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  2. United States Mint coin sets - Wikipedia

    en.wikipedia.org/wiki/United_States_Mint_coin_sets

    With the launch of the 50 State Quarters Program in 1999, the Mint began marketing proof sets of just the five quarters released in the given year. These sets are essentially a reduced version of the regular issue proof sets and the packaging maintained the same blue color scheme, but came in a smaller box and different certificate of authenticity.

  3. United States Proof Set - Wikipedia

    en.wikipedia.org/wiki/United_States_Proof_Set

    2019 Proof Set. The United States Mint Proof Set, commonly known as the Proof Set in the United States, is a set of proof coins sold by the United States Mint.The proof set is popular with coin collectors as it is an affordable way to collect examples of United States coinage in proof condition.

  4. Lightsaber - Wikipedia

    en.wikipedia.org/wiki/Lightsaber

    A lightsaber is a fictional energy sword featured throughout Star Wars. A typical lightsaber is shown as a luminous laser sword about 3 feet (0.91 m) in length emitted from a metal hilt around 10.5 inches (27 cm) in length. [1]

  5. Euro proof sets - Wikipedia

    en.wikipedia.org/wiki/Euro_proof_sets

    Euro proof sets are proof sets of the coins of the Euro. Proof coins were originally coins minted to test the dies used in the coin minting process and to archive sets of coins minted every year. Modern proof sets are minted in higher numbers and are sold to the public and numismatists for collecting. Modern proof coins are often minted using ...

  6. Banach–Tarski paradox - Wikipedia

    en.wikipedia.org/wiki/Banach–Tarski_paradox

    Banach and Tarski's proof relied on an analogous fact discovered by Hausdorff some years earlier: the surface of a unit sphere in space is a disjoint union of three sets B, C, D and a countable set E such that, on the one hand, B, C, D are pairwise congruent, and on the other hand, B is congruent with the union of C and D.

  7. Lebesgue measure - Wikipedia

    en.wikipedia.org/wiki/Lebesgue_measure

    These Lebesgue-measurable sets form a σ-algebra, and the Lebesgue measure is defined by λ(A) = λ*(A) for any Lebesgue-measurable set A. The existence of sets that are not Lebesgue-measurable is a consequence of the set-theoretical axiom of choice, which is independent from many of the conventional systems of axioms for set theory.

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