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4.12 Boxes

+Boxes in The Racket Guide introduces boxes.

A box is like a single-element vector, normally used as minimal mutable storage.

A box can be mutable or immutable. When an immutable box is provided to a procedure like set-box!, the exn:fail:contract exception is raised. Box constants generated by the default reader (see Reading Strings) are immutable. Use immutable? to check whether a box is immutable.

A literal or printed box starts with #&. See Reading Boxes for information on reading boxes and Printing Boxes for information on printing boxes.

procedure

(box? v) → boolean?

  v : any/c
Returns #t if v is a box, #f otherwise.

procedure

(box v) → box?

  v : any/c
Returns a new mutable box that contains v.

procedure

(box-immutable v) → (and/c box? immutable?)

  v : any/c
Returns a new immutable box that contains v.

procedure

(unbox box) → any/c

  box : box?
Returns the content of box.

For any v, (unbox (box v)) returns v.

procedure

(set-box! box v) → void?

  box : (and/c box? (not/c immutable?))
  v : any/c
Sets the content of box to v.

procedure

(unbox* box) → any/c

  box : (and box? (not/c impersonator?))

procedure

(set-box*! box v) → void?

  box : (and/c box? (not/c immutable?) (not/c impersonator?))
  v : any/c
Like unbox and set-box!, but constrained to work on boxes that are not impersonators.

Added in version 6.90.0.15 of package base.

procedure

(box-cas! box old new) → boolean?

  box : (and/c box? (not/c immutable?) (not/c impersonator?))
  old : any/c
  new : any/c
Atomically updates the contents of box to new, provided that box currently contains a value that is eq? to old, and returns #t in that case. If box does not contain old, then the result is #f.

If no other threads or futures attempt to access box, the operation is equivalent to

(and (eq? old (unbox loc)) (set-box! loc new) #t)

When Racket is compiled with support for futures, box-cas! uses a hardware compare and set operation. Uses of box-cas! be performed safely in a future (i.e., allowing the future thunk to continue in parallel).

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