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however, there are no finite "t"-transitive grafos of degree 3 or more for "t" ≥ 8.
however, there are no finite "t"-transitive graphs of degree 3 or more for "t" ≥ 8.

in the case of the degree being exactly 3 (cubic symmetric grafos), there are none for "t" ≥ 6.
in the case of the degree being exactly 3 (cubic symmetric graphs), there are none for "t" ≥ 6.

the result of a cluster of measurements intended to determine the truth value of proposition "e", is just as in the classical case, a probability distribution of truth values t and f. say the probabilities are "p" for t and "q" = 1 - "p" for f. by the previous section "p" = tr("s" "e") and "q" = tr("s" ("i"-"e")).
the result of a cluster of measurements intended to determine the truth value of proposition "e", is just as in the classical case, a probability distribution of truth values t and f. say the probabilities are "p" for t and "q" = 1 − "p" for f. by the previous section "p" = tr("s" "e") and "q" = tr("s" ("i" − "e")).