Carlson's Theorem
If 
is regular and of the form 
where 
, for 
, and if 
for
, 1, ..., then is identically zero.
References
Bailey, W. N. ``Carlson's Theorem.'' §5.3 in Generalised Hypergeometric Series. Cambridge, England: Cambridge University Press, pp. 36-40, 1935.
- Absolute Deviation
- Absolute Error
- Absolute Geometry
- Absolutely Continuous
- Absolute Pseudoprime
- Absolute Square
- Absolute Value
- Absorption Law
- Abstraction Operator
- Abundance
- Abundant Number
- Acceleration
- Accidental Cancellation
- Accumulation Point
- Achilles and the Tortoise Paradox
- Ackermann Function
- Ackermann Number
- Acnode
- Acoptic Polyhedron
- Action
- Acute Angle
- Acute Triangle
- Adams-Bashforth-Moulton Method
- Adams' Method
- Addend