Adler, C. F. <br/><br/>
Modern geometry integral first course. 

 -  1958 
<br/><br/> 1 Logical systems and basic laws of reasoning <br/>2 Special topics of axiomatic Geometry <br/>3 Menelaus' and ceva's theorems <br/>4 Harmonic elements and cross ration <br/>5 Inversion theory<br/>6 Projection, invariants, and other unifying concepts <br/>7 Basic axioms, duality Desargues theorem and perspective figures <br/>8 Projective theory of harmonic elements additional axioms <br/>9 Perspective ,projectivities and projective theory of conics<br/>10 Coordinate projective geometry <br/>11 Transformation theory<br/>12 Early axiomatic theories and later metric approach to non- Euclidean geometry <br/>13 Parabolic geometry <br/>14 Hyperbolic geometry <br/>15 Elliptic geometry <br/><br/>  <br/> 
<br/><br/><label>Subjects--Topical Terms: </label><br/>Mathematics
<br/><br/><label>Dewey Class. No.: </label>513  / ADL