Hi Ala'a,
thanks, fixed in SVN 993.
/// Jürgen
On 08/11/2017 03:22 PM, Ala'a Mohammad wrote:
Hi Jürgen,
I was playing with experimental support for rational numbers and found
that result was converted to float while using dyadic maximum,
minimum, even though I did not use the monadic +
(1÷3) ⌈ (3÷4)
0.75
(1÷3) ⌊ (3÷4)
0.3333333333
Is this the intended display?
Also by accident, I was playing with the support and the strange
display of the following occurred
÷¯1÷3
3÷18446744073709551615
Entering the above result gives another number
3÷18446744073709551615
1.626303259E¯19
The positive case works better (even though I had expected one digit
display only '3'), but somehow the neg mess-up the display
÷1÷3
3÷1
Regards,
Ala'a
On Sun, Jul 23, 2017 at 5:28 PM, Juergen Sauermann
<juergen.sauerm...@t-online.de> wrote:
Hi Elias,
the format bug is fixed in SVN 983.
Rational numbers are exact, they are stored as a 64 bit numerator and a 64
bit denominator.
You can convert a rational to a float with monadic +:
⎕PS←1 0 ⍝ display quotients
2÷3
2÷3
+2÷3
0.6666666667
Normally monadic + is not needed because conversion to double happens
automatically where needed.
/// Jürgen
On 07/21/2017 06:19 AM, Elias Mårtenson wrote:
There is an error in the rational code:
In Archive.cc, line 218, the snprintf format is wrong. %lld is used, while
the types of the arguments are actually "long". Thus, "%lld÷%lld" should be
"%ld÷%ld" instead.
On 21 July 2017 at 12:06, Elias Mårtenson <loke...@gmail.com> wrote:
I haven't looked at this yet, but is this purely a display feature, or is
it a full implementation of rational numbers?
In other words, is the result of 1÷3 exact? And if so, how do I convert a
rational number into a floating-point number?
Regards,
Elias
On 21 July 2017 at 00:05, Juergen Sauermann
<juergen.sauerm...@t-online.de> wrote:
Hi,
coming back to a proposal from Elias, I have added (experimental) support
for rational numbers in GNU APL. SVN 982.
It has to be enabled explicitly:
./configure RATIONAL_NUMBERS_WANTED=yes
In APL you can display rational numbers by setting ⎕PS[1]:
⎕PS←0 22
2÷3
╔════════════╗
║0.6666666667║
╚════════════╝
⎕PS←1 22
2÷3
╔═══╗
║2÷3║
╚═══╝
(The second item in ⎕PS is a boxing style as in the ]BOXING command).
Best Regards,
Jürgen
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