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to the type unsigned int using an integral standard conversion We saw in the previous section that only a limited set of type conversions is allowed on function arguments used to deduce template arguments The integral standard conversion int-to-unsigned int is not one of the conversions allowed But when the template arguments are explicitly specified, there is no need to deduce the template arguments The types of the function parameters are thus fixed When the template arguments are explicitly specified, any implicit type conversion can be applied to convert a function argument to the type of the corresponding function parameter In addition to allowing type conversions on function arguments, explicit template arguments provide solutions to other programming problems Consider the following problem We wish to define a function template called sum() so that a function instantiated from this template would return a value of a type that is large enough to contain the sum of two values of any two types passed in any order How can we do that How should we specify sum()'s return type

// T or U as the return type template <class T, class U> sum( T, U );

In our case, the answer is to use neither parameter Using either parameter is bound to fail at some point:

char ch; unsigned int ui; // neither T nor U works as return type sum( ch, ui ); // ok: U sum( T, U ); sum( ui, ch ); // ok: T sum( T, U );

A solution is to introduce a third template parameter simply to designate the function template return type

// T1 does not appear in the function template parameter list template <class T1, class T2, class T3> T1 sum( T2, T3 );

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Because the return type might be a type different from the types of the function arguments, T1 is not mentioned in the function parameter list This is a potential problem because the template argument for T1 cannot be deduced from the function arguments However, if we provide explicit template arguments in a call to an instantiation of sum(), we will avoid the compiler error indicating that the template argument for T1 cannot be deduced For example:

typedef unsigned int ui_type; ui_type calc( char ch, ui_type ui ) { // // error: T1 cannot be deduced ui_type loc1 = sum( ch, ui ); // ok: template arguments explicitly specified // T1 and T3 are unsigned int, T2 is char ui_type loc2 = sum< ui_type, char, ui_type >( ch, ui ); }

Aircraft icing is an extremely important factor in the world of aviation and despite the best efforts of the industry there are still continuing accidents resulting from inadequate protection against the impact of icing on aircraft controllability. Icing is caused either by the freezing on to aircraft surfaces of some from of precipitation, this usually occurs on the ground; or by supercooled liquid water droplets found in clouds or rain solidifying on impact with aircraft structure, which is at a suf ciently low temperature, during ight. This accretion occurs on areas of the airframe where the air ow is near to stagnation, i.e. close to a rest, such as wing or tailplane leading edges, engine intakes or helicopter rotor blade leading edges. The factors determining rate of accretion are complex but include the temperature of the surface, its radius and sweep, the size and

The following is an exact example of formulating a trading plan using a specific trading tactic that incorporates a sound money management technique. However, every trader is responsible for his or her own actions and finances. Do take the time to do your homework and work out the numbers on any other futures contract before using this technique. This example uses soybean futures. A long-term chart should paint the picture as to the normal price range of the market (Figure 12.1). I chose soybeans for several reasons: (1) The margin requirement was relatively low ($1,000 per contract at the time of this analysis). (2) At $4.20 per bushel, the price was near a historic low. (3) There was relatively little downside risk and a lot of upside profit potential if the market moved higher. (Although those conditions existed in early 2002, they have not existed since then so that is why this must be labeled a hypothetical example.) The total contract value of one soybean futures contract at the time was $21,000 ($4.20 5,000 bushels.). If the price went to zero, that is all you could lose if you could never exit the market for whatever circumstances. I consider that position to have relatively little downside risk. Another factor to keep in mind is that the lowest price for soybeans since 1973 was about

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