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In a story that is both of its time and timeless, Evan I. Schwartz tells a tale of genius versus greed, innocence versus deceit, and independent brilliance versus corporate arrogance. Many men have laid claim to the title "father of television," but Philo T. Farnsworth is the true genius behind what may be the most influential invention of our time.

Driven by his obsession to demonstrate his idea, by the age of twenty Farnsworth was operating his own laboratory above a garage in San Francisco and filing for patents. The resulting publicity caught the attention of RCA tycoon David...

There are hundreds of books on the market, all trying to teach you how to write a screenplay. Several of them are excellent and useful books. But never - until now - has there been a screenwriting manual written in the form of a screenplay.

Our hero, the aspiring screenwriter Danny, is hopelessly in love with Bebe, a hot young starlet. But Bebe won't go out with Danny until he proves that he can write a brilliant screenplay for her. Helped along the way by a mysterious guide (Virgil) with seemingly magical powers, Danny travels to Screenwriting Hell to see what...

Outer billiards is a basic dynamical system defined relative to a convex shape in the plane. B. H. Neumann introduced this system in the 1950s, and J. Moser popularized it as a toy model for celestial mechanics. All along, the so-called Moser-Neumann question has been one of the central problems in the field. This question asks whether or not one can have an outer billiards system with an unbounded orbit. The Moser-Neumann question is an idealized version of the question of whether, because of small disturbances in its orbit, the Earth can break out of its orbit and fly away from the Sun....

This book proves an analogue of William Thurston's celebrated hyperbolic Dehn surgery theorem in the context of complex hyperbolic discrete groups, and then derives two main geometric consequences from it. The first is the construction of large numbers of closed real hyperbolic 3-manifolds which bound complex hyperbolic orbifolds--the only known examples of closed manifolds that simultaneously have these two kinds of geometric structures. The second is a complete understanding of the structure of complex hyperbolic reflection triangle groups in cases where the angle is small. In an...