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A book is a collection of sheets of paper, parchment or other material with a piece of text written on them, bound together along one edge within covers. A book is also a literary work or a main division of such a work. A book produced in electronic format is known as an e-book.
In library and information science, a book is called a monograph to distinguish it from serial publications such as magazines, journals or newspapers.
Publishers may produce low-cost, pre-proof editions known as galleys or 'bound proofs' for promotional purposes, such as generating reviews in advance of publication. Galleys are usually made as cheaply as possible, since they are not intended for sale.
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@AirDisa Thanks for the RT :) Are you, um, recommending the Iliad to add to a collection of social media books...? :)
lauralippay (laura lippay) Tue, 05 Jan 2010 02:57:47 -0000
@AirDisa Thanks for the RT :) Are you, um, recommending the Iliad to add to a collection of social media books...? :)
@VictoriaMia fevers lead to luscious times in bed with books and pampering
bergdofboy (scott alexander hess) Tue, 05 Jan 2010 02:57:45 -0000
@VictoriaMia fevers lead to luscious times in bed with books and pampering
@carolynhennesy what is the age recommendation for your books?
tweetsoapstars (Soap Stars) Tue, 05 Jan 2010 02:57:45 -0000
@carolynhennesy what is the age recomm
MAA Online Book Reviews - Indexed by author, title, topic and reviewer.
Meta Description: [ Read This! --- The MAA Online book
review column: reviews of books on mathematics ]
Mathematical Constants - Website of the book by Steven R. Finch. With sample chapters, supplementary materials and further resources.
Meta Description: [ This website aims to show that there are many constants in mathematics other than just e and pi! ]
The Classification of the Polynomial with Real Coefficients - Explains a theory that the algorithm that every polynomial transforms to a source form. On-line summary, CD version.
Meta Description: [ Polynomials and Polynomial Functions classification and solutions,
solving the real roots or zeroes of a polynomial, the turning points and points of inflection,
classification of the polynomial with real coefficients, conditions which define the
type of a polynomial, defined are necessary and... ]
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