Re: Ideas for Japanese-style rules
Posted: Sun Jun 13, 2010 9:42 am
Apart from your personal preference, is there any advantage of using "all" instead of "at least one" for the string's initial intersections?
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To me W lives in seki. According to your formulation??Cassandra wrote: ....
Strings in positions colloquially named "Seki" will all get the status not-2-eyed, therewith not being inside opposing 2-eyed-strings:
- The evaluation sequence will be caught in a cycle.
- The string will be captured, but not succeeded in toto on its primary points.
- The string cannot be captured.
"Advantage" ?RobertJasiek wrote:Apart from your personal preference, is there any advantage of using "all" instead of "at least one" for the string's initial intersections?
Robert, you know very well that my English is not the best indeed. Thanks that you are looking behind the curtain.RobertJasiek wrote:Well, Cassandra's English might be not the best, also not in his otherwise nice book. (I think he must be Thomas Redecker, author of Igo Hatsuyoron Problem 120.) What matters is factual discussion rather than language knowledge (except where the precise wording does matter, of course).
Cassandra, you claim Japanese style rules, but "all" (for "2-eyed") is not Japanese style. You might call it "my wish for what Japanese rules should be". (Then I would throw in the Simplified Japanese Rules.)
Colloquially the position of the coexistence of Black's three stones and the surrounding White string is called "Seki".cyclops wrote: To me W lives in seki.
I'm sincerely trying to get the meaning behind this sentence. But I fail because I don't understand "therewith". I tried the German "damit", trying to see behind the language, but it didn't help me.Cassandra wrote: Strings in positions colloquially named "Seki" will all get the status not-2-eyed, therewith not being inside opposing 2-eyed-strings:
The white string in my example is inside opposing "alive" ones. If you would call them dead they would become prisoners. I don't believe you want that.Cassandra wrote: But it would make no difference to call them "dead", because only "dead" strings inside opposing "alive" ones will become prisoners. This is true also with "2-eyed" vs. "not-2-eyed".
This might be so (Simplified Japanese Rules) but is not needed to be so (Simplified Japanese Rules with independently alive as an additional criterion in the definition of terriory). Anyway, it is only an aesthetic aspect. Having consistent visible surrounding by one colour of an empty string is a more important aesthetic and functional aspect."At least one" introduces a status in "Evaluate", which will not be of any interest during "Count".
Topological structures are not so simple as they might appear, aren't they, Robert ?RobertJasiek wrote:cyclops, if Cassandra were more careful in his wording than J1989, then surrounding would be expressed clearly in the topological sense, so the example does not create the problem you fear.
Cyclops, typological structure often do not behave as they are assumed to do at first sight.cyclops wrote:The white string in my example is inside opposing "alive" ones. If you would call them dead they would become prisoners. I don't believe you want that.Cassandra wrote: But it would make no difference to call them "dead", because only "dead" strings inside opposing "alive" ones will become prisoners. This is true also with "2-eyed" vs. "not-2-eyed".
This may be true for the final stage of counting. I think you will not have used "an" = "1" literally.RobertJasiek wrote:Having consistent visible surrounding by one colour of an empty string is a more important aesthetic and functional aspect.
I assume you mean topological. It is the first time I see topology introduced in the discussion about go-rules. Because "connectedness" is a topological term I'm not surprised that it might play a role in rule formulation. It is used in topology in the same sense as in the connectedness of strings. But what I remember from my topology courses in the seventies is that finite unions of closed sets are closed, the same with open sets. So I would expect that all strings are all open or closed depending on the closedness or opennes of the single stoned string. I guess you have used the topological term "closed" in a non-topological sense. I understand that you call a string closed if the set of points not belonging to the string ( lets call it the complement ) is topological disconnected. You might split up the complement in maximal connected parts. The parts touching the border belong to the colloquial outside of the string. The remaining points of the complement belong to the colloquial inside of the string. Apart from your not topolical use of the term "closed" I think I can read your reply. If I totally misunderstand your concepts than can you please define your topological structure i.e. your topological space or give a link to such a definition.Cassandra wrote: Cyclops, typological structure often do not behave as they are assumed to do at first sight.