I am having a problem with a lisp macro. I would like to create a macro
which generate a switch case according to an array.
Here is the code to generate the switch-case:
(defun split-elem(val)
`(,(car val) ',(cdr val)))
(defmacro generate-switch-case (var opts)
`(case ,var
,(mapcar #'split-elem opts)))
I can use it with a code like this:
(generate-switch-case onevar ((a . A) (b . B)))
But when I try to do something like this:
(defparameter *operators* '((+ . OPERATOR-PLUS)
(- . OPERATOR-MINUS)
(/ . OPERATOR-DIVIDE)
(= . OPERATOR-EQUAL)
(* . OPERATOR-MULT)))
(defmacro tokenize (data ops)
(let ((sym (string->list data)))
(mapcan (lambda (x) (generate-switch-case x ops)) sym)))
(tokenize data *operators*)
I got this error: *** - MAPCAR: A proper list must not end with OPS, but I don't understand why.
When I print the type of ops I get SYMBOL I was expecting CONS, is it related?
Also, for my function tokenize, how many times is the lambda evaluated (or the macro expanded)?
Thanks.
This makes no sense. You trying to use macros, where functions are sufficient.
What you want is similar to this:
(defun tokenize (data ops)
(mapcar (lambda (d)
(cdr (assoc d ops)))
(string->list data)))
CASE is a macro that expects a bunch of fixed clauses. It does not take clauses that are computed at runtime. If list data should drive computation, then use functions like ASSOC.
GENERATE-SWITCH-CASE is also an odd name, since the macro IS a switch case.
GENERATE-SWITCH-CASE also does expect a list as a second argument. But in TOKENIZE you call it with a symbol OPS. Remember, macros compute with Lisp source code.
Next, there are also no ARRAYs involved. Lisp has arrays, but in your example is none.
Typical advice:
if you want to write a MACRO, think again. Write it as a function.
if you still want to write a macro, Go to 1.
Related
In one variant of Common Lisp (I think it was CMUCL, but I might be wrong—I can't find it any more) there was a function that was (I think) called function-lambda-expression. If it got a procedure, it would print out the lambda expression that had generated it. Example:
(let ((my-thunk (lambda () (+ 1 2))))
(write my-thunk)
(write (function-lambda-expression my-thunk)))
This would print out something like:
#<PROCEDURE>
(LAMBDA () (+ 1 2))
It was terribly useful for debugging and exploring the language.
I'm looking for a function like this in Racket. I've looked through the Racket Documentation but I can't find anything like it. (I wouldn't be surprised if I overlooked it, however.) Is there an equivalent in Racket?
No. Racket's lambda produces a closure that does not remember its S-expression (or syntax object) form. It does typically remember its name (or its abbreviated source location, if no name can be inferred), and that's often enough to help with debugging. (See object-name.)
You can build your own variant of lambda that has this feature, using Racket's applicable structures and a simple macro. Here's a basic example:
#lang racket
(struct exp-closure (f exp)
#:property prop:procedure (struct-field-index f))
(define-syntax-rule (exp-lambda formals . body)
(exp-closure (lambda formals . body)
(quote (exp-lambda formals . body))))
(let ([my-thunk (exp-lambda () (+ 1 2))])
(printf "fun is ~v\n" my-thunk)
(printf "exp is ~v\n" (exp-closure-exp my-thunk))
(printf "result is ~v\n" (my-thunk)))
This produces
fun is #<procedure:...tmp/lambda.rkt:11:19>
exp is '(exp-lambda () (+ 1 2))
result is 3
A better version of this macro might propagate the source location of the macro use to the lambda expression it creates, or the inferred name (see syntax-local-infer-name), or both.
I am trying to make a list of callback functions, which could look like this:
(("command1" . 'callback1)
("command2" . 'callback2)
etc)
I'd like it if I could could do something like:
(define-callback callback1 "command1" args
(whatever the function does))
Rather than
(defun callback1 (args)
(whatever the function does))
(add-to-list 'callback-info ("command1" . 'callback1))
Is there a convenient way of doing this, e.g., with macros?
This is a good example of a place where it's nice to use a two-layered approach, with an explicit function-based layer, and then a prettier macro layer on top of that.
Note the following assumes Common Lisp: it looks just possible from your question that you are asking about elisp, in which case something like this can be made to work but it's all much more painful.
First of all, we'll keep callbacks in an alist called *callbacks*:
(defvar *callbacks* '())
Here's a function which clears the alist of callbacks
(defun initialize-callbacks ()
(setf *callbacks* '())
(values)
Here is the function that installs a callback. It does this by searching the list to see if there is a callback with the given name, and if there is then replacing it, and otherwise installing a new one. Like all the functions in the functional layer lets us specify the test function which will let us know if two callback names are the same: by default this is #'eql which will work for symbols and numbers, but not for strings. Symbols are probably a better choice for the names of callbacks than strings, but we'll cope with that below.
(defun install-callback (name function &key (test #'eql))
(let ((found (assoc name *callbacks* :test test)))
(if found
(setf (cdr found) function)
(push (cons name function) *callbacks*)))
name)
Here is a function to find a callback, returning the function object, or nil if there is no callback with that name.
(defun find-callback (name &key (test #'eql))
(cdr (assoc name *callbacks* :test test)))
And a function to remove a named callback. This doesn't tell you if it did anything: perhaps it should.
(defun remove-callback (name &key (test #'eql))
(setf *callbacks* (delete name *callbacks* :key #'car :test test))
name)
Now comes the macro layer. The syntax of this is going to be (define-callback name arguments ...), so it looks a bit like a function definition.
There are three things to know about this macro.
It is a bit clever: because you can know at macro-expansion time what sort of thing the name of the callback is, you can decide then and there what test to use when installing the callback, and it does this. If the name is a symbol it also wraps a block named by the symbol around the body of the function definition, so it smells a bit more like a function defined by defun: in particular you can use return-from in the body. It does not do this if the name is not a symbol.
It is not quite clever enough: in particular it does not deal with docstrings in any useful way (it ought to pull them out of the block I think). I am not sure this matters.
The switch to decide the test uses expressions like '#'eql which reads as (quote (function eql)): that is to avoid wiring in functions into the expansion because functions are not externalisable objects in CL. However I am not sure I have got this right: I think what is there is safe but it may not be needed.
So, here it is
(defmacro define-callback (name arguments &body body)
`(install-callback ',name
,(if (symbolp name)
`(lambda ,arguments
(block ,name
,#body))
`(lambda ,arguments
,#body))
:test ,(typecase name
(string '#'string=)
(symbol '#'eql)
(number '#'=)
(t '#'equal))))
And finally here are two different callbacks being defined:
(define-callback "foo" (x)
(+ x 3))
(define-callback foo (x)
(return-from foo (+ x 1)))
These lists are called assoc lists in Lisp.
CL-USER 120 > (defvar *foo* '(("c1" . c1) ("c2" . c2)))
*FOO*
CL-USER 121 > (setf *foo* (acons "c0" `c1 *foo*))
(("c0" . C1) ("c1" . C1) ("c2" . C2))
CL-USER 122 > (assoc "c1" *foo* :test #'equal)
("c1" . C1)
You can write macros for that, but why? Macros are advanced Lisp and you might want to get the basics right, first.
Some issues with you example you might want to check out:
what are assoc lists?
what are useful key types in assoc lists?
why you don't need to quote symbols in data lists
variables are not quoted
data lists need to be quoted
You can just as easy create such lists for callbacks without macros. We can imagine a function create-callback, which would be used like this:
(create-callback 'callback1 "command1"
(lambda (arg)
(whatever the function does)))
Now, why would you use a macro instead of a plain function?
In the end, assisted by the responders above, I got it down to something like:
(defmacro mk-make-command (name &rest body)
(let ((func-sym (intern (format "mk-cmd-%s" name))))
(mk-register-command name func-sym)
`(defun ,func-sym (args &rest rest)
(progn
,#body))))
I am trying to emulate the single namespace of scheme within common lisp, with a macro (based on Doug Hoyte's) that expands to a lambda, where every use of an f! symbol (similar to Doug Hoyte's o! and g! symbols) in the function position expands to the same expression, but with funcall added in the function position of each invocation. For example:
(fplambda (f!z x) (f!z x x))
would expand to:
(LAMBDA (F!Z X) (FUNCALL F!Z X X))
The macro currently looks like this:
(defmacro fplambda (parms &body body)
(let ((syms (remove-duplicates
(remove-if-not #'f!-symbol-p
(flatten body)))))
`(lambda ,parms
(macrolet ,(mapcar
(lambda (f)
`(,f (&rest parmlist) `(funcall ,',f ',#parmlist)))
syms))
,#body)))
but given the above input, it expands (as far as I can see) to this:
(LAMBDA (F!F X)
(MACROLET ((F!F (&REST PARMLIST) `(FUNCALL ,'F!F ',#PARMLIST))))
(F!F X X))
In the macrolet definition, F!F should not be quoted or unquoted, and parmlist should just be unquoted. What is going on?
Thanks in advance!
Your definition is mostly right. You just made two pretty simple mistakes. The first one being a mismatched paren. The macrolet does not include the body (in the output the macrolet and the body are at the same level of indentation).
As for the nested backquote, the only mistake is the quote before parmlist. Other than that everything else is correct. The comma and quote before F!F is actually correct. From the hyperspec:
"An implementation is free to interpret a backquoted form F1 as any form F2 that, when evaluated, will produce a result that is the same under equal as the result implied by the above definition". Since the inner backquote has not been expanded yet, it does not have to be free of quotes and unquotes. The expression `(,'x) is actually the same as `(x).
Nested backquotes are notoriously complicated. What is probably the easiest way to understand them is to read Steele's explanation of them.
Edit:
The answer to your question about whether it is possible to use a fplambda expression in the function position is no. From the part of the hyperspec that deals with the evaluation of code: "If the car of the compound form is not a symbol, then that car must be a lambda expression, in which case the compound form is a lambda form.". Since the car of the form, (fplambda ...), is not a lambda expression, your code is no longer valid Common Lisp code.
There is a workaround to this that I figured out, but it's kind of ugly. You can define a reader macro that will allow you to write something like ([fplambda ...] ...) and have it read as
((LAMBDA (&REST #:G1030) (APPLY (FPLAMBDA ...) #:G1030)) ...)
which would do what you want. Here is code that will allow you to do that:
(set-macro-character #\[ 'bracket-reader)
(set-macro-character #\] (get-macro-character #\)))
(defun bracket-reader (stream char)
"Read in a bracket."
(declare (ignore char))
(let ((gargs (gensym)))
`(lambda (&rest ,gargs)
(apply ,(read-delimited-list #\] stream t)
,gargs))))
The only other solution I can think of would be to use some sort of code walker (I can't help you there).
I want to know if these two definitions of nth are equal:
I. is defined as macro:
(defmacro -nth (n lst)
(defun f (n1 lst1)
(cond ((eql n1 0) lst1)
(t `(cdr ,(f (- n1 1) lst1)))))
`(car ,(f n lst)))
II. is defined as a bunch of functions:
(defun f (n lst)
(cond ((eql n 0) lst)
(t `(cdr ,(f (- n 1) lst)))))
(defun f1 (n lst)
`(car ,(f n `',lst)))
(defun --nth (n lst)
(eval (f1 n lst)))
Am i get the right idea? Is macro definition is evaluating of expression, constructed in its body?
OK, let start from the beginning.
Macro is used to create new forms that usually depend on macro's input. Before code is complied or evaluated, macro has to be expanded. Expansion of a macro is a process that takes place before evaluation of form where it is used. Result of such expansion is usually a lisp form.
So inside a macro here are a several levels of code.
Not quoted code will be evaluated during macroexpansion (not at run-time!), in your example you define function f when macro is expanded (for what?);
Next here is quoted (with usual quote or backquote or even nested backquotes) code that will become part of macroexpansion result (in its literal form); you can control what part of code will be evaluated during macroexpansion and what will stay intact (quoted, partially or completely). This allows one to construct anything before it will be executed.
Another feature of macro is that it does not evaluate its parameters before expansion, while function does. To give you picture of what is a macro, see this (just first thing that came to mind):
(defmacro aif (test then &optional else)
`(let ((it ,test))
(if it ,then ,else)))
You can use it like this:
CL-USER> (defparameter *x* '((a . 1) (b . 2) (c . 3) (d . 4)))
*X*
CL-USER> (aif (find 'c *x* :key #'car) (1+ (cdr it)) 0)
4
This macro creates useful lexical binding, capturing variable it. After checking of a condition, you don't have to recalculate result, it's accessible in forms 'then' and 'else'. It's impossible to do with just a function, it has introduced new control construction in language. But macro is not just about creating lexical environments.
Macro is a powerful tool. It's impossible to fully describe what you can do with it, because you can do everything. But nth is not something you need a macro for. To construct a clone of nth you can try to write a recursive function.
It's important to note that LISP macro is most powerful thing in the programming world and LISP is the only language that has this power ;-)
To inspire you, I would recommend this article: http://www.paulgraham.com/avg.html
To master macro, begin with something like this:
http://www.gigamonkeys.com/book/macros-defining-your-own.html
Then may be Paul Graham's "On Lisp", then "Let Over Lambda".
There is no need for either a macro nor eval to make abstractions to get the nth element of a list. Your macro -nth doesn't even work unless the index is literal number. try this:
(defparameter test-list '(9 8 7 6 5 4 3 2 1 0))
(defparameter index 3)
(nth index test-list) ; ==> 6 (this is the LISP provided nth)
(-nth index test-list) ; ==> ERROR: index is not a number
A typical recursive solution of nth:
(defun nth2 (index list)
(if (<= index 0)
(car list)
(nth2 (1- index) (cdr list))))
(nth2 index test-list) ; ==> 6
A typical loop version
(defun nth3 (index list)
(loop :for e :in list
:for i :from index :downto 0
:when (= i 0) :return e))
(nth3 index test-list) ; ==> 6
Usually a macro is something you use when you see your are repeating yourself too much and there is no way to abstract your code further with functions. You may make a macro that saves you the time to write boilerplate code. Of course there is a trade off of not being standard code so you usually write the macro after a couple of times have written the boilerplate.
eval should never be used unless you really have to. Usually you can get by with funcall and apply. eval works only in the global scope so you loose closure variables.
I am trying to solve the last part of question 4.4 of the Structure and Interpretation of computer programming; the task is to implement or as a syntactic transformation. Only elementary syntactic forms are defined; quote, if, begin, cond, define, apply and lambda.
(or a b ... c) is equal to the first true value or false if no value is true.
The way I want to approach it is to transform for example (or a b c) into
(if a a (if b b (if c c false)))
the problem with this is that a, b, and c would be evaluated twice, which could give incorrect results if any of them had side-effects. So I want something like a let
(let ((syma a))
(if syma syma (let ((symb b))
(if symb symb (let ((symc c))
(if (symc symc false)) )) )) )
and this in turn could be implemented via lambda as in Exercise 4.6. The problem now is determining symbols syma, symb and symc; if for example the expression b contains a reference to the variable syma, then the let will destroy the binding. Thus we must have that syma is a symbol not in b or c.
Now we hit a snag; the only way I can see out of this hole is to have symbols that cannot have been in any expression passed to eval. (This includes symbols that might have been passed in by other syntactic transformations).
However because I don't have direct access to the environment at the expression I'm not sure if there is any reasonable way of producing such symbols; I think Common Lisp has the function gensym for this purpose (which would mean sticking state in the metacircular interpreter, endangering any concurrent use).
Am I missing something? Is there a way to implement or without using gensym? I know that Scheme has it's own hygenic macro system, but I haven't grokked how it works and I'm not sure whether it's got a gensym underneath.
I think what you might want to do here is to transform to a syntactic expansion where the evaluation of the various forms aren't nested. You could do this, e.g., by wrapping each form as a lambda function and then the approach that you're using is fine. E.g., you can do turn something like
(or a b c)
into
(let ((l1 (lambda () a))
(l2 (lambda () b))
(l3 (lambda () c)))
(let ((v1 (l1)))
(if v1 v1
(let ((v2 (l2)))
(if v2 v2
(let ((v3 (l3)))
(if v3 v3
false)))))))
(Actually, the evaluation of the lambda function calls are still nested in the ifs and lets, but the definition of the lambda functions are in a location such that calling them in the nested ifs and lets doesn't cause any difficulty with captured bindings.) This doesn't address the issue of how you get the variables l1–l3 and v1–v3, but that doesn't matter so much, none of them are in scope for the bodies of the lambda functions, so you don't need to worry about whether they appear in the body or not. In fact, you can use the same variable for all the results:
(let ((l1 (lambda () a))
(l2 (lambda () b))
(l3 (lambda () c)))
(let ((v (l1)))
(if v v
(let ((v (l2)))
(if v v
(let ((v (l3)))
(if v v
false)))))))
At this point, you're really just doing loop unrolling of a more general form like:
(define (functional-or . functions)
(if (null? functions)
false
(let ((v ((first functions))))
(if v v
(functional-or (rest functions))))))
and the expansion of (or a b c) is simply
(functional-or (lambda () a) (lambda () b) (lambda () c))
This approach is also used in an answer to Why (apply and '(1 2 3)) doesn't work while (and 1 2 3) works in R5RS?. And none of this required any GENSYMing!
In SICP you are given two ways of implementing or. One that handles them as special forms which is trivial and one as derived expressions. I'm unsure if they actually thought you would see this as a problem, but you can do it by implementing gensym or altering variable? and how you make derived variables like this:
;; a unique tag to identify special variables
(define id (vector 'id))
;; a way to make such variable
(define (make-var x)
(list id x))
;; redefine variable? to handle macro-variables
(define (variable? exp)
(or (symbol? exp)
(tagged-list? exp id)))
;; makes combinations so that you don't evaluate
;; every part twice in case of side effects (set!)
(define (or->combination terms)
(if (null? terms)
'false
(let ((tmp (make-var 'tmp)))
(list (make-lambda (list tmp)
(list (make-if tmp
tmp
(or->combination (cdr terms)))))
(car terms)))))
;; My original version
;; This might not be good since it uses backquotes not introduced
;; until chapter 5 and uses features from exercise 4.6
;; Though, might be easier to read for some so I'll leave it.
(define (or->combination terms)
(if (null? terms)
'false
(let ((tmp (make-var 'tmp)))
`(let ((,tmp ,(car terms)))
(if ,tmp
,tmp
,(or->combination (cdr terms)))))))
How it works is that make-var creates a new list every time it is called, even with the same argument. Since it has id as it's first element variable? will identify it as a variable. Since it's a list it will only match in variable lookup with eq? if it is the same list, so several nested or->combination tmp-vars will all be seen as different by lookup-variable-value since (eq? (list) (list)) => #f and special variables being lists they will never shadow any symbol in code.
This is influenced by eiod, by Al Petrofsky, which implements syntax-rules in a similar manner. Unless you look at others implementations as spoilers you should give it a read.