Examples of the the word, xp , in a Sentence Context
The word ( xp ), is the 4185 most frequently used in English word vocabulary
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- Are different. Over an affine base such as Spec A, it is the spectrum of Ax/ (, xp , ). * The automorphism group of the affine line is isomorphic to the semidirect
- X and y are members of a commutative ring of characteristic p, then (x + y)p =, xp , + YP. In this case, the " mistake" actually gives the correct result, due to p
- Spanned by 1,x, and d/DX acting on the p-dimensional vector space km/ (, xp , ),which has no eigenvectors. Taking the semidirect product of this
- K there is a unique element g of Gal (K/Q) satisfying the condition g (x) =, xp , ( mod P) for all integers x of K. Varying P over p changes g into a conjugate
- Divide any of the numerators of the Bernoulli numbers B2,B4,...,Bp−3 then, xp , + YP + up 0 has no solutions in non-zero integers. Prime numbers with this
- Horn. The boot screen also is same of Windows XP, but has" LH" replacing ", xp ,". The" LH" represents" Longhorn" the code name of Windows Vista Build 5048
- The realizations of the aspirated stops, consonant clusters are SP, šp, xp , st, št, xt, sc, šc, xc, sk, šk. Its addition, there is a cluster commonly
- The Hamiltonian H is actually some quantization of the classical Hamiltonian, xp , where p is the canonical momentum associated with x. The simplest Hermitian
- External Links * http://www.ncbi.nlm.nih.gov/bookshelf/br.fcgi? Book gene, xp , GeneReviews/NIH/NCBI/UW entry on Bioderma Pigments Toughest Cowboy is an
- Of R which satisfy the equation XP = x. These are all the roots of the equation, xp ,- x, and since this equation has degree p, there are at most p roots. These are
- Tan \theta - \franc - y (2d) (Algebra) Let p = \tan \theta: 0 = \franc p^2 +, xp ,- \franc - y (2e) (Substitution): p = (2f) (Quadratic formula): p =
- Order p. That is, there is x in G so that p is the lowest non-zero number with, xp , = e, where e is the identity element. The theorem is related to Lagrange's
- Of additive polynomials is generated as an algebra over L by the polynomial τ, xp , The multiplication in the ring of additive polynomials is given by composition
- Momentum associated with x. The simplest Hermitian operator corresponding to, xp , is: H \tfrac1 (XP+PX) - i \left (x \franc + \frac1 \right). This refinement
- Of magical items around a system of e xp erience e xp enditure (known as burning, xp , ) and also uses a system of feat selection which closely matches the advantages
- Market: http://www.itpipes.com I. T. pipes http://www.cuesinc.com/ Cues Granite, xp , Data use Depending mostly upon the change in conditions from a previous
- Price that a product commands in the market if it is supplied at the rate x, xp , ( x) is the revenue obtained from selling the product, C (x) is the cost of
- System of coordinates x1,..., xn-p,y1,..., yp in which: θ = x1 dy1 + ... +, xp , dyp + DSP+1. In particular, suppose that ω is a symplectic 2-form on an n 2 m
- Angle. Hyperbolic logarithm Students of integral calculus know that f (x),XP, has an algebraic antiderivative except in the case p −1 corresponding to the
- Be isometrically embedded in the space \math with coordinates (x1,..., xp , t1,..., tq+1) and the pseudometric: ds^2 = \sum_up DX_i^2 - \sum_^ DT_j^2 as
- Of separative work units needed, given by the e xp ression WSU WV (PW) + PV (, xp , ) - FM (of),where V (x) is the" value function," defined as V (x) (1
- If we allow the initial terms to share a prime factor p (e.g., set a1,XP, and a2 YP for some x and y both greater than 1),due to the distributive
- Law F (x, y ) x + y + XY has height 1,as its PTH power map is (1 + x)p − 1,XP, *The formal group law of an elliptic curve has height either one or two
- Number not exceeding 31. Let p be prime, and let x, y,z be integers such that, xp , + YP + up = 0. Assume that p does not divide the product XYZ. Then, p² must
- By Dietrich in 1909:: Let p be prime, and let x, y,z be integers such that, xp , + YP + up = 0. Furthermore, assume that p does not divide the product XYZ. Then
- S little theorem below). Furthermore, the map: f: F → F defined by: f (x) =, xp , is bijective and a homomorphism, and is therefore an automorphism on the field
- X and y are members of a commutative ring of characteristic p, then (x + y)p =, xp , + YP. This can be seen by examining the prime factors of the binomial
- Xn+1,in) + d (in, xn) ≤ 2−n−1 + 2−n ≤ 2−n+1. It follows for n ≤ p < q: d (, xp , HQ) ≤ d (XP, xp +1) + ... + d (xq−1,HQ) ≤ 2−p+1 + ... + 2−q+2 ≤ 2−n+2.
- Of 0 together with the p − 1st roots of 1: in other words, the p roots of:, xp , − x = 0. These Weissmuller representatives can be identified with the elements
- Law is the unique (1-dimensional) formal group law F such that e (x) = PX +, xp , is an endomorphic of F, in other words: e (F (x, y )) = F (e (x),e (y
- The Fresenius map fixes all the elements of R which satisfy the equation, xp , = x. These are all the roots of the equation XP - x, and since this equation
- E to be any power series such that e (x) PX + higher-degree terms and e (x),XP, mod p. All the group laws for different choices of e satisfying these
- P, q ) of N. This can be accomplished using the following procedure: #Compute, xp , x mod p, xq x mod q. #If x_PA \equiv 1\mod and x_QC \equiv 1\mod, then x is a
- S theorem is a statement about the divisibility of solutions to the equation, xp , + YP = up of Fermat's Last Theorem. Specifically, Sophie German proved that
- X and y in R – the" freshman's dream" holds for power p. The map: f (x) =, xp , then defines a ring homomorphism: R → R. It is called the Fresenius
- Sqrtp, \zeta_p) is normal of degree p (p − 1). It is a splitting field of, xp , − 2. Here \zeta_p denotes any PTH primitive root of unity. Other properties Let
- In separating a mass F of feed of assay of into a mass P of product assay, xp , and waste of mass W and assay PW is e xp ressed in terms of the number of
- Remarque SUR l’impossibility de satisfied en hombres enters an l’equation, xp , + YP up, around 40 digits long. Sophie did not publish this work. Her brilliant
- 0. If a commutative ring R has prime characteristic p, then we have (x + y)p =, xp , + YP for all elements x and y in R – the" freshman's dream" holds for power
- Yn, xn) ≤ 2−n−1 + 2−n ≤ 2−n+1. It follows for n ≤ p < q: d (XP, xq) ≤ d (, xp , XP+1) + ... + d (xq−1,HQ) ≤ 2−p+1 + ... + 2−q+2 ≤ 2−n+2. Therefore, ( in)
- Pairwise relatively prime positive integers then the link of the singularity, xp , + HQ + Zr = 0 (in other words, the intersection of a small 5-sphere around 0
- System of coordinates x1,..., xn-p,y1,..., yp in which: θ = x1 dy1 + ... +, xp , dyp. If, on the other hand, : θ ∧ (do)p ≠ 0 everywhere, then there is a local
- The goal that must be completed. Each Objective gives E xp erience points (, xp , ) upon completion. During Game play you earn the e xp erience and unlock new
- Around Weston * http://www.carterjonas.co.uk/buy/residential/search.aspx#?, xp ,50000000&q YO60%207NE&pt buying 0&c new%2Csld&np 0&id null 0≻=0 Property
- Between about 0.5 and 0.8. The fractional overshoot OS is: OS = \franc, where,XP, is the amplitude of the first peak of the step response and of is the settling
- Main window, user can execute applications from a graphic and winnable menu, xp , style. This menu can open it by clicking on Suite icon in System tray. The
- Lame outlined a proof of Fermat's Last Theorem based on factoring the equation, xp , + YP = up in complex numbers, specifically the cyclotomic field based on the
- Field, but will usually not be (absolutely) additive. Examples The polynomial, xp , is additive. Indeed, for any a and b in the algebraic closure of k one has by
- See modular arithmetic). Indeed, consider the additive polynomials ax and, xp , for a coefficient an in k. For them to commute under composition, we must have:
- Be an odd prime. If there exists an auxiliary prime P = 2Np + 1 such that: #if, xp , + YP + up = 0 (mod P) then P divides XYZ, and #p is not a PTH power residue (
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