New work extends the thermodynamic theory of computation
santafe.edu
santafe.edu
https://www.amazon.com/Feynman-Lectures-Computation-Frontier...
Feynman is not as expert on the topic as he is on his core research, but his gift for great explanation carries over and makes the material more accessible. The lectures are ground in thermodynamics and the related information theories, and there's a very accessible lecture in there too about Maxwell's Daemon. Most of the material is very foundational and still correct, so it's a good read for anyone who is interested in the area. I'm glad I read it before I had to deal with more complicated and statistical approaches to computation and entropy.
https://longnow.org/essays/richard-feynman-connection-machin...
https://arxiv.org/pdf/2106.10522
Though, I'm unsure if he were the first to do so in a semi-public manner.
Of course the brain uses quantum mechanics, it exists in the real world. What has yet to be demonstrated is any link to consciousness.
How would quantum theory explain the thermodynamics of increased mental clarity reported by humans on 3-5 day of fasting induced ketosis? Or multiple biocomputational benefits of mTOR inhibition (by e.g. rapamycin for longevity purposes), reduced rate of metabolism?
Extrapolating to modern mechanotech, this would be similar to an airplane flying faster and better upon regular reduction of fuel to it. Imagine a computer running more loads and faster upon regular reduction of AC power to it. Thus linear application of thermodynamics seems rather ridiculous and quantum theory may not save, because it disintegrates beyond the Plank's scale.
ps: not that I like all of Levin's work, I do admit that his tendency to abstract into grand ideas is not helping, but I think the morphogenesis/gap-junctions part of his work is still very interesting and straightforward.
While with fasting it is a reduction of actual food/fuel. Garbage collection can be comparable to fasting-induced autophagy, but in fasting it is also an absence of growth signals like IGF-1 that provides gains in health function (though Greg Fahy research on thymus regeneration in humans with a mix including a growth hormone may contradict this).
The majority of Levin's work in developmental biology done in embryos, which are naturally a highly flexible tissue and naturally express high levels of Yamanaka genes, which are now used for epigenetic reprogramming (OSK). Growing eyes on the tadpole's tail is cool, but I want to grow a tooth for myself now.
In a recent podcast #300 Attia was again mentioning the rather reliable benefits of caloric restriction. So thermodynamically it still seems ridiculous that by reducing the inflow of energy (at least the one of the most well-known type) the biological (and presumable computational) efficiency is increased at literally no cost.
I don't really understand this topic, but find the premise interesting enough.
here's a paper about
the intrinsic cost of modularity https://journals.aps.org/prx/abstract/10.1103/PhysRevX.8.031...
Anatomy of a Bit: https://arxiv.org/abs/1105.2988
Modes of Information Flow https://arxiv.org/abs/1808.06723
stuff related to Landauer's bound https://arxiv.org/abs/1812.11241 https://arxiv.org/abs/1909.06650 https://www.researchgate.net/publication/350794561_Refining_...
I skimmed it; it's not super accessible.
NOT however is reversible, since 1 .NOT. -> 0, and you can get back to 1 with another .NOT.
It seems like AND is similar to calculating a binary derivative (https://news.ycombinator.com/item?id=40328821)
In a certain way you could say you can integrate AND
For example 1 AND 0 = 0
Now if I only have 0 as a result, it means one of the arguments was 0, and the other is either 0 or 1
So the “integral” of AND(0,x) = 0, is (0, (either 0 or 1)) or just x = (either 0 or 1)
[0 or 1 meaning one means either. It doesn’t mean 0 OR 1, which would be 1]
This is analog to the result of an integral being expressed as a function + C (constant). The C part is the uncertainty of the result, just like having (0 or 1) for AND
The (0 or 1) part can also be expressed as a probability distribution, for example p(0)=0.5,p(1)=0.5 which then you can use to “sample” the integral of AND by randomly taking a (0 or 1) and using it as argument to AND(0, x)
Obviously so, fetching tiny potatoes from point A to point B by monkeys has a cost.
I'm kinda surprised nobody's done this before, given how important estimating wastage is.
> At room temperature, the Landauer limit represents an energy of approximately 0.018 eV (2.9×10^−21 J). Modern computers use about a billion times as much energy per operation.
As an aside, modern computers perform computation like a car with square wheels --- in discrete steps, where all your energy is irreversibly discarded in each step. Theoretically, reversible computing [1] can do useful work with less energy without needing to erase information.
Researchers at SFI and elsewhere have spent decades developing a thermodynamic theory of computation, but previous work on the energy cost has focused on basic symbolic computations — like the erasure of a single bit — that aren’t readily transferable to less predictable, real-world computing scenarios.