Carl gauss biography book
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“Gaussian” as a modifier has been applied to a number of mathematical terms, and “gauss” is the universal unit for the intensity of magnetic force.
Tord Hall's biography concisely presents the outer events of Gauss's life, but the emphasis is, as it should be, on the inner core of that life—the mathematical creations.
In addition, because of his Olympian reserve and standoffishness from his colleagues, he was disciplined to present his discoveries informally; he chose instead to reveal them only when they were embodied in the form of perfectly developed papers, which can be regarded as integral works of art, finished and unalterable.
This disposition prevented Gauss from adding still more illustrious discoveries to his credit: for besides those presented in the large body of his formal papers, a study of his journal and other posthumous documents reveals that he had achieved (but did not publish, because he had not developed the work up to his high standards of completeness and rigor) some of the most important results later obtained by Abel, Cauchy, Jacobi, and others.
The topics so discussed include (among others) the fundamental theorem of algebra, the 17-gon, geodesic triangulation and Gaussian curvature, non-Euclidean geometry, elliptic functions, arithmetic residues, the determination of the orbit of Ceres, and the first workable telegraph, constructed in collaboration with Wilhelm Weber.
Carl Friedrich Gauss: A Biography - by Tord Hall
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Tord Hall’s biography of Carl Friedrich Gauss provides an in-depth look at one of the most influential mathematicians in history.
He also outlines the mathematical approach or “style” of the proofs—the lines joining the problems and the solutions—when these are too involved to be presented in full form.
Original Language: English
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Articles
I Introduction: Family Background
II The Enchanted Boyhood
III Student Days
IV The Young Man
V Astronomy and Matrimony
VI Further Activity
VII Back to Göttingen
VIII Labor and Sorrow
IX The Young Professor: A Decade of Discovery, 1812–1822
X Geodesy and Bereavement: The Transitional Decade, 1822–1832
XI Alliance With Weber: Strenuous Years
XII The Electromagnetic Telegraph
XIII Magnetism: Physics Dominant
XIV Surface Theory, Crystallography, and Optics
XV Germination: Non-Euclidean Geometry
XVI Trials and Triumphs: Experiencing Conflict
XVII Milestones on the Highways and Byways
XVIII Senex Mirabilis
XIX Monarch of Mathematics in Europe
XX The Doyen of German Science, 1832–1855
XXI Gathering Up the Threads: A Broad Horizon
XXII Religio Scientiae: A Profession of Belief From the Philosopher and Lover of Truth
XXIII Sunset and Eventide: Renunciation
XXIV Epilogue
A Estimates of His Services
B Honors, Diplomas, and Appointments of Gauss
C The Will of Gauss
D Children of Gauss
E Genealogy
F Chronology of the Life of Carl F.
Gauss
G Books Borrowed by Gauss From the University of Göttingen Library During His Student Years
H Courses Taught by Gauss
I Doctrines, Opinions, Theories, and Views
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During this time he was Director of the Astronomical Observatory in Göttingen and as such rarely gave formal lectures on purely mathematical subjects.His work, in terms of its all-pervasive importance, its painstaking attention to detail, and its completely developed beauty, somehow reminds one of Beethoven, his contemporary and compatriot. Known as the "Prince of Mathematicians," Gauss made groundbreaking contributions across various fields, including number theory, astronomy, and statistics.
Gauss was the last of the truly universal mathematicians and scientists, whose realm embraced virtually all the domains of pure and applied mathematics, astronomy, theoretical and experimental mechanics, hydrostatics, electrostatics, geodesy, magnetism, optics....
His solid, conservative, burgherlike exterior served to mask and protect an incredibly fecund mental flux, as evidenced by a fifty-year period of unflagging creative output. Gauss combined an acute sense of priority of discovery with distaste for public controversy, and made his claims discreetly, in personal letters. These are unfolded in such a way as to be clearly understandable to readers of modest mathematical attainment, but more than that—such readers are given a proper sense of the intellectual excitement and aesthetic completeness of Gauss's achievement.
Guass's external life was fairly uneventful and conventional.
Carl Friedrich Gauss
Carl Friedrich Gauss (1777-1855) is generally ranked with Archimedes and Newton as one of the three greatest mathematicians that ever lived. Hall's account makes full use of these letters and the journal entries.
In discussing Gauss's work, the author carefully describes the problems Gauss set for himself, and the solutions he uncovered.