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On the Theory of Infinite Step Processes of Sequential Decision Making (an open question)
Research Proposal
An open question
Boris I. Model
added an update
Dear Researcher,
Time to make a report about an advancement in a solution and to apply for the prize is over.
Till now no new advancement in the solutions of the unsolved questions of the project has been known me.
Hopefully a desire to solve unsolved questions is strong enough by itself.
So the research continues.
Sincerely,
Boris I. Model
Toronto (Ontario, Canada)
June 1, 2019
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Boris I. Model
added an update
To the Researcher
To the researcher who will be the first to advance far enough in the solution of one the unsolved questions of this project and till May 31, 2019 will have a talk in one of the Set Theory seminars or conferences listed in
https://settheory.mathtalks.org
I will be ready to pay 300 US Dollar as a sort of prize (for example, via Western Union; in case if there are several researchers or researches I will be ready to pay only once to the researcher or for the research which will be the first known me).
I am not a rich man but thanks G-d I can afford this gift both for the researcher and for myself also (at least once in seventy years).
Boris I. Model
Fremont (California, US)
January 31, 2019
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Boris I. Model
added an update
Dear Researcher,
Starting from 1970 I have been keen on different topics of actually the same subject,
THE THEORY OF INFINITE STEP PROCESSES OF SEQUENTIAL DECISION MAKING: Games of Search and Completion (they were subsequently also called Boris Model Games); Infinite Step Processes of Sequential Decision Making; Differential Games as Infinite Step Processes of Sequential Decision Making.
I was lucky to solve some questions, but many others I couldn’t solve. I am deeply convinced that their solution is in the field of SET THEORY.
I think you might be interested in this subject and solve some of the unsolved questions (see project references).
Sincerely,
Boris I. Model
Toronto (Ontario, Canada)
January 4, 2019
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Boris I. Model
added 2 project references
Boris I. Model
added a project goal
Further research in
Games of Search and Completion (they are also called Boris Model Games);
Infinite Step Processes of Sequential Decision Making;
Differential Games as Infinite Step Processes of Sequential Decision Making.
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