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We prove that the solution of certain linear stochastic differential
equations in Hilbert spaces, namely those with bounded operators as well as the
conservative stochastic Schr"odinger equations, can be obtained - along the
lines of the Lie-Trotter product formula from semigroup theory - by splitting
the equation into a deterministic'' and a stochastic’’ part and alternately
applying the corresponding solution flows in an iterative manner to the initial
value.

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