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  2. Proust Questionnaire - Wikipedia

    en.wikipedia.org/wiki/Proust_Questionnaire

    The Proust Questionnaire is a set of questions answered by the French writer Marcel Proust, and often used by modern interviewers. [1]Proust answered the questionnaire in a confession album—a form of parlor game popular among Victorians. [2]

  3. Sum-free sequence - Wikipedia

    en.wikipedia.org/wiki/Sum-free_sequence

    Erdős (1962) showed that for every sum-free sequence there exists an unbounded sequence of numbers for which () = where is the golden ratio, and he exhibited a sum-free sequence for which, for all values of , () = (/), [1] subsequently improved to () = (/) by Deshouillers, Erdős and Melfi in 1999 [3] and to () = (/) by Luczak and Schoen in ...

  4. Arithmetic progression - Wikipedia

    en.wikipedia.org/wiki/Arithmetic_progression

    Proof without words of the arithmetic progression formulas using a rotated copy of the blocks.. An arithmetic progression or arithmetic sequence is a sequence of numbers such that the difference from any succeeding term to its preceding term remains constant throughout the sequence.

  5. Template:Sum 41 - Wikipedia

    en.wikipedia.org/wiki/Template:Sum_41

    This template's initial visibility currently defaults to autocollapse, meaning that if there is another collapsible item on the page (a navbox, sidebar, or table with the collapsible attribute), it is hidden apart from its title bar; if not, it is fully visible. To change this template's initial visibility, the |state= parameter may be used:

  6. List of file formats - Wikipedia

    en.wikipedia.org/wiki/List_of_file_formats

    XLS – Microsoft Excel worksheet sheet (97–2003) XLSB – Microsoft Excel binary workbook; XLSM – Microsoft Excel Macro-enabled workbook; XLSX – Office Open XML worksheet sheet; XLR – Microsoft Works version 6.0; XLT – Microsoft Excel worksheet template; XLTM – Microsoft Excel Macro-enabled worksheet template

  7. Sum-free set - Wikipedia

    en.wikipedia.org/wiki/Sum-free_set

    For example, the set of odd numbers is a sum-free subset of the integers, and the set {N + 1, ..., 2N } forms a large sum-free subset of the set {1, ..., 2N }. Fermat's Last Theorem is the statement that, for a given integer n > 2, the set of all nonzero n th powers of the integers is a sum-free set.