Where results make sense

About us   |   Why use us?   |   Reviews   |   PR   |   Contact us

Topic: Q-series

    Note: these results are not from the primary (high quality) database.

Ads by Google

In the News (Thu 24 Dec 09)

Northern Trust

Marvin Harrison

Peter Chernin

Gary Locke

Match Play

Penelope Cruz

Mickey Rourke

AR Rahman

Danny Boyle

Hugh Jackman

Definitive stamp - Wikipedia, the free encyclopedia A definitive postage stamp is a regular issue stamp that is part of a definitive issue or definitive series consisting of a range of denominations sufficient to cover all postal rates usefully. An exception would be the death of a monarch, necessitating a new definitive series for the new ruler. This Prominent Americans series stamp of the US, from 1968, features Oliver Wendell Holmes. en.wikipedia.org /wiki/Definitive_series   (539 words)

Laurent series - Wikipedia, the free encyclopedia Two such formal Laurent series may be added by adding the coefficients, and because of the finiteness of the negative-degree coefficients, they may also be multiplied using convolution of the coefficient sequences. into the series for the exponential function, we obtain its Laurent series which converges and is equal to f(x) for all complex numbers x except at the singularity x=0. More generally, Laurent series can be used to express holomorphic functions defined on an annulus, much as power series are used to express holomorphic functions defined on a disc. en.wikipedia.org /wiki/Laurent_series   (981 words)

Divergent series - Wikipedia, the free encyclopedia The subject of divergent series, as a domain of mathematical analysis, is primarily concerned with explicit and natural techniques such as Abel summation, Cesàro summation and Borel summation, and their relationships. Summation of divergent series is also related to extrapolation methods and sequence transformations as numerical techniques. The divergence of the harmonic series was proved by the medieval mathematician Nicole Oresme. en.wikipedia.org /wiki/Divergent_series   (371 words)

World Series - Wikipedia, the free encyclopedia The Series winner is determined through a best-of-seven playoff (except in 1903, 1919, 1920 and 1921 when the winner was determined through a best-of-nine playoff) and is awarded the World Series Trophy, as well as World Series rings. One of these series at the end of 1903 was a meeting between the two pennant winners and is known as the 1903 World Series. The World Series is the championship series of Major League Baseball in the United States and Canada, the culmination of the sport's postseason each October. en.wikipedia.org /wiki/World_Series   (2826 words)

Television program - Wikipedia, the free encyclopedia A television series that is intended to air a finite number of episodes is usually called a miniseries or serial (although the latter term also has other meanings). While television series appearing on TV networks are usually commissioned by the networks themselves, their producers earn greater revenue when the program is sold into syndication. Older American television shows began with a title sequence, showed opening credits at the bottom of the screen during the beginning of the show, and included closing credits at the end of the show. en.wikipedia.org /wiki/Television_series   (1526 words)

Taylor series - Wikipedia, the free encyclopedia If this series converges for every x in the interval (a − r, a + r) and the sum is equal to f(x), then the function f(x) is called analytic. He found a number of special cases of the Taylor series, including the Taylor series for the trigonometric functions of sine, cosine, tangent and arctangent, and the second-order Taylor series approximations of the sine and cosine functions, which he extended to the third-order Taylor series approximation of the sine function. The Taylor series, power series, and infinite series expansions of functions were first discovered in India by Madhava in the 14th century. en.wikipedia.org /wiki/Taylor_series   (1058 words)

Actinide Series Actinide Series are atomic numbers 89 through 103, in the group IIIb of the Periodic Table. 142.23.40.11 /elem/actinide.html   (1058 words)

GP2 Series - Wikipedia, the free encyclopedia The GP2 Series car is to be used by all of the teams in the 2005 season, and features a Dallara chassis powered by a V8 Renault engine and Bridgestone tyres. GP2 Series, GP2 for short, is a form of motor racing introduced in 2005 following the discontinuation of the long-term Formula One 'feeder' sport, Formula 3000. The slick tyres that the series will use will again be supplied by Bridgestone, the slick tyres allow for far higher grip levels, since the contact area of the tyre with the track surface will not be inhibited. en.wikipedia.org /wiki/GP2_Series   (920 words)

Ali Imran - Wikipedia, the free encyclopedia Ali Imran is a fictional spymaster and the protagonist of the Imran Series of Urdu spy novels by Ibn-e-Safi. Imran is fiercely patriotic and has no qualms about doing anything whatsoever to protect his country, which is never named in any of the books. Imran dresses eccentrically; for example, he might wear a pink coat, with a light green shirt, a yellow necktie, white pants, and a purple flat hat with a red rose in it. en.wikipedia.org /wiki/Ali_Imran   (1310 words)

Series 60 Platform Series 60 Platform is a feature rich software product for smartphones, including a ready-made user interface that can be customized to suit different needs, and a rich set of applications. Series 60 will extend to both volume mid-range and high-end categories, becoming a truly scalable platform. The Series 60 Platform, built on the Symbian OS, is currently the leading smartphone platform in the world. www.series60.com   (1310 words)

Eggerland series - Wikipedia, the free encyclopedia The Eggerland series is a confusing one since many games were only released in Japan and some only in the West. A level from the first game in the series Eggerland Mystery, which was released on the MSX. Eggerland 2 and the FDS game Eggerland are identical, though gameplay moves slightly faster in the FDS game. en.wikipedia.org /wiki/Eggerland_series   (2533 words)

Hypergeometric series - Wikipedia, the free encyclopedia Applications of hypergeometric series includes the inversion of elliptic integrals; these are constructed by taking the ratio of the two linearly independent solutions of the hypergeometric differential equation to form Schwarz-Christoffel maps of the fundamental domain to the complex projective line or Riemann sphere. Thus, by convention, the use of the term hypergeometric series is usually restricted to the case where the series defines an actual analytic function with a non-zero radius of convergence. In mathematics, a hypergeometric series is a power series in which the ratios of successive coefficients k is a rational function of k. en.wikipedia.org /wiki/Hypergeometric_series   (1030 words)

FIFA - Wikipedia, the free encyclopedia FIFA has a 50% representation on its board (four representatives); the other four are provided by the football associations of England, Scotland, Wales, and Northern Ireland, in recognition of the British nations' unique contribution to the creation and history of the game. FIFA announced in April 2004 that it is expecting to earn $144 million profit on $1.64 billion in revenue between 2003 and 2006 (the 4 year cycle including the 2006 World Cup). FIFA awards, each year, the title of FIFA World Player of the Year to the most prestigious player of the year, as part of its annual awards ceremony with also recognises team and international football achievements. en.wikipedia.org /wiki/FIFA   (1437 words)

Series (mathematics) - Wikipedia, the free encyclopedia In mathematics, a series is often represented as the sum of a sequence of terms. Series may be finite, or infinite; in the first case they may be handled with elementary algebra, but infinite series require tools from mathematical analysis if they are to be applied in anything more than a tentative way. Series for the expansion of sines and cosines, of multiple arcs in powers of the sine and cosine of the arc had been treated by Jakob Bernoulli (1702) and his brother Johann Bernoulli (1701) and still earlier by Viète. en.wikipedia.org /wiki/Series_(mathematics)   (1793 words)

Wheel series - Wikipedia, the free encyclopedia A wheel series is a term applied in the broadcast television industry to a television program in which two or more regular series are rotated with the same time slot. The most successful example of a wheel series on American television was the NBC Mystery Movie, which debuted in 1971 on NBC and ran for seven seasons. The wheel series is rarely used today on American prime-time television, and the term has become somewhat archaic. en.wikipedia.org /wiki/Wheel_series   (127 words)

Encyclopedia article: Spec series In these spec series, a displacement, power and/or torque limit is often selected to limit variation in the equipment. A spec series is traditionally a racing series of boats, planes, or automobiles where all the competitors race in nearly identical vehicles. A spec series or one design class with a common design is considered necessary by some for racing classes, so that competition is based on skill, rather than the design table. www.absoluteastronomy.com /encyclopedia/s/sp/spec_series.htm   (433 words)

Limited series - Wikipedia, the free encyclopedia Limited series may also be referred to as mini-series (less than twelve individual issues) or maxi-series (twelve or more individual issues).” [1] DC Comics refers to limited series of two to eight issues long as miniseries while nine to twelve issues or longer as maxiseries while Marvel Comics originated the term limited series itself. Limited series are often done by a single creative team but in cases where there are changes, it is usually the writer who remains constant throughout the run while the artist may change hands. A limited series differs from an ongoing series in that the number of intended issues is determined before production of the series, and differs from a one shot in that it is comprised of multiple issues. en.wikipedia.org /wiki/Limited_series   (1439 words)

The Ashes - Wikipedia, the free encyclopedia The urn is not used as the trophy for the Ashes series, and whichever side "holds" the Ashes, the urn remains in the MCC Museum at Lord's. In the 1990s, given Australia's long dominance of the Ashes series, the idea was mooted (mostly by Australians) that the victorious team in an Ashes series should be awarded the urn as a trophy and allowed to retain it until the next series. At the end of the series, Andrew Flintoff was awarded the inaugural Compton-Miller medal as the player of the series for his batting and bowling efforts. en.wikipedia.org /wiki/The_Ashes   (4259 words)

Series - Wikipedia, the free encyclopedia In a general sense, a series is a related set of things that occur one after the other (in a succession) or are otherwise connected one after the other (in a sequence). Serialism is a rigorous system of writing music in which various elements of the piece are ordered according to a pre-determined ordered set or sets, and variations on them. Seriation is a method of dating objects in the field of archaeology. en.wikipedia.org /wiki/Series   (4259 words)

Arithmetic progression - Wikipedia, the free encyclopedia In mathematics, an arithmetic progression or arithmetic sequence is a sequence of numbers such that the difference of any two successive members of the sequence is a constant. The sum of the components of an arithmetic progression is called an arithmetic series. An often-told story is that Carl Friedrich Gauss discovered it when his third grade teacher asked the class to find the sum of the first 100 numbers, and he instantly computed the answer (5050). en.wikipedia.org /wiki/Arithmetic_series   (275 words)

Worth Saving, A Spred Shipper - Angel Series Worth Saving, A Spred Shipper - Angel Series worthsaving.proboards24.com /index.cgi?board=justchatting   (275 words)

Fourier series - Wikipedia, the free encyclopedia Fourier series are useful in the study of a vast array of applied and theoretical problems in mathematics and physics, and are named in honor of Joseph Fourier (1768-1830), Fourier was the first to study trigonometric series, after preliminary investigations by Euler, d'Alembert, and Daniel Bernoulli. The useful properties of Fourier series are largely derived from the orthogonality and homomorphism property of the functions en.wikipedia.org /wiki/Fourier_series   (919 words)

Series (mathematics) - Wikipedia, the free encyclopedia Series may be finite, or infinite; in the first case they may be handled with elementary algebra, but infinite series require tools from mathematical analysis if they are to be applied in anything more than a tentative way. Asymptotic series, otherwise asymptotic expansions, are not typically convergent infinite series, but sequences of finite approximations each of which is a good asymptotic representation. In mathematics, a series is the sum of a sequence of terms. en.wikipedia.org /wiki/Infinite_series   (919 words)

Q (Star Trek) - Wikipedia, the free encyclopedia Toward the end of the Next Generation series, Q is less antagonistic towards Picard, even, in the episode "Tapestry" apparently saving Picard's life and helping the captain to understand himself better. John de Lancie, and others (as different Q) In the Star Trek fictional universe, the Q are a race of near-omnipotent, immortal and near-omniscient god-like beings from a parallel existence called the Q Continuum. Some episodes have suggested that the Q evolved since the Big Bang to their current state, and that possibly they were like humans very early on. en.wikipedia.org /wiki/Q_(Star_Trek)   (861 words)

Johann Jakob Balmer - Wikipedia, the free encyclopedia Balmer lines and Balmer series are named after him. Balmer then used this formula to predict the wavelength for m = 7, and a colleague at the university was able to confirm a match to a high degree of accuracy. Johann Jakob Balmer (May 1, 1825 – March 12, 1898) was a Swiss mathematician and an honorary physicist. en.wikipedia.org /wiki/Johann_Jakob_Balmer   (332 words)

Power series - Wikipedia, the free encyclopedia Once a function is given as a power series, it is continuous wherever it converges and is differentiable on the interior of this set. Every power series with a positive radius of convergence is analytic on the interior of its region of convergence. These power series arise primarily in analysis, but also occur in combinatorics (under the name of generating functions) and in electrical engineering (under the name of the Z-transform). en.wikipedia.org /wiki/Power_series   (332 words)

Try your search on: Qwika (all wikis)

About us   |   Why use us?   |   Reviews   |   Press   |   Contact us   Copyright © 2005-2007 www.factbites.com Usage implies agreement with terms.