Bourget's Hypothesis
When 
is an Integer 
, then 
and 
have no common zeros other than at 
for 
anInteger 
, where is a Bessel Function of the First Kind. The theorem has been proved true for
2, 3, and 4.
References
Watson, G. N. A Treatise on the Theory of Bessel Functions, 2nd ed. Cambridge, England: Cambridge University Press, 1966.
- q-Binomial Theorem
- q-Cosine
- q-Derivative
- q-Dimension
- Q.E.D
- q-Extension
- q-Factorial
- Q-Function
- q-Gamma Function
- q-Generalization
- q-Hypergeometric Series
- Q-Matrix
- Q-Number
- q-Pi
- Q-Polynomial
- q-Product
- QR Decomposition
- q-Series
- Q-Signature
- q-Sine
- Quadrable
- Quadrangle
- Quadrant
- Quadratfrei
- Quadratic Congruence