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In the mathematical discipline of set theory, 0^# (zero sharp, also 0#) is the set of true formulae about indiscernibles and order-indiscernibles in the Gödel constructible universe. It is often encoded as a subset of the integers (using Gödel numbering), or as a subset of the hereditarily finite sets, or as a real number. Its existence is unprovable in ZFC, the standard form of axiomatic set theory, but follows from a suitable large cardinal axiom. It was first introduced as a set of formulae in Silver's 1966 thesis, later published as Silver (1971), where it was denoted by Σ, and rediscovered by Solovay (1967, p.52), who considered it as a subset of the natural numbers and introduced the notation O^# (with a capital letter O; this later changed to the numeral '0').

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Roughly speaking, if 0^# exists then the universe V of sets is much larger than the universe L of constructible sets, while if it does not exist then the universe of all sets is closely approximated by the constructible sets.

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Definition[edit]

Zero sharp was defined by Silver and Solovay as follows. Consider the language of set theory with extra constant symbols c₁, c₂, .. for each positive integer. Then 0^# is defined to be the set of Gödel numbers of the true sentences about the constructible universe, with c_i interpreted as the uncountable cardinal ℵ_i.(Here ℵ_i means ℵ_i in the full universe, not the constructible universe.)

There is a subtlety about this definition: by Tarski's undefinability theorem it is not, in general, possible to define the truth of a formula of set theory in the language of set theory. To solve this, Silver and Solovay assumed the existence of a suitable large cardinal, such as a Ramsey cardinal, and showed that with this extra assumption it is possible to define the truth of statements about the constructible universe. More generally, the definition of 0^# works provided that there is an uncountable set of indiscernibles for some L_α, and the phrase '0^# exists' is used as a shorthand way of saying this.

There are several minor variations of the definition of 0^#, which make no significant difference to its properties. There are many different choices of Gödel numbering, and 0^# depends on this choice. Instead of being considered as a subset of the natural numbers, it is also possible to encode 0^# as a subset of formulae of a language, or as a subset of the hereditarily finite sets, or as a real number.

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Statements implying existence[edit]

The condition about the existence of a Ramsey cardinal implying that 0^# exists can be weakened. The existence of ω₁-Erdős cardinals implies the existence of 0^#. This is close to being best possible, because the existence of 0^# implies that in the constructible universe there is an α-Erdős cardinal for all countable α, so such cardinals cannot be used to prove the existence of 0^#.

Chang's conjecture implies the existence of 0^#.

Statements equivalent to existence[edit]

Kunen showed that 0^# exists if and only if there exists a non-trivial elementary embedding for the Gödel constructible universeL into itself.

Donald A. Martin and Leo Harrington have shown that the existence of 0^# is equivalent to the determinacy of lightface analytic games. In fact, the strategy for a universal lightface analytic game has the same Turing degree as 0^#.

It follows from Jensen's covering theorem that the existence of 0^# is equivalent to ω_ω being a regular cardinal in the constructible universe L.

Silver showed that the existence of an uncountable set of indiscernibles in the constructible universe is equivalent to the existence of 0^#.

Consequences of existence and non-existence[edit]

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Its existence implies that every uncountablecardinal in the set-theoretic universe V is an indiscernible in L and satisfies all large cardinal axioms that are realized in L (such as being totally ineffable). It follows that the existence of 0^# contradicts the axiom of constructibility: V = L.

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If 0^# exists, then it is an example of a non-constructible Δ¹
₃ set of integers. This is in some sense the simplest possibility for a non-constructible set, since all Σ¹
₂ and Π¹
₂ sets of integers are constructible.

On the other hand, if 0^# does not exist, then the constructible universe L is the core model—that is, the canonical inner model that approximates the large cardinal structure of the universe considered. In that case, Jensen's covering lemma holds:

For every uncountable set x of ordinals there is a constructible y such that x ⊂ y and y has the same cardinality as x.

This deep result is due to Ronald Jensen. Using forcing it is easy to see that the condition that x is uncountable cannot be removed. For example, consider Namba forcing, that preserves ${\displaystyle {\omega }_1}$ and collapses ${\displaystyle {\omega }_2}$ to an ordinal of cofinality${\displaystyle \omega }$. Let ${\displaystyle G}$ be an ${\displaystyle \omega }$-sequence cofinal on ${\displaystyle {\omega }_2^L}$ and generic over L. Then no set in L of L-size smaller than ${\displaystyle {\omega }_2^L}$ (which is uncountable in V, since ${\displaystyle {\omega }_1}$ is preserved) can cover ${\displaystyle G}$, since ${\displaystyle {\omega }_2}$ is a regular cardinal.

Other sharps[edit]

If x is any set, then x^# is defined analogously to 0^# except that one uses L[x] instead of L. See the section on relative constructibility in constructible universe.

See also[edit]

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• 0^†, a set similar to 0^# where the constructible universe is replaced by a larger inner model with a measurable cardinal.

References[edit]

• Drake, F. R. (1974). Set Theory: An Introduction to Large Cardinals (Studies in Logic and the Foundations of Mathematics ; V. 76). Elsevier Science Ltd. ISBN0-444-10535-2.
• Harrington, Leo (1978), 'Analytic determinacy and 0^#', The Journal of Symbolic Logic, 43 (4): 685–693, doi:10.2307/2273508, ISSN0022-4812, JSTOR2273508, MR0518675
• Jech, Thomas (2003). Set Theory. Springer Monographs in Mathematics (Third Millennium ed.). Berlin, New York: Springer-Verlag. ISBN978-3-540-44085-7. Zbl1007.03002.
• Kanamori, Akihiro (2003). The Higher Infinite : Large Cardinals in Set Theory from Their Beginnings (2nd ed.). Springer. ISBN3-540-00384-3.
• Martin, Donald A. (1970), 'Measurable cardinals and analytic games', Polska Akademia Nauk. Fundamenta Mathematicae, 66: 287–291, ISSN0016-2736, MR0258637
• Silver, Jack H. (1971) [1966], 'Some applications of model theory in set theory', Annals of Pure and Applied Logic, 3 (1): 45–110, doi:10.1016/0003-4843(71)90010-6, ISSN0168-0072, MR0409188
• Solovay, Robert M. (1967), 'A nonconstructible Δ¹
  ₃ set of integers', Transactions of the American Mathematical Society, 127: 50–75, doi:10.2307/1994631, ISSN0002-9947, JSTOR1994631, MR0211873

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