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Michelle M. Ernst Ph.D.,Scott W. Powers Ph.D., A.B.P.P., F.A.H.S.,Derya Uluduz M.D. thoroughly than is usual for textbooks.Includes supplementa.From Math Reviews: "This is a charming textbook, introducing the reader to the classical parts of algebra. The exposition is admirably clear and lucidly written with only minimal prerequisites from linear algebra. The new concepts are, at我没有命令 发表于 2025-3-25 18:31:35
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Victoria Elisa Rinaldi,Amy A. Gelfand,Luigi Titomanliodly written with only minimal prerequisites from linear algebra. The new concepts are, at least in the first part of the book, defined in the framework of the development of carefully selected problems. Thus, for instance, the transformation of the classical geometrical problems on constructions wit确保 发表于 2025-3-26 01:53:43
Marco A. Arruda M.D., Ph.D,Marcelo Eduardo Bigal M.D., Ph.Ddly written with only minimal prerequisites from linear algebra. The new concepts are, at least in the first part of the book, defined in the framework of the development of carefully selected problems. Thus, for instance, the transformation of the classical geometrical problems on constructions wit柔声地说 发表于 2025-3-26 06:40:19
Aynur Özge,Kentaro Kuwabara thoroughly than is usual for textbooks.Includes supplementa.From Math Reviews: "This is a charming textbook, introducing the reader to the classical parts of algebra. The exposition is admirably clear and lucidly written with only minimal prerequisites from linear algebra. The new concepts are, atOREX 发表于 2025-3-26 08:42:42
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Nathan Watemberg M.D.,Vincenzo Guidetti M.D. thoroughly than is usual for textbooks.Includes supplementa.From Math Reviews: "This is a charming textbook, introducing the reader to the classical parts of algebra. The exposition is admirably clear and lucidly written with only minimal prerequisites from linear algebra. The new concepts are, atAmorous 发表于 2025-3-26 20:06:39
Marco A. Arruda Ph.D., M.D.,Noemi Faedda Ph.D.,Giulia Natalucci,Vincenzo Guidetti M.D.nd versuchte insbesondere, diese zu klassifizieren. Die Galois-Theorie lieferte dann erstmals einen Zugang zu den algebraischen unter den irrationalen Zahlen, also zu denjenigen, die einer nicht-trivialen algebraischen Gleichung mit Koeffizienten aus ℚ genügen. Kurze Zeit später konnte man zeigen, d