Introduction To Programming/Variables Part 3

Boolean variables use a single bit and thus can store only two values. They can be thought of as on and off or 1 and 0 but they are most often thought of as being **true** or **false**. Boolean variables are useful for handling information such as, "Did the customer order cheese on her burger?"

Boolean variables and expressions are of fundamental importance in writing computer programs--you will see why in the very next section.

**Reading assignment**: Boolean algebra (Wikiversity math department)

Many languages do not have either Boolean variables or literals, only Boolean expressions. For those languages that *do* have them, there are only two, **true** and **false** (though the case may vary).

Within the context of computer programming, most Boolean expressions do not have any Boolean variables or literals, but rather look something like **a > 5**. Where **>** is a Boolean operator that causes the left and right hand operands to be evaluated and the resulting values compared. In the case of **a > 5**, the expression will be *true* if the variable **a** contains a value larger than 5 and *false* otherwise.

Most programming languages have some form of the following comparison operators:

Description | Java, C, C++ | Fortran |

Greater than | > | .GT. |

Greater than or equal | >= | .GE. |

Less than | < | .LT. |

Less than or equal | <= | .LE. |

Equal | == | .EQ. |

Not Equal | != | .NE. |

Please note that the type of **a > 5** (or its equivalent in other languages) is *Boolean*. This means that **7 > a > 5** is an illegal expression in most languages because **7 > a** is a boolean. If **a** had a value of 6, then this would evaluate to:

(7 > 6) > 5 (true) > 5

Boolean values cannot be compared to integer values.

So how would you write the expression **7 > a > 5** in a computer program? The answer is that it is really two sub-expressions, **is 7 > a?** and **is a > 5?** and both have to be true for the full expression to be true.

Most programming languages have Boolean operators for **and**, **or** and **not**.

**And** is a binary operator that takes two Boolean operands. The result is *true* if and only if both operands are *true*.

**Or** is a binary operator that takes two Boolean operands. The result is *false* if and only if both operands are *false*.

**Not** is a unary operator that takes one Boolean operand. The result is the opposite of the value of the operand.

The logical operators usually have a lower precedence than the relation or comparison operators. So, in Java, then, we could write the expression above as **7 > a && a > 5** where **&&** is the Boolean *and* operator. For the sake of readability, parenthesis are recommended though, i.e. **(7 > a) && (a > 5)**.

**relational operator**- a binary operator that compares two values (such as integers) and produces a Boolean result**logical operator**- an operator that takes one or two Boolean values and produces a Boolean result

It's time to take another break and do some hands-on work. Follow the link to the appropriate section for your language--if there is one. Boolean expressions and operators for languages that do not have Boolean variables will be handled in the next section.

This article uses material from the Wikipedia page available here. It is released under the Creative Commons Attribution-Share-Alike License 3.0.

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