Merge branch 'update-generics-slides' into 'master'
[lectures] Update generics slides. See merge request slon/shad-go-private!66
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commit
a62fc07303
5 changed files with 237 additions and 89 deletions
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@ -3,25 +3,13 @@ generics
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Арсений Балобанов
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* Generics (draft)
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* Generics
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* New language features
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- Mechanism to parameterize a type or function by types.
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- Constraints mechanism to express requirements on type parameters.
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- Type inference (optional)
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* Parameter lists
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An ordinary parameter list
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(x, y aType, z anotherType)
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A type parameter list
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[P, Q aConstraint, R anotherConstraint]
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- Convention: Type parameter names are capitalized
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- Type parameters for functions and types
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- Type sets
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- Type inference
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* Sorting in Go
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@ -46,6 +34,18 @@ what we really want
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func Sort[Elem ?](list []Elem)
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* Parameter lists
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An ordinary parameter list
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(x, y aType, z anotherType)
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A type parameter list
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[P, Q aConstraint, R anotherConstraint]
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- Convention: Type parameter names are capitalized
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* Constraints
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- A constraint specifies the requirements which a type argument must satisfy.
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@ -78,28 +78,28 @@ User code
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* Type-checking the Sort call: Instantiation
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Sort[book] | (bookshelf)
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What happens when we call Sort?
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pass type argument
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Sort[book](bookshelf)
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- Substitution. Substitute book for elem
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Sort[Elem interface{ Less(y Elem) bool }] | (list []Elem)
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substitute book for elem
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Sort[book interface{ Less(y book) bool }] | (list []book)
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verify that book satisfies the book parameter constraint
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- Verification. Verify that book satisfies the book parameter constraint
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- Instantiate book-specific function
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#Sort[book] | (list []book)
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A generic function or type must be instantiated before it can be used.
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* Type-checking a generic call
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Instantiation (new)
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- replace type parameters with type arguments in entire signature
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- verify that each type argument satisfies its constraintThen, using the instantiated signature.
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- verify that each type argument satisfies its constraint
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Invocation (as usual)
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@ -108,10 +108,10 @@ Invocation (as usual)
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* Types can be generic, too
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type Lesser[T any] interface{
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Less(y T) bool}
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Less(y T) bool
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}
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any stands for "no constraint"(same as "interface{}")
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any stands for "no constraint" (same as "interface{}")
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* Sort, decomposed
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@ -121,38 +121,6 @@ any stands for "no constraint"(same as "interface{}")
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func Sort[Elem Lesser[Elem]](list []Elem)
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* Sort internals
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func Sort[Elem interface{ Less(y Elem) bool }](list []Elem) {
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...
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var i, j int
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...
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if list[i].Less(List[j]) {...}
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...
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}
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- type of list[i], list[j] is Elem
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- Elem is NOT an interface type!
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- A type parameter is a real type.It is not an interface type.
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* Argument type inference
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what we have
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Sort[book](bookshelf)
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what we want
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Sort(bookshelf)
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Type unification
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bookshelf -> []book
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Inference
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func Sort[Elem ...]([]Elem) => Elem == book
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* Problems
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what we want
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@ -167,42 +135,187 @@ what we could do
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func (x myInt) Less(y myInt) bool { return x < y }
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* Type lists
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* min
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A constraint interface may have a list of types (besides methods):
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.play -edit min/basic/min.go /^func min/,/^}/
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* Generic min
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.play -edit min/basic/min.go /^func min/,/^}/
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.play -edit min/generic/min.go /^func min/,/^}/
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* Calling generic min
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m := min[int](1, 2)
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* Instantiation
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fmin := min[float64] // non generic
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m := fmin(2.71, 3.14)
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* Generic type
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type Tree[T interface{}] struct {
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left, right *Tree[T]
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data T
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}
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func (t *Tree[T]) Lookup(x T) *Tree[T]
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var stringTree Tree[string]
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- Methods cannot have it's own type parameters
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* Type sets
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func min(x, y float64) float64
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- float64 defines a set of values x and y can have
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func min[T constraints.Ordered](x, y T) T {
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- constraints.Ordered defines a set of values T can have
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* constaints.Ordered
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// Ordered is a constraint that permits any ordered type: any type
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// that supports the operators < <= >= >.
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// If future releases of Go add new ordered types,
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// this constraint will be modified to include them.
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type Ordered interface {
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Integer | Float | ~string
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}
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- The < operator is supported by every type in this subset
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- ~T means with underlying type T
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* constaints
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type Signed interface {
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~int | ~int8 | ~int16 | ~int32 | ~int64
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}
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type Unsigned interface {
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~uint | ~uint8 | ~uint16 | ~uint32 | ~uint64 | ~uintptr
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}
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type Integer interface {
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Signed | Unsigned
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}
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type Float interface {
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type float32, float64
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~float32 | ~float64
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}
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// Sin computes sin(x) for x of type float32 or float64.
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func Sin[T Float](x T) T
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Satisfying a type list
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An argument type satisfies a constraint with a type list if
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- The argument type implements the methods of the constraint
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- The argument type or its underlying type is found in the type list.
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As usual, the satisfaction check happens after substitution.
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* Generic min function
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type Ordered interface {
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type int, int8, int16, ..., uint, uint8, uint16, ...,
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float32, float64, string
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type Complex interface {
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~complex64 | ~complex128
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}
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min internals
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* Constaints & type sets
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func min[T Ordered](x, y T) T {
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if x < y {
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return x
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[T aConstraint]
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- aConstraint is an interface
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- interface has a type set
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- type set defines the types that are permissible
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* Constaint literals
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[S interface{~[]E}, E interface{}]
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- interface{E} could be rewritten as E in a constraint
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[S ~[]E, E interface{}]
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- any is a new predeclared identifier — an alias for interface{} in a constraint
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[S ~[]E, E any]
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* Type inference
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- Type intefence is complicated but usage is simple
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- Programms that don't need type arguments today won't need them tomorrow
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* Scale
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type Point []uint32
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func (p Point) String() string { return "" }
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We'd like to write function scale and Println
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func ScaleAndPrint(p Point) {
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r := Scale(p, 2)
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fmt.Println(r.String())
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}
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return y
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* Scale, first attempt
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.play -edit scale/wrong/scale.go /^func Scale/,/^}/
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* Scale, first attempt
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.play -edit scale/wrong/scale.go /^func Scale/,/^}/
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func ScaleAndPrint(p Point) {
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r := Scale(p, 2)
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fmt.Println(r.String())
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}
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- Compiler error: (type []uint32 has no field or method String)
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* Scale, fixed
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.play -edit scale/fixed/scale.go /^func Scale/,/^}/
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* Scale, fixed
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func Scale[S ~[]E, E constraints.Integer](s S, c E) S
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vs
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func Scale[E constraints.Integer](s []E, c E) []E
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* Inference
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func ScaleAndPrint(p Point) {
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r := Scale(p, 2)
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fmt.Println(r.String())
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}
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Why don't we need explicit type parameters?
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r := Scale[Point, int32](p, 2)
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* Inference
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- argument type inference
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- constraint type inference
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* Argument type inference
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func Scale[S ~[]E, E constraints.Integer](s S, c E) S
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type Point []int32
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Scale(p, 2)
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- p is []Point => S is Point
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- 2 is untyped constant => no info
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* Constraint type inference
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func Scale[S ~[]E, E constraints.Integer](s S, c E) S
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type Point []int32
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Scale(p, 2)
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- S is Point (argument type inference)
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- S is defined in terms of E => we can infer E
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- E is int32
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* Different type parameters are different types
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func invalid[Tx, Ty Ordered](x Tx, y Ty) Tx {
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@ -247,11 +360,6 @@ Use
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- Type inference (if applicable) makes function instantiation implicit.
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- Instantiation is valid if the type arguments satisfy their constraints.
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* How to try?
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.link https://go2goplay.golang.org/ - playground
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.link https://go.googlesource.com/go/+/refs/heads/dev.go2go/README.go2go.md - dev branch
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* Ссылки
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.link https://go.googlesource.com/proposal/+/refs/heads/master/design/go2draft-contracts.md - generics design draft
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8
lectures/08-generics/min/basic/min.go
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8
lectures/08-generics/min/basic/min.go
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package basic
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func min(x, y int) int {
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if x < y {
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return x
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}
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return y
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}
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10
lectures/08-generics/min/generic/min.go
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10
lectures/08-generics/min/generic/min.go
Normal file
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package generic
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import "golang.org/x/exp/constraints"
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func min[T constraints.Ordered](x, y T) T {
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if x < y {
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return x
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}
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return y
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}
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11
lectures/08-generics/scale/fixed/scale.go
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11
lectures/08-generics/scale/fixed/scale.go
Normal file
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package wrong
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import "golang.org/x/exp/constraints"
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func Scale[S ~[]E, E constraints.Integer](s S, c E) S {
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r := make(S, len(s))
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for i, v := range s {
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r[i] = v * c
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}
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return r
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}
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11
lectures/08-generics/scale/wrong/scale.go
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11
lectures/08-generics/scale/wrong/scale.go
Normal file
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package wrong
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import "golang.org/x/exp/constraints"
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func Scale[E constraints.Integer](s []E, c E) []E {
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r := make([]E, len(s))
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for i, v := range s {
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r[i] = v * c
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}
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return r
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}
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