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Titlebook: Solving Problems in Genetics; Richard Kowles Textbook 2001 Springer Science+Business Media New York 2001 cell.cell division.chromosome.gen

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发表于 2025-3-21 19:42:53 | 显示全部楼层 |阅读模式
书目名称Solving Problems in Genetics
编辑Richard Kowles
视频video
图书封面Titlebook: Solving Problems in Genetics;  Richard Kowles Textbook 2001 Springer Science+Business Media New York 2001 cell.cell division.chromosome.gen
描述The principle objective of this book is to help undergraduate students in the analysis of genetic problems. Many students have a great deal of difficulty doing genetic analysis, and the book will be useful regardless of which genetics text is being used. Most texts provide some kinds of problems and answers: few, if any, however, show the students how to actually solve the problem. Often the student has no idea how the answer was derived. This work emphasizes solutions, not just answers. The strategy is to provide the student with the essential steps and the reasoning involved in conducting the analysis. Throughout the book, an attempt is made to present a balanced account of genetics. Topics, therefore, center about Mendelian, cytogenetic, molecular, quantitative, and population genetics, with a few more specialized areas. Whenever possible the student is provided with the appropriate basic statistics necessary to make some of the analyses. The book also builds on itself; that is, analytical methods learned in early parts of the book are subsequently revisited and used for later analyses. A deliberate attempt is made to make complex concepts simple, and sometimes to point out that
出版日期Textbook 2001
关键词cell; cell division; chromosome; gene; genes; genetics; heredity; human genetics; population genetics; Termin
版次1
doihttps://doi.org/10.1007/978-1-4613-0205-6
isbn_softcover978-0-387-98841-2
isbn_ebook978-1-4613-0205-6
copyrightSpringer Science+Business Media New York 2001
The information of publication is updating

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Richard Kowles Eulers einflussreiches Lehrbuch: Introductio in Analysin Infinitorum (Lausanne, 1748). Die unendlich kleinen Grössen, denen wir als „Atome der Geraden“ bei Cavalieris Integrationen schon begegneten, spielen also immer noch eine grosse Rolle. Schon bei den Problemen der Tangentenbestimmung und der M
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Richard KowlesTarski, das in einem gewissen Sinne (auch für die absolute Geometrie) gleichwertig ist mit dem Hilbertschen Axiomensystem, aber formalisiert ist in einer Sprache, die für die Betrachtungen in Teil II besonders geeignet ist. Mehrere solche Axio­ mensysteme wurden schon vor langer Zeit von Tarski verö
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Richard KowlesTarski, das in einem gewissen Sinne (auch für die absolute Geometrie) gleichwertig ist mit dem Hilbertschen Axiomensystem, aber formalisiert ist in einer Sprache, die für die Betrachtungen in Teil II besonders geeignet ist. Mehrere solche Axio­ mensysteme wurden schon vor langer Zeit von Tarski verö
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