How many 'Akoses' can your machine do? |
Message boards : Cruncher's Corner : How many 'Akoses' can your machine do?
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If you haven't seen this message then I reckon it's well worth a read ;). Briefly, Akos proposed a formula for working out how many 'standard' results could be crunched for a buck, taking both capital and running costs into account. As many people eventually get well and truly 'bitten', there's always a need to remind yourself about the cost of crunching. My purpose in starting this thread is to suggest a little light-hearted competition to see who has the highest 'Akos' computer based on the standard application only. I can suggest this form: e = r / t / ( p * r * c + s )
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Here is another machine - a low end P4 | |
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Hi Gary! | |
| ID: 42265 | | |
...And you should define the WU (eg.: try to upload for us a zipped boinc directory with one WU). Hi Akos, This is meant to be a bit of fun and not to be taken too seriously :). I'm not pretending that the values are rigorously determined :). Because I have 25 HP e-PCs for example, all running between 800 to 1100 MHz with the bulk of them around 950MHz, I've got a good opportunity to see what sort of variation there is between different long results on comparable hardware. Yes, I do see examples where the time varies a bit on the one frequency. Yes, I do see examples where there are sudden changes in the credit awarded when the crunch time has in fact gone in the opposite direction. However, by and large, the credit awarded does seem to be a good enough approximation to the work content and therefore to the time that should be taken on equal hardware. Certainly close enough for the purposes of a fun exercise like this. All of those 25 e-PCs are producing times roughly consistent with their actual speed and with the work content as approximated by the granted credit. I'm sure there are bigger errors introduced by assuming rather than measuring the power consumed. So to keep this as simple as possible so that people will be encouraged to enter into the spirit of the 'contest', I'm quite happy to just use the credit granted as the yardstick, and accept that the answers will be a bit 'fuzzy'. Also if people want to leave out the depreciation term and just produce a figure based on electricity alone, that's fine with me. Part of the reason for me starting this thread was to get a better handle myself on a "running cost figure of merit" for different types of systems irrespective of the capital costs involved. I need to thank you for getting me started on that as I've already made some interesting discoveries :). Of course, if someone volunteers to capture a few reference results and to organise a distribution and recording system to keep track of it all, I would certainly join in. However I know my limitations and it ain't gonna be me :). ____________ Cheers, Gary. | |
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| ID: 42270 | | |
Hi Gary! I agree, the less subjective the results the better. Give me a bit and I'll have values for oveverclocked and stock results. Dave ____________ There are 10^11 stars in the galaxy. That used to be a huge number. But it's only a hundred billion. It's less than the national deficit! We used to call them astronomical numbers. Now we should call them economical numbers. - Richard Feynman | |
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A reasonable depreciation estimate is 1/3rd per year. This is what the Aussie Tax Office uses anyway. For business purposes and tax claims a computer becomes worthless, 'on the books', in 3 years. I think this is the steepest possible of all items on a depreciation schedule. To compare: generally a car will 'write down' over 5 years and a filing cabinet over 12. Any accountants out there care to comment? | |
| ID: 42422 | | |
A reasonable depreciation estimate is 1/3rd per year. This is what the Aussie Tax Office uses anyway. For business purposes and tax claims a computer becomes worthless, 'on the books', in 3 years. I think this is the steepest possible of all items on a depreciation schedule. To compare: generally a car will 'write down' over 5 years and a filing cabinet over 12. Any accountants out there care to comment? So if a box is more than 3 years old is its depreciation value $0.00? I've got a PII 450 crunching away, and there is no way it was worth anything at the beginning of the project, and it certainly wont be worth jack by the end of S5. ____________ There are 10^11 stars in the galaxy. That used to be a huge number. But it's only a hundred billion. It's less than the national deficit! We used to call them astronomical numbers. Now we should call them economical numbers. - Richard Feynman | |
| ID: 42427 | | |
So if a box is more than 3 years old is its depreciation value $0.00? I've got a PII 450 crunching away, and there is no way it was worth anything at the beginning of the project, and it certainly wont be worth jack by the end of S5. Yeah, zero after 3 years ( from new ) is the value. So you get to deduct 1/3rd the original price from your taxable income, for each of the following three years from purchase. I am unsure as to how much this applies if the asset is sold on ie. from second hand. This requires that the item is used to generate business income ie. is a legitimate expense. I think the 1/3 rule reflects the speed of change in the IT industry - obsolescence is quite rapid - and the fact that the politicians like the deduction. As my accountant told me long ago: arrange your tax matters alongside the pollies, as they'll never crap in their own nest! How true ..... :-) Cheers, Mike. ____________ "I have made this letter longer than usual, because I lack the time to make it short." - Blaise Pascal | |
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I think the 1/3 rule reflects the speed of change in the IT industry - obsolescence is quite rapid - and the fact that the politicians like the deduction. As my accountant told me long ago: arrange your tax matters alongside the pollies, as they'll never crap in their own nest! How true ..... :-) I believe the figure is 30% p.a. here—but I’m not sure how it’s applied. It would seem more logical to reduce the value proportionally each year (like compounding interest) so that it never disappears: 34% of the original amount after three years, 17% after five, 3% after ten. Software (other than an OS) depreciates at 100% p.a., so has zero book value after a year. ____________ ![]() | |
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I believe the figure is 30% p.a. here—but I’m not sure how it’s applied. It would seem more logical to reduce the value proportionally each year (like compounding interest) so that it never disappears: 34% of the original amount after three years, 17% after five, 3% after ten. I think the phrase 'Australian Tax Office' and the word 'logical' have yet to appear in a semantically correct sentence! :-) Software (other than an OS) depreciates at 100% p.a., so has zero book value after a year. Well we do love the immediate write downs of course .... :-) Cheers, Mike. ____________ "I have made this letter longer than usual, because I lack the time to make it short." - Blaise Pascal | |
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How many 'Akoses' can your machine do?