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  1. Logical (Boolean) Operations. MATLAB ® represents Boolean data using the logical data type. This data type represents true and false states using the numbers 1 and 0, respectively. Certain MATLAB functions and operators return logical values to indicate fulfillment of a condition.

    • Reduce Logical Arrays to Single Value

      This example shows how to use the any and all functions to...

    • Islogical

      To run the function on a GPU, specify the input data as a...

    • true

      true is shorthand for the logical value 1. T = true(n) is an...

    • Operations

      MATLAB ® rappresenta i dati booleani utilizzando il tipo di...

  2. true is shorthand for the logical value 1. T = true(n) is an n -by- n matrix of logical ones. T = true(sz) is an array of logical ones where the size vector, sz, defines size(T). For example, true([2. 3]) returns a 2-by-3 array of logical ones.

  3. 26 lut 2014 · logical is a MATLAB built-in, boolean is a Simulink function. Part of the return from typing help boolean: This function is typically used in Simulink parameter dialogs, such as the Constant block dialog. This function generates a logical vector, which is treated as a boolean value in Simulink.

  4. 17 lip 2022 · The boolean operators are & (boolean AND) | (boolean OR) and ~ (boolean NOT /negation). A value of zero means false, any non-zero value (usually 1) is considered true. Here's what they do: >>

  5. function [y1,...,yN] = myfun(x1,...,xM) declares a function named myfun that accepts inputs x1,...,xM and returns outputs y1,...,yN. This declaration statement must be the first executable line of the function. Valid function names begin with an alphabetic character, and can contain letters, numbers, or underscores.

  6. Boolean Variables in MATLAB. What are Bools? Boolean variables, or bools, are logical values. For example, this could be true and false, 1 and 0, etc. Boolean variables allow us to use conditional logic in order to more precisely execute the code or paths we would like.

  7. Not generally speaking, a Boolean function is a function $f:Domain \rightarrow \{true,false\}$. If you define $f$ as "She is out of work" and $s$ as "She is spending more" then (a) would be: $$\lnot f \land \lnot s$$

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