253 | David Deutsch on Science, Complexity, and Explanation

David Deutsch is one of the most creative scientific thinkers working today, who has as a goal to understand and explain the natural world as best we can. He was a pioneer in quantum computing, and has long been an advocate of the Everett interpretation of quantum theory. He is also the inventor of constructor theory, a new way of conceptualizing physics and science more broadly. But he also has a strong interest in philosophy and epistemology, championing a Popperian explanation-based approach over a rival Bayesian epistemology. We talk about all of these things and more, including his recent work on the Popper-Miller theorem, which specifies limitations on inductive approaches to knowledge and probability.

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David Deutsch received his Ph.D. in theoretical physics from the University of Oxford. He is currently a visiting professor in the Department of Atomic and Laser Physics at Oxford. He is a pioneer in quantum computation as well as initiating constructor theory. His books include The Fabric of Reality and The Beginning of Infinity. Among his awards including the Dirac Prize, the Dirac Medal, the Edge of Computation Science Prize, the Isaac Newton Medal, the Breakthrough Physics Prize, and a Royal Society Fellowship.

19 thoughts on “253 | David Deutsch on Science, Complexity, and Explanation”

  1. A truly fascinating conversation between two great minds, one firmly grounded and extremely insightful and the other wildly eccentric and speculative. Deutsch doesn’t accept Bayesian reasoning nor does he believe in quantum theory’s ultimate validity. He also has a multiverse theory very different than Sean’s own. Deutsch’s “Constructor Theory” seems purely speculative and his idea of a universal constructor (a machine that can be programmed to construct anything that can in fact be constructed) seems almost a mythical godlike concept. His idea of almost infinite optimism for human advancement (to the point of humans gaining an ability to move around galaxies and stars) seems like a comic book fantasy that can never be tested. And his idea that human consciousness differs enormously from that of other animals also seems baseless. But it’s always interesting to listen to his eccentric ideas.

  2. David Deutsch has this rare combination of being an original thinker about super complicated stuff (for a lay person as I am) and talking about it in a way someone like me actually getting the illusion of understanding some of it. His books are the same way.

  3. Perhaps the biggest mystery in physics and cosmology is why the fundamental particles and forces have the values they have. If we knew why they have those particular values, we would be well on the way to understanding why the universe we inhabit behaves the way it does, its past, present and future evolution.
    The good thing about the Many-Worlds Theory is it explains why.
    The bad thing about the Many-Worlds Theory is it explains why.

    “A Theory that explains everything explains nothing.”
    – Karl Popper

    Another thought to keep in mind:

    “Science does not aim at establishing immutable truths and eternal dogmas; its aim is to approach the truth by successive approximations, without claiming that at any stage final and complete accuracy has been achieved.”
    – Bertrand Russell

  4. Great conversation!

    Sean, I think your view of the knowledge argument, as you discuss with Philip Goff in a previous podcast, demonstrates that you are not as dogmatic about Bayesian epistemology as you think you are, as you contend that certain forms of knowledge such as knowing how to throw a basketball are not propositional and thus not conducive to Bayes theorem (and I would agree). I wonder if thats true of most forms of knowledge, i.e. that it is bound up with the physical experience of understanding something.

    I haven’t decided if I’m making any sense.

  5. Pingback: Sean Carroll's Mindscape Podcast: David Deutsch on Science, Complexity, and Explanation - 3 Quarks Daily

  6. Constructor theory completely eludes my understanding. I’ve listened to this podcast with David and have also watched a couple of extended interviews with Chiara about it and I still don’t get the concept. I have a science degree which included some undergraduate physics and go to some effort to maintain a decent lay understanding of modern science but I’m just missing what constructor theory is about.

  7. Can’t say I fully understand constructor theory, but Australian Astrophysicist Matthew O’ Dowd does a decent job of explaining the basic concepts in terms that someone with a little background in physics should be able to grasp.
    Checkout the YouTube video:

    ‘Will Constructor Theory REWRITE Physics?’

  8. Great podcast because there are a lot of very interesting ideas. I believe what makes it so interesting is that these are two people who are on the front lines working to understand the universe and also two people strongly interested in educating the common person.
    I believe Deutsch is onto something in regard to broad explanatory theories and avoidance of using absolute probabilities. There is an intrinsic difference in what is needed for the doctor to support the hypothesis that his patient has dengue fever vs. what is needed to explain the way the universe progresses.
    In the first case, one can proceed in a Bayesian direction because dengue fever is a known disease and one can proceed rather deductively toward that specific conclusion.
    But the case of an explanatory theory describing how the universe progresses, indeed feels like a much more inductive task where we cannot rely on deduction. In this case, the desire is to reach a simple, not-easily-varied rule. The broad explanatory theory seems much more dependent on induction and finding a very specific and unlikely explanation that depends on falsification.
    I do like Deutsche’s ability to go out in directions that are not yet quantitatively supported. Humans have a tendency to latch onto tools and proceed further. For example, Gaussian statistics and independent events had strong mathematics developed, while interactions were messy, and things involving interdependence did not fit the mold of progress. The existence of strong Gaussian mathematics likely set the progress of complexity theory further back (delayed). Similar openminded shifts seemed to have occurred for the sun-centric hypothesis and for the special theory of relativity.
    Going on a continuing extrapolation from past progress can find slight new knowledge, but it seems like the huge new leaps in knowledge are found by turning in some unsupported, unexpected direction. Thanks.

  9. In the modern age whenever studying philosophy, science, math or logic most students and professionals try using the so-called ‘scientific method’; an ongoing process which includes both inductive and deductive reasoning. In fact, it can, and should, be used in some form or another in caring out the everyday affairs of one’s life. For that reason, it’s important to understand the difference between inductive and deductive reasoning, and how and when to apply them to best achieve our personal goals, and hopefully goals that will benefit all mankind.
    The video posted below:’ Deductive and Inductive Reasoning (Bacon vs Aristotle – Scientific Revolution)’ does a good job of explaining the two concepts.

    https://www.youtube.com/watch?v=WAdpPABoTzE

  10. D.D construct theory is hollow and at best redundant. Reminds me of the “emperor’s new clothes” aimed at the undiscerning. I have followed his papers and posts on this subject and found that neither Chiara or D.D himself are able to explain the construct theory in a coherent and clear way. He also seems to ignore or be unaware of the implications of of Chaos and Complexity theories on his unintelligible “construct”.

  11. Having been impressed by David Deutsch’s book, The Fabric of Reality, I was surprised and confused by his critique of Bayesian inference, which is the basis of the scientific method. Referring to Popper and Miller’s 1983 letter to Nature, equation 1 unrealistically makes the simplifying assumption that evidence can be deduced from a hypothesis with absolute certainty. The algebra reaches the unedifying conclusion that if the hypothesis (or should we say “dogma”?) tells you with 100% certainty what the evidence will be before you have it, then obtaining such evidence cannot give you greater “inductive” confidence in the hypothesis than you already had.
    The authors state that their conclusion is “completely general; it holds for every hypothesis h; and it holds for every evidence e”. This clearly is not true. Suppose that my hypothesis is that a coin will show heads 50% of the time and my evidence is that the coin came up heads on one toss. Contrary to P&M’s equation 1, P(e,hb)=0.5. It puzzles me that this is not obvious to DD.
    http://fitelson.org/probability/popper_miller.pdf

  12. Gavin, I think there are a couple problems with your statement about evidence. We don’t want evidence that is only 50% supported by a hypothesis. Even Bayes’ Theorem would not make sense under your interpretation of “evidence”.
    P(e|h) = P(h|e)*P(e)/P(h), does not use your interpretation. So, the P(e|h) = 0.5 interpretation is on the wrong track, and here is why:
    A single event where a heads comes up is not evidence for a hypothesis that “Heads comes up 50% of the time”. The evidence, e, would need to be a long sequence of (say N) events. And the fraction of those events giving heads-up would be expected to be within some range, say 3* square root(N). For example, if you flipped a coin a million times, you would want the result to be somewhere like 500,000 +/- 3,000 heads-up. That would be evidence for the hypothesis.
    I agree that you never get to 100% certainty for the hypothesis (and I think that Popper and DD would agree), but you can continue to try to do as many tests as possible to try to falsify the hypothesis. The goal is to make a hypothesis that will define the outcome of the evidence with absolute certainty and then to try to disprove that. With this interpretation of evidence, you can then write P(e|h) ~ 1, I agree that being exactly =1 is an idealization if one has a probabalistic hypothesis, but given many and a wide range of tests, one should be able to be very close to 1.

  13. The “aha moment” for me as a take-away from Sean Carroll’s podcast with David Deutsch in this episode was about the key to understanding science. Explanation (as an answer to why?) being an open and unbounded category as opposed to perceived knowledge (as an answer to how?) which is a closed and bounded category is the first step to then intuit what Constructor Theory is trying to achieve in principle. I may be foolish to claim I got it, but I feel that I got a million miles closer to the actual concept this great mind (of David) is gifting us in order to build the next generation of scientific thought, or rather the universal framework of creating new science, which we already understand will never reach “the end”…Marvellous!

  14. Gavin, I believe you have misread Popper and Miller’s (PM) argument. Equation 1 in the PM article is not intended to apply to every possible evidence + hypothesis pair. It is only a simple case used as a pedagogical device to show why some people think using probability does support induction. Expressions 1-5 are not used by PM as part of their argument against the idea that probability supports induction. Their argument starts with their express 6 and continues from there.

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