Converting string to number with spaces
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Abdul Ghani Zahid
on 4 Apr 2020
Commented: Walter Roberson
on 5 Apr 2020
I have a 3061622 long character, which is differentiated by three spaces, I want to form an array from this string such that a after each space a new number is formed. For example suppose I have the character such that, "111001000100 100000100000 1100100100" so the first element of the array formed has 111001000100, second has 100000100000 and so on.
2 Comments
Peng Li
on 4 Apr 2020
You could split the string by space and after that do a str2double. You might also want to change the specific type as well, as matlab by default stores all numerical numbers as double. You can use cast function to convert to different integer types.
Accepted Answer
David Hill
on 4 Apr 2020
Because your string is so long, str2num will not work. Recommend to form a cell of arrays {[1 0 1 0 1 1],[1 0 1 1 1 1 1],...}.
a='10001001001 1000010101010111111 1001000100010010101001111';
b=cellfun(@(x)x-'0',regexp(a,'[0-9]*','match'),'UniformOutput',false);
7 Comments
More Answers (2)
Ameer Hamza
on 4 Apr 2020
Edited: Ameer Hamza
on 4 Apr 2020
try this
str = "111001000100 100000100000 1100100100";
num = cell2mat(textscan(str, '%u64'));
Result
num =
3×1 uint64 column vector
111001000100
100000100000
1100100100
If you want these binary numbers to be converted to decimal
str = "111001000100 100000100000 1100100100";
num = cell2mat(textscan(str, '%bu64'));
Result
num =
3×1 uint64 column vector
3652
2080
804
8 Comments
Ameer Hamza
on 4 Apr 2020
I guess you are using some old version of MATLAB that is why textscan does not recognize '%bu64' format.
If you want to store the binary digits in a numeric form, then note that a decimal number, e.g., 101010, is not equivalent to the binary number (101010)b. It just contains 0 and 1 digits, but in reality, it is a number in base 10, you cannot apply any binary operations on it.
Walter Roberson
on 4 Apr 2020
str = "111001000100 100000100000 1100100100";
cellfun(@bin2dec, regexp(str, '\s+', 'split'))
3 Comments
Walter Roberson
on 5 Apr 2020
mask = c >= 2^31;
c(mask) = 2^31 - c(mask) ;
c = int32(c) ;
Note that this code does not bother to reconstruct -0 correctly. Binary integer encodings that have separate sign have the possibility of a number in which the sign bit is set but the other bits are 0, and that represents "negative zero". The difference between negative zero and positive zero is that positive number divided by 0 gives positive infinity but a positive number divided by negative zero gives negative infinity.
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