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The code used in this chapter uses classes defined in the SystemDrawingImaging namespace, so be sure to add a reference to this amespace in your applications.To demonstrate the use of LockBits and UnlockBits, we will change the pixels of a bitmap using the GetPixel and SetPixel methods As we discussed in 7, an application can use GetPixel and SetPixel to get and set the colors of each pixel of a bitmap To set a bitmap color to grayscale or other colors, an application reads the current color using GetPixel, calculates the grayscale value, and callsSetPixel to apply the new color In the following code snippet we read the color of a pixel; calculate the grayscale value by applying a formula to the red, green, and blue components; and call SetPixel to set the pixel's new grayscale olor. UPC-A Supplement 2 In .NET Framework Using Barcode generation for .NET .Related: Print EAN-13 .NET , Printing EAN 128 .NET , UPC-A Printing .NET

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The language of geometry compression supports the four vertex replacement codes of generalized triangle strips (replace oldest, replace middle, restart clockwise, and restart counterclockwise), and adds another bit in each vertex header to indicate if this vertex should be pushed into the mesh buffer or not The mesh buffer reference command has a four-bit eld to indicate which old vertex should be rereferenced, along with the two-bit vertex replacement code Mesh buffer reference commands do not contain a mesh buffer push bit; old vertices can only be recycled once Geometry rarely is composed purely of positional data; generally a normal and/ or color are also speci ed per vertex Therefore, mesh buffer entries contain storage for all associated per-vertex information (speci cally including normal and color) For maximum space ef ciency, when a vertex is speci ed in the data stream, (per-vertex) normal and/or color information should be directly bundled with the position information This bundling is controlled by two state bits: bundle normals with vertices (bnv), and bundle colors with vertices (bcv) When a vertex is pushed into the mesh buffer, these bits control whether its bundled normal and/or color are pushed as well During a mesh buffer reference command, this process is reversed The two bits specify if a normal and/or color should be inherited from the mesh buffer storage, or inherited from the current normal or current color There are explicit commands for setting these two current values An important exception to this rule occurs when an explicit set current normal command is followed by a mesh buffer reference, with the nv state bit active In this case, the former overrides the mesh buffer normal This allows compact representation of hard edges in surface geometry The analogous semantics are also de ned for colors, allowing compact representation of hard edges in textures.

We treat colors similar to positions, but without using negative values Thus RGB color data is rst quantized to 15-bit unsigned fraction components, and a zero sign bit added to form a 16-bit signed number These are absolute linear re ectivity values, with 10 representing 100 percent re ectivity An additional parameter allows color data to be quantized effectively to any amount less than 16 bits; that is, the colors can all be within a 5-5-5 RGB color space (The eld is optional, controlled by the color alpha present (cap) state bit) Note that this decision does not necessarily cause mach banding on the nal rendered image; individual pixel colors are still interpolated between these quantized vertex colors, and vertices also are subject to lighting The same delta coding is used for color components as is used for positions Compression of color data is where geometry compression and traditional image compression face the most similar problem However, many of the more advanced techniques for image compression were rejected for geometry color compression because of the difference in focus Image compression makes several assumptions about the viewing of the decompressed data that cannot be made for geometry compression In image compression, it is known a priori that the pixels appear in a perfectly rectangular array, and that when viewed, each pixel subtends a arrow range of visual angles In geometry compression, one has almost no idea what the relationship between the viewer and the rasterized geometry will be.

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