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T. Hua, 2015, CenturyLink acquires Orchestrate 54. to enhance cloud platform with new. T. Hua, 2015, Nokia’s ambitions could crack under integration pressure, Wall. H. Donker & S. Zahir, 2008, Takeovers, corporate control, and return to target. Journal of Accounting and Taxation, 6:30â€“37; S. Snow, 2013, How to avoid aÂ .
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A question about Modern Axiomatic Set Theory

I’m reading the following book, and I’ve just reached the beginning of Chapter 11:

Now I’m trying to prove two theorems of ZFC (Alexandrov and König), but I’ve no idea how to work with the notation in $M A S T$ and what the appropriate way of proving them would be. Could anyone help me with this?

I’m going to assume that you are referring to Mac Lane’s axiomatization of set theory in the second edition of his book (or else that you are referring to a course that used that edition).
The language of first-order set theory is just the language of set theory together with a binary predicate symbol $\in$. König’s and Alexandrov’s theorems appear in Chapter 8 (“Axiom of Choice”) and in Chapter 9 (“Axiom of the Well-ordering Property of $\Bbb R$”), respectively, of Mac Lane’s book. The proof of both theorems is found in Chapter 11 (”
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