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Apr 27, 2016 at 7:38 history edited Asaf Karagila CC BY-SA 3.0
Typo.
Apr 27, 2016 at 5:59 history edited Mohammad Golshani CC BY-SA 3.0
added 1924 characters in body
Apr 27, 2016 at 5:20 comment added Mohammad Golshani In Hauser, it is directly proved $\Pi^1_1$-indescribability implies the embedding property.
Apr 27, 2016 at 5:15 comment added Asaf Karagila I referred specifically to compactness, and three other definitions, in my edit.
Apr 27, 2016 at 5:11 comment added Mohammad Golshani Another natural question that can be added is who (and where) proved the equivalence between weak compactness and embedding property. I think the extension property is due to Keisler.
Apr 27, 2016 at 5:09 comment added Asaf Karagila Yes, that is probably what's going to happen later tonight. I've just arrived after two weeks away, and a lot of things need attention.
Apr 27, 2016 at 5:07 comment added Mohammad Golshani Your welcome. Maybe the best thing is to look at Hauser paper I mentioned above and simplify his argument for the case of weakly compact cardinals. I gave the above as it was the simplest way (for me) to give such a characterization.
Apr 27, 2016 at 5:06 comment added Asaf Karagila That's helpful, but actually that is probably the least helpful equivalent here. But it is helpful!
Apr 27, 2016 at 5:03 history answered Mohammad Golshani CC BY-SA 3.0