Analyses were performed for both health outcomes by both educational level and household income. Relative inequalities were examined by comparing Gini-coefficients. Absolute inequalities were examined by comparing means. Physical and mental health were measured with the RAND-36. Socioeconomic position was measured as educational level and household income. Methods The study sample was derived from the baseline measurement of the LifeLines Cohort Study and consisted of 95,432 participants. The aim is to investigate whether absolute and relative socioeconomic health inequalities differ across age groups by indicator of socioeconomic position, health outcome and gender. It is less clear whether socioeconomic health inequalities differ across age groups by other factors that are known to affect the relation between socioeconomic position and health, like the indicator of socioeconomic position, the health outcome, gender, and as to whether socioeconomic health inequalities are measured in absolute or in relative terms. Reijneveld, Sijmen A.īackground The magnitude of socioeconomic health inequalities differs across age groups. Further research in this direction may prove to be of great relevance for many areas of quantum information theory, in particular for quantum information processing.Ībsolute and Relative Socioeconomic Health Inequalities across Age Groups Although this remarkable analogy is still established at the level of cardinalities only, we currently work on constructing an explicit mapping by associating a MUB to each neighbour class of the points of the conic and a state vector of this MUB to a particular point of the class. For example, we show by direct computation that the Galois group of the Schubert problem of 3-planes in mathbbq correspond to the q points of a (so-called) neighbour class and the q + 1 MUBs answer to the total number of (pairwise disjoint) neighbour classes on the conic. We use numerical homotopy continuation to investigate the problem in pure mathematics of determining Galois groups in the Schubert calculus. Numerical homotopy continuation of solutions to polynomial equations is the foundation for numerical algebraic geometry, whose development has been driven by applications of mathematics. Galois groups of Schubert problems via homotopy computation Second, we look at the factorization of linear absolute resolvents to further narrow the pool of possible groups. Algorithms by Greve and Pauli very efficiently return the Galois group of polynomials where the ramification polygon consists of one segment as well as information about the subfields of the stem field. This allows us to quickly calculate several invariants that serve to reduce the number of possible Galois groups. We primarily, make use of the ramification polygon of the polynomial, which is the Newton polygon of a related polynomial. Our approach is to combine information from different disciplines. We present splitting field-independent methods for computing the Galois group of an Eisenstein polynomial over a p-adic field. These methods are not directly generalizable to the local field case, since they require a field that contains the global field in which all roots of the polynomial can be approximated. The most efficient algorithms for computing Galois groups of polynomials over global fields are based on Stauduhar's relative resolvent method. Computing Galois Groups of Eisenstein Polynomials Over P-adic Fields
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