| 11. | For any positive number the gamma function can be written
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| 12. | The gamma function was also added to the Maple.
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| 13. | They can be expressed in terms of higher order poly-gamma functions.
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| 14. | The above equation can be further simplified leveraging the property of gamma function.
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| 15. | Where ? ( ?) is the gamma function.
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| 16. | Here, the new factor is proportional to a quotient of gamma functions.
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| 17. | Euler defined the beta function and the gamma function.
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| 18. | What is the power series for the gamma function?
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| 19. | However, the gamma function does not appear to satisfy any simple differential equation.
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| 20. | The integral on the right hand side may be recognized as the gamma function.
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