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Stability subgroups are used to define new notions of strength of convergence in the orbit space and of measure accumulation along orbits.
It is shown that measure-theoretic accumulation of the action and topological strength of convergence in the orbit space X/G provide equivalent ways of quantifying the extent of nonproperness of the action.
If enough examples could be obtained, a similar pattern in which the strength of convergence diminishes with phylogenetic distance would be particularly convincing support of Gould's position on adaptive evolution.
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We assessed the strength of these hypotheses of convergence using a broad range of reconstruction methods and tests.
The amount of convergence and therefore the strength of agreement is indicated by a comparison of SD (strength of aggregate judgement) and range (larger ranges being indicative of outliers views).
We feel that a key strength of this study is the convergence of results from 5 qualitatively different methods.
In particular researchers did not use a justification of increased validity when different methods with different strengths offer convergence of findings.
Moreover, the results prove the positive impact of the proposed heuristic operator to harness the strength of all MOO models in both terms of convergence velocity and convergence reliability.
Importantly, these pathways have a high degree of convergence, which has a common consequence; i.e., many modulate synaptic strength and change the coupling between neurons.
Tests of convergence must be performed for the particular values of n, and the range of field strengths of interest.
There is "alot of convergence" about this.
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