“All [r|R]ight; then for you the concept of number is
explained
defined
as the logical sum of these these single, related ˇinterrelated concepts


cardinal number, rational number, real number, etc.


and in the same way the concept game as the logical sum of
such & such
the corresponding
partsub-concepts.”

That needn't not beˇ so. For
we can
I may
give the concept “number” fixed boundaries in this waych, i.e. use the word “number” only to stand as a name for a firmly delimited concept,ˇ with fixed boundaries, but
we can
I may
also use it in such a way that the its extension of the concept is not
fixed
closed
by a boundary. And th[at|is] is
how
the way
we in fact use the word “game”.
In what way
For how
is the concept of a game
circumscribed
closed
? What is still a game and what is no longer one? ˇWhen does
something
it
begin to be a game, and when does it cease to be one?
Can you state the boundaries? ˇsay where the boundary-lines are? No. You can draw some
some
boundary-lines
; for there aren't any drawn ˇas yet. (But th[at|is] has never bothered you, when you have used the word “game”.)
      “But then surely there are no rules for the use of the wordˇ is not regulated, the game’ which we play with it
is not regulated
has no rules
.” It is not
bounded
limited
at every point by rules; but there is aren't any also no rulesˇ, say, for how h[g|i]gh you may throw
a
thech
ball in tennis,
e.g.
for instance
,
or how hard, yet tennis is surely a game and it does have ru[e|l]es.