Supplied objective function must return a scalar value
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I am trying to code a ML algorithm in Matlab. These are my different functions:
sigmoid.m:
function g = sigmoid(z)
g = zeros(size(z));
g = 1 ./ (1+exp(z));
costFunction.m
function [J, grad ] = costFunction(theta, X, y)
m = length(y); % number of training examples
z = -X * theta;
g = sigmoid(z);
J = 1/m * ((-y * log(g)') - ((1 - y) * log(1 - g)'));
grad = zeros(size(theta'));
grad = (1/m) * (X' * (g - y));
end
ex2.m (This is the main file of my project and I put the relative lines I get this error message)
options = optimset('GradObj', 'on', 'MaxIter', 400);
[theta, cost] = ...
fminunc(@(t)(costFunction(t, X, y)), initial_theta, options);
The error message:
> Error using fminunc (line 348) Supplied objective function must return Supplied objective function must return
> a scalar value.
>
> Error in ex2 (line 97) fminunc(@(t)(costFunction(t, X, y)),
> initial_theta, options);
I don't know is there enough information above or not? If not, let me know to add extra information.
2 件のコメント
Jay Guwalani
2021 年 11 月 19 日
% Try using this in cost function || I guess the issue is with the (.)
% elementwise ops
H=sigmoid(X*theta);
J=(sum(-y.*log(H)-(1-y).*log(1-H))/m);
grad=(1/m)*(X'*(H-y));
採用された回答
reza
2019 年 1 月 20 日
編集済み: reza
2019 年 1 月 20 日
1 件のコメント
Rik
2019 年 1 月 20 日
Since it is the conclusion of my answer that you needed to change something to achieve a scalar output, I would say this derives from my answer, but anyway, happy to help.
This also shows the value of comments: I had no way of knowing what your code does, so I could only point you in a general direction. If you want your code understandable to others, make sure to write comments and function headers. Some people go as far as saying you should have a line of comment for every line of code, but I would say that is being excessive.
その他の回答 (1 件)
Rik
2019 年 1 月 20 日
Depending on your input variable sizes, your code is not guaranteed to return the same size output as the input size. The documentation of fminunc states the following:
"fun is a function that accepts a vector or array x and returns a real scalar f, the objective function evaluated at x."
The initial_theta determines the size of the theta that the solver will use.
%to more easily explain what's going on, assign some names to dimensions:
[a,b]=size(X);[c,d]=size(y);
[e,f]=size(initial_theta);
And now to your function:
function [J, grad ] = costFunction(theta, X, y)
m = length(y); % number of training examples
%m is either c or d
z = -X * theta;
%z is [a,f], unless theta is a scalar, then z is [a,b]
g = sigmoid(z);
%same as z (so [a,b] or [a,f])
J = 1/m * ((-y * log(g)') - ((1 - y) * log(1 - g)'));
%1/m is a scalar
%(-y * log(g)') is [c,d]*[f,a] or [c,d]*[b,a], so [c,a], but will error if d and b (or d and f) are not equal
%((1 - y) * log(1 - g)') is the same size as the other term
%so J is [c,a], unless this line returns an error
grad = zeros(size(theta'));
%this line doesn't do anything, as grad gets overwritten
grad = (1/m) * (X' * (g - y));
%1/m is scalar
%(X' * (g - y)) is [b,a]*[c,d] so [b,d] and asserts that a==c and that [a,b] (or [a,f]) is the same as [c,d]
end
So this function places quite a lot of implicit restrictions on your inputs.
To successfully evaluate, the following must all be true:
[a,b]=size(X);[c,d]=size(y);
[e,f]=size(initial_theta);
theta_is_scalar=numel(theta)==1;
%J restrictions
assert(a==1)
assert(c==1)
if theta_is_scalar
assert(d==f)%so assert(d==1)
else
assert(b==e)
assert(b==d)
end
%grad restrictions
assert(b==1)
assert(c==1)
assert(a==c)
if theta_is_scalar
%[a,b] is [c,d]
assert(b==d)
else
%[a,f] is [c,d]
assert(f==d)
end
Concluding this:
%scalar theta:
X must be [1,1]
y must be [1,1]
%non-scalar theta:
X must be [1,1]
y must be [1,1]
initial_theta must be [1,1]
So all the inputs must be scalar.
5 件のコメント
Rik
2020 年 7 月 16 日
Why are you using globals?
And if the error is the same, it is likely that the solution is also the same: make sure your objective function returns a scalar.
Walter Roberson
2020 年 7 月 16 日
The user posted this elsewhere, and I responded there. The syms x [1 4] is a problem and it cannot be fixed without redefining the calculation.
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