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Titlebook: Algebra 1; Groups, Rings, Field Ramji Lal Textbook 2017 Springer Nature Singapore Pte Ltd. 2017 Algebra.Number System.Group Theory.Arithmet

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Algebra 1978-981-10-4253-9Series ISSN 2363-6149 Series E-ISSN 2363-6157
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https://doi.org/10.1007/978-3-642-61828-4 the notion of a mathematical proof. Indeed, the incidence of paradoxes (Russell’s and Cantor’s paradoxes) during the turn of the nineteenth century led to a strong desire among the mathematicians to have a rigorous foundation to all disciplines in mathematics. In logic, the interest is in the form rather than the content of the statements.
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https://doi.org/10.1007/978-3-658-19069-9This chapter contains a brief introduction to set theory which is essential for doing mathematics. There are two main axiomatic systems to introduce sets, viz. Zermelo–Fraenkel axiomatic system and the Gödel–Bernays axiomatic system. We follow the Zermelo-Fraenkel axiomatic system together with the axiom of choice.
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https://doi.org/10.1007/978-3-658-19069-9This is the first introduction to arithmetic in which we develop number systems (including real number system and complex number system) starting from the Peano’s axiom. We also discuss linear diophantine equation and linear congruences.
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Datenmodellierung mit deduktiven TechnikenThis chapter is devoted to some fundamental theorems such as Lagrange Theorem and Isomorphism Theorems. We also discuss the direct decomposition of groups into indecomposable groups.
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Datenmodellierung und DatenbankentwurfIn this chapter, we concentrate on the study of Arithmetic functions, Quadratic residues, Gauss quadratic reciprocity law, and nth power residues.
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Modellierung Relationaler Datenbanken,The main problem in the theory of groups is to classify them, and to study their structures. The present chapter deals with the Sylow theorems which play a very crucial role in the structure theory of groups. This chapter also contains the classification of finite abelian groups together with the Schreier and the Jordon-Holder theorems.
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