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  2. List of duplicating processes - Wikipedia

    en.wikipedia.org/wiki/List_of_duplicating_processes

    Duplicating in the year B.C. - Before (xerographic) Copies at the Wayback Machine (archived June 24, 2009) Making Copies from Carbon to Kinkos; Copies in Seconds (PDF) Antique Copying Machines at Officemuseum.com; Office and Reprographic Printing Cheatsheet – Preservation Self-Assessment Program

  3. Test of Word Reading Efficiency Second Edition - Wikipedia

    en.wikipedia.org/wiki/Test_Of_Word_Reading...

    Test Of Word Efficiency (TOWRE) was first developed and published by Joseph K Torgesen, Richard Wagner and Carl Rashotte in 1999. [1] After its popularity and acclamation, [3] its second revision version was published in 2012 which is known as Test of Word Efficiency second edition (TOWRE - 2).

  4. Golden rectangle - Wikipedia

    en.wikipedia.org/wiki/Golden_rectangle

    If an horizontal line is drawn through the intersection point of the diagonal and the internal edge of the square, the original golden rectangle and the two scaled copies along the diagonal have linear sizes in the ratios ::, the square and rectangle opposite the diagonal both have areas equal to ⁠. ⁠ [10]

  5. Pantograph - Wikipedia

    en.wikipedia.org/wiki/Pantograph

    Drafting pantograph in use Pantograph used for scaling a picture. The red shape is traced and enlarged. Pantograph 3d rendering. A pantograph (from Greek παντ- 'all, every' and γραφ- 'to write', from their original use for copying writing) is a mechanical linkage connected in a manner based on parallelograms so that the movement of one pen, in tracing an image, produces identical ...

  6. Sierpiński triangle - Wikipedia

    en.wikipedia.org/wiki/Sierpiński_triangle

    Its Hausdorff dimension is ⁡ ⁡ =; here "log" denotes the natural logarithm, the numerator is the logarithm of the number of copies of the shape formed from each copy of the previous iteration, and the denominator is the logarithm of the factor by which these copies are scaled down from the previous iteration.

  7. Ball (mathematics) - Wikipedia

    en.wikipedia.org/wiki/Ball_(mathematics)

    More generally, given any centrally symmetric, bounded, open, and convex subset X of R n, one can define a norm on R n where the balls are all translated and uniformly scaled copies of X. Note this theorem does not hold if "open" subset is replaced by "closed" subset, because the origin point qualifies but does not define a norm on R n .