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Riemann - Stieltjes Integral Definition and proof
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Riemann Stieltjes Integral
Let Alfa be a monotonically increasing function on closed interval a,b . since Alfa (a) and Alfa (b) are finite, it is follows that Alfa is bounded.
Let Alfa be a monotonically increasing function on closed interval a,b . since Alfa (a) and Alfa (b) are finite, it is follows that Alfa is bounded.
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