Let us [C|c]onsiderfor a moment , e.g., the processes that which we call “games”,. for instance. I mean
board-games
games played on a board
, card games, ball games, ˇathletic contests in the ring prize fighting, etc.. What is ˇin common to all these? Don't say, : “there must be something ˇin common to themˇ all,
or
otherwise
they would_ n[o|'] be called ‘games’”; but look and see whether something is in common to all of them.
For
Because
if you look at them, though you
won't
will not
see something ˇanything that's common to all of them, but you will see similatities, connections, – a
whole lot
long string
of them. As I sa[y|id]: don't think, but look. Look
e.g.
for instance
at the ˇboard games played on a board, with and their various connections ˇsimilarities between them. Now pass to card games; here you ˇwill find many points of
analogy similarity
correspondence
to ˇbetween this group and the first class[,| ;] but many
common
characteristic
features disappear, and new ones appear. If you now pass to ball games, much that
there was in
is
common remains, but a
great deal
lot
is lost. – Are they all [|]amusing[|] ‘entertaining’? Compare chess with Noughts & Crosses. Or is there
always
in every case
such a thing as winning and losing or
48
or
a competition
rivalry
between the players? Think of the games of patience[.|s]. In ball games there is wi[ll|nn]ing and losing, but
when
if
a child ˇis throw[s|i]ng bouncing the a ball against the a wall and catch[es|ing] it, again
there is no winning and losing
this feature has disappeared
. See what Look at the part ˇwhich skill and luck play. And what a difference there is between skill (inch a game of) chess and skill in (a game of) tennis. ˇNow [T|t]ink now of round ˇsinging & dancing games: here
we have
there is
the element of
entertainment
amusement
, but how many othe of theo other characteristic features have disappeared! And soch ˇin this way we may go through the many, many other groups of games[.|] Watching seeing similarities
appear
show themselves
and disappear.
      And now the result of these
observations
considerations
is: [W|w]e see a complicated netˇwork o[d|f] similarities which overlapping and crossing one each another. Similarities in ˇthe large respects and in ˇthe small.