In case you haven't seen it yet:
https://code.jsoftware.com/wiki/Essays/Sudoku

On Thu, Oct 14, 2021 at 12:12 PM Hauke Rehr <hauke.r...@uni-jena.de> wrote:

> After reading what this is about,
> I guess a1, a2 and a3 aren’t atomic
> so maybe you want
>  > is&.>/ a1;a2;a3
> instead
>
>
> Am 14.10.21 um 01:00 schrieb Hauke Rehr:
> > Regarding your second question:
> > I think it should be
> > is/ a1, a2, a3
> > Only literal numbers may be joined into an array by juxtaposition.
> >
> > Am 14.10.21 um 00:52 schrieb 'Viktor Grigorov' via Programming:
> >> Hello,
> >>
> >> Recently I saw an article in lobste.rs
> >> (https://www.hillelwayne.com/post/sudoku/) about sudoku solving, and
> >> though t, "it'd be nice to try it J". (Didn't even bother reading it,
> >> but later glancing at it found the author had used J in the end. :D)
> >>
> >> I reshape a list of integers of length 81 with blanks being 0s,
> >> row-wise, from top, going left-to-right; into a 4-cube of length 3;
> >> and define 3 auxiliary verbs.
> >>
> >> g=:3 3 3 3 $ ...
> >> q=:i.3NB. has missing
> >> hm=:0&=@(<./)@,
> >> NB. intersection
> >> is=:([e.])#[
> >> NB. missing numbers
> >> mn=:13 :'((-.((>:@i.9)e.,y))#(>:@i.9))'
> >>
> >> Although one usually solves sudoku (I think) by thinking of
> >> exclusions, as the article's first paragraph or so suggested. I wanted
> >> to find symmetries or something similar, thinking of it as a higher
> >> dimmensional thing, hence the 4-cube. The constraints, or symmtetries,
> >> or whatever they may be are the 9 rows, columns, and faces each
> >> containing 1--9 once. My idea is to try each of the 81 cells until
> >> once with only one overlap is found, break, then repeat until no change.
> >>
> >> The sudoku given as an example in the english wikipedia article for
> >> sudoku has an 'easy' example, wherein the center of the center
> >> resolves to 5 using the intersection of the missing numbers of the 5.
> >> row, 5. column, and 5. face; or within the tesseract:
> >>
> >> (mn(<1;q;1;q){g)is(mn(<1;1;q;q){g)is(mn(<q;q;1;1){g)
> >> ((mn(<1;q;1;q)&{)is(...)is(...))g NB. nope
> >>
> >> Taking out g and binding the from doesn't work, giving me just 1--9.
> >> Trying  to take out the coordinates doesn't fair well for me either.
> >>
> >> How can one shorten the former expression using bindings?
> >>
> >> My second question regards is/: if I define a1, a2, a3 as missing
> >> numbers in the row, column, face of some cell, why does is/ a1  a2 a3
> >> give a syntax error, when a1 is a2 is a3 doesn't?
> >>
> >>
> >> ----------------------------------------------------------------------
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> >>
> >
>
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