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Summary (partial) "No wonder mathematicians find numbers to be the passion of a lifetime. Deceptively simple things can lead to such amazing complexity, to intriguing links between seemingly unconnected concepts. Take the simple concept of the factorial. … This begs the question: might it be possible to extend the definition of the factorial and create a smooth function that has a value for all real numbers, not just integers, but for integers, its value is equal to that of the factorial itself?"

Additional Nematrian Commentary This webpage (as at Nov 2015) contains a detailed analysis of how to calculate the gamma function.

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