“…Proposition Let the filtration be the augmented filtration generated by some Brownian motion. - (i)(Schroder & Skiadas, , theorem 1) When either , or , for any such that for all , there exists a unique such that for every .
- (ii)(Xing, , propositions 2.2 and 2.4) When , for any such that , there exists a unique of class (D).
For general filtration , - (iii)(Seiferling & Seifried, , theorems 3.1 and 3.3) When , or ...
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