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The Crowds in the Gospel of Matthew


The Crowds in the Gospel of Matthew

Author: J.C.R. Cousland

language: en

Publisher: BRILL

Release Date: 2001-12-01


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This volume identifies the crowds (ochloi) in the Gospel of Matthew and explains their character and function. It argues that a proper appreciation of the crowds is essential to an understanding of salvation history in the gospel. The book identifies the crowds as Jewish, and establishes that both the positive and negative characterizations of the crowds correspond to portrayals of Israel drawn from the Hebrew Scriptures. It concludes that the crowds are also meant to be figurative for the Jewish people of Matthew's own day. New Testament scholars, particularly specialists in Matthew and the Synoptic Gospels will find the volume useful, and it will also appeal to those interested in early Jewish-Christian relations and the "parting of the ways" between the two faiths.

Cal's Log


Cal's Log

Author: Anthony Masters

language: en

Publisher: James Currey Publishers

Release Date: 1999


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Literacy World is evolving with the renewed Framework to provide all the support you need to deliver Shared Reading and Writing, Guided Reading, ICT and Speaking and Listening at Key Stage 2/P4-7. A wealth of quality resources, exceptional teacher support and complete differentiation makes Literacy World your only choice for fiction and non-fiction at Key Stage 2/P4-7.

History of Continued Fractions and Padé Approximants


History of Continued Fractions and Padé Approximants

Author: Claude Brezinski

language: en

Publisher: Springer Science & Business Media

Release Date: 2012-12-06


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The history of continued fractions is certainly one of the longest among those of mathematical concepts, since it begins with Euclid's algorithm for the great est common divisor at least three centuries B.C. As it is often the case and like Monsieur Jourdain in Moliere's "Ie bourgeois gentilhomme" (who was speak ing in prose though he did not know he was doing so), continued fractions were used for many centuries before their real discovery. The history of continued fractions and Pade approximants is also quite im portant, since they played a leading role in the development of some branches of mathematics. For example, they were the basis for the proof of the tran scendence of 11' in 1882, an open problem for more than two thousand years, and also for our modern spectral theory of operators. Actually they still are of great interest in many fields of pure and applied mathematics and in numerical analysis, where they provide computer approximations to special functions and are connected to some convergence acceleration methods. Con tinued fractions are also used in number theory, computer science, automata, electronics, etc ...