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According to the refgram, BIhI can take no GAhO or two, and when {mi'i} is
surrounded by GAhO, the first indicates whether the lower end is closed, and
the second indicates whether the upper end is. Now consider sum(n=1...inf)
(z^(-n!))/n. This converges on 0 mi'i 1, but it is impossible to say that it
converges on a closed disk or an open one: if the angle (called "argument")
of z is a rational number of degrees, it diverges at that point on the
boundary, whereas for some other points it converges. Also some series
(involving terms like 1/x) diverge at the center. I think it is therefore
more useful if the GAhO before {mi'i} indicates whether the center is closed,
and the one after indicates whether the outside is closed, and one may be
stated and the other omitted.
phma
--
.i toljundi do .ibabo mi'afra tu'a do
.ibabo damba do .ibabo do jinga
.icu'u la ma'atman.