Operator Conventions

Kotlin allows us to provide implementations for a predefined set of operators on our types. These operators have fixed symbolic representation (like + or *) and fixed (see grammar). To implement an operator, we provide a member function or an extension function with a fixed name, for the corresponding type, i.e. left-hand side type for binary operations and argument type for unary ones.

Here we describe the conventions that regulate operator overloading for different operators.

Unary operations

Expression	Translated to
`+a`	`a.plus()`
`-a`	`a.minus()`
`!a`	`a.not()`

This table says that when the compiler processes, for example, an expression +a, it performs the following steps:

Determines the type of a, let it be T.
Looks up a function plus() with no parameters for the receiver T, i.e. a member function or an extension function.
If the function is absent or ambiguous, it is a compilation error.
If the function is present and its return type is R, the expression +a has type R.

Expression	Translated to
`a++`	`a.inc()` + see below
`a--`	`a.dec()` + see below

These operations are supposed to change their receiver and (optionally) return a value.

inc()/dec() shouldn't mutate the receiver object.
By “changing the receiver” we mean the receiver-variable, not the receiver object. {:.note}

The compiler performs the following steps for resolution of an operator in the postfix form, e.g. a++:

Determines the type of a, let it be T.
Looks up a function inc() with no parameters, applicable to the receiver of type T.
If the function returns a type R, then it must be a subtype of T.

The effect of computing the expression is:

Store the initial value of a to a temporary storage a0,
Assign the result of a.inc() to a,
Return a0 as a result of the expression.

For a-- the steps are completely analogous.

For the prefix forms ++a and --a resolution works the same way, and the effect is:

Assign the result of a.inc() to a,
Return the new value of a as a result of the expression.

Binary operations

Expression	Translated to
`a + b`	`a.plus(b)`
`a - b`	`a.minus(b)`
`a * b`	`a.times(b)`
`a / b`	`a.div(b)`
`a % b`	`a.mod(b)`
`a..b`	`a.rangeTo(b)`

For the operations in this table, the compiler just resolves the expression in the Translated to column.

Expression	Translated to
`a in b`	`b.contains(a)`
`a !in b`	`!b.contains(a)`

For in and !in the procedure is the same, but the order of arguments is reversed. {:#in}

{:#Equals}

Expression	Translated to
`a == b`	`a?.equals(b) ?: b === null`
`a != b`	`!(a?.equals(b) ?: b === null)`

Note: === and !== (identity checks) are not overloadable, so no conventions exist for them

The == operation is special in two ways:

It is translated to a complex expression that screens for null's, and null == null is true.
It looks up a function with a specific signature, not just a specific name. The function must be declared as

fun equals(other: Any?): Boolean

Or an extension function with the same parameter list and return type.

Symbol	Translated to
`a > b`	`a.compareTo(b) > 0`
`a < b`	`a.compareTo(b) < 0`
`a >= b`	`a.compareTo(b) >= 0`
`a <= b`	`a.compareTo(b) <= 0`

All comparisons are translated into calls to compareTo, that is required to return Int.

Indexing and invocations

Symbol	Translated to
`a[i]`	`a.get(i)`
`a[i, j]`	`a.get(i, j)`
`a[i_1, ..., i_n]`	`a.get(i_1, ..., i_n)`
`a[i] = b`	`a.set(i, b)`
`a[i, j] = b`	`a.set(i, j, b)`
`a[i_1, ..., i_n] = b`	`a.set(i_1, ..., i_n, b)`

Square brackets are translated to calls to get and set with appropriate numbers of arguments.

Symbol	Translated to
`a(i)`	`a.invoke(i)`
`a(i, j)`	`a.invoke(i, j)`
`a(i_1, ..., i_n)`	`a.invoke(i_1, ..., i_n)`

Parentheses are translated to calls to invoke with appropriate number of arguments.

Assignments

Expression	Translated to
`a += b`	`a.plusAssign(b)`
`a -= b`	`a.minusAssign(b)`
`a *= b`	`a.timesAssign(b)`
`a /= b`	`a.divAssign(b)`
`a %= b`	`a.modAssign(b)`

For the assignment operations, e.g. a += b, the compiler performs the following steps:

If the function from the right column is available
- If the left-hand side can be assigned to and the corresponding binary function (i.e. plus() for plusAssign()) is available, report error (ambiguity).
- Make sure its return type is Unit, and report an error otherwise.
- Generate code for a.plusAssign(b)
Otherwise, try to generate code for a = a + b (this includes a type check: the type of a + b must be a subtype of a).

Note: assignments are NOT expressions in Kotlin.

Discussion of the ambiguity rule: We raise an error when both plus() and plusAssign() are available only if the lhs is assignable. Otherwise, the availability of plus() is irrelevant, because we know that a = a + b can not compile. An important concern here is what happens when the lhs becomes assignable after the fact (e.g. the user changes val to var or provides a set() function for indexing convention): in this case, the previously correct call site may become incorrect, but not the other way around, which is safe, because former calls to plusAssign() can not be silently turned into calls to plus().