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Title, Open a PDF file in an Adobe Reader control within an application in Visual Basic . NET . Description, This example shows how to open a PDF file in an ...

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The following two theorems describe the structure of the H lder functions, ie the functions which associate with any x the exponents of f at x THEOREM 14 Let g : R R+ be a function The two assertions below are equivalent: g is the lower limit of a sequence of continuous functions; there exists a continuous function f whose pointwise H lder function p (x) satis es p (x) = g(x) for all x THEOREM 15 Let g : R R+ be a function The following two assertions are equivalent: g is a lower semi-continuous (LSC) function; there exists a continuous function f whose local H lder function l (x) satis es l (x) = g(x) for any x

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NOTE 12 Let us recall that a function f : D R R is LSC if, for any x D and for any sequence (xn ) in D tending to x: lim inf f (xn )

f (x)

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Figure 12 shows a generalization of the Weierstrass function de ned on [0, 1] for which p (x) = l (x) = x for any x This function is de ned as Wg (x) = i=0 nx cos( n x), with > 1

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Since the class of lower limits of continuous function is much larger than that of lower semi-continuous functions, we observe that p generally supplies more information than l For example, p can vary much faster than l In particular, it is possible to construct a continuous function whose pointwise H lder function coincides with the indicator function of the set of rational numbers It is everywhere discontinuous, and thus its local H lder function is constantly equal to 0 The following results describe more precisely the relations between l and p PROPOSITION 13 Let f : I R be a continuous function, and assume that there exists > 0 such that f C (I) Then, there exists a subset D of I such that: D is dense, uncountable and has Hausdorff dimension zero; for any x D, p (x) = l (x)

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Page 202 and contention We have witnessed countless examples of the surprised and gratified reactions of our customers when they discover our willingness to go the extra mile to satisfy their needs This reaction tells us something; first, it indicates that a customer-driven emphasis is still the exception in the workplace, not the norm; second, it gives companies with a customer focus an enormous advantage in the opportunity for repeat business Institutional memory is a powerful thing When a contractor has gone out of their way to satisfy customers, they remember One objection we sometimes hear to this idea is best voiced by a project manager who stated, This focus is fine, but if you go too far the customer will just take advantage of you They will demand changes beyond the point they can be accommodated, push for price breaks and anything else they can get away with When we explored this point further with the project manager, it become clear that he or she worked for a firm that expected hostile relations with clients, routinely used contracts filled with restrictive terms, stiff penalty clauses and options for liquidated damages, and usually got the sort of relations they had come to expect Their abiding assumption was that the customer was the enemy, if not now, they would be sometime soon The key to avoiding this kind of expected escalation of conflict is to stop viewing customers as eventual foes in the project s development and recognize them publicly as full partners Customers seek to take advantage of the contractor when they do not fully understand the nature of the project s development; that is, when they are left in the dark One of the keys to solving this problem before it becomes a problem is full communication of the goals of the project and the success drivers of the customer together with active partnering and dual decision making When customers understand the implications.

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