In what sense is QCD autonomous?
The data that theorists sought to explain and whose work resulted in QCD were created by instruments designed on principles that are not based on QCD. — Frederick KOH
When the discussion touched chemistry, you used the term "autonomous law" instead of "autonomous theory".
Suppose this question was asked in 1835:
Are the following what you consider to be autonomous laws:
Coulomb's Law
The Biot-Savart Law
Oersted's Law
Faraday's Law of Induction — Frederick KOH
You often present alleged examples of reduction, which I then proceed to analyse. You then ignore my analysis, ask more rhetorical questions, and then challenge me with more examples. What's the point in me analyzing and discussing your own examples in details if you are just going to ignore the analysis again? This new Gish gallop of yours is you answer to my request that you would give me some inkling of the meaning of your claim that: 'It means that "fundamental" theories have two means of being "transported" from their original birthplace to other areas of inquiry.' — Pierre-Normand
I've already explained the sense in which it is autonomous. — Pierre-Normand
The gish gallop was from you. From your own switch from "autonomous theories" to "autonomous laws", deftly, and with wiliness, hoping no one would notice that the term used has changed without you characterizing the difference. — Frederick KOH
But also a sense which does not include instruments and experimental set up in a theory meant to be empirical. — Frederick KOH
Do you agree that these four laws developed in a way that is very different from the ones in chemistry? Are they autonomous laws? — Frederick KOH
You were postulating that your question regarding the autonomy of those laws was being asked in 1835. One would have to look up what the status of each of those laws, and of the broad theories they were a part of, were at that time. When a law is first being derived empirically from the identification of some regularity, or of manifest causal networks, in a set of observations and experiments, then the question of the autonomy or derivability of those laws relative to another as of yet unknown theory is an open question. In the case of the laws of electromagnetism and electrodynamics, the question of their potential reduction began to make sense when quantum field theory was developed. It turned out that relative to their "realization base" (higher-energy effective field theories) the laws of quantum electrodynamics were partially autonomous since they involved different degrees of freedom and were, in a sense, multiply-realizable. — Pierre-Normand
This complaint is rather fuzzy. In what way should the sense of the word autonomy "include instruments and experimental set up"? — Pierre-Normand
Each theory has its own set of observational concepts and relies on specific types of experimental setups. — Pierre-Normand
That's not true. I took some pain to explain the sense in which individual laws can be said to be autonomous relative to the laws that govern the interactions between the material constituents in the lower-level theory. I had explained this here and here among other places. — Pierre-Normand
It is interesting that you managed to get from "the laws of electromagnetism and electrodynamics" to "quantum field theory" without mentioning Maxwell's equations. I am going to be charitable and assume that somewhere in "the laws of electromagnetism and electrodynamics" you include Maxwells equations. — Frederick KOH
In either case it is either disingenuousness or ignorance that no mention how those four laws relate to Maxwell's equations.
And in the four laws I gave an example where what the material constituents were is not clear. Especially when we know the classical theory that came after. — Frederick KOH
Those concepts and setups exist prior to and motivate the theories in question. — Frederick KOH
Again, when you have a point to make, if would make our discussion less cumbersome if you would just make it explicitly, rather than rely entirely on the mere asking of rhetorical or gotcha questions. — Pierre-Normand
I don't see this as a clear case of one theory being reduced to another. — Pierre-Normand
Thank you for bringing this up. This is because you seem to want to define your way out of any counter-argument. How else do I pin down what you mean when you use terms that I have never seen any philosopher of science use?
As an exercise to anyone else still reading this thread, google "autonomous law" and see what you get. — Frederick KOH
I am beginning to think that I will have to use the same reasoning as the proverbial judge who had to rule on what pornography is. — Frederick KOH
The Maxwell equations formalize the laws of electromagnetism in a coherent and consistent manner. They don't explain why those laws are valid. — Pierre-Normand
There is no scientific theory that does that! — Frederick KOH
There is no scientific theory that does that! — Frederick KOH
Which is precisely why you must seek some deeper reduction base -- a more "fundamental" theory -- in order to disclose at least one of the multiple "arrows of explanation" the alleged convergence of which ground Weinberg's grand reductionism. Weinberg's "arrows" always point from one law or principle of a theory to laws or principles from another theory. Else, in his view, the first theory (and its laws) would be freestanding and grand reductionism would fail. — Pierre-Normand
an example of a non-sequitur is this: — Frederick KOH
Which is precisely why you must seek some deeper reduction base -- a more "fundamental" theory -- in order to disclose one of the "arrows of explanation" the alleged convergence of which ground Weinberg's grand reductionism. — Pierre-Normand
The first step is to recognize the primary limit of scientific theory itself, for which purpose I introduce one example: that of quantum mechanics. Contrary to most pundits on the subject, quantum theory was not at all some new revolutionary discovery. Several thousand years ago, Vedic philosophers watched motes of dust in sunbeams and asked "what is the smallest thing that can exist?" Thereon, they reasoned, however small a mote might be, it would still have an inside and outside. But the inside and outside would have have to be smaller than the smallest thing. So, if it were the smallest possible particle, it would then be impossible to determine what is inside it and what is outside it. THEREFORE, they reasoned, matter consists of compartments of space, inside each one of which there may be solid matter or not, and it is impossible to determine which compartments contain solid matter, and which not, because the ability to measure the distinction would require the existence of something smaller than the smallest possible thing. — ernestm
Well. That surprises me. I thought the reasoning interesting and the similarity obvious. But as it is not on the point of this topic I will not digress. — ernestm
There is a fundamental difference between the sort of reasoning exemplified by these Vedic philosophers - or for that matter by ancient atomists - and later scientific models like quantum physics (or atomic physics). The former is a priori reasoning, motivated by abstract (pseudo-)puzzles. It bears no relation to the motivations behind the later scientific models, and any resemblances between the two are accidental and superficial. — SophistiCat
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