Documentation 
The Hamming Decoder block recovers a binary message vector from a binary Hamming codeword vector. For proper decoding, the parameter values in this block should match those in the corresponding Hamming Encoder block.
If the Hamming code has message length K and codeword length N, then N must have the form 2^{M}1 for some integer M greater than or equal to 3. Also, K must equal NM.
This block accepts a column vector input signal of length N. The output signal is a column vector of length K.
The coding scheme uses elements of the finite field GF(2^{M}). You can either specify the primitive polynomial that the algorithm should use, or you can rely on the default setting:
To use the default primitive polynomial, simply enter N and K as the first and second dialog parameters, respectively. The algorithm uses gfprimdf(M) as the primitive polynomial for GF(2^{M}).
To specify the primitive polynomial, enter N as the first parameter and a binary vector as the second parameter. The vector represents the primitive polynomial by listing its coefficients in order of ascending exponents. You can create primitive polynomials using the Communications System Toolbox™ gfprimfd function.
For information about the data types each block port supports, see the Supported Data Type table on this page.
Port  Supported Data Types 

In 

Out 
