Daniel Lepage on 16 Jun 2003 15:21:01 -0000


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[Spoon-business] Edge Squares


I propose:

{{
__Connectivity__

[[Summary: If there are a bunch of squares connected in a line that all fulfill some properties, they're said to be Connect under those properties; a group of squares all Connected to each other is a Region.]]

Add to rule 301 the following sections:
{{
__A.3.3. Connections__

Two Grid Squares A and B are Connected with respect to a list of properties P if and only if A and B both have every property in P, and A is consecutive either to B or to another square C that is connected to B with respect to P.
}}
{{
__A.3.4. Regions__

A Region of Grid Squares with respect to a list of properties P is a set of Grid Squares such that every square in the set is Connected to every other square in the set with respect to P.
}}
}}

I also propose:
{{
__Edge Squares__

[[Summary: If Regions are undefined, this makes the outermost ring of Grid Squares the Edge Squares. Otherwise, it makes the outermost non-Void squares the Edge Squares; thus, if a pool of void ends up attached to the left wall of the grid, the squares around that pool are considered to be Edge.]]

If the proposal entitled __Connectivity__ failed, add to r301 the following section:
{{
__A.3.3. Edge Squares__

An Edge}}

If said proposal passed, however, instead add this section to r301:
{{
__A.3.3. Edge Squares__

A Border Square is any Grid Square which has an x coordinate or a y coordinate in the set {1,20}. An Edge Square is any non-Void Grid Square which either is a Border Square, or which is adjacent to a Region of Grid Squares that have substance Void, and at least one square of that Region is a Border Square.
}}
}}

--
Wonko

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