| Thread Closed |
Error correction |
Share Thread | Thread Tools |
| Dec12-08, 01:56 AM | #1 |
|
|
Error correction
1. The problem statement, all variables and given/known data
Let C be a 2 error correcting code based on the binary alphabet {0,1}. suppose that the length of each codeword is n.. What is the max number of codewords that this code may have 2. Relevant equations 3. The attempt at a solution I'm having a real tough time understanding this concept. My guess from combinatorics is that there are 2^(n) valid codewords? There are no restrictions imposed by this problem as to what kind of codeing is used (i.e. Parity, repetition,etc) so this is my best guess. |
| Dec12-08, 09:46 AM | #2 |
|
|
That's pretty trivial isn't it? Yes, exactly as you say, there are 2n codewords. The part about about "2 error correcting" (and I have no idea what that is) is not used.
|
| Thread Closed |
| Thread Tools | |
Similar Threads for: Error correction
|
||||
| Thread | Forum | Replies | ||
| Quantum Error Correction | Quantum Physics | 5 | ||
| Measurement error analyses, fitting min/max slopes to data with error bars. | Set Theory, Logic, Probability, Statistics | 2 | ||
| Using Differentials to find Error and Percent Error | Calculus & Beyond Homework | 4 | ||
| End Correction | Classical Physics | 3 | ||
| Error Detection and Correction | Introductory Physics Homework | 0 | ||