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For instance, if the system had 2000 K of physical memory and the order-0 block size was 4 K, the upper limit on the order would be 8, since an order-8 block (256 order-0 blocks, 1024 K) is the biggest block that will fit in memory. Since the total available memory in a given computer system may not be a power-of-two multiple of the minimum block size, the largest block size may not span the entire memory of the system.

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The programmer then has to decide on, or to write code to obtain, the highest possible order that can fit in the remaining available memory space. The smallest block size is then taken as the size of an order-0 block, so that all higher orders are expressed as power-of-two multiples of this size. Typically the lower limit would be small enough to minimize the average wasted space per allocation, but large enough to avoid excessive overhead. However, a rather low limit may be desirable, so that the average memory waste per allocation (concerning allocations that are, in size, not multiples of the smallest block) is minimized. If no lower limit existed at all (e.g., bit-sized allocations were possible), there would be a lot of memory and computational overhead for the system to keep track of which parts of the memory are allocated and unallocated. the smallest memory block that can be allocated. Starting off, the size of the smallest possible block is determined, i.e. A split block can only be merged with its unique buddy block, which then reforms the larger block they were split from. When a larger block is split, it is divided into two smaller blocks, and each smaller block becomes a unique buddy to the other. Power-of-two block sizes make address computation simple, because all buddies are aligned on memory address boundaries that are powers of two.

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The size of a block of order n is proportional to 2 n, so that the blocks are exactly twice the size of blocks that are one order lower. Every memory block in this system has an order, where the order is an integer ranging from 0 to a specified upper limit.

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There are various forms of the buddy system those in which each block is subdivided into two smaller blocks are the simplest and most common variety.















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