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# here I am trying to get the random matrix with the elements only 1 and 0 where none of columns and rows can be 0 only and also the number of 0s and 1s should be in a percentage of 30% and 70%.

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gkboy 2018 年 8 月 7 日

I am trying to get the random matrix with the elements only 1 and 0 where none of columns and rows can be 0s only or 1s only, and also the number of 0s and 1s should be in a percentage of 30% and 70%. They have to use probability
Requirements
1. Random Matrix
2. elements only 1s and 0s
3. percentage of 0s: 1s is 3:7
4. None of the columns and rows can be with only 0 and only 1. have to have mix
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Walter Roberson 2018 年 8 月 8 日
When you say that you need to use probability, then do you mean that the fraction should be defined as exactly 30/100, that instead each entry should have a 0.3 probability of being 0?
"None of the columns and rows can be with only 0 and only 1. have to have mix"
That is impossible to achieve if there is only one row or only one column.
Any time you enforce that any one row or column cannot be all the same, you force yourself away from strict uniform distribution.
Image Analyst 2018 年 8 月 8 日

### 回答 (2 件)

Thorsten 2018 年 8 月 8 日

N=5; % size
ok = false;
maxiter = 1000;
i = 1;
while ~ok & i < maxiter
z=zeros(N); % start w/ none
o=randperm(numel(z),round(0.7*numel(z))); % 70% are 1's
z(o)=1;
ok = ~any(all(z) | all(z, 2)' | all(~z) | all(~z, 2)');
i = i + 1;
end
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dpb 2018 年 8 月 8 日
N=5; % size
z=zeros(N); % start w/ none
o=randperm(numel(z),fix(numel(z)/2)); % 30% < ~50% < 70%
z(o)=1; % set the ones
>> ok=~(any(all(z) & all(z,2).')) % did we meet criteria?
ok =
logical
1
>>
Ayup...
##### 2 件のコメントなしを表示なしを非表示
Thorsten 2018 年 8 月 8 日

ok is true if there are only 1's in row A but not only ones in the corresponding column A. But this is not ok. Also the OP asks for no columns/rows with all zeros.
dpb 2018 年 8 月 8 日
Yeah, the logic for the ok test isn't complete; the particular case was ok by inspection; it likely isn't a realistic ploy for practice; just a throwaway and probably shouldn't'a bothered...

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