Theories of Everything with Curt Jaimungal - The Many Worlds Theory of Quantum Mechanics | David Wallace
Episode Date: May 29, 2025Philosopher of physics David Wallace breaks down the Everett (Many-Worlds) interpretation of quantum mechanics in today's episode. We discuss the big misconceptions in physics and explore probability,... emergence, and personal identity across multiple worlds. Wallace also touches on the Born Rule, the direction of time, and why consciousness may not be as mysterious as it seems. This is a mind-bending tour through the foundations of reality. Enjoy. Thank you. Huel: Try Huel with 15% OFF + Free Gift for New Customers today using my code theoriesofeverything at https://huel.com/theoriesofeverything . Fuel your best performance with Huel today! As 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 David Wallace links: • The Emergent Multiverse (book): https://www.amazon.com/dp/0198707541 • David Wallace’s published papers: https://philpeople.org/profiles/david-wallace/publications • Stating Structural Realism (paper): https://philsci-archive.pitt.edu/20048/1/semantic.pdf • David’s reading resources: https://sites.pitt.edu/~dmw121/resources.html • The Quantization of Gravity (paper): https://arxiv.org/pdf/gr-qc/0004005 • Ted Jacobson discusses entropy on TOE: https://www.youtube.com/watch?v=3mhctWlXyV8 • Curt debunks the “all possible paths” myth: https://www.youtube.com/watch?v=XcY3ZtgYis0 • Julian Barbour discusses time on TOE: https://www.youtube.com/watch?v=q-bImnQ9cmw • TOE’s String Theory Iceberg: https://www.youtube.com/watch?v=X4PdPnQuwjY • Bryce DeWitt’s published papers: https://journals.aps.org/search/results?clauses=%5B%7B%22operator%22%3A%22AND%22%2C%22field%22%3A%22author%22%2C%22value%22%3A%22Bryce+S+DeWitt%22%7D%5D • Carlo Rovelli discusses loop quantum gravity on TOE: https://www.youtube.com/watch?v=hF4SAketEHY • Avshalom Elitzur discusses spacetime on TOE: https://www.youtube.com/watch?v=pWRAaimQT1E • Sean Carroll discusses the physics community on TOE: https://www.youtube.com/watch?v=9AoRxtYZrZo • Ruth Kastner discusses retrocausality on TOE: https://www.youtube.com/watch?v=-BsHh3_vCMQ • Simon Saunders’s talk on Many Worlds: https://www.youtube.com/watch?v=9gM-sgmCUik • Jacob Barandes discusses quantum mechanics on TOE: https://www.youtube.com/watch?v=7oWip00iXbo • Jacob Barandes discusses philosophy in physics on TOE: https://www.youtube.com/watch?v=YaS1usLeXQM Join My New Substack (Personal Writings): https://curtjaimungal.substack.com Listen on Spotify: https://open.spotify.com/show/4gL14b92xAErofYQA7bU4e SUPPORT: - Become a YouTube Member (Early Access Videos): https://www.youtube.com/channel/UCdWIQh9DGG6uhJk8eyIFl1w/join - Support me on Patreon: https://patreon.com/curtjaimungal - Support me on Crypto: https://commerce.coinbase.com/checkout/de803625-87d3-4300-ab6d-85d4258834a9 - Support me on PayPal: https://www.paypal.com/donate?hosted_button_id=XUBHNMFXUX5S4 Timestamps: 00:00 Misconceptions About Physics 01:27 Simplicity in Physics 4:48 Understanding Quantum Mechanics 7:27 Mysteries of Large-Scale Physics 9:53 The Nature of Time 13:19 Boundary Conditions in Physics 15:04 Models of Physics 16:56 Canonical vs Covariant Quantization 21:10 Theories of Gravity 28:22 Everettian Quantum Mechanics 30:11 Misconceptions in Many Worlds Theory 47:52 Decision Theory in Quantum Mechanics 57:58 The Deutsch-Wallace Theorem 1:14:47 The Nature of Fundamental Physics 1:18:40 Personal Identity in Many Worlds 1:27:14 Exploring Emergence 1:33:19 Thoughts on Consciousness 1:35:09 Disagreements with David Deutsch 1:39:18 Understanding Real Patterns 1:54:02 The Relevance-Limiting Thesis 2:00:54 Advice for Young Researchers Learn more about your ad choices. Visit megaphone.fm/adchoices
Transcript
Discussion (0)
It won't take long to tell you Neutral's ingredients.
Vodka, soda, natural flavors.
So, what should we talk about?
No sugar added?
Neutral. Refreshingly simple.
It's weird. It's alien. Super unintuitive.
But the systems physicists study are really simple systems.
There's a really wide-spread misconception that physics is complicated.
Professor David Wallace of the University of Pittsburgh is one of the world's top philosophers of physics who targets simplicity, seen through the lens of the Everettian interpretation of quantum mechanics, which is commonly known as the many-world theory.
Today we explore this theory in-depth, dispelling common misinterpretations and tackling questions like how do you gain empirical warrant for the Born Rule itself, the probabilities of quantum mechanics, when you're confined to a single branch?
We later explore what Wallace calls the greatest mystery in physics, that is, why microscopic physics treats past and future identically,
however, our macroscopic reality experiences them as fundamentally different. We then explore other probability problems in many worlds,
like if all possibilities occur, then how do probabilities make sense? This is where
Wallace's decision-theoretic approach gets explained. Finally, we investigate Wallace's
conception of reality itself, how emergent patterns at different scales can be considered
equally real despite emerging from something else. This is where emergence gets explained and Wallace shows that the best understanding
comes from not abandoning math for pure philosophy nor from shutting up and calculating, but
from their thoughtful integration together.
What's the largest misconception in physics that you have to dispel to even other physicists? So there's a bunch of things I could try, but let's try this. There's a really wide
mis-conception that physics is complicated. And physics is, in a certain sense, very simple
compared to other sciences. It's weird, it's alien, super unintuitive, sometimes really expensive to
do experiments in, but the systems physicists study are really simple systems. If you compare
how complex the nucleus of an atom or even a crystal is compared to a living thing or
the human brain or the American economy. Now those are complicated systems.
I'm scared of complicated systems.
I do physics.
The physics is nice and simple.
But you say to even other scientists, let alone lay people, that the physics isn't complicated
and they look at you as if you've gone mad.
So yeah, that's probably my biggest example.
Yeah, I'm similar in that people ask me why is it that I focus on philosophy or fundamental
physics on this channel and why don't I touch on the economy or politics.
And to me, to make a political statement, it requires an extreme amount of knowledge
and also assumptions.
And same with the economy.
And even though physics is mathematically complex, it's simple in that, well, it's
simple in what's being studied.
So where is this complexity coming from,
or this perception of complexity?
I think partly it's just the math is difficult.
I think partly because, just precisely because physics
is studying quite simple systems,
we've penetrated much more deeply into physics
than really into any of the other sciences.
I mean, our level into any of the other sciences. I mean,
our level of understanding of the systems physicists study is incredibly accurate and
precise and comparatively complete compared to what any other science has managed. Again,
not because physicists are wonderful, though some of them are, but because the systems
they're choosing are these easiest systems to study.
If you think about how good are we at doing detailed, quantitative predictions of what
humans do, and the answer is basically we're terrible.
Certainly we can make reasonable guesses that are better than chance, that's perhaps the
best you could say.
How accurately can we measure the magnetic moment of the electron?
Ten significant figures last time I checked.
So the very fact that these are systems where our tools are more tractable than in the complexities
of the life sciences or the social sciences mean we've learned vastly more and that means
that to go further from where we are now requires this kind of very sophisticated mathematical technology.
You know, physics is ambitious in that sense.
It wants to make these detailed, precise statements, what's going on.
Plus physics is alien.
I mean, all of science is a bit alien.
Every science has places where you have to put aside intuitions you kind of
learned in the ordinary world, but physics is further from the ordinary
world than most of science.
You know, your instincts about living things will get you into trouble sometimes, but your instincts about quantum mechanical systems are almost useless.
Okay, so do you think that latter part is what Feynman meant when he said no one understands
quantum mechanics? Because you just said that we understand physics more so than other areas
of science or social sciences, etc. So what does it mean to understand here then?
Well Feynman is talking about the quantum measurement problem and the specific weirdness of quantum mechanics
That's a whole other story and that to be fair is not irrelevant to why physics is weird and difficult
But I think if you if for the moment you think about something
Separate from the measurement
problem though I'm sure we'll loop back to it, do you think outside those specific weirdnesses
of quantum mechanics, do you think how well do we understand the physics in the middle
of the sum or the physics of why a beaker of helium 4 behaves like a superfluid at very
low temperatures or something like that?
Those are things that we just understand really well and I think Feynman would have agreed
with that.
What I mean to say is what does it mean to understand?
Does it just mean that we have a model and it's precise enough to make accurate predictions?
Okay, that's a really good question.
I mean sometimes to understand is to make intuitive but I don't think that's a great
model of explanation and understanding even elsewhere in the sciences. I mean, you
can get your head around Darwinian natural selection, but I'm not sure you ever find
it intuitive. It sort of relies on ideas about space and time and time scales and things
that human intuitions don't connect with well. So I think a better model, well, you're right
that to some extent, can you model something?
Can you construct a description of it that's predictively effective?
That's part of understanding, but I think it's not, you need to move beyond having just
a formal mathematical model.
You want to be able to understand what the sort of bits in the mathematics mean.
But that's a slightly delicate game because you want to avoid saying what they
mean is just their translation into our sort of everyday categories because maybe strange
things at the microscopic scale or the galactic scale don't translate very well into our ordinary
categories.
So I think understanding in physics is a bit of a bootstrap process. You kind of understand
things initially sort of badly and partially in terms of metaphors
and analogies with things you already understand. And after a while you get enough practice
in using those tools that you understand them in their own right and then you kind of go
back and you reinterpret your ordinary understanding in terms of your sort of deeper grasp of what's
going on. But it's a subtle question.
It's not completely obvious and there are lots of controversies in
philosophy of science as to just what explanation and understanding mean.
Hmm.
Okay.
So we're going to get to ever reading quantum mechanics shortly.
Before we do so, I want to know other than the measurement problem, what's
a problem in physics that you think about constantly,
but yet for years you haven't been able to make progress on?
Well, I don't know about no progress, but in terms of things I still find mysterious,
I mean, let me give you two that are connected.
One is why do we get interesting sort of large-scale physics?
Why isn't everything like subatomic particle
physics? Why can we say stable things about fluids and solids and chairs and tables? Why
are there special sciences at all? Why are there physics sciences above the subatomic
scale at all? And then the other question is related to that. The physics and the science
we discover for large-scale systems almost always cares a lot about the direction of time. You and I
care a lot about the direction of time. The past and the future seems very different to
us. The past and the future seems very different to a biological system or to a hot object
that's cooling down. Microscopic physics doesn't give a damn about the difference between the
past and the future. And it's been a puzzle for more than a century to understand,
like, what's the secret source that can be added to
a microscopic physics that thinks past and future are all the same?
To get us a macroscopic physics or just an ordinary world
in which past and future are manifestly completely
different.
Is this different than just having some classical limit?
Yeah, because suppose you take a theory that's not classical and you try to get classical
mechanics out as a limit.
Well, did you get out the bit of classical mechanics that cares about the difference
between the past and the future or the bit that didn't?
If you got the bit out that doesn't care about the difference between the past
and the future, and you know, something like the physics of the solar system doesn't care
very much about the difference between the past and the future, for instance, if you
get that out, then you still haven't worked out where the difference between the past
and the future comes from in our kind of everyday life-scale work. If you did get it out, if
you recover that bit of classical mechanics that does care about the difference between the past and the future, then again we want to
know how did that happen? There's nothing in the depths of quantum mechanics that cares
about the difference between the past and the future. So if you manage to get something
out in the limit that does care, what made it care? I'm putting this slightly figuratively,
but in slightly more formal ways, how did the symmetry break? If the microscopic physics treats past and future as symmetric,
some extra ingredient has to come in to break that symmetry
and make the past and the future look different in our emergent physics.
And this extra ingredient of a low entropy past, is that not satisfying to you?
I think it's part of the story, and you're right to pick on that. I
mean at some level as a matter of logic if you break the symmetry you either had to break
it by putting some asymmetry into the laws or you had to break it by putting some asymmetry
into the boundary conditions and there's very little evidence for asymmetry in the laws
so the boundary conditions look like the way to go. But that's
the beginning of an answer to the question, not the end of an answer. I mean, one way
to think about it is, at some level, we seem to understand quite a lot quantitatively about
how to derive large-scale physics from small-scale physics. So suppose I want to derive large scale physics from small scale physics.
So suppose I want to derive the kind of viscous flow equations that describe how a sticky
liquid flows and I want to derive that from the microscopic physics of that liquid.
We've got a reasonable grip on how to do that, but notice that the sticky fluid dynamics
has asymmetry and time in it and the microscopic physics doesn't.
And I will guarantee you that if you go to the textbooks that talk about the relation
between them, they will not at any point say, and now let's assume the Big Bang was like
this. So the way in which we're actually, it might nonetheless be the case that indirectly
things about the Big Bang are what matter to getting
out that asymmetry, but it's not obvious what the route to make that work is or how the
components fit together. I mean, it's not, this isn't a complete head-scratching mystery
about which we know nothing. There's lots of kind of partial answers to how that can
be. But the point is in isolation, just saying, well, maybe the very early universe had low
entropy is the, it's logically possible that could solve the problem because it does break but the point is in isolation just saying, well, maybe the very early universe had low entropy,
it's logically possible that could solve the problem because it does break the symmetry,
but that's only the beginning of explaining how it solves the problem.
Do you imagine that boundary conditions will always be contingent in the sense that it could have been otherwise
and that we can't derive the boundary conditions from first principles?
It's pretty difficult to know even how to think about the question. I mean, as a
practical matter in physics, normally when we say the boundary conditions are a
problem of contingent, we mean, well, you know, there's lots of ways we could set
the problem up. And you could tell there's lots of ways we could set the
problem up, because look, over here in the lab we set it up this way, and over
here we set it up that way, or maybe in maybe in space like one of the stars was this way
around another one was that way around. So when we say it's like contingent which way
stars are spinning we can kind of cash that out in things we can get our hands on. We've
only got one universe or at least only one we can get at. So there's a philosophical
question about even what we're saying when we say the initial state's contingent. And
even though we can say formal things in the language of the philosophy of modality, it's
not completely clear to me we understand what we're saying when we break away from the kind
of intuitions we build up from sort of small, duplicatable systems. And then on top of that,
there's the fact that our current best physics
of the early universe is certainly not the last word in the physics of the early universe.
So we don't really have a story to tell about how the physics we don't yet have brings about
the quote initial condition, the first stage of the universe we can see. And in the absence
of that theory it's hard to even assess the whole is it contingent, is it not idea. I
mean, for instance, if you've got something like the theories of inflation people talk
about, then actually the universe is much bigger than it looks. And there's lots of
kind of Big Bang like things going on all the time. And that would give you if that's
true, that'll give you both a metaphysical grasp
of what we mean when we say it's contingent
how the Big Bang is,
and a kind of detailed scientific model
that represents that contingency
as some probability distribution set of equations.
But that's all speculative.
There's some evidence for theories of that kind,
but nothing conclusive.
Broadly speaking, physics is like, you have evolution laws,
which is like this black box, maybe it's not so black, but there's a box,
and then you have inputs, which are the boundary conditions or initial conditions,
and then there's some output.
Is there an alternative model to think of physics as a whole, other than that,
or does every model of physics ultimately boil down to that?
Very nearly, I'd say.
And some of the exceptions are probably not crucial to this question.
If I've got something like an open system where I want to treat effects from the environment
around it as just some sort of extra input, then that sort of dynamical model doesn't
apply. But
in some ways you can then just think about the extra input as more boundary conditions.
That's the general model, otherwise we've used in dynamics. I mean, it's still the model
we kind of apply in cosmology. Maybe that's wrong, but it's not as if we've got other
good case studies of how to run it. I mean, the other thing I suppose worth saying, the
slight qualifier gives you your story is quite often,
we don't normally treat the initial condition
in physics models as just a complete black box.
That could be anything we feel like.
Often we have principles like the system went to equilibrium
or maximized entropy or minimized energy or something.
Or lots and lots of possible ways the system
might have started all converged to the same place. So we may of possible ways the system might have started all converge
to the same place so we may as well assume the system starts there.
So there are kind of moves of that kind that you use to justify certain initial state considerations.
If I'm doing the physics of stars or something I'm not actually going to construct that just
as a kind of throughput system that says like whatever the star starts with then it is about
turns up.
I'll try to make some substantive claims about what's reasonable as a starting assumption
about the star and I'll give physics reasons for that.
But again, applying that kind of reasoning in cosmology where we're talking about the
whole universe, that's trickier.
Hmm.
In the year 2000, you had a paper called the quantization of gravity and introduction.
I do my research.
Yeah, I read that on grad students.
I guess there's probably still stuff in there, but I wouldn't stick.
I don't promise to stick with most of what it is.
Okay, well, that's great because this will help the question.
Firstly, I wanted to know, in it you talked about the difference between canonical and
covariant quantization.
You didn't touch on string theory.
First, it would
be useful for the audience to know what the difference is between canonical and covariant
quantization in quantum gravity. And I'm curious why you didn't cover string theory.
Okay. So the practical answer to the latter thing is I wrote that thing as a grad student, as a graduate exercise in my physics PhD, and put
it on the archive.org at a time when archive was a bit more free-reeling about what you
put on it, and even then slightly against my better judgment at the advice of my supervisor.
So I would not have done that. I would not advise a student to do that at this point.
So there's a lot in that paper that's fairly half-baked.
It was never published.
I didn't touch on string theory really just because of reasons of scope.
What I was trying to do in the more serious piece of work that I was doing that led to
the write-up of it was try to pin down and clarify what the sort of almost like the historical starting points
of thinking this way are. So you know, string theory is a cool place you get to. But if
you ask like, why did you start thinking those terms in the first place? Part of that comes
from ideas in particle physics, part of it comes from saying, okay, suppose just from
first principles, I take classical gravity, and ask, how do you quantize classical gravity? Well, that story doesn't actually
lead you to string theory. It might lead you to string theory by a long winding road, but
it's not the starting point of that story. But to be truthful, the other reason I didn't
know any string theory, like I say, it was a pretty half-baked piece of work. The covariance is canonical though. So, looking at it this
way, and this is, I think, a serious insight that's worth having, that's not my insight,
is well known. Suppose you, there's various ways in which I think this is an out-of-date
way of putting it, but it's still helpful for some purposes.
Sure.
Suppose you're in the mid-20th century, electrodynamics, you've got a good quantum theory of electrodynamics,
you're kind of making your way to a quantum theory of the strong interaction, say, things
are looking good, but you're interested in gravity. So you've got a whole bunch of bits
of technology that you might want to apply to classical gravity in the hope of getting
a quantum theory of gravity that are the sorts of bits of technology that to apply to classical gravity in the hope of getting a quantum theory of
gravity that are the sorts of bits of technology that you apply to other classical theories,
most obviously electromagnetism, but also maybe like point particle mechanics that got you
out quantum theories. So the obvious thing you want to try is let's try applying that
machinery to the gravity. And one way you might do this, this is the covariant way,
is to say, well, ultimately, we've got quantum field theory, it tells us how relativistic
fields interact, it gives us Feynman diagrams and path integrals and all this good stuff.
General relativity is a field theory and if I'm interested
in weak general relativity it looks like it's the field theory of a spin-2 particle or spin-2
field I should say on Minkowski's space time. People who are deeply into general relativity
are tearing their hair out when I say that but there's at least a sense in which it's
true. So you might say let's just try applying the machinery of
the relativistic particle physics to that sort of spin-to-field and see what comes out.
That's covariant quantization. The other thing you might say is quantization starts with
theories that are kind of thrown in the classic sort of Hamiltonian dynamical form where I
have a space of instantaneous states and an evolution rule the moves are forward. Let's throw general relativity into that format and try using
the general technology we have for quantizing theories in that format and see if that gives
us a good quantum theory. That's canonical quantum gravity. So there are the precursors
of those ideas in, well, Dirac's looking at this stuff in the 1340s, I think, but Bryce DeWitt kind
of writes some very seminal papers on this, I think, in the 50s that very much coin this
kind of covariant and canonical language. And to some extent, the path to quantum gravity
has followed those two alternatives ever since. I mean, the canonical approach to quantum
gravity eventually matures into loop quantum gravity in the hands of people like Smolin and Ashdekar, Revelli.
The covariant root kind of in a somewhat more indirect path matures into string theory.
And you've got quite different traditions playing this game. The people who are trying
to do the canonical quantum gravity approach are generally people whose true love is classical general relativity and the people
who are doing the covariant approach are people whose true love is particle physics.
Now, in which sense are people in GR tearing their hair out at the statement that weak
gravity gives rise to spin-2 field theory?
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The statement that weak gravity gives rise to spin to field theory.
Right.
So the way general relativity works is you have this object, the space-time metric,
you normally call it G, which determines the distances between points in space-time, indirectly
determines the curvature of space-time, all the stuff that defines space-time.
And we know, for instance, that flat spaceetime, Minkowski spacetime, special relativistic
spacetime is an example of a spacetime like that.
So I can write, as a particular choice of G, call it G zero, I can just choose the Minkowski
spacetime metric, the flat metric.
And now I can take, formally speaking, I can take any metric g, at least if I assume
space-time sort of topologically looks like, you know, Slat Minkowski space-time or if
I just work in just a region of it that's not too complicated. I can just formally say
for any metric g, g equals g zero, the Minkowski metric, plus h, everything else. By definition,
h is g minus g0.
And then I could say, well, you know, h is just another field on flat spacetime.
And I could treat it as a field just the same way we treat the electromagnetic field and
any, well, any field you like, really.
So what's wrong with that?
I mean, in a sense, there's nothing.
I think it's an informative way of thinking, but the concern you might have about it. So firstly, you could say that
splitting of space time into flat space time plus a field on flat space time completely
breaks the kind of geometric understanding of gravity that was very much how Einstein
looked at it. And, you know, if you look at Weinberg,
who has a book on general relativity that takes this kind of route, Weinstein will basically
say, yeah, absolutely, I'm breaking the geometric understanding of gravity. Say what, the geometric
understanding of gravity is overrated. And that's a big cultural disagreement between,
you might say, relativists and particle physicists.
The other more technical reason to be concerned is that that,
well, in particle physics language,
that split I just made is wildly gauge dependent.
In a slightly bowdlerized version
of the general relativity description,
I'd say it's wildly coordinate dependent.
So the geometry of the problem is being quite badly
messed with by making that kind of division.
So that's the kind of reason why
that way of talking about things is controversial.
And where do you lie in this controversy?
I'm a pluralist.
I think you can use a theory
in whatever way you find convenient.
I think if you get insight out of the structure of the theory by thinking about it in geometric
terms, good for you.
If you get insight out of the theory by thinking about it in particle physics terms, also good
for you.
People ought to be able to understand these different roots and go back and forth between
them.
How has your view on quantum gravity changed across the years? Um, okay, so there's a lot I could say there, but here's the simplest one.
The way quantum gravity gets described in a lot of semi-popular literature and in philosophy
adjacent circles is something like this, that basically we've got two theories, quantum
theory, which is great in its domain, general relativity, which is great in its domain, general relativity,
which is great in its domain. Those theories are inconsistent. We don't know how to combine
them into a theory that captures the best features of both. That's the kind of classic
way people talk about the project of quantum gravity. And I think it's probably how I talk
about it in that ancient paper of mine. I think that's largely wrong. In papers I've been more willing to defend
how I've argued why I think it's wrong. The reason I say it's wrong is because, well,
there's a couple of things wrong with it. The first thing is it assumes that we don't
already have theories that combine quantum mechanics and gravity. And we do very well tested theories. If you just drop your pen and it falls on the ground and stops,
then you need both quantum mechanics and gravity to explain that. Gravity to explain why it
started falling in the first place, quantum mechanics to explain why it stopped. If you
want to understand the structure of white dwarf star or neutron star, which are both
understood reasonably well, you need both gravity and quantum mechanics. Nuclear fusion requires us to think in terms
of gravity inside stars, think about gravity and quantum mechanics. So we do actually have
lots of examples of gravity and quantum mechanics together. What's really going on in modern
terms is that's because we don't have much trouble doing quantum theory of gravity, provided
we keep away from energies that are close to the plank energy, the sort of breakdown
energy of general relativity in this set up.
And so I think the right way to think about quantum gravity is that we're looking for,
in particle physics terms, the ultraviolet completion of the low energy theories of quantum
gravity we already have.
And I think those theories, while we don't understand them nearly as well as say quantum electrodynamics, are things we understand
reasonably well, certainly well enough to calculate with. And so I think the perspective
that says what we want to do is just take classical general relativity, take the abstract
ideas of quantum mechanics and put them together is not recognizing how much quantum gravity
we already have and already
actually use in mostly astrophysical, cosmological contexts.
Now in your book, The Emergent Multiverse, you talk about ever-riding quantum mechanics.
Is that distinct from the many-worlds interpretation?
Basically no.
And it's somewhat a style choice to mostly talk the way I talk. When I refer
to these things in sort of semi-popular context, I'll normally say the Everett interpretation
is sometimes called the Many Worlds Theory.
Okay.
The reason I tend to use that stylistic approach, and it goes to the title of the book, is to
talk about a many worlds theory tends to give people the impression that somehow the worlds
are a thing you've added to quantum mechanics to make a new theory, a theory of many worlds.
And that's not how the Everett interpretation works.
It is a many worlds theory, but only because the worlds are sort of dynamically emergent
from quantum mechanics.
Yes, and if anything you've subtracted from the regular quantum mechanics.
So you're trying to simplify your axioms.
Yeah, yeah, if you think of collapse as an axiom in quantum mechanics, which in some
formulations it will be put that way, then yes, exactly.
The Everett interpretation simplifies by removing that axiom.
Now I don't argue that axiom is used much less in the practice of quantum mechanics
than people think it is, but yeah, it's certainly true that if you go to say Dierdakov on Moinem's
books, they have it in as an explicit axiom.
So we're going to get to what other axioms are actually added across the span of this
book, the emergent multiverse. But before we do that, I want to know what is the largest
or one of the largest misconceptions about Everettian quantum mechanics slash the many
worlds theory that you have to dispel even to your colleagues?
Yeah. So I think in many ways, it's what I've just said, it's that the Everettian interpretation
adds something to the theory. I mean, the way I was put in this is a very conservative theory.
It tries to take quantum mechanics exactly as it is, and it tries to understand it exactly
the kind of way we've been used to understanding physics theory since Newton, i.e. they describe
physical systems that evolve and do their own thing, and the processes of humans intervening
in their systems is just more dynamics and to be handled by the equations that govern those
systems. And I think because in a certain sense of course these ontologically extravagant,
then what people think when they hear about many worlds is somehow you've decided to add
this ridiculous ontology to the theory, whereas the ontology was in there anyway.
The mathematical structure of the theory isn't altered by studying it.
Does quantum gravity have any implications for the many worlds?
Like does it provide any difficulties that weren't there before or solutions even?
Yeah, I mean probably not, but it's a bit difficult to tell till we've got sort of fully in place
theory. I mean, the many worlds approach is like a recipe for understanding quantum theories.
You give me a quantum theory and I'll tell you how to understand it in many worlds terms.
So insofar as quantum gravity is just one more quantum theory, I would expect the ideas
to go across to it.
I mean, again, because we don't ultimately know what that theory is, that's speculative.
But certainly, for the fragmentary bits of quantum gravity we have so far, I don't think
the Everett interpretation has any particular difficulties with them.
What would you say are your specific ontological commitments?
So for instance, Sean Carroll is committed as far as I
understand to the physical existence of the universal wave function.
Yeah. I mean, I think I've talked to Sean about this.
I think this is, I push back against that way of putting it,
although in the sense which I'm similar to you.
I'd say I'm committed to the physical existence of that which is described by the quantum
wave function.
But that's not...
It's going to be easier to illustrate that if I think of an analogy.
So think about classical mechanics.
Yeah.
I do classical mechanics in a configuration space framework,
let's say, so I've got a single point in the configuration space represents all the states
of the particles. And I can write down dynamic equations for how that point evolves. I can
also put a measure over the phase space of the classical system, I can evolve that measure forward
under Louisville's equations. And that's also a set of dynamical equations. And at a very
abstract level, both the classical mechanical equations for the phase space point and the
Louisville equations for the phase space distribution are the same kind of thing. You take a mathematical
object, you plug it in a differential equation, you get out a mathematical object later. Our
interpretation of those mathematical objects, classical mechanics, is different though.
For the phase space point, we think about that point as representing actual physical
features of the specific system we're studying. Like for instance, if the phase space point
says particle 7 has
velocity 15 in the x direction then we think it does. That's saying a thing about the physical
system. Different phase space points correspond to different ways the world could be. We don't
think about the probability distribution in phase space the same way. We think about that
as more, well there's lots of ways to think about it but you might think
that it codifies our ignorance about what the true properties of the system
are or maybe it abstracts over a large collection of similar systems and says
like some of them have these properties and some of them have these properties but
in any case that phase space distribution is not representing
physical properties of a single system and so what I want to say is the quantum
state is like the phase space point, it's not like the phase space distribution. It's
always fundamentally like the phase space point rather than the distribution. It represents
physical features of the system being studied. Different quantum states represent different physical features the system might have. But I'm reluctant to
go from that and say the phase space point, the quantum state is itself physically real.
For the same reason I'm reluctant to say that the phase space point is physically real.
The phase space point is a convenient mathematical representation.
What it's a mathematical entity, what's physically real are the various physical systems that
the phase space is representing and the particular properties that the physical systems have
that the particular phase space point is representing. So if I'm
doing quantum field theory for instance, what's real are the points of space-time and the
quantum fields on that space-time which have lots of very complicated non-classical properties.
Which properties do they have at any given moment in time? Well, the quantum state tells
you but I think it's an error to think, to say that the quantum
state itself exists or is real or is physical in that story. It's representing physical
properties. In some ways that's just a philosopher's piece of pedantry, but if you're not careful,
you go from the quantum state is real to there is a higher, the reality is really this high
dimensional space and reality is this kind of waving
complex field on it or something and that's
that doesn't make any more sense than
starting with classical mechanics and saying well the world is three n dimensional and there's only one thing in it and it moves through this complicated path.
Well another name for this channel other than theories of everything could have been philosophical pedantry. So I understand we're
quibbling over semantics, but what is
the difference here between the physicality of the wave function, your version, and Sean's
position? Like, where's the beef?
So, I mean, part of it's a sort of philosophical issue, but the substantive beef is that Sean
doesn't think that to understand what's going on in quantum mechanics, I need to bring
in some understanding of what those properties are that the quantum state is representing.
So if I try to do the ontology of a quantum field theory, for instance, that ontology is
going to rely on rich spatial temporal ideas about the symmetry structure of space-time,
the locality of the interactions, a whole bunch of stuff of that kind, which the dynamics encodes and then the quantum state tells me what those
features are and how they change over time. And those features are like weirdly quantum
features, they're super positions of all sorts of stuff of course, but in any case. Sean
wants to say, no look, all you've got is the Hilbert space and the Hamiltonian. And all
that stuff about space-time geometry and locality, all of that is stuff you've got to extract from
a careful analysis of the dynamics of the theory. So somehow the detailed spectrum of
the Hamiltonian for sure is supposed to ultimately encode all of that locality data and none
of that is to be taken as the fundamental description
of physical reality. It's just a sort of a convenient overlay. That's the big difference.
My take on this is that might be right, but it's a research project. It's not an interpretive
claim about the physics we currently have. It's not currently the case that we can understand
quantum field theory that way.
And I don't think our understanding of the Everett
interpretation needs to rest on the possibility of doing that.
If we can do it, great.
Are there any challenges with the Everettian interpretation
and quantum field theory in particular?
I don't think QFT brings up any particular problems for Everett that don't occur elsewhere.
So both QFT and Everett have interpretational conceptual problems. Everett has questions
about what's the nature of the branching structure, how does probability work? And in QFT, there were questions about how do we think
about normalization, infinities, all this kind of stuff.
I don't think you acquire a further novel problem
when you put those ideas together.
Okay, I want to linger on this word physical.
Are people physical?
Well, I guess, was I using the word physical? I shouldn't be a bit
careful about it. I mean, people exist. Some aspects of people are
usefully studied by physics. And I'm enough of a reductionist to say that a
sufficiently precise physics description of a person would give you an accurate
probability prediction about what their physical state will be in the future and that other facts about them like, you
know, which political party they support or something ultimately supervene on those physics
facts. So that in that sense, people are physical.
And does something physical have to emerge necessarily from something else physical? Uh, well, again, I don't think I know how to say what physical means a priori
outside the concrete context of the physics we have.
I mean, uh, you know, you could imagine a world with weird pluralistic dynamics.
And some of them would be some as you'd call physics and some you'd call some other dynamics or science or something and then maybe emergence would
be this weird complicated framework. I mean it's clearly not true that something biological
has to emerge from something else biological. It's certainly not true that something that's
usefully studied by the theories of electrical conductivity has to emerge by something else
from something else that's used to study by the methods of electrical conductivity. So
the claim that everything physical is emerging from something else physical is basically
relying on the kind of dynamical priority of physics, I guess. I think the evidence
for the memable priority of physics is pretty good. I don't think we live in that kind of disconnected patchwork, pluralistic world, but it's not
conceptually impossible that we could live in a world like that. And the evidence is
compelling, but not, I think, totally unchallengeable. I mean, that's a broader question about emergence,
isn't it? I mean, I think you hear a lot said about the autonomy of different levels
of science, but we, and then people will talk about the extent to which some of our biology
is autonomous from physics and things, but, and there's obviously some degree to which
that's true, certainly it's true methodologically, but it's also true that there are definitely
context in which we're confident that physics will give the right answer for a prediction,
even for a complicated biological system. If I take some exquisitely complicated animal and then I drop it in a
volcano, we all know what's going to happen to it. We don't need to consider biology to
answer that it will just become asinirated, even more so if I drop it in the middle of
a nuclear explosion or something. and we understand why as well
we're clear stories what's going on we and the story says the thing is made up
of an extremely complicated tangle of atoms and molecules and the methods of
physics are not very reliable in telling you what that complicated tangle will do
because as we were saying earlier they're optimized towards quite simple
systems but we still think that ultimately the laws that govern the system are the laws of physics.
And one of the tells that we think that is if you put the system in a case where the
complexity goes under control, like you drop it in a fire, why can I predict what it'll
do in a volcano or a nuclear explosion or the sun? Well, because the energy levels now are high enough that those exquisitely complicated interactions that make a living
thing what it is are just not scale relevant compared to the energy scales of the volcano
or the explosion. All of that, I think, is sort of part of what we mean by saying ultimately
we're pretty confident the underlying dynamics of the system is physics dynamics.
And what's the difference between your interpretation of many worlds and Simon Saunders?
Not very much, I think. I mean, Simon was my PhD supervisor and we worked together on this a lot in Oxford in the 2000s. There were differences of style
and emphasis. I mean, I focus much more on the sort of dynamical process of emergence
and the kind of language of worlds. Simon, certainly in some of Simon's earlier work,
was interested in somewhat more metaphysical questions about what the analogies
were between Everett branches and different instances of time in special relativity and
whether somehow the ontological strangeness of the Everett interpretation was ameliorated
if you thought that other worlds existed in something like the sense that other times
existed. The
way I've tended to think about probability in Everett has been following the sort of
decision theoretic strategies that David Deutsch developed and Simon, certainly in his recent
work, has been interested in taking rather different ways of approaching probability,
more to do with sort of relative frequency ideas and trying to apply those ideas in Everett. But these are
relatively subtle distinctions and it's not as if
for the most part I
think Simon's take on these things is wrong or vice versa. It's more an emphasis issue.
So is it a difference as to how you assign the weights on to the different branches?
So is it a difference as to how you assign the weights onto the different branches?
No, it's an it's not it's not a difference that's transparent at the level of the mathematics That's one of the reasons I don't think it's ultimately substantive. So the weights on the branch is just given by the Born Rule. That's
I think that's a good that's if one abuser that I mean if they're not you've got an empirical problem
but the
the question is, what's the conceptual
justification of interpreting the branch weights as probabilities?
And you can pull that in either direction. I mean, the quasi-dismissive answer, which
I have at least some sympathy for, is you can say, look, given the kind of assumptions about decahedrons and emergent classicality, which are true dynamically of
these systems, then the branch weights have the right formal property to be probabilities.
What else in physics did we ever require of some piece of the mathematical structure that
it did more than have the right formal properties in order for us to stipulate that that's how we're interpreting it. So you could say, look, once you've established that the
mathematical structure of quantum mechanics in the immersion regime is that of a stochastic
quasi-classical theory, what more do you want?
And the other take in the other directions is more go something like well look probability by its very conceptual nature is something that applies to alternative
possibilities or where only one thing can happen and as a more detailed level
probability seems to emerge ultimately because of some fundamental
indeterminism or because of some relevant ignorance of initial
conditions. And there's no indeterminism in Everett and there's no fundamental level and
there's no relevant ignorance of initial conditions. So goes this objection, we just don't understand
how that could possibly be probability in a theory.
Right.
That's that. That's how I put the case in the other direction. So different people have
quite different kind of starting points here. And as a small personal story on this, a lot
of my work in the early mid 2000s was about these decision theory approaches to quantum
mechanics, to Everettian probability. And I got invited at various points to give talks
to kind of quantum information
groups, quantum foundation groups, mostly to talk to physicists on these ideas. And
I found it was quite difficult to get physicists to be, physicists even who are sympathetic
to the many worlds theory, to be concerned in the first place that there was any problem
of understanding why mod squared amplitude was probability. And over a period of time practicing giving talks of that kind to that audience, I got
better at trying to persuade them in the first half of the talk that there was a problem,
only to spend the second half of the talk persuading them that after all there wasn't
a problem.
And eventually it dawned on me there was a quicker way to get to the same solution.
So I started to sort of think it was perhaps less useful use of my time to confuse and
then unconfuse physicists if they weren't very worried about the probability problem
in the first place.
But philosophers are very, very worried about the probability problem.
So certainly internal to philosophy, this is very hotly contested.
Okay, well, let's linger on this word decision here.
So decision theoretic approaches.
What is it?
So what are they just explain it more simply and then give an example.
And then also what led you like, what was the decision that led you to
decision theoretic approaches?
Was it you attended a talk from someone else?
You read a book.
How did you land on that approach?
Just a moment.
Don't go anywhere.
Hey, I see you inching away. Don't go anywhere. Hey, I see
you inching away. Don't be like the economy. Instead, read The Economist. I thought all
The Economist was was something that CEOs read to stay up to date on world trends. And that's
true, but that's not only true. What I found more than useful for myself personally is
their coverage of math, physics, philosophy, and AI. Especially
how something is perceived by other countries and how it may impact markets. For instance,
the Economist had an interview with some of the people behind DeepSeek the week DeepSeek was
launched. No one else had that. Another example is the Economist has this fantastic article on
the recent dark energy data which surpasses even scientific Americans' coverage, in my opinion.
They also have the chart of everything.
It's like the chart version of this channel.
It's something which is a pleasure to scroll through and learn from.
Links to all of these will be in the description, of course.
Now the Economist's commitment to rigorous journalism means that you get a clear picture
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Again, that's economist.com slash toe.
How did you land on that approach?
Yeah, sure.
Okay.
So in terms of what it is, so at an abstract level, decision theory is just, it goes back
to people like Ron Neumann, the kind of theoretical analysis of decision making under uncertainty.
So things like how we understand the principle of maximizing expected utility is an example
of that content if you disconnect from quantum mechanics.
Why does that have anything to do from quantum mechanics. Why does that happen
in the quantum mechanics? Well, go back to this problem of probability. If you've got
this situation where everyone agrees that Modscoed amplitude has the formal property
through probability, but people are still worried that it can't be probability because
intuitively it's not doing the kind of, it's not in the context we naturally think about
probability. Well, one way to make progress there and resolve the on-pass is to go operational and say,
well, never mind whether it has the deep metaphysical nature of probability, does it behave in the
ways probability does? Does it plug into our theories in the ways probability does?
So then you ask yourself, well, how does probability plug into our theories? And at least one very
substantial aspect of probability plugging into our theories
is decision theoretic. It's in the fact that when we say something in the future as high
probability it translates to the fact that we're prepared to, well in game theory type terms to bet on it with high odds. So if you're to say that you're
99% confident that, oh I don't know, the sun stupidly doesn't know, you're in Death Valley,
you're 95% confident it's going to be sunny tomorrow. What you mean by that is something
like if somebody offered you a bet on whether it's going to be sunny in Death Valley tomorrow,
you take that bet at 21 odds and you definitely take it at 2 to 1 odds, but you wouldn't take
it a million to 1 odds because it's not always sunny in Death Valley.
Right.
So at least in a certain tradition that goes back to sort of mid-century politicians and
mathematicians, then it's kind of constitutive of probability that it plugs into our decision
calculus in this kind of way. So if you could establish that the mod squared amplitude needs
to plug into our decision calculus in this kind of way, then you'd make a big step towards
understanding why the mod squared amplitude plays the role of probability in our science.
Perhaps to connect to something a little less stylized and betting on
death value and some bit more connected to scientific experiment,
you might imagine you're testing a scientific hypothesis.
Let's say your theory predicts
a certain value for the half-life of the neutron.
How do you test that theory? Well, you get a big
stock of neutrons, you measure them and you see how many have decayed in a certain length
of time and you say, okay, that's the half-life. And if that number matches your theory, you
say, hooray, my theory is confirmed, Nobel Prize, please. And if it doesn't match, you
say, damn, you throw the theory out.
But of course there's a bit of risk going on there because each of those radioactive
decays is probabilistic. If I say the half-life of the neutron is, what is it, 800 seconds,
I can't remember, it doesn't matter. If I say the half-life of the neutron is 800 seconds,
I don't actually mean that if I take a sample of neutrons, exactly half of them will decayed in 800 seconds. I mean that each
individual neutron has a 0.5 probability of decaying in 800 seconds. If I've got a thousand
neutrons, there's a one in two to the thousand chance that none of them will decayed after
800 seconds. One in two to a thousand is not
a large number, but it's not zero. So any time you're confirming or falsifying a probabilistic
theory, you're always kind of sticking your neck out. You're saying something like, well,
I think it's extremely likely that the theory is true because I think conditional on theory being true,
it's extremely likely I'd see this and I did. Conditional on theory being false, it's extremely
unlikely I'd see this, but I did. And so my decision, if you like, is to publish the paper,
claim the result is true, defend it at conferences, build technology that relies on it.
In a sense, there's a decision theoretic component in just scientific theory testing.
If you could show that it would be decision theoretically sensible to accept quantum theory
if you've got a large amount of data that confirm quantum mechanics as predictions and
reject it if you didn't, even if quantum mechanics should be understood in many worlds
terms, that would be a very large step towards establishing that the probability-like things
in Everettian quantum mechanics really are probabilities.
So that's the answer to the why care about care about it in terms of the slightly more biographical question
so David Deutsch did some work on this in the
Well, I guess it wasn't published till 99
It was insert you're so being circulated informally in the mid 90s where what he basically does is he takes some
They simplified piece of decision theory and he says if you assume the axioms of this decision theory
but without assuming anything about probability and if you assume the axioms of
quantum mechanics but without assuming anything about probability and you put them together,
you derive the fact that the decision theoretic agent bets according to the Mod's Green Antichodes.
So effectively you derive the Born Rule from these non-probabilistic assumptions of decision theory and quantum mechanics. And that paper didn't get a lot of attention initially. There
was a refutation or response to it written by a bunch of people in the quantum information
space, people like Howard Barnum. I think Chris Fuchs was one of the authors, Sengelstein
was on it, a bunch of people in that kind of approach wrote a quite interesting response paper to it. I thought they'd missed
the point which was that tacitly Deutsch was assuming the Everett interpretation, which
you know if you knew anything about Deutsch you knew it was true, but he doesn't say so
explicitly in the paper. So I did a bunch of work that was initially about sort of exegesis of Deutsch and trying to,
you know, philosophically clarify and tidy up and reconstruct the arguments.
And then I got interested in how we could go beyond those arguments, how we could get stronger versions of Deutsch's proof. So I got into getting interested in some of the general foundations of
classical decision theory. And I sort of did what Deutsch did, which is take these assumptions
coming from classical decision theory plus the did what Deutsch did, which is take these assumptions coming from
classical decision theory plus the structure of
quantum mechanics and put them
together into a proof of the Born rule.
But I was interested in doing it from somewhat more
non-committal and arguably
less controversial assumptions about decision theory.
So this is the Deutsch-Wallis theorem that you're referring to?
Yeah. Yeah, I mean, that word kind of covers a constellation of results.
I mean, I normally use it to refer to
the kind of result I proved in my book and in early work led to that.
Deutsch wasn't directly involved in that work,
but it's very much inspired by his earlier work on it.
Speaking of your book, in case people have just skipped forward, the book is called The Emergent Multiverse,
and the link is on screen and in the description, and I highly recommend it.
So does the proof of the David Wallace, sorry, the Deutsch-Wallis theorem,
does it assume non-contextual assignments in decoherent subalgebras?
I don't think so, but I'm not 100% sure I get what you mean there. So, oh, you're saying
does it assume non-contextuality in the sort of Gleason's theorem sense of it? No, although
the way, non-contextuality is a consequence of some of the things it
does assume.
So to some extent, it's giving you a justification inside the Everett context of the non-contextuality
assumptions.
Um, so the, uh, I don't know how technically one is an answer to this and I actually haven't
thought about it for a while, so I may confuse myself.
A lot of what's going on in my versions of these proofs relies on the physicalization
of the processes to which there is grinding probabilities. So if I am, if you have a framework
where measurement is primitive, then of course it's a primitive matter as to whether you
want a contextual and non-contextual probability assignment across measurements. So if you just want to say, look, I am assigning
measurements to algebras of, you know, Boolean algebras of commuting projectors or whatever,
and to every physical measurement I do in the lab, that corresponds a projection-valued
measure or positive-operative-valued measure, what's the rule for the correspondence? Don't ask me. It's primitive. God told me. If that's
your starting point, then of course non-contextuality can't be proved. It has to be assumed. But
in the Everettian framework, of course, all of these measurements are physical processes.
What's actually going on is some complicated set of unitary interactions between the system being measured and the stuff measuring it. And one and the same physical process might be considered to be many formal
quantum measurements. And one and the same formal quantum measurement might correspond
to many different physical processes. So suppose for instance I'm measuring
the spin of an electron say, or that's the spin of a silver atom in a Stern-Gerlach framework.
So if you're just being axiomatic about it you'll say fine this is a spin measurement
and my spin measurement is represented by these projectors onto the spin up subspace and onto the spin down subspace.
And there'll be a separate thing you might do which is position measurement, which is going to be represented by some
you know,
if any, I'm going to cash it out, some kind of collection of projectors onto coarse grained
regions of position space. And all of that will just be primitive, which will just stipulate that that's what these things are.
If you've got a dynamical story about measurement, if you ask how do I actually measure spin, for instance, well, I say the way to do it is I've got an inimmoginous
magnetic field and I separate the beams so that some of the particles, the ones that
spin up, in classical terms, the ones that spin up go towards the top of the apparatus
and the ones that spin down go towards the bottom of the apparatus and then I measure
where they are by slamming them into a screen or something. So was that a measurement of spin or was it a measure
of position? Well it's the same physical process whether I decide to regard it as a measurement
of spin or a measurement of position is just a convention of my part. And so there's a
necessary connection between the self-same physics being described by those
two different choices of projectors that put some constraints on how you want to assign
probabilities across them.
So the audience may be confused because they hear decisions which they think of as tied
to agents, which they think of as tied to people slash observers.
And we were trying to come up with the physics that was mind independent or realist.
So let's go back to the early part of the universe before there were no observers,
before you could even have a Dutch book argument because you have no concept of cost.
Like a quark glue on plasma doesn't have a concept of cost, seemingly.
Sounds right. Okay, so help them understand how quantum mechanics applies when we're thinking about
something that is decision theoretic, which is predicated on agents, which seems to be
predicated on minds and people and so on.
Good.
Yeah, no, it's a good question.
So what can we say objectively about the world according to Everettian quantum mechanics?
It contains a whole bunch of stuff with weird quantum properties, but because of the way
the dynamical interactions between the stuff happens, then on a coarse-grained description,
the system evolved, the collective degrees of freedom of the stuff evolve so as to have the same formal structure as a stochastic dynamical
process and in terms of what's the physical goings on that's being represented it's basically
a whole bunch of parallel goings on. There's no interference between the various different
ways for instance structure forms in the early universe, I have a superposition of all the
way structure form in the early universe, I have a measure over those ways given by the Mod's grand amplitudes, and those different
ways don't interfere with each other. So that measure compounds over time in the same formal
way a probability does. So all of that's observer independent, all of that stuff you can say about the early universe long before the humans. Does that measure that I said has the formal
properties of probability, is it probability? Well, to some extent, that's a semantic definitional
question. But one way you can preciseify it is to is to say well does it play the same?
Operational roles as probability does well some of those operational roles are just things about dynamics
I mean, so for instance does it does does it does it compound over time the way probability does yes it does again
that's totally objective fact totally independent humans the
Mathematical one of the things probability does is obey certain
synchronic diachronic axioms, debase the Kolmogorov axioms in instant in time, it compounds over
time in accordance with various updating rules, Mod's Grammitude does all that stuff. If you're
happy that doing all that stuff exhausts the nature of probability, hooray, you're happy
with Maywell's theory. If you're not happy, then you want to know, okay, what else has been
left out? And arguably what's been left out is the probability itself has to have a certain
conceptual connection with the scientific method. That's a defensible, I think that's
probably right, in any case, it's def is defensible that statement is independent quantum mechanics. It's the statement that there has to be a conceptual connection between
according to the theory X happens with extremely high probability and an optimal use of the scientific method is such that X should be accepted as supported by
the evidence. So that's the place in which the connection happens. If you think that
it's part of the conceptual nature of probability that probability statements have to interact in the right way with methodological statements
about scientific experimentation, then you're going to have to say something about what
would happen in experimental contexts and what would be an appropriate method there.
And this is a little more controversial. I
want to claim that ultimately if you want to analyse what optimal scientific method
is, that's a decision theoretic question. And at that point you can't avoid some consideration
of the scientists. They don't need to be like rich, fully-fleshed humans with deep desires
and wants and needs. They can be extremely minimal algorithmic devices
set up there to collect scientific data.
But we can still ask what's the correct strategy for those systems to adopt.
Does that help?
Yeah.
Now, where I'm confused is that earlier we talked about the many worlds as having a lesser
set of axioms, at least it's put forward as such, as one of the advantages to this interpretation.
And then it seems like to derive the Born Rule, there is still the introduction of rationality axioms,
like ordering or diachronic consistency, or branching state indifference.
I believe there's state supervenience you talk about in your book as well.
So do you see these as extra ingredients that come along with the minimalism? Is it no longer minimalism? Like how do you view this?
Yeah, so I want to claim these are constitutive assumptions about what
agency is and what rationality is and therefore indirectly they're constitutive assumptions about what
science is. And those
assumptions are neutral in themselves, they're neutral to the many-wells theory. So it's
true that if you want to establish that probability in the Everett interpretation, or the multiple
amplitude in the Everett interpretation plays the role the probability plays in scientific
inference, then you're going to have to say something in the set-up of the problem about
what you take scientific inference to be, and not just something about what the dynamics
of quantum mechanics are. But that's not specific to Everett. I mean, if you wanted to establish
that some formal measure in any theory played the role the probability plays in the scientific
method, you need to say something about scientific inference as well as something about that theory. If you don't feel any need
to connect something that has the formal properties of probability to scientific inference, then
congratulations, you don't need to say anything about scientific inference and ever by itself
will be fine for you. But if you do think it's part of your job to connect
scientific inference to multiple-amplitude, then logically you're going to have to say
something about scientific inference. So if you look at what I do say about scientific
inference, there's sort of two classes of things I want to say. One class of them is
things that I take a constitutive in what it is to be a rational agent and in
particular a scientist. And those assumptions are pretty minimal. They're basically just
that one can consistently attribute to a physical system over time a pattern of preferences
and intentions and that that pattern is consistently ascribed.
As I want to say, look, if you've got some complicated biochemical system, but that claim, those claims are not true of it, even in idealization,
it's not meaningful to call it an agent. This isn't like some kind of intuition as what
agent should be. It's constitutive of what it would be to be a system that enacts a strategy
over time, if you like. And then there are modeling assumptions about how physical systems of that kind could be realized in a quantum world
So for instance, I assume that any physical strategy performable by a
Human well, it doesn't human a rational agent agent, is going to have to be continuous in
Hilbert's space measure, in the Hilbert space topology rather. And the reason for that is
just going to be that it, and I'm not exactly sure how you prove it, but I want to claim
it's dynamically obvious, that it will not be possible to build any structure that itself follows the unitary dynamics and instantiates
the things it does in unitary records and so on and stores it in unitarily controlled
memory data. You won't be able to do any of that stuff unless you're doing it in a way
that's continuous with respect to the Hilbert's based topology because the Schrodinger equation
is continuous with respect to Hilbert's based topology. So it's assumptions of that kind. I mean, there are perhaps slightly more protestable
claims there, but the point is that the kind of assumptions I do that kind of connect decision
theory to quantum mechanics are supposed to be modelling idealisations of that kind. They're
not supposed to be separate axioms of the kind that one could coherently consider their falsity. They're supposed to be, again, some mixture of sort of
constitutive definition and realistic claims about what kind of physical systems
could exist in idealization.
Okay. Speaking of coherently, what makes a world a world? That it dynamically can be modeled by a set of equations autonomous to that world, which
won't be messed around with by interference with other such things.
Now is that a continuum?
Like initially they can interfere somewhat and then eventually do they ever interfere
zero or is it just vanishingly
zero?
Yeah, it's going to be vanishingly small.
These things are emissive degrees.
That's a very general feature of emergence in the sciences.
So what is it to be a fluid is characteristically defined in fluid dynamics as a system which is not resistant
to say shapes doesn't work at all to keep its shape. And this is a heavily heuristic
way of putting it. I should remember fluid dynamics better and do it better. But basically
that's the idea of fluid. Solids keep keep their shape fluids deck. Okay, um, but of course everything keeps its shape a little bit
there always time scales and energy scales on which there's a little bit of willingness to
To keep your shape and likewise solids don't completely keep their shape perfectly if I take a block of granite
I leave it sitting on the surface of some
Dead planet for a billion years and I come back it's going
to change a little bit. So what we really know it's not completely and categorically
true that we have a totally sharp line here between fluids and solids. Yeah, but come
on in practice. While there are genuinely things where it's not quite obvious whether
you want to say they're fluids or solids, there's tons of stuff that blatantly are fluids on any reasonable
way of making it precise and tons of things that are solids on any reasonable way of making
it precise.
You might similarly say like, does the Earth have an atmosphere?
Yeah, sure it does.
Does the Moon have an atmosphere?
No.
But there's a little bit of gas on the surface of the moon and there's no completely sharp
point when you leave the Earth's atmosphere and enter interplanetary space. The odd particle
makes its way just through Brownian fluctuations from the Earth's atmosphere to the moon.
So you can't draw a completely sharp mathematically rigorous line.
You say the Earth has an atmosphere, the moon doesn't, the Earth's atmosphere is separate from the Moon's, the Earth's atmosphere
stops at a certain distance from the Earth. There's no totally magic place to do that.
You'll have to draw some slightly arbitrary lines to say where it goes. But nonetheless,
there's a very clear, even if not perfectly precise, extremely precise sense in which the Earth's atmosphere does not extend
out as far as the Moon. Or that water is a fluid and granite isn't. And in the same sense,
there's no completely precise cutting off of interference here. If worlds are defined
by decohering in the formal sense and not having interference of that kind and having autonomous dynamics of their own,
that's never going to be perfect.
That's always going to be an epsilon level correction.
And it's always going to be arbitrary where you put the line below which it counts,
but you're still going to have a very robust division.
Does that mean that fundamentally speaking,
not only is there a universal wave function,
so a single wave function, but there is technically just one world?
Well, fundamentally, yes, there's just one world in the same sense that fundamentally
there are no planets, fundamentally you don't exist, fundamentally there's nothing except
complicated excitations of the quantum vacuum. So there's a sense of the word fundamentally where you
could use that. And for some purposes, that's quite useful. But it can be misleading. So
yes, fundamentally, there are no worlds, but fundamentally, there's almost nothing.
But what would you say to those who are saying that fundamental physics is attempting to
capture what's occurring fundamentally?
Well, no, I don't think that's entirely right. I mean, there's a reason the book's called is attempting to capture what's occurring fundamentally?
Well, no, I don't think that's entirely right. I mean, there's a reason the book's called
The Emergent Multiverse.
I think physics and science generally is trying to capture
what's happening.
Some of what's happening is what's happening fundamentally,
but there's more to life than what's happening fundamentally.
Quantum mechanics, for instance,
not quantum field theory or quantum gravity,
quantum mechanics, the kind of thing you field theory or quantum gravity, quantum mechanics,
the kind of thing you study as an undergraduate does not try to capture what's happening fundamentally
because it's studying non-relativistic electrons and atomic nuclei treated as point particles.
Those aren't fundamental. So sure, non-relativistic quantum mechanics is not fundamental physics.
Guess what? Quantum electrodynamics is also not fundamental physics. It's an effective
field theory that's applicable at energies below the electro-week symmetry breaking scale. So are there fundamentally
any electrons? No. Is QED a fundamental theory? No, nothing studies this fundamental. Nothing the
standard of the studies is fundamental, really. I mean, it's an effective field theory again that's
descriptive below Planck scales. We don't actually have any empirically confirmed fundamental theories.
Fundamentality is an aspiration, but we're selling physics short.
We think the only thing physics is telling us about is fundamental stuff.
So what is fundamental physics then?
Well, the way people often use fundamental physics is much broader than that.
And I think it's semi sociological
what they mean by it, but some in this some sense of fundamental, where fundamental applies
to, say, atomic physics, maybe even applies to like classical Hamiltonian mechanics, the
context in which you might say the classical electromagnetism is fundamental physics, but
climate science isn't fundamental physics. I think that's kind of a relative division.
Physics studies the world on lots of energy scales. Some of the systems it studies have
relatively few moving parts and can be studied in a relatively complete way. Some of them
have an extremely large number of moving parts and have to be studied by the techniques of
statistical mechanics and other sort of approximative methods. Generally speaking, we tend to use
fundamental to refer more to the first sort of physics than the second. But in the strict
sense that philosophers tend to talk about, they tend to mean fundamental physics. I actually
don't like this usage, but to go with it, they tend to use fundamental physics to mean something like that branch of physics which is concerned
with, you know, the most, even this is dodgy for activity, the most fundamental distinctions
of nature, nature exactly without approximation on all energy scales. And in that sense of
fundamental physics, no, there is no theory of fundamental physics
that has any experimental support.
String theory genuinely is aspirationally a fundamental theory in that sense.
String theory aspires to be a theory of everything in the classic sense, not in the sense that
it will predict all the interesting goings on.
No one thinks string theory will tell us he'll win the next election, but in the sense that
it does do that kind of lowest grade discussion. That's
a glorious goal. I'm a big fan of string theory. By all means, let's pursue what we can get
there. And there are reasons to think that the path towards more fundamental physics
has been a path towards shorter and shorter length scales and that ultimately quantum
gravity tells us that that search will end, that there won't be any length scales and that ultimately quantum gravity tells us that that search will end,
that there won't be any length scales below a certain scale. And so I don't think it's
quixotic or absurd to look for a fundamental theory in that sense. But we misunderstand
physics if we think that what we love the world for physics is knowing about the fundamental.
Okay, so let's disregard the fundamental and focus on the practical somewhat, even though
this is a loose way of speaking.
Sure.
So, personal identity.
The person who's listening, when they are splitting, quote unquote, in this many worlds
interpretation, what is exactly splitting?
Is there more copies of them?
Like is their identity splitting? Are there more copies of them? Like is their identity splitting?
Are there divergent successors?
How are they supposed to think that look, if the many worlds interpretation is correct,
what does that imply for them?
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What does that imply for them?
Yeah, okay. So there are two different ways to talk about this. One way to talk would be to say, I'm
going to measure a just a sterling gullock experiment
and maybe I'll see spin up, maybe I'll see spin down.
So I'm going to have some, in the future,
there are going to be some Davids who see spin up,
there are some Davids who see spin down.
Now, depending what you think the reference of David is,
you could say, well, Right now there's one David and that David will split into
lots of David's
So I right now will have lots of different future experiences or you could say
What I David am should be thought of as a four-dimensional entity
And so there's actually lots of David's even now
Right now they're all identical and they're going to become different in the future.
In which case, it's multiple who's speaking at the moment
as lots of David speaking.
Now the same physics is underpinning both of those stories.
There's no difference between those stories
at the microscopic level.
There's a difference at the level at which we decide to individuate and talk about large-scale persistent objects
like humans. In my own view, this is a termological choice. We can choose to talk in the three-dimensional
idiom, in which case I split, or we can choose to talk in the four-dimensional idiom in which case I split or we can choose to talk in the four dimensional idiom in which
case I diverge. I don't think it's factive which of those is true. That is controversial.
There are philosophers including philosophers who are sympathetic to the many worlds theory
like Al Wilson who will say it's a substantive matter which of these is true and in fact
who will normally then defend the diverging story. Which of us is right turns on sort of methodological
questions in metaphysics I guess.
Is every single splitting that's physically possible, does that outcome
occur or are there stronger constraints on the quantum dynamics itself for what
constitutes a viable world? That's what you mean by possible. I mean every, well there's two things going on. So firstly,
if you have a sufficiently low amplitude branch, this goes back to what you're saying about is
there no interference at all. If you had a sufficiently low amplitude branch, then you could expect that it won't actually
have a coherent evolution.
The noise from interference with other branches is going to wash it out.
That noise is extremely small and drops off extremely quickly, but it isn't zero.
So to take an example you often see in seeing physics textbooks if you ask like, you know, you might get you sometimes
you might have to calculate what's my amplitude just to tumble through the wall? You know,
you can, this is the guy remember doing that as a problem sheet problem as an undergrad
physicist, you know, you do it for a particle and of course it's in a potential and it could
be quite a reasonable number and then you find appropriate numbers for a human and an actual piece of concrete and you get out some
eutically double exponentially small number. From that point of view, although I'd want
to try the modeling, my expectation is that there aren't any branches in which I tunnel
through the wall because that amplitude is so small that the
branch can't be defined as an emergent entity. It's just washed out by interference effects
by reasonable size branches. So in that sense, I would expect that that's one sense in which
not everything that in a certain sense is possible happens. The other thing to say is
of course only those things with non-zero amplitude will
happen. So if there's something which is a dynamically permissible evolution according
to the Schrodinger equation, but the actual quantum state is such that it gets amplitude
exactly zero, then it won't happen. However, as a practical matter, it's quite difficult
to come up with things like that. So within those constraints, the space of things that happens is extremely permissive.
I mean, one way to think about it is that any sequence of outcomes from a series of
quantum experiments, however unlucky, unlikely is going to be seen.
So if I measure trillions of spin path particles, there will be a branch in which I get spin
up every single time.
So if we're only going to allow the positive probabilities, maybe this is a foolish question,
but if you have a continuous spectrum then, let's say position, then doesn't anything
that occurs in this continuous spectrum have measure zero?
No, because individual eigenstates of position aren't a good choice for the decoherent basis.
If I consider histories that are defined by fine-grained positions, they're not going
to decoherent. If you want to find something that decoheres, that actually shows this not
having any interference or negligible interference, you're going to have to course grain a bit. So the kind of plausible basis you might find is you might say, interference, you're going to have to coarse-grain a bit.
So the kind of plausible basis you might find is you might say, okay, I'm going to look
at the... firstly, I'm going to look at not the position of every particle in my body,
but the kind of coarse-grained averages of positions of particles in my body. So I'll
look at my mass distribution averaged over cells a micron across or something. And even then
I'll, I'm interested in projectors of small but not zero width. So I'm not, I'm not just
doing a projector onto an exact configuration of that coarse grained mass distribution.
I'm asking for it up to some farce.
Again, not much farce, but a little bit.
That's going to give me a discrete, normally finite set of projectors.
And then you're not going to have those kind of worries you're raising.
Could you still have discrete but infinite? I mean theoretically if you had a, well I suppose either you could be looking at a spatially
infinite system or you could start just clumping them smaller and smaller and smaller together.
Whether that's actually going to give you a decoherent branch is going to depend on
the dynamics.
You need to actually check the equations.
Normally speaking if you start looking at things on smaller and smaller scales, eventually you'll reach a point where quantum
interference is going to become unnegligible and then the branching language is going to
break down. As for things on a spatial infinite scale, I mean, ask your cosmology. My feeling
is generally speaking, we know almost zero about real spatial infinities in physics
and essentially every time we find ourselves using a spatial infinity it's a modelling
idealisation. So I'm generally suspicious of spatial infinities in that sense. And after
all the De Sitter horizon of the expanding universe is finitely far away and anything beyond that horizon is going away from us faster than the local speed of light.
So it's, what should I say, practice, light will never get from us to it.
So in that sense, we're never going to have a physical situation in which a spatially infinite region is going to matter dynamically. What is strong emergence? And do you believe that the only kind of emergence is of the weak kind?
So this language is slightly difficult to pin down. I mean the short answer is yes, of a higher level physics that's not
derivable even in principle even with infinite computing power from the
microscopic physics. The classic example of people who believe in the hard
problem of consciousness. Yeah, lots of philosophers and scientists who, I think wrongly, think consciousness is a fundamentally
inexplicable phenomenon, microphysically, they think consciousness is strongly emergent.
If the collapse of the wave function was simply something that had to be understood in irreducibly
high level terms, that would be strong emergence.
I don't believe in strong
emergence. I mean, belief is a weird thing to say. I think the evidence of strong emergence
is very weak. I don't think it's conceptually incoherent, but I think we've got no reason
to think it exists. There are intermediate things you might imagine. I had a paper on
this from a few years ago. In a classical world, at least, you might imagine that there were kind of
regularities at the macro level that were consistent with microscopic physics but were
nonetheless not derivable from microscopic physics in the sense that they came about
because they were encoded in very delicate correlations in the initial state of the universe, if that were
true that would be a form of emergence that in some ways would be more like strong emergence
than weak even though it wouldn't be an incompatibility with the laws of physics.
I don't understand that. Can you explain that?
Yeah, sure. So imagine I've got a classical world, yeah, and I've got some micro dynamics
and then I'm interested in what's happening macroscopically at a coarse grain level. So
the normal way we do statistic physics is that we derive from the micro physics plus
some kind of statistical assumptions about initial conditions, some sort of macroscopic
dynamics. Boltzmann's equation for how gases evolve is a classic example of this. And most
of those macro equations that are derived are stochastic. There are lots of ways things
might turn out, but none of them, but many of them are unlikely and you have a probability
measure over them. So you get in. For Boltzmann's equation, the gas is extremely likely to spread out to cover
the whole of the box, but it might not.
Okay, so if you're in that situation, ask yourself how much you can say about the macroscopic
dynamics if you only know the microscopic laws of physics, especially
like again, we're pretending a classical here for simplicity.
Sure.
And the answer is almost nothing. I mean, some ways the macroscopic stuff might evolve
is flat out impossible, like it violates energy conservation or something. But most of the
things we don't expect to happen are not flat out impossible
in that sense. I mean, I'm sitting in a skyscraper at the moment. Is it flat out impossible that
in the next 10 seconds it could collapse into a swirling mass of dust that reassembles itself
into a massive bust of Donald Trump? No, it's not flat out impossible. The bust would have
the same energy as the rest of the building.
There's no other flat conservation law being violated. If we pretend everything is classical,
there'll be some ludicrous, in microphysical terms, ludicrously implausible dynamics that
gives rise to it. But it's not flat rule out.
So turn that around. There's some choice of initial conditions or choice
of probability measure for initial conditions such that the skyscraper turning into a bust
of Donald Trump is certain. Just take all of the micro-states that are compatible with
that happening and evolve that distribution back in time to the beginning of time. Again, continuing to pretend things aren't quantum.
Evolve it back to the Big Bang, you'll get a weird, totally indescribable probability
distribution over initial states, but it's meaningful. Nothing is flat out contradicted
in the microscopic physics by claiming the distribution looks like that
so That's what I mean about the fact that you could have
Macroscopic phenomena that are completely inexplicable
Microscopically without being flat out
Inadvertable with it. It's it's slightly more delicate to play this game in quantum mechanics
And it requires a little bit of a broadening of the quantum formalism, but you can basically do it
to play this game in quantum mechanics and it requires a little bit of a broadening of the quantum formalism but you can basically do it.
So that's a form, there's some ways in which I think that kind of thing is more what the
strong emergence people have in mind because the thing about strong emergence in other
senses is it can sometimes look as if it just flat out contradicts the microscopic laws
of physics.
You know the wave function collapses for instance, then that just flatly contradicts the Schrodinger
equation.
So there are ways you could imagine
having Maxcopic physics that was compatible with microscopic physics but inexplicable
from the Maxcopic physics because effectively you coded everything into the most delicate
boundary conditions you can imagine. I don't believe in that either. Again, I don't think
it's incoherent things that could happen, but I don't think there's any evidence for
it. There's lots of evidence against it. I think we have a lot of evidence that our world is weakly
emerging, which is to say lots of interesting novel stuff happens at higher levels. And
the kind of methodology we need to study things at higher levels is not extractable from low
level methodology, but ultimately higher level regularities and autonomy is now the playing out of phenomena
which bubble up from the lower level.
What about consciousness? What do you think about it?
I mean the immediate thing I think about it is that I'm not a philosopher of mind so don't
assume anything I'm going to say here is terribly original or deep. My basic take on consciousness
is I think something like this broadly damned
end of line unconsciousness is correct. We need to say we are conscious, but we have
lots of inflated metaphysical views of our consciousness which are about taking our intuitions
about consciousness too seriously and fundamentally there's no clash between consciousness and a complete microphysics.
But I mean, I can say things to defend that claim, but none of them would be original
to me.
They're just really endorsing positions in philosophy of mind that I find persuasive.
Now, have you collaborated further other than the Wallace-Deutch theorem with David Deutsch?
Not formally. I mean, when I was in Oxford,
he and I chatted periodically.
He's a deeply interesting guy.
But no, we don't have any formal collaboration.
I'm curious if you have any disagreements with Deutsch
on any aspect of physics,
but maybe in particular, many worlds.
Not massively. I mean, Deutsch is very committed to a quite specific approach to scientific
epistemology, which is very, very much sort of picked up from the kind of way Karl Popper
approaches these things. Deutsch is in some way the last
Popperian. Most of philosophy of science, I think people would say that Popper had very
important insights, but there was also a lot wrong with what he thought and that by and
large we don't need to put things in straightforwardly Popperian terms. Deutsch is very Popperian.
And that means some of the various ways people think about deriving probability are, to him,
are based on wrong philosophy of science. I'm a bit more pluralist about that. I think
scientific methodology is messy and complicated business and different ways of thinking about
it get at different aspects of how it works. And so I'm a bit more relaxed than I think
David is about how to think about those questions.
But those are more questions of scientific methodology and philosophy than they are of
first order physics. I don't think there's a lot we disagree with, disagree about at
the level of the flat physics.
You're proponent of the Danetian real patterns. Can you explain what real patterns are? Yeah, I mean this is a somewhat heuristic way to think about immersion
dentology. So ask yourself what you're saying if you say that there are
macroscopic objects that are emergent from macroscopic objects.
So like I'm, I'll use a relatively mundane internal
to physics example rather than going off towards consciousness. You know, I'm sitting talking
to you at the moment on my laptop. Does my laptop exist? Well, it seems to be doesn't
it's here. I'm currently looking at it. But there's also a whole bunch of atoms that comprise
my laptop. So what am I saying when I say that in addition to the atoms that comprise the
laptop, there's a laptop? And there's a bunch of things that philosophers have said about
that. One thing people have said is they'll bite the bullet and say, no, there isn't really
a laptop. That's a fancy way of talking, but it's not genuinely true. That's kind of difficult to reconcile with the way we actually use
language and apart from anything else, if there isn't really a laptop, because it's
not fundamental, then going back to what we were talking earlier, there aren't many atoms
either because atoms aren't fundamental. We have no idea what that actually is because
we don't have a fundamental theory. So something seems problematic there. You might want to
be just very pluralist and say, look, yeah, there's an atom level description
of what's going on, a laptop level description of what's going on, but we don't know anything
much about how they connect together.
But...
A laptop level description.
Yeah, but the thing is, of course, you know, Intel built the chip in the laptop and Microsoft
put together the bulk of the laptop using physics principles.
They didn't kind of just make it up. So actually, we seem to understand a hell of a lot about the relation
between the atom level and the laptop level. So that's not very plausible. Then people
sometimes say, well, the laptop just is another word for the atoms in it. Philosophers have
this term, myriological sum, which is like, it's sort of a bit like saying that the laptop
is the set of all the atoms in it,
it's not quite that.
In other words, one has this idea of composition as just a primitive metaphysical idea, walls
are composed of bricks, laptops are composed of atoms.
That's also scientifically problematic because inter-level relations look a lot more rich
and pluralistic than
composition. So if you think about, say, how you derive fluid dynamics from microphysics,
we don't really... The fluid is not in any very simple way just the myriological sum
of the atom, the part of the else. Most of the fluid occupies all of space, whereas atoms
are mostly empty. So there's obviously some sense in which it's true that the fluid occupies all of space, whereas atoms are mostly empty. So there's obviously
some sense in which it's true that the fluid is mostly empty space, but there's a very
important sense in which it's not true that the fluid is mostly empty space. So that notion
of mereological composition is a bit problematic as well.
What Dennett offers us, and his reasons for bringing it up are slightly different from the thing I take from it, but ultimately it's a matter of my thing, is well, a good
general thing to say about macroscopic ontology is macroscopic stuff is patterns and structures
in learnable stuff.
So a pattern is a slightly abstract thing, but nonetheless nonetheless I can say, look, the water is
a certain pattern in the behaviour of the atoms.
The laptop is a certain pattern in behaviour of different atoms.
The economy is a certain pattern in the behaviour of humans and companies.
The atom is a certain pattern in the behaviour of quantum chromodynamics.
And that's a, there's more to say here, I think it's a little bit
into the weeds of metaphysics, but as a starting point, that idea of patterns is a bit more
ontologically flexible to make sense of the relation between theories on different levels
without either giving up on what we seem to know about scientific reduction and inter-level relations in terms of physics, or committing ourselves to these very specific and slightly Procrustian
ways of reconciling macro and micro, these things like these specific kind of mereological
sum or composition relations, if you like, is a patterning, is a much more flexible
and open relation between theories than is composed of.
So it's one way of seeing where it comes from.
Okay, so I have two questions.
You can explore both of them if you like,
but I'll just lay them out.
So one is, I was asking about real patterns.
In the word real patterns is the word real.
So people think of what is real,
and then you said, does the laptop exist? Your word was exist. So people think of what is real and then you said does the laptop exist?
Your word was exist.
So then the question is, well, what's the relationship between real, what's real and
what exists?
Does everything that is real necessarily exist and vice versa?
Do we have an equivalence between those?
So that's one question that occurred to me.
Then another is, well, what's the precise definition of pattern?
So feel free to tackle whichever one you like.
Good.
I mean, let me do this in reverse order.
Dennett doesn't offer a precise definition of pattern.
And I think he doesn't on the grounds that he thinks our understanding of these ideas
in practice from just looking at what we do in science is more reliable than trying to develop
a detailed metaphysical account of it and respond to counter examples. I think he was
concerned probably not without reason that if he tried to do it that way, which is like
sort of metaphysics best practice, then he'd spend the rest of his life defending the metaphysical
structure of this idea. And he didn't want to do that, he wanted to use that idea
in the things he really cared about, which is making sense of the mind-body problem.
And somewhat similar for me, I mean, I use real pattern ideas in making sense of Everettian ontology,
but I don't really argue for those ideas a priori, I just say, look, we have a whole bunch of examples of how emergence
in fact happens in physics. We can extract some common features of that and we can label
that under Dennett's notion of a real pattern. And we can take that set of ideas and then
say, well, if you apply the driver at what do we conclude and the answer is we conclude that the same kind of rationales that tell us that tables exist and fluids exist tell us that
showing this cat exists and the live cat exists and the dead cat exists and they're separate.
So that's what I'm doing with it and again it doesn't turn on having a precise analysis
available it turns on having a good enough understanding of some other context that we
can apply it in this context. That's not to say that I think it's not an interesting question in metaphysics
and philosophy of science what the actual answer is to how to think about these notions.
I have an answer to that question in much more recent work, although it's a bit indirect.
So the paper of mine that might be useful here is called Stating Structural Realism.
Great.
The link will be on screen and in the description for those who are watching slash listening.
Okay.
Great.
The other thing about real versus exist.
So yeah, I mean, I think I'd want to be quite, this is quite philosophically traditional,
quite minimal about this.
I mean, if I say something exists, it just means I can refer to it. In a sense, there aren't any nonexistent things,
tautologically. And in the same sense, I'd want to say there aren't any unreal things.
And in that sense, yeah, I'd say real exists as anonymous. That's a delicacy in Dennett's
work, frankly, because Dennett does want to draw a distinction
between what he calls real patterns and mere patterns.
So his example of a mere pattern is like something that's metaphysically definable but not scientifically
interesting.
So his example is the lost sock center, which is the point at the center of that sphere,
which is the smallest sphere you can draw around
every sock he's ever lost.
Okay.
So, Dennett will say that's metaphysically well-defined.
There is such a point.
He can tell you something about how it's moved over time, but it's not scientifically useful.
It doesn't play any role in scientific explanations, so it's not real.
It sounds so close to pragmatism.
There's definitely a pragmatic strand in the way Dennett talks about it. What I would say
if I try to develop that is that I think what's really going on is that the pragmatism is
happening because we're trying to put into natural language things that are really stated
in mathematical terms. So the way I think about it is that there's a, take my fluid dynamics situation, there's
a mathematical understanding of a fluid as derivable from the mathematical understanding
of the particles in the fluid, and that's not pragmatic at all, that's just a derivation.
Our decision to use certain language to describe the fluid has a little bit of pragmatism laced into it. But that's, the pragmatism is how we use our sort of human,
biologically derived language to describe things that weren't
ultimately developed to understand that way.
The pragmatism isn't in the kind of underlying structure of
physical reality.
But I haven't argued for that, that's just, I'm just saying
that's what I think about it.
So would you say ghost fields are real?
That's a really interesting example.
So I mean two things to say about that.
I mean one is that ghosts are theoretically dispensable.
I don't have to use ghosts to study a system. I could quantize
a neutral gauge or something and get rid of them. There are lots of reasons why it's often
convenient and I should say this is not an area of quantum field theory that I claim
to be an expert so I'm staying an inch deep here. But I think quite what role you want to play for those
kind of gauge-dependent artifacts is a little bit delicate and I don't quite know what the
right thing to say is. I would say that insofar as describe, when I'm trying to talk, use
language to talk about this stuff, insofar as using the language of ghosts is helpful,
then I should use it. And at some stage, they're like, it's not obvious there's
a residual thing to say about ghosts once you've said a whole bunch of truisms about
them. So you know, can ghosts be detected? No. What statistics do ghosts have? Opposite
statistics. Are ghosts gauge dependent? Yes. What are the scattering coefficients of ghosts? Blah blah blah.
It's not obvious to me there's a residual question once you know the answers to all those questions.
How much explanatory power does math have in physics beyond enabling predictions?
So I could be more specific if you like.
Yeah, I guess so.
I guess what's underlying my question is,
what do you make of Tegmark's mathematical universe?
I actually think those are separate questions and I'll say why.
I think most of physics is done at least partially in mathematics.
It's not done wholly on even mostly in natural
language. I mean, that's been true since the 17th century. Galileo talks about the book
of the world being written in the language of mathematics. Mathematics isn't really a
language at all. It's a representational tool that doesn't map cleanly onto a human language
with compositional semantics and things. You can broaden the
use of the word language if you want to, to include all representational tools. When people
talk about the language of love, then you could say that's a broader notion of language.
So there's a broad sense in which sure math is a language, but math isn't a language in
the way that English or French or Urdu is a language. And our explanations in physics are not purely given in language.
If you think about it, you ask your professor to explain why does the electromagnetic interaction
get stronger at short distances but the QCD interaction get weaker at short distances, a crucial important fact about gauge theories.
You can get quite a long way answering that question in various heuristics and linguistic
descriptions but eventually if you just push your professor on that question they're going
to go to the whiteboard, they're going to write down the equation and they're going
to demonstrate in that equation how it works and show how certain coefficients contribute to it.
So then that, ultimately, that ability to have at least some part of the full explanation
just essentially rely on that equation is central to the way physics works.
There's no prospect that we can somehow imagine the equation could be eliminated and just
losslessly replaced with an explanation purely in words that uses no mathematics.
And I think what's to be said about that is just that we have representational tools as
scientists and as humans. We, for lots of purposes, natural language is a great representational
tool. It's not our only representational tool. We use maps, we use diagrams, and in science
and in particular in physics, we use a lot of mathematics. We use
it to represent the world. We don't just use it as uninterpreted formalism but that way
in which it represents the world is not something that can be lostlessly translated into words.
So in that sense I think mathematics plays an irreducible role in explanation unless you want to say that physics doesn't
explain anything, which I think is totally plausible. And to some extent I think maths
plays roles in explanation in other bits of science, so aspects of economics or biology
that use mathematics, but not quite so kind of sweepingly as physics does.
Tegmark's trying to do something else, of course.
Tegmark is not talking about mathematics as a representational tool.
He's talking about the idea that the world itself is mathematics.
I don't quite know what that means, to be honest.
Uh-huh.
But in any case, I don't take it as synonymous with what I'm saying at all,
any more than, you know, lots and
lots of philosophers and lots and lots of, you know, people in various walks of life
think that the world can be fully described in language. It doesn't follow from that that
the world is just words or something. That would be a category error. That would be a
confusion. So I want to say ultimately our best deep physics of theories describe the
world much more in mathematics
than they do in natural language. That doesn't make the world mathematics any more than it
would have made the world language if the opposite was true.
Suppose Max just joined the call right now. What would be the question you have to him,
like the precise question would it be, Max what do you mean? Would it just be that or
something else? Probably I mean the truth is if he did, I would feel bad that I haven't read the book recently.
I would need to remind myself of the position. He's a smart guy with interesting ideas.
But I don't have a very strong grasp at the moment.
But I think my main concern would be something like we need to...
Mathematics in science is almost invariably interpreted representing mathematics, mathematics
that's supposed to represent the world. That doesn't mean that can be translated into a
verbal description of the world, but nonetheless we understand it as representing. And I'm
not really sure where that notion of representation lies in Max's system.
So before we end, I'm going to have a question for you about what your advice is to young
researchers, people entering the field, could even be researchers in adjacent fields if
you like. But before that question, I have a question from Emily Adlam, who you know.
I do, yes.
She just said she would like to know your thoughts on the relevance limiting thesis
and whether you think that self-locating information can generally provide reasonable grounds for
updating beliefs about scientific hypotheses.
I don't have a systematic thesis on that and I think it's the kind of thing that one has
intuitions about.
And this is an extremely deep philosophical disagreement between me and Emily, I'm not
going to persuade her, but there's an approach that says something like we should have a
top-down idea about how we could possibly build an epistemology and from that basic
top-down starting point we can say it could never be that learning something about where
we are in the world told us what the world is like. That's a plausible intuition, very plausible intuition. I don't find intuition a plausible,
sensible way to do epistemology. I think our epistemology starts extremely deeply
situational in the world we actually live in. And I want to say, I want to consider specific representations of reasoning systems and ask what strategies
they could or would adopt and what the constraints of the physical situation they're in are on
how those strategies work. And from that context, I think you can establish that
in some circumstances, rational scientific systems, rational scientists would indeed
update on self-locating information. But I don't think I know even what the conceptual
starting point would be for answering that question without an embedding in a particular physical context.
And I think the way people tend to answer the question is they kind of have,
they run into thought experiments and intuition pumps and cases which are supposed to have
obvious answers. I just don't, I have a lot of confidence in that as a methodology in philosophy.
So let's give some background as to what this question is referring to.
What is the relevance limiting thesis?
And then you could also talk about what self-locating information is.
And then please tease out some more the difference between you and Emily because you said this
is a deep conceptual difference between you.
Yeah, I don't know what the relevance limiting thesis is, sorry.
I probably would know what it is talking
about if somebody explained it, but I don't actually I don't literally know what that
term refers to.
Okay. I believe it's the idea that purely self locating information should not lead
to an update on non indexical beliefs like general beliefs about the world.
That was what I thought. Okay, that's good. I'm relieved. Yeah, so okay. So why believe that's true? This is an example of a sort
of very general epistemological starting point people might have. This is perhaps an indirect
way of answering your what's the methodological difference. So here's a way a lot of people
in philosophy and some people outside it think about these kind of epistemological questions. They think something like suppose I knew nothing
about what the world is like. What can I conclude about what the strategies are
whereby as I start to collect data I could inform myself more about what the
world's like and then they start having ideas like, okay, what priors should I have over all the possible ways the world could be? And what a priori
things can I say prior to any knowledge about the world about what rational constraints
apply to decision making and decision collecting there? So one of the things you might think,
for instance, is, well, I want to distinguish between what the world is like and where I am in the world.
And you might say something like, well, evidence about where I am in the world can't possibly
influence my, be relevant to what the world itself is like, except insofar as it also provides evidence
about what the world is like directly. So for instance, if where I am in the world is
somewhere with beaches and cocktails, then obviously the world contains beaches and cocktails
and I can rule out worlds that don't. But beyond that kind of thing, if it's just information
about where I am in the world, that can't tell me which world I'm in, in
the not in the Everett sense, which universe I'm in. So people come up with ideas of that
kind. And how do they argue for those? Well, there's a classic form of a philosophy argument
where you say, okay, here's the principle, doesn't that principle seem self evident to
you? And if it doesn't seem self evident to you, they say, well, look, here's the principle, doesn't that principle seem self-evident to you? And if it doesn't seem self-evident to you, they say, well look, here's a thought experiment where you can
imagine, here's a set of consequences which entail this principle, doesn't that kind of
seem self-evident to you? And I fundamentally don't believe in that way of doing philosophy.
It's what my colleague, Edouard Mashery, calls the method of cases. You start with some particular
example case, which is often pretty alien. You're invited to have certain beliefs, often
certain intuitions about the case, and then things are supposed to follow from it. At
least in these spaces, I don't believe in that methodology for doing philosophy at all.
You can perhaps imagine why it's valid in something like ethics. You might say, well,
look, doesn't your principle entail that it's bad to burn babies? Surely you agree it's
bad to burn babies, so you shouldn't do it. Even in ethics, I'm a bit skeptical about
that, but there may be in ethics, there's some rationale as to why our intuitions should
track what's true. I just don't see that in these kind of contexts. And I think one thing we've learned from hundreds of years, thousands
of years of the philosophical tradition, at least in the Western canon, is that attempting
to start from no prior information about the system and bootstrap your way up to a full
understanding of the situation is a fool's game. I mean, Descartes tried.
Yeah.
Descartes said, suppose I know nothing at all, what can I do? What can I get out of it? Descartes proved
the existence of God and derived the world from it. And you know, good for him. But most
of us think there were some flaws in the reasoning. And I think the lesson from that is really
we start very deeply situating the world knowing lots and lots of actual things about the world. Knowing the lots and lots of actual things about the world, and we have, I think
we can then start to ask ourselves, well, in particular scientific contexts, would information
of a self-locating kind tell on which theories we should rationally adopt? And then I think
you can give arguments that it would. And if that's right, then in the actual physical situation we exist in,
it does make sense to operate that way.
But that relies on a very kind of naturalized conception of rationality and agency.
And I think for reasons I don't want to put in her mouth,
Emily comes at these problems from a very different starting point.
Oh gosh, Professor, there's so many questions that occur to me.
I can keep talking to you for probably hours more, just so you know.
I've prepared for this for quite some time and there's maybe six times more topics slash
questions to get to.
So I thank you.
I hope we can speak again.
Before you go, many people are interested, what is your advice for young
researchers, students in math and physics, and also where is your head at
these days? Where are you heading? Maybe a vacation is on your mind, beaches and
cocktails came relatively quick.
Yeah, I have small children that complicate the beaches and the cocktails. Well, to answer
those in reverse order, where my head is at the moment, at least, quite research, is probably
a lot of those questions about statistical mechanics and emergence and relations between
levels that we were talking about earlier, and some of those questions about quantum
gravity and how to think about that. I have
fragmentary interests in lots of places and they coalesce in different places, but if
there's one primary thing I'm doing at the moment in the medium term, it's statistical
mechanics, directions of time, relations between theories at different levels. Advice to researchers.
So it's a bit tricky to answer that because I know your audience
is predominantly math and physics and while I'm kind of intellectually in a lot of that
space I'm not institutionally in that space. So I'm not well placed to give advice of that
kind. So I'll say a little bit but that it'll be rather vague in general.
It does also comprise academics in philosophy.
Also artists, people in general, people who are interested in fundamental questions.
So perhaps let me say something, it won't be an exhaustive answer, but something about
how to think about these doing conceptual work in physics. You shouldn't only shut up and calculate, but you do need to do the calculating bit.
There's a tendency for people interested in the foundations of physics to read the first
couple of chapters of the textbook, read the axioms of the theory, if
you like, get deeply confused, head into the, I think there's usually correctly, there's
a deep conceptual problem here, head into the foundations of that problem, read lots
of the philosophy literature. Much very good work has come out of that. But I recommend reading the rest of the book too.
We don't really understand physical theories unless we know how to calculate in them, how
to use them to model things. By all means circle back to the conceptual questions that really drive you, but don't suppose that you can bracket the often quite
messy understanding of how the theory works.
And another reason why one should think that way, and this is perhaps more advice for philosophers
and physicists, is that if you only look at the kind of clean axiomatized beginning of a physics textbook, you don't
understand how messy physics is. Physics is much messier and full of approximation schemes
and heuristics and rules of thumb and quite complicated connections between different
subfields than it looks from the clean mathematics
and it's much more like other sciences in that regard. So I think you want to get an
understanding for a physics theory, not just what it looks like in the actions, but how
it's used and how it works in practice before you're really in a position to think deep
thoughts about it. And if you're in physics, the other advantage of that is that just professionally, foundational
work alone is not usually a sensible basis for an academic career if you want to do it
on the physics side of the subject.
There's absolutely not to say that you shouldn't have interest there or follow things there,
but it is to say that probably you want that to be one aspect of
the research you're doing as a junior physicist, even more so mathematician and not the controlling
aspect. But I think that's not terrible that one has that into play. There'd be good things
to come out of it, but just as a career point of view, the way physics works relies on you at least
having some substantial presence research-wise in spaces that are not just foundational.
So in other words, shut up and calculate can dissuade people from foundational questions,
but the calculations are important. You don't need to shut up. Yeah, the shutting up is optional. The calculating bit does kind of matter. And you might, if
you're learning the subject, you might want to at least kind of go quiet for a bit while
doing the calculating.
Okay.
Don't get put off from trying to understand how a theory is used by saying, but that doesn't
make sense.
Okay, it doesn't make sense, but it's empirically successful.
So in the end, it's your job to explain how it's empirically successful if it doesn't
make sense.
And that doesn't mean at all you shouldn't go back to the question about how does it
work, how do we make sense of it.
But you won't really know what is the thing you have to explain until you understand some
substantial amount of how the theory is used.
So don't get put off from understanding that material.
Speaking of material, you have reading material on your website and I believe it was broken
down into different sections like GR and quantum theory or quantum field theory.
Yeah, I have a couple of lists for what quantum field theory, quantum theory, space-time theory, and statistical mechanics. Some of them are a little out of date, but I think they've still got the cool things in them.
A while ago I did a back-of-the-envelope calculation, and I don't recall it because it was a while ago,
but I calculated how many hours would it take to go through each of these and it was something like
4,000 and it may be 4,000 per topic or it may have been 4,000 in total. And then they had me wondering, well, did you actually go through all of these yourself
and then maybe my calculation was off because there's no way,
plus the academic administrative work and just walking and thinking and talking
and doing other miscellaneous tasks that aren't just sitting down.
I think I've read everything on those lists, at least the papers.
If I've referenced a book, then I haven't necessarily read the whole book. Some I think I've read everything on those lists, at least the papers.
If I've referenced a book, then I haven't necessarily read the whole book.
Some of them I've read quite fast.
And I read really quickly, but also, as I'm sure you know,
there's a level of reading you might have of paper where you need to go through
every detail to understand it in rich depth.
And there's an understanding where you basically kind of skip read through
to get the general sense
of what's going on and understand it so that you kind of got a lock in your memory so you
can go back to it, you need no more. So yeah, I wouldn't, I think I've read everything or
nearly everything I put on those lists, but I wouldn't say I've read everything in exhaustive
detail.
Also, I mean, look, there's a rough guess. Those lists probably
have, I don't know, a hundred-ish papers on each. So that's 400 papers. So no, I haven't
spent 10 hours on each of those papers, but I'll have spent 30 minutes or an hour on each
of those papers.
Okay. Now, last question.
Okay.
What's a favorite paper of yours that you've read in recent memory? A paper that sticks with you and you've read it in the past year or so.
You're like, hmm, that's interesting.
You had to edit out the pause. I have to think about that. No, it's good. I've read a lot but it all
blurs together. It could even be one that you come back to that you reread like bells.
Yeah, that's probably right. So I mean, I've come back to this several times, but let's
go with Joe Polchinski's paper on effective field theory, which is not one of his sort
of classic research papers. He has a nice sort of, I think these election notes actually
from the 90s. And among among other things he has this lovely
place where he's talking about effective field theory. This links to what we were talking
about about fundamentality and he explains about effective field theory and the ways
in which the theory screens out the microscopic and how it works and things and he has this
little Q&A part way through the paper with like a sort of fictitious student and one of the questions is something like, question,
isn't effective field theory really disappointing? Doesn't it just, doesn't it tell us it's
going to be extremely hard to get at the real true fundamental physics of what's going on?
And Polchinski's answer in the Q&A is, nobody ever promised you a rose garden.
Sometimes that's just the way the world works.
These analogies like quantum mechanics
as to classical mechanics, like
statistical mechanics as to thermodynamics,
are they more than just analogies?
Is there something that's similar?
I think that's a bad analogy.
I just don't think it's true.
I mean, it's not that I can't see
what fragment of something it's getting at, but in both
cases I think it's misleading. I mean, firstly, I think the way in which thermodynamics is
a, this is going to be a long answer again, thermodynamics is a control theory. It's not
really a dynamical theory at all. The relation
between thermodynamics and statistical mechanics is thermodynamics tells us something about
what kind of transformations can be brought about. Classical mechanics is just a dynamical
theory. Again, it's in the path of standard physics paradigm. It tells how systems evolve
over time if left to themselves. Thermodynamics says if systems are left to
themselves they just stay where they are because it's a theory of equilibrium. So that's part
of the worry. But also what we have in quantum and classical mechanics is a whole bunch of
inter-level relations that tell us something about how a theory with more coarse grain
degrees of freedom relates to ones coarse-grained degrees of freedom
relates to ones with finer grains of degrees of freedom. Some of those relations are a
cross between quantum and classical, some of them within quantum, some of them within
classical. So yeah, I mean, I think there's not, as a slogan, there's some insight in
that, but I think there's a lot that's confusing about it as well.
One more thing I'd say about the analogy is that it's kind of, the point of analogy of that kind is somehow to dispel mystery. So the implication is, well, we all
understand how statistical mechanics is related to thermodynamics. So we can use that.
That's interesting.
We understand how classical mechanics is related to quantum mechanics. But we're really confused
about thermodynamics and statistical mechanics are related. And different people say different
stuff about them. And lots of stuff in textbooks is wrong and lots of students say statistical mechanics and thermodynamics
are the things that confuse the most. So it's not exactly a nice clean stable thing we can
use to make sense of the classical quantum transition.
Professor, it's been a blast. Thank you so much for spending over two hours with me.
Not at all. It's been a pleasure.
I've received several messages, emails, and comments from professors saying that they
recommend theories of everything to their students and that's fantastic.
If you're a professor or a lecturer and there's a particular standout episode that your students
can benefit from, please do share and as always feel free to contact me.
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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.
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