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There may be an inverse principle that works in history, in which the measure of one's significance can be determined by the status of one's nemeses.
A new sound generator for high energy pressure pulses is presented which employs the inverse principle of waterhammer called watershock for the generation of water sound.
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Quantitative approaches to information as range also have their origins in the inverse relationship principle.
The inverse range principle states that the more information carried by a proposition, the less likely it is that the proposition is true.
In this case, the more worlds that support a proposition, the likelier the propositions truth, and, via the inverse relationship principle, the less information it carries.
It is here that the inverse range principle is given its first articulation with regard to the informational content of a proposition.
Insofar as they subscribe to the Inverse Relationship Principle, the extensionalist approaches outlined in the previous section can be affected by what has been defined, with a little hyperbole, as the Bar-Hillel-Carnap Paradox (Floridi [2004b]).
By using the semi-inverse variational principle, we obtain soliton solution for the new equation.
Finally, we deduce the exact solutions of the combined ZK-mZK equation via the semi-inverse variational principle.
In the paper, we use the semi-inverse variational principle [62, 63] to obtain the soliton solutions of PDEs.
In this section, by using the semi-inverse variational principle, we seek the soliton solutions of ZK-mZK equation.
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