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I didn't see anybody in this thread refute why Darse's strategy does not apply here. People just gave what they would do, but without much explanation for why (mathematically as opposed to opinion).

BB should be calling w/ any two right here (granted people do not always do what they are supposed to).

Don't have a lot of time right now to think this through and give a better reply but I'd sure like to see a math guy go to town on this one. IMO disproving my claim that this apply's to an SNG is the same as disproving Darse's claim that it applys to a MTT. The principles are the same (huge pot odds, waiting for the money, you bust your dead etc).

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I'm right there with you Degen. I would like to see it proved or disproved as well.

Here is something I was thinking about as far as this concept in MTT v. STT goes. Unless the MTT is very small, or every table on the bubble is observed by each participant, the avg. size stack that busts may not be paying much if any attention to what's happening with the short stack, which is massively +EV for the shorty's survival. However, in a STT that shorty is sitting right there, and everyone knows it. It's the fundamental reason we're able to abuse the bubble so effectively, but it also means that we are unlikely to reap the same benefits Darse writes about.