Thanks very much for highlighting that Jan-Pieter,

I am aware of power conjunctions, although I can see that they could have a
much bigger scope of application than I can imagine.

I must confess that I have not looked at the Fractal Lab yet, even though I
have been taking "first steps" in J for, ooh, several years now!  I'll try
to remedy that very soon.




On 23 April 2014 17:42, Jan-Pieter Jacobs <[email protected]>wrote:

> There is no need for your boxing, just the parentheses suffice when
> combined with concatenation.
>
> mx =: +/ . *
> sin =: 1&o.
> cos=: 2&o.
> rotation =: (cos , -@sin) ,:sin , cos
> rotate =: (mx~ rotation)~ NB. φ rotate x y
>
>
> If these are the first steps with J, prepare for some amazement indeed!
>
> Eg. the power conjunction:
>
> clean =: (* |@*) NB. clean small values from the output for clarity:
> NB. rotate a point in steps of 45 degrees, nine steps
>
> clean 1r4p1 rotate^:(<9) ] 1 1
>
> You might want to check out the Lab: Fractals, Visualization & J. It
> contains quite a bit on transformations.
>
> Kind regards,
>
> Jan-Pieter
>
>
> 2014-04-23 18:16 GMT+02:00 alexgian <[email protected]>:
>
> > OK, this won't impress any old hands, but I loved the way this turned out
> > so easy!
> > A matrix of rotation for a point on a 2-d plane:
> >
> > rotation =: [: > (cos;-&sin),:sin;cos
> >
> > rotate =: (mx~ rotation)~ NB. φ rotate x y
> >
> >
> > Hm, looking at it now, I could have the unbox in the rotate function
> rather
> > than the rotation matrix, I'l go try that now.
> > ----------------------------------------------------------------------
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> ----------------------------------------------------------------------
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