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analysisAdds or changes evolution analysis tools, e.g., `WolframModelEvolutionObject` propertiesfeatureNew functionality, or change in existing functionality
We can prove that a system is not terminating (as a multiway system) if there exists a subhistory e such that its initial state e[0] is isomorphic to a subset of its final state.
We should be able to use this to prove that some systems are non-terminating, and implement a property "TerminatingQ" which would check for that.
False if the property specified above is satisfied.
Missing["Unknown"] if neither.
Additional context
This is an idea from Jonathan Gorard mentioned in the context of combinators.
The text was updated successfully, but these errors were encountered:
maxitg
added
feature
New functionality, or change in existing functionality
analysis
Adds or changes evolution analysis tools, e.g., `WolframModelEvolutionObject` properties
labels
Nov 4, 2020
analysisAdds or changes evolution analysis tools, e.g., `WolframModelEvolutionObject` propertiesfeatureNew functionality, or change in existing functionality
The problem
We can prove that a system is not terminating (as a multiway system) if there exists a subhistory
e
such that its initial statee[0]
is isomorphic to a subset of its final state.We should be able to use this to prove that some systems are non-terminating, and implement a property
"TerminatingQ"
which would check for that.Possible solution
More specifically, it will return:
True
if the termination reason is"FixedPoint"
.False
if the property specified above is satisfied.Missing["Unknown"]
if neither.Additional context
This is an idea from Jonathan Gorard mentioned in the context of combinators.
The text was updated successfully, but these errors were encountered: