Kindle(online PDF) Field Theory and its Classical Problems (Mathematical Association of America Textbooks, Series Number 19)
COPY LINK TO DOWNLOAD BELLOW *********************************** https://positivcvd19.blogspot.com/?nod=088385032X *********************************** Field Theory and its Classical Problems lets Galois theory unfold in a natural way, beginning with the geometric construction problems of antiquity, continuing through the construction of regular n-gons and the properties of roots of unity, and then on to the solvability of polynomial equations by radicals and beyond. The logical pathway is historic, but the terminology is consistent with modern treatments. No previous knowledge of algebra is assumed. Notable topics treated along this route include the transcendence of e and ?, cyclotomic polynomials, polynomials over the integers, Hilbert's irreducibility theorem, and many other gems in classical mathematics. Historical and bibliographical notes complement the text, and complete solutions are provided to all problems. em em
COPY LINK TO DOWNLOAD BELLOW
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https://positivcvd19.blogspot.com/?nod=088385032X
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Field Theory and its Classical Problems lets Galois theory unfold in a natural way, beginning with the geometric construction problems of antiquity, continuing through the construction of regular n-gons and the properties of roots of unity, and then on to the solvability of polynomial equations by radicals and beyond. The logical pathway is historic, but the terminology is consistent with modern treatments. No previous knowledge of algebra is assumed. Notable topics treated along this route include the transcendence of e and ?, cyclotomic polynomials, polynomials over the integers, Hilbert's irreducibility theorem, and many other gems in classical mathematics. Historical and bibliographical notes complement the text, and complete solutions are provided to all problems. em em
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Field Theory and its Classical Problems (Mathematical Association of America Textbooks,
Series Number 19)
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Field Theory and its Classical Problems lets Galois theory unfold in a natural way, beginning with
the geometric construction problems of antiquity, continuing through the construction of regular n-
gons and the properties of roots of unity, and then on to the solvability of polynomial equations by
radicals and beyond. The logical pathway is historic, but the terminology is consistent with modern
treatments. No previous knowledge of algebra is assumed. Notable topics treated along this route
include the transcendence of e and ?, cyclotomic polynomials, polynomials over the integers,
Hilbert's irreducibility theorem, and many other gems in classical mathematics. Historical and
bibliographical notes complement the text, and complete solutions are provided to all problems.
em em
Field Theory and its Classical Problems lets Galois theory unfold in a natural way, beginning with
the geometric construction problems of antiquity, continuing through the construction of regular n-
gons and the properties of roots of unity, and then on to the solvability of polynomial equations by
radicals and beyond. The logical pathway is historic, but the terminology is consistent with modern
treatments. No previous knowledge of algebra is assumed. Notable topics treated along this route
include the transcendence of e and ?, cyclotomic polynomials, polynomials over the integers,
Hilbert's irreducibility theorem, and many other gems in classical mathematics. Historical and
bibliographical notes complement the text, and complete solutions are provided to all problems.
em em
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