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GAUSS: TITLE PAGE, 1801. Title page of the first edition of Karl Friedrich Gauss
GAUSS: TITLE PAGE, 1801.
Title page of the first edition of Karl Friedrich Gauss Disquisitiones Arithmeticae, which announced the discovery of the Law of Quadratic Reciprocity and other vital developments in the theory of numbers
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Media ID 12352835
1801 Carl First Edition Frederick Gauss Johan Leipzig Mathematic Titlepage
Medium 18" Cushion (46x46cm)
18"x18" (46x46cm) Fibre filled cushion with a plush soft feel. Your choice of image fills the front, with a stone coloured faux suede back. Flat sewn concealed white zip.
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Estimated Product Size is 45.7cm x 45.7cm (18" x 18")
These are individually made so all sizes are approximate
Artwork printed orientated as per the preview above, with landscape (horizontal) or portrait (vertical) orientation to match the source image.
EDITORS COMMENTS
This print showcases the title page of the first edition of Karl Friedrich Gauss's groundbreaking work, "Disquisitiones Arithmeticae" published in 1801. The image takes us back to a significant moment in history when Gauss, a brilliant German mathematician, unveiled his remarkable discoveries in the theory of numbers. The title page itself exudes an air of intellectual prowess and elegance with its intricate design and meticulous typography. It serves as a gateway to Gauss's world-changing ideas that revolutionized mathematics forever. Among these revolutionary concepts was the Law of Quadratic Reciprocity, which had eluded mathematicians for centuries until Gauss's profound insight cracked its code. As we gaze upon this early edition book cover from Leipzig, we are reminded of the immense impact that Gauss had on mathematics and scientific thought during his time. His contributions laid the foundation for many future developments in number theory and continue to influence mathematical research today. This print is not just a visual representation; it encapsulates a pivotal moment in human knowledge where one man's genius propelled our understanding forward. It serves as both an homage to Gauss's brilliance and an inspiration for generations to come who seek to push boundaries and unlock new realms within their respective fields.
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