introduction：the nature，divisions，and method of analytic geometry
　i.its nature，divisions and method
　ii.determinate ceometry
　iii.indeterminate geometry
book i plane coordinaties
　part i.the representation of form by analyticsymbols
　chapter 1.the older geometry：bilinear and polar co-ordinates
　i.the point
　ii.the right line
　iii.pairs of right lines
　iv.the circle
　v.the ellipse
　vi.the hyperbola
　vii.the parabola
　viii.locus of second order in general
　chapter 2.the modern geometry：trilinear and tangential co-ordinates
　i.trilinear co-ordinates
　ii.tancential co-ordinates
　part ii.the properties of conics.
　chapter 1.the right line
　chapyer 2.the circle
　chapter 3.the ellipse
　i.the curve referred to its axes ii
　ii.the curve referbed to any two conjucates
　iii.the curve referred to its foci
　iv.area of the ellipse
　chapter 4.the hyperbola
　i.the curve referred to its axes
　ii.the curve referiied to any two conjucates
　iii.the curve referred to its foci
　iv.the curve referred to its asymptotes
　v.area of the hyperbola
　chapter 5.the parabola
　i.the curve referred to its axis and vertex
　ii.the curve in terms of any diameter
　iii.the curve referred to its foucs
　iv.area of the parabola
　chapter 6.the conic in general
book ii co-ordinates in space
　co-ordinates in space
　chapter 1.the point
　chapter 2.locus of first order in space
　chapter 3.locus of second order in space
編輯手記