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  2. Rowland Reading Foundation - Wikipedia

    en.wikipedia.org/wiki/Rowland_Reading_Foundation

    Rowland Reading Foundation is a non-profit organization based in Middleton, Wisconsin.Founded by Pleasant Rowland in 2004, it promotes the Rowland Reading Program, including Superkids Reading Program and Happily Ever After, a reading readiness program.

  3. Treasure Mountain! - Wikipedia

    en.wikipedia.org/wiki/Treasure_Mountain!

    All the games in this series are math and reading comprehension oriented educational adventure games aimed at younger children. Games in the treasure series all have the same three stage gameplay format where a special object, whose location can be deduced by answering questions, is needed to reach the next stage.

  4. List of mathematical functions - Wikipedia

    en.wikipedia.org/wiki/List_of_mathematical_functions

    Download as PDF; Printable version; In other projects Wikidata item; Appearance. move to sidebar hide. In mathematics, some functions or groups of functions are ...

  5. Living Books - Wikipedia

    en.wikipedia.org/wiki/Living_Books

    Living Books is a series of interactive read-along adventures aimed at children aged 3–9. Created by Mark Schlichting, the series was mostly developed by Living Books for CD-ROM and published by Broderbund for Mac OS and Microsoft Windows.

  6. The Letter People - Wikipedia

    en.wikipedia.org/wiki/The_Letter_People

    Alpha One, also known as Alpha One: Breaking the Code, was a first and second grade program introduced in 1968, and revised in 1974, [8] that was designed to teach children to read and write sentences containing words containing three syllables in length and to develop within the child a sense of his own success and fun in learning to read by using the Letter People characters. [9]

  7. Superabundant number - Wikipedia

    en.wikipedia.org/wiki/Superabundant_number

    Leonidas Alaoglu and Paul Erdős () proved that if n is superabundant, then there exist a k and a 1, a 2, ..., a k such that = = where p i is the i-th prime number, and . That is, they proved that if n is superabundant, the prime decomposition of n has non-increasing exponents (the exponent of a larger prime is never more than that a smaller prime) and that all primes up to are factors of n.

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