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Beginning with version 20, C# has included a feature that provides an elegant solution to what is both a common and irritating problem The feature is the nullable type The problem is how to recognize and handle fields that do not contain values (in other words, unassigned fields) To understand the problem, consider a simple customer database that keeps a record of the customer s name, address, customer ID, invoice number, and current balance In such a situation, it is possible to create a customer entry in which one or more of those fields would be unassigned For example, a customer may simply request a catalog In this case, no invoice number would be needed and the field would be unused In the past, handling the possibility of unused fields required the use of either placeholder values or an extra field that simply indicated whether a field was in use Of course, placeholder values could work only if there was a value that would otherwise be invalid, which won t be the case in all situations Adding an extra field to indicate if a field is in use works in all cases, but having to manually create and manage such a field is an annoyance The nullable type solves both problems

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A nullable type is a special version of a value type that is represented by a structure In addition to the values defined by the underlying type, a nullable type can also store the value null Thus, a nullable type has the same range and characteristics as its underlying type It simply adds the ability to represent a value that indicates that a variable of that type is unassigned Nullable types are objects of SystemNullable<T>, where T must be a nonnullable value type

A nullable type can be specified two different ways First, you can explicitly declare objects of type Nullable<T>, which is defined in the System namespace For example, this creates int and bool nullable types:

YOU TRY IT Express the function g( x) =

SystemNullable<int> count; SystemNullable<bool> done;

20:

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U n s a f e C o d e , P o i n t e r s , N u l l a b l e Ty p e s , D y n a m i c Ty p e s , a n d M i s c e l l a n e o u s To p i c s

Let f be the function which assigns to each working adult American his or her Social Security number (a 9-digit string of integers) Let g be the function which assigns to each working adult American his or her age in years (an integer

The second way to declare a nullable type is much shorter and is more commonly used Simply follow the type name with a For example, the following shows the more common way to declare a nullable int and bool type:

int count; bool done;

When using nullable types, you will often see a nullable object created like this:

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An indeterminate form is an expression that appears to be ambiguous or nonsensical, but which after careful analysis can be given a concrete meaning Many of the most subtle and important ideas in mathematics arise in this fashion Certainly calculus, because it involves tricky limits, has many indeterminate forms In this chapter we learn how to use ideas from calculus to master indeterminate forms

int count = null;

This explicitly initializes count to null This satisfies the constraint that a variable must be given a value before it is used In this case, the value simply means undefined You can assign a value to a nullable variable in the normal way because a conversion from the underlying type to the nullable type is predefined For example, this assigns the value 100 to count

count = 100;

There are two ways to determine if a variable of a nullable type is null or contains a value First, you can test its value against null For example, using count declared by the preceding statement, the following determines if it has a value:

l'H pital's rule Algebraic variants of l'H pital's rule Improper integrals with infinite integrands Improper integrals on an infinite interval

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