Bogomolov-Miyaoka-Yau Inequality

Relates invariants of a curve defined over the Integers. If this inequality were proven true, thenFermat's Last Theorem would follow for sufficiently large exponents. Miyaoka claimed to have proven this inequality in1988, but the proof contained an error.

References

Cox, D. A. ``Introduction to Fermat's Last Theorem.'' Amer. Math. Monthly 101, 3-14, 1994.

• Dilworth's Theorem
• Dimension
• Dimensionality Theorem
• Dimension Axiom
• Dimension Invariance Theorem
• Diminished Polyhedron
• Diminished Rhombicosidodecahedron
• Dini Expansion
• Dini's Surface
• Dini's Test
• Dinitz Problem
• Diocles's Cissoid
• Diophantine Equation
• Diophantine Equation--10th Powers
• Diophantine Equation--5th Powers
• Diophantine Equation--6th Powers
• Diophantine Equation--7th Powers
• Diophantine Equation--8th Powers
• Diophantine Equation--9th Powers
• Diophantine Equation--Cubic
• Diophantine Equation--Linear
• Diophantine Equation nth Powers
• Diophantine Equation--Quadratic
• Diophantine Equation--Quartic
• Diophantine Quadruple