It's true because things in such situations behave in such ways. I don't know why this is supposed to entail laws-as-habits. — Michael
I'm not the one saying that physical laws are habits, so I don't know why you're asking me. — Michael
If there are no real tendencies or habits that govern things in such situations, then what constrains them to behave in such ways? — aletheist
If laws of nature are not real tendencies or habits, then what are they?
The fundamental behaviour of things is, by definition, fundamental. There is no further explanation. — Michael
As I said in my first post, there is just the behaviour of things and our descriptions of such behaviour. There's no need to posit some extra thing which is the "law". If something is to be called a "law", then it's one of these things. — Michael
The fundamental behaviour of things is, by definition, fundamental. There is no further explanation. — Michael
You do not think that the remarkably consistent behavior of things calls for an explanation? If not, why not?
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You do not think that questions like why things behave as they do and why this behavior is so consistent are worth exploring? We should just accept them as brute facts and not inquire further? — aletheist
Because the fundamentals are, by definition, fundamental. — Michael
... I think it far simpler to just accept the behaviour itself as fundamental. — Michael
For the record, I am skeptical of laws of nature. I prefer dispositions and powers. Laws of nature are mathematical abstractions based upon these things. — darthbarracuda
I think that what you call dispositions and powers - i.e., what I call tendencies and habits - are the laws of nature. Mathematical abstractions are what we use to represent them, perform calculations in accordance with them, etc. — aletheist
It therefore remains that the question that the OP is asking cannot be answered until someone presents a concrete law of nature. If nature can be best described as tendencies or habits that are somewhat repetitive or habitual then that is all there is. Everything is subject to unexpected, ambiguous, unanticipated changes. There is no fully repetitious or predictable event and therefore no law that can precisely define such events. There is a huge gap between some theoretical notion of general behavior vs actual behavior as it unfolds.Useful mathematical equations are not actual laws of nature, but that simple fact does not tell us that there are no laws of nature. — Querius
I like your circle metaphor. However, how does one get from “unlawfulness” to a (perfect) circle? — Querius
Also I don’t see how the circle metaphor elucidates the existence of various fundamental constants, which could have been very different; see the multiverse hypothesis. — Querius
The fundamental behaviour of things is, by definition, fundamental. There is no further explanation. — Michael
Suppose that I am holding a stone. If I were to let go of it, then it would fall to the ground. This proposition is true, regardless of whether I ever actually let go of the stone. It expresses a tendency or habit - a conditional necessity - that really governs the stone's behavior in an inexhaustible continuum of possible cases, so it is not reducible to any actual occurrence or collection thereof. — aletheist
Does an ever-changing universe (cyclic or progressively expanding) have bearing on the idea that physical processes determine the laws and not vice versa? If the universe is ever-changing, and processes determine the laws, would that not necessarily result in ever-changing laws — contrary to what we find? — Querius
As I have noted before, the perfect circle can be real, just not actual. — aletheist
The analogy referred to a spinning circle, and by this description, "spinning" implies necessarily that it is actual. Therefore the analogy refers to an actual circle, which according to your statement above, cannot be a perfect circle. However, the description in the analogy described the spinning circle in a way which could only refer a perfect circle. Therefore the situation described by the analogy is impossible, contradictory. — Metaphysician Undercover
Which is what spinning a circle (or talking about rotational symmetry) illustrates. You can spin until you create a circle. But continuing to spin then doesn't make any actual difference. Once action has expressed its limit, further action doesn't change anything. — apokrisis
Yes, but logically speaking the possibilities are that the tendency of nature to form habits is universal and invariant or that the tendency of nature to form habits is not universal and invariant, no?
And actually prior to the logical possibilities regarding the tendency of nature to form habits are the logical possibilities that the behavior of nature is simply universal and invariant or that nature tends to forms habits and hence its behavior at the most fundamental levels evolves, or that nature at the most fundamental levels behaves arbitrarily and the fact that there are observations that seem to show the contrary is a matter of pure chance. — John
Law, as commonly used, implies an invariance... — Rich
Wouldn't further spin increase the rate of spin? Do you think that the rate of spin is not an actual difference? If not, then there is no difference between spinning and not spinning either. Your statement seems to imply that there is no difference between a static circle and a spinning circle. But surely there must be, and if there is a difference between these two, then the rate of spin is also a difference which needs to be considered. — Metaphysician Undercover
It is the law that there is an irreducible degree of lawlessness in the world. It is simply a corollary of the fact that classicality can fulfill its determinstic desires to the degree it makes any real difference. — apokrisis
Quantum physics is a new way of thinking about the behavior of fields and matter, but much is still left to be discovered and understood. It doesn't appear to be absolute or final, and it appears to be evolving. Beyond this, it appears to be practical for certain types of applications. — Rich
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