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Home > Art, Film & Photography > Adders: Adder-Subtractor, Carry Look-Ahead Adder, Carry-Save Adder, Kogge-Stone Adder, Carry Select Adder, Carry Bypass Adder, Ling Adder
Adders: Adder-Subtractor, Carry Look-Ahead Adder, Carry-Save Adder, Kogge-Stone Adder, Carry Select Adder, Carry Bypass Adder, Ling Adder

Adders: Adder-Subtractor, Carry Look-Ahead Adder, Carry-Save Adder, Kogge-Stone Adder, Carry Select Adder, Carry Bypass Adder, Ling Adder


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Chapters: Adder-Subtractor, Carry Look-Ahead Adder, Carry-Save Adder, Kogge-Stone Adder, Carry Select Adder, Carry Bypass Adder, Ling Adder, Serial Binary Adder, Brent-Kung Adder. Source: Wikipedia. Pages: 46. Not illustrated. Free updates online. Purchase includes a free trial membership in the publisher's book club where you can select from more than a million books without charge. Excerpt: A carry look-ahead adder is a type of adder used in digital logic. A carry look-ahead adder improves speed by reducing the amount of time required to determine carry bits. It can be contrasted with the simpler, but usually slower, ripple carry adder for which the carry bit is calculated alongside the sum bit, and each bit must wait until the previous carry has been calculated to begin calculating its own result and carry bits (see adder for detail on ripple carry adders). The carry look-ahead adder calculates one or more carry bits before the sum, which reduces the wait time to calculate the result of the larger value bits. The Kogge-Stone adder and Brent-Kung adder are examples of this type of adder. A ripple-carry adder works in the same way as pencil-and-paper methods of addition. Starting at the rightmost (least significant) digit position, the two corresponding digits are added and a result obtained. It is also possible that there may be a carry out of this digit position (for example, in pencil-and-paper methods, "9+5=4, carry 1"). Accordingly all digit positions other than the rightmost need to take into account the possibility of having to add an extra 1, from a carry that has come in from the next position to the right. This means that no digit position can have an absolutely final value until it has been established whether or not a carry is coming in from the right. Moreover, unless the sum without a carry is 9 (in pencil-and-paper methods) or 1 (in binary arithmetic), it is not even possible to tell whether or not a given d...More: http: //booksllc.net/?id=273773


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Product Details
  • ISBN-13: 9781155865751
  • Publisher: Books LLC
  • Publisher Imprint: Books LLC
  • Height: 152 mm
  • Sub Title: Adder-Subtractor, Carry Look-Ahead Adder, Carry-Save Adder, Kogge-Stone Adder, Carry Select Adder, Carry Bypass Adder, Ling Adder
  • Width: 229 mm
  • ISBN-10: 1155865758
  • Publisher Date: 15 Sep 2010
  • Binding: Paperback
  • Spine Width: 3 mm
  • Weight: 82 gr


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Adders: Adder-Subtractor, Carry Look-Ahead Adder, Carry-Save Adder, Kogge-Stone Adder, Carry Select Adder, Carry Bypass Adder, Ling Adder

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