of evaluation of what string theory as currently practiced by most string
theorists is because it's impossible to actually tell who's a string theorist and what string
theory is. And that's part of, that ties into a sociological problem that it, it's, I'm interested to see that Joe's grade
is relatively low.
And I think, you know, I think it's hard to deny
that there actually has been a serious problem
with how this has been practiced as a field of science
in terms of, and it's a difficult problem.
How do you evaluate and conduct research on a subject
which is so difficult to get any experimental evidence about how do you evaluate and conduct research on a subject
which is so difficult to get any experimental evidence about. And there's a lot of what I was writing about in the book
and what I have often written about has been,
you know, the problems that this causes.
And we can talk more about those, I think.
But again, it's a very complicated subject.
And a lot of the problems are also driven by the lack of kind of better alternatives of people not, you
know, of people. I think a lot of people is that, well, I'm not very happy with how things
are going or what's going on now, but I don't see anything better to do. And that's a large
part of what's going on.
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Let me pick up on the thing of which I think is absolutely true what Peter says about the
question of what's meant by a string theorist or what's because this has become highly amorphous in the sense it's almost the case that what is meant by
string theory is the research done by certain prominent researchers at places like the IAS
or Harvard or Stanford.
And it's obviously true that the actual connection to, for example, quantized strings on the world sheet, or something that very
clearly involves strings, as in one-dimensional extended objects, can often be rather nebulous.
I think this is certainly, lots of people have observed this, if you look at the strings
conference, the actual topics that people might talk about, there may be rather small number of strings there. And so this is certainly true that
often, when people talk about string theory, it's a really much more nebulous idea, which
is almost like a certain community, which is around a certain number of people. And
the actual topic, the actual research we're actually talking about is not. And one thing it certainly
isn't, which I think often gets people in the public get completely wrong, what it isn't
is the idea of string theory as a fundamental theory of nature that is sitting behind the standard
model as the kind of, you know, the deep structure of the standard model, the deep structure
of this universe. For good or ill, I think mostly ill, but lots of people think for good.
I mean, most of the research that is in string theory is kind of much more in the sort of mathematical
physics area with kind of very tangential at best connections to the physics of this
world.
So then, Joe, what is the definition of string theory? It's whatever is practiced by the
people who are at least previously called string theorists?
In some ways that's how, when people use the term, you can of course, and I would, when
we think of string theory and string theorists, I would give a very strong defense of, there
is this theory that you develop from starting the theory, from starting from quantizing
one dimensional relativistic strings. And this then leads you to strings and this as they're to a lot of this things
like holography, ADS, CFT, lots of dualities, there's a lot of this stuff which very clearly
fits into this framework. But that intellectual structure, I will absolutely 100% give this
an A grade and you asked me to bet, I will say this intellectual
structure really does sit underneath at the smaller scales.
But it's clear, obviously, that a lot of the people in the community do does not necessarily
fit into that.
And so I'm afraid it is a slightly nebulous term.
And that's the word we're living with.
Now Joe, ADS, CFT and holography aren't exclusive to string theory despite them being birthed
by it.
So is the argument that they're just best developed, best articulated in string theory?
Is that sufficient in your eyes to plant the string theory flag on the holography continent?
I think the best developed examples of holography are those where there really is a tie to string
theory. The ADS-5 x S5, this is the original one connecting to N equals 4 super Yang-Mills
and the physics of D3. This really is string theory.
The idea of holography does exist in a way that does not rely on string theory, but it
might be all the kind of really most solid and really fully worked out examples are all
in string theory.
So what do you say to that, Peter?
Well, I think, I mean, so ADS-COT again is a very, very complex subject to say something
about.
I mean, I agree with Joe that, you know, the connection to string theory and the kind of,
you know, being able to say something more than kind of generic general things about
vague things about holography is in this ADS-5 case, in the five-dimensional case.
And your problem is that that doesn't, the problem with that is that doesn't connect
very well to the real world, either in being at, you know, we live in, not in five-space
high dimensions, but in four.
And, you know, and the hope that that, there's always been a very different hope for that
that I think motivates some of that research, which is that you're going to be able to solve QCD
using that.
And that there's technical reasons why that doesn't, that hasn't worked out so well.
But I think that, I mean, that ADS-50 was 1997, so that was, you know, 27 years ago.
And this is, and so it's kind of became, this is actually something
I didn't really say much about in the book,
because the book was largely written
in the first few years of the 2000s,
when the ADS-CFT was just starting to get going.
And it wasn't clear at that point
how much it was going to dominate the subject
and the whole large part of the subject.
And I think it has, and there's a lot of, it would be interesting, there's a lot of interesting
to say about that.
I think one thing that really struck me actually this morning waking up, as I do, I often look
and see what new papers there are on the archive.
I kind of mentioned this earlier, I mean one paper that appeared today, there's like 60-some pages written by Ed Witten
and Jeff Pennington, which is a lot of very, very technical
stuff and actually a huge amount of kind of work
and intellectual power that goes into the,
and has gone into this work clearly.
But what it is, I think, is a thing that,
it's an example of something that's been a major
theme in string theory as practiced by people at the IAS or very influential people, especially
in a subject, which is to address the fact that there's a lot, the whole idea of this ADS-CFT duality,
there's a lot missing there.
You don't really understand exactly what this means
or exactly what's going on.
So you wanna kind of find some simpler case
than some simpler case where you really can get control
of it and really use it
and really understand exactly what's happening.
So you start, one thing you do is you go to lower dimensions and use,
one thing you do is you look at ADS3CFT2,
where you really have a lot of control of the,
you'll know a lot more about the CFTs,
and you hope to be able to say something about three-dimensional gravity.
And then if you look at what's happened in that subject,
I mean, that's turned out just to be very complex
and how gauge-gravity duality is supposed to work
in this, even in this lower-dimensional case
is quite tricky and turns out to be very complicated.
And you can then, people spend a lot of time
going even farther down and going down to two, you know, to basically, you know,
to two and one dimensions and to this JT gravity.
And so there's, there you can calculate all sorts of things
and you can apply as much as you do,
but if you want to make this look like,
instead of having a nice, simple, beautiful picture
about yours, how this works,
it becomes very complicated and very, very tricky to get this to do what you want so I mean so on
the one hand you know Witten and very influential people have spent a lot of
their life now down in these very low dimensional toy models trying to get
some it's you know trying to get some some a handle on what's really going on
there and I don't think that that's, to my mind,
that hasn't been much of a success.
At the same time, I also saw online,
Witten is giving a talk, opening a conference in Turkey today,
and he's giving a talk he's often given about
whatever physicists should know about string theory.
And that talk is very much a promotional effort.
It's completely, I actually have very serious, serious problems with them. And that talk is very much a promotional effort.
It's completely, you know, and I actually have very serious problems with him.
You can look up various versions of his talk
and he's a genius, he's very smart,
but he's making a very,
he's giving a certain technical reason
for a whole kind of ideology, which I really don't
think works out very well.
And at the same time that he's kind of still kind of doing this and trying to promote this
idea and trying to, part of it is, I guess, defense against critics like me.
At the same time, if you look at what he's actually doing, he's been going down a bit of a rabbit hole of where ADS-CFT is led to. And there's all sorts of
interesting things down that rabbit hole, but they don't really look like what you want.
One thing I will pick up on, which I think maybe I broadly agree with Peter on it, is
that sometimes if you look at things like the Strings Conference, which is this, sometimes
they have these kind of public talks, and then you look at what's been put in the public talk and it will be
something like, you start with a standard model, we need to get the physics of the standard
model, we need to do the physics of gravity, string theory, fundamental theory of nature.
And the justification that is presented in that for string theory is the sort, we are fundamentally doing particle physics and we are trying to get the smallest
things of nature. And then you actually look at what all the technical talks on the conference
are and they're all on kind of physics in two dimensions or six dimensions or three
dimensions or any number of dimensions other than four. And yeah, with two, n equals two
symmetry, symmetry, when you thought super symmetryetry. So all the actual research that is most elevated is actually nothing to do with these kind of particle
physics questions. And so this I do agree that, well, whatever the case you would make
for something like detailed studies of holography in n equals
2 or JT gravity or anything like that, this case is not really a case. This is not what
we are trying to do is we are trying to understand the laws of this universe and we are trying
to kind of go beyond the standard model, which often is the case that is made in public tools. Peter, you said that you had several criticisms of the talk by Witten, at least, I don't know
if it's the most recent one, but some of the ones in the past, what every physicist should
know about string theory.
What is one specific technical issue that you have with one of those talks, because
there are several and they've changed across the years, that you think would be most interesting to discuss here.
Well, I was just looking at it again this morning trying to think about what to discuss
here and the, yeah, so anybody can look at this.
I mean, he actually started doing this, I think in 2015 there was a version of it that
appeared in the Physics Today and he's started giving many talks.
I think at the time I also, I've now kind of forgot, I think I wrote about it in the
blog and tried to kind of go through this carefully and address seriously what this
was.
But I think the, I was just looking at this again this morning.
So I'm trying to understand and wait in this point of view and I think what he, well, there's some very technical issues.
I mean, one thing is he kind of tries to motivate this
by starting out with not quantum field theory,
but kind of the path integral quantization,
we're saying we're gonna have a particle theory
and we're gonna sum over paths.
And then if you try and put in interactions,
then you have to decide what's going to happen when paths join.
You can think of this as a little bit of
a caricature of where the problems of
renormalizability come from the short distance behavior.
Then he says, well, then in strings,
instead of having these paths,
you have world sheets, and the world sheets
don't have the same, they don't have,
interactions aren't introduced by what's happening
at intersections of paths, so you're not gonna
have that problem, but it's kind of,
it's kind of avoiding the main issues,
I mean, because what he's talking about is actually a single particle theory.
That's actually not what we do.
I mean, that's actually not what quantum field theory is.
Quantum field theory is a theory of fields,
interactions that have a geometrical origin and engage symmetries, and so forth.
So he's kind of giving a really unfair caricature or characterizing quantum field theory
in a way which I think is really,
doesn't have much to do with the real thing
and the real problems of the thing.
And then trying to use that as justification,
well, world chiefs are gonna solve our problems.
And I don't, anyway, so that's kind of a tech,
just a beginning of a technical argument against it.
It is interesting, I was looking at a more recent version
of this that he gave and, you know, it's clear that he,
his, I think when he's confronted about this,
I mean, he's making a bit the case that Joe is making
that, you know, there's clearly something,
there's something very interesting going on here.
And I think the way he likes to say it is that this is very, very hard to find any kind of
consistent thing which goes beyond quantum field theory, which is not a quantum field theory,
but which generalizes quantum field theory and still satisfies the fundamental principles you
need to satisfy. And that the fact that string theory exists and is such a thing,
makes it highly worth studying.
And this is certainly true.
The problem again is that people are doing this
for a long time.
I mean, he first proposed the idea of M-theory in 1995.
So now nearly 30 years ago.
There's something very complicated and interesting
going on there with estualities relating theories
in unexpected ways.
But the kind of idea that there is some kind of
well-defined fundamental, in some sense,
simple basic structure, which is behind all this
and which is going to actually be useful
for describing the real world.
I just don't see, I don't see the last 30 years
as being very kind to that idea.
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Joseph, what do you broadly agree with and disagree with?
Yeah, let me say there's, so there's a view among a lot of string theorists, this is called string
theorists, the community that would go something like this. So this is a view I don't actually
agree with, but I'm just going to kind of try and state it in the best version I can.
Which is that when you encounter string theory, you encounter this extraordinarily rich and
deep structure with many connections to quantum
field theory, to gravity, many deep and surprising properties about it. And because the Planck
scale is so large, i.e. gravity is so weakly coupled, the right intellectual approach is
to try and study this deep, mathematically complex, extremely intriguing set of ideas, and to study it as deeply and
as thoroughly as possible, and to try and get as full as understanding of it with the
idea that when you do get as full of understanding, by developing this full understanding, you
will then be in the best position to understand then how this theory can be connected to the
real world.
Okay, so that is, I think, is a view lot of people have and it's a view I broadly disagree with. So what I would say is, so my view is
that mathematical physics, this type of thing has been on a sort of diminishing returns for the last kind of 40 or so. I mean,
ADFCFT is a big kind of peak against the broad trend of diminishing returns. But there have been
awful lot of people working in this kind of way for a long time. And I think if you look at the
kind of say the theoretical results, for example, GR, the results about black holes of Hawking and
Penrose in the 90s. These were both extremely intellectually
deep, extremely intellectually profound, with also profound observational consequences.
Now I think you often have people arguing for results that are deep, but they're really
quite divorced from observations. My view is in terms of applications to physics as
a whole, mathematical physics has been delivering, which includes a lot of this kind of what string theorists do, has been delivering diminishing returns for a few decades.
I also think there's a danger, which is as follows. When you have people who are working
in theories in two-dimensional theories, theories in highly superscript theories, where there
is no real attempt to make connections to the physics of this universe. And then they train students who are working in these
areas and then those students themselves become, you know, is that you lose the connection
with what it is to measure something. And so some of the research I've most enjoyed
my say is when you actually have to think about you're trying to measure something.
So you have a telescope or something, you actually have to understand how it works,
how it actually gets data, what actual data
is. You have to actually think about how experiments actually work. And I think there is a structural
danger in that you have at least two, sometimes three, generations of people who get trained
in an environment where they've't actually know, they've never
really worked with data. And they've never really thought deeply about what it is to
measure something in the real world. Now the people of the older generation who were kind
of, Peter was mentioning like Ed Whitten for example, obviously they grew up in the generation
where the generation of the standard model and they were kind of surrounded by this.
This was kind of part, they were kind of just incubated in the thing of how you measure stuff because
that was just where they were. But as you move forward in time towards the present,
then you have people whose entire career is... Well, they haven't written a single paper
which involves how you actually measure anything in the real world. And their students haven't
written a single paper in this. And it's like muscles, you know, if you never use your muscles, if you spend your entire
life sitting on a sofa, it's not the case that you've, you're then by thinking deeply,
you'll work out how to walk and then you'll get up and be able to walk really well. If
you never use the muscles, they're a trophy. And so my worry is that this is, there is
a danger that this is happening to the, because people have never worked on how you connect
anything with data and then so they lose the ability to think about such problems. there is a danger that this is happening, because people have never worked on how you connect anything
with data, and so they lose the ability
to think about such problems.
I have a somewhat different point of view on all this.
Actually, people often characterize my views
as my main criticism of string theory is that, oh, well,
it doesn't have experimental backing,
and so this is
the main problem with it.
But that's not actually what actually bothers me about it the most.
I do have this great respect for experiment.
I went through this, I spent some time working on a particle physics experiment early in
my career, and that was actually a very extremely eye opening experience in terms of understanding
actually why your theories are the way they are and they're often kind of our best theories
are the way they are because they were kind of determined by what was measurable, what
could be measured and what couldn't. But the problem is that it has legitimately become very, very difficult to approach these
questions about how to do better than the standard model experimentally.
We may already at this point with the LHC have basically run out of steam and there's
a big argument about whether to build another next generation
accelerator and the problem is that any way we know how to do it is going to be very,
very expensive and not that big an increase in the resolution of the energy you can go
to.
So, we are kind of stuck.
I think the field, if you want to make progress on these questions, you may have to.
I'm more sympathetic to, I think the point of view that Joe is less sympathetic to among
his colleagues that, okay, well, maybe you need to kind of go somewhere else for inspiration,
go to mathematics or go to try and figure out how you can make progress on these things
without having a connection to experiment. And I've spent most of my life in a math department,
so I know I have a lot of sympathy
to kind of what the way mathematicians think
and what mathematics works.
But I think I see much the same phenomena
that he's talking about from this different point of view.
Even if you, like myself,
if you're actually willing to say,
okay, I'm willing to accept,
maybe to put it in the most extreme fashion.
If somebody today, tomorrow came to me with a completely beautiful,
completely simple mathematical structure saying,
okay, here's why the standard model works the way it was
and why gravity works the way it was.
But unfortunately, you know, it's incredibly beautiful and simple, and they were right,
and I agreed with that.
And there was, but there's no, it shows there's no way for us to really get any more evidence
for this experiment.
Like, I would be, tend to be, I say, okay, well, I'm happy, that's great.
Whereas I think Joe and many others would not be so happy with that.
But even if you focus on the mathematics,
I think he's right,
that there've been really diminishing returns.
There were some just truly revolutionary,
amazing things that came out of,
especially the late 80s, early 90s,
and this kind of overlap between math and physics.
And a lot of it was generated by kind of joint efforts
of Witten and Michael Atiyah.
And they just completely, they have wonderful,
for explaining some actual physical things,
but they also are just completely revolutionary
for mathematics.
I mean, these ideas about the so-called churn time is Witten theory and the things that
happened with three manifolds and four manifolds and mirror symmetry, they really have just
revolutionized parts of mathematics.
But watching what's happened since then, since the early 90s, It's just been kind of a monotone decreasing amount
of that kind of new insight coming in.
At least, as I said, I often spend my day,
get up in the morning and look and see
what new papers are there in this field.
And it's just the number of days when I see something,
oh, that's actually something new and interesting
as it has just become, started to become vanishingly small or as it used to be a fairly common
occurrence.
So here, there's something I say in my book, and I've said this a few times, but it's the
idea that you can buy from people in your language, but you have to sell to them in
their language.
And one of the reason kind of string theory grew so much and spread so much was this thing that Peter's
alluding to is that it was able to solve other people's problems and contribute to other
people's fields.
This example of things like mirror symmetry in the 1980s, it was able to do things that mathematicians cared about. It wasn't a case
of you now need to start caring about quantum gravity and start thinking and care about
our problems. It was able to say, these are the problems you care about and we can solve
these problems for you. Likewise with quantum field theory and ideas like dualities and
ADS-CFT. Again, there were lots of people who were quantum field
theorists and then there was this, well, you can do these calculations in gravity and then
using ADS-CFT, you can solve problems at strongly coupled quantum field theory, which people
were interested in as quantum field theory. So this is one of the reasons I think string
theory grew so much, particularly, some of the people say, well, there are all these
models for quantum gravity, why is there so much on string theory?
But I think part of the reason for this is that there were these times, a lot of these
in the 1980s and the 1990s on where string theory was able to solve other people's problems.
And this is what led to the, I do kind of broadly agree with what Pete said that I think
the, I mean, I think ADS-CFT was a huge peak around 1997, but I think the, yeah, the
test on this is, you know, so I've read Cliff Burgess calls this the kind of the, the, the
ego test is kind of, you know, do you start advocating for ideas that aren't your own?
And the sort of thing is, yeah, so the subjects that are kind of around theoretical physics,
you know, the question is when do
they want to start saying that, yeah, advocate saying, pulling in ideas from kind of string
theory and say, well, look, we really need these stuff to solve our problems.
And I think this is what happened a lot less now in the last, say, 10 years or, yeah, 10,
15 years or something than it did in the 1980s and the 1990s.
Yeah. But maybe just to say one other thing about that,
I mean, one thing, and this is actually one thing that I was trying to do,
a lot in the book I wrote was to, I mean,
the story of these ideas that came in 1980s,
1980s, a lot of them were string theory was part of the story, but very much only
a part.
A lot of these really were ideas that were purely about, that purely just very new insights
into quantum field theory.
And sometimes they had come about because people had been thinking about something in
string theory and then realized there was a, there was actually something really interesting happening if you just looked
at some related quantum field theory story.
Anyway, there's an incredibly complicated
and confusing story about a lot of these great mathematics,
mathematical physics developments of that era
about their relationship to string theory,
often which was kind of heavily oversold or which is actually different than.
Just for instance, I think people, I found it very, very hard to convince anyone of what
something that is actually true, which is that Ed Witten did not win a Fields of Bell
for string theory.
If you look at what he actually, it's just truly amazing thing that a physicist
won the highest award in mathematics
for some just amazing new developments in mathematics.
And everybody assumes that this happened
in the early 90s.
And so during the period of string theory
and Whitman was working on string theory,
so this must be a fields bell for string theory.
And it's just simply not true if you look at the citation
and you look at the actual work that he,
that had this deepest mathematical content at the time.
It wasn't, this actually wasn't string theory,
but actually getting anyone,
when I say this to people,
I find it almost impossible to convince anyone of this.
Maybe just to pick up one other thing that Joe had said, I think the other, he was worried about the way people being trained to do physics in a way that's divorced from
experiment has led to this kind of atrophy of certain kind of skills which are really
important. And that's true, but I also think what I've seen,
which I find very disturbing is when I see,
when I look at students now and I talk to them,
they're, you know, I remember being a student like that.
And what you wanted to do was you wanted to say,
how do I get to the cutting edge of the subject and to the
really newest, most exciting ideas that are moving forward as fast as possible?
This is what you want to do.
And so what it causes them a lot to do is to really skip over really learning quantum
field theory.
So they take a quantum field theory class and they do some problem sets, so they learn
how to do a few computations, but then they immediately are then trying to do ADS-CFT or string theory
or anyway whatever the hottest topic is of the year.
And I'm really increasingly worried that the system has trained a couple generations of
people who don't actually really understand the standard model as a quantum field theory, what the
actual technical issues behind it are, and they've ended up being trained in topics which
aren't that fruitful while completely skipping over just the real fundamentals of what the
problems are.
Let me come in on that because that's something where I think I don't really agree with.
So if you take, for example, Peskin and Schroeder, so this is a well-known quantum field theory
textbook, loads and loads of people learned quantum field theory through Peskin and Schroeder.
And you see what it's structured to.
So Peskin and Schroeder kind of builds up to, you know, one loop precision electro-week
calculations in the standard model. So Peskin and Schroeder kind of builds up to one loop precision electroweak calculations
in the standard model.
These were kind of, at the time it was written, the LEP collider was doing lots of precision
electroweak tests.
I think it's true, very, very few students learn are fully on top of precision electroweak.
But then I also think that's, the
subject changes in that the calculations that you need to get, you need to be really in
the weeds of. They do change with time. For example, you could argue now that knowing
gravitational wave emission and understanding gravitational waves is, or understanding the physics of
axioms is more important for people who want to be connected to experiment than understanding
how to do by hand, you know, one loop calculations in the electroweak sector of the standard
model. Because it's also true that the people who do kind of standard model calculations,
they are not doing them by hand. They've all got codes to do
them. So I do think it's true that the skill set changes with time. And the kind of problems
where you can be fully conversant with all the kind of nitty details of does, it just
just changed by generation. And it's kind of right that it changes by
generation. So I don't know whether that's exactly what Peter's Peter's referring to,
but that... Sorry, just before, I also don't see it as something that's your critiques,
Peter, as being about this generation. So as I was preparing for this talk, I went through
the critiques of string theory that you have
Joseph which are you're not a fan of the overhype in the same way that you're not a fan of the
uninformed criticisms, both do damage.
You see that there's difficulty in constructing decider vacua because you require a balance
of or delicate balance of multiple contributions to the potential.
There's also the scale separation in ADS-CFT and yes ADS-CFT is powerful, but constructing
compactifications that correspond to scale-separated CFTs where there's a large hierarchy in operation
and operator dimensions is difficult.
And I know that's relevant for realistic moduli stabilization scenarios.
I'll put some of your work on screen.
There's also the G2 compactifications in M theory, which unlike the Kolabi-Yau manifolds,
which are complex, these ones are real. And there's a palpable lack of examples of compact
ones with the singularities necessary for the non-abelian gauge theories.
Now Peter, your critiques of string theory are that,
unless I'm mistaken, they don't have something to do
with this new generation being trained without being tied
to experiments or without knowing the fundamentals.
When last we spoke, Peter, you spoke about the lack
of predictive power and this huge landscape,
which is even larger in F theory than it is in regular string theory, that there's no consistent non-perturbative formulation.
But also you both agree on the hype and you think ADS-CFT is a distraction.
I'm not going to, I'm not conferring with, I mean, I think ADS-CFT is a profound and
important discovery, which gives us real, deep, true
conceptual insights about nature.
I'm not signing up to it being a distraction.
Well, I would love to have you all speak about that.
And then the other two or three that I recall are that the claim that it's mathematically
rich is true, but that doesn't validate it as physics, and that there's an ignoring of
alternative approaches epitomized by
it's the only game in town. So does that correctly summarize your respective
critiques of string theory? But Kurt, are you trying to characterize my views or
are you bringing, I think, not Joe's, I think Joe is not going to be on
board with all of this. Yeah. No, no, no, just the first few were Joe's up until Joyce Manifold's, then the rest were yours.
Anyhow, the point is that all of what I've stated, I don't see as being
unique to this generation.
I see it as a critique you could have said 20 years ago.
I remember when I came into the field, so I was an undergraduate.
I was really fascinated by this.
This was the mid 70s.
And so to me from the beginning,
what was the cutting edge was the standard model.
So everything was my whole kind of conceptual framework
of how do I think about what I'm trying to do here
is I wanna learn as much about the standard model
as possible. I happen to be also very interested in mathematics.
I want to learn as much about the mathematical structure of the standard model as possible.
I want to learn about the non-perturbative issues in the standard model.
And so this was how I was brought up and how and my own, this is what my home innovation
was about. I see the last few generations now going back 20 or 30 years
of students coming in with a very different thing.
The things which to me seem kind of really sent
to send most central deep issues,
which there's still something there we don't understand
and which you need to work on.
That's just something they've kind of skipped over.
I mean, Joe was pointing out to one thing
about a typical standard, maybe just to say one
slightly technical thing.
Quantum field theory textbooks, if you look at them,
they're mostly fairly similar.
I mean, they do things in different ways
and they have different virtues and different problems,
but they really are aimed at showing
how to do these kind of
perturbative calculations in the standard model,
like as he was referring to.
And there's a certain technology for doing that.
They're training you how to use that standard technology.
I mean, what they're not,
the problem is what they're not doing
is they're not really kind of telling you
about any of the technical problems
about what things are still, and to me,
the kind of central question, what is still
unsatisfactory about the Standard Model?
What doesn't really work right?
And that, you don't get out, it's very hard to get out
of a quantum field theory textbook.
Anyway, it starts to get to be a little bit more complicated,
but I really see a big difference between kind of my,
the environment in which I was trained and what I was focused on. And I see that what students these days, they're being trained and what they're focused on.
And I think the thing that to me, I think was most central central and I think still is a most central question
in our subject.
I think they're really kind of trained pretty much to ignore and even worse than that, this
is a field with a lot of intellectual arrogance and it's a very, very difficult subject.
People kind of come into this environment thinking, well, anybody who understands this
stuff like me is a real genius.
I kind of understand it. I must be a genius too.
The other people also come out of
the standard educational experience these days,
not just being unaware of things they should be aware of,
but at least somewhat morally convinced that
anybody who cares about those issues
is somebody who just never understood the textbook. These know, these are old textbook issues which have long been settled,
and if somebody is kind of trying to bring these things up and talk about them,
it must be, you know, they were just one of these students who kind of never really understood the textbook.
That's a little bit exaggerating, but it's...
So there's one thing where I want to speak in defense of students. So I think this also something applies with experimental particle physics. So I
think it's, I mean with students, I think students really need a chance to, people need to, when young
people want to do something, they need to have a chance to have a career. And I think this involves
a certain thing where you, you know, the thing where you're going to work hard on something,
you're going to work really hard on something, it may not work out, but you get your lottery ticket or your ticket, you get your chance
of that you worked really hard and then there might be something really big. So experimentalists
get this, you had this with the LHC for example, they worked really hard, there's a chance
of discovery. I think it's really important that people have the chance of contribution. And so I think what I have some sympathy with
what Peter is saying, I think it's also from a student's point of view, it's really hard
to be the idea that you're going to say, well, we've got this standard model and Weinberg
at his peak was spending huge amounts of time thinking about the structure of the standard
model. Whitten has been growing up thinking about the structure of the Standard Model. Witten has been growing up thinking about the structure of the Standard Model. And so this is an area where there's been
a lot of extraordinarily smart people have been over and been over and been over. And so this is
why I think you can fully understand why students would want to be able to do something where they're
going to something which is maybe less explored. And then they feel they have a kind of... So I also want to pick up
on this comment on arrogance, which I think is kind of interesting. And I think it's true,
but there's also a sense in which I think it's kind of it's important it's true. And
I think it's kind of what I want to kind of explicate this a bit. So this comes back,
you know, if you're a student and then you think, well, okay, yeah, you're a student in particular
and you want to make, and this is kind of held at every time and you want to make a contribution to
the subject. And if you think too hard about the idea of I want to make a contribution, and you know,
Weinman's been spending his career in this area, Witten's been spending his career in this area,
Wilczek's been sending in this career, oh yeah, or the previous generation, you say, well, Heisenberg's been thinking all about this,
Dirac's been thinking all about this, Feynman's been done. And if you kind of worry too much
about this, I think you will just collapse under the weight of what you're trying to do.
So I think the healthiest attitude for students is almost some simultaneous combination of kind of
almost extreme arrogance and extreme humility.
Not just one or the other, but somehow to be able to hold them both at the same time. Because
on the one hand, you really want people to be saying, actually, I think all these people who
are genuinely obviously super smart have been in this area before me, have been thinking about this
before me, but I can make a contribution and do something none of them do. I can do something that Witten didn't do, that Weinberg didn't do, that Wilczek didn't do. And to
be honest, some degree of arrogance is going to help in that, otherwise you just collapse
under the way. But then you also need the humility of saying, all these extraordinary
people have been here before me, I need to learn from what they've done, I need to learn
from the best of what they've done. And so this is to my view, I mean, theoretical physics
has a justly deserved reputation for arrogance, but I think also there's also a big element
of humility too. But I also, and this is the kind of thing which is maybe slightly controversial,
is I think this arrogance is actually a structurally positive part of the subject, because the
subject could not make progress
without it. Because otherwise, if you think about what you're trying to do, people will
just wilt under the expectation that you could be 22 or 23, and you've had thousands of really
smart people in this area before you, and you can do something that they haven't done.
But we constantly need 22 or 23 year olds thinking this in order
for the subject to make progress. So this is my slightly nuanced view on arrogance in
theoretical physics and why it's actually a structural and ultimately structurally positive
part of the subject.
Why would you say arrogance and humility versus confidence and humility? Why do you say arrogance
over confidence?
So I mean, so this is coming back to the thing that you know, you you know, the rational evaluation of anyone
is if you are saying look Feynman's been thinking about this, Weinberg's been
thinking about this, Witten's been thinking about this,
you know, can I, can I do this? I mean I think,
you know, if you are going to rationally say, well,
oh yeah, I can rationally evaluate myself as, well, I'm not talking about me here, but
someone could rationally say, well, I'm confident I could do better than Weinberg or Whitten
or, yeah, I don't think that's, you know, somehow it's not, you can't do it rationally.
It needs, I think actually this sort actually this sort of slight, somehow arrogance,
but the ability to recognise it's arrogance and that it needs to be completely balanced
by humility. This is why I said it's something you almost, I think the ideal thing is to
have both of these on your shoulder, on your shoulder at the same time.
Yeah, I should make clear, yeah, I pretty much agree with Joe. I should make clear that
this kind of, this wasn't completely a critique about arrogance. I mean, you yeah, I pretty much agree with Joe. I should make clear that this wasn't completely
a critique about arrogance.
I mean, I've just been sitting here telling you
about how Ed Witten is wrong about something.
I mean, I clearly have plenty of arrogance to go around myself.
He's right.
You need some intellectual self-confidence and ambition
to get anywhere in these kinds of very difficult subjects.
And at the other time, you also need the humility
to realize that you're quite possibly wrong about things.
And I think, you know, math,
it's a very interesting experience
being in a mathematics department
because, you know, mathematicians are, you know, the whole thing is about these very
precise issues of exactly what is right and exactly what is wrong.
So mathematicians are actually quite used to the fact that, you know, very, most of
the time, or very often you're going to be wrong about something, and it's gonna be completely undeniable
because it's gonna be an issue
of rigorous mathematical proof.
So, yeah, anyway, I agree that this intellectual ambition
and arrogance of a sort is, especially of the young,
is a good thing and is what kind of leads to progress.
But this was just kind of leads to progress.
But this was just kind of a more of an issue of the way this often, this shows up is,
it does become a problem in this particular context.
When the field itself is not that healthy,
that there isn't, it isn't making a lot of progress and
ideas that are being promoted as
the latest ideas are not working well,
then the danger of being an arrogant student coming in
is that you might actually believe this.
Anyway, you'll lack the necessary understanding of
what's actually right and what's wrong.
But I think maybe, I think Joe started to talk
about something which I think maybe we should talk about,
which is related, which is this question of careers.
If you're a young person, your other main concern,
besides whether you're arrogant
and smarter than other people or not,
is are you gonna be able to have a career,
are you gonna find a job? How are you going to be able to have a career? Are you going to find a job?
How are you going to, whatever your intellectual goals are,
what you want to pursue, is there going to be a way
for you to do this?
Are you going to be able to support yourself?
Are you going to be able to have a real research career?
And how are you going to go about this?
And I think that's really a real fundamental issue
and about why, if you do agree that there's been
some problem with the field not making progress
that way it should be in recent decades,
you have to kind of ask yourself,
is this part of the problem?
What can be done about this?
What can be done to actually change the reward structure
so that ambitious young people actually can work
on more promising things and still feel that, as Joe says,
they have a shot, they have a chance to actually do
something.
Here's something I'd like to say, which I think this is not
something which is at all unique to strength theory
or particulates.
I saw basically a quite interesting plot.
This was from the US, this is the National Institute of Health, and they have something
called R1 grants. These are the grants which basically go to when people start a lab of their
own. What the plot was, it was the percentage of these grants that go to people under 35,
compared to the percentage of such grants that go to people over 66. This has gone from like, from 1970, it's something like maybe 35, I don't
remember the exact numbers, but roughly 35% are going to people under 35, 1% of these
are going to over 66. Then you come to today and the numbers are sort of inverted. There's
a very large fraction
of these grants are going to people over what used to be a retirement age and a very small
fraction are going to people under 35.
I think you can see similar things in fundamentals, particularly with things like the Simons Foundation
and this habit of some private foundations giving extraordinarily large sums
of money to very senior people basically to run their large numbers of junior researchers
in their research programme. Whereas I think a much more, and you have similar things like
the sort of these Simon's collaboration again, again, which are very large,
very well funded things, but basically are very much supporting established research.
And I think the ability to give young people their head, give them enough money that they
could properly do something by themselves without relying or feeling that
they have to sort of sit in the network of someone much more senior. And obviously not
all these things will kind of work out. So I think this is a sort of structural weakness
in terms of for the subject. But I don't think it's particularly unique to string theory.
I think actually across a lot of the sciences, I think this has been a change over the last
few decades that is much harder to get started.
The idea of getting a cut, you know, to get to get started young and to get independent
independence young.
Great.
Now, as I mentioned in the introduction, I would like this conversation not just to focus
on string theory, but also theoretical physics. What are the problems?
So you just mentioned that there are disproportionate rewards that go to senior individuals instead of the fresh talent
What else and I understand that this doesn't just affect whatever we're about or you all are about to speak about
Won't it just affect theoretical physics, but perhaps science as a whole but let's just speak about our domain of theoretical physics, but perhaps science as a whole. But let's just speak about our domain of theoretical physics here. So what are the problems actually with fundamental theoretical
physics as theoretical physics as a whole is quite large?
I think the obvious one is that of experimental data. I mean, I think maybe people's views
on the subject, I mean, Peter's from a generation where the standard model was being discovered in real time, as it were. There's a period
in the 1970s, the late 70s, where particles are kind of not quite at the rate of one a
year, but almost at a rate of one a year. And I think what you experience when you're
young inevitably sets your notion of what kind of is normal or what should be normal. I mean, my PhD is in 2006, I'm from very much the generation where
almost your expectation is every single time you try and break the
standard model, the standard model wins. That's been pretty much
throughout my career. Obviously there is physics beyond the
standard model, we know there has to be physics beyond the standard model,
but in terms of your expectations,
your default thing of what happens,
I mean, we were formed in very different times.
Actually, not that different than you think.
I mean, there's also the,
I started learning about the standard model in 75, 76.
It was already in place.
And this phenomenon of that as experimental results came in, they
all – anyway, there's a lot of excitement that everything was agreeing with the standard
model.
But I think it didn't take that many years to start to become a little bit depressing
and wait a minute.
It's great that we're so successful and everything agrees with the standard model,
but if we don't have something soon that disagrees with the standard model, we're going to be in trouble.
This goes way back.
We've been in that situation for a long time.
Also, hype is not a new thing.
As you may be aware, supersymmetry was first discovered in 1984 at CERN, at UA1 and UA2.
Yeah, I think it was undiscovered in 1985 or, yeah.
But it was, yeah.
So claims of kind of discoveries, claim your hype,
which are things which are not subsequently justified,
I think they've always been there.
Maybe try to address a little bit,
I think what you're trying to get at.
I mean, one is, yeah, there's technical questions about Well, they've always been there. Maybe try to address a little bit, I think what you're trying to get at.
One is there's technical questions about what we might
see as how to make progress.
And I'm in this very weird state of the last few years.
I've actually, some old ideas which I long convinced myself
couldn't possibly work.
All of a sudden, I started to see ways forward and I've been very happily exploring those and I actually think this
is really going somewhere. So, I feel myself in this question of, oh, what's the future of the
subject? What's the right thing to be thinking about? I feel like I start to become like every
crank in the subject. Yes, well, I know what the right thing is and I'll tell you all about how twisters and this and how this is the thing to do.
So there are various ways of thinking about twisters.
Hitchens' way of thinking about them and the relation to hyper-killer manifolds, I've actually
kind of realized that that's actually a better way of understanding the relation to some of the other things
that I've been trying to do.
So, and there's this, maybe just to say a couple words
about the whole thing, it's really just,
there's a fundamental idea in twister theory
is that a point in space-time should be thought of
as a different kind of geometrical object,
as a sphere, if you like.
Maybe when you open your eyes and you see the celestial sphere,
that sphere is the way you should describe a point in space-time.
Or mathematically, it's also equivalent to saying that if you're looking at the vial,
like let's say the right-handed vial spinors at a point,
that you should actually describe the points in space-time
by using those spinner spaces.
So in some tautological sense,
if you wanna know what a spinner is,
in this geometrical setup,
a spinner, the space of spinners at a point is the point.
So there's a long story about this,
but I'm seeing quite a lot of different ways
of seeing the symmetries that really govern
how the standard model works, fitting,
there's a new way of thinking about them
coming about from this geometry
and that I find very promising.
And maybe that's the best to say,
but it really is kind of work in progress that I'm just,
but I keep finding them.
Unlike most ideas I've found in my life, that if you, I've had my life, I've found that if you think about them for a while, sooner or later, you know, things just kind of work less and less well
and you realize this wasn't such a great idea, this is actually something that just kind of keeps
doing something interesting and that I'm quite excited about, but I can understand it.
It's, anyway, there's a lot to be done
to get anyone else interested in this.
If falsifiability is not immediately achievable,
then what are the other criteria that one should use
to evaluate between different competing theories
of fundamental physics?
I think so, something which is,
yeah, there is an intellectual depth
and an intellectual richness of strength
theory which I think is the more people are able to evaluate it at a technical level,
the more people agree with this. And now you can say it is an aesthetic judgment to say that ideas which include quantum field theory include
general relativity and are very rich and complex and hold together in lots of non-trivial ways.
So it's an aesthetic judgment to say that probably nature doesn't leave this out? You could say, well, you could have this
structure and you could say, you could, if you were going to say to me, yes, string theory
may be mathematically beautiful, it may be intellectually rich, there is no logical reason
why that means it has anything to do with nature, I can only agree with you. There is
no logical reason, that is not logically implied. So there's
an aesthetic judgment that things which are really mathematically subtle, mathematically
complex and somehow tied to a lot of what we already know to be true, are not
left out by nature. So that's what I would say, and part of that's an aesthetic judgment.
I in some sense agree though,
I think my own aesthetics and the mathematics
and the things that I've been interested in,
I think I see this differently than Joe.
I mean, string theory, it's true it's a very rich subject,
but I've always
thought that to some extent it's a very rich subject in some ways because it hasn't really
worked out. I mean, if this had worked out in 1985 and you'd found that there's some
certain clobby-ow that gave you the standard model and this all worked. It would be a fairly complicated and very interesting theory,
and that amazingly works described as the real world.
But instead, people had trouble getting that to work out,
so they started on a very,
very long intellectual journey by some very, very smart people.
And they ended up exploring all sorts
of very, very different things
and discovering all sorts of interesting different things
about mathematics and about physics.
The problem for me has always been that,
to the extent that I find the things
that they're discovering really compelling
and really beautiful.
They often were orthogonal to the things
that were looking more, to looking like the real world.
That if you, when you tried to move in the subject
into the, and try to get something
that looks like the real world,
you had to move in kind of not so aesthetically pleasing
directions, whereas if you'd said,
I'm gonna follow,
my aesthetic judgment that what is a really deep idea,
what's something worth looking at totally independent
of whether it agrees with the experiment,
you ended up going in directions which don't so much
look like the standard model or look like the real world.
Can you give an example of where you had to move away
from what's aesthetically pleasing?
Well, I mean, anything, even, I mean, mirror symmetry,
again, is an example.
It's, there's beautiful mathematics there.
It just doesn't connect very well to anything
about telling you about four dimensions.
Maybe ADS CFT is also somewhat of an example
that you want to, you know, it works really nicely
in, you know, in five dimensions
and five dimensional space time.
If you, the minute, if you try and use it
to kind of say something about real physics,
but four dimensional space time,
or you use it to try to solve QCD,
you end up just kind of struggling and having to try to go to something more complicated.
The really beautiful thing that you were seeing in five dimensions just is
you have to kind of move away from to try to make,
to try to get to a physical dimension or a physical situation.
The question that I just asked was about what is it that
should allow us to decide between competing theories when we don't have experiment to guide
us. So in other words, when we don't have something objective to guide us, and then Joe and you,
Peter, you both said, well, aesthetics, which synonym is beauty or elegance, but yet you both
find different aspects of the world beautiful and elegant. And so that
doesn't converge.
Yeah. So one thing where I can I come say where I think we might, where I kind of both
agree and disagree with Peter is that the species that the bits that when you get to
the real world, that you lose a lot of this beauty. But so what I would say is that the
tour to talk about the beauty and the aesthetics, it's talking
about this is an adjustment in terms of the theory, not necessarily in terms of the solutions.
So for example, if we were going to talk about simple gravitational things, you'd say, well,
okay, a sphere is a very nice aesthetically beautiful and simple object. But if you want
to talk about the Earth, for
example, then it's very important for the history of humanity that there are kind of
there are continents, that there are some continents are more separated than others,
and then you have to get into the very much the specific weeds of these are the precise
details of the actual realization and you know no actual planet is just a perfectly
perfectly straight. So in this way my ascetic judgment is relating
to the theory and I agree with Peter that when you try saying now you want something
to look as close to the standard model as possible, it's no longer the maximal beauty
and simplicity of for example maximal, you've got some kind of messy compactification, the fact that the standard model might become some particular
contingent detail of that.
So in that sense, I kind of, I agree with Peter,
but then I disagree because my aesthetic judgment
relates more to the theory as a whole.
Yeah, I understand, I mean, but the issue is more about,
it isn't, the issue is more about the structure of the theory and the problem than about the actual solutions.
You may have complicated solutions to a industry.
But maybe I want to say one other thing about this.
This is something I did try and write about in my book, and there kind of a about exactly this question, you know, how do you
evaluate things when you don't have experiment to keep you honest? And there's kind of a line from
a Bob Dylan song that kept going through my head, kind of goes something like, you know,
to live outside the law, you must be honest. And I think what this means to me is that if you're going to do this, if you're going
to not have experiment telling you whether you're right or wrong and I'm going to rely
upon aesthetic judgments or your own judgments of what's really consistent, of what's really
a compelling idea, you really, really have to be very honest with yourself.
It's very easy to fool yourself.
It's extremely easy to fool yourself that some idea is
beautiful and wonderful and even when
as you learn more about it,
you find out this is really not such a great idea.
This is actually what I see
as one of the kind of fundamental problems
of how string theory has been pursued,
and especially the problem of hype,
that I think, you know, if, I think the whole field
of fundamental physics and especially string theory
has just suffered a lot over the decades from,
you know, this kind of, to put it bluntly,
a lack of honesty about what has really been going on here.
It's very tempting, it's very easy for people to go out into
the world and write books and have TV programs and promote.
Everything here is so great.
But doing that is very,
very dangerous if there's no experiment to keep you honest.
So the whole subject really needs some much better internal structure of acknowledging
when things aren't working and keeping track of what really works, what really doesn't work, and kind of not running
out and issuing press releases from your university about
how great something is about what's going on when it's
just not.
And so that's been a large part of my kind of feelings
about the subject over the years.
Yeah, so here I'm going to come in, and I'm afraid if you
want to fire here, on So here I'm going to come in and I'm afraid if you want to fight here, at this point I'm
going to largely agree with Peter that the, I think, like what I said earlier about you
know, kind of intellectual ambition, intellectual arrogance, strong personalities.
Now I think even though this may not literally be people who are necessary quote unquote
nice, but I do think that is always kind of a part of, you know, a necessary part of making
progress in fundamental physics. But ideally you have experiment that kind of, you know,
can kind of tame this as Peter says, that the thing that experiment is telling you you're
wrong and this has something to do with, and this has an ability to tame strong personalities, people are strong
personalities, intellectually very self-confident and experiment does have an important role
in taming that and keeping everyone on the straight and narrow. And I think there is
a kind of a structural danger. So in terms of how you make, so I said earlier on in terms
of the kind of, are things optimised to make
progress and I gave that a C. And I think there is a definite danger when you lack experiment
as the tame and then you have the danger of hype where people, you have prominent newspapers,
people send press releases to prominent newspapers from newspapers, right? Big articles about
writing things up as massive progress, which in reality are not massive progress in nature.
And in the long term, the subject suffers because if people get the sense that you are
not communicating honestly to the public about what you have done and what you haven't done,
then in the long term you suffer.
This is why I said, when I come back to this thing you said, well, there's no direct experimental
evidence in string theory.
I think it's important to say that because it's true and we've got a responsibility to
the public to communicate honestly.
And I also, when I say that I think string theory is an extraordinary deep and rich intellectual
structure and I think it is probably part of nature. And I also am saying, I'm putting that equally up there with that there is no direct experimental
evidence for these because I think both of these are true statements. But when you go
to the public with press releases or articles in newspapers or these kind of very kind of
puff write-ups by certain kind of online science magazines, then that does damage broader confidence in
the subject and broader confidence in the academy.
Yeah, Scott Aronson was just interviewed alongside another professor of quantum computing, I
believe as a professor or researcher in quantum computing. And then that researcher was saying,
look, I don't feel the need to counter the hype in this field. All I care about is that if I'm correct or incorrect, when I publish something, is it
correct?
That's what I care about.
And then Scott quipped, he said, well, the fact that you don't feel the burden just doubles
the burden of other people.
Yeah.
Okay.
So I want to get to what you disagree on.
There's too much agreement here.
Sorry, you're sorry. I was too much agreement here. Sorry, sorry.
I was afraid that would happen.
So what is it, Joe, when you've been listening to Peter, what has stuck out with you as like,
okay, that's the point that I want to take a fight.
So one of the obvious things is all my career is working on connecting string theory to
particle physics.
That I think string theory is an abundant source of rich
ideas for how you go beyond the standard model of particle physics. And if you read Peter's
blog, he would generally say that this sort of stuff is all a waste of time. Or I think
Vicks is what he says, is all a waste of time. And it's not what you were doing. So this
is an area, I think string theory is an abundant source of rich ideas, so I think about how you think go beyond the standard model. And I think,
yeah, and yeah, Peter thinks this is all probably our best waste of time.
Yeah.
Wait, to put you on the spot some more, Joe, the common critique that you'll hear on places
like Twitter is that those who critique string theory, they just don't know the subject.
They're uninformed.
They're not bright.
Peter's clearly none of these adjectives.
Well, bright people who are informed can also be wrong.
That's not in itself a particularly strong point to say that.
Someone is bright and well informed to say that therefore.
Well, yeah.
Anyway, I think my disagreement with Joe,
actually, it's been my longstanding disagreement
kind of since the beginning and over the long term,
especially like with my colleague, Brian Green, for instance,
it was always that, not that,
I just always thought, okay, he's got some enthusiasm
for a certain picture of a world,
for a certain set of ideas.
I look at them and from earlier,
early on I lacked this enthusiasm and as years go on,
it just looks, I feel more and more
justified for this lack of enthusiasm.
But the big difference you're seeing between us is really just,
we're looking at different kinds of trying to see
a way forward to a better theory, a better understanding.
There's a certain set of ideas involving string theory,
which some people significantly smarter and harder working than me, I find
very compelling.
Part of it is also that I've always, because of my own particular interests and the way
I've learned the subject, there are always different things which seem to me kind of most
intriguing and most promising.
And, you know, for many years when I would write about this, I kind of felt
that, well, I've only got kind of the vaguest, if people ask me and put me in
the spot, is I've only got kind of the vaguest ideas about, you know, maybe you
should be doing this kind of thing, not what you're doing.
And now I feel I have something much more specific to point to.
But it's, anyway, we come from different backgrounds,
we know different things,
we see this whole problem
and this whole structure or anything in a different way.
So people quite legitimately are making
their own decisions about what they think is
the most promising thing to do and to think about.
Can I come here? I think I maybe can express something. So I'm going to try and express
a criticism which I think I've heard Peter make and I've certainly seen other people
make and then I want to explain why I think that criticism is wrong. So the criticism
would go something like this. If you're trying to connect string theory to particle physics,
then you need to compactify the extra dimensions onto something like Calabi-Yau. There are something like 500 million known
Calabi-Yau's. The number of ways when you do this, to sort of ensure that what I call
the moduli are stabilised, that the kind of geometry is something stable, you often need
what are kind of fluxes and if you don't know the details it doesn't so much matter but let's make sense to say which common ground which I think we will
agree on that there are an astronomically large number of ways, the number 10 to the 500 is
often quoted here for turning these fluxes on. So the argument that is then given is
you want to connect string theory to particle physics by compactifying on a Calabi-L. There
are something like 500 million however many Calabiaboo's. There are something like 10 to
the 500 ways of turning fluxes on. There are something like 10 to the 500 possibilities
for what you are doing. Every single one of them will give you different low energy physics.
You've no possible chance of finding the correct theory. You would never know if you do this
is worse than the needle.
Every compactification will give you different physics, therefore you're not going anywhere.
There is no kind of intellectual value or worth in what you're saying.
So just to say Joe, is that an excellent job of channeling me or people?
This criticism, go ahead.
And actually that's going to be the preamble to the next Ed Witton, what everyone should
know about string theory.
So then what I would say is that there are various aspects of the physics of these compactifications
that are actually universal. That across these 10 to the 500, these fluxes, that there are
certain things that are kind of always present. So that, for example, one of the things I've worked on a lot is the presence of what's called
relatively light moduli. So these are particles whose essentially all interactions are gravitational
strength and these can have profound impacts on early universe cosmology. They can come
to dominate the entrance into the universe in lots of, you know, you very often get the
thing, the idea that the universe could be filled at an earlier stage. So the universe is
unconstrained roughly for about 30 orders of magnitude in time, about half this lifetime of
logarithmic scale between inflation and nuclear synthesis. And these regions, this period of the
universe, for example, could be entirely 100% dominated by string theory particles by
moduli. And the presence of such moduli is completely ubiquitous across these 10 to
the 500 compactifications. So what I would say is another thing is that it's not actually
true that the particle physics is all different. There are lots of aspects of the physics that
are actually broadly universal across these things. These lead to very interesting modifications
from for example the standard cosmology. Such modifications are reasonably
well motivated and they could well have been part of the history of this universe and therefore
it is right and proper to do as I do and other people do to say what signatures could these
give rise to, how in principle could you look for these, how in principle could you detect
these, how in principle could you say that the early universe, in this period where it
is currently observationally
unconstrained, this is open, this is, yep, we don't know half the history of the universe
on a log scale. How do you look for the physics of what happened in that time? And the shrink
theory suggests lots of interesting things that could happen there, and these are very
worthwhile things to think about. So that is why I think the criticism is and why I
think the criticism is wrong.
Yeah, but then your fundamental problem with that is that no one is,
I mean, you're correct that these issues about
modularity and seeing effects of modularity is
a generic issue in these kinds of theories.
But you're seeing it as an opportunity and it's
a legitimate thing to do to go out and ask,
can we actually see these things?
But you're still stuck with the fact that we haven't seen them, right?
You know, so you don't, yeah,
you'd be in a much better shape if we,
if there were a couple of fields out there
which looked like moduli fields,
and then you would, you'd be in much better shape.
Yeah, yeah, I mean, here, I'm kind of,
this is kind of, this is coming back to the thing
that I think the thing that the past of physics
really as a whole has missed over the last few decades is
really striking new new data. And data is the fact is the foundation of the
subject. And in this I include then, you know, there's lots of particle
astroparticle physics, for example, the search for dark matter, for example, for
example, as well.
Okay, so then given this lack of data,
Peter, you mentioned that one of the problems of the way
that fundamental physics research is
conducted is this lack of honesty.
Are there other issues?
Well, there's a lot of different.
Anyway, it's a complicated set, but there are a lot of interests, there's a lot of different, anyway, it's a very complicated, it's a complicated
set, but there are a lot of interests, there are a lot of different things to say.
I mean, one, we've already dealt with a lot of these.
I mean, one is, I think, the kind of career issues about how you, and I understand, I
think Joe's right, that there are related problems in other fields, but there are some race.
This is exceptionally bad and exceptionally a problem
in fundamental physics in general.
That yeah, that if you are an ambitious young person,
you want to do something new in the subject,
how, first of all, it's very, very difficult
to come up with a good idea or somebody to do it,
but the other question is, it's's very, very difficult to come up with a good idea. But the other question is, it's also very, very difficult to find a way to support yourself
in a job and to fit into the funding structure as currently.
Can I just come here?
So one thing I'm sure Peter will agree, so one criticism you sometimes hear of string
theory is that string theory is robbing all the money that should be going elsewhere.
So I think it's worth making completely clear that the amount of money that goes to particle
theory as a whole is a tiny fraction of what goes to experimental particle physics, which
is a tiny fraction of what goes to condensed matter physics, which is a tiny fraction of
what goes to medical physics.
The idea that if you consider the science funding part, that somehow there's a huge
chunk that is going to string through, or any kind of fundamental particle physics,
is completely...
Peter's never made this criticism, but you will find this criticism made quite a lot
on Twitter.
I just want to kind of...
I think that's a good point to make, right?
I can agree.
That's really not the actual problem.
I think maybe a good way to focus on the actual problem,
I think, is to be an experienced,
which I think Joe has probably had,
and I've had more on the math side,
is when you're in academic department,
part of what you do is hire people
and try to reproduce yourself.
And so you're sitting there looking
at these folders of people's applications.
And you have to decide, who are we going to hire?
And I think the problem is that the people put
in that position in theoretical physics, at least to my mind,
part of the problem is they have a lot of applications.
So they have many, many talented people
with very, very good credentials
coming from very well-known places.
And so they're not,
if there were a lot of jobs out there
and it was hard to hire people, you could, you
know, if somebody came to you and said, well, you know, I'm not working on the latest, the
ideas I've got all attention, I'm doing something a little bit weird on my own and there's other
thing I'm trying to do, you know, you might hire them just because they were better than
the, they seemed a bit smarter than the other people.
The problem right now is if you're looking at
this stack of folders of very smart people with
these very good letters saying how brilliant they are and who are quite talented,
what happens at least,
I'd be interested to hear what Joe says about this,
but in my experience is that people then say,
okay, well, now that we have
the stack of these very good people,
we can kind of focus on people who are,
who can come here and can be part of what's currently
the kind of leading edge or the latest hottest new idea.
And so you end up with a hiring system where people have to be,
you know, they have to be really both smart and talented and do everything right.
And they have to kind of seem to be saying something about the newest hottest idea
in order to get a job. I don't know what your reaction to that is, Jim.
One thing I think, I think there's a difference between sort of US and European hiring, so
for good or ill, and yeah it can work different at different times, I think that is more true
of US hiring I think than European hiring. I think European hiring is more willing to,
yeah, tends to be less kind of fashion. I say fashion driven, it sounds slightly as
it's necessarily a bad thing, but the kind of positive side of this is sometimes, you
know, problems that need a lot of progress to be made. And by just throwing a lot of
people out this problem and hiring everything in the problem, you make an awful lot of progress
quickly. So it's not necessarily true, but for good or ill, I think what you're describing where people have to be working on the latest
idea is more true of US hiring broadly than your European hiring.
Okay. Yeah. I think also one thing just I want to say is about the, what we were
talking about, Witten, the Fields Medal and the idea is that
the idea that good scientific fields, you scientific fields aren't surrounded by kind of high walls, they're surrounded by kind of very low boundaries
you can step easily over. And so the idea that kind of people are string theorists or
not string theorists is really kind of not true. People can work on many, like myself, on one level I'm a string
theorist, I've also done work on kind of searches for axioms with X-ray astronomy, I've got
these various, you know, different legs in kind of like things like cosmology and astroparticle
physics on the more formal side, you have people you could call them string theorists
but you could also say they're kind of quantum field theorists. You know, there's been lots
of kind of reasonably active areas in quantum field, for example the bootstrap for example, which has huge connections with strength theory.
The idea that people aren't on strength theory or off strength theory, it's not saying you're
in and out, good fields are healthy, people can wander across between what's tightly, you could call strength
and what's not strength. I mean, I think the more broad thing is, are you are you having
things which are into to maximize the conditions for intellectual creativity and intellectual
productivity and for kind of, and for interesting and important ideas to appear.
Which also, I think, the other thing you're saying
is you often can't tell on a one year time scale
or two year time scale what are the most interesting
and important ideas.
Yeah, so, because what I was talking about,
I've seen this happen, I mean, to some extent,
this also happens in mathematics as much the same thing,
but there, when you have a very healthy subject, where the things which are the hot topics or the fashion or
whatever are actually really legitimately
exciting and major sources of progress,
it's a perfectly reasonable thing to be doing,
and academia moves along quite well.
If you've gotten into trouble and if the fashion-driven things are not really
working, then it becomes more of a problem. But maybe to get to something else related to what
Joe was saying, I think one of the more disturbing things I've seen happen in this subject over the
years has been this business of who's a strength theorist and who isn't a string theorist.
There's this weird way in which it's become tribal and that people feel that
either you're a string theorist,
either you're part of the tribe or not of the tribe.
If you're a string theorist,
then you have to defend string theory against these outsiders
who are gonna kind of coming in and trying to,
just to steal your funding and your jobs.
And there's a really,
and I kind of noticed this most
when I was kind of starting to write about string theory.
It was really kind of shocking the extent
to which you talk to people and they would say,
yeah, you know, I more or less agree with you
or I'll agree with you a lot, but you know,
I wouldn't dare to say any such things publicly
because that's gonna get me in trouble.
You know, I'm not gonna, I'm gonna have trouble
with my next grant or my students having jobs or, you know,
this is, you jobs or this has become
a toxic situation where you don't want to be
caught saying the wrong thing and that people in
my tribe are all of a sudden going to want to get rid of me.
Then I realized after I'd started the blog at first,
I was thinking, well, anonymity is important on the blog comments because it means that
people who want to be critical of string theory are going to be able to do so without retribution.
Then after a while, I realized that the way things were going, string theorists also needed
anonymity because if you were a string theorist and you decided to kind of come and
come into my blog and forcefully defend the theory,
then you may offend people from the other tribe and you may get in trouble,
and you don't want to do that either.
So it's been, anyway,
it's something actually quite bad intellectually to make it,
to have it be so difficult to actually have
these kinds of discussions.
Yeah, so I do recognize some of the dynamic you're talking about, the idea that you have
some number of people who are very powerful, certain elite universities
in the US and people don't want to criticise them or they don't want to criticise their
papers or they don't want to say that this paper is wrong and because people either fear
and rightly that their career will be impacted by that. So I think that is true, I've experienced this a little bit myself
sometimes when I've kind of, early on in some of the papers I've written. So I think it's
a true, and I think it is, yeah, I don't think it's an entirely healthy dynamic and this
is why experiment is so good when it's working properly because experiment is the thing that it doesn't matter
whether you're the, you know, whatever name distinguished professor of, you know, be a
big shot physics, big shot university, experiment just comes along and says your theory is wrong.
Now before I move to the closing remarks or closing questions, I want to ask what is the
role for multiple time dimensions in physics?
Okay, I'll go first.
Okay, so there are various questions that I think are fair to formulate.
So these include like, why do we just experience one time dimension?
Why does time run forward,
why are the equations of quantum mechanics what they are, why the Schrodinger equation
is what it is. I think it's fair to say that even on the kind of, you know, if you're doing things
like strength, you're thinking of things like, you know, those profound theories that we
know of, these are not answered questions. In the same way you say why the equations
of quantum mechanics what they are, ultimately, I think you're just going to come back and
say well, this is what they are. So multiple time dimensions,
what role are they? None as far as I'm aware but I'm also aware that this is not a very
studied, this is not a very studied, why do you conscious reigns, why do we perceive time
moving forward? Well defined question but also one that I think we do not really study and for good or ill do not spend time thinking about.
Yeah, maybe just to say something related to what I have been thinking about. So in
some sense a lot of what I have been thinking about has been the relationship between the
Euclidean signature and the caustic signature theories, which in some sense you can think
of it's the difference between having zero time dimensions,
I mean just four space dimensions and one time dimension.
And anyway, I think there's a lot of amazing mathematical structure there,
just thinking about four dimensions about this relation between zero time and one time.
The thing and how this works out with spinners and twisters and everything.
The one thing that kind of bothers me a little bit
that I still don't know what to think about
is that if you look at the possibilities in four dimensions,
cause you have your choice between what's,
in the metric signature, what's positive or what's negative.
But you basically got three possibilities.
You basically got kind of zero time dimension.
So all four positive or all four negative.
And you've got,
which is where things are kind of nice mathematically,
or you've got one time dimension,
which is one positive or one negative.
And that seems to be where we live
and that's when Kowski saves time.
But there's also this possibility
of two positives and two negatives,
to have this split signature,
of signature two-two in four dimensions.
And that, in some sense,
the whole story about spinners and reality and everything
actually works most nicely in that story.
So everything I'm thinking about,
there's clearly a story happening over there
in this split signature.
But as far as I know,
it has nothing to do with the real world.
And again, it's this problem of,
if you're purely thinking about mathematical beauty,
I'm very tempted to go think about that 2-2 signature case,
but I just can't see any possible, conceivable
relation to any question about the real world that I know about.
Someday somebody may tell me one, but anyway, that's the only way this topic has come up
in my own thinking.
There's something I'd just like to put in, which I kind of wanted to say, is about the
kind of relation between hype and then ultimate intellectual substance.
I mean, it's even if there is some hype ridden press release about something that isn't a
kind of a, you know, that isn't really very, very substantial, that doesn't take away from
the existence of the actual subject. The actual is an intellectual coherent thing. The existence
of things we Peter was referring earlier, and I both're both completely agreeing about, for example, mirror symmetry,
there are lots of these things which are just there and they're correct and they're lasting
and they're extremely deep. Areas of mathematics, for example, there are areas which, for example,
finite group theory is one of these areas where at one point there was a lot of work
and I think the subject basically was exhausted because all finite groups were classified.
That doesn't mean, the fact that there aren't lots of new results in finite group theory
is not a criticism of the kind of the intellectual value or validity of that.
It's just that sometimes you find somethings out which are really deep and profound and
you find them out and they'll do it and they'll still just as intellectually deep and profound. So I am very strong in my defence of the intellectual value and long
lasting validity of string theory. As you know, I'm much more nuanced about whether
everything right now is kind of optimised for an environment that creates maximal progress.
But my defense of the underlying theory itself is completely unqualified.
Peter, how much of your criticism towards string theory would be
removed if string theory was classified
as mathematics and not mathematical physics?
I complete that this is the thing that actually drives me nuts is when people say that,
oh, I see all these people criticizing string theory saying,
oh, the problem with it,
it's actually mathematics, it's not physics.
No, it's not mathematics.
I mean, mathematics, we have our own way.
This is not interesting,
this thing doesn't come from string theory.
But anyway, interesting things that come from string theory, but it's, yeah.
Anyway, the problem is kind of what people mean.
Maybe I have my own views,
which I've been kind of accused of being kind of
semi-mystical in the sense that I believe that
deep physics and deep mathematics are heavily intertwined
and are in some sense maybe even will turn out
to be the same thing.
So it's not,
anyway, I don't know how to say this,
but maybe I'm going in the wrong direction with this,
but just to say that the thing that I really dislike hearing
is saying that, oh, the problem with string theory
is that it's mathematics not, is it belongs in mathematics or what's, and it's just, if you look at something
like ADS-CFT, there just isn't any particularly deep mathematics there. That is not, that
does not belong in a math department. Mathematicians might be able to tell you something, but it's
an idea about physics and it needs to stand your liver stand as an idea about physics.
And it's true of a lot of string theory and the things,
there's a complicated relation,
but this idea that oh, string theory is just mathematics.
That's really kind of a wrong way of thinking about it.
Because it's not, mathematicians
have a very, our field has its own structure and it's only doing, and this is, no mathematician
would say that this is true.
Oh yes, string theory is just a natural part of math departments.
That's really not the way it really not the way things are.
I think there's a, yeah, I think there's a, the cultural, there's a, you know, often people
start off with that young and the good stuff, but then there is a very big cultural difference
between maths and physics. And I think one of the, Edwidge is one of the very few people
who's really been able to speak both languages almost like as a native speaker.
I think most people are either physicists or they're mathematicians and there's actually
quite a deep cultural difference between the two.
Yeah.
No, anyway, I think, anyway, it's been one of the great fascinations of my life to see
both communities and there is a kind of, I think, a fascinating relation between the
two.
They are very different.
They have different histories.
They have very different ways of thinking about things, but I think they fascinating relation between the two, they are very different, they have different histories, they have very different ways of thinking about things.
But I think they are also in some ways deeply related
and it's a fascinating subject
to see the interrelation between the two.
But the idea that the problem with string theory
is just that it's been improperly categorized
and should be mathematically is just wrong-headed.
Well, speaking of mathematicians and physicists, a large portion of this audience are either professors or academic researchers in math and physics,
and then another large portion are people who are becoming researchers.
So Joe, what's your advice to young researchers, people entering the field? I'm sure you'd want to skip the existing researchers.
To learn whatever part of the subject you want to learn it properly, so try and avoid
the kind of popular science books and learn quantum field theory properly, learn GR properly, properly then that gives you the position to make informed intellectual decisions about
what you really want to study. And in terms of research, I think try and, just to echo
Famous Sigweist by Weinberg, try and be in areas that are messy rather than areas
that are clean.
Peter?
Well, I mean, the one category of student I often get to meet and talk to are people
who are interested in both math and physics.
And I don't, and the standard kind of advice I give them is at least in the US, the US
job situation that I'm most familiar with.
I do they, look, if you're, if you kind of can't decide between the two and you like
doing both, you probably should go to graduate school and try to have a career in mathematics.
You're going to do, it's a lot easier environment. The ratio between really,
really smart people and jobs where you can
actually think about what you want to think about is much better in mathematics.
So that's a little bit of just practical advice.
It's very hard. I think it's a very tough situation for
students who really,
you know, understand very well, you know, they want to, they're in love with questions about
fundamental physics, they want to figure out how to do something with this, how to, you know,
how to make their way, you know, it is very, very tough.
And the situation in, you know, getting a PhD in theoretical physics, trying to find a job is
quite difficult.
I don't know of something that I have really good advice for such people.
It's an extraordinary privilege to be able to think about these areas.
And the worst thing that can happen is someone has to kind of like quadruple their salary
by going and working, leaving the subject and going and going and working somewhere else.
Yeah, I should say also that,
seeing what's going on with students these days,
I mean, most of them are not,
most of them are kind of very worried about
and thinking about what's going on with AI
and what's going on.
Their own, it's quite possible that we're gonna be,
we're on the cusp of these kinds of research
and these kinds of fields changing quite a lot
in some ways driven by AI,
if only whether or not for intellectual reasons,
but if only that's where all the money is coming from.
And so, I mean, mathematicians are very much,
I don't know how much effect this is having in physics,
mathematicians are very much starting to debate
the standard ways in which we've done mathematics research
in terms of writing proofs and checking proofs.
Should we start using automated theorem checkers or provers?
What is it?
In some sense, mathematics research
looks like it's something that AI might actually
really be able to do.
It's possible it can do it as well or it can teach mathematics probably better than the
rest of us.
So what's going to happen there?
So I'm curious if Joe has any, if you see this in physics also, how is the AI going
to have an impact on people's careers?
I do feel that at an undergraduate level we need to have a very clear, there needs to be a very clear thing as to the traditional,
where there's an awful lot of calculations you do by hand.
So it's important to understand how calculations work, but I think what has to kind of review, revisit all this and think is this in the same way we don't use slide
rules, we have calculators and think about as we're training people for the future, are
you know, learning how to do complicated integrals by hand. Is this the right skill set? Perhaps
it is, perhaps it's not. But to think about,
yeah, in terms of solving problems, whether we need to just kind of, yeah, the old methods
are still the right ones. But I don't have a clear answer.
And lastly, Joe and Peter, what are you excited about research wise in the near future? Starting
with Joe.
So if I talk about the subject as a whole, myself, so I think-
No, your own personal research.
I want to talk about both because if you're intellectually, you need to talk about both.
I think so the subject as a whole, I think gravitational waves is kind of across the
spectrum of fundamental physics, I think is the single most kind of interesting.
It's like it's 10 years after the birth of optical astronomy in 1620,
you know, we're really at the very birth of gravitational wave astronomy and this is going
to be the ability to look at the universe in ways. And this also ties to what I mentioned
about myself, which is this question of, you know, what was the universe, this period between
inflation and big band nuclear synthesis, which could cover 30 orders of magnitude in
time and which is observationally unconstrained. How things, particularly for me ideas from string theory,
thinks about how the evolution of the mutimers could have been modified then, what signatures
this could lead rise to and how would we observe this and then this connects then back to gravitational
waves as these are one of the few ways you can actually reach back directly to such very early times.
Peter, what are you excited about?
Well, I mentioned specifically the stuff about this, but maybe there's one to connect it to the
larger field. There's some, and again, in my mystical feelings, the best physics and mathematics,
deepest physics and mathematics are connected. I mean, perhaps one of the most healthy fields
in if you want to say kind of fundamental mathematics,
has been these ideas about arithmetic geometry that are occurring.
So there's our functional equivalent of Edward Witten is Peter Shultz in Germany,
who has been revolutionizing that subject.
Anyway, it's a story with a long history.
How do you think about numbers and
arithmetic geometrically and there's in some sense,
there are these things like spaces
with whose points are primes. it's a long and beautiful subject.
And it's been making a lot of progress recently.
A lot of this goes under the name of this Langlands program.
A lot of the questions are really about,
these deep questions about kind of the symmetries
of the integers and of numbers.
And anyway, there's just been a lot of progress on this.
And to my mind, I probably spend much more time,
you know, I'm in no sense expert in this field,
and I'm kind of, but I'm kind of fascinated by it.
I probably spend more of my time learning about it
or trying to learn about it than I should for,
I should be probably doing things I'm better at.
But it, you know, anyway, I think that's a part of mathematics,
which is really quite healthy.
It's moving forward quite quickly.
These most recent developments go along,
kind of bring together some,
these ideas about arithmetic geometry with ideas
about what's called geometric Langlands,
and which actually have a lot of
interesting historical connections to physics.
So when Witten and people were thinking a lot in
the late 80s about ideas that came out of conformal field theory,
that the mathematics that they were developing,
it was taken over by a lot of
mathematicians and turned into this,
became this field of Geometric Langlands,
which is quite fascinating.
We're starting to see, especially through Schultz's work,
a kind of bringing together of these geometric ideas
from so-called Geometric Langlands and then
this arithmetic geometry ideas and to bring in number theory.
So it's fascinating to watch.
And the thing which also fascinates me,
and I don't really quite know what to think of,
is that in these ideas I've been thinking about about physics,
the twister theory, there's the notion of a point.
As I said, you should think about a point as something that's called the twister P1.
And it's a CP1 complex projective one space,
which is a sphere,
but with opposite points identified in some sense.
And that's called the twister P1.
It's one of the fundamental things that shows up
when you do twister theory in physics,
especially if you try to do it in Euclidean signature. But the most thing that's completely amazed me is if you look at
the recent work on trying to bring
geometric and arithmetic Langlands together,
Schulze and others are finding that,
if you look at different arithmetic points which are primes, you find an interesting
structure that's called the Farg-Fontaine curve.
But if you take, if you sometimes take the point off to infinity and if you look at the
real numbers, the analog of the Farg-Fontaine curve is the twister P1.
So this, exactly the same mathematical structure that I'm seeing is really, I can really do something if I think of points physically that way.
You know, Schulze and others have found that, you know, thinking of their more advanced notions about geometry and how to bring them together, the number theory, they're also finding the same twister P1, the same structure showing up. So it's, I don't know what to make of this other than it, it make, you know, my deep
belief in the mystical connection of everything at the deepest level seems to, it's probably
this is probably some vindication of it, but I don't know.
Anyway.
Well, thank you both for spending two and a half hours on the subject of how do we advance fundamental physics and
the state of string theory.
Before we leave, why don't you summarize, Joe, what is it that you agree with Peter
about and what is it that you disagree with him on? I think we disagree on the overall intellectual substance of strength theory and I think we
agree in thinking there are some kind of problems in how things are kind of organized and in
terms of actually making kind of intellectual progress
in fundamental physics at the moment. That's how I see it. Peter can tell me whether he
is.
Yeah. Yeah. More or less. More or less right. Yeah. I think we finally, our fundamental
disagreement is, as we discussed, is more just about trying to see forward what is a promising direction
to move forward this.
And we just see that question very, very differently.
And we see string theories roll in that very differently.
Thank you all.
Again, the books are not even wrong.
So that's Peter White, that's your book.
You also have a book
on quantum theory groups and representations.
Joseph, your books are why string theory from 2015 and origins the cosmos inverse
Those are on screen. All of these are on screen and in the description as well
Thank you so much for spending time here on this subject of fundamental physics. Okay. Thank you. All right. Thank you
That's it. That's wonderful. Thank you. Thank you. Merry Christmas
Don't go anywhere just yet All right. Thank you. That's it. That's wonderful. Thank you.
Thank you.
Merry Christmas.
Don't go anywhere just yet.
Now I have a recap of today's episode brought to you by The Economist.
Just as The Economist brings clarity to complex concepts, we're doing the same with our new
AI-powered episode recap.
Here's a concise summary of the key insights from today's podcast.
All right.
Let's jump right in.
Today, we're taking a deep dive into a couple of episodes
of Kurt Jemangal's theories of everything.
Oh, you know those,
those hardcore physics discussions, PhD level stuff.
Exactly.
Jemangal really gets into the weeds with his guests.
And you know he's got a serious math physics background,
so he really pushes them.
Yeah, he's known for going deep like weeks
or even month of prep before he even sits down to talk with them. So today we're
looking at two physicists with very let's just say very different views on
string theory. Yeah Peter Wojt who's a pretty well-known critic of string
theory and Joseph Conlon who's actually a big defender of it. It's a fascinating
clash of perspectives and right off the bat Jimaul asks them both to grade string theory.
Like a school grade.
Yeah, it's almost like a playful way to get things started.
I like it, it gets right to the point.
Totally, so Conlon, he gives string theory a big A plus.
Wow, high praise.
He's really enthusiastic about its potential
for the long haul, but then White,
he just throws down an E minus.
Ouch, that's rough.
Right, I mean that's practically
failing the theory completely.
So what creates such a huge divide between them?
Well that's what makes this deep dive so interesting.
It forces us to ask, like what happens
when these brilliant minds can't even agree on the basics?
It's fundamental, right?
Like what are we even talking about
when we say string theory?
Yeah, and that's actually one of the first things
they get into.
They both kind of agree that string theories
become this fuzzy concept.
Fuzzy how?
Well, Wojt, he points out that a lot of research
that gets labeled string theory
isn't really about like quantized strings anymore.
So it's more than just those tiny vibrating strings they talk about.
Right. And Conlin even says that sometimes string theory is just a way
to describe what a certain group of physicists are working on.
So not even a theory, more like a community. Yeah, something like that.
And this is where it gets really tricky because if we're trying to evaluate
string theory,
but we don't even know exactly what it is. It becomes really hard to judge, right? Like
how do you grade something that's constantly changing? Exactly. And this
isn't just an academic problem, it's a fundamental issue in physics, especially
when you don't have any direct experimental evidence. You're talking
about like how do you know if a theory is right if you can't test it in the
lab? Right. And that leads them into this really interesting discussion about Ad-SCFT correspondence, which
is this big area of research in string theory.
Now, Ad-SCFT, that's something I've heard a little about.
It's about a connection between different dimensions, right?
Yeah, like a duality between a theory of gravity
in a higher dimensional space and a quantum field
theory in a lower dimensional one.
But Wojt argues that this focus on Ad-SCFT dimensional space and a quantum field theory and a lower dimensional one.
But Wojt argues that this focus on add SCFT
is kind of leading physicists down a rabbit hole.
A rabbit hole?
How so?
Well, he says they're getting too caught up
in these toy models.
They're mathematically interesting,
but they might not have anything to do
with our real universe.
So it's like they're playing with theoretical Legos,
but not building anything real. Exactly. And he even brings up this recent paper by Ed
Witten. Witten he's like a rock star in the physics world. Right but White sees
this paper as evidence that even the top minds in the field are getting lost in
these abstract low-dimensional models. Like even Witten's getting sucked in.
Okay so one guy says Ad SCFT is leading physicists astray, but what does the other
guy say?
Well, Colin, he comes back swinging.
He defends Ad SCFT, calls it a profound discovery.
He argues that even if it doesn't directly describe our universe, it's still valuable
for understanding fundamental physics.
Interesting.
So even though they disagree about Ad SCFT, they both have strong opinions about it. Oh yeah, for
sure. But here's where things get a little surprising. They both actually
agree that there's too much hype around string theory. Too much hype? Yeah, like
all these big claims about how it's gonna revolutionize physics. And Conlon
thinks all this hype is actually hurting public trust in science. I can see that.
It makes it seem like physicists are all talk and no action.
Right.
And White, he goes even further.
He sees the hype as a symptom of a lack of honesty in the field.
Ooh, that's a strong statement.
Yeah.
He even quotes Bob Dylan.
He says, to live outside the law, you must be honest.
Hmm.
I wonder what he means by that.
Like, what's the law in theoretical physics?
It's a great question. I think he's getting at this idea that when you're working in a field
where it's hard to get experimental proof, it's even more important to be
intellectually honest with yourself. To admit when you're wrong, to question your
own assumptions, that kind of thing. Exactly, and that's what makes this
conversation so compelling. It's not just about string theory, it's about how we do science,
how we evaluate ideas when we can't rely on experiments
to tell us what's right or wrong.
Right, it raises those big philosophical questions
about the nature of truth and knowledge.
And then Conlon throws in this really interesting twist.
He argues that string theory can make testable predictions.
Wait, really?
I thought that was one of the big criticisms,
that it wasn't testable.
Yeah, but he says that even without having
one single unified solution for string theory,
you could still get predictions out of it.
And he points to these things called moduli.
Moduli, what are those?
Well, basically they're particles.
Yeah.
But they're weird.
They have these super weak interactions,
and Collins suggests that they might have dominated the very, very early universe.
Wow. So we're talking like way back before even the cosmic microwave background.
Yeah, even earlier. And he says that these moduli could have left behind traces, signatures, that we might be able to detect in cosmological observations.
So like fingerprints from the Big Bang.
Exactly.
And if we could find those fingerprints, it would be a huge step towards connecting string
theory to the real world.
That would be amazing.
Right.
And that's why Conlon's so excited about it.
He sees it as a way to finally bridge the gap between the abstract mathematics of string
theory and the observable universe.
It's like opening a window into the earliest moments of time.
It's mind-blowing, right?
And it shows you how even in the midst of all this disagreement,
there's still room for new ideas, new ways of thinking about the universe.
It really challenges our assumptions about how the universe evolved.
Like, we think we know the big picture,
but maybe these tiny particles hold the key to understanding it all.
Right. It's like we're so focused on the big stuff,
the galaxies and the Big Bang, that we might be missing
the really important stuff.
Exactly.
And that kind of gets to the heart of this whole debate
between Boyd and Conlon.
Boyd thinks string theory has gone off track, too focused
on mathematical beauty instead of experimental testing.
Like he thinks they're chasing these elegant theories,
but they've lost sight of how to actually prove them
Right and conlin actually agrees to some extent
He's worried that physicists are forgetting how to connect their theories to real-world data
He makes this great analogy about muscles. Like if you don't use them they atrophy. Oh, yeah
He says you can't just think about walking you have to actually do it
Exactly, and that's his point physicists can't just think about walking, you have to actually do it. Exactly, and that's his point.
Physicists can't just keep thinking about theories, they have to find ways to test them.
It's like we build these incredible machines, but we don't know how to drive them.
Yeah, and they both see this as a symptom of a bigger problem in physics, this disconnect
between the theory and the experiments.
They're even critical of how research is done these days, like how everyone's trying to publish in these big journals and chase the latest
trends.
So it's like a popularity contest instead of a search for truth?
Kinda yeah. Conlon even says that hiring practices are different in Europe. Maybe they're not
so focused on trends over there, which allows for more diverse research.
So maybe there's more freedom to explore different ideas in Europe.
Possibly.
And that raises the question, is this pressure
to be trendy actually hindering innovation?
Like, are we missing out on big discoveries
because people are afraid to go against the grain?
That's a good question.
What would it take to create a research environment where
people are encouraged to take risks and think outside the box?
That's a tough one. But I think Boyd and Conlon would to create a research environment where people are encouraged to take risks and think outside the box.
That's a tough one.
But I think Wojtekonlin would agree that we need to reward truly creative research, even
if it doesn't fit the mold.
Speaking of going against the grain, Wojtekonlin brings up this idea of tribalism in physics.
Tribalism.
Yeah, like how some physicists agree with his criticisms of string theory, but they
won't say so publicly because they're afraid of hurting their careers.
Oh, that's kind of scary.
Like there's this pressure to conform.
Right.
And he jokes that even people who support string theory might need to remain anonymous
to avoid backlash.
So it's not just about the science, it's about the politics of the field too.
Exactly.
And this kind of division can really get in the way of progress.
People get so caught up in defending their own turf
that they forget they're all on the same team.
Right. Ultimately, they're all trying to understand the same thing, the universe.
Exactly.
But even with all this disagreement,
Conlon makes a really important point.
He says that just because there's hype or criticisms around a theory
doesn't mean there's no substance there.
Like, there might be some good ideas hiding beneath the surface. Exactly. He uses the example
of mirror symmetry, which came out of string theory research, but has had a big
impact on mathematics. So even if string theory itself doesn't pan out, it could
still lead to valuable discoveries in other fields. Right. And it shows you how
interconnected knowledge is. You never know where an idea might lead. It's like following a winding path. You might not
end up where you expected, but you'll discover something interesting along the
way. Exactly. And then Jay Mongal asks Voight this really interesting question.
He's like, would you stop criticizing string theory if it was just classified
as math and not physics? Hmm. trying to put him on the spot there.
Yeah.
And, wait, he completely rejects that idea.
He's adamant this ring theory is about physics,
and it needs to be judged as such.
So for him, it's not just a mathematical game.
It's about trying to describe the real world.
Right.
He even pushes back against this idea
that anything mathematically complex is somehow not physics.
It's like he's saying, don't underestimate the power of math to reveal the secrets of
the universe.
Yeah, it makes you wonder if we try to put things in boxes too much, you know, like physics
over here, math over there, when really it's all connected.
Right, like these rigid categories can actually hold us back from making real progress.
And that kind of brings us back to this big question, how
do we judge a theory when we don't have experiments to tell us if it's right or wrong? Especially
in these really abstract areas of physics.
It's like we're stuck between these two different ways of doing physics. One that
values beautiful math, and the other that demands experimental proof.
And that tension is really strong in fundamental physics, where we're dealing with things
that are so far removed from our everyday experience.
Right.
So maybe we need to rethink what we mean by good physics in those areas where our usual
methods don't really apply.
Yeah, maybe we need a new approach, one that combines the elegance of math with the grounding
of experimental data.
Because in the end, it's that interplay between theory and experiment
that really drives science forward.
And near the end of the conversation,
Jameon Gall tries to find some common ground between Voigt and Conlin.
He asks them, like, where do you guys actually agree?
Trying to bridge the gap, huh?
Exactly, and it's interesting because Conlin,
he admits that even though he and Voigt have these fundamental disagreements about string theory,
they both see problems with how physics research is done.
Like the system itself is holding us back.
That's what they seem to be saying.
Conlon even suggests that these structural issues might be a bigger obstacle than their debate about string theory.
And White agrees with that, saying that they both think the current system doesn't really encourage innovation.
So even though they're coming from different perspectives,
they can still recognize these shared problems.
Which gives me some hope.
It means that there's potential for them to work together
to make things better.
It's like they're saying, hey, we might disagree
about the details, but we both want physics to thrive.
And that's really inspiring, because it shows that even in the face of strong disagreement,
there's still room for common ground and collaboration.
Because at the end of the day, they're both driven by the same desire to understand the
universe.
Right.
It's that shared curiosity that unites them, even when their ideas clash.
So as we finish up this deep dive into theoretical physics
and the debate about string theory,
we're left with a big question.
Could string theory still point us
towards some deeper truth about nature,
even if it doesn't describe our universe in the way
we currently think?
Or is it a distraction, like White suggests,
leading us away from more concrete, testable ideas.
We don't have the answers, but I think what's important is that these conversations are happening.
Right. It's the debate, the questioning that pushes science forward.
Exactly. And I think these episodes of theories of everything
really highlight the complexity of the questions physicists are wrestling with
and the passion they bring to their search for understanding.
It's a reminder that science is a journey, not a destination.
And it's the journey that truly matters.
Beautifully put.
And on that note, thanks for joining us on this deep dive.
We'll see you next time.
New update!
Started a sub stack.
Writings on there are currently about language and ill-defined concepts as well as some other
mathematical details.
Much more being written there.
This is content that isn't anywhere else.
It's not on theories of everything.
It's not on Patreon.
Also, full transcripts will be placed there at some point in the future.
Several people ask me, hey Kurt, you've spoken to so many people in the fields of theoretical
physics, philosophy and consciousness.
What are your thoughts?
While I remain impartial in interviews, this substack is a way to peer into my present
deliberations on these topics.
Also, thank you to our partner, The Economist.
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