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A set which is connected but not simply connected is called multiply connected. A space is n-multiply connected if it is (n-1)-connected and if every map from the n-sphere ...
The extension ring obtained from a commutative unit ring (other than the trivial ring) when allowing division by all non-zero divisors. The ring of fractions of an integral ...
The ring of fractions of an integral domain. The field of fractions of the ring of integers Z is the rational field Q, and the field of fractions of the polynomial ring ...
A ring of fractions that coincides with the localization with respect to the set of all non-zero divisors.
Ramanujan developed a number of interesting closed-form expressions for generalized continued fractions. These include the almost integers ...
Let any finite or infinite set of points having no finite limit point be prescribed and associate with each of its points a principal part, i.e., a rational function of the ...
The number q in a fraction p/q.
A proper fraction is a fraction p/q with p,q>0 such that p/q<1. A fraction p/q>1 is called an improper fraction.
The number p in a fraction p/q, i.e., the dividend.
An archaic term for a continued fraction.
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