• @weker01@sh.itjust.works
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    22 days ago

    A set of propositional formulas is satisfiable if and only if all finite subsets of it are satisfiable.

    The cardinality of a set is always smaller than the cardinality of the set of subsets of the former set.

    A set cannot contain itself.

    There is no 1 to 1 mapping from the natural numbers to the real numbers.

    There is a 1 to 1 mapping from the natural numbers to the rational numbers.

    Something exists. I cannot tell you what it is but it does exist. Maybe reality is an illusion but even then the illusion exists.