=+Prove by induction that the W(r) for dyadic t have the finite-dimensional distributions prescribed for Brownian motion.

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=+Prove by induction that the W(r) for dyadic t have the finite-dimensional distributions prescribed for Brownian motion. Now construct a Brownian motion with continuous paths by the argument leading to Theorem 37.1. This avoids an appeal to Kolmogorov's existence theorem.

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