Bit blit

Bit blit (also written BITBLT, BIT BLT, BitBLT, Bit BLT, Bit Blt etc., which stands for bit block transfer) is a data operation commonly used in computer graphics in which several bitmaps are combined into one using a boolean function . ^[1]

The operation involves at least two bitmaps: a "source" (or "foreground") and a "destination" (or "background"), and possibly a third that is often called the "mask". The result may be written to a fourth bitmap, though often it replaces the destination. The pixels of each are combined using a program-selectable raster operation, a bit-wise boolean formula. The most obvious raster operation overwrites the destination with the source. Others may involve AND, OR, XOR, and NOT operations. ^[1] The Commodore Amiga's graphics chipset (and others) could combine three source bitmaps using any of the 256 possible 3-input boolean functions.

Modern graphics software has almost completely replaced bitwise operations with more general mathematical operations used for effects such as alpha compositing. This is because bitwise operations on color displays do not usually produce results that resemble the physical combination of lights or inks. Some software still uses XOR to draw interactive highlight rectangles or region borders; when this is done to color images, the unusual resulting colors are easily seen.

Origins

The name derives from the BitBLT routine for the Xerox Alto computer, standing for bit-boundary block transfer. Dan Ingalls, Larry Tesler, Bob Sproull, and Diana Merry programmed this operation at Xerox PARC in November 1975 for the Smalltalk-72 system. Dan Ingalls later implemented a redesigned version in microcode.

The development of fast methods for various bit blit operations gave impetus to the evolution of computer displays from using character graphics (text mode) to using raster graphics (bitmap) for everything. Machines that rely heavily on the performance of 2D graphics (such as video game consoles) often have special-purpose circuitry called a blitter .

Example of a masked blit implementation

A classic use for blitting is to render transparent sprites onto a background. In this example a background image, a sprite, and a 1-bit mask are used. As the mask is 1-bit, there is no possibility for partial transparency via alpha blending.

A loop that examines each bit in the mask and copies the pixel from the sprite only if the mask is set will be much slower than hardware that can apply exactly the same operation to every pixel. Instead a masked blit can be implemented with two regular BitBlit operations using the AND and OR raster operations.

Background image	Sprite (left) and mask (right)

The sprite is drawn in various positions over the image to produce this:

Intended Result

Technique

When preparing the sprite, the colors are very important. The mask pixels are 0 (black) wherever the corresponding sprite pixel is to be displayed, and 1 (white) wherever the background needs to be preserved. The sprite must be 0 (black) anywhere where it is supposed to be transparent, but note that black can be used in the non-transparent regions.

In the first blit, the mask is blitted onto the background using the raster operator AND . Because any value ANDed with 0 equals 0, and any value ANDed with 1 is unchanged, black areas are created where the actual sprites will appear, while leaving the rest of the background alone.

Result of the first blit

In the second blit, the sprite is blitted onto the newly altered background using the raster operator of OR . Because any value ORed with 0 is unchanged, the background is unaffected and the black areas are filled with the actual sprite image.

Final result

It is also possible to achieve the same effect using a sprite with a white background and a white-on-black mask. In this case, the mask would be ORed first, and the sprite ANDed next.

Blitting vs hardware sprites

See also: Sprite (computer graphics)

Blitting is similar to hardware-sprite drawing, in that both systems reproduce a pattern, typically a square area, at different locations on the screen. ^[2] Hardware sprites have the advantage of being stored in separate memory, and therefore don't disturb the main display memory. This allows them to be moved about the display, covering the "background", with no effect on it.

Blitting moves the same types of patterns about the screen, but does so by writing into the same memory as the rest of the display. This means that every time a foreground pattern is placed on the screen, any background pixels underneath it are overwritten, or "damaged". It is up to the software to repair this damage by blitting twice, once to restore the pixels that were changed, and then again to place the foreground pattern in its new location. One way to do it is to store the required patterns in VRAM offscreen and to reserve another area offscreen as a sort of stack to temporarily store the affected display section. Assuming the graphics chip has dedicated VRAM this is useful to lessen the strain on system RAM but also the bandwidth limited ISA expansion slot on older PC systems.

However, there are several ways to optimize this. If large areas of the screen are taken over by the patterns, it may be more efficient to blit the background to the screen instead of erasing each pattern individually. A variation involves dividing the screen into segments and erasing only the segments where patterns have been drawn on. This technique is known as dirty rectangles.

See also

• Alpha compositing
• Mask (computing), used here as a stencil
• Blitter

References

1. Sanchez, Julio; Maria P. Canton (2007). "Displaying Bit-Mapped images". Software solutions for engineers and scientists. CRC Press. p. 690. ISBN   978-1-4200-4303-7.
2. "Framebuffer - OpenGL Wiki". www.khronos.org. Retrieved 23 June 2020. A blit operation is a special form of copy operation; it copies a rectangular area of pixels from one framebuffer to another. This function also has some very specific properties with regard to multisampling.

External links

• Xerox Inter-Office Memorandum 19 November 1975