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The GRE subject test in mathematics is a standardized test in the United States created by the Educational Testing Service (ETS), and is designed to assess a candidate's potential for graduate or post-graduate study in the field of mathematics. It contains questions from many fields of mathematics; about 50% of the questions come from calculus ...
On August 1, 2011, the Revised GRE General test replaced General GRE test. The revised GRE is said to be better by design and provides a better test taking experience. The new types of questions in the revised format are intended to test the skills needed in graduate and business schools programs. [25]
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The Miller Analogies Test (MAT) was a standardized test used both for graduate school admissions in the United States and entrance to high I.Q. societies.Created and published by Harcourt Assessment (now a division of Pearson Education), the MAT consisted of 120 questions in 60 minutes (an earlier iteration was 100 questions in 50 minutes).
ETS develops various standardized tests primarily in the United States for K–12 and higher education, and it also administers international tests including the TOEFL (Test of English as a Foreign Language), TOEIC (Test of English for International Communication), Graduate Record Examination (GRE) General and Subject Tests, and The Praxis test ...
Bing metrization theorem (general topology) Bing's recognition theorem (geometric topology) Binomial inverse theorem (linear algebra) Binomial theorem (algebra, combinatorics) Birch's theorem (algebraic number theory) Birkhoff–Grothendieck theorem (complex geometry) Birkhoff–Von Neumann theorem (linear algebra)
Examples of these tests include entrance examinations used for admissions to institutions of higher education, such as college (e.g. the SAT and ACT), business school (the GMAT), law school (the LSAT or LNAT), medical school (the MCAT), BMAT, UKCAT and GAMSAT and graduate school (the GRE) and qualifying examinations for admission to gifted ...
The question is whether or not, for all problems for which an algorithm can verify a given solution quickly (that is, in polynomial time), an algorithm can also find that solution quickly. Since the former describes the class of problems termed NP, while the latter describes P, the question is equivalent to asking whether all problems in NP are ...
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