It's easier to get money to build a new collider if there's something specific to look for. "We're expecting to find the Higgs, but we need a better tool to look for it."
Trying to do the same with a data-driven model is a hard sell. "We haven't found anything, please give us a better machine so we might find something, but we don't know what"
Just finished a SLAC Public Lecture [1]. Dr. Arkani-Hamed mentioned that the LHC produces about 1 billion collisions every second. Of those, about 10 per second are top quarks. Certain theoretical particles are expected to be detected at a rate of one per minute or hour or even day.
Blindly data mining amidst those kinds of frequencies doesn't make sense. There is a reason the scientific method starts with hypotheses.
Ex-physicst here. JumpCrisscross is absolutely right. It's a hard sell and it should be. Saying "I want a better machine but I don't know what I'm looking for" is only worse than "I want to put objects together but I don't know what machine I'm building."
The space of what's concievably possible is too large to explore if you're not guided by an hypothesis, even if you didn't have money constraints. It's not a human problem, reality is just complex.
Suppose I seek funding from the NSF for the following experiment: I'm going to smash peas into a wall (or collide peas traveling in opposite directions), and note down the splatter patterns. Using Advanced Machine Learning (TM) I shall extract correlations in that data, and make new discoveries!
It is only theory that can decide whether this experiment is worth pursuing or not, and unavoidably so. That's why I would be laughed off for wanting to perform the peas experiment, but we fund billions of dollars of experiments which do the same thing but with protons instead of peas!
One needs to have a theoretical framework which guides the experiments we perform and the way in which we interpret data. There is always this subtle symbiotic interplay between theory and experiment, where each one guides the next step of the other.
Wanting to get rid of theory and just do experiments is pointless and stupid. If anyone believes otherwise, I have a bridge to sell, cuz you know... empiricism is all about experiments... you can do experiments on the bridge to generate data... and data is awesome and will lead to discoveries! :-)
The LHC only got funding because it was guaranteed to answer the question 'is there a Higgs Boson'.
It's good to have a clear hypothesis for an experiment (especially an expensive one), and the predictions for the mass of the Higgs boson was a good starting hypothesis for the LHC.
But there was also the expectation that, colliding at higher energies than ever before, there would be the opportunity for unexpected discoveries.
The proof that the brief for the LHC was more than just "find the Higgs" is that the LHC found the Higgs, yet is still operating--and is just about to get a time-consuming and expensive upgrade in luminosity.
Also, theory first is barely working nowadays too. The entire field has a problem, and that problem looks much more like "all the easy problems are solved already" than "we must think things through before testing them".
Anyway, I do agree that experiment-first is much harder to sell. People dig for a good looking theory, even if it's worthless.
I highly recommend Feynman's QED book [0], its easy to read and at the same time blows your mind off. You'll be proud of yourself after :)
[0] en.wikipedia.org/wiki/QED:_The_Strange_Theory_of_Light_and_Matter
In the context of politics, magister-dixit or top-down has a negative connotation, and democracy or grass-roots or bottom-up has a positive connotation.
In physics we should disregard the political connotation.
Yes historically most new physics were top-down observations, i.e. noticing small (unexplained) deviations, and first modeling the deviation, and then eventually realising the underlying cause. A good example is the discovery that some planet motions: while most did seem to move in perfect circles, one of them had a measurable deviation, and after exhaustively trying to fit "state of the art" mathematics (degree 4 polynomialss or ovals), because Kepler incorrectly thought others would have already tried the simpler conic sections (ellipses for closed orbits). Only after the ovals kept failing did he try the too-obvious-otherwise-it-would-already-have-been-discovered conic sections, and found a very precise match.
Examples of bottom-up physics are the early theories of statistical mechanics like Ludwig Boltzmann's, or the atomistic theory of chemistry: with little experimental evidence, they could derive physically realistic behaviours for large ensembles of particles, and only much later were molecules and atoms discovered. Bottom-up is postulating smaller particles and investigating how they would influennce the behaviour of bigger collections, and then trying to prescribe experiments to prove their predictions.
So when the author of this article talks about bottom-up he is actually describing the return to top-down, explain as you measure deviations, and when he talks about top-down he seems to actually refer to the bottom-up postulates of new physics with hopefully falsifiable tests...
Again, a good article, but its nomenclature of top-down and bottom-up seems reversed to me.
but still I have the impression that bottom refers to the more fundamental perspective, and top refers to the more general perspective...
i.e. the fundamental equations for electromagnetism are the maxwell equations with epsilon, mu and c for vacuum, and then one can use these as microscopic equation for other media and generate effective equations for other media so that the new maxwell equations are similar but modified, i.e. different scalar epsilon, mu, c or perhaps for birefringent crystals the epsilon and mu are genralized to matrices/tensors, or for nonlinear optics theres second and third order tensors... and those new effective equations are top and the fundamental is bottom... at least thats how I think most people would denote top and bottom...
I kind of see what you mean, but I don't think top annd bottom on energy scales is very significant, I think the derivabilitiy of new effective constitutive equations/propeerties from fundamental equations/properties is more top vs bottom...
but I agree, at a certain point its not a discussion of physics but just dictionary wars...
As John Mather put it, right now we're not even sure what the right questions to ask are... but we definitely to understand it yet.
Or can you do something like Google did with Tri Alpha Energy [1] to explore interesting parts of the state space, and just generate tons of data for people to chew on?
Or does reconfiguring it for human-directed experiments effectively explore the state space enough that there's data to chew on just fine?
Asking out of curiosity. I know the smartest people in the world are working on this stuff; not trying to “hey what if they just tried X…” on this :-)
[1] https://ai.googleblog.com/2017/07/so-there-i-was-firing-mega...
There are filters that throw away most (nearly all) of the data generated by the LHC as soon as it's acquired. Some experiments require adapting those filters to gather different data. But most of the time the filters in place do collect the relevant data, and experimental analysis consists on walking through tons of already collected data.
"All these challenges arise because of physics’ adherence to reductive unification. Admittedly, the method has a distinguished pedigree. During my PhD and early career in the 1990s, it was all the rage among theorists, and the fiendishly complex mathematics of string theory was its apogee. But none of our top-down efforts seem to be yielding fruit. One of the difficulties of trying to get at underlying principles is that it requires us to make a lot of theoretical presuppositions, any one of which could end up being wrong."
"Instead, many of us have switched from the old top-down style of working to a more humble, bottom-up approach. Instead of trying to drill down to the bedrock by coming up with a grand theory and testing it, now we’re just looking for any hints in the experimental data, and working bit by bit from there."
In practice, both ways to look at the evidence are needed. And in pure science, sometimes a lot has to be done in many different directions before some of non-obvious directions bear fruits. One of big dangers is inventing the experiments that will surely "confirm." The big insights come also when something expected by the most is not confirmed, like the famous
https://en.wikipedia.org/wiki/Michelson%E2%80%93Morley_exper...
Without these experiments Einstein wouldn't be able to invent General Relativity. The popular culture talks too much about Einstein but sadly doesn't understand and hardly even knows Michelson.
https://en.wikipedia.org/wiki/Albert_A._Michelson
His experiment, from the end of the 19th century, is also the basis of the LIGO experiments that just recently confirmed gravitational waves:
https://www.ligo.caltech.edu/page/ligos-ifo
"Although much more sophisticated, at their cores, LIGO's interferometers are fundamentally Michelson Interferometers, a device invented in the 1880's."
The 1880's experiments didn't "confirm" what was "expected" but they are one of the most impressive science success stories, looking from what we know now.
Of course, LIGO itself is a technological marvel compared to what was possible in 1880, and we should celebrate all the advanced experiments where our reach extends. Not "confirming" expected can be even much bigger story, even if it disappoints those whose "pet" "expected" theory is not confirmed.
> It doesn't matter how beautiful your theory is, it doesn't matter how smart you are. If it doesn't agree with experiment, it's wrong.
EDIT: my comment seems random the way it is, but the quote implies that a theory must be correct/consistent in order to matter at all... while he knows there is an unresolved inconsistency!
This does not detract from his phrase in any way.
"You have to worry about your own work and ignore what everyone else is doing" - stepsandleaps.wordpress.com/2017/10/17/feynmans-breakthrough-disregard-others/
I'm not sure if that's true. At the very least, his story is given a lot of attention in my country's high school physics syllabus.
The Michelson-Morley experiments were a failure in that they didn’t find what they were looking for (Aether), but relativity came out of trying to understand that “failure” (rather, the null results of the experiment - calling not seeing something you expect a failure is an oversimplification)
I must note that Michelson-Morley didn't find Aether _wind_, which is expected if you take in account Sagnac effect.
> A test case for the bottom-up methodology is the bottom meson, a composite particle made of something called a bottom quark and another known as a lighter quark.
I thought mesons were just a quark + an antiquark, I suppose they meant another (anti)quark that's lighter than the bottom quark?
It is unfortunate that they refer to the 26 dimensions...
> [...] particles as tiny vibrating loops of string that exist in somewhere between 10 and 26 dimensions.
... of what is known as "Bosonic string theory". It is called bosonic because it only has bosons (e.g. photons) and no fermions (e.g. electrons). This is obviously not a realistic theory because of that reason, and it also suffers other serious problems. But, this was the first formulation of string theory, not meant as a fundamental theory of gravity even, and if you do open some of the famous text books in string theory, you do find that it starts with the bosonic string theory. This is because it is a more gentle introduction.
The "between 10 and 26" comment is also a bit unfortunate. String theory is ten dimensional (space-time, meaning I include time in there). A lot of physics is formulated in terms of perturbation theory, meaning you have that the full result is expressed as an infinite sum of smaller and smaller terms, and you can truncated this infinite series and get a approximate result. This holds if the parameter you are expanding indeed is ever-smaller, which it isn't necessarily. One of those parameters (string theory has two of them built in) is the string coupling "g_s". If you start taking this parameter large than one, so the perturbation breaks down, string theory (type IIA in particular) grows an extra dimension into a theory known as M-theory. Note that this theory has no strings, it only has other fundamental objects. Similarly, there is an F-theory that is in some sense 12D, which also describes non-perturbative physics.
So, if physics in our universe is described by this non-perturbative physics, then sure, it's 11D or so, but we do not know which parameter regime of string theory our universe is in ( yet ;) ). But it is not a choice willy-nilly.
Then regarding effective theories against fundamental ones. Effective theories, or models rather, are things like: the inflationary model, cosmological constant to explain dark energy, standard model, minimally-supersymmetric standard model, F(R) gravity, DBI gravity, and so on. The problem is that there are too many of them. Claudia de Rham had a talk a month or so back in which she said something along the lines of (this is how I remember it) "We are quite good at excluding effective gravitational models, but we are however better at constructing new ones.". We need some deeper understanding of what is allowed when it comes to model building, and even theory building. But the point is, for gravity for example, that there are several models out there that are consistent with observations, but we do not know which ones can be consistently included in a fundamental theory.
And theory gives us ideas of what to look for. In this thread "seeing extra dimensions" are discussed, but it is misrepresented a bit. There are potentially several ways that we could start seeing evidence for extra dimensions, at least in principle. For example, "compactification" which means that we make the extra dimensions small, hidden for us, comes with the so-called "Kaluza-Klein tower" of particles, in which particles are essentially separated in mass inversely to the size of the size of the extra dimensions (small extra dimensions -> high mass). So this is one indirect way of how one could in principle see them (then they may be very massive, and virtually undiscoverable, but space-time warping brings down these masses... so we don't know).
Some of the particle physics experiments are looking for, in a sense, "anything that deviates" from the standard model. Note that for such experiments, any fundamental theory would have the same "problem" as string theory: it must show new physics at higher energies than already explored. LHC results are often seen as a "string theory is wrong"-result, which is not true, but what it rather shows is how boring the universe is at those energies, independently of the theory. Hopefully theory can give predictions in other places as well (in addition to the predictions of susy, extra dimensions, etc), like of what gravitational waves can say something fundamental about black holes.
I also question whether thinking in terms of particles is even the right paradigm. We may be just attempting to mold observations into our own incorrect model.
If you know how to build a machine that senses more than 4 dimensions, please build it and run some experiments! If you can't, then recognize the limitations of critique. Anyone can sit back and say "hey, what if we're doing things wrong?" Scientists already spend most of their time in this area of thinking.
The operative question isn't "what use are our limited experiments?" Scientists know their experiments are limited. The real question is, "how, specifically, can we do new experiments?"
Or for theoreticians, it's not "is our model incorrect?" Scientists know the theories aren't correct... not totally correct, anyway. The real question for a theoretician is, "what new model can I propose that matches all known evidence, and also opens the door for new understanding?"
I can see it must be fun to speculate, but also seemingly profitable for some of these guys too, eh? I wonder how much a "theoretical physicist" gets paid, anyways?
One crude way to think about it is that particle has a location in each dimension. In other words, position is a vector whether in 3D or 26D or whatever. It's not possible to be "in other dimensions" any more than a normal point in Cartesian space can lack an X coordinate.
The popular sci-fi idea that other dimensions constitute an "elsewhere", e.g. dimensions or "planes" outside our reality, is not what is meant when particle physicists talk about 26D space.
So for everyday calculations you can use the 3+1 dimensions and ignore the others. For calculations about the effects in tiny elementary particles the other dimensions are important.
Imagine that you are living in the surface of a long garden hose. Is it a 1 dimensional word or a 2 dimensional word?