Michael Stone <mst...@debian.org> writes: > On Tue, Jan 07, 2025 at 02:59:47PM -0700, Charles Curley wrote: > >Mr. Tarsnap forgets something. The reason disks are addressed in powers > >of two has to do with mathematics. Every hard and floppy disk out there > >has flaws. To get around that, data is divided into sectors, and > >checksums calculated. Done right, this allows for error correction for > >small flaws. The math works out better if you do it in chunks that are > >integer powers of two. So floppy disks have sectors of 256 octets, and > >their attendant checksums. Modern hard drives schlep data in chunks of > >4096 (2^12) octets. And bytes these days are eight bits. > > The thing is, nobody cares about all that. It's an implementation > detail that matters not to any normal person. Normal people care about > things like "when I just look at the first couple of numbers of the > size in bytes, is it the same thing as the size in <insert large unit> > or do I need to do a bunch of math to answer a simple question?" > > >GB or GiB? I don't care, just be clear which one you are using. > > Which nobody is. The right answer is to stop using power of two units > because they are pointless.
No matter how often you repeat this, it's still wrong. Using power of two units is quite useful. For example, my computers had 5.12 kB, 65.356 kB, 16.777216 MB, 67.108864 MB, 268.435456 MB, 1.073741824 GB, and 8.589934592 GB of RAM. Perfectly correct, but I prefer to say they had 5 kiB, 64 kiB, 16 MiB, 64 MiB, 256 MiB, 1 GiB, and 8 GiB of RAM. Because of technical reasons, rows and columns with m RAS and n CAS select lines, sizes of RAM chips are almost always 2**m * 2**n bytes, i.e. powers of 2. RAM modules for the RAM slots of your mainboard also are sized in powers of 2, because otherwise it would be extremely hard to decode a memory address from the CPU into module slot number and offset inside the module. Block devices like floppy disks, hard disks, SSDs, etc. also have block sizes which are powers of 2, like 256, 512, and 4096 bytes. This is not because of checksumming as was suggested in this thread, but because it makes it easier (e.g. for DMA controllers) to copy from/to pages of RAM. Therefore, my floppy disks had exacty 170.75 kiB, 720 kiB, and 1.44 MiB --- or as you would like to put it --- 174.848 kB, 737.280 kB, and 1.47456 MB. So again: Are kiB, MiB, GiB, and TiB really pointless? This is not really confusing, except for people who are too dumb to understand units and their conversions. Granted, some confusion came from using k, M, G for the power-of-2 based units. Back in the days when we had only kilobytes this didn't matter too much since 2**10 is so close to 1000 (only 2.4% more) that it was just practical to use uppercase K to mean "a little more than k", i.e. 2**10, but still speak of kilobytes. When we reached sizes of megabytes, we couldn't use a "larger than M letter", so M was simply used for both, 10**6 and 2**20, but it was usually clear from the context, what was meant. Some confusion started, when some marketing people switched from using the then common binary units to using decimal units because it made their drives look larger than the competitor's drives. Only much much later someone invented the ki, Mi, Gi, ... prefixes to fix this and which I think helped a lot. Only, when talking I never hear anyone saying kibi, mebi, gibi, tebi. so you still need to take the context into account to understand. urs
