7.2.1 Operator precedence and associativity
When an expression contains multiple operators, the precedence of the operators controls the order in which the individual operators are evaluated. For example, the expression x + y * z is evaluated as x + (y * z) because the * operator has higher precedence than the binary + operator. The precedence of an operator is established by the definition of its associated grammar production. For example, an additive-expression consists of a sequence of multiplicative-expressions separated by + or - operators, thus giving the + and - operators lower precedence than the *, /, and % operators.
The following table summarizes all operators in order of precedence from highest to lowest:
| Section | Category | Operators |
|---|---|---|
| Section 7.5 | Primary |
x.y f(x) a[x] x++ x-- new typeof checked unchecked |
| Section 7.6 | Unary |
+ - ! ~ ++x --x (T)x |
| Section 7.7 | Multiplicative |
* / % |
| Section 7.7 | Additive |
+ - |
| Section 7.8 | Shift |
<< >> |
| Section 7.9 | Relational and type testing |
< > <= >= is as |
| Section 7.9 | Equality |
== != |
| Section 7.10 | Logical AND |
& |
| Section 7.10 | Logical XOR |
^ |
| Section 7.10 | Logical OR |
| |
| Section 7.11 | Conditional AND |
&& |
| Section 7.11 | Conditional OR |
|| |
| Section 7.12 | Conditional |
?: |
| Section 7.13 | Assignment |
= *= /= %= += -= <<= >>= &= ^= |= |
When an operand occurs between two operators with the same precedence, the associativity of the operators controls the order in which the operations are performed:
- Except for the assignment operators, all binary operators are left-associative, meaning that operations are performed from left to right. For example,
x+y+zis evaluated as(x+y)+z. - The assignment operators and the conditional operator (
?:) are right-associative, meaning that operations are performed from right to left. For example,x=y=zis evaluated asx=(y=z).
Precedence and associativity can be controlled using parentheses. For example, x + y * z first multiplies y by z and then adds the result to x, but (x + y) * z first adds x and y and then multiplies the result by z.
