简介
目录
【目 录】
Chapter 1 VECTORS IN THE PLANE AND IN SPACF//l
Chapter 2 SUBSET，PRODLCT SET，RELATION AND MAPPINC//4
Chapter 3 THE n-DIMENSIONAL VECTOR SPACE Vm//8
Chapter 4 THE PARAMETRIC REPRESENT ATION OF A LINE//12
Chapter 5 SOME FUNDAMENTAL THEOREMS//19
Chapter 6 FIRST DEGREE FUNCTIONS ON，AND LINEAR VARIETIES IN An//28
Chapter 7 LINEAR FUNCTIONS AND LINES IN A2 AND An APPLICATIONS//35
Chapter 8 A FINITE AFFINE PLANE//47
Chapter 9 HOMOMORPHISMS OF VECTOR SPACES//51
Chapter 10 MATRICES//62
Chapter 11 SETS OF LINEAR EQLATIONS//71
Chapter 12 FUNCTIONS OF SEVERAL VARIABLES DETERMINANT//75
Chapter 13 APPLICATIONS OF DETERMINANTS VOLUME//86
Chapter 14 QUADRATIC AND SYMMETRIC BILINEAR FUNCTIONS//93
Chapter 15 EUCLIDEAN SPACE//113
Chapter 16 SOME APPLICATIONS IN STATISTICS//127
Chapter 17 CLASSIFICATION OF ENDOMORPHISMS//138
Chapter18 QUADRATIC FUNCTIONS ON AND QUADRATIC VARIETIES IN EUCLIDEAN SPACES//158
Chapter 19 MOTIONS AND AFFINITIES//168
Chapter 20 PROJECTIVE GEOMETRY//184
Chapter 21 NON-EUCLIDEAN PLANES//209
Chapter 22 SOME TOPOLOGICAL REMARKS//219
Chapter 23 HINTS AND ANSWERS TO THE PROBLEMS IN CHAPTER3-21//226
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