how to write this for cycle

Hi everyone, i need to create this for cycle:
x(64) = 0:1/64:1;
x(128) = 0:1/128:1;
.
.
.
x(4096) = 0:1/4096:1;

Risposte (6)

Star Strider
Star Strider il 10 Nov 2016
I’m not certain what you want. It is straightforward to define an anonymous function to do that:
x = @(n) 0 : 1/n : 1;
and to call it, for example:
xv64 = x(64);
and so for the others.

4 Commenti

I need to create 6 matrices [n*1]
where n change from 2^i, where i = 6, to 2^12.
every matrix contains n values which vary from 0 to 1, with a step of 1/(2^i).
Yes, it's really not clear what the question is.
The following may be a clearer way of generating the vector:
x = @(n) linspace(0, 1, n+1);
At least, it makes it clearer that xv64 = x(64) has 65 elements (which is the number of elements that the colon expression will generate).
Of course, maybe the desired expression was actually:
x = @(n) linspace(0, 1, n);
You can have a constant step, or a constant length, but not both.
The best you could do is to store them in a cell array, or create a matrix of NaN values equal to the length of the longest vector, and then fill the matrix rows with shorter vectors.
For example:
x = @(n) 0 : 1/n : 1;
M = nan(7, length(x(2^12)));
for k1 = 1:size(M,1)
v = x(2^(k1+5));
lv = length(v);
M(k1,1:lv) = v;
end
This is likely the most efficient way to create a matrix.
What do you want to do?
Guillaume
Guillaume il 10 Nov 2016
As I pointed out
"every matrix contains n (=2^i) values which vary from 0 to 1, with a step of 1/(2^i)"
is not possible. You either have n+1 values with a step of 1/n, or you have n values with a step of 1/(n-1), or the values go from 0 to 1-1/n to get n values with 1/n step.

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Guillaume
Guillaume il 10 Nov 2016
arrayfun(@(n) linspace(0, 1, n), 2.^(6:12), 'UniformOutput', false)
will create 7 (not 6!) matrices with the exponent varying from 6 to 12, stored in a cell array
Note that each matrix will have n elements and therefore the step will be 1/(n-1) not 1/n (as it's not possible to generate n elements from 0 to 1 included with a step of 1/n)

1 Commento

If you're really insistent you want a step of 1/n, then:
x = arrayfun(@(n) linspace(0, 1, n+1), 2.^(6:12), 'UniformOutput', false); %n+1 elements will create a step of 1/n
If you're really insistent that you want the 7 matrices at indices 64,128, 256, ..., therefore wasting plenty of memory:
x(2.^(6:12)) = arrayfun(@(n) linspace(0, 1, n), 2.^(6:12), 'UniformOutput', false); %or n+1 in linspace

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salvatore liberto
salvatore liberto il 10 Nov 2016

0 voti

In this way it is certainly more clear.
I have a n = 64.
and
x=0:h:1; {h = 1/n)
i want to create a for loop that, instead of writing the same for loop (changing the number of n, and the name of the variable), generates 6 matrices [n*1]; more specifically, this six:
x(64) = 0 : h : 1; {h = 1/64}
x(128) = 0 : h : 1; {h = 1/128}
x(256) = 0 : h : 1; {h = 1/256}
x(512) = 0 : h : 1; {h = 1/512}
x(1024) = 0 : h : 1; {h = 1/1024}
x(2048) = 0 : h : 1; {h = 1/2048}
x(4096) = 0 : h : 1; {h = 1/4096}

1 Commento

Guillaume
Guillaume il 10 Nov 2016
Modificato: Guillaume il 10 Nov 2016
The arrayfun function I used in my answer is exactly equivalent to a for loop, it just requires less typing and is in my opinion easier to read.
If you're really insistent you want a step of 1/n per matrix (and therefore n+1 numbers), then replace the n in the linspace call by n+1.
As also pointed out your 6 matrices are actually seven matrices.

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Thorsten
Thorsten il 10 Nov 2016
Modificato: Thorsten il 10 Nov 2016
You have to use a cell array because your indices have different sizes
e = 6:12;
for i = 1:numel(e), x{2^e(i)} = 0:1/2^e(i):1; end
if you do not need to address x{64}, x{128}, ... but if you can also use x{1}, x{2}, ... you can save some memory by using
for i = 1:numel(e), x{i} = 0:1/2^e(i):1; end
salvatore liberto
salvatore liberto il 10 Nov 2016

0 voti

Cell contents assignment to a non-cell array object. This is that appears with the code of thorsten
salvatore liberto
salvatore liberto il 10 Nov 2016

0 voti

it's not necessary to write x(64) but also x64

1 Commento

Guillaume
Guillaume il 10 Nov 2016
Modificato: Guillaume il 10 Nov 2016
Please use Comment on this Answer to actually comment on an answer, not the Answer this question box. It's impossible to follow the thread of your comments

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