set the RGB blend equation and the alpha blend equation separately
Signature
Parameters
Description
The blend equations determines how a new pixel (the ''source'' color)
is combined with a pixel already in the framebuffer (the ''destination''
color). This function specifies one blend equation for the RGB-color
components and one blend equation for the alpha component.
The blend equations use the source and destination blend factors
specified by either
glBlendFunc
or
glBlendFuncSeparate
.
See
glBlendFunc
or
glBlendFuncSeparate
for a description of the various blend factors.
In the equations that follow, source and destination
color components are referred to as
and
,
respectively.
The result color is referred to as
.
The source and destination blend factors are denoted
and
,
respectively.
For these equations all color components are understood to have values
in the range
.
| Mode | RGB Components | Alpha Component |
|---|---|---|
| GL_FUNC_ADD |
|
|
| GL_FUNC_SUBTRACT |
|
|
| GL_FUNC_REVERSE_SUBTRACT |
|
|
| GL_MIN |
|
|
| GL_MAX |
|
|
The results of these equations are clamped to the range
.
The
GL_MIN
and
GL_MAX
equations are useful for applications
that analyze image data (image thresholding against a constant color,
for example).
The
GL_FUNC_ADD
equation is useful
for antialiasing and transparency, among other things.
Initially, both the RGB blend equation and the alpha blend equation are set to
GL_FUNC_ADD
.
Notes
glBlendEquationSeparate
is available only if the GL version is 2.0 or greater.
The
GL_MIN
, and
GL_MAX
equations do not use
the source or destination factors, only the source and destination colors.
Errors
GL_INVALID_ENUM
is generated if either
modeRGB
or
modeAlpha
is not one of
GL_FUNC_ADD
,
GL_FUNC_SUBTRACT
,
GL_FUNC_REVERSE_SUBTRACT
,
GL_MAX
, or
GL_MIN
.
GL_INVALID_OPERATION
is generated if
glBlendEquationSeparate
is executed
between the execution of
glBegin
and the corresponding
execution of
glEnd
.
Associated Gets
glGet
with an argument of
GL_BLEND_EQUATION_RGB
glGet
with an argument of
GL_BLEND_EQUATION_ALPHA
See Also
Copyright
Copyright
2006 Khronos Group.
This material may be distributed subject to the terms and conditions set forth in
the Open Publication License, v 1.0, 8 June 1999.
http://opencontent.org/openpub/
.