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This step can be generalized by the application of all moment generating functionals, yielding q − n − 1 ( a K n ( f Ω ) + b q − 2 K n + 2 ( f Ω ) ) = c K n ( f Ω ) + d K n + 2 ( f Ω ) + e K n + 4 ( f Ω ).
This defense may be generalized by claiming that intuition is self-supporting insofar as the general claim that intuitions provide prima facie justification for belief in their contents is itself intuitive.
This condition can be generalized by relaxing the assumption of normality for fuzzy sets.
The reference selection can be generalized by a linear transformation similarly as in Section 2.2.2.
This combination process, called unconstrained fibring, can be generalized, by allowing C1 and C2 to share some connectives.
The concept of hypergraph can be generalized by allowing hyperedges to become nodes/vertices.
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For the general cases of constant CNNs, Theorem 2.2 is generalized by Lemma 2.11 and Theorem 2.13.
The results of this work have been generalized by Bharucha-Reid [1, 7] on a general probability measure space.
This idea has been generalized by considering arbitrary preference relations between models of sets of premises.
The dilemma was generalized by William Rowe (1975).
These notions were generalized by Karapınar and Samet [2].
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