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Convergence (of lines of behaviour)
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Ross indexed the following pages under the keyword: "Convergence (of lines of behaviour)".


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1952
Summary: On the operation that brings the representative point to a particular initial state. 3846, 4628
Convergence (of lines of behaviour)
Independence and convergence
Independence types of
Information convergence and
Invariant three types
3792 3793

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1954
Convergence (of lines of behaviour) in random transformation
Information in random machine
Transformation random
Variety and random transformation
4974 4975

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1955
Summary: Simplification by running together, or deleting, the elements of time. 5165, 5245
Summary: "Loss of control" in set theory. 5155
Control in set theory
Convergence (of lines of behaviour) loss of control
Derivative and set theory
Information non-transmission
5152 5153

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1958
Convergence (of lines of behaviour) quantity of
5804 5805

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1961
Summary: I read the riddle of [Pavlov's] page 197. 6338
Summary: Clear example of how a Newtonian system, with no convergence by Liouville, may show strong convergence if seen by a simpler observer. 6627
Convergence (of lines of behaviour) and Liouville's theorem
Liouville's theorem effect of simplifying
Pendulum Lotka's set
6320 6321
Summary: Construction to get many compact confluents. 6347, 6362.9
Dispersion small confluents
Summary: Convergence to equilibrium in Markov chain.
Convergence (of lines of behaviour) Markov non-convergence
Equilibrium even distribution, Markov
Markov process / chain convergence (or bunching)
6344 6345

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1962
Summary: When [x'=Φ(x)], no convergence anywhere implies div Φ=0 everywhere.
Convergence (of lines of behaviour) and [div F (=?F)]
Divergence in phase-space
Stability and [?F]
Uncertainty analysis of 1,m
Complexity of basic assumptions
6386 6387

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1967
Summary: When a mapping operates (a state-determined system) either: activity goes down or internal pattering increases. 6850, 6835. Examples: 6854
Summary: Under any (one) sequence of mappings either activity decreases or internal patterning increases. 6777
Convergence (of lines of behaviour) random
Entropy rate of fall
Mapping random, convergence
6774 6775
Summary: Thinly connected nets converge faster. If... Nothing can be inferred about two being easier than three unless we add an assumption about the zeroness of higher order interactions (independence of higher order probabilities.)
Convergence (of lines of behaviour) in net
Mapping convergence in net
Network convergence in
6802 6803

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