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  2. Amicable numbers - Wikipedia

    en.wikipedia.org/wiki/Amicable_numbers

    Let (m, n) be a pair of amicable numbers with m < n, and write m = gM and n = gN where g is the greatest common divisor of m and n. If M and N are both coprime to g and square free then the pair (m, n) is said to be regular (sequence A215491 in the OEIS); otherwise, it is called irregular or exotic.

  3. HP 49/50 series - Wikipedia

    en.wikipedia.org/wiki/HP_49/50_series

    They are the successors of the HP 48 series. There are five calculators in the 49/50 series of HP graphing calculators. These calculators have both algebraic and RPN entry modes, and can perform numeric and symbolic calculations using the built-in Computer Algebra System (CAS), which is an improved ALG48 and Erable combination from the HP 48 ...

  4. List of five-number lottery games - Wikipedia

    en.wikipedia.org/wiki/List_of_five-number...

    Most U.S. pick-5 games now have a progressive jackpot, even in games that are drawn daily; in unusual cases, a single ticket has won a cash prize in excess of $1 million cash. A common top prize in non-jackpot pick-5 games is $100,000(In the lists below, games with a jackpot do not have a minimum jackpot listed.).

  5. HP calculators - Wikipedia

    en.wikipedia.org/wiki/HP_calculators

    Smaller programmable model with programs up to 49 steps. Version HP-25C was first calculator with "continuous memory". HP-27S: 1988 The first HP pocket calculator to use algebraic notation only rather than RPN. It was a "do all" calculator that included algebraic solver like the HP-18C, statistical, probability and time/value of money ...

  6. HP 48 series - Wikipedia

    en.wikipedia.org/wiki/HP_48_series

    The HP 48 is a series of graphing calculators designed and produced by Hewlett-Packard from 1990 until 2003. [1] The series includes the HP 48S , HP 48SX , HP 48G , HP 48GX , and HP 48G+ , the G models being expanded and improved versions of the S models.

  7. Pairing function - Wikipedia

    en.wikipedia.org/wiki/Pairing_function

    The Cantor pairing function assigns one natural number to each pair of natural numbers Graph of the Cantor pairing function The Cantor pairing function is a primitive recursive pairing function π : N × N → N {\displaystyle \pi :\mathbb {N} \times \mathbb {N} \to \mathbb {N} }

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