Create a correctable enjoin for a inventory of key vote. Your operation is to imagine an fertile, correctable enjoin for a inventory that contains 20 key vote. The vote in your enjoin achieve be represented as binary strings using solely 0’s and 1’s. Stringent correctability requirements moderation your enjoin must feel a poverty removal of 3.
- Read Section 5.2 (pages 150-152) and imply the definitions for bit, binary vocable, enjoin, enjoinwords, Hamming removal, and poverty removal of a enjoin.
- Imagine a enjoin consisting of binary enjoinwords.
- The enjoin must converge three requirements
-- Contain at last 20 enjoinwords
-- Feel a poverty removal of 3 (expound why a min removal of 4 is no emend than 3)
-- Maintain competency by using the fewest enumerate of bits per enjoinvocable as possible
- Clearly instrument and picture your enjoin: what it is, why you chose it, etc.
- Discuss how topology relates to the segregation of your enjoin and the Hamming metric
A few notes environing format: use MS PowerPoint for your bestowal; expand a bestowal that is 10-15 slides in length; cement audio files into your bestowal in enjoin to expound your work; use Equation Editor for all prosaic symbols, e.g. x ∈ X or Cl(A) ⋂ Cl(X-A); and excellent fonts, backgrounds, etc. to produce your bestowal appear professional.
Text Book: Adams-C-Franzosa-R-introduction-to-Topology-Pure-and-Applied-Prentic-Hall-2007
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