The great mathematical problems /
Visions of infinity
Ian Stewart.
- 1st ed.
- New York, NY : Profile Books, 2014.
- x, 340 p. ; ill. ; 24 cm.
Includes bibliographical references (p. [305]-324) and index.
Great problems -- Prime territory : Goldbach Conjecture -- The puzzle of pi : squaring the circle -- Mapmaking mysteries : Four Color theorem -- Sphereful symmetry : Kepler Conjecture -- New solutions for old : Mordell Conjecture -- Inadequate margins : Fermat's Last Theorem -- Orbital chaos : Three-body problem -- Patterns in prime : Riemann Hypothesis -- What shape is a sphere? : Poincaré Conjecture -- They can't all be easy : P/NP problem -- Fluid thinking : Navier-Stokes Equation -- Quantum conundrum : Mass Gap Hypothesis -- Diophantine dreams : Birch-Swinnerton-Dyer Conjecture -- Complex cycles : Hodge Conjecture -- Where next? -- Twelve for the future.
"Overview of the most formidable problems mathematicians have vanquished, and those that vex them still"--Dust jacket flap.