I've never found anything "superior" about metric. I find metric to be extraordinarily annoying, especially given that I work in heavy industry where thousandths of an inch still rule the roost for precision.
I also find the "decimals are better than fractions" argument to be idiotic at best. Example) 1/8" and .125" are the same damned thing. How often do we see millimeters hashed down to decimals because they aren't accurate enough? Why not just go to thousandths of an inch and be done with it? Neither system is "superior" to the other in any way.
If general purpose hardware stores would start stocking metric hardware in the same fashion they carry multiple grades of SAE hardware then it wouldn't be a big deal to buy metric fasteners.
You do realize that fractional inches have to be converted over to decimal format just to make them usable, right?
I'm sorry, but I'll reiterate. Metric superiority begins and ends with people that can't figure out fractions.


You guys do realize that decimals are actually tenths, and that tenths are fractions, right?
No, I didn't realize that. Apparently I missed that meeting. I've gotten by just fine with fractional measurements for years, expressed as fractions - I didn't know I was doing it wrong.
I'm sorry, but I'll reiterate. Metric superiority begins and ends with people that can't figure out fractions.
In the old days when GM started using metric nuts and bolts they were blue to help identify them. Of course when they rusted or you were working on a different make you were SOL! For the longest time the domestic auto makers couldn't seem to decide whether to go to metric or stay SAE so a lot of vehicles were a mix, man did that ****! Not as bad anymore though.

You do realize that the fractional measurement 1/10th only happens to coincide with ONE decimal measurement, and does not represent the whole decimal system, right?
Educate me, please. The whole less-than-base-unit portion of the decimal system represents a tenth of a unit, or a tenth of a tenth, etc.; the greater-than-base-unit represents ten times, or ten times ten times, etc.
1/10th only "happens to coincide" with 50% of the decimal system... and unless you use fasteners sized at 10m or more, it "happens to coincide" with everything we're discussing in this thread.
Educate me, please. The whole less-than-base-unit portion of the decimal system represents a tenth of a unit, or a tenth of a tenth, etc.; the greater-than-base-unit represents ten times, or ten times ten times, etc.
1/10th only "happens to coincide" with 50% of the decimal system... and unless you use fasteners sized at 10m or more, it "happens to coincide" with everything we're discussing in this thread.
Thing is, the majority of fractions are not in tenths, which inevitably leads to strange fractions, which result in abnormal decimals. If all fractions were based on tenth-divisions, they would be equatable to the metric system; as it is, the fractional system is based on one-half of a whole, and one-half of a half, and that is the problem.

I'm sorry, but I'll reiterate. Metric superiority begins and ends with people that can't figure out fractions.
I'm sorry, but I'll reiterate. Metric superiority begins and ends with people that can't figure out fractions.



btw.: the 24 hour system is better too![]()
I don't see why y'all are getting so wound up over how great metric is. There is no way to show any superiority, other than the decimals are easier than fractions argument. Pulling a new prefix out of the French guy's *** occasionally doesn't make anything simpler.
Again, both are based on completely arbitrary numbers, one from average British shoe size, one from Pepe LePew's imagination. So why is one "better" than the other?
This whole thing reminds me of my ex Mother-in-law. She got it in her head that everything from Ikea (even if it was clearly garbage) was somehow superior to everything else on the market because it was "European". I'll hand it to Ikea, they do have functional products at very good prices, but the quality usually leaves something to be desired.
I really don't think you get the WHOLE metric system...it is FAR from an arbitray thing....some science examples....one CC= one cubic cm = one gram
Only when referring to water, but yes, it is much easier for equating between weight, volume etc.
I don't see why y'all are getting so wound up over how great metric is. There is no way to show any superiority, other than the decimals are easier than fractions argument. Pulling a new prefix out of the French guy's *** occasionally doesn't make anything simpler.
Again, both are based on completely arbitrary numbers, one from average British shoe size, one from Pepe LePew's imagination. So why is one "better" than the other?
This whole thing reminds me of my ex Mother-in-law. She got it in her head that everything from Ikea (even if it was clearly garbage) was somehow superior to everything else on the market because it was "European". I'll hand it to Ikea, they do have functional products at very good prices, but the quality usually leaves something to be desired.
Metric is easier to work with (whole numbers and normal decimals, over fractions that are simply decimals converted to an arbitrary fractional system, then converted back to decimals - which always induces error) and more accurate. Add 10mm to 0.3cm to 1.3km, and the answer is a hard, set number. Add 1/32dn to 3/8ths to 11/64ths, and you always wind up with conversion error, especially if you have to convert the final fraction to a decimal. There cannot be conversion error in the metric system because there is no conversion between different measurement scales; everything is always in the tenth scale of a fixed number.
SAE is fine for general-purpose stuff, but in the scientific world, fractional numbers have no place whatsoever - and working in fractions is a lot more of a pain in the *** when it comes to measurement.
Metric isn't arbitrary, either; the imperial system is. If the imperial system was superior, we'd use it in science. We use metric. Not because the scientific community hates the US; because the metric system is superior in that is is more accurate, more scalable, and actually defines a measurement relative to that being measured (as referenced, the calorie, etc).
Metric is easier to work with (whole numbers and normal decimals, over fractions that are simply decimals converted to an arbitrary fractional system, then converted back to decimals - which always induces error) and more accurate. Add 10mm to 0.3cm to 1.3km, and the answer is a hard, set number. Add 1/32dn to 3/8ths to 11/64ths, and you always wind up with conversion error, especially if you have to convert the final fraction to a decimal. There cannot be conversion error in the metric system because there is no conversion between different measurement scales; everything is always in the tenth scale of a fixed number.
SAE is fine for general-purpose stuff, but in the scientific world, fractional numbers have no place whatsoever - and working in fractions is a lot more of a pain in the *** when it comes to measurement.
Metric isn't arbitrary, either; the imperial system is. If the imperial system was superior, we'd use it in science. We use metric. Not because the scientific community hates the US; because the metric system is superior in that is is more accurate, more scalable, and actually defines a measurement relative to that being measured (as referenced, the calorie, etc).
Right, forgot that stipulation of pure water..![]()

where do you get any conversion error? all fractional sizes have exact decimal equivalents. (.03125 + .375 + .171875 = .578125 or 37/64)
I agree with most of what you say, but the metric system does have some arbitrariness about it. The fundamental unit of length (the Meter) is itself arbitrary. Likewise for the gram. There's nothing fundamental in nature that defines the length of the meter or the mass of the gram. The meter was essentially picked to be similar to the yard in length. Subsequently, SI units have been redefined in ways that tie them to fairly fundamental things but this is sort of a retrospective affair.
When you round to the second decimal - which is pretty much the standard when dealing with fractions in the real world, not a machine shop.
Except that we're talking tools here, and not "the real world", so those "machine shop" fractions are what matter, so, no rounding allowed.
Input numerous common fractional values. Do arbitrary math in three dimensions. Produce results with zero rounding error, ready for conversion to code for grinding to micron accuracy. Not trivial to do with modern computer hardware...it requires careful data typing and so on. It was expensive to do with computers thirty years ago. Very easy to do with input that is integral and has expected integral output.where do you get any conversion error? all fractional sizes have exact decimal equivalents. (.03125 + .375 + .171875 = .578125 or 37/64)