In the Euclidean plane, their angles would sum to 450°; i.e., a circle and a quarter. From this we see that the sum of angles of a triangle in the hyperbolic plane must be smaller than 180°. Another visible property is exponential growth. In "Circle Limit IV", for example, one can see that the number of angels and demons within a distance of "n" from the center rises exponentially. The demons have equal hyperbolic area, so the area of a ball of radius "n" must rise exponentially in "n".