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mirror of https://github.com/kanaka/mal.git synced 2024-09-19 01:28:26 +03:00

Merge pull request #371 from asarhaddon/extend-core.mal

Extend core.mal
This commit is contained in:
Joel Martin 2019-05-20 22:42:28 -05:00 committed by GitHub
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29 changed files with 709 additions and 314 deletions

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@ -1,66 +0,0 @@
(def! dec (fn* (a) (- a 1)))
(def! zero? (fn* (n) (= 0 n)))
(def! reduce
(fn* (f init xs)
(if (empty? xs)
init
(reduce f (f init (first xs)) (rest xs)))))
(def! identity (fn* (x) x))
(def! every?
(fn* (pred xs)
(if (empty? xs)
true
(if (pred (first xs))
(every? pred (rest xs))
false))))
(def! some
(fn* (pred xs)
(if (empty? xs)
nil
(let* (res (pred (first xs)))
(if res
res
(some pred (rest xs)))))))
(defmacro! and
(fn* (& xs)
(if (empty? xs)
true
(if (= 1 (count xs))
(first xs)
(let* (condvar (gensym))
`(let* (~condvar ~(first xs))
(if ~condvar (and ~@(rest xs)) ~condvar)))))))
(defmacro! ->
(fn* (x & xs)
(if (empty? xs)
x
(let* (form (first xs)
more (rest xs))
(if (empty? more)
(if (list? form)
`(~(first form) ~x ~@(rest form))
(list form x))
`(-> (-> ~x ~form) ~@more))))))
(defmacro! ->>
(fn* (x & xs)
(if (empty? xs)
x
(let* (form (first xs)
more (rest xs))
(if (empty? more)
(if (list? form)
`(~(first form) ~@(rest form) ~x)
(list form x))
`(->> (->> ~x ~form) ~@more))))))
; This `nil` is intentional so that the result of doing `load-file` is
; `nil` instead of whatever happens to be at the end of `core.mal`.
nil

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@ -5,9 +5,7 @@ Then refresh the .png files.
General:
- add chat bot for #mal
- move tokenizer.mal and reader.mal from malc along with
./examples/{equality,memoize,pprint,protocols}.mal and
./core.mal to ./lib directory
- move tokenizer.mal and reader.mal from malc to ./lib directory
- Finish guide.md
- mention that identifier names are suggested. some have run

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@ -1,41 +0,0 @@
(def! spaces- (fn* [indent]
(if (> indent 0)
(str " " (spaces- (- indent 1)))
"")))
(def! pp-seq- (fn* [obj indent]
(let* [xindent (+ 1 indent)]
(apply str (pp- (first obj) 0)
(map (fn* [x] (str "\n" (spaces- xindent)
(pp- x xindent)))
(rest obj))))))
(def! pp-map- (fn* [obj indent]
(let* [ks (keys obj)
kindent (+ 1 indent)
kwidth (count (seq (str (first ks))))
vindent (+ 1 (+ kwidth kindent))]
(apply str (pp- (first ks) 0)
" "
(pp- (get obj (first ks)) 0)
(map (fn* [k] (str "\n" (spaces- kindent)
(pp- k kindent)
" "
(pp- (get obj k) vindent)))
(rest (keys obj)))))))
(def! pp- (fn* [obj indent]
(cond
(list? obj) (str "(" (pp-seq- obj indent) ")")
(vector? obj) (str "[" (pp-seq- obj indent) "]")
(map? obj) (str "{" (pp-map- obj indent) "}")
:else (pr-str obj))))
(def! pprint (fn* [obj]
(println (pp- obj 0))))
;;(pprint '(7 8 9 "ten" [11 12 [13 14]] 15 16))
;;(pprint '{:abc 123 :def {:ghi 456 :jkl [789 "ten eleven twelve"]}})
;;(pprint '(7 8 {:abc 123 :def {:ghi 456 :jkl 789}} 9 10 [11 12 [13 14]] 15 16))

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@ -1,70 +0,0 @@
;; A sketch of Clojure-like protocols, implemented in Mal
;; By chouser (Chris Houser)
;; Original: https://gist.github.com/Chouser/6081ea66d144d13e56fc
(def! builtin-type (fn* [obj]
(cond
(list? obj) :mal/list
(vector? obj) :mal/vector
(map? obj) :mal/map
(symbol? obj) :mal/symbol
(keyword? obj) :mal/keyword
(atom? obj) :mal/atom
(nil? obj) nil
(true? obj) :mal/bool
(false? obj) :mal/bool)))
(def! find-protocol-methods (fn* [protocol obj]
(let* [p @protocol]
(or (get p (get (meta obj) :type))
(get p (builtin-type obj))
(get p :mal/default)))))
(def! satisfies? (fn* [protocol obj]
(if (find-protocol-methods protocol obj) true false)))
(defmacro! defprotocol (fn* [proto-name & methods]
`(do
(def! ~proto-name (atom {}))
~@(map (fn* [m]
(let* [name (first m), sig (first (rest m))]
`(def! ~name (fn* [this-FIXME & args-FIXME]
(apply (get (find-protocol-methods ~proto-name this-FIXME)
~(keyword (str name)))
this-FIXME args-FIXME)))))
methods))))
(def! extend (fn* [type proto methods & more]
(do
(swap! proto assoc type methods)
(if (first more)
(apply extend type more)))))
;;----
;; Example:
(def! make-triangle (fn* [o a]
^{:type :shape/triangle} {:opposite o, :adjacent a}))
(def! make-rectangle (fn* [x y]
^{:type :shape/rectangle} {:width x, :height y}))
(defprotocol IDraw
(area [this])
(draw [this]))
(prn :false-> (satisfies? IDraw (make-triangle 5 5))) ;=> false
(extend :shape/rectangle
IDraw
{:area (fn* [obj] (* (get obj :width) (get obj :height)))
:draw (fn* [obj] (println "[]"))})
(extend :shape/triangle
IDraw
{:area (fn* [obj] (/ (* (get obj :opposite) (get obj :adjacent)) 2))
:draw (fn* [obj] (println " .\n.."))})
(prn :true-> (satisfies? IDraw (make-triangle 5 5))) ;=> true
(prn :area-> (area (make-triangle 5 4))) ;=> 10

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lib/README.md Normal file
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@ -0,0 +1,29 @@
This directory contains general-purpose reusable code that does not
fit in the process.
The split in small files is motivated by implementations too limited
to load a single big file, but MAL has no proper module management.
However, here are some guidelines.
- Begin with an one-line ;; short description
- End with `nil`, so that the result of `load-file` is conveniently
short when loading manually and predictilbe for automatic testing
- Describe the restrictions on each parameter in comments.
- Define private symbols in hidden environments when possible. If this
is not possible, for example for macros, give them a name starting
with an underscore.
- Support successive imports safely by giving the same definitions
again.
If a module provides tests, you may run against an implementation IMPL
with these commands.
```
make IMPL^stepA
cd tests
python ../runtest.py lib/MODULE.mal ../IMPL/run
```

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@ -1,60 +1,58 @@
;;
;; equality.mal
;;
;; This file checks whether the `=` function correctly implements equality of
;; hash-maps and sequences (lists and vectors). If not, it redefines the `=`
;; function with a pure mal (recursive) implementation that only relies on the
;; native original `=` function for comparing scalars (integers, booleans,
;; symbols, strings).
;;
;; symbols, strings, keywords, atoms, nil).
;; Save the original (native) `=` as scalar-equal?
(def! scalar-equal? =)
;; A simple `and` macro for two argument which doesn't use `=` internally
(defmacro! and2
(fn* [a b]
`(let* (and2_FIXME ~a)
(if and2_FIXME ~b and2_FIXME))))
;; A faster `and` macro which doesn't use `=` internally.
(defmacro! and2 ; boolean
(fn* [& xs] ; interpreted as logical values
(if (empty? xs)
true
`(if ~(first xs) (and2 ~@(rest xs)) false))))
(defmacro! or2 ; boolean
(fn* [& xs] ; interpreted as logical values
(if (empty? xs)
false
`(if ~(first xs) true (or2 ~@(rest xs))))))
;; Implement `=` for two sequential arguments
(def! sequential-equal?
(def! starts-with?
(fn* [a b]
(if (scalar-equal? (count a) (count b))
(if (empty? a)
true
(if (mal-equal? (first a) (first b))
(sequential-equal? (rest a) (rest b))
false))
false)))
(or2 (empty? a)
(and2 (mal-equal? (first a) (first b))
(starts-with? (rest a) (rest b))))))
;; Helper function
(def! hash-map-vals-equal?
(fn* [a b map-keys]
(if (scalar-equal? 0 (count map-keys))
true
(let* [key (first map-keys)]
(if (and2
(and2 (contains? a key) (contains? b key))
(mal-equal? (get a key) (get b key)))
(hash-map-vals-equal? a b (rest map-keys))
false)))))
;; Implement `=` for two hash-maps
(def! hash-map-equal?
(fn* [a b]
(let* [keys-a (keys a)]
(if (scalar-equal? (count keys-a) (count (keys b)))
(hash-map-vals-equal? a b keys-a)
false))))
(or2 (empty? map-keys)
(let* [key (first map-keys)]
(and2 (contains? b key)
(mal-equal? (get a key) (get b key))
(hash-map-vals-equal? a b (rest map-keys)))))))
;; This implements = in pure mal (using only scalar-equal? as native impl)
(def! mal-equal?
(fn* [a b]
(cond
(and2 (sequential? a) (sequential? b)) (sequential-equal? a b)
(and2 (map? a) (map? b)) (hash-map-equal? a b)
true (scalar-equal? a b))))
(sequential? a)
(and2 (sequential? b)
(scalar-equal? (count a) (count b))
(starts-with? a b))
(map? a)
(let* [keys-a (keys a)]
(and2 (map? b)
(scalar-equal? (count keys-a) (count (keys b)))
(hash-map-vals-equal? a b keys-a)))
true
(scalar-equal? a b))))
(def! hash-map-equality-correct?
(fn* []
@ -76,3 +74,5 @@
(do
(def! = mal-equal?)
(println "equality.mal: Replaced = with pure mal implementation")))
nil

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@ -1,16 +1,17 @@
;;
;; memoize.mal
;;
;; Memoize any function.
;; Implement `memoize` using an atom (`mem`) which holds the memoized results
;; (hash-map from the arguments to the result). When the function is called,
;; the hash-map is checked to see if the result for the given argument was already
;; calculated and stored. If this is the case, it is returned immediately;
;; otherwise, it is calculated and stored in `mem`.
;;
;; Adapted from http://clojure.org/atoms
;;
;; Memoize any function
;; For recursive functions, take care to store the wrapper under the
;; same name than the original computation with an assignment like
;; `(def! f (memoize f))`, so that intermediate results are memorized.
;; Adapted from http://clojure.org/atoms
(def! memoize
(fn* [f]
(let* [mem (atom {})]
@ -23,31 +24,4 @@
(swap! mem assoc key ret)
ret))))))))
;; Naive (non-memoized) Fibonacci function
(def! fib
(fn* [n]
(if (<= n 1)
n
(+ (fib (- n 1)) (fib (- n 2))))))
;; -----------------------------------------------
;; Benchmarks
(load-file "../perf.mal") ; for the 'time' macro
(def! N 32)
;; Benchmark naive 'fib'
(println "fib N=" N ": without memoization:")
(time (fib N))
;; "Elapsed time: 14402 msecs"
;; Benchmark memoized 'fib'
(def! fib (memoize fib))
(println "fib N=" N ": with memoization:")
(time (fib N))
;; "Elapsed time: 1 msecs"
nil

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;; Mesure performances.
;; Evaluate an expression, but report the time spent
(defmacro! time
(fn* (exp)
(let* [start (gensym)
ret (gensym)]
`(let* [~start (time-ms)
~ret ~exp]
(do
(prn (str "Elapsed time: " (- (time-ms) ~start) " msecs"))
~ret)))))
;; Count evaluations of a function during a given time frame.
(def! run-fn-for
(let* [
run-fn-for* (fn* [fn max-ms acc-ms last-iters]
(let* [start (time-ms)
_ (fn)
elapsed (- (time-ms) start)
iters (+ 1 last-iters)
new-acc-ms (+ acc-ms elapsed)]
;; (do (prn "new-acc-ms:" new-acc-ms "iters:" iters))
(if (>= new-acc-ms max-ms)
last-iters
(run-fn-for* fn max-ms new-acc-ms iters))))
]
(fn* [fn max-secs]
;; fn : function without parameters
;; max-secs : number (seconds)
;; return : number (iterations)
(do
;; Warm it up first
(run-fn-for* fn 1000 0 0)
;; Now do the test
(run-fn-for* fn (* 1000 max-secs) 0 0)))))
nil

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;; Pretty printer a MAL object.
(def! pprint
(let* [
spaces- (fn* [indent]
(if (> indent 0)
(str " " (spaces- (- indent 1)))
""))
pp-seq- (fn* [obj indent]
(let* [xindent (+ 1 indent)]
(apply str (pp- (first obj) 0)
(map (fn* [x] (str "\n" (spaces- xindent)
(pp- x xindent)))
(rest obj)))))
pp-map- (fn* [obj indent]
(let* [ks (keys obj)
kindent (+ 1 indent)
kwidth (count (seq (str (first ks))))
vindent (+ 1 (+ kwidth kindent))]
(apply str (pp- (first ks) 0)
" "
(pp- (get obj (first ks)) 0)
(map (fn* [k] (str "\n" (spaces- kindent)
(pp- k kindent)
" "
(pp- (get obj k) vindent)))
(rest (keys obj))))))
pp- (fn* [obj indent]
(cond
(list? obj) (str "(" (pp-seq- obj indent) ")")
(vector? obj) (str "[" (pp-seq- obj indent) "]")
(map? obj) (str "{" (pp-map- obj indent) "}")
:else (pr-str obj)))
]
(fn* [obj]
(println (pp- obj 0)))))
nil

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;; A sketch of Clojure-like protocols, implemented in Mal
;; By chouser (Chris Houser)
;; Original: https://gist.github.com/Chouser/6081ea66d144d13e56fc
;; This function maps a MAL value to a keyword representing its type.
;; Most applications will override the default with an explicit value
;; for the `:type` key in the metadata.
(def! find-type (fn* [obj]
(cond
(symbol? obj) :mal/symbol
(keyword? obj) :mal/keyword
(atom? obj) :mal/atom
(nil? obj) :mal/nil
(true? obj) :mal/boolean
(false? obj) :mal/boolean
(number? obj) :mal/number
(string? obj) :mal/string
(macro? obj) :mal/macro
true
(let* [metadata (meta obj)
type (if (map? metadata) (get metadata :type))]
(cond
(keyword? type) type
(list? obj) :mal/list
(vector? obj) :mal/vector
(map? obj) :mal/map
(fn? obj) :mal/function
true (throw "unknown MAL value in protocols"))))))
;; A protocol (abstract class, interface..) is represented by a symbol.
;; It describes methods (abstract functions, contracts, signals..).
;; Each method is described by a sequence of two elements.
;; First, a symbol setting the name of the method.
;; Second, a vector setting its formal parameters.
;; The first parameter is required, plays a special role.
;; It is usually named `this` (`self`..).
;; For example,
;; (defprotocol protocol
;; (method1 [this])
;; (method2 [this argument]))
;; can be thought as:
;; (def! method1 (fn* [this]) ..)
;; (def! method2 (fn* [this argument]) ..)
;; (def! protocol ..)
;; The return value is the new protocol.
(defmacro! defprotocol (fn* [proto-name & methods]
;; A protocol is an atom mapping a type extending the protocol to
;; another map from method names as keywords to implementations.
(let* [
drop2 (fn* [args]
(if (= 2 (count args))
()
(cons (first args) (drop2 (rest args)))))
rewrite (fn* [method]
(let* [
name (first method)
args (nth method 1)
argc (count args)
varargs? (if (<= 2 argc) (= '& (nth args (- argc 2))))
dispatch `(get (get @~proto-name
(find-type ~(first args)))
~(keyword (str name)))
body (if varargs?
`(apply ~dispatch ~@(drop2 args) ~(nth args (- argc 1)))
(cons dispatch args))
]
(list 'def! name (list 'fn* args body))))
]
`(do
~@(map rewrite methods)
(def! ~proto-name (atom {}))))))
;; A type (concrete class..) extends (is a subclass of, implements..)
;; a protocol when it provides implementations for the required methods.
;; (extend type protocol {
;; :method1 (fn* [this] ..)
;; :method2 (fn* [this arg1 arg2])})
;; Additionnal protocol/methods pairs are equivalent to successive
;; calls with the same type.
;; The return value is `nil`.
(def! extend (fn* [type proto methods & more]
(do
(swap! proto assoc type methods)
(if (first more)
(apply extend type more)))))
;; An object satisfies a protocol when its type extends the protocol,
;; that is if the required methods can be applied to the object.
(def! satisfies? (fn* [protocol obj]
(contains? @protocol (find-type obj))))
;; If `(satisfies protocol obj)` with the protocol below
;; then `(method1 obj)` and `(method2 obj 1 2)`
;; dispatch to the concrete implementation provided by the exact type.
;; Should the type evolve, the calling code needs not change.
nil

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;; Left and right folds.
;; Left fold (f (.. (f (f init x1) x2) ..) xn)
(def! reduce
(fn* (f init xs)
;; f : Accumulator Element -> Accumulator
;; init : Accumulator
;; xs : sequence of Elements x1 x2 .. xn
;; return : Accumulator
(if (empty? xs)
init
(reduce f (f init (first xs)) (rest xs)))))
;; Right fold (f x1 (f x2 (.. (f xn init)) ..))
;; The natural implementation for `foldr` is not tail-recursive, so we
;; rely on efficient `nth` and `count`.
(def! foldr
(let* [
rec (fn* [f xs acc index]
(if (< index 0)
acc
(rec f xs (f (nth xs index) acc) (- index 1))))
]
(fn* [f init xs]
;; f : Element Accumulator -> Accumulator
;; init : Accumulator
;; xs : sequence of Elements x1 x2 .. xn
;; return : Accumulator
(rec f xs init (- (count xs) 1)))))
nil

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;; Iteration on evaluations interpreted as boolean values.
;; Conjonction of predicate values (pred x1) and .. and (pred xn)
;; Evaluate `pred x` for each `x` in turn. Return `false` if a result
;; is `nil` or `false`, without evaluating the predicate for the
;; remaining elements. If all test pass, return `true`.
(def! every?
(fn* (pred xs)
;; pred : Element -> interpreted as a logical value
;; xs : sequence of Elements x1 x2 .. xn
;; return : boolean
(cond (empty? xs) true
(pred (first xs)) (every? pred (rest xs))
true false)))
;; Disjonction of predicate values (pred x1) or .. (pred xn)
;; Evaluate `(pred x)` for each `x` in turn. Return the first result
;; that is neither `nil` nor `false`, without evaluating the predicate
;; for the remaining elements. If all tests fail, return nil.
(def! some
(fn* (pred xs)
;; pred : Element -> interpreted as a logical value
;; xs : sequence of Elements x1 x2 .. xn
;; return : boolean
(if (empty? xs)
nil
(or (pred (first xs))
(some pred (rest xs))))))
;; Search for first evaluation returning `nil` or `false`.
;; Rewrite `x1 x2 .. xn x` as
;; (let* [r1 x1]
;; (if r1 test1
;; (let* [r2 x2]
;; ..
;; (if rn
;; x
;; rn) ..)
;; r1))
;; Without arguments, returns `true`.
(defmacro! and
(fn* (& xs)
;; Arguments and the result are interpreted as boolean values.
(cond (empty? xs) true
(= 1 (count xs)) (first xs)
true (let* (condvar (gensym))
`(let* (~condvar ~(first xs))
(if ~condvar (and ~@(rest xs)) ~condvar))))))
nil

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;; Composition of partially applied functions.
(load-file "../lib/reducers.mal") ; reduce
;; Rewrite x (a a1 a2) .. (b b1 b2) as
;; (b (.. (a x a1 a2) ..) b1 b2)
;; If anything else than a list is found were `(a a1 a2)` is expected,
;; replace it with a list with one element, so that `-> x a` is
;; equivalent to `-> x (list a)`.
(defmacro! ->
(fn* (x & xs)
(reduce _iter-> x xs)))
(def! _iter->
(fn* [acc form]
(if (list? form)
`(~(first form) ~acc ~@(rest form))
(list form acc))))
;; Like `->`, but the arguments describe functions that are partially
;; applied with *left* arguments. The previous result is inserted at
;; the *end* of the new argument list.
;; Rewrite x ((a a1 a2) .. (b b1 b2)) as
;; (b b1 b2 (.. (a a1 a2 x) ..)).
(defmacro! ->>
(fn* (x & xs)
(reduce _iter->> x xs)))
(def! _iter->>
(fn* [acc form]
(if (list? form)
`(~(first form) ~@(rest form) ~acc)
(list form acc))))
nil

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;; Trivial but convenient functions.
;; Integer predecessor (number -> number)
(def! dec (fn* (a) (- a 1)))
;; Integer nullity test (number -> boolean)
(def! zero? (fn* (n) (= 0 n)))
;; Returns the unchanged argument.
(def! identity (fn* (x) x))
nil

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@ -1,27 +0,0 @@
(defmacro! time
(fn* (exp)
`(let* (start_FIXME (time-ms)
ret_FIXME ~exp)
(do
(prn (str "Elapsed time: " (- (time-ms) start_FIXME) " msecs"))
ret_FIXME))))
(def! run-fn-for*
(fn* [fn max-ms acc-ms last-iters]
(let* [start (time-ms)
_ (fn)
elapsed (- (time-ms) start)
iters (+ 1 last-iters)
new-acc-ms (+ acc-ms elapsed)]
;(do (prn "new-acc-ms:" new-acc-ms "iters:" iters))
(if (>= new-acc-ms max-ms)
last-iters
(run-fn-for* fn max-ms new-acc-ms iters)))))
(def! run-fn-for
(fn* [fn max-secs]
(do
;; Warm it up first
(run-fn-for* fn 1000 0 0)
;; Now do the test
(run-fn-for* fn (* 1000 max-secs) 0 0))))

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;; Some inefficient arithmetic computations for benchmarking.
;; Unfortunately not yet available in tests of steps 4 and 5.
;; Compute n(n+1)/2 with a non tail-recursive call.
(def! sumdown
(fn* [n] ; non-negative number
(if (= n 0)
0
(+ n (sumdown (- n 1))))))
;; Compute a Fibonacci number with two recursions.
(def! fib
(fn* [n] ; non-negative number
(if (<= n 1)
n
(+ (fib (- n 1)) (fib (- n 2))))))
nil

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(def! orig= =)
;; Testing equality.mal does not fix built-in equality.
(load-file "../lib/equality.mal")
;=>nil
;; Testing and2
(and2)
;=>true
(and2 true)
;=>true
(and2 false)
;=>false
(and2 nil)
;=>false
(and2 1)
;=>true
(and2 1 2)
;=>true
(and2 nil (nth () 1))
;=>false
;; Testing or2
(or2)
;=>false
(or2 true)
;=>true
(or2 false)
;=>false
(or2 nil)
;=>false
(or2 1)
;=>true
(or2 1 (nth () 1))
;=>true
(or2 1 2)
;=>true
(or2 false nil)
;=>false
;; Breaking equality.
(def! = (fn* [a b] (and2 (orig= a b) (cond (list? a) (list? b) (vector? a) (vector? b) true true))))
(= [] ())
;=>false
;; Testing that equality.mal detects the problem.
(load-file "../lib/equality.mal")
;/equality.mal: Replaced = with pure mal implementation
;=>nil
;; Testing fixed equality.
(= [] ())
;=>true
(= [:a :b] (list :a :b))
;=>true
(= [:a :b] [:a :b :c])
;=>false
(= {:a 1} {:a 1})
;=>true
(= {:a 1} {:a 1 :b 2})
;=>false

18
tests/lib/memoize.mal Normal file
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@ -0,0 +1,18 @@
(load-file "../tests/computations.mal")
;=>nil
(load-file "../lib/memoize.mal")
;=>nil
(def! N 32)
;; Benchmark naive 'fib'
(def! r1 (fib N)) ; Should be slow
;; Benchmark memoized 'fib'
(def! fib (memoize fib))
(def! r2 (fib N)) ; Should be quick
(= r1 r2)
;=>true

38
tests/lib/pprint.mal Normal file
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@ -0,0 +1,38 @@
(load-file "../lib/pprint.mal")
;=>nil
(pprint '(7 8 9 "ten" [11 12 [13 14]] 15 16))
;/\(7
;/ 8
;/ 9
;/ "ten"
;/ \[11
;/ 12
;/ \[13
;/ 14\]\]
;/ 15
;/ 16\)
;=>nil
(pprint '{:abc 123 :def {:ghi 456 :jkl [789 "ten eleven twelve"]}})
;/\{:abc 123
;/ :def \{:ghi 456
;/ :jkl \[789
;/ "ten eleven twelve"\]\}\}
;=>nil
(pprint '(7 8 {:abc 123 :def {:ghi 456 :jkl 789}} 9 10 [11 12 [13 14]] 15 16))
;/\(7
;/ 8
;/ \{:abc 123
;/ :def \{:ghi 456
;/ :jkl 789\}\}
;/ 9
;/ 10
;/ \[11
;/ 12
;/ \[13
;/ 14\]\]
;/ 15
;/ 16\)
;=>nil

80
tests/lib/protocols.mal Normal file
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@ -0,0 +1,80 @@
(load-file "../lib/protocols.mal")
;=>nil
;; Testing find-type for normal objects.
(find-type 'a)
;=>:mal/symbol
(find-type :a)
;=>:mal/keyword
(find-type (atom 0))
;=>:mal/atom
(find-type nil)
;=>:mal/nil
(find-type true)
;=>:mal/boolean
(find-type false)
;=>:mal/boolean
(find-type 0)
;=>:mal/number
(find-type "")
;=>:mal/string
(find-type (defmacro! m (fn* [] nil)))
;=>:mal/macro
(find-type ())
;=>:mal/list
(find-type [])
;=>:mal/vector
(find-type {})
;=>:mal/map
(find-type (fn* [] nil))
;=>:mal/function
;; Testing find-type for explicit type metadata.
(find-type ^{:type :a } ())
;=>:a
(find-type ^{:type :a } [])
;=>:a
(find-type ^{:type :a } {})
;=>:a
(find-type ^{:type :a } (fn* [] nil))
;=>:a
;; Testing protocols.
(def! o1 ^{:type :t1 } [1])
(def! o2 ^{:type :t2 } [2])
(defprotocol p1 [m0 [this]] [ma [this a]] [mb [this & b]])
(defprotocol p2)
(satisfies? p1 o1)
;=>false
(satisfies? p1 o2)
;=>false
(satisfies? p2 o1)
;=>false
(satisfies? p2 o2)
;=>false
(extend :t1 p1 { :m0 (fn* [this] (str "t0" this)) :ma (fn* [this a] (str "ta" this a)) :mb (fn* [this & b] (str "tb" this b))})
;=>nil
(extend :t2 p1 { :m0 (fn* [this] (str "u0" this)) :ma (fn* [this a] (str "ua" this a)) :mb (fn* [this & b] (str "ub" this b))} p2 {})
;=>nil
(satisfies? p1 o1)
;=>true
(satisfies? p1 o2)
;=>true
(satisfies? p2 o1)
;=>false
(satisfies? p2 o2)
;=>true
;; Testing dispatching.
(m0 o1)
;=>"t0[1]"
(ma o1 "blue")
;=>"ta[1]blue"
(mb o1 1 2 3)
;=>"tb[1](1 2 3)"
(m0 o2)
;=>"u0[2]"
(ma o2 "blue")
;=>"ua[2]blue"
(mb o2 1 2 3)
;=>"ub[2](1 2 3)"

32
tests/lib/reducers.mal Normal file
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@ -0,0 +1,32 @@
(load-file "../lib/reducers.mal")
;=>nil
;; Testing reduce
(reduce + 7 [])
;=>7
(reduce + 7 [1])
;=>8
(reduce + 7 [1 2])
;=>10
(reduce * 7 [-1 2])
;=>-14
(reduce concat [1] [[2] [3]])
;=>(1 2 3)
(reduce str "a" ["b" "c"])
;=>"abc"
;; Testing foldr
(foldr + 7 [])
;=>7
(foldr + 7 [1])
;=>8
(foldr + 7 [1 2])
;=>10
(reduce * 7 [-1 2])
;=>-14
(foldr concat [1] [[2] [3]])
;=>(2 3 1)
(foldr str "a" ["b" "c"])
;=>"bca"
(foldr cons [4 5] [2 3])
;=>(2 3 4 5)

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@ -0,0 +1,27 @@
(load-file "../lib/test_cascade.mal")
;=>nil
;; Testing every?
(every? first [])
;=>true
(every? first [[1] [2]])
;=>true
(every? first [[1] [nil] []])
;=>false
;; Testing some
(some first [])
;=>nil
(some first [[nil] [1] []])
;=>1
(and)
;=>true
(and 1)
;=>1
(and 1 2 3 4)
;=>4
(and false 2)
;=>false
(and true 1 nil false)
;=>nil

22
tests/lib/threading.mal Normal file
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@ -0,0 +1,22 @@
(load-file "../lib/threading.mal")
;=>nil
;; Testing -> macro
(-> 7)
;=>7
(-> (list 7 8 9) first)
;=>7
(-> (list 7 8 9) (first))
;=>7
(-> (list 7 8 9) first (+ 7))
;=>14
(-> (list 7 8 9) rest (rest) first (+ 7))
;=>16
;; Testing ->> macro
(->> "L")
;=>"L"
(->> "L" (str "A") (str "M"))
;=>"MAL"
(->> [4] (concat [3]) (concat [2]) rest (concat [1]))
;=>(1 3 4)

11
tests/lib/trivial.mal Normal file
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@ -0,0 +1,11 @@
(load-file "../lib/trivial.mal")
;=>nil
(dec 12)
;=>11
(zero? 12)
;=>false
(zero? 0)
;=>true
(identity 12)
;=>12

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@ -1,5 +1,6 @@
(load-file "../core.mal")
(load-file "../perf.mal")
(load-file "../lib/threading.mal") ; ->
(load-file "../lib/perf.mal") ; time
(load-file "../lib/test_cascade.mal") ; or
;;(prn "Start: basic macros performance test")

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@ -1,11 +1,8 @@
(load-file "../core.mal")
(load-file "../perf.mal")
(load-file "../tests/computations.mal") ; fib sumdown
(load-file "../lib/perf.mal") ; time
;;(prn "Start: basic math/recursion test")
(def! sumdown (fn* (N) (if (> N 0) (+ N (sumdown (- N 1))) 0)))
(def! fib (fn* (N) (if (= N 0) 1 (if (= N 1) 1 (+ (fib (- N 1)) (fib (- N 2)))))))
(time (do
(sumdown 10)
(fib 12)))

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@ -1,5 +1,6 @@
(load-file "../core.mal")
(load-file "../perf.mal")
(load-file "../lib/threading.mal") ; ->
(load-file "../lib/perf.mal") ; run-fn-for
(load-file "../lib/test_cascade.mal") ; or
;;(prn "Start: basic macros/atom test")

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@ -148,27 +148,3 @@ x
(let* [x (or nil "yes")] x)
;=>"yes"
;;
;; Loading core.mal
(load-file "../core.mal")
;; Testing -> macro
(-> 7)
;=>7
(-> (list 7 8 9) first)
;=>7
(-> (list 7 8 9) (first))
;=>7
(-> (list 7 8 9) first (+ 7))
;=>14
(-> (list 7 8 9) rest (rest) first (+ 7))
;=>16
;; Testing ->> macro
(->> "L")
;=>"L"
(->> "L" (str "A") (str "M"))
;=>"MAL"
(->> [4] (concat [3]) (concat [2]) rest (concat [1]))
;=>(1 3 4)

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@ -286,12 +286,15 @@
(let* [or_FIXME 23] (or false (+ or_FIXME 100)))
;=>123
;; Loading sumdown from computations.mal
(load-file "../tests/computations.mal")
;;
;; Testing time-ms function
(def! start-time (time-ms))
(= start-time 0)
;=>false
(let* [sumdown (fn* (N) (if (> N 0) (+ N (sumdown (- N 1))) 0))] (sumdown 10)) ; Waste some time
(sumdown 10) ; Waste some time
;=>55
(> (time-ms) start-time)
;=>true