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Ross Brady. Universal logic. CSLI Lecture Notes, vol. 109. CSLI Publications, Stanford, 2006, xii + 346 pp.

Published online by Cambridge University Press:  15 January 2014

Greg Restall*
Affiliation:
School of Philosophy, University of Melbourne, Australia. restall@unimelb.edu.au.

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Copyright © Association for Symbolic Logic 2007

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References

1 For (GCA), we define the status of a ∈ {xy: ϕ(x, y)} at α in terms of ϕ(a,{xy: ϕ(x, y)}). This is no trouble than the case for (CA).

2 The fixed point for negation is the statement rr, where r is {x: xx}, since we have rr ↔ ¬(rr). This generalises to any propositional function: we have {x: F(xx)} ∈ {x: F(xx)} ↔ F({x: F(xx)} ∈ {x: F(xx)}) for any propositional function F.

2
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Ross Brady. Universal logic. CSLI Lecture Notes, vol. 109. CSLI Publications, Stanford, 2006, xii + 346 pp.
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Ross Brady. Universal logic. CSLI Lecture Notes, vol. 109. CSLI Publications, Stanford, 2006, xii + 346 pp.
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Ross Brady. Universal logic. CSLI Lecture Notes, vol. 109. CSLI Publications, Stanford, 2006, xii + 346 pp.
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