Feature #12854
closedProc#curry should return an instance of the class, not Proc
Description
class ChainedProc < Proc
end
ChainedProc.new { |x, y, z| 42 }.curry.class # => Proc
Updated by nobu (Nobuyoshi Nakada) over 8 years ago
- Status changed from Open to Feedback
What's the rationale or the use-case?
Curried proc is not a subset of the original proc, I think.
Updated by nobu (Nobuyoshi Nakada) over 8 years ago
- Tracker changed from Bug to Feature
Updated by zenspider (Ryan Davis) over 8 years ago
class ChainedProc < Proc
# ... this stuff here is the use-case
end
Updated by zenspider (Ryan Davis) over 8 years ago
Another (albeit, poor/strange) example:
https://gist.github.com/tenderlove/ca673b3ce18460890cfd18e09bb1657c
Updated by shyouhei (Shyouhei Urabe) over 8 years ago
We briefly looked at this issue at today's developer meeting.
Practically, it is possible to change what #curry returns. But attendees were not sure if such change skew the conceptual nature of currying operation.
Updated by mame (Yusuke Endoh) over 8 years ago
I proposed and first implemented Proc#curry
. I have no idea how this change may skew the conceptual nature of the currying operation. Do you have any particular concern?
Updated by shyouhei (Shyouhei Urabe) over 8 years ago
Yusuke Endoh wrote:
I proposed and first implemented
Proc#curry
. I have no idea how this change may skew the conceptual nature of the currying operation. Do you have any particular concern?
No particular problem was shown at the meeting, as far as I remember. Other attendees might have such thing though.
Updated by crb002 (Chad Brewbaker) about 8 years ago
Defining complex functions with curry would be nontrivial:
double = ->(a)(a+a)
g = ->(a,b,c){ f.call(1,c, double.call(a))}
I suggest adding Proc#trans and Proc#lens.
Proc#trans applies a transformation (repeated permutation) to the argument list.
Proc#lens is list of functions applied to the argument list. Think of a constant as a function that takes zero arguments.
class Proc
def trans(*args)
->(*a){
a.flatten!
bound = [a.size, args.size].min
alist = (0...bound).collect{|i| a[args[i] ] }
self.call(alist)
}
end
def lens(*args)
concretes = [Integer,TrueClass,FalseClass,String,Float,Symbol,Array,Hash]
->(*a){
a.flatten!
bound = [a.size, args.size].min
alist = (0...bound).collect{|i|
if(concretes.include?(args[i].class))
args[i]
else
args[i].call(a[i])
end
}
self.call(alist)
}
end
end
id = ->(*args){args.inspect}
f = id.trans(0,1,2)
p f.call(0,1,2) == "[[0, 1, 2]]"
g = id.trans(2,0,0)
p g.call() == "[[]]"
p g.call(0) == "[[nil]]"
p g.call(0,1) == "[[nil, 0]]"
p g.call(0,1,2) == "[[2, 0, 0]]"
p g.call(0,1,2,3,4) == "[[2, 0, 0]]"
single = ->(a){a}
double = ->(a){a+a}
triple = ->(a){a+a+a}
q = id.lens(single, double,triple)
p q.call(5,5,5) == "[[5, 10, 15]]"
p q.call(1,2,3) == "[[1, 4, 9]]"
h = q.lens(single,double,triple)
p h.call(5,5,5) == "[[5, 20, 45]]"
k = id.lens(single, 444,triple)
p k.call(4,4,4,4,4) == "[[4, 444, 12]]"
Link, pull reqs welcome, https://github.com/chadbrewbaker/endoscope/blob/master/catgist.rb
Updated by crb002 (Chad Brewbaker) about 8 years ago
Another pattern is Proc#multilens(tin, lenses, tout); where "tin" is a transformation from the input argument list to lenses, "lenses" are the intermediate functions, and "tout"is a mapping from the intermediate functions to an output argument list.
id = ->(*a){*a}
add = -> (a,b}{a+b}
decrement = -> (a){a-1}
q = id.multilens([0,0,1],[add,decrement],[1,0])
q(1,2,3) == [add.call(1,1),decrement.call(2)].trans(1,0) == [2,1].trans(1,0) == [1,2]
There is also a conveyor belt pattern, but I haven't thought of a good syntax. There are k FIFO queues. The lenses are stacked across the queues in a directed acyclic graph. You also have buffer lenses that can allow inputs to keep flowing for a fixed amount. Yes, I played a lot of Factorio over Christmas :) https://wiki.factorio.com/Belt_transport_system
If you can draw a belt pattern on a doughnut with d holes without crossing; that says something about the complexity of how many cores you can run it in parallel on, and how hard it is to map on an FPGA. Hoping to add SIMD, OpenCL, and FPGA support to Fiddle so lambdas can run at full machine bandwidth on basic types.
Also, for more complexity you could drop the DAG requirement and have arbitrary directed graphs; allowing the convayor belts to be recurrent. Also, buffers could be arbitrary Ruby data structures allowing for even more flexibility. Conveyor belts happen in the real world where you have a speed of light latency connection. The number of packets that can be in flight is the distance divided by the latency of placing a packet on the wire. At the speed of light two processors placed in the opposite corners of your laptop (30cm apart) can only ping-pong around 500 million times a second even if their latency to process a packet is Plank's constant.
Updated by matz (Yukihiro Matsumoto) about 8 years ago
Chad, is this issue what you really want? Or you want new methods like #trans and #lens?
If you still want to make #curry return the subclass, I expect a use case.
If you want #trans and #lens, submit a new issue.
Matz.
Updated by dsisnero (Dominic Sisneros) over 7 years ago
don't use lens as the name because this is a common used name in functional programming for a different concept