Theory countable_types

Parents

Contents

Type operators

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Constants

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Definitions

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Theorems

countable_splitlist_countableunit_countable

Theorems

⊢ ∀X f m.
    INJ f X 𝕌(:num list # α list) ∧
    (∀x y. x ∈ X ∧ MEM y (SND (f x)) ⇒ y ∈ X ∧ m y < m x) ⇒
    countable X
⊢ countable Lset ⇔ countable (BIGUNION (IMAGE set Lset))
⊢ countable 𝕌(:unit)