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This popular tutorial Explicit Template has been completely updated, reorganized, and rewritten to help Specifying an introduction to standard C++Argument programmers learn the language faster and use it in a more modern, effective wayJust as C++ has evolved since the last edition, so Consider has the authors' approach to teaching it They now introduce the C++ standard library from the beginning, giving the following problem We wish to define a function template called sum that takes readers the means to write useful arguments of two differnt programsWe'd like having to master every language detail Highlightingcontain the types without first the return type to be large enough to today's best practices, they show how to write programs that are safe, can be built quickly, and yet offer outstanding performance sum of two values of any two types passed in any order How can we do that How should we Examples that specifysum 'stake advantage of the library, and explain the features of C++, also show how to make the best use of the return type language As in its previous editions, the book's authoritative discussion of fundamental C++ concepts and techniques makes it a valuable resource even for more experienced programmersProgram Faster and More Effectively with This Rewritten Classic// T orU as the returntype Restructured for quicker learning, using the C++ standard library Updated to teach the most current programming styles and program design techniques Filled with new learning aids that emphasize important points, warn about common template <class T, class U> sum(T, U); pitfalls, suggest good programming practices, and provide general usage tips Complete with exercises that reinforce skills learned Authoritative and comprehensive in its coverageThe source code for the book's extended examples is available on the Web at the address below

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3 dealt with points, segments, and shapes, using two coordinates to describe their geometry. These two coordinates we called x and y , and we declared them to be of type float . The rationale for using floats instead of integers is that the measurements can have a fractional value, that is, 3 feet

In this case, the answer is that neither parameter works all the time Using either parameter is bound to fail at some point:

// neitherTnorUworks as return type sum(3, 4L); // second type is larger; want Usum(T, U) sum(3L, 4); // first type is larger; want Tsum(T, U)

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Microphase separation (MPS) leading to regular patterns at nanometer levels formed by block copolymers in thin lms has recently been a subject of intensive study. Such nanostructures allow for fabrication of even smaller feature sizes than those obtained by the conventional photolithography process, and have potentials for future nanofabrications (Lazzari et al., 2006). Attempts to create active and photocontrollable MPS systems are a fascinating challenge.

One approach to solving this problem would be to force callers of sum to cast (Section 5124, p183) the smaller type to the type we wish to use as the result:

// ok: now either TorUworks as return type int i; short s; sum(static_cast<int>(s), i); // ok: instantiates int sum(int, int)

8

An alternative way to specify the return type is to introduce a third template parameter that must be explicitly specified by our caller:

// T1 cannot be deduced: it doesn't appear in the function parameter list template <class T1, class T2, class T3> T1 sum(T2, T3);

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Earlier investigations revealed that PVAs possessing an Az-containing side chain show large photoinduced area changes on a water surface (Seki et al., 1998, 1996). In a particular case, the monolayer exhibits ca. threefold expansion and contraction by alternating illumination with UV and visible light in a fully reversible manner. This effect can be explained by the polarity change of the Az unit. The molecular packing model exactly explains the degree of area changes, indicating that the macrosize effect correctly re ects the molecular events. In situ X-ray re ectivity (XR) analysis on the water surface by Kago et al. (1999) revealed the actual thickness change on water. Quite recently, Ohe et al. (2007) directly evaluated the photomodulated orientations of the individual chemical bonds of this polymer in detail by sum frequency generation spectroscopy. It is anticipated that, when one of the blocks is composed of a photoresponsive segment (area-variable component) in the monolayer state, the change in the area fraction of the blocks may alter the MPS nanostructures. By utilizing the photomechanical response of the monolayer mentioned earlier, such light-induced modulations in the 2-D nanostructures have been actually attained (Kadota et al., 2005) (Fig. 8.16). The trans and cis isomeric states of Az result in dot and strip structures, respectively, of the Az-containing domain in a reversible manner. This tunable behavior of the morphology provides an important aspect on the chain conformation on water. The middle block of poly(ethylene oxide) (PEO) chain should adopt predominantly loop conformations rather than bridge ones. This fact coincides with the tendency of segregation rather than interpenetration of polymer chains in the 2-D state (Sato et al., 1998). At highly humidi ed state, the morphological changes on a hydrophilic solid surface of mica are also observed

This version adds a template parameter to specify the return type There is only one catch: C++ Primer, Fourth Edition There is no argument whose type can be used to infer the type of T1 Instead, the caller must By Stanley B Lippman,Jos e parameter on each call to sum explicitly provide an argument for this Lajoie,

Barbara E Moo We supply an explicit template argument to a call in much the same way that we define an Publisher:Addison Wesley instance of a class template Explicit template arguments are specified in a comma-separated Professional list, bracketed by the less-than (<) and greater-than (>) tokens The list of explicit template Pub the function name and types appears after Date: February 14, 2005 before the argument list: Print ISBN: 0-201-72148-1 Pages: 912

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