Paper sizes
royvanrijn.com
royvanrijn.com
Edit: Additional note with regard to the book publication (depending on printing and binding method used)... Sometimes/often this is printed on something like A3 size for bleeding and with crop marks. The A3 paper is then folded and cut, so that the pages become B5 size. (Signatures essentially composed of folded B4 as a consequence of the cropping. There is of course difference between the outermost sheet and the innermost sheet in each paper signature, which is why it's all cropped at the end.)
The strict interpretation of the B series as a packaging format for the A series only seems somewhat archaic.
B5 books are the most common size though, most of my school exercise books were B5 or B4 — that allowed me to glue in a sheet of A-sized paper, possibly folded in half.
Why do you prefer B5 to A4 for paper?
http://en.wikipedia.org/wiki/Paper_size#Japanese_B-series_va...
I can't seem to find an English-language version of his A series rant (found in Erfreuliche Drucksachen, p. 111), but for anyone interested in traditional book layout, this (English-language) essay is a goldmine: http://www.arts.ucsb.edu/faculty/reese/classes/artistsbooks/... (pp. 39 f. touch on the A series).
> US Letter: 216 mm x 279 mm
> A4: 210 mm × 297 mm
so it's 18mm longer while being 6mm narrower. At that small a difference, I would assume that a preference of one over the other is similar to that of metric vs. imperial - the one you were raised on just seems right.
Which one did you grow up with?
In other words A4 seems 10% narrower in terms of shape, which isn't insignificant.
Having said that, I'd rather keep A4 given the useful properties described in the article.
I almost always have the feeling that A4 is too big.
Is it my imagination or are magazines often taller than A4?
If you really want an aesthetically appealing aspect ratio, wouldn't it be 1:(sqrt(5)+1)/2, which is even longer and narrower?
But then I dig deeper, and find this: http://en.wikipedia.org/wiki/Canons_of_page_construction , which seems to indicate that the ideal book page proportions are 2:3, which is again longer and narrower than 1:sqrt(2).
Personally, I find that US Letter is too wide for comfortable reading without using multiple columns of text, and printed manuals using the format are too floppy to be used without a stiff cover page or a binder. And that's just in print. I can't stand it when someone makes a PDF e-book with US Letter sized pages, because it doesn't fit onto any screen that I have without scaling or scrolling. My e-ink screen is 2:3. Most of my computers are 16:9. None of my 5:4 screens rotate to vertical, and that's as close as I can get to 7:9.
How does US Letter even have any fans at all?
Also, in my opinion, B8 seems ideal for playing cards. It is very close to the ID-1 standard, as well. B7 is the same size as ID-3, used for passports.
> 216 mm x 279 mm ratio: 1.291
> 139 mm x 216 mm ratio: 1.554 <- What?
> 108 mm x 139 mm ratio: 1.287 <- Ah..
> 69 mm x 108 mm ratio: 1.565 <- HUH!?
> 54 mm x 69 mm ratio: 1.278
> 34 mm x 54 mm ratio: 1.588
> 27 mm x 34 mm ratio: 1.259 <- Oh god...
These ratios, in fact, just go back and forth between two values (because when you cut a piece of paper into fourths, it has the same aspect ratio as the original). The other differences are just rounding errors.
He notes rounding errors earlier in the post, so I'm not sure why they get called out in this example with "HUH!?" and the other comments.
However, I was just very absentmindedly skimming, It's a little more unbelievable for the author, the one doing the calculations, to miss this.
They're the ones who really suffer from this, because they're the only people who deal with paper format documents these days, I guess.
http://i01.i.aliimg.com/wsphoto/v0/1777660007/100-X-A4-CLEAR...
If you happen to receive US letter sized paper, it won't fit because of the width, that is too much for these, and they get crumpled.
I would find it ever so sensible if we would just let imperial measures die over here so we could end the pain of international business.
When repeatedly folding paper, the aspect ratio alternates between two numbers. (Consider after two foldings, each side is half the original. Same aspect ratio.) Unless of course you have soulless A series paper, then they are all the same.
The issues that come up with regard to US Letter size paper seem to be:
1) It's not metric -- yes that's true, but A4 is 210mm x 297mm. These numbers seem completely arbitrary and don't take advantage of the metric system. I wish the US was on the metric system, but it's not so 8.5 in by 11 inches at least has the advantage that it is measured in simple numbers with respect to standard measures in the US.
2) It's easier to store and work with A4 because it is one half of an A3 sheet -- however, US Letter is one half of the US Tabloid/Ledger size. The ANSI (American National Standards Institute) paper sizes in inches are A (8.5 x 11), B (11 x 17), C (17 x 22), D (22 x 34), etc. and share this advantage with the ISO standard.
3) The aspect ratio is is approximately sqrt(2)/2 for all paper in the A series, the B series, and the C series. But why is having but one shape of paper an advantage? Sometimes it's useful to have choices depending on the content to be printed on the paper. Furthermore, the ANSI paper sizes simply have two aspect ratios alternating as one increases paper size.
It is argued that printing posters with corresponding flyers is easier with ISO paper sizes. But this is true with ANSI paper sizes: one would have to jump up two sizes from letter (ANSI A, 8.5 x 11 inches) to ANSI C (17 x 22 inches). So, for the case where one would like to print at ANSI B, the aspect ratio of the page is a bit different. Here we have, what appears to me, to be the first real advantage of ISO over ANSI paper, where we need to print a flyer at A4 and A5 (but not A6). However, this hasn't been a problem for me personally. I'm usually working with pages that have additional constraints. For example space for bindings or differences in margins between recto and verso sides of two sided printing. Whenever there are bindings involved the aspect ratio advantage goes out the window.
4) Every country uses ISO sizes, why not the US (and Canada and Mexico) -- well, this is oversimplifying things a bit. Take a look at the Wikipedia page for paper sizes. There are Japanese variants, German extensions, and Swedish extensions listed that deviate from the ISO standards. There are also Architectural sizes listed that are designed to have simple ratios for their aspect ratios.
The idea that we would somehow be better off with fewer choices (just one) really for aspect ratio really strikes me as wrong. I like all the variety available in paper.
Standard printer paper is 80g/m2: A1 = 40g, A2 = 20g, A3=10g and A4=5g.
Or, alternatively, crumple up A4 sheets for quick 5g weights.
However, there are some good ways to use 8.5 x 11 [2] that might look odd on narrower and taller paper.
[1] http://marginalrevolution.com/marginalrevolution/2012/09/why...
[2] http://retinart.net/graphic-design/secret-law-of-page-harmon...
While they might seem to be arbitrary, they are obviously not the least bit arbitrary.
The base size A0 has an area of exactly 1 square meter. Each subsequent size is constructed by taking half of the previous, so for A4 it's 1/16th of a square meter, or 0.0625 sqare meters, 625 square centimeters, which is 21.0 cm x 27.9 cm (approximately).
In order to have both the halving property and the self-similarity the aspect ratio has to be sqrt(2), and therefore you can't have nice little round numbers for the sides.
If I have to choose between self-similarity and nice round numbers, I'll take self-similarity, thank you.
Which is still arbitrary :)
In relatively big jumps (of the same proportion), though. Not enough in-between sizes (of the same proportion).
Yes, additional sizes address the desire for satisfying the missing in-between sizes.
No, because I'd like to keep it simple and avoid having to do that or even think about it at all.
Basically, with the ANSI sizes you want to satisfy TWO proportions with gradual size changes instead of just ONE proportion with gradual size changes as seen in ISO 216. This is where the discussion cycles back to the utility of 1:√2.
In most offices in the U.S. that I've been in (I say this in a fast and loose fashion), they carry three sizes (with the following typical uses):
(1) ANSI A (US Letter) for standard letters (uses full portrait page) and leaflets (uses one-third landscape page) or booklets (uses half landscape page).
(2) US Legal because there are plenty of legal documents are out there that use US Legal (uses full portrait page). And perhaps as a bonus, but not as frequently seen, US Legal can be folded into small booklets (uses half landscape page). Although, I don't see this happen as much as ANSI A being used for booklets.
(3) ANSI B (Ledger/Tabloid) because it can be great for spreadsheets and folded to US Letter sized pages. Either for collapsing the spreadsheet or for making booklets with US Letter sized pages (uses half landscape page).
Now, yes, I did not mention all uses. I merely mentioned what I have frequently seen used based on my experience. But one of the key take-away points for the "common-use/general-purpose" ANSI A and ANSI B paper sheets is the notion of folding the paper in half to form a booklet.
You don't see many offices carrying ANSI C (17"x22"), which is the next step up from ANSI A maintaining the same proportion. (So availability of this is considered unlikely in this context.)
Of the three, perhaps US Legal can stand alone because it offers a significantly relevant special situation proportion. So, we'll set US Legal aside for now.
And so, you get usage of Half US Letter (1.5454…), Full US Letter (1.2941…), Half Tabloid (which is just US Letter, 1.2941…), Full Tabloid (1.5454…). So, you'll get an oscillation of two distinct proportions with paper that doesn't use 1:√2, and in the case of ANSI A through ANSI E, you get the 1.5454… and 1.2941… oscillation.
Now, if you had ISO 216 sized paper, all of the proportions would be the same no matter what, and it becomes very easy to choose between paper and half-paper sizes because they all work alike with regard to their proportions.
However, with the oscillating ratios, you have to choose which one you're targeting and be sure of it, because the next larger (or next smaller) size is significantly different.
Now, more in-between sizes could solve this, but that also means you'd probably end up carrying around yet another paper size because of it. If you simplify things by getting rid of the dual-proportions and have a unified proportion instead, then the added frustration from the differing layout proportions go away instead of trying to address that with another paper size for something in-between.
So, to parallel the Half US Letter (feels like an oddball that is basically super small Tabloid, 1.5454…), Full US Letter (1.2941…), Half Tabloid (is just Letter, 1.2941…), Full Tabloid (1.5454…):
Half A4 (is just A5, 1.4142…), Full A4 (1.4142…), Half A3 (is just A4, 1.4142…), and Full A3 (1.4142…).
With the layout for Half US Letter, your next proportional step-up is Full Tabloid. (Huge jump!) Or from Tabloid, your next proportional step-down is Half US Letter (Really small!) You could have an in-between size to satisfy it, but it seems excessive when you could have just had used the 1:√2 proportion to begin with and not worry about any of those additional considerations.
---------------------------------------------------------
Saying it another way...
Where, ½·x signifies folding a sheet for purpose as a booklet, and the paper that satisfies that requirement is mentioned inside the cell.
Dealing with only our "letter" size (1) and "tabloid" size (2) sheets that we have in our office, we get the following:
ANSI | ½·1 | 1·1 | ½·2 | 1·2 |
+—————+—————+—————+—————+
1.2941… | :( | A | B | :( |
|—————|—————|—————|—————|
1.5454… | A | :( | :( | B |
|_____|_____|_____|_____|
ISO 216 | ½·1 | 1·1 | ½·2 | 1·2 |
+—————+—————+—————+—————+
1.4142… | A4 | A4 | A3 | A3 |
|_____|_____|_____|_____|
With ANSI: We don’t have a “half size” booklet with 1.2941… proportions.
We don’t have a “full size” sheet with 1.5454… proportions.
We don’t have a “full size” booklet with 1.5454… proportions.
We don’t have a “double size” sheet with 1.2941… proportions.
With ISO 216: We have our “half size” booklet in all our proportions.
We have our “full size” sheet in all our proportions.
We have our “full size” booklet in all our proportions.
We have our “double size” sheet in all our proportions.
(Because we only have one proportion to deal with,
there’s no bothering to deal with dual proportions.)
That's four frowning faces (missing solutions for that proportion) on the ANSI side.---------------------------------------------------------
If we were to expand on this beyond the "two typical sizes found in the office" scenario, we get the following:
ANSI | ½·1 | 1·1 | ½·2 | 1·2 | ½·4 | 1·4 | ½·8 | 1·8 | ½·16 | 1·16 |
+—————+—————+—————+—————+—————+—————+—————+—————+——————+——————|
1.2941… | :( | A | B | :( | :( | C | D | :( | :( | E |
|—————|—————|—————|—————|—————|—————|—————|—————+——————+——————|
1.5454… | A | :( | :( | B | C | :( | :( | D | E | :( |
|_____|_____|_____|_____|_____|_____|_____|_____|______|______|
ISO 216 | ½·1 | 1·1 | ½·2 | 1·2 | ½·4 | 1·4 | ½·8 | 1·8 | ½·16 | 1·16 |
+—————+—————+—————+—————+—————+—————+—————+—————+——————+——————|
1.4142… | A4 | A4 | A3 | A3 | A2 | A2 | A1 | A1 | A0 | A0 |
|_____|_____|_____|_____|_____|_____|_____|_____|______|______|
That's 10 frowning faces on the ANSI side, and no frowns on the ISO side. The ISO side inherently avoids the frowning face scenario.Yes, you could add on another set of sizes to address the missing proportions on the ANSI side. But, that's inelegant and unnecessary if you just went with the ISO way instead.
You can even count using your fingers. Just count using your thumb pointing at each of the finger joints and the finger tip (you have two joints and one tip per finger and four fingers excluding the thumb). Actually, that's how Egyptians counted and that's why you get 12 hours in the realm of day and 12 hours in the realm of night.
The only drawback is multiplication tables. If I tend to forget the multiplication table for 7 and 8, memorizing tables for 11 and 12 would be nightmarish :-)
P.S. This is obviously tongue-in-cheek. While it may be marginally better, switching costs mean the optimal course of action is to stay at the local maximum and avoid switching.
If your curious, duodecimal and octal come in after these and decimal falls to fifth place, which is fitting since its main advantage is divisibility by 5. :-)
http://web.williams.edu/Mathematics/sjmiller/public_html/105...
http://en.wikipedia.org/wiki/Duodecimal#Advocacy_and_.22doze...
Also, "9 dozen" is the same in either base. "10 dozen" would become "ᘔ dozen", "11 dozen" to "3 dozen", and "12 dozen" to "10 dozen".
Finally, a dozen dozen is a gross and a dozen gross is a great gross, which at 1728 would be a likely replacement for "ton".
The efficiency gained wouldn't come near to the efficiency lost during the switch, and nobody really cares all that much about paper size.
https://en.wikipedia.org/wiki/Paper_size#The_international_s...
North America already as system in place. Switching from one to the other confers very little, if any, benefit.
Britain changed from "Imperial" sizes: http://www.papersizes.org/old-imperial-sizes.htm
France had these before 1967: http://www.paper-sizes.com/uncommon-paper-sizes/old-european...
It is the reason why the EU can create their own standards that nobody else follows. Like Rohs, the reason your electronics fail at a higher rate than previous electronics. Smaller economies suffer when they can't use/make their neighbors goods.
The North America a huge economy. We can efficiently have our own standard.
Uk and France aren't big enough to dictate their own paper size.
[0]: http://en.wikipedia.org/wiki/Transatlantic_Trade_and_Investm...
A / √A = A × A / A = A
Huh? This only holds if √A = A = 1. I haven't checked the rest, but this doesn't give me much confidence.Of course, knowing those Europeans, these sizes do probably make tons of sense on paper (see what I did there?), even if this isn't the best explanation of it.
As for your equation above, A/√A != A x A / A, but I'm not seeing where in the article you got this either.
That looks like a claim that the ratio of two integers is sqrt(2), but it's fairly obvious that he really means that it's very close.
A / A^(1/2) = A^1 * A^(-1/2) = A^(1 + (-1/2)) = A^(1/2)(I can't load the page to check what it's doing with this simplification).
Basically, in metres the An page dimensions are pow(2, (plus or minus)1/4 - n/2) and always round down to the nearest mm.
http://en.wikipedia.org/wiki/Swatch_Internet_Time
Alternately, if Swatch time seems dumb to you, then you might also accept that paper should be sized to fit a usage, not just a "clean" measurement scheme.
Does this hold true for other things as well? Should all cell phone screens be sized to be a specific fraction of a square meter, just because it's "cleaner"? Or should they be sized to fit, you know, people's hands and pockets?
And for that matter, the math isn't even right! Because SQRT(2) is not rational, you'll get noticeably different sizes if you actually started with 4A0 and sliced it in halves until you got to A10 versus directly cutting an A10 piece. That should drive you math-obsessives crazy.
Actually, we're going the wrong way. The last highway sign I saw in metric was on I-95 northbound. They replaced it a couple of years ago (too old - the reflective material was worn out), and the new one only has miles on it.
There's a short highway in Arizona (I-19) that is only signed in kilometers (it runs to the Mexican border), and there are calls to replace them all with distances in miles.
In fact it's the only language I know that requires you to learn how to pronounce EACH word.
Most languages only require learning how each letter sounds, and maybe a few dozen di/trigraphs, the rest is regular. Not so in English.
马 is mǎ, meaning horse. It's a picture of a horse, with 3000 years of adaptation.
女 means woman / female. It's a picture of a woman.
Put them together and 妈 means "the female thing that sounds like mǎ", which is mā (a different tone), meaning mother.
(I'm very much a beginner, but my teacher claims ~70% of characters follow this pattern.)
马, for example, is the simplified form of 馬, which is traceable back through the millenia to a pretty recognizable picture of a horse back around 1300 BCE or so. (http://en.wiktionary.org/wiki/%E9%A6%AC#Etymology)
Same with 女, which originally was a drawing of a stick-figure woman with breasts. (http://en.wiktionary.org/wiki/%E5%A5%B3#Etymology)
You only need to learn separate spelling and pronunciation rules for each of the languages English has evolved or stolen from.
The tough spellings usually come from Germanic roots via Old English and Middle English, whereas the French-Norman spellings are less difficult.
Greek-Latin spellings are markedly less confusing when you learn the transliterations of the Greek alphabet. Of course Philadephia is pronounced with fricative 'f' sounds instead of plosive 'p' sounds, because the Greek letter for that sound is 'phi'. Because of that, I dislike it when people pronounce the feathered dinosaur archaeopterix as [ar-key-OP-tur-iks] rather than [ar-KAY-o-(p)TEAR-iks]. It isn't incorrect either way, because in English, correct is whatever other people will understand. (Suck it, French.)
This is why I get sick of people complaining about "monolingual" English-speakers. The language has been glued together from Dutch-Germanic, North-Germanic, French-Norman, Greek, Latin, and centuries of absorbing and assimilating immigrant populations from all over the world.
You really only need to learn rules derived from four dissimilar languages to spell and pronounce almost everything in English without having a word-specific association. The remaining ten percent of words are correct when spelled and pronounced as in the native language or as anglicized renormalizations, even using the rules specific to unrelated languages. That is why the plural of octopus can be either octopodes or octopuses. Octopi is colloquially correct, but it is then acceptable to deliver a short lecture on Latinized Greek words. Similarly, the acceptable plurals of cactus are cactuses, cacti, or (los) cactus (pronounced as in Spanish). As Spanish has an increasingly large influence on American English, I have found it useful to know that it only has five vowel sounds, and knowing how to pronounce burrito and enchilada correctly gives you all five.
Despite what your elementary school teachers may have said to you, you are only incorrect in English if other people cannot understand what you are trying to communicate. Nevertheless, failure to be incorrect does not imply correctness, which is why grammar nazis exist.
Don't you also need to learn the language from which every word is derived from?
Most doesn't equal all.
>Besides this, pattern recognition is strong & easy -- tons of cognates and near-cognates, and most of the homophones & homonyms are common enough words that you'll learn them quickly regardless.
It's very difficult compared to a language system where the pronunciation can be directly inferred from the letters.
Knowing the etymology helps, but is not necessary. When linguistic researchers create nonce words for their experiments--words with no etymology at all, like "gluff" or "splim"--they find that people still generally pronounce them in the same ways.
They also find that people impute meanings to the nonce based on structures found in the word. For instance, when given the nonce words "plorkish" and "erildophate", and told that they are synonyms, subjects may claim that the latter is more sophisticated or scientifically precise. Or perhaps they are told to match the word to the person who spoke it, and a significant fraction of subjects match the words to the pictures the same way.
You can do the test yourself. Print out photos of Bill Nye and Kanye West. Write out "plorkish" and "erildophate" on index cards. Tell people the words are synonyms, and ask them to match the word to the photo of the person who said it. If they don't swing at least 60% in favor of West=plorkish and Nye=erildophate, and pronounce the words the same way, I will eat a tiny portion of my least favorite hat.
I claim bonus points if they also use them in a sentence or identify the part of speech as adjectives. Perhaps ask your subjects to also guess the sentence their chosen person spoke when using the word.
People do actually get paid to test this. This might be a good Science Fair project, actually.
Well, often it's necessary to either memorize a pronunciation or know the etymology, because often people pronounce English incorrectly.
Polish is half Latin, 10% German, Italian, French and Russian, and now it becomes a lot like English too.
But it has consistent rules and after a word is used enough it becomes polonized: computer becomes komputer, and we don't ever have to wonder how to pronounce "c".
I spent 5 good minutes trying to find a way to transcribe in a way that an Anglosaxon would pronounce correctly, as Greek-Latin vowels have a unique sound while in English their sound depend on the letters before or after them and often are pronounced as diphtongs.
In Greek-Latin AE = E, always, and sounds like the "e" in "men".
Anyway, I'm no linguist.
I recall hearing or seeing the less-correct pronunciation near the relevant fossil or fossil reproduction at the Chicago Field Museum of Natural History, but I can't remember if it was actually printed on the display card or not. I did have to explain to my kids why the correct pronunciation of root-combining words is important for effective communication. The exaggerated roll of the eyeballs means you're teaching it effectively! (Or at least that's what I keep telling myself.)
Throw in massive immigration and indigenous languages within and along its borders rather than overseas and American English simply adapted to more varied use.
If we were going to do something as big as change UoM, why not go with the engineering estimate of 1 ft is now the time light takes to travel 1 nanosecond in a vacuum (about 11.8 inches)? It is sure better than "the length of the path travelled by light in vacuum during a time interval of 1/299,792,458 of a second". We could even base the new units of volume and weight off of the new cubic foot instead of 1/10 the unit of length. While we are at it, a national standard that all units of memory will be sold in base 2 would be a nice touch.
// apply sarcasm as needed
It also can't be reasoned, that so many cars or traffic signs have to be changed ...
Paperless office, checking in here. Our printer is only used for people screwing around doing non-work related projects, printing school essays for themselves or their kids, real estate MLS records, car insurance forms, stuff like that.
For example, being in the UK, I print to A4, and that is the only size of paper I have available for my printer. If I print stuff from browsers, or documents from US people which are set to page size Letter, I DO NOT WANT TO HAVE TO GO TO THE PRINTER AND PRESS A BUTTON TO PRINT ON THE ONLY PAPER AVAILABLE (A4). Just print everything on A4 please - ignoring page size requests (or at least let me choose the option to do this override).
This is such a pain, and occurs very frequently. Am I alone? I rather assume the inverse applies for US people.
It could be a setting on the printer queue, but then you are at the risk of every operating system or indeed application such as browser getting it wrong... Printer manufacturers please just add a setting to your options - pretty please...
They looked at me as if I had just asked them to sell me a unicorn. They then offered to custom cut a piece of paper for what I'd approximate as several tens of thousands of percent markup.
Nevermind folios (and quartos and ovtavos).
It's a big diverse world with room for all sorts of paper applications.
[Architectural Sizes]: https://en.wikipedia.org/wiki/Paper_size#Architectural_sizes
[folios]: https://en.wikipedia.org/wiki/Folio_%28printing%29#Size
[big diverse world]: https://en.wikipedia.org/wiki/Paper_size#Other_sizes
Aside: If I was king of Sun III (previously known as Earth), my replacement for "US Legal" sized paper would be 210mm × 340mm. This maintains the width of A4, but gives it a length similar to that of US Legal. Moreover, it achieves this using the Golden Ratio. Calling it φA4 for the time being.
US Legal..: 8.5” × 14” (Before mm conversion.)
US Legal..: 216mm × 356mm —> approx. 1.647:1 ratio
A4........: 210mm × 297mm —> approx. 1.414:1 ratio
φA4.......: 210mm × 340mm —> approx. 1.619:1 ratio
See http://i.imgur.com/S0rrRnP.png for an example.Aside: Apparently the 210mm × 340mm size is used for some folded paper towels and some pastry bags already. Also, Mexico's "Government-Legal" is 216 mm × 340 mm — same height as my proposal but with a 6mm width difference. (Theirs matches US Letter/Legal width of 216mm instead of the A4 width of 210mm.)
There's a lot of friction and it all takes place on the ground, unlike translating Python 2 programs to handle Unicode, there's no cloud service model that facilitates the transition.
The wonderful thing about standards is that there are so many of them to choose from. -- Grace "disputed attribution" Hopper
There is a very good reason you don't see any A4 books. A5 works OK for book layouts but still is too wide actually...
A5 booklet printed: http://mr.gy/blogopy/max/3589981109.html
E.g. the same booklet layout on a3 wouldn't work at all because the font would be huge. Keep the font size small and you have really long lines...
If your docs are US Letter, how well do they print out scaled down two-to-a-page side-by-side?
This is puzzling - how do you explain the abundance of people who seem to have no problem with this whatsoever?
Finally: I have seen lots and lots of A4 books, but they're simply not as common. It probably does help to live in Europe in that regard.
> I have seen lots and lots of A4 books
And they all have suboptimal layouts.
(my emphasis)
My question would be - would you be willing to ascribe that to taste?
I find it curious that you just say:
> standard margins, that is 1 on top, left and right and 2 on bottom
No units, which makes me assume you're talking inches... Perhaps your problem is that you also need to switch to metric? ;-)
The book "advanced engineering mathematics (8th edition on my desk)" is just as wide as A4, but less tall for some reason.
I regularly print documents in A4, and full-width text is absolutely ok if you consider the required margins for binding.
It's also the geometric mean between A4 and A5, which is pretty cool!
An A0 piece of paper has an area of exactly 1 square meter.
Then it just comes down to the import rules of the US (seems like you're fine with anything below 200$ of value, but I'm not sure [1]).
Yes, it's a bit cumbersome, but in this glorious age of the internet there should be nothing (legal) that cannot be procured.
[1] https://help.cbp.gov/app/answers/detail/a_id/501/kw/post/sno...
If you really want to start, let's begin with QWERTY keyboards
Looking around my desk (in London, UK) I have
- a few flyers (A5) - much more convenient for people to hand me in the street, big enough to get information across on, not to big to big cumbersome for me and (presumably) cheaper than A4 to print in bulk
- a postcard (A6) from a colleague who went on a lengthy vacation
- business cards - some (but admittedly not all) of which are A8
- and lots of A4 - it's what I print out when I need a hardcopy.
I don't currently have any A3 on my desk, but I've used it in the past when I have complicated diagrams to analyze and want to get it all on one sheet.
I often print out documents as 2 (or sometimes even 4) pages to one A4 sheet to make it easier (and more tree-friendly) to read away from my computer - this works OK because the aspect ratio remains the same.
Age 5, my school work book is B4 size. I can glue the a A4 sheet (or two A5 sheets) the teacher hands out.
A little later, and the work books are B5 sized. A4 sheets fit in if folded.
I want to make a poster at home. I set the document size to A2, design it, press print, and four A4 sheets are printed, exactly the right size. I can change it to any other A-size very easily.
I want to photocopy / print some A4 documents, but save paper. Two (or four) sheets fix neatly on one page. Or, I can enlarge it to A3 — most photocopiers in most offices have A3 paper in one of the drawers for this. There's an A3 laser printer in my office, it's useful.
From my desk, I can see things laser-printed by me in A4 and A3; things produced in A5 and A6; and notebooks in B5. If I need a poster in A1 or A2 size there's a printer upstairs.
Thus when calculating postage weight by counting the number of sheets you can calculate that, for example, the weight of one A4 sheet is 1/16 the gsm of the paper - 1/(2^4).
http://en.wikipedia.org/wiki/Paper_density#Basis_weight
In order to figure out the actual mass of a sheet of U.S. paper from the reported basis weight, you must know how many sheets of paper were in the "basis ream" and what dimensions they were. The basis ream sheet dimensions may have nothing to do with your final sheet of paper, and the number of sheets varies too.
I know those types of conversations. They stay with you for months and sometimes years, never ceasing to irritate.
When it's the other way round, you can find peace at some point (even if it takes months or years). But if you were the brick wall, it first takes months or years and THEN, when you finally do realize the reality of the situation, it takes even longer to settle. shudders
If you read the parent (by somebody else, not Turing_Machine), it said that the ISO/DIN page sizes are part of the metric system. I corrected him saying that they were only based on it (in that the sizes were defined in terms of metric units) and not part of it, but that what really mattered was the ratio between the long and short edges of the sheets being √2.
Then Turing_Machine came in with this total non sequitur:
> How are factors of 2 and sqrt(2) "based on metric"?
And then things went completely off the rails.
Edit: s/same/came/
Clarification: the guy was being dumb, but I was dumb for engaging with him in the first place. I'm in no way 'blaming' somebody for being dumb.
Blaming others is a poor lifestyle adaptation. Whether or not the other guy was actually dumb or not isn't relevant.
"I have tried in the past to explain how awesome the ratio is, but it didn't go well because of dumb people."
You are correct that you're not blaming anyone for being dumb, but you are blaming others for the explanation not going well.
This:
> I have tried in the past to explain how awesome the ratio is, but it didn't go well because of dumb people.
Does not mean the same thing as this:
> I've tried in the past to explain how awesome the sqrt(2) ratio used as the basis of DIN/ISO page sizes is, but there are some very dumb people on HN.
The word 'tried' implies an attempt that failed. And in the phrase "I've tried... but...", the part after the but almost always implies causality.
Yup, he was being dumb.
(I agree that they miss the point that you aren't promoting metric)
talideon, you do not come across well from that exchange. You may or may not have been talking to a brick wall, but you weren't listening to one. I more-or-less agree with raldi: instead of fixating loudly on what Turing_Machine did wrong in that thread, think about how you could do better next time.
> _The units are irrelevant._ That's what you're not getting. What is relevant is that the same page width/height ratio is maintained between the different page sizes.
When I was younger, I would've had more patience with this kind of thing; but as I get older, it becomes less and less worth my time and energy.
> The 1:sqrt(2) ratio used is extremely convenient as it scales up and down nicely
Then he wrote this:
> How are factors of 2 and sqrt(2) "based on metric"? At some level you could say that the U.S. measurements are "based on metric" since almost all of them are defined in terms of metric units. You just have to apply the proper factor (which is a decimal, but a terminating one --- unlike the sqrt(2) business).
(Emphasis mine.)
That is where the "You appear not to understand the actual utility behind the page width/height ratio used in ISO/DIN page sizes." comment came from. I wasn't calling him dumb. I hadn't flipped the bozo bit on him at that point, though I had by the time I wrote "Ok. I'll be super explicit about this." later on.
> They're not part of the metric system, simply based on it. The 1:sqrt(2) ratio used is extremely convenient as it scales up and down nicely
TM thought those two sentences were related. Ve thought you were saying that the factor of sqrt(2) was what made it metric. Ve was correcting something that you hadn't actually said, but which would have been wrong if you had said it.
And then your reply to ver made the same mistake, and you do not get to feel superior about this.
("You appear to not understand" isn't literally calling someone dumb, but that's pretty much what it boils down to.)
I'm not going to make another of the same mistakes you did: I'm tapping out here.
My emphasis didn't appear to get through. This is what I'd meant to emphasise.
> You just have to apply the proper factor (which is a decimal, but a terminating one --- unlike the sqrt(2) business).
That's where the "You appear to not understand" comment came from, because they didn't understand it.
I literally have no idea how I could've phrased that better.
I'm also tapping out: I'm in work, and didn't expect to spend so much time at this.
If you aren't worried about maintaining the aspect ratio for 1/2 pages, you can maintain any arbitrary aspect ratio as you scale up and down (but you don't get the 'easy' scaling to half or double areas).
That's where the imperial fluid analogy comes in, there is convenience derived from having it be base 2.
Usually, these standards are either equivalent to international standards or are only relevant in the home country of the organization.
I think we should switch to metric, a4 paper and right hand driving.