Synopsis
CHAPTER I FOUNDATION FOR METRICAL GEOMETRY IN A LIMITED REGION
CHAPTER II CONGRUENT TRANSFORMATIONS
CHAPTER III THE THREE HYPOTHESES
CHAPTER IV THE INTRODUCTION OF TRIGONOMETRIC FORMULAE
CHAPTER V ANALYTIC FORMULAE
CHAPTER VI CONSISTENCY AND SIGNIFICANCE OF THE AXIOMS
CHAPTER VII THE GEOMETRIC AND ANALYTIC EXTENSION OF SPACE
CHAPTER VIII THE GROUPS OF CONGRUENT TRANSFORMATIONS
CHAPTER IX POINT, LINE, AND PLANE TREATED ANALYTICALLY
CHAPTER X THE HIGHER LINE GEOMETRY
CHAPTER XI THE CIRCLE AND THE SPHERE
CHAPTER XII CONIC SECTIONS
CHAPTER XIII QUADRIC SURFACES
CHAPTER XIV AREAS AND VOLUMES
CHAPTER XV INTRODUCTION TO DIFFERENTIAL GEOMETRY
CHAPTER XVI DIFFERENTIAL LINE-GEOMETRY
CHAPTER XVII MULTIPLY CONNECTED SPACES
CHAPTER XVIII THE PROJECTIVE BASIS OF NON-EUCLIDEAN GEOMETRY
CHAPTER XIX THE DIFFERENTIAL BASIS FOR EUCLIDEAN AND NON-EUCLIDEAN GEOMETRY
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