Sentence examples for calculus of which from inspiring English sources

Either way, say goodbye to Airbnb's nonrefundable fee, the exact calculus of which is maddeningly unspecific — it is "typically 6-126-12% can be higher or lower," according to the website.

But it will be easier, he says, "without having to go through the complicated calculus of which chimps ought to be in the group of 50 to be saved for research".

Newton developed three approaches for his calculus, all of which he regarded as leading to equivalent results, but which varied in their degree of rigour.

In 1889 Bertrand's research on infinitesimal analysis led to his important work, Calcul des probabilités ("Calculus of Probabilities"), which introduced the problem known as Bertrand's paradox concerning the probability that a "random chord" of a circle will be shorter than its radius.

Similarly, Catanuto et al. [5] formulated routing paths as equations of the calculus of variations which state that light follows the path that can be traversed in the least time, i.e., Fermat's principle.

Gibbs sought to convince other physicists of the convenience of the vectorial approach over the quaternionic calculus of William Rowan Hamilton, which was then widely used by British scientists.

Hartley had a warrant for this affirmative approach to languages in his scientific and mathematical training: Newton wrote the Principia in the language of geometry, but the "mathematical principles of natural philosophy" could be equally (and better?) expressed in the "algebraic" language of the calculus — for which there were rival notations.

He had a history of vesical calculus for which he was operated four years back.

We note that the integration by parts technique has been developed and extensively used in the theory of fractional calculus of variations, of which we refer to the monograph of Malinowska and Torres [10].

For convenience, we first present some useful definitions and fundamental facts of fractional calculus theory, some of which can be found in [1, 2].

We introduce a novel methodology based on well-known results on FIFO multiplexing from Network Calculus, by means of which we derive an end-to-end delay bound for tagged flow traffic.