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    Any valid logical formula or computation involving propositional variables and the symbols T, F, ∧, ∨, and ¬ can be transformed into a valid formula or computation in set theory by replacing the propositions in the formula with subsets of U and replacing the logical symbols with U, ∅, ∩, ∪, and the complement operator.
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    Any valid logical formula or computation involving propositional variables and the symbols T, F, ∧, ∨, and ¬ can be transformed into a valid formula or computation in set theory by replacing the propositions in the formula with subsets of U and replacing the logical symbols with U, ∅, ∩, ∪, and the complement operator.
    eng.libretexts.org/Bookshelves/Computer_Science/…
    In this section, we’ll continue to develop the correspondence between Logic and Set theory. The logical connectors ∧ and ∨ correspond to the set-theoretic notions of union (∪) and intersection (∩). The symbols are designed to provide a mnemonic for the correspondence; the Set theory symbols are just rounded versions of those from Logic.
    math.libretexts.org/Bookshelves/Mathematical_Log…
    Set theory begins with a fundamental binary relation between an object o and a set A. If o is a member (or element) of A, the notation o ∈ A is used. A set is described by listing elements separated by commas, or by a characterizing property of its elements, within braces { }.
    en.wikipedia.org/wiki/Set_theory
    A set A is called a subset of a set B (symbolized by A ⊆ B) if all the members of A are also members of B. For example, any set is a subset of itself, and Ø is a subset of any set. If both A ⊆ B and B ⊆ A, then A and B have exactly the same members. Part of the set concept is that in this case A = B; that is, A and B are the same set.
    www.britannica.com/science/set-theory
     
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