Home liberachat/#haskell: Logs Calendar

Logs on 2025-04-02 (liberachat/#haskell)

00:00:38 × merijn quits (~merijn@host-vr.cgnat-g.v4.dfn.nl) (Ping timeout: 244 seconds)
00:00:55 ShePT is now known as She
00:02:24 × Tuplanolla quits (~Tuplanoll@91-159-69-59.elisa-laajakaista.fi) (Quit: Leaving.)
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00:31:12 × dibblego quits (~dibblego@haskell/developer/dibblego) (Ping timeout: 252 seconds)
00:32:12 × merijn quits (~merijn@host-vr.cgnat-g.v4.dfn.nl) (Ping timeout: 252 seconds)
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00:38:26 × dibblego quits (~dibblego@116-255-1-119.ip4.superloop.au) (Changing host)
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00:52:43 × xff0x quits (~xff0x@2405:6580:b080:900:5c22:7b2f:725:5051) (Ping timeout: 252 seconds)
00:54:12 × dibblego quits (~dibblego@haskell/developer/dibblego) (Ping timeout: 252 seconds)
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01:36:50 × merijn quits (~merijn@host-vr.cgnat-g.v4.dfn.nl) (Ping timeout: 265 seconds)
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01:58:23 × haritz quits (~hrtz@user/haritz) (Remote host closed the connection)
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02:03:33 × merijn quits (~merijn@host-vr.cgnat-g.v4.dfn.nl) (Ping timeout: 248 seconds)
02:05:28 × notdabs quits (~Owner@2600:1700:69cf:9000:74fe:276a:bf91:9cd2) (Read error: Connection reset by peer)
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03:44:24 × pavonia quits (~user@user/siracusa) (Quit: Bye!)
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07:47:28 <[exa]> Liamzee: oh wow the linear-base fix is in
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07:51:37 <tomsmeding> teamwork :)
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08:02:08 <Digit> TIL the programming language we're using is called "God Helmet". ("Haskell" Norse name meaning.) :)
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08:14:05 <haskellbridge> <thirdofmay18081814goya> does anyone know how to get "hint" to interpret source files that contain imports?
08:14:57 × califax quits (~califax@user/califx) (Remote host closed the connection)
08:18:56 <haskellbridge> <thirdofmay18081814goya> oh nvm just build with the option to export an env file
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12:04:03 <haskellbridge> <thirdofmay18081814goya> does anyone know what's the analogue to "readFile" as a yampa "SF" function?
12:13:52 <haskellbridge> <thirdofmay18081814goya> ah nvm, it's not supposed to be an "SF" function but an input function for "reactimate" (i think)
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16:55:04 <EvanR> in haskell and elixir the value of pi is displayed by default as 3.141592653589793
16:55:48 <EvanR> but if you use the float.h DBL_DECIMAL_DIG to choose number of significant digits to printf M_PI
16:56:39 <EvanR> you get 3.1415926535897931
16:57:14 <EvanR> is C the odd man out here on acceptable round tripping of floats
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16:58:20 <int-e> > read (show pi) == pi
16:58:21 <lambdabot> True
16:59:33 <EvanR> it (sometimes?) seems that DBL_DECIMAL_DIG with %g shows one more digit than necessary
16:59:51 <int-e> > read "3.1415926535897931" == pi
16:59:53 <lambdabot> True
16:59:59 <int-e> > read "3.1415926535897930" == pi
17:00:01 <lambdabot> True
17:00:20 <EvanR> > printf "%.17g" pi :: String
17:00:21 <lambdabot> "3.14159265358979300"
17:00:28 <int-e> > (length (show (2*sqrt 2)), length (show pi))
17:00:30 <lambdabot> (18,17)
17:00:56 <EvanR> haskell printf is playing a different game
17:00:59 <int-e> printf is built on top of `show`, isn't it
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17:03:02 <EvanR> ruby is agreeing with elixir and haskell
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17:03:51 <EvanR> and python
17:06:24 <int-e> well it should arguable produce a truncated and properly rounded approximation of 3.141592653589793115997963468544185161590576171875 = toRational pi
17:06:50 <int-e> so 3.1415926535897931 is better in that sense than 3.1415926535897930
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17:10:11 <EvanR> yes but all these other languages are using a "better" (shorter) approximation that still works
17:10:25 <int-e> % GHC.Internal.Float.floatToDigits 10 pi
17:10:25 <yahb2> ([3,1,4,1,5,9,2,6,5,3,5,8,9,7,9,3],1)
17:11:01 <int-e> That's all the digits you'll get from GHC's implementation of `show` and `Numeric`
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17:25:51 <EvanR> looking for a float which haskell prints out with 17 sigfigs instead of 16, to see if DBL_DECIMAL_DIG is not full of shit xD
17:26:16 <int-e> > show (sqrt 8)
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17:26:17 <lambdabot> "2.8284271247461903"
17:26:38 <int-e> > show (sqrt 8)
17:26:40 <lambdabot> "2.8284271247461903"
17:26:49 <int-e> > show (pi / 2)
17:26:51 <lambdabot> "1.5707963267948966"
17:27:24 <int-e> (it's less likely to use 16 digits between 1 and 2 than between 2 and 4)
17:27:31 <int-e> (well, I think)
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17:29:09 <int-e> > show (pi-2) -- checking that theory
17:29:11 <lambdabot> "1.1415926535897931"
17:30:54 <EvanR> > show pi
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17:30:55 <lambdabot> "3.141592653589793"
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17:31:08 <EvanR> lol, pi is like the only one which is short xD
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17:31:25 <EvanR> note to self not a great "random irrational"
17:31:45 <c_wraith> technically, its operating constraint is that it produces the shortest decimal that parses back to the same bit pattern.
17:31:54 <EvanR> > read "1.1415926535897931" :: Double
17:31:55 <lambdabot> 1.1415926535897931
17:32:01 <EvanR> > read "1.1415926535897930" :: Double
17:32:03 <lambdabot> 1.141592653589793
17:32:14 <EvanR> c_wraith, right, it seems many languages do this
17:32:28 <int-e> > read "1.1415926535897929" :: Double
17:32:29 <lambdabot> 1.141592653589793
17:32:53 <EvanR> I guess C is so old they "never thought of it"
17:33:16 <EvanR> though %g does produce a shorter version if it would end in zeros
17:33:28 <EvanR> it doesn't produce "shortest representation that would parse back to the original value"
17:33:50 <c_wraith> yeah, it's actually hard to get that behavior from C
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17:34:47 <int-e> > show (19/12)
17:34:49 <lambdabot> "1.5833333333333333"
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17:38:04 <int-e> EvanR: evidence for "this is more likely between 2 and 4 than it is between 1 and 2": https://paste.tomsmeding.com/N7G3UvE3
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17:38:47 <EvanR> I would think floats is more or less isomorphic between those two intervals. But I guess the relation between decimal and float is not
17:39:21 <c_wraith> yeah.. You can get up to 3 bits in the first digit
17:39:32 <c_wraith> If the number starts with 8 or 9
17:39:44 <int-e> but the least significant bit has 2x more weight between 2 and 4 than between 1 and 2, so there are cases where you can round more.
17:40:17 <c_wraith> Uh. I suppose I actually mean > 8, < 10
17:41:02 <EvanR> I feel like you're probably saying something that makes sense
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17:41:20 <EvanR> dunno what though xD
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17:43:02 <EvanR> there is a lot going on in int-e's post
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18:43:35 <monochrom> IIRC there was a paper linked here about an algorithm for the shortest decimal form that still gets you the floating point value you want.
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18:50:29 <EvanR> https://www.cs.tufts.edu/~nr/cs257/archive/florian-loitsch/printf.pdf ?
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19:02:48 <EvanR> it's funny that parsing the float is relatively easy (?)
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20:09:18 <EvanR> looks like I'm wrong (Clinger 1990)
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21:51:58 <EvanR> https://www.ryanjuckett.com/printing-floating-point-numbers/ the first part of the first post in this blog series has some summary of the history and references (but not to Clinger 90s paper)
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22:03:09 <EvanR> dragon algorithm (Steele90) prints out a float in decimal and bellerophon undoes it (Clinger90)
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22:07:51 <EvanR> Steele and White's paper bases the description of the printing problem (the shortest decimal representation which could be read back in to get the original correct value) on a hypothetical algorithm that would read in a string and get the closest float approximation
22:08:29 <EvanR> but people working on an IEEE standard for scheme were wondering if any such algorithm existed
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22:10:23 <EvanR> Clinger worked on it and in a first draft, supposed that Steel and White's algorithm existed, and possibly use it as a fallback in case the efficient part of his algorithm failed (guess and check)
22:10:38 <EvanR> until somebody mentioned that that's probably problematic
22:12:45 <EvanR> (e.g. if you have a float that is known to be close to the closest approximation of the decimal number, then you can try to print out a few floats around it to see if they work better)
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22:17:22 <EvanR> Theorem 5 of Clinger: For n >= 5, no finite automaton computes the significand of the best n-bit binary floating approximation to f x 10^e where f and e are presented in base 10
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