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Syntax Description
ERFC(lower_limit) Returns complementary values of the Gaussian
error integral between x and infinity. Lower limit
is the lower limit of integral (x).
FACTDOUBLE(number)
Returns the factorial of the number with
increments of 2. If the number is even, the
following factorial is calculated: n*(N-2)*(n-
4)*...*4*2. If the number is uneven, the following
factorial is calculated: n*(N-2)*(n-4)*...*3*1.
GESTEP(number; step)
Returns 1 if number is greater than or equal to
step.
HEX2BIN(number; places) Returns the binary number for the hexadecimal
number entered. Number is the hexadecimal
number. Places is the number of places to be
output.
HEX2DEC(number) Returns the decimal number for the hexadecimal
number entered. Number is the hexadecimal
number.
HEX2OCT(number; places) Returns the octal number for the hexadecimal
number entered. Number is the hexadecimal
number. Places is the number of places to be
output.
IMABS(complex_number) Returns the absolute value (modulus) of a
complex_number. The complex number is
entered in the form "x + yi" or "x + yj"
IMAGINARY(complex _number) Returns the imaginary coefficient of a
complex_number. The complex number is
entered in the form "x + yi" or "x + yj"
IMARGUMENT(complex
_number)
Returns the argument (the phi angle) of a
complex_number. The complex number is
entered in the form "x + yi" or "x + yj"
IMCONJUGATE(complex
_number)
Returns the conjugated complex complement to a
complex_number. The complex number is
entered in the form "x + yi" or "x + yj"
IMCOS(complex_number)
Returns the cosine of a complex_number. The
complex number is entered in the form "x + yi" or
"x + yj"
IMDIV(numerator;
denominator)
Returns the division of two complex numbers.
Numerator, Denominator are entered in the
form "x + yi" or "x + yj"
IMEXP(complex_number) Returns the power of e (the Eulerian number) and
the complex number. The complex_number is
entered in the form "x + yi" or "x + yj"
IMLN(complex_number) Returns the natural logarithm of a
complex_number. The complex_number is
entered in the form "x + yi" or "x + yj”
Appendix B Description of Functions 419
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