Why Does Math Work … If It's Not Real? : Episodes in Unreasonable Effectiveness

Why is ancient mathematics applicable to modern technology? This engaging book explores that question through a series of fascinating stories of mathematical effectiveness, packed with anecdotes and witty storytelling. Aimed at a general audience, readers only need intellectual curiosity and a basic familiarity with high school calculus.

According to G. H. Hardy, the ''real'' mathematics of the greats like Fermat and Euler is ''useless,'' and thus the work of mathematicians should not be judged on its applicability to real-world problems. Yet, mysteriously, much of mathematics used in modern science and technology was derived from this ''useless'' mathematics. Mobile phone technology is based on trig functions, which were invented centuries ago. Newton observed that the Earth''s orbit is an ellipse, a curve discovered by ancient Greeks in their futile attempt to double the cube. It is like some magic hand had guided the ancient mathematicians so their formulas were perfectly fitted for the sophisticated technology of today. Using anecdotes and witty storytelling, this book explores that mystery. Through a series of fascinating stories of mathematical effectiveness, including Planck''s discovery of quanta, mathematically curious readers will get a sense of how mathematicians develop their concepts.