Please help me determine the correct pairing for this situation.
Fifth and final round of minor GP tournament, class pairings certainly not an issue.
Players, Score, Rating, Rds 1-4 color history.
A, 4.0, 2350, unsure
B, 3.5, 2550, unsure
C, 3.5, 2130, BWBW
D, 3.5, 1940, WBWB
E, 3.5, 1930, BWBW
F, 3.5, 1900, WBWB
G, 3.5, 1890, WBWB
Note that Player C has played Player F. Also none of C-G have played anyone in the next lowest score group.
SwissSys paired A & B, which is not in dispute. Then followed D (w) vs. C (b), F(w) vs. E(b) with G-dropping.
Now, as I see it, within the group C-F the obvious transposition of E & F for color alteration doesn’t work because C & F have already played. My question is why didn’t the program allow the transposition of F & G (within 80 points), when F drops down instead, and then simple pairings follow? I even think ignoring color alteration (with C-E, D-F) is better since colors are already equal throughout and the basic 27A3 pairing principal would not be violated. Why did the computer decide to overvalue general pairing principal 27A5 (color alternation) over 27A3 Upper half vs. Lower Half?
My gut TD instincts say that this rule is further exacerbated for the odd-numbered final round when who could care less who gets what color one extra time over someone else - just don’t have the top half playing the rest of the top half etc.
I’ve shown this locally to several TDs including 2 nationals and everyone has agreed that the computer’s pairing seems strange. In the actual game, I was player D, and filed a protest the instant the ink was visible from the printer. The local TD/organizer was disinclined (I would say adamently opposed) to change the pairing. When a special referee was called, he eventually decided it was a legal, but not great pairing: “Not what I would necessarily do” was his his best euphamism. Fortunately I won anyway (with half my time to start off with), but that misses the point with respect to the Truth of the matter.
Is SwissSys wrong? Or do I need a pairing lesson?
Thanks for your input, Ben Bentrup