A summary of the messages generated by the math bindable APIs is contained
in the table below.
Msg_No |
Msg_Id |
Explanation |
2002 |
CEE2002 |
The argument is too close to multiple (pi/2)'s
for tangent and multiple pi's for cotangent. This causes an inaccurate
result. |
2003 |
CEE2003 |
In (x**y) both x and y are integers, x = 0 and y
< 0 for procedure &1. The result is undefined. The fixed-point
zero-divide exception occurs. |
2004 |
CEE2004 |
In (x**y) x is real and y is integer, x = 0.0 and
y < 0 for procedure &1. The result is undefined. The floating-point
zero-divide exception occurs. |
2005 |
CEE2005 |
The value of the argument for &1 is outside
the range &2. It causes a floating-point overflow exception. |
2006 |
CEE2006 |
In (x**y) both x and y are real, x = 0.0 and y
< 0.0 for procedure &1. The result is undefined. The floating-point
zero-divide exception occurs. |
2008 |
CEE2008 |
For an exponentiation operation (Z**P) where the
complex base Z equals 0, the real part of the complex exponent P is less than
or equal to 0. The floating-point zero-divide exception occurs in procedure
&1. |
2009 |
CEE2009 |
The value of the real part of a complex argument
is greater than &2 for procedure &1. It causes a floating-point
overflow exception. |
2010 |
CEE2010 |
The value of the argument is less than 0.0 for
procedure &1. It is not valid for the square root function. The result is
undefined. |
2011 |
CEE2011 |
The argument for procedure &1 is greater than
&2. It causes a floating-point overflow exception. |
2012 |
CEE2012 |
The argument for procedure &1 is negative. It
is not valid for the logarithmic function. |
2013 |
CEE2013 |
The absolute value of the imaginary part of the
complex argument for &1 is greater than &2. This causes floating-point
overflow. |
2014 |
CEE2014 |
Both arguments to the arctangent2 function are
either 0 or infinity for procedure &1. They are not valid for arctangent2
function. |
2015 |
CEE2015 |
The value of the real part of a complex argument
for procedure &1 is less than &2. It causes a floating-point underflow
exception. |
2016 |
CEE2016 |
The absolute value of the argument for procedure
&1 is greater than &2. The argument is out of range and the result is
undefined. |
2017 |
CEE2017 |
The absolute value of the argument for procedure
&1 is greater than or equal to &2. This causes a floating-point
overflow exception. |
2018 |
CEE2018 |
The real and imaginary parts of the argument for
procedure &1 are zero or infinity. They are not valid for complex
logarithmic functions. |
2019 |
CEE2019 |
The absolute value of the real part of the
complex argument for procedure &1 is greater than &2. This causes a
floating-point overflow exception. |
2020 |
CEE2020 |
In (x**y) x < 0.0 and y is not an integer for
procedure &1. It causes a floating-point zero-divide exception. The result
is undefined. |
2022 |
CEE2022 |
The complex argument is not valid for procedure
&1. It may be one of the following:
- The real part of the argument is 0.
- Real**2 + imaginary**2 = 1.0.
|
2023 |
CEE2023 |
The calculated result overflows the result field
in procedure &1. |
2024 |
CEE2024 |
Floating-point overflow exception occurred in
procedure &1. |
2025 |
CEE2025 |
Floating-point underflow exception occurred in
procedure &1. |
2026 |
CEE2026 |
The denominator is 0. The operand for the modular
function is not valid. It causes a floating-point zero-divide exception. |
2027 |
CEE2027 |
Floating-point zero divide exception occurred in
procedure &1. |
2101 |
CEE2101 |
The argument is an unmasked NaN for procedure
&1. If the argument is a complex number, either its real part or imaginary
part is an unmasked NaN. It causes a floating-point incorrect operand
exception. |
2102 |
CEE2102 |
The argument for procedure &1 is less than
&2. It causes a floating-point underflow exception. |
2103 |
CEE2103 |
Floating-point operand exception occurred in
&1. |
2117 |
CEE2117 |
The values of the real part and imaginary part
cannot be 1.0 and 0.0 respectively at the same time for procedure &1. The
result is undefined. |
2118 |
CEE2118 |
The sum of the absolute value of the complex
number, and the absolute value of its real part, is greater than the maximum
FLOAT8 (1.797693*10**308) for procedure &1. |