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In anticipation of things to come, these orderings are germinal versions of the kinds of semantic hierarchies that will be used in this project to define the ''ontologies'', ''perspectives'', or ''world views'' corresponding to individual interpreters.
In anticipation of things to come, these orderings are germinal versions of the kinds of semantic hierarchies that will be used in this project to define the "ontologies", "world views", or "perspectives" corresponding to individual interpreters.
When it comes to discussing the stability properties of dynamic systems, the sets that remain invariant under iterated applications of a process are called its "attractors" or "basins of attraction".
When it comes to discussing the stability properties of dynamic systems, the sets that remain invariant under iterated applications of a process are called its ''attractors'' or ''basins of attraction''.
More care needed here. Strongly and weakly connected components of a digraph?
'''Note.''' More care needed here. Strongly and weakly connected components of digraphs?
The dynamic realizations of the sign relations A and B augment their semantic equivalence relations in an "attractive" way. To describe this additional structure, I introduce a set of graph theoretical concepts and notations.
The dynamic realizations of the sign relations <math>L(\text{A})\!</math> and <math>L(\text{B})\!</math> augment their semantic equivalence relations in an “attractive” way. To describe this additional structure, I introduce a set of graph-theoretical concepts and notations.
<pre>
The "attractor" of X in Y.
The "attractor" of X in Y.
