Ramsey once insisted, in a discussion with me, ˇstressed the point that logic is a [| ]normative science[| ]. ˇI can't say, [E|e]xactly, what idea he had in mind, I don't kn[w|o]w; but it was undoubtedly closely
related to that
connected with one
which dawned on me I only laterˇ got hold of: namely that in philosophy we often compare the use of words with games, ˇor with calculi
having
, according to
fixed rules, but ˇthat we can[no|']t say that whoeverch uses language must play such a game. – But if ˇIf, however, you say that our expression of languages only approximates to such a calculi, then you stand
right at
immediately on
the edge of a misunderstanding. For this ˇthus it may make it seem as though in [L|l]ogic we spoke about an ideal/language. As though our logic were ˇwas, so to speak, a logic, as it were, for empty space a vacuum ˇnot taking into account friction & air-resistance. Whereas actually logic does_ n[o|']t treat of language (or ˇof thought) in the sense on in which a natural science treats of a natural phenomenon, and
all
the miost
one can ˇmight say would be ˇis that we construct ideal languages. But here ˇto use the word “ideal”
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“ideal” ˇhere would be misleading; since it would then ◇pe◇ seem
that
as though
it suggests for this would make it appear as though thes_ e languages
are
werech
better, more perfect, than our everyday language; ˇand as though a logician were needed to show
us,
people
after all
at last
what a correct
sentence
proposition
[,|l]ooks like.
      But that ˇall this can only appear in the correct light when we have
reached greater
gained
clarity concerning the ideas of understanding,
meaning
supposing
and thinking. For then it will also become get clear what may mislead one , and did has mislead me (Tract.atus Log.ico-Phil.sophicus), into thinking that whoever utters a sentence and means, or understands, it is thereby working doing ˇis using a claculus according to definite rules.