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  2. McGuffey Readers - Wikipedia

    en.wikipedia.org/wiki/McGuffey_Readers

    The Eclectic Readers (commonly, but informally known as the McGuffey Readers) were a series of graded primers for grade levels 1–6. They were widely used as textbooks in American schools from the mid-19th century to the early 20th century, and are still used today in some private schools and homeschooling .

  3. Decodable text - Wikipedia

    en.wikipedia.org/wiki/Decodable_text

    Decodable texts vary in quality in terms of the sequence in which sounds are introduced, the rigor of the controlled language, the richness of stories under severe sound limitations, the appearance (font sizes, illustrations, paper weight to avoid bleeding which can be very distracting to the readers, etc.), length in pages and the pace of ...

  4. Simple view of reading - Wikipedia

    en.wikipedia.org/wiki/Simple_view_of_reading

    The reading rope is a visualization of the simple view published by psychologist Hollis Scarborough in 2001, showing the interactivity of decoding and language comprehension (and their sub-components) in producing fluent reading comprehension. [16]

  5. Dick and Jane - Wikipedia

    en.wikipedia.org/wiki/Dick_and_Jane

    Fun With Dick and Jane. Dick and Jane are the two protagonists created by Zerna Sharp for a series of basal readers written by William S. Gray to teach children to read. The characters first appeared in the Elson-Gray Readers in 1930 and continued in a subsequent series of books through the final version in 1965.

  6. World's Best Reading - Wikipedia

    en.wikipedia.org/wiki/World's_Best_Reading

    Vivat Direct Limited, t/a Reader's Digest, a publishing company in the UK that usually prints Reader's Digest Select Editions, [5] has published World's Best Reading books starting in 2010: Kidnapped/Treasure Island (ISBN 0276446585), Wuthering Heights (ISBN 0276446518), Oliver Twist, Pride & Prejudice, A Study In Scarlet/The Hound Of The ...

  7. Kraft–McMillan inequality - Wikipedia

    en.wikipedia.org/wiki/Kraft–McMillan_inequality

    Let each source symbol from the alphabet = {,, …,} be encoded into a uniquely decodable code over an alphabet of size with codeword lengths ,, …,. Then = Conversely, for a given set of natural numbers ,, …, satisfying the above inequality, there exists a uniquely decodable code over an alphabet of size with those codeword lengths.

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