EDB β€” 227

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Definition 38

[227]For convenience, the \(aβŠ† b\) connective is used to indicate that \(a\) is a subset of \(b\); formally this is defined by

\[ βˆ€ x, x∈ a β‡’ x∈ b~ ~ . \]

\(bβŠ‡ a\) is equivalent to \(aβŠ† b\).

Obviously \(a=b \iff ((aβŠ† b) ∧ (bβŠ† a) )\). Note that \(aβŠ† a\).

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