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Market prices are often modelled as a random walk, meaning that each price movement is independent of the last (ie the price movement is driven by white noise) - this doesn't mean we know its probability distribution and it certainly wont be uniform, it is probably closer to gaussian.
You are right. It is probably as long ago since I read A Random Walk Down Wall Street as it is since I first encountered this problem. If I recall correctly the randomness he was modelling was based purely on a 50% chance that the next move would be up or down 1 unit from where it currently is, similar to walking, which is where the title obviously comes from.