Whether there is a process whose analysis of one part does not allow predicting the next part.
Brownian motion.
OK. You can't build a system of games on this process, in which one side of the players constantly (statistically) wins and the other side loses?
Hi.
I suggest that the esteemed community come up with a process that cannot be predicted (so that no money can be made on this prediction). At the same time, the process should not have stationary stat-characteristics over time.
First a trend of indefinite length in an indefinite direction, then a flat of indefinite length and further in a circle )))). Now a question - how can I predict the beginning and the end of a trend and a flat? And the direction of the trend?
OK. You can't build a system of games on this process, where one side of the players constantly (statistically) wins and the other side loses?
I don't think you can.
Hi.
I suggest that the esteemed community come up with a process that cannot be predicted (so that no money can be made on this prediction). At the same time, the process should not have stationary stat-characteristics over time.
Failure to predict does not mean it is not a process.
Hi.
I suggest that the esteemed community come up with a process that cannot be predicted (so that no money can be made on this prediction). At the same time, the process should not have stationary stat-characteristics over time.
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Hi.
I suggest that the esteemed community come up with a process that cannot be predicted (so that no money can be made on this prediction). At the same time, the process should not have stationary stat-characteristics over time.