How many distinct codewords can we pack into our formula 39-bit codeword vector? EFM requires three merging bits between adjacent fourteen-bit codewords. Two distinct codewords differ in at least three bits. The deinterlever at the succeeding stage distributes these erasures across 28 D2 codewords. The green digit makes the parity of the [7,4] codewords even. Let formula 43 and formula 44 be the transmitted codewords and received codewords, respectively. The vectors in "C" are called "codewords". The probability of the undesired codewords is uniformly bounded away from zero. The UDA employed various codewords whenever they claimed their attacks. From the above matrix we have 2 = 2 = 16 codewords. There have been many common methods of mapping messages to codewords. For example, consider the same 3 bit code consisting of two codewords "000" and "111". For example, consider the code consisting of two codewords "000" and "111". Any unused codewords are filled with the idle value of 0x7A89C197. Here all codewords must have the same length.