Speaking of which, I am getting might stuck on this proof. I came up with this one approach which totally destroyed a problem I thought was hard --- relating the more algebraic presentation of the bunched additive implication to the more modal presentation of it. The approach is very simple once you get it going; all the action happens inside the logic itself, and you just turn the crank of cut elimination to do the heavy lifting. But then I slowly realized the ostensibly easy, already solved problem --- relating the classical modal calculus to the intuitionistic one --- is still very hard in this setting. Grr.
Speaking of which, I am getting might stuck on this proof. I came up with this one approach which totally destroyed a problem I thought was hard --- relating the more algebraic presentation of the bunched additive implication to the more modal presentation of it. The approach is very simple once you get it going; all the action happens inside the logic itself, and you just turn the crank of cut elimination to do the heavy lifting. But then I slowly realized the ostensibly easy, already solved problem --- relating the classical modal calculus to the intuitionistic one --- is still very hard in this setting. Grr.
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