Ah. That makes sense. It's a pattern centered on a possible next move. Very
cool. Tysvm for explaining.

On Tue, Nov 3, 2015 at 1:33 PM, Detlef Schmicker <d...@physik.de> wrote:

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> Am 03.11.2015 um 20:24 schrieb Jim O'Flaherty:
> > I don't see how "leave the center empty" works as a valid case,
> > assuming this it just any valid 3x3 window on the board. Given bots
> > playing each other, there can be 9x9 clumps of a stone of the same
> > color. I can see it being argued there is no computational value in
> > this specific pattern instance. But, then what are the conditions
> > of the exceptions to the generalization? And how do you effectively
> > iterate through the other +20,000 variations (not reduced by
> > location or color symmetry)?
> >
> > So, I'm curious, is there some other assumption about the 3x3
> > window other than it be a view into any valid 3x3 space on a Go
> > board?
>
> Sorry, I did not explain the details, the assumption is:
> I play in the middle, so it must be empty. I thought legal moves might
> not really reduce the number of 3x3 patterns, as there can be no
> suicide known from 3x3 patterns, as a capture is always possible.
>
> Therefore I wonder, what 14 patterns did not appear in my 40000 games
> harvested:)
>
>
> >
> > On Tue, Nov 3, 2015 at 1:04 PM, Álvaro Begué
> > <alvaro.be...@gmail.com> wrote:
> >
> >> I get 1107 (954 in the middle + 135 on the edge + 18 on a
> >> corner).
> >>
> >> Álvaro.
> >>
> >>
> >>
> >> On Tue, Nov 3, 2015 at 2:00 PM, Detlef Schmicker <d...@physik.de>
> >> wrote:
> >>
> > Thanks, but I need them reduced by reflection and rotation
> > symmetries (and leave the center empty so 3^8 + 3^5 + 3^3 and than
> > reduce)
> >
> >
> >
> > Am 03.11.2015 um 19:32 schrieb Gonçalo Mendes Ferreira:
> >>>>> If you are considering only black stone, white, empty and
> >>>>> border, ignoring symmetry, wouldn't it be
> >>>>>
> >>>>> 3^9 + 3^6 + 3^4
> >>>>>
> >>>>> 3^9 for patterns away from the border, 3^6 for near the
> >>>>> sides and 3^4 near the corners, assuming you are also
> >>>>> interested in the center value.
> >>>>>
> >>>>> This makes 20493, then you need to take out illegal
> >>>>> patterns (surrounded middle stone). So I'd hint it's close
> >>>>> to 20000.
> >>>>>
> >>>>> On 03/11/2015 18:17, Detlef Schmicker wrote: I could not
> >>>>> find the number of 3x3 patterns in Go, if used all
> >>>>> symmetrie s.
> >>>>>
> >>>>> Can anybody give me a hint, were to find. Harvesting 40000
> >>>>> games I get 1093:)
> >>>>>
> >>>>> Thanks, Detlef
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> >
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