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Flatland: A Romance of Many Dimensions (Illustrated Edition)

Flatland: A Romance of Many Dimensions (Illustrated Edition)

Paperback

Science FictionClassic FictionGeneral Fiction

ISBN10: 8027331811
ISBN13: 9788027331819
Publisher: E-Artnow
Published: Apr 15 2019
Pages: 76
Weight: 0.25
Height: 0.16 Width: 6.00 Depth: 9.00
Language: English
In Flatland: A Romance of Many Dimensions, Edwin A. Abbott crafts a satirical and thought-provoking narrative that explores the limitations of perception within a two-dimensional universe inhabited by geometric shapes. Through the protagonist, A Square, Abbott cleverly tackles themes of social hierarchy, dimensionality, and the nature of reality itself, employing a unique blend of fiction and mathematical theory. The illustrated edition enhances this intellectual journey with engaging visuals that complement Abbott's lucid prose, inviting readers to ponder the implications of dimensions beyond their own comprehension. This work serves not only as a satire of Victorian society but also as a precursor to modern explorations of higher dimensions in mathematics and physics. Edwin A. Abbott, a progressive educator and theologian, was profoundly influenced by the rigid social structures of his time, which is reflected in his depiction of the oppressive hierarchy in Flatland. Abbott's background in theology and education allowed him to approach complex ideas with clarity and wit, making abstract concepts accessible to the average reader. His keen awareness of societal constraints is mirrored in A Square's enlightening journey into a world beyond his limited perceptions, embodying Abbott's vision of intellectual expansion. Flatland is highly recommended for those intrigued by the intersections of mathematics, philosophy, and social commentary. Its layered narrative invites readers to challenge their understanding of dimensions, encouraging them to question the very fabric of their realities. This timeless classic is essential for anyone seeking an engaging exploration of thought-provoking ideas that transcend the constraints of the known.

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