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  (2) The point can here be brought out as follows.
  Take φa, & φA: , where & ask what is meant by saying “There is a thing in φa, & a complex in φA”?
  (1) means: (∃x). φx . x = a

  (2) means φ [aRb] = ψa . ψb . aRb Def.

We then get (∃x,y,(ξRη) . φx . φy . xRy

(∃x,ψξ). φA = ψx . φx

Ms-301,11

(2015–) Wittgenstein Source Bergen Nachlass Edition (WS-BNE). Edited by the Wittgenstein Archives at the University of Bergen under the direction of Alois Pichler. In: Wittgenstein Source, curated by Alois Pichler (2009–) and Joseph Wang-Kathrein (2020–). (N) Bergen: WAB.

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