On 25 Dec 2013, at 23:54, LizR wrote:

Arithmetical reality theories like comp and Tegmark's MUH assume that the only things that exist are those that must exist (in this case some simple numerical relations). This seems to me to be a good starting hypothesis - show that some specific thing must exist, such as the facts of simple arithmetic, and see what happens. Descartes tried this when he started with his own thoughts (i.e., as we generally assume, with the idea of computation). Which is pretty darn close to assuming just abstract relations exist...

My favourite answer to the question "Why is there something rather than nothing?" is "There isn't!"

Hmm... You still have to assume something, like 0 and its successors, or the empty set + some operation adding sets from it (like reflexion and comprehension), etc.

Logicism has failed. you can't prove the existence of zero in logic, still less of the successors and the laws to which they obey.

Nothing *primitively* physical?   Then I can be OK.

Bruno





(See "Theory of nothing" for more details.)


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http://iridia.ulb.ac.be/~marchal/



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