"Spherical aberration " occurs because spherical surfaces are not the ideal shape for a lens, but are by far the simplest shape to which glass can be ground and polished, and so are often used.
42.
For according to [ propositions ] 6 & 7, there is as much light in the narrower spherical surface, as in the wider, thus it is as much more compressed and dense here than there.
43.
Swirsky's interactive media research also involved working with nerdcore rapper Monzy, then an intern at Walt Disney Imagineering, on a variety of cutting edge display technologies, including the display of digital data on a spherical surface.
44.
According to the company, the PLUS UP-800 projector also incorporates a proprietary optical engine which features a spherical surface lens that delivers a higher level of brightness, resolution, focus and colour uniformity compared to other projectors.
45.
Two bubbles together form a more complex shape : the outer surfaces of both bubbles are spherical; these surfaces are joined by a third spherical surface as the smaller bubble bulges slightly into the larger one.
46.
The military needs supercomputers to build ever more precise models of nuclear explosions as well as detailed three-dimensional models of the aging of bomb components, especially the plastic explosive wrapped around the spherical surface of a weapon.
47.
The cathode had a concave spherical surface which focused the electrons into a small spot around 1 mm in diameter on the anode, in order to approximate a point source of X-rays, which gave the sharpest radiographs.
48.
I also want to express my discontent about the way this discussion was started, as if the dispute were between two editors ( false ) and about the dimensionality of a spherical surface ( false too ).
49.
Just as the area of a circle is quadratically related to its diameter or radius, so is the area of the piece of a spherical surface cut out by a circular cone related to the angle across the patch.
50.
The rest of the canvas consists of a series of crescendos and diminuendos of greater or lesser abstraction, of convex and concave forms, of hyperbolic and spherical surfaces, that stem from the teachings of Georges Seurat and Paul C�zanne.
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