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This book is the twelfth volume in the series Altbabylonische Briefe in Umschrift und Übersetzung, which wants to make the many - often dispersed - letters from the Old Babylonian period available in transliteration and translation. Volume 12 is the first in a short series of hitherto unpublished material in the British Museum. Two more volumes are planned. Most of the new letters presented here belong to one collection and can be split up into several archives. Two of these are of particular interest: the texts dealing with the exploits of the judge Ipqu-Nabium (2 ff.) and the archives around the trader Sin-erībam (51 ff.). The latter contains the correspondence between the Sippar-based Sin-erībam and his agent Awīl-ilim. The texts deal with the textile trade between Babylonia and northern Mesopotamia and provide us with a 'missing link' between the trade in the north (known from old Assyrian texts) and the textile industry in Babylonia.
Designed for undergraduate and postgraduate students of mathematics, the book can also be used by those preparing for various competitive examinations. The text starts with a brief introduction to results from Set theory and Number theory. It then goes on to cover Groups, Rings, Fields and Linear Algebra. The topics under groups include subgroups, finitely generated abelian groups, group actions, solvable and nilpotent groups. The course in ring theory covers ideals, embedding of rings, Euclidean domains, PIDs, UFDs, polynomial rings, Noetherian (Artinian) rings. Topics of field include algebraic extensions, splitting fields, normal extensions, separable extensions, algebraically closed fiel...
The book starts with a brief introduction to results from Set theory and Number theory. It then goes on to cover Groups, Rings, Fields and Linear Algebra. The topics under groups include Subgroups, Finitely generated abelian groups, Group actions, Solvable and Nilpotent groups. The course in ring theory covers Ideals, Embedding of rings, Euclidean domains, PIDs, UFDs, Polynomial rings and Noetherian (Artinian) rings. Topics in field include Algebraic extensions, Splitting fields, Normal extensions, Separable extensions, Algebraically closed fields, Galois extensions, and Construction by ruler and compass. The portion on linear algebra deals with Vector spaces, Linear transformations, Eigen spaces, Diagonalizable operators, Inner product spaces, Dual spaces, Operators on inner product spaces etc. The theory has been strongly supported by numerous examples and workedout problems. There is also a plenty of scope for the readers to try and solve problems on their own. The book is designed for undergraduate and postgraduate students of mathematics. It can also be used by those preparing for various competitive examinations.
Description of the product: • Oswaal Topper’s Handbooks Classes 11 & 12 • Tips to crack various entrance exams • Study Material for in-depth learning • Mind Maps for concept clarity • Real time videos for hybrid learning • Appendix for enhancement of knowledge • Revision Notes for quick revision • Commonly Made Errors to polish concepts
Contains five parts, clinical, causation, temperaments, clinical relationships, and natural relationships. This book is based on the information in 3 volumes of Clarke's Dictionary.