Sentence examples for the calculus from from inspiring English sources

In a series of textbooks published in the middle of the century, the Swiss mathematician Leonhard Euler systematically accomplished the separation of the calculus from geometry.

Ill feelings between Newton and Leibniz had been developing below the surface from even before Huygens had died in 1695, and they finally came to a head in 1710 when John Keill accused Leibniz in the Philosophical Transactions of having plagiarized the calculus from Newton and Leibniz, a Fellow of the Royal Society since 1673, demanded redress from the Society.

Fong exposes the unscientific and radical nature of the policy but does not go as far as some Chinese intellectuals in displaying the calculus from the perspective of the Chinese Communist Party.

"Ten or so years ago, I just removed all the calculus from it and said, 'I'm just going by director,'" said the actor, who himself harbors ambitions to direct.

This failure appears to have diverted his interest in mathematics away from the calculus for some time, for the mathematical lectures he registered during this period mostly concern algebra.

The second epsilon theorem shows that any detour through the epsilon calculus used to derive a theorem in the language of the predicate calculus from axioms in the language of the predicate calculus can also be avoided.

Order of the derivatives in the fractional calculus might be any real number which separates the fractional calculus from the ordinary calculus where the derivatives are allowed only positive integer numbers.

Gödel's short note is important for starting the fruitful practice of axiomatizing modal systems separating the propositional calculus from the strictly modal part, but also for connecting intuitionistic and modal logic.

Thus, set theory has become the standard foundation for mathematics, as every mathematical object can be viewed as a set, and every theorem of mathematics can be logically deduced in the Predicate Calculus from the axioms of set theory.

A second geometrical inspiration for the calculus derived from efforts to define tangents to curves more complicated than conics.

The calculus developed from techniques to solve two types of problems, the determination of areas and volumes and the calculation of tangents to curves.