Surfaces of higher order
An algebraic surface of higher order n in real 3-dimensional space
is the set of zeros of a polynomial in 3 variables of degree n>3.
The surfaces 123-125 are Kummer surfaces named after the Berlin mathematician
(1810-1893). They are of order 4 and have 16 not necessarily
real double points. The surfaces 126-131 are made by Kummer. The cyclides
(models 153-162) are algebraic surfaces of order 4. They are also of interest
in differential geometry.