by TKiel » Wed Feb 08, 2006 9:42 pm
CathyW,
After reading HH's posts, I'm not sure that your exclusion are valid. Each of her conjugate chains is marked with two different colors, indicating opposite states (one being true, the other false but not assigning one as true and the other as false). Her chains also relate to each other by having one color from each chain share a group. Since both those colors can't be true, then at least one of the opposite colors in each chain is true. Any cell that intersects with both those 'opposite' colors can be excluded, since one of those colors must be true. In looking at your grid for conjugate 2's, the seperate chains don't share a group so which is true and which is false can't be determined. Plus you don't indicate in your individual chains any sort of oppositeness between the conjugate links. They are all marked with A in the case of one chain and B in the case of the other. In that case, an A cell intersecting with a B cell could make an exclusion even though both really have to be false.
Having said that I will also say that even though your concept of colouring does not mesh with my understanding of colouring it is entirely possible that there may be some logic behind it, as the odds seems very remote that, without some kind of logic, all of your exclusions were mere 'happy coincidences'. It would seem likely that some of them would not have been 'allowed' by the program you use and that has not been the case. (Unless you have that feature turned off.) So it does seem to have some merit that I just haven't been able to follow.
Tracy
Last edited by
TKiel on Thu Feb 09, 2006 8:44 am, edited 1 time in total.