![]() ![]() The Monograph consists of 101 essays and treatises in Russian, English accompanied with essays in French, German and Armenian languages. ![]() In practice, "the History of the GAD" shall be considered as the first attempt of introducing this subject matter in English. The text of Terminal Objectives is micrographically reduced to be read with a magnifying glass (included). The principle languages of the monograph are Russian and English. It covers 175 years of history related to the theoretical and practical aspects of normative lexicography, pioneered by the Russian Academy of Sciences, the Institute for Linguistic Studies. The History of the Great Academic Dictionary of the Russian Language" (История Большого Академического Словаря Русского Языка) is a massive monograph on Russian academic normative lexicography, starting from academician Jacob Grot's "Dictionary of the Russian Language" to the present edition of "the Great Academic Dictionary of the Russian Language" (GAD). Therefore, the work is formulated to appear not just as an appendix to the GAD, serving as a companion volume, but it is also composed and devised to perform as a textbook on Russian academic normative lexicography not just for Russian students of philological studies, or foreign students at Slavic Departments and russophiles likewise, but, in the interim, to play an essential role to function as a guidebook for professorial lecturers and as an illustrious Preface to the Great Academic Dictionary, as well. Each chapter can be read, used and lectured independently. The entire work, as a single unit, is chronologically arranged essays, directly complementing the main subject. ![]() ![]() The monograph is an introductory volume to the GAD. More than 1,000,000 words were used to describe the subject matter in light of the latest achievements in world linguistics, lexicology and lexicography. Note there is just 0! = 1 permutation of the empty set. This is essentially a proof by induction, where the empty sequence comprising the set S 0 can be chosen in just one way. To construct a sequence of S a, we may choose the first element in a ways, and then the remaining sequence of a − 1 elements may be chosen in (a − 1)! ways, yielding a! ways overall. (In general, we write #S to denote the number of elements in the set S, thus for example, #N a = a.) The symbol ! is called the factorial operator. We have #S a = a! where a! := a(a − 1)(a − 2) Note we sometimes, as in this example, write sequences without commas separating the sequence elements. It's not always possible to do so, but in this case q ( x ) = − 2 p 1 ( x ) + p 2 ( x ) + 2 p 3 ( x ) q(x) = -2p_1(x) + p_2(x) + 2p_3(x) q ( x ) = − 2 p 1 ( x ) + p 2 ( x ) + 2 p 3 ( x ).Let Z denote the set of integers. For example, you've got three polynomials p 1 ( x ) = 1 p_1(x) = 1 p 1 ( x ) = 1, p 2 ( x ) = 3 x + 3 p_2(x) = 3x + 3 p 2 ( x ) = 3 x + 3, p 3 ( x ) = x 2 − x + 1 p_3(x) = x^2 -x + 1 p 3 ( x ) = x 2 − x + 1 and you want to express the function q ( x ) = 2 x 2 + x + 3 q(x) = 2x^2 + x + 3 q ( x ) = 2 x 2 + x + 3 as a linear combination of those polynomials. We write about it more in the last section of the square root calculator. You can do a similar thing with the normal sine and cosine, but you need to use the imaginary number i i i. ![]()
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