Looney Labs Aquarius Mailing list Archive

[Aquarius] six player musings

  • FromAlison <alison@xxxxxxxxxxxxxx>
  • DateWed, 07 Sep 2005 15:01:08 -0400
This message has gotten so long and rambled on to so many topics I've broken it up. Here's the continuation about 6-players.
Of course, what most people clamor for in Aquarius is the ability to add 
another player, and we've never worked that out.  1) we'd have to think of 
a 6th element (hey, isn't that a movie?)(I'm sure we have enough 
imagination to come up with one, of course) 2) More importantly, It makes 
for a hugenormous number of cards (we've already had to limit the number of 
available quads, as many have noted) 3) It would be harder to connect your 
seven panels, since they'd be proportionally sparser in the deck (of 
course, the addition of wild cards could alleviate this increased 
difficulty -- or, just let the games go on longer, since you'll have a 
hugenormous deck anyhow.
Of course, this is just imaginings.  For heavy-duty gamers who want to 
stretch the boundaries, of course.  Mainly, I'm saying this will likely 
never happen as a product (see comment about hugenormous deck).  But it's 
fun to think about!
Er... 120 possible configurations of quads, divided by 2 because of 
rotational symmetry to a second position = 60 possible quads for regular 5 
player AQ, becomes 360 possible quads for 6 player.  Whoof.  If, on the 
other hand, you allow for criss-cross placement (short side to long side, a 
la xxxeno-genius, or zarcanostica) then each card could have four possible 
positions in its rotational symmetry (as though the cards were square) then 
you could divide by two a second time and 6 player would have only (ha ha 
only) 180 possible quads.
Of course, since you're constrained to play short-to-long side in this 
scenario, you don't really have total freedom for every card you place, so 
you might still wish for the full 360.  But if we did have actual square 
cards (or if we allowed freedom of orientation within a grid) it would be 
only 180 possible quads.

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