that is vs then the sub intervals

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(iii) if f is non-increasing [respectively, non-decreasing], then the sub-intervals. J, K on the right side in (i) and (ii) may be assumed to have left end-point a.
Then the sub-intervals Bk = (xk,xk−1], for k ≥ 1, and B0 = (x0, 1] are a partition of I. Define {ǫk}k∈N a sequence of positive real numbers, that is strictly mono-.
Then the sub-intervals where qi > (α − 1)π/2 holds are the stable intervals, and the endpoints of these stable sub- intervals where there is a leap of the integral ...

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that is

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