2.4 Scalar Operators
An
operator produces a new value (the
result
) from one or more other values (the
operands
). For example, Perl's operators and expressions are generally a superset of those provided in most other ALGOL/Pascal-like programming languages, such as C or Java. An operator expects either numeric or string operands (or possibly a combination of both). If you provide a string operand where a number is expected, or vice versa, Perl automatically converts the operand using fairly intuitive rules, which will be detailed in the section "Conversion Between Numbers and Strings ," later in this chapter. 2.4.1 Operators for NumbersPerl provides the typical ordinary addition, subtraction, multiplication, and division operators, and so on. For example: 2 + 3 # 2 plus 3, or 5 5.1 - 2.4 # 5.1 minus 2.4, or approximately 2.7 3 * 12 # 3 times 12 = 36 10.2 / 0.3 # 10.2 divided by 0.3, or approximately 34 10 / 3 # always floating point divide, so approximately 3.333333...
Additionally, Perl provides the FORTRAN-like
exponentiation
operator, which many have yearned for in Pascal and C. The operator is represented by the double asterisk, such as
Perl also supports a
modulus
operator. The value of the expression
The
logical comparison operators are You may be wondering about the word "approximately" in the code comments at the start of this section. Don't you get exactly 2.7 when subtracting 2.4 from 5.1? In math class you do, but on computers you usually don't. Instead, you get an approximation that's only accurate to a certain number of decimal places. Computers don't store numbers in the same way a mathematician does. Although there are infinitely many decimal points in them, the computer only has a limited space to store them (usually 64 bits per number). So, just a few of these infinite real numbers can be exactly represented on the computer - the rest are just close.
Comparing the following statements, you'll see what the computer really got as the result of the subtraction (the printf( " %.51f\n " , 5.1 - 2.4) # 2.699999999999999733546474089962430298328399658203125 print(5.1 - 2.4, " \n " ); # 2.7
Don't worry too much about this: the 2.4.2 Operators for Strings
String values can be
concatenated with the " "hello" . "world" # same as "helloworld" 'hello world' . "\n" # same as "hello world\n" "fred" . " " . "barney" # same as "fred barney"
Note that the concatenation must be explicitly called for with the
Another set of operators for strings are the string comparison operators. These operators are FORTRAN like, as in using
You may wonder why there are separate operators for numbers and strings, if numbers and strings are automatically converted back and forth. Consider the two values 7 and 30. If compared as numbers, 7 is obviously less than 30, but if compared as strings, the string
Still another string operator is the
string repetition
operator, consisting of the single lowercase letter
"fred" x 3 # is "fredfredfred" "barney" x (4+1) # is "barney" x 5, or # "barneybarneybarneybarneybarney" (3+2) x 4 # is 5 x 4, or really "5" x 4, which is "5555"
That last example is worth spelling out slowly. The parentheses on If necessary, the copy count (the right operand) is first truncated to an integer value (4.8 becomes 4) before being used. A copy count of less than 1 results in an empty (zero-length) string. 2.4.3 Operator Precedence and Associativity
Operator precedence defines how to resolve the ambiguous case in which two operators are trying to operate on three operands. For example, in the expression
You can override the order defined by precedence using
parentheses. Anything in parentheses is completely computed before the operator outside of the parentheses is applied (just like you learned in your math class). So if I really want the addition before the multiplication, I can say While precedence is intuitive for addition and multiplication,[ 6 ] we start running into problems when faced with, say, string concatenation compared with exponentiation. You can resolve this by consulting the official, accept-no-substitutes Perl operator precedence chart, shown in Table 2.3 . (Note that some of the operators have not yet been described, and in fact, may not even appear anywhere in this book, but don't let that fact scare you away from reading about them.) Operators also found in C have the same precedence as in C).
In Table 2.3 , any given operator has higher precedence than those listed below it, and lower precedence than all of the operators listed above it. Operators at the same precedence level resolve according to rules of associativity . Just like precedence, associativity resolves the order of operations when two operators of the same precedence compete for three operands: 2 ** 3 ** 4 # 2 ** (3 ** 4), or 2 ** 81, or approx 2.41e24 72 / 12 / 3 # (72 / 12) / 3, or 6/3, or 2 30 / 6 * 3 # (30/6)*3, or 15
In the first case, the 2.4.4 Conversion Between Numbers and Strings
If you use a string value as an operand for a numeric operator (say,
Likewise, if you give a numeric value when a string value is needed (for the string concatenate operator, for example), the numeric value is expanded into whatever string would have been printed for that number. For example, if you want to concatenate an "X" . (4 * 5) # same as "X" . 20, or "X20"
(Remember that the parentheses force In other words, you don't really have to worry about whether you have a number or a string (most of the time). Perl performs all the conversions for you. | |||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||
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