this post was submitted on 30 Aug 2026
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What on earth are you on about with those numbers? 😅
A0 is the base size, with an area of one square meter. Fold that in half and you get A1. Fold that in half and you get A2, and so on. Regular printer paper is A4. You’ll rarely, if ever, see sizes smaller than A6.
I fat-fingered the A5, otherwise the numbers were right?
I'm aware how the system works, I just wrote about it using A4 as the "base". A3 is what you fold to get A4, A2 folds to give A3, etc.
I didn't know A0 was exactly 1m^2^ though, TIL!
This made it sound like you meant that folding an A3 sheet twice gives A2 😅 Might just be my reading comprehension, though!
I have a pocket notebook size A7. A6 is too big for some pockets.
The print shop I worked at did everything at size C1, but they were a blueprint shop
Cs are the envelope sizes.
That's really weird.
c1 is approx. 3 feet long by 2 feet other long. we did lots of stuff you could roll out or hang on the wall.
I was hoping that there was a metric baseline for this paper size, but it still bugs me that the dimensions aren't "even". 297mm? That's no better than 8 1/2 inches.
There is, but A4 isn't the baseline, A0 is.
A0 is 1m² with a ratio of 1:√2. Cut that in half along the larger side and you have A1, half it again and you have A2, etc. on down the line.
The entire series maintains the same exact ratio down to A13 at 9mmx13mm.
So ridiculously dedicated to metric that they didn't think to make A0 an exponent of 2, and then designed an entire system around dividing it by 2.
A0 should've been 1.024 meters.
You’d still get «weird» lengths in the other dimension, though. Remember, the aspect ratio has to be 1 to the root of 2 for the folding in half to work.
Also, I don’t think 1024 would have been such an obvious number back in the late 1700’s, when this system was first thought up 😅
There is a system of sizes where the shortest side of the base size is exactly 1 meter, though: the B system. The aspect ratio is the same as for the A sizes.
1 is an even power of two. 1 = 2^0^
I see what you’re saying, but the «weird» dimensions are what makes the whole thing with folding in half to get the next size work:
The aspect ratio has to be 1 to the root of 2 for it to work, and that’s going to make some dimensions «uneven». The utility of that system is worth it many times over!