Sextic Equation
The general sextic polynomial equation
can be solved in terms of Hypergeometric Functions in onevariable using Klein's approach to solving the Quintic Equation.See also Cubic Equation, Quadratic Equation, Quartic Equation,Quintic Equation
References
Coble, A. B. ``The Reduction of the Sextic Equation to the Valentiner Form--Problem.'' Math. Ann. 70, 337-350, 1911a. Coble, A. B. ``An Application of Moore's Cross-ratio Group to the Solution of the Sextic Equation.'' Trans. Amer. Math. Soc. 12, 311-325, 1911b. Cole, F. N. ``A Contribution to the Theory of the General Equation of the Sixth Degree.'' Amer. J. Math. 8, 265-286, 1886.
- Aggregate
- AGM
- Agnesi's Witch
- Agnésienne
- Agonic Lines
- Ahlfors-Bers Theorem
- A-Integrable
- Airy Differential Equation
- Airy-Fock Functions
- Airy Functions
- Airy Projection
- Aitken Interpolation
- Aitken's Delta Squared Process
- Ajima-Malfatti Points
- Albanese Variety
- Albers Conic Projection
- Albers Equal-Area Conic Projection
- Alcuin's Sequence
- Aleksandrov-Cech Cohomology
- Aleksandrov's Uniqueness Theorem
- Aleph
- Aleph-0
- Aleph-1
- Alethic
- Alexander-Conway Polynomial