Could you describe the Transparent Newcomb's problem to me so I'm sure we're on the same page?
Take a suitable description of Newcomb's problem (you know, with Omega and boxes). Then make the boxes transparent. That is the extent of the difference. I assert that being able to see the money makes no difference to whether one should one box or two box (and also that one should one box).
Well, if you know advance that Omega is more likely to do this than it is to impose a dilemma where it will fill both boxes only if you two-box, then I'd agree that this is an appropriate solution.
I think that if in advance you have a flat probability distribution for what sort of Omega scenarios might occur (Omega is just as likely to fill both boxes only if you would two-box in the first scenario as it is to fill both boxes only if you would one-box,) then this solution doesn't make sense.
In the transparent Newcomb's problem, when both boxes are filled...
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