Syntax:
= &rest numbers+ => generalized-boolean
/= &rest numbers+ => generalized-boolean
< &rest numbers+ => generalized-boolean
> &rest numbers+ => generalized-boolean
<= &rest numbers+ => generalized-boolean
>= &rest numbers+ => generalized-boolean
Arguments and Values:
number---for <, >, <=, >=: a real; for =, /=: a number.
generalized-boolean---a generalized boolean.
Description:
=, /=, <, >, <=, and >= perform arithmetic comparisons on their arguments as follows:
=, /=, <, >, <=, and >= perform necessary type conversions.
Examples:
The uses of these functions are illustrated in the next figure.
(= 3 3) is true. (/= 3 3) is false. (= 3 5) is false. (/= 3 5) is true. (= 3 3 3 3) is true. (/= 3 3 3 3) is false. (= 3 3 5 3) is false. (/= 3 3 5 3) is false. (= 3 6 5 2) is false. (/= 3 6 5 2) is true. (= 3 2 3) is false. (/= 3 2 3) is false. (< 3 5) is true. (<= 3 5) is true. (< 3 -5) is false. (<= 3 -5) is false. (< 3 3) is false. (<= 3 3) is true. (< 0 3 4 6 7) is true. (<= 0 3 4 6 7) is true. (< 0 3 4 4 6) is false. (<= 0 3 4 4 6) is true. (> 4 3) is true. (>= 4 3) is true. (> 4 3 2 1 0) is true. (>= 4 3 2 1 0) is true. (> 4 3 3 2 0) is false. (>= 4 3 3 2 0) is true. (> 4 3 1 2 0) is false. (>= 4 3 1 2 0) is false. (= 3) is true. (/= 3) is true. (< 3) is true. (<= 3) is true. (= 3.0 #c(3.0 0.0)) is true. (/= 3.0 #c(3.0 1.0)) is true. (= 3 3.0) is true. (= 3.0s0 3.0d0) is true. (= 0.0 -0.0) is true. (= 5/2 2.5) is true. (> 0.0 -0.0) is false. (= 0 -0.0) is true. (<= 0 x 9) is true if x is between 0 and 9, inclusive (< 0.0 x 1.0) is true if x is between 0.0 and 1.0, exclusive (< -1 j (length v)) is true if j is a valid array index for a vector v
Figure 12-13. Uses of /=, =, <, >, <=, and >=
Affected By: None.
Exceptional Situations:
Might signal type-error if some argument is not a real. Might signal arithmetic-error if otherwise unable to fulfill its contract.
See Also: None.
Notes:
= differs from eql in that (= 0.0 -0.0) is always true, because = compares the mathematical values of its operands, whereas eql compares the representational values, so to speak.