An introduction to projective geometry and its applications; an analytic and synthetic treatment, by Arnold Emch ...

264 INDEX.
PAGE
Joachimsthal.............................................. 26, I72
K em pe......................................................... 242
K em pe's reversor................................................ 257
Kirkmann's theorem............................................. I37
Koenigs................................. 242
Koenigs' perspectivograph........................................ 258
K 6tter.......................................................... 79
Lagrange.......................................................
L am.......................................................... 22
L am bert....................................................... 45
L aurent........................................................ 2
L eudesdorf..................................................... 80
Levy.................................... 229
L ie......................................................., 57, 68
Linear deformation.............................................. 236
Linear transformation........................................ 6, 244
of a curve of the second order................. 94
M aclaurin's theorem.............................................. 35
M cC orm ack.....................................................
M echanical drawing............................................ 140
M enachm us.................................................... 92
Metric properties of the involution of stresses....................... 229
M inchin....................................................... 222
M oebius.................................................. 3, 6, 7, 53
Moebius......3, 6, 7, 53
M onge....................................................... 45, I49
Newson....................................................... 34, 68
N ewton.................................................... 196
N ewton's theorem............................................... 35
Oblique axial symmetry.......................................... 56
Optical problem............................................ 67
Orthogonal axial symmetry...................................... 56
Orthographic projection.......................................... 73
Osculating circle of a conic.................................... 59
Pantograph; Inversor, Sylvester's............................. 248, 249
Scheiner's.......................................... 250
P appus.................................................... 6, IIc