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## srfi-40

### Description

An implementation of SRFI 40, *A Library of Streams*. Streams are a way of representing and computing with infinite sequences. In addition to providing standard library procedures for working with streams, this implementation includes and is based on new definitions for the lazy evaluation primitives `delay` and `force` and a new primitive called `lazy`. These definitions have the advantage over the traditional ones of being safe-for-space. For details see SRFI 45, *Primitives for expressing iterative lazy algorithms*.

Note also that SRFI 40 specifies even streams rather than the odd streams traditionally used in Scheme and found in books like *Structure and Interpretation of Computer Programs*. See the text of the SRFI for what this means and the implications.

Using this extension does not modify the native bindings for `delay` and `force` as the new versions are encapsulated within this implementation.

### Author

Based on the original SRFI 40 reference implementation by Philip L. Bewig and Andre von Tonder, modified for Chicken by Category 5.

### Requirements

None

### Download

### Documentation

SRFI 40 provides the following values and procedures:

*[constant]*

`stream-null`

The distinguished null stream.

*[procedure]*

`(stream? object)`

`#t` if `object` is a stream, `#f` otherwise.

*[procedure]*

`(stream-cons object stream)`

The primitive stream constructor.

*[procedure]*

`(stream-null? object)`

`#t` if `object` is the null stream, `#f` otherwise.

*[procedure]*

`(stream-pair? object)`

`#t` if `object` is a non-null stream, `#f` otherwise.

*[procedure]*

`(stream-car stream)`

First element of stream.

*[procedure]*

`(stream-cdr stream)`

Remaining elements of stream after the first.

*[procedure]*

`(stream-delay object)`

SRFI 40 `delay`.

*[procedure]*

`(stream object ...)`

Returns a new stream whose elements are `object ...`.

*[procedure]*

`(stream-unfoldn generator seed n)`

Returns n+1 streams from `(generator seed)`.

*[procedure]*

`(stream-map proc stream ...)`

Returns the stream produced by applying `proc` to each element of `stream`.

*[procedure]*

`(stream-for-each proc stream ...)`

Applies `proc` to each element of `stream` for side-effects.

*[procedure]*

`(stream-filter pred? stream)`

Returns a new stream consisting of the elements of `stream` for which `pred?` returns true.

### Examples

(definestream-ref (lambda(s n) (letloop((s s) (i 0)) (if(= i n) (stream-car s) (loop(stream-cdr s) (+ i 1)))))) (definestream-take (lambda(n s) (if(= n 0) '() (cons (stream-car s) (stream-take (- n 1) (stream-cdr s)))))) (defineintegers-from (lambda(n) (stream-cons n (integers-from (+ n 1))))) (defineintegers (integers-from 0)) (definedivisible? (lambda(n k) (zero? (modulo n k)))) (definesieve (lambda(s) (stream-cons (stream-car s) (sieve (stream-filter (lambda(n) (not (divisible? n (stream-car s)))) (stream-cdr s)))))) (defineprimes (sieve (integers-from 2))) (stream-take 10 primes) => (2 3 5 7 11 13 17 19 23 29) (stream-ref primes 200) => 1229

(definemul-streams (lambda(s1 s2) (stream-cons (* (stream-car s1) (stream-car s2)) (mul-streams (stream-cdr s1) (stream-cdr s2))))) (defineinteger-reciprocals (lambda() (letloop((s (stream-cdr integers))) (stream-cons (/ 1 (stream-car s)) (loop(stream-cdr s)))))) (defineintegrate-series (lambda(s) (mul-streams s (integer-reciprocals)))) (defineexp-series (stream-cons 1 (integrate-series exp-series))) (definepartial-sums (lambda(s) (letloop((s s) (a 0)) (stream-cons (+ a (stream-car s)) (loop(stream-cdr s) (+ a (stream-car s))))))) (stream-ref (partial-sums exp-series) 20) => 2.71828182845905

### Changelog

- 1.6 (Ivan Raikov) Added options to the compilation command to generate exports file.
- 1.5 (Alejandro Forero Cuervo) Removed call to
`(register-feature! 'srfi-40)`, which was confusing`require-extension` - 1.4 Fixed bug in
`stream-filter` - 1.3
`make-stream`is hidden (but still exported) - 1.2 Some fixes to the basic stream handling were applied by Alejandro Forero Cuervo.
- 1.1 Adapted to new setup scheme.
- 1.0 Initial release

### License

Copyright (C) 2003 by Philip L. Bewig of Saint Louis, Missouri, United States of America. All rights reserved.