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In this note we give a discrete analogue, the so called q-analogue, of the well known fractional version of Leibniz formula, i.e., the formula which expresses the fractional integral of the product of two functions in terms of the derivatives and fractional integrals of each. Our discrete analogue is naturally suited to be applied to basic or Heine series. We give three such applications.
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W. A. Al‐Salam (1975) studied this question.
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