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  2. Pearson Education - Wikipedia

    en.wikipedia.org/wiki/Pearson_Education

    Pearson Education, known since 2011 as simply Pearson, is the educational publishing and services subsidiary of the international corporation Pearson plc.The subsidiary was formed in 1998, when Pearson plc acquired Simon & Schuster's educational business and combined it with Pearson's existing education company Addison-Wesley Longman. [1]

  3. JumpStart Adventures 5th Grade: Jo Hammet, Kid Detective

    en.wikipedia.org/wiki/JumpStart_Adventures_5th...

    JumpStart Adventures 5th Grade: Jo Hammet, Kid Detective covers curricula subjects such as art history, geography, math, language, science, and US History. Throughout the course of the game, which is set in the fictional city of Hooverville, the user must (while playing the role of female fifth grade detective Jo Hammet) thwart the schemes of the evil Dr. X, who is planning to destroy ...

  4. Everyday Mathematics - Wikipedia

    en.wikipedia.org/wiki/Everyday_Mathematics

    In October 1999, US Department of Education issued a report labeling Everyday Mathematics one of five "promising" new math programs. [7] The debate has continued at the state and local level as school districts across the country consider the adoption of Everyday Math. Two states where the controversy has attracted national attention are ...

  5. Scott Foresman - Wikipedia

    en.wikipedia.org/wiki/Scott_Foresman

    Scott Foresman was an elementary educational publisher for PreK through Grade 6 in all subject areas. Its titles are now owned by Savvas Learning Company which formed from former Pearson Education K12 division.

  6. McGraw Hill Education - Wikipedia

    en.wikipedia.org/wiki/McGraw_Hill_Education

    On January 17, 2019, McGraw Hill Education announced Reveal Math and Inspire Science, new curricula for K–12. [29] On May 1, 2019, McGraw-Hill Education announced an agreement to merge with Cengage. The merged company was expected to retain McGraw Hill as the corporate name. [30] [31] The merger was called off on May 1, 2020. [32]

  7. Realizability - Wikipedia

    en.wikipedia.org/wiki/Realizability

    In mathematical logic, realizability is a collection of methods in proof theory used to study constructive proofs and extract additional information from them. [1] Formulas from a formal theory are "realized" by objects, known as "realizers", in a way that knowledge of the realizer gives knowledge about the truth of the formula.

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