Let a language game like (3) be || Imagine a language game like that in (4) played with the help of a table. The signs which A gives to B are now written characters: || . B has a table: in the first column are the written characters that || which are used in the game, in the second column pictures of the different types of building stones || blocks. A shows B such a written sign (writes iton a board || tablet, say || , e.g., on a slate); B looks it up || finds it in the table, glances || looks across at the picture that lies || lying opposite, etc.. The table is thus || therefore is a rule which he conforms to || follows in carrying out the commands. The looking up of || Looking up the picture || pictures || a picture in the || this table is something one learns by training || one's trained in, and a part of this training consists perhaps || may consist in the pupil's learning to travel with || draw his finger from left to right in the table, || across the table from left to right, i.e., in his learning, so to speak || as it were || you might put it, to draw a row of horizontal lines.
     Suppose now that various ways of reading a table were introduced; namely once || at one time || sometimes || first, as above, according to the || this diagram:
     
another time || then again, according to this diagram:
      or this:
     
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A diagram of this sort is added || appended to the table as || and is a rule showing how it || the table is to be used.
     Can't || But can't we now imagine further rules to explain this one || rule? On the other hand, was the first table incomplete without the diagram ? And are the others without theirs? || And so, are the other (abnormal) tables incomplete without their diagrams?