Book, Chapter

 1     I, 2 |   number, monad, square, (and) cube. And the connections and
 2     I, 2 |  square is multiplied into the cube, the result is the product
 3     I, 2 |        product of a square and cube; and when the cube is multiplied
 4     I, 2 |  square and cube; and when the cube is multiplied into the cube,
 5     I, 2 |    cube is multiplied into the cube, the product of two cubes
 6     I, 2 |         number, monad, square, cube, biquadratic, quadratic-cube,
 7    IV, 51|    square is multiplied into a cube, it becomes the product
 8    IV, 51|     product of a quadratic and cube; but when a cube is multiplied
 9    IV, 51| quadratic and cube; but when a cube is multiplied into a cube,
10    IV, 51|      cube is multiplied into a cube, it becomes the product
11    IV, 51|      it becomes the product of cube multiplied by cube. Wherefore
12    IV, 51|  product of cube multiplied by cube. Wherefore all the numbers
13    IV, 51|       is number, monad, power, cube, biquadratic, product of
14    IV, 51|        quadratic multiplied by cube, product of cube multiplied
15    IV, 51| multiplied by cube, product of cube multiplied by cube. Of this
16    IV, 51|  product of cube multiplied by cube. Of this hebdomad Simon