>>17183
I just said it's not supposed to be empirical. Do you not understand the difference between rationalism and empiricism? Between a priori and a posteriori? 'Cause those distinctions are pretty damn important.
>>17203
Except that it totally does. If you have two physical objects and you acquire one more physical object, mathematics tells you that you now have three physical objects, by the definition of what those numbers mean.
In the same way, Austrian Econ gives you certain analytically true ceteris paribus statements about what exchange.
>>17206
Austrian Economics is a particular field of Praxeology,
Which is a particular field of Logic
Which is a particular field of Mathematics.
Mathematics contains Logic
Logic contains Praxeology
Praxeology contains Austrian Economics
Therefore Mathematics contains Austrian Economics.
>>17210
>Here's an a priori argument: Pies always defy gravity and float off into space after you cook them.
That's not an argument; it's an assertion. One that hasn't been supported in any way. Thus, I can dismiss it simply because you haven't given any reason to believe it.
Furthermore, it doesn't express its claim in terms of the definition of the words it addresses, so it isn't an a priori claim. You've simply asserted that an observable event occurs. That puts it in the realm of a posteriori claims.
An a priori claim would be: "there are no square circles." I know that because of the definitions of what "squares" and "circles" are. I don't have to make a single observation, much less scan the entire universe, to prove that the claim is true. The claim is beyond the requirements of falsification. Anyone claiming to have observed a square circle is simply wrong, no matter how convincing their "peer-reviewed" study looks.
You may benefit tremendously from learning about the difference between these things. I would recommend a studying it more deeply than scanning a Wikipedia article.
Each of your respective misgivings about Austrian Economics stem from a profound misunderstanding of the nature and structure of logic. This is information that unfortunately isn't taught in schools unless you sign up for obscure classes, so I can't fault any of you too much for being uninformed. I've studied Mathematics, Logic, Philosophy, and Science, particularly with relation to each other, in university; I can't reasonably expect you to have the same understanding (and please don't take that as condescension; I'm simply admitting to being a nerd). I can only suggest respectfully that you have much to gain from doing some research on the topic rather than asserting a vociferous opinion while remaining in this state of ignorance.