goof-loop/README.md

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# goof-loop - a scheme looping facility
goof-loops aims to be an amalgamation of the racket for loops and Alex Shinn's (chibi-loop). We are many that found racket's for loops a breeze of fresh air, but in the end their most general forms (for/fold and for/foldr) are kinda odd to work with. If you choose not to use those general for loops, you cannot express arbitrary transformations, like say a fibonacci sequence, since for clauses cannot reference eachother. goof-loop tries to fix this:
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```
(loop ((:for a (in 0 b))
(:for b (in 1 (+ a b)))
(:for count (up-from 0 (to 1000)))
(:acc acc (listing b)))
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=> acc
(display b) (newline))
```
The above example will display and accumulate the 1000 first fibonacci numbers. Doing the same thing in racket requires you to manually handle all the state in fold-variables using for/fold. It is a simple example, but proves the usefulness of goof-loop.
Compared to foof-loop, some things are added. Apart from minor syntactic changes, subloops are supported. The best way is to show:
```
(define lst '((1 2) dud (3 4) (5 6)))
(loop ((:for a (in-list lst))
(:when (pair? a))
(:for b (in-list a))
(:acc acc (summing b)))
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=> acc)
```
This will sum all the sublists of lst and produce the result 21. Any :when, :unless, :break, :final, or :subloop clause will break out a subloop if any subsequent for clauses are found.
Accumulators can be in any of the loop's stages:
```
(loop ((:for a (in-list '(1 2 3)))
(:acc aa (summing a))
:subloop
(:for b (up-from a (to (+ a 2))))
(:acc ab (listing b)))
=> (values aa ab))
;; => (values 6 (1 2 2 3 3 4))
```
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## Beta warning
This is beta quality software, and some minor details are likely to change. I have gotten most kinks worked out though.
## Documentation
The current WIP documentation can be found here: https://bjoli.srht.site/doc.html
It is written in a weird markdown/xml chimaera. You can find it in documentation doc.xml (for the weird format) and documentation/doc.html for the slightly more accessible HTML format.
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## Differences from foof-loop
### syntactical
for-clauses are split into :for and :acc clauses. This is because the addition of subloops means we have to treat accumulators differently.
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while and until are removed in favour of :break.
:when and :unless are added to better control when the loop body is executed (and accumulators accumulated)
with-clauses are removed in favour of (:for var (in init [step [stop]])) in case of loop clauses, or (:acc var (folding init [step])) in case of accumulators.
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### Higher order loop protocol
goof supports a higher order looping protocol, based on srfi-158 generators:
(loop ((:for food (in-list '(banana cake grape cake bean cake)))
(:for true? (in-cycle (in-list '(#t #f)))))
(display "The ")
(display food)
(display " is a ")
(if true?
(display food)
(display "LIE!"))
(newline))
In the above example true? never ends, but restarts every time the list is exhausted.
### Regressions compared to foof-loop
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only accumulating clauses are visible in the final-expression. This is due to sequence clauses not being promoted through to outer loops (since they should not keep their state if an inner loop is exited).
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Due to clause reordering, positional updates are not supported. If you want to update your loop vars, do so using named update (see below).
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### changes
(with var [init [step [guard]]]) => (:for var (in init [step [stop-expr]])).
guard was a procedure, but now it is an expression.
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(with var 10 (- var 1) negative?) => (:for var (in 10 (- var 10) (negative? var)))
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### similarities
You can of course still have a larger control of when to loop by naming your loop:
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```
(loop loopy-loop ((:for a (up-from 1 (to 11))))
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=> '()
(if (odd? a)
(cons (* a (- a)) (loopy-loop))
(cons (* a a) (loopy-loop))))
;; => (-1 4 -9 16 -25 36 -49 64 -81 100)
```
Named updates also work.
```
;; Shamelessly stolen from Taylor Campbell's foof-loop documentation
(define (partition list predicate)
(loop continue ((:for element (in-list list))
(:acc satisfied (folding '()))
(:acc unsatisfied (folding '())))
=> (values (reverse satisfied)
(reverse unsatisfied))
(if (predicate element)
(continue (=> satisfied (cons element satisfied)))
(continue (=> unsatisfied (cons element unsatisfied))))))
(partition '(1 2 3 4 5) odd?)
;; => (values (1 3 5) (2 4))
```
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### Simple forms
I also provide simplified forms for many common operations. Omitting :for is allowed, and :acc clauses are not allowed.
```
(loop/list ((a (up-from 0 3)))
a)
;; => (0 1 2)
(loop/sum ((:for a (up-from 1 4))) a)
;; => 6
(loop/product ((a (in-list '(2 3 4))))
a)
;; => 24
(loop/first ((a (in-list '(a b c 3 4 d))) (:when (integer? a)))
(display a)
a)
;; => displays 3 and returns 3.
(loop/last ((a (in-list '(a b c d e f))) (:break (eq? a 'e)))
a)
;; => 'd
(loop/and ((a (in-list '(1 2 3 'error))))
(< a 3))
;; => #f
(loop/or ((a (in-list '(1 2 3 4))))
(symbol? a))
;; => #f
(loop/list/parallel ((a (in-list '(42 41 43))))
(expensive-function a))
;; => same result as loop/list, but faster if the problem parallelizes well
```
### Speed
Speed is good. Despite the rather involved expansion you can see in the documentation, due to dead-code elimination, the actual expansion shows some good code:
```
> ,opt (loop ((:for a (in-list '(1 2 3 4)))
(:when (even? a))
(:acc acc (listing a)))
=> acc)
$1 = (let loopy-loop ((cursor-1 '()) (cursor '(1 2 3 4)))
(if (pair? cursor)
(let ((a (car cursor)) (succ (cdr cursor)))
(if (even? a)
(loopy-loop (cons a cursor-1) succ)
(loopy-loop cursor-1 succ)))
(reverse cursor-1)))
;; loop/list, being less general, produces faster code that can be more easily optimized
> ,opt (loop/list ((a (in-list '(1 2 3 4)))
(:when (even? a)))
a)
$2 = (list 2 4)
;; Removing the opportunity to completely optimize the loop away
> ,opt (loop/list ((a (in-list (read)))
(:when (even? a)))
a)
;; This is actually the preferred way to do it in guile. Guile re-sizes the stack, so no stack overflows
$5 = (let loopy-loop ((cursor (read)))
(if (pair? cursor)
(let ((a (car cursor)) (succ (cdr cursor)))
(if (even? a)
(cons a (loopy-loop succ))
(loopy-loop
;; The code expansion of the partition procedure above produces
(define (partition list predicate)
(let loopy-loop ((satisfied '()) (unsatisfied '()) (cursor list))
(if (pair? cursor)
(let ((element (car cursor)) (succ (cdr cursor)))
(if (predicate element)
(loopy-loop (cons element satisfied)
unsatisfied
succ)
(loopy-loop satisfied
(cons element unsatisfied)
succ)))
(values (reverse satisfied) (reverse unsatisfied)))))
```
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## Todo
Tests!
Finish documentation.
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add generator support for all provided iterators
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## foof, what a guy
I have previously expressed some admiration for Alex and I will do it again. The source of chibi loop is extremely elegant, and all but the hairiest part is written in syntax-rules. Not only has he written my two favourite SRFIs, his input in all the other discussions I have seen is always on-point, pragmatic and generally fantastic. He neither knows of this project, nor embraces it in any way. Y'all should go look at the source of (chibi loop) though.
## Licence
The same BSD-styled license Alex uses for chibi-loop.