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I want to create an empty lsit and gardually fill that out with tuples. I've tried the following and each returns an error. My question is: how to append or add and element to an empty array?
My try:
A = []
A.append((2,5)) # return Error type Array has no field append
append(A, (2,5)) # ERROR: UndefVarError: append not defined
B = Vector{Tuple{String, String}}
# same error occues
You do not actually want to append, you want to push elements into your vector. To do that use the function push! (the trailing ! indicates that the function modifies one of its input arguments. It's a naming convention only, the ! doesn't do anything).
I would also recommend creating a typed vector instead of A = [], which is a Vector{Any} with poor performance.
julia> A = Tuple{Int, Int}[]
Tuple{Int64, Int64}[]
julia> push!(A, (2,3))
1-element Vector{Tuple{Int64, Int64}}:
(2, 3)
julia> push!(A, (11,3))
2-element Vector{Tuple{Int64, Int64}}:
(2, 3)
(11, 3)
For the vector of string tuples, do this:
julia> B = Tuple{String, String}[]
Tuple{String, String}[]
julia> push!(B, ("hi", "bye"))
1-element Vector{Tuple{String, String}}:
("hi", "bye")
This line in your code is wrong, btw:
B = Vector{Tuple{String, String}}
It does not create a vector, but a type variable. To create an instance you can write e.g. one of these:
B = Tuple{String, String}[]
B = Vector{Tuple{String,String}}() # <- parens necessary to construct an instance
It can also be convenient to use the NTuple notation:
julia> NTuple{2, String} === Tuple{String, String}
true
julia> NTuple{3, String} === Tuple{String, String, String}
true
I want to find the length, nc, of this "vector of functions". I should be 2.
comp(x) = [([x[5], x[6], x[7], x[8],x[9], x[10]], tmp(x)) ; ([x[1],x[2]], [x[3],x[4]])];
nc = ....
I tried with length(comp) and length(comp(x)) but it doesn't work. I get "x not defined" and "no method matching length(::typeof(comp))", respectively.
Pulling together some of the comments to hopefully make things clearer:
What you have written is essentially
function comp(x)
a = [x[5], x[6], x[7], x[8],x[9], x[10]]
b = [x[1],x[2]]
c = [x[3],x[4]]
return [(a, tmp(x)); (b, c)]
end
that is, you have defined a function comp which takes one argument x and then returns a 2-element vector of 2-element tuples, with the first tuple holding values 5 to 10 of x and the result of tmp(x) (this function is not defined in your code so we don't know what it returns), and the second tuple holding the first and second, and third and fourth elements of x, respectively.
To illustrate, assume tmp(x) just sums up the elements of x, then we can pass some array (in the below example a range) of numbers to comp and see it in action:
julia> tmp(x) = sum(x)
tmp (generic function with 1 method)
julia> comp(1:20)
2-element Vector{Tuple{Vector{Int64}, Any}}:
([5, 6, 7, 8, 9, 10], 210)
([1, 2], [3, 4])
and you can get the result of the return value:
julia> length(comp(1:20))
2
I want to plot correct y-axis limits. So, require to count the maximum y and minimum y.
y1=[2 3 4]
y2=[7 5 6]
...
m = minimum(y1)
m = minimum(m, minimum(y2))
error message
ERROR: MethodError: objects of type Int64 are not callable
Maybe you forgot to use an operator such as *, ^, %, / etc. ?
Stacktrace:
[1] mapreduce_first(f::Int64, op::Function, x::Int64)
# Base ./reduce.jl:419
[2] mapreduce(f::Int64, op::Function, a::Int64)
# Base ./reduce.jl:446
[3] minimum(f::Int64, a::Int64; kw::Base.Pairs{Symbol, Union{}, Tuple{}, NamedTuple{(), Tuple{}}})
# Base ./reduce.jl:725
[4] minimum(f::Int64, a::Int64)
# Base ./reduce.jl:725
[5] top-level scope
# REPL[107]:1
Previous code is just a simplified code, in my case, it require parse and get from a loop the pseudo code like:
x_data, y_data, names, y_min, y_max = [], [], [], 100, 0
for filename in *.csv
df = parse_csv(filename) # df is a dataframe
push!(names, filename)
d = df.value
y_min = minimum(y_min, d)
....
end
# plot all file by the y_min, y_max
i=1
for d in y_data;
lineplot(x_data, d, ylims=(y_min,y_max), name=names[i])
i += 1
end
Here are two solutions:
First. This is simple, just take the minimums of the minimums, etc.
julia> min(minimum(y1), minimum(y2))
2
julia> max(maximum(y1), maximum(y2))
7
Second solution. This iterates over each pair of values from y1 and y2, takes the minimum/maximum of each pair, and then finds the minimum of those again.
julia> minimum(minimum, zip(y1, y2))
2
julia> maximum(maximum, zip(y1, y2))
7
Here's a third one:
julia> min(y1..., y2...)
2
julia> max(y1..., y2...)
7
Elegant, but splatting of vectors is often inefficient in terms of performance.
The problem is that you don't know the difference between the min function and the minimum function (or you're unaware of the min function):
minimum(itr; [init])
Returns the smallest element in a collection.
So it gets a collection (E.g., Array) and returns the minimum of it.
min(x, y, ...)
Return the minimum of the arguments.
This one gets indefinite arguments and returns the minimum of them! It can't apply min on the x if the x is a container by itself!
julia> min(2, 3)
2
julia> min([2, 3])
ERROR: MethodError: no method matching min(::Vector{Int64})
On the other hand, for the minimum function:
julia> minimum(2, 3)
ERROR: MethodError: objects of type Int64 are not callable
julia> minimum([2, 3])
2
So I wanted to explain these to you to understand your code's meaning better.
We have this minimum(m, minimum(y2)) expression in your code block. This is literally the same as minimum(2, 5). So you're not passing containers to the function, leading to an error! For this, you should choose min instead:
julia> m = min(m, minimum(y2))
2
Or we can wrap m and minimum(y2) in a container and use the minimum function to achieve the overall min:
julia> m = minimum([m, minimum(y2)])
2
If you follow the explanation, you can absolutely understand the following:
julia> min(m, minimum(y2)) == minimum([m, minimum(y2)]) == min(m, min(y2...))
true
I'm still learning Julia, and I recently came across the following code excerpt that flummoxed me:
res = (; [(:x, 10), (:y, 20)]...) # why the semicolon in front?
println(res) # (x = 10, y = 20)
println(typeof(res)) # NamedTuple{(:x, :y), Tuple{Int64, Int64}}
I understand the "splat" operator ..., but what happens when the semicolon appear first in a tuple? In other words, how does putting a semicolon in (; [(:x, 10), (:y, 20)]...) create a NamedTuple? Is this some undocumented feature/trick?
Thanks for any pointers.
Yes, this is actually a documented feature, but perhaps not a very well known one. As the documentation for NamedTuple notes:
help?> NamedTuple
search: NamedTuple #NamedTuple
NamedTuple
NamedTuples are, as their name suggests, named Tuples. That is, they're a tuple-like
collection of values, where each entry has a unique name, represented as a Symbol.
Like Tuples, NamedTuples are immutable; neither the names nor the values can be
modified in place after construction.
Accessing the value associated with a name in a named tuple can be done using field
access syntax, e.g. x.a, or using getindex, e.g. x[:a]. A tuple of the names can be
obtained using keys, and a tuple of the values can be obtained using values.
[... some other non-relevant parts of the documentation omitted ...]
In a similar fashion as to how one can define keyword arguments programmatically, a
named tuple can be created by giving a pair name::Symbol => value or splatting an
iterator yielding such pairs after a semicolon inside a tuple literal:
julia> (; :a => 1)
(a = 1,)
julia> keys = (:a, :b, :c); values = (1, 2, 3);
julia> (; zip(keys, values)...)
(a = 1, b = 2, c = 3)
As in keyword arguments, identifiers and dot expressions imply names:
julia> x = 0
0
julia> t = (; x)
(x = 0,)
julia> (; t.x)
(x = 0,)
I have issue after calling my macro:
#introspectable square(x) = x * x
Then when calling
square(3)
i should be able to get 9, cause the function call has been specialized to execute an attribute of the structure which is Julia code, however when I enter the macro, the code seems to be directly evaluated.
What i have tried:
struct IntrospectableFunction
name
parameters
native_function
end
(f::IntrospectableFunction)(x) = f.native_function(x)
macro introspectable(expr)
name = expr.args[1].args[1]
parameters = tuple(expr.args[1].args[2:end]...)
body = expr.args[2].args[2]
:( global $name = IntrospectableFunction( :( name ), $parameters, :( body ) ))
end
#introspectable square(x) = x * x
square(3)
The answer should be 9 , however i get "Object of type symbol are not callable ". However if i replace :( body ) with x -> x * x i get the desired result, my objective is generalizing the macro-call.
I usually find it easier to work with expressions in macros (it is not the shortest way to write things, but, from my experience, it is much easier to control what gets generated).
Therefore I would rewrite your code as:
macro introspectable(expr)
name = expr.args[1].args[1]
parameters = expr.args[1].args[2:end]
anon = Expr(Symbol("->"), Expr(:tuple, parameters...), expr.args[2].args[2])
constr = Expr(:call, :IntrospectableFunction, QuoteNode(name), Tuple(parameters), anon)
esc(Expr(:global, Expr(Symbol("="), name, constr)))
end
Now, as you said you wanted generality I would define your functor like this:
(f::IntrospectableFunction)(x...) = f.native_function(x...)
(in this way you allow multiple positional arguments to be passed).
Now let us test our definitions:
julia> #introspectable square(x) = x * x
IntrospectableFunction(:square, (:x,), getfield(Main, Symbol("##3#4"))())
julia> square(3)
9
julia> #macroexpand #introspectable square(x) = x * x
:(global square = IntrospectableFunction(:square, (:x,), ((x,)->x * x)))
julia> #introspectable toarray(x,y) = [x,y]
IntrospectableFunction(:toarray, (:x, :y), getfield(Main, Symbol("##5#6"))())
julia> toarray("a", 10)
2-element Array{Any,1}:
"a"
10
julia> #macroexpand #introspectable toarray(x,y) = [x,y]
:(global toarray = IntrospectableFunction(:toarray, (:x, :y), ((x, y)->[x, y])))
julia> function localscopetest()
#introspectable globalfun(x...) = x
end
localscopetest (generic function with 1 method)
julia> localscopetest()
IntrospectableFunction(:globalfun, (:(x...),), getfield(Main, Symbol("##9#10"))())
julia> globalfun(1,2,3,4,5)
(1, 2, 3, 4, 5)
julia> function f()
v = 100
#introspectable localbinding(x) = (v, x)
end
f (generic function with 1 method)
julia> f()
IntrospectableFunction(:localbinding, (:x,), getfield(Main, Symbol("##11#12")){Int64}(100))
julia> localbinding("x")
(100, "x")
(note that it is useful to use #macroexpand to make sure our macro works as expected)
EDIT - how to handle a minimal multiple dispatch
I am writing a non-macro example because it is related to the data structure:
Use e.g. such a definition:
struct IntrospectableFunction
name::Symbol
method_array::Vector{Pair{Type{<:Tuple}, Function}}
end
function (f::IntrospectableFunction)(x...)
for m in f.method_array
if typeof(x) <: first(m)
return last(m)(x...)
end
end
error("signature not found")
end
and now you can write:
julia> square = IntrospectableFunction(:square, [Tuple{Any}=>x->x*x,Tuple{Any,Any}=>(x,y)->x*y])
IntrospectableFunction(:square, Pair{DataType,Function}[Tuple{Any}=>##9#11(), Tuple{Any,Any}=>##10#12()])
julia> square(3)
9
julia> square(2,3)
6
Keep in mind that the approach I present is not perfect and universal - it just serves to give a very simple example how you could do it.