IIRC, people have tried to create, and enforce, metric time in the past but it always fails. Basically it seems like that ever since the Mesopotamians invented base 60 mathematics for keeping track of time, some geometry, and related concepts it is stuck for that purpose because it really does seem to be the best number set for the job. It did not stick around for anything else though because it's basically garbage for those tasks. Base 10 works pretty good; it's easy to move around zeroes and decimal places, and since most people have 10 fingers it's pretty intuitive.
Pilots keep their logbook in decimal hours, and the tach meter (engine hours at a certain speed) and Hobbs meter (aircraft operated hours) are decimal too.
Each decimal hour (0.1) is equal to 6 minutes. So if I 'fly' for 1 hour and 13 minutes I log 1.2 hours. I don't do the mental math though, I just record what the Hobbs says.
The use of base-60 for time and base-10 for most other things originates from different historical and mathematical practices. Base-60, or the sexagesimal system, is thought to have originated from the ancient Sumerians and Babylonians who used it for their astronomical calculations. This system has 12 divisors: 1, 2, 3, 4, 5, 6, 10, 12, 15, 20, 30, 60, allowing it to be easily divided into halves, thirds, quarters, fifths, sixths, tenths, twelfths, and more, without resulting in fractions. This versatility has made it useful for timekeeping and angle measurement, both of which continue to be used to this day.
Conversely, the base-10 system, or decimal system, likely derives from the fact that humans have 10 fingers, making counting in this system intuitive and easy to learn. The base-10 system has fewer divisors: 1, 2, 5, 10, meaning it can only be cleanly divided by 2 and 5. While this system is less flexible for representing certain fractions, it’s more straightforward for counting and calculation, leading to its wide use in daily life, mathematics, and scientific calculations.
The integration of base-60 and base-10 systems hasn’t been widely adopted due to the significant societal change required. During the French Revolution, a decimal timekeeping system was attempted, with a day consisting of 10 hours, each hour containing 100 minutes, and each minute made up of 100 seconds. However, this system lacked popularity and was soon discarded.
Despite this, decimal watches exist today. These watches follow the concept of decimal time, dividing a 24-hour day differently, with an “hour” on a decimal watch being longer than a traditional hour, a “minute” being longer than a traditional minute, and a “second” being slightly shorter than a traditional second. They are typically seen as novelty or specialty items, appreciated by those who prefer the mathematical simplicity of a base-10 system. But due to the wide prevalence and deep entrenchment of the base-60 system in societal, technological, and legal systems, traditional timekeeping remains dominant.
(Source: I saw it on QI once - a British pub quiz style tv show)
I really want a decimal watch, just as a talking piece.
But I’m sure it would be a nightmare for actually keeping track of time.
People are probably thinking "fuck it, let's go with the upheaval! Let's get rid of the silly base 60 system!". Ok then. First, we could divide the length of a year into 100 days. Wait, no, that has to be 365 because otherwise the seasons would get out of whack.
Ok, but we could definitely have 10 months right? They did that before. Perfection. So every month should have exactly ... Uh 36.5 days... fuck
Well, how about having 10 day weeks? Shit. Same type of problem.
Fine, let's ignore months and weeks. What about the 24 hour day? Instead, we could break the day into 100 units. Each unit would be 14.4 "old minutes" long. That seems fine. You could subdivide that into 100 subunits, each of which would be about 8.6 "old seconds". To keep things reasonable the final divisor would be 10, so our new short "human counting" units would be about 0.86s. Groovy. Pity that years, months and weeks don't work out.
So why are there "really" 360s in an hour? Probably for the same reason that there are 360⁰ in a circle. Early astromomers and mathematicians probably thought that the universe was a perfectly created system. They likely modelled dates and geometry on earth's annual journey through the sky, but we're a little bit "off". Like how the months are supposedly lunar. We only discarded the idea of perfect celestial spheres relatively recently.
So why didn’t we stupid humans have evolved the 6th finger yet??? We had thousands of years! We could have everything in base 12 but no, we are a lazy species…
There actually have been a couple of times, the most recent one I can think of is the Swatch “Beat” from the late 80s. There are also a couple sci-if books that use it (Stross, I think).
The problem is inertia, and what problem does it solve.
Decimal time was introduced in Revolutionary France, just like the metric system and a decimal calendar. They made it non-mandatory after 17 months, partly because of the enormous costs to replace all clocks. The decimal calendar survived longer and was abolished by Napoleon as part of his reconciliation strategy with the Catholic church.
Decimal time is still used by the way. Astronomers use fractional days because it's easier to do calculations with. And that very same ease of use is why Microsoft Excel uses fractional dates to calculate dates, as it requires less calculations.
Love the modified Julian date. You’ll also find some satellite-based astronomers measuring their observations in kiloseconds (I think Hubble does it in orbits but most of the X-ray satellites use kiloseconds).
Yeah, but honestly i think both are kinda stupid. we should use something sensible like base 16(easy conversion to binary but better readability) or base 12(easily divisible by 2, 3 and 4).
While it would he handy to have everything integrated, it's not always vital. We don't need to convert kilograms to seconds very often. Artificially enforced systems have always had trouble replacing older anachronistic ones that are otherwise still useful. Ask people in the UK about their cars' efficiency and you'll often get an answer in miles per gallon.
There's nothing magical about 10, either, other than the accidents of evolution that left us with ten fingers. Base 12 is also extremely convenient, and comes from Sumerians counting with their thumb against each of the three joints on 4 fingers. Go through that process once for each finger on the other hand, and you get 60. And of course, in any industry where things are packed into packages, like nearly everything we buy, dozens fit better than tens. 60 divides very neatly into many convenient and geometrically simple fractions, and a lot of what we do with circles benefits from this.
We probably would have been better standardizing on a base unit that's a power of two, which has more mathematical weight than ten does.
Furthermore, there's something to be said for units that are "the right size" as it were. It's hard to measure the distance from your house to the store in parsecs for example, unless you own 1:1 scale copy of the millennium falcon.
A day cycle is a time unit that has been thrust upon us by physics and biology, and we have to then split it into useful segments, and base 10 honestly does a poor job of that. You end up having to describe most things as 0.5 decimal minutes or 2 decimal minutes depending upon how you want to round them, since very few things actual sit close to the amount of time described by 1 decimal minute.
Whether that's because our culture thinks in "minutes" or not is debatable, but the point is that trying to move to such a system is nearly impossible, at least at the moment.
12 and 60 divide nicely. A quarter of a 12-hour clock is 3 hours, but in decimal time it'd be 2.5 hours. A third is 4 hours in base 12, but some gross 3.33 repeating in decimal.
Metric isn't better because it uses 10, it's better because it uses the same base for everything. A measurement system (and number system) that uses 12 for everything would be better than both imperial and metric.
I think it's because there are important, naturally occuring units of time that simply don't divide well - that is, the day and the year. Having it standardized to metric would still leave us with 1:365.24 conversion. Using metric time would require us to stop being metric beyond the day, or just have a cumbersome conversion number to talk about years.
On the other hand, things like weight, length, and temperature are completely arbitrary and there's no natural standard unit, so changing those to another completely arbitrary unit is easy.
Could you not divide a day into, say 10000, and just call that length of time 1 second? 100 seconds in an hour and 100 hours in a day? At least for the day to day clock.
If you redefine the length of a second, all sorts of bad things would happen because of the transition. And that's even before you remove the standard for what a second means because the length of a day will change over time.
As for weeks and months, check out https://en.m.wikipedia.org/wiki/International_Fixed_Calendar for one such idea.
The short answer to why we use it is that we inherited it - base 12 of hours/months from the Egyptians and base 60 of second and minutes from Mesopotamians (who got it from the Sumerians).
Egyptians used base 12 a lot for a similar reason that we use base 10 a lot. We use 10 because we have ten fingers, and they used 12 because one hand has 12 knuckles (they'd count on one hand). But it was handy because there are 12 lunar cycles, so it helped keep things more consistent.
Base 60 is also handy because 60 is first number divisible by the first six counting numbers and by 10, 12, 15, 20 and 30. If you use 60, you have options! Note that we also use 60 for angles and dividing up the globe.
Unix time is base 10 and I’d say it is pretty widely used. Not for wristwatches but by all kinds of software on the device you’re using to read this right now.
Unix time is just the number of seconds since January 1 1970, isn't it? How is that base 10, or any other base? If anything, you might argue it's base 2, since computers generally store integers in binary, but the definition is base-independent afaik.