Ideas can never be proven or falsified for that matter. But they have their use: be a guideline for our living. This is where Kant's famous practical philosophy stems from.
Ideas can never be proven or falsified for that matter. But they have their use: be a guideline for our living. This is where Kant's famous practical philosophy stems from.
As an aside, his proof that a world of objects-in-themselves exists at all is incredibly interesting and provides what in my view has been one of the only compelling answers to the radical skepticism of Hume (the idea that we cannot prove the existence of an external world).
The idea of superposition prior to measurement is different than an objective reality not existing at all. In quantum mechanics prior to measurement you have kind of a probabilistic terrain of possibilities, one of which is seen upon measurement. Solving the Schrodinger equation gives you this probability distribution in the form of a wave function - if there were no reality prior to measurement, then it would not be meaningful to talk about a probability distribution prior to measurement.
And this is also only one philosophical interpretation of quantum mechanics, specifically the Copenhagen interpretation. There are other interpretations that say that that a determinate reality does exist before measurement but the only way that we can understand that reality is probabilistically.
But all interpretations of quantum mechanics presuppose the existence of reality - whether it be of the determinate or indeterminate sort.
I'm not arguing that information doesn't exist, that would be silly. My point is that perception (which requires interaction) is impossible without becoming part of the system you are perceiving. Different observers will produce different combined systems, and thus the thing being observed is to some degree inherently subjective. Like I said, the magnitude of this effect is debatable, but that it exists is unquestionable.
So the definition of objectivity I'm using does not contain a notion of determinacy, of having a 'definite' state. I'm saying that we know reality exists, but nothing at all about the indeterminate or determinate nature of that reality.
So in a way, Kant's philosophy harmonizes with quantum mechanics instead of contradicting it. In Kant's proof, in fact, we know that independent reality exists while simultaneously limiting what we can know about it - much like QM.
Look at a thing on your desk. You are having a sensation of light and colour. Kant calls this raw pixel level sense data "sensibility".
Now as well as just seeing pixels you can distinguish the thing you are looking at as an individual object, with certain dimensions and in a certain location. Kant calls this processed spatiotemporal data "intuition".
Now you may also recognise the object you are looking at as being "a stapler" and you may recognise it as being on your desk and as belonging to your friend who's lent it to you. Kant calls this abstract data "concept" (also called "idea" as in the OP).
Now. If you're doing Science then you'd better have intuitions corresponding with all your concepts otherwise you're just making stuff up without actually looking at the world. But unfortunately there's a limit to how much we can observe in the world and we are greedy so we start coming up with judgements about concepts that do not correspond to any intuitions. E.g. "The universe is a simulation". In the Critique of Pure reason the central question is how any such judgements can be true (hint we think that some are true: Pythagoras's theorem is a judgement about all triangles, and so we think it is true for some triangles we have never seen). If you think this is a worthwhile question you might like to read Kant.
A Kantian reply to the blog post linked above would be that if the universe is a simulation then we can't even be sure that the laws of mathematics or geometry hold outside of it, because these laws are added by our brains when we turn "sensibility" into "intuition".
If it seems silly to you that the laws of mathematics or geometry might be all in our heads, then you are what Kant calls a "Transcendental Realist". If it seems natural to you that the laws of mathematics and geometry are all in our heads and that this is what allows those laws to be true of every object we see, then you are what Kant calls "a Transcendental Idealist".
If we're being Transcendental Realists then it makes sense to collect empirical data to settle whether the universe is a simulation or not. If we're being Transcendental Idealists, then the empirical data we collect has absolutely no bearing on the question.
You are a Transcendental Realist if you think this "view" of an apple comes from a system, your brain, which itself is based 100% in reality...the reality that contains "real" apples, perhaps on a table at work, which can be confirmed by consensus of coworkers. The consensus and coworkers are also 100% based in reality, if you believe this way. This theory is based on what Kant called a posteriori knowledge, or knowledge after observation.
If you are a Transcendental Idealist, you will know that the internal, mind's eye view of the apple makes it real. You will also know other "things" in your "real world" view have little or no bearing on your internal view. Things out here in the real world are mutable, in other words, and are undergoing a constant change by everyone's view (or just your view, in some variations) of their/your internal realities. i.e. all of this stuff is just brought into being by your consciousness. This "ability" is a priori knowledge, or knowledge that comes from reasoning.
I would propose this reality is actually a mix of the two, where both work in union, in a decidedly meta a priori way, to render reality as we see it. It is not a simulation and it is simulation-like at times, in other words. It's a hybrid consciousness!
Random, and irrational, but figured I'd share.
In that case the statement "if $assumptions, then $conclusion" is objectively true.
But the insight that underlies the claim that one cannot falsify a belief is that true logical inconsistency is rare, and cannot be generated at all from empirical data. This is because what might have seemed inconsistent can always be made consistent by adopting or rejecting other auxiliary hypotheses. WVO Quine, in my view, showed this the most persuasively. So accepting or rejecting beliefs becomes a far more sophisticated exercise in choosing among competing systems of interlocking beliefs--a decision that is not easily reduced to simple logical operations.
Now you could argue that a majority of non religious western philosophers agree with the excluded middle, but that's a fairly weak argument.
PS: Read some of the crap that showed up from poor understanding of Quantum Mechanics.
> you could argue that a majority of non religious western philosophers agree with the excluded middle, but that's a fairly weak argument.
But perhaps pretty strong when my claim was only that it is "widely accepted." :) At any rate, no need to argue further about what "most" people believe. I just wanted to make it clear that, at least in the philosophical circles I'm familiar with, the law of the excluded middle is almost universally accepted.
Definitely. And alarmingly so. The unsettling fact is that I don't feel like I have any idea at all whether most people believe in things like the law of the excluded middle--despite the fact that I'd be hard pressed to come up with a proposition that is more basic to my own view of the universe, or that of virtually everyone I know (including both people I know personally, and people whose work I've read).
The world is really big.
As, for that matter, does fuzzy logic, insofar as one defines "true" as "has a non-zero truth value".