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Ordered algebraic structures --- Homology theory --- Index theory (Mathematics) --- Riemannian manifolds --- Manifolds, Riemannian --- Riemannian space --- Space, Riemannian --- Geometry, Differential --- Manifolds (Mathematics) --- Mathematics --- Cohomology theory --- Contrahomology theory --- Algebraic topology --- Riemannian manifolds. --- Riemann, Variétés de. --- Homology theory. --- Homologie. --- Cohomologie. --- Index, Théorie de l' (mathématiques)
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Metric spaces. --- Algebraic topology. --- Espaces métriques --- Topologie algébrique --- Metric spaces --- Algebraic topology --- Espaces métriques --- Topologie algébrique
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Geometry. --- Mathematics --- Euclid's Elements --- Conique --- Coordonnee --- Courbe --- Differentiel --- Euclidien --- Geometrie --- Plan --- Solide --- Surface --- Vecteur --- Volume --- Geometry --- Géométrie analytique --- Géometrie euclidienne --- Géometrie
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Operator theory --- Elliptic operators --- Geometry, Differential --- Global analysis (Mathematics) --- Index theorems --- Differential operators --- Index theory (Mathematics) --- Manifolds (Mathematics) --- Analysis, Global (Mathematics) --- Differential topology --- Functions of complex variables --- Geometry, Algebraic --- Differential geometry --- Differential operators, Elliptic --- Operators, Elliptic --- Partial differential operators
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A detailed comparison of Machiavelli with Shakespeare, grounded in their common use of rhetoric.
Shakespeare, William, --- Machiavelli, Niccolò, --- Criticism and interpretation. --- Contributions in political science. --- Historical drama, English --- Political plays, English --- Comparative literature --- Kings and rulers in literature. --- Politics in literature. --- History and criticism. --- English and Italian. --- Italian and English. --- Machiavelli, Niccolò, --- Histories. --- Political and social views. --- Technique.
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Thematology --- Comparative literature --- Shakespeare, William
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"The winding number is one of the most basic invariants in topology. It measures the number of times a moving point P goes around a fixed point Q, provided that P travels on a path that never goes through Q and that the final position of P is the same as its starting position. This simple idea has far-reaching applications. The reader of this book will learn how the winding number can " [Publisher]
Algebraic topology. --- Topologie algébrique. --- Topological degree. --- Degré topologique. --- Homotopy theory. --- Homotopie.
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Adonis (Greek deity) --- Venus (Roman deity) --- Adonis (Divinité grecque) --- Vénus (Divinité romaine) --- Poetry --- Poésie --- Lucretia --- Poetry. --- Adonis (Divinité grecque) --- Vénus (Divinité romaine) --- Poésie --- Lucretia, --- Lucrezia --- Adonis --- Venus
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