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Author:
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Category :
Languages : en
Pages : 472
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Book Description
Author:
Publisher:
ISBN:
Category :
Languages : en
Pages : 472
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ISBN:
Category : Canada
Languages : en
Pages : 396
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Category : Reference
Languages : en
Pages : 700
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Book Description
Ancestors of the McCormick family were of Scotch-Irish lineage, strict Presbyterians in religious belief. James McCormick of Londonderry, Ireland was the progenitor of those who emigrated to America. Some came by way of Philadelphia, others landed at Charleston, South Carolina. McCormicks were residing in Cumberland County, Pennsylvania prior to 1750. The author has dedicated this McCormick family genealogy to his father, Robert McCormick, inventor of the reaper.
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Category : Crops
Languages : en
Pages : 1636
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Category : Law reports, digests, etc
Languages : en
Pages : 0
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Author: American Bankers Association
Publisher:
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Category : Banks and banking
Languages : en
Pages : 788
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Book Description
Proceedings of the sections of the association are included in the volumes as follows: Trust company section (organized 1896) 1st, 3rd-7th, 14th- annual meetings, in v. 23, 25-29, 35- 1897, 1899-1903, 1909- ;Savings bank section (organized 1902) 2d, 8th- annual meetings in v. 29, 35- 1903, 1909- ; Clearing house section (organized 1906) 3d- annual meetings, in v. 35- 1909-
Author: John Burton-Page
Publisher: BRILL
ISBN: 9004163395
Category : Architecture
Languages : en
Pages : 283
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Book Description
The articles by John Burton-Page on Indian Islamic architecture assembled in this volume give an historical overview of the subject, ranging from the mosques and tombs erected by the Delhi sultans in the 13th, 14th and 15th centuries, to the great monuments of the Mughals in the 16th and 17th centuries.
Author: Karl Döhring
Publisher: White Lotus Company, Limited (Thailand)
ISBN:
Category : Social Science
Languages : en
Pages : 214
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Author: Leonard M. Adleman
Publisher: Springer
ISBN: 3540470212
Category : Mathematics
Languages : en
Pages : 149
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Book Description
From Gauss to G|del, mathematicians have sought an efficient algorithm to distinguish prime numbers from composite numbers. This book presents a random polynomial time algorithm for the problem. The methods used are from arithmetic algebraic geometry, algebraic number theory and analyticnumber theory. In particular, the theory of two dimensional Abelian varieties over finite fields is developed. The book will be of interest to both researchers and graduate students in number theory and theoretical computer science.
Author: Peter Bürgisser
Publisher: Springer Science & Business Media
ISBN: 3662033380
Category : Mathematics
Languages : en
Pages : 630
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Book Description
The algorithmic solution of problems has always been one of the major concerns of mathematics. For a long time such solutions were based on an intuitive notion of algorithm. It is only in this century that metamathematical problems have led to the intensive search for a precise and sufficiently general formalization of the notions of computability and algorithm. In the 1930s, a number of quite different concepts for this purpose were pro posed, such as Turing machines, WHILE-programs, recursive functions, Markov algorithms, and Thue systems. All these concepts turned out to be equivalent, a fact summarized in Church's thesis, which says that the resulting definitions form an adequate formalization of the intuitive notion of computability. This had and continues to have an enormous effect. First of all, with these notions it has been possible to prove that various problems are algorithmically unsolvable. Among of group these undecidable problems are the halting problem, the word problem theory, the Post correspondence problem, and Hilbert's tenth problem. Secondly, concepts like Turing machines and WHILE-programs had a strong influence on the development of the first computers and programming languages. In the era of digital computers, the question of finding efficient solutions to algorithmically solvable problems has become increasingly important. In addition, the fact that some problems can be solved very efficiently, while others seem to defy all attempts to find an efficient solution, has called for a deeper under standing of the intrinsic computational difficulty of problems.
