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For logics which admit quantification over sets/relations/functions/etc. rather than merely over individuals. The most common example is second-order logic.

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Are there quantifiers that require multiple "steps" to define?

The quantifier $\exists^\infty$ is not definable over $\mathcal{L}_0$. To prove it, we show that a sentence $S$ tautologised by $\exists^\infty$ is also a tautology for the "always false" quantifier $ …
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