Archived from groups: rec.games.mahjong (
More info?)
Julian Bradfield <jcb@inf.ed.ac.uk> wrote in message news:<e6cwtzneggw.fsf@palau.inf.ed.ac.uk>...
> In a break from our currently scheduled copyright flame war,
> here's a silly question:
>
> There appear to be sets in existence which have 4n flowers, where n is
> an odd number (and sometimes n=1).
> How does one build the wall in such a case? Or should I assume that
> any set with 4 flowers has lost another 4 somewhere along the road?
Hello Julian. Still haven't looked up the pigment info yet. Will get
round to it after I am back off hols.
Why is this a silly question? 1stly, are these 'odd numbered sets in
their original packaging? From my own experience, I would say that
your assumption is probably correct. It seems to me that as early as
1909 (Culin's set) there were two quartets of 'Flowers' or 'Seasons'
or 'Bonus Tiles' or whatever you want to call them.
I personally own a set, (from somewhere between 1901 and 1909 - based
on a comparison with the few sets with documented dates), which has a
quartet of Seasons and a quartet consisting of a God of Wealth, a
Crucible of Gold, a Cat and a Rat. The latter two are definitely
original to the set altho the 1st two are early replacements - but
damn good ones. Another set of mine also has the two quartets and most
probably comes from between 1901 and 1909. it has the Four Noble
Plants plus a Lamp shade, a type of Spear, a Pot of flowers(Prob. Plum
and Lotus) and a small Bird which looks like a quail but has a longer
beak.
I also own sets with 16 'Flowers/Seasons'. I have seen early sets with
more extra tiles - as in the Japanese MJ Museum Book.
One could say that the two Glover sets had eight extra tiles - the
four Middle tiles, the four Seasons, the four Directions Kings and the
Four 'Cosmic' Kings -for want of a better title.
So multiples of eight it seems(tho obviously this is not a universal
statement). This would exclude your odd numbered sets.
But I am not familiar with all set variations so maybe Tom is better
qualified to answer this.
Cheers
Michael