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Decks in this class (16)
Chapter 1 Coding
Block code 1,
S 2,
S l 3
13
cards
2 Error detection correction
Error detecting 1,
T error correcting 2,
Q ary n m d codes 3
11
cards
3 hamming distance
Hamming distance 1,
Prove that hamming distance is a ...,
Hamming weight 3
11
cards
4 Optimisation
Why optimise f_3 length vs error ...,
Q ary symmetric channel with symb...,
Q ary symmetric channel with symb...
47
cards
5 Finite fields
Why use finite fields in coding 1,
Def 51 commutative ring 2,
For m an integer 1 and a a ring e...
17
cards
6 Linear codes
Span of v_i 1,
Subspace 2,
Linearly independent 3
34
cards
7 encoding
Example 71 let c be 3 ary and gen...,
Why do we want g in standard form 2,
For a given linear code c over f q 3
4
cards
8 Coset decoding
Error vector 1,
Def 81 coset 2,
Coset links for error vector 3
12
cards
9 probability of error correction detection
Considering probabilities with co...,
Considering probabilities with co...,
Word error rate of a code 3
12
cards
10 Dual codes
Inner product 1,
Defn 102 dual code 2,
Lemma 103 dual code 3
25
cards
11 syndrome decoding
Syndrome decoding 1,
Def 111 let h be a pcm for a n k ...,
Cosets of c are in 1 1 correspond...
14
cards
12 exercises
The 26 letters of the alphabet ma...,
The 26 letters of the alphabet ma...,
The 26 letters of the alphabet ma...
14
cards
13 Hamming codes
Hamming codes intro binary 1,
A hamming code example 2,
Venn diagrams considering h_7 3
13
cards
14 Hamming over non binary fields
U is projectively equivalent 1,
Example z has the following proje...,
Definition 143 h is pcm is a q ar...
11
cards
15 Cyclic codes
Def cyclic code 1,
Is 2 ary code c 000 101 011 110 c...,
Polynomials in a field f 3
46
cards
17 Exercises
171 exercise assume given integer...,
171 exercise assume given integer...,
Compare to binary golay code n 24...
19
cards
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Coding theory
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