I think that the idea of ‘adding up to normality’ is incoherent, but maybe I don’t understand it. There is a rule of thumb that, in general, a theory or explanation should ‘save the phenomena’ as much as possible. But Egan’s law is presented in the sequences as something more strict than an exceptionable rule of thumb. I’m going to try to explain and formalize Egan’s law as I understand it so that once it’s been made clear, we can talk about how we would argue for it.
If a theory adds up to normality in the strict sense, then there are no true sentences in normal language which do not have true counterparts in a theory. Thus, if it is true to say that the apple is green, a theory which adds up to normality will contain a sentence which describes the same phenomenon as the normal language sentence, and is true (and false if the normal language sentence is false). For example: if an apple is green, then light of such and such wavelength is predominantly reflected from its surface while other visible wavelengths are predominantly absorbed. Let’s call this the Egan property of a theory. A theory would fail to add up to normality either if it denied the truth of true sentences in normal language (e.g. ‘the apple isn’t really green’) or if it could make nothing of the phenomenon of normal language at all (e.g. nothing really has color).
t has the property E = for all a in n, there is an α in t such that a if and only if α
t is a theoretical language and ‘α ‘is a sentence within it, n is the normal language and ‘a’ is a sentence within it. E is the Egan property. Now that we’ve defined the Egan property of a theory, we can move on to Egan’s law.
The way Egan’s law is articulated in the sequences, it seems to be an a priori necessary but insufficient condition on the truth of a theory. So it is necessary that, if a theory is true, it has the Egan property.
If α1, α2, α3..., then Et.
Or alternatively: If t is true, then Et.
That’s Egan’s law, so far as I understand it. Now, how do we argue for it? There’s an inviting, but I think troublesome Tarskian way to argue for Egan’s law. Tarski’s semantic definition of truth is such that some sentence β is true in language L if and only if b, where b is a sentence is a metalanguage. Following this, we could say that for any theory t to be true, all its sentences α must be true, and what it means for any α to be true is that a, where a is a sentence in the metalanguage we call normal language. But this would mean that a and α are strictly translations of one another in two different languages. If a theory is going to be explanitory of phenomena, then sentences like “light of such and such wavelength is predominantly reflected from the apple’s surface while other visible wavelengths are predominantly absorbed” have to have more content than “the apple is green”. If they mean the same thing, as sentences in Tarski’s definition of truth must, then theories can’t do any explaining.
So how else can we argue for Egan’s law?
First, I have met a lot of your "no ones," although they often dress up their dismissals in colorful language. It can be awfully tempting to dismiss "just this one" observation that can destroy an otherwise neat-looking theory, especially when you are invested in it.
Second, there is a difference between saying it does no argumentative work, and that it doesn't do as much as you'd like. The former is false. The latter is a personal problem.
Lastly, to say that all observations are theory laden is not to say that you must handle every level of disagreement at once.
It seems you are making a fairly basic mistake here, assuming that because all observation is theory-laden, that people who have different paradigms cannot communicate. This is easily falsified. If I look up at the night sky and see something that my theories tell me is a "star" and the Cartesian looks up in the night sky and sees something that his theories tell him is a "crystal sphere" we can at least agree that we are both seeing something. We can also agree on the observational properties of the thing: what we observe about that thing. Its the empirical reality that provides a fixed 'normal.'
And if we both have the same beliefs, but I am calling it a star while he is calling it a crystal sphere, then star=crystal sphere. If we do not both have the same beliefs, then one of us will either make incorrect statements about the object we are seeing which can be empirically falsified, or one of us will have a theory that makes a larger number of correct statements about the object than the other.
Minimally, we can point to the thing and say "Hey, let's just agree we are talking about things like that. Okay?" Is there some theory there? Yes. Pointing, for instance, is theory-laden: it doesn't describe anything to a rock. And there might be a being out there, somewhere, that has such a different theory of observation that pointing at something won't work, yet it can still make empirical statements. This doesn't mean that the emprically observed reality is not a fixed normal: it means that getting to that reality is difficult, but fortunately nature did a lot of that work in your DNA already.
You can also frame this as a reductio: if the empirical world is not a 'fixed normal' then which theories best describe reality should be dependent on just those same theories. But they aren't: they are based in whatever observations we note match the predictions (past and present) of those theories. Does this include a theory about how "best describe reality"="predictions match observations"? Yes. Again, we can follow the rabbit hole down as far as you like: we have very good reasons for thinking that predictions that match observations is equivalent to the best available description of reality. And no, I couldn't describe this to a rock. But if you want a theory that can convince a rock... well, I would be interested if you found it, but I doubt you will.
I'm not assuming this, or at least I don't expect that I am, given that I don't think it's true. But the fact that we can communicate also doesn't imply that there is a base observation language which we share and which provides a fixed normal. In other words, there are more than two options here. What would this language look like? It couldn't include references to objective facts, since... (read more)