Table 11. Operator Precedence and Associativity
| Precedence | Operator | Associativity |
|---|---|---|
| Lowest | ELSE | Right |
| [equals] | Right | |
| [verbar] [verbar] | Left | |
| & & | Left | |
| <, >, < [equals], > [equals], [equals] [equals], [excl ] [equals] | Left | |
| [verbar], & | Left | |
| -, [plus ] | Left | |
| Unary -, [plus ], [excl ] | Left | |
| ^ | Left | |
| [plus ] [plus ], -- | Left | |
| [lsqb ] [rsqb ] | Left | |
| ., .. | Left | |
| [lpar ] [rpar ] | Left | |
| Highest | # | Left |
The associativity of operators refers to order in which repeated use of the same operator will be evaluated. For example, the expression 1+2+3 will be evaluated as (1+2)+3 since the [quot ] + [quot ] operator associates the leftmost operator instances first. In contrast, the statement A = B = C will first perform the B = C assignment, and then the result is assigned to A.
Associativity should not be confused with precedence, which determines which one of different operators will be evaluated first. In the example 1+2_3+4, the multiplication is performed first due to precedence, while the left addition is performed before the rightmost addition due to associativity, causing the expression to be evaluated as (1+(2_3))+4.
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