Fundamental Continuity Theorem
Given two Polynomials of the same order in one variable where the first 
Coefficients (but not the first 
) are 0 and the Coefficients of the secondapproach the corresponding Coefficients of the first as limits, then the second Polynomial willhave exactly roots that increase indefinitely. Furthermore, exactly 
Roots of the second will approacheach Root of multiplicity of the first as a limit.
References
Coolidge, J. L. A Treatise on Algebraic Plane Curves. New York: Dover, p. 4, 1959.
- Herschfeld's Convergence Theorem
- Hessenberg Matrix
- Hesse's Theorem
- Hessian Covariant
- Hessian Determinant
- Heteroclinic Point
- Heterogeneous Numbers
- Heterological Paradox
- Heteroscedastic
- Heterosquare
- Heuman Lambda Function
- Heun's Differential Equation
- Heuristic
- Hexa
- Hexabolo
- Hexacontagon
- Hexacronic Icositetrahedron
- Hexad
- Hexadecagon
- Hexadecimal
- Hexaflexagon
- Hexagon
- Hexagonal Number
- Hexagonal Pyramidal Number
- Hexagonal Scalenohedron