- Syntax error because =< is not a MATLAB operator, and needs to be replaced with <=.
- The if operator "An expression is true when its result is nonempty and contains only nonzero elements (logical or real numeric). Otherwise, the expression is false." This means that your logical matrices must contain only true to execute the following statements. This will be a rare occurrence for that random matrix.
- The syntax else a > 0.2 is not an error, but serves no functional purpose as it simply displays the logical array a > 0.2. The correct operator would be elseif.
- The allocations a = 0 and a = 1 do not replace the zero elements, but simply reallocate the entire variable. This is not what the question requested.
- There is no looping or indexing to select which elements are being replaced.
How do I write a script that creates an M x N array of random numbers?
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    zshockz
 el 14 de Dic. de 2016
  
So I need to write a script that creates an M X N array of random numbers. Move through the array, element-by-element, and set any value that is less than 0.2 to 0, and any value that is greater than (or equal to) 0.2 to 1.
3 comentarios
  Stephen23
      
      
 el 6 de Ag. de 2020
				
      Editada: Staff 3
    
 el 2 de Sept. de 2025
  
			Original question by original author:
"How do I write a script that creates an M x N array of random numbers?"
So I need to write a script that creates an M X N array of random numbers. Move through the array, element-by-element, and set any value that is less than 0.2 to 0, and any value that is greater than (or equal to) 0.2 to 1.
Original comment by original author:
I figured it out!
Here is the answer if anyone needs it:
a = rand (4,5)
 if a =< 0.2
  a = 0
 else a > 0.2
  a = 1
end
Respuesta aceptada
  Andrei Bobrov
      
      
 el 14 de Dic. de 2016
        just
a = rand(M,N) > .2;
1 comentario
  Image Analyst
      
      
 el 25 de Dic. de 2016
				Depends on if "element-by-element" wanted a "for loop" solution or a vectorized solution.
If it's a homework solution I'd hope the professor would accept either way since the problem statement was so ambiguous.
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