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Modern geometry integral first course.

By: Adler, C. F Contributor(s): N.A Publication details: 1958 Subject(s): MathematicsDDC classification: 513 Summary: 1 Logical systems and basic laws of reasoning 2 Special topics of axiomatic Geometry 3 Menelaus' and ceva's theorems 4 Harmonic elements and cross ration 5 Inversion theory 6 Projection, invariants, and other unifying concepts 7 Basic axioms, duality Desargues theorem and perspective figures 8 Projective theory of harmonic elements additional axioms 9 Perspective ,projectivities and projective theory of conics 10 Coordinate projective geometry 11 Transformation theory 12 Early axiomatic theories and later metric approach to non- Euclidean geometry 13 Parabolic geometry 14 Hyperbolic geometry 15 Elliptic geometry

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Item type	Home library	Call number	Materials specified	Status	Date due	Barcode
Books	Parvatibai Chowgule College of Arts and Science, Margao Mathematics	513ADL/Mod (Browse shelf(Opens below))		Available		PCC-989

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Previous	513.83SIE/Top General topology. tr.by C.C.Krieger.	513.83 MCC/TOP Topology	513.83 MUN/Top Topology	513ADL/Mod Modern geometry integral first course.	514 AND.FEN 103 Trigonometry Problems	515 IBR/Fuz Fuzzy Logic for embedded systems applications	515.16 HAY/Neu Neural Networks A Comprehensive foundations	Next

1 Logical systems and basic laws of reasoning
2 Special topics of axiomatic Geometry
3 Menelaus' and ceva's theorems
4 Harmonic elements and cross ration
5 Inversion theory
6 Projection, invariants, and other unifying concepts
7 Basic axioms, duality Desargues theorem and perspective figures
8 Projective theory of harmonic elements additional axioms
9 Perspective ,projectivities and projective theory of conics
10 Coordinate projective geometry
11 Transformation theory
12 Early axiomatic theories and later metric approach to non- Euclidean geometry
13 Parabolic geometry
14 Hyperbolic geometry
15 Elliptic geometry

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