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Crossword. An American-style crossword grid layout. A crossword (or crossword puzzle) is a word game consisting of a grid of black and white squares, into which solvers enter words or phrases ("entries") crossing each other horizontally ("across") and vertically ("down") according to a set of clues.
Reed–Muller codes are linear block codes that are locally testable, locally decodable, and list decodable. These properties make them particularly useful in the design of probabilistically checkable proofs . Traditional Reed–Muller codes are binary codes, which means that messages and codewords are binary strings.
In coding theory, a parity-check matrix of a linear block code C is a matrix which describes the linear relations that the components of a codeword must satisfy. It can be used to decide whether a particular vector is a codeword and is also used in decoding algorithms.
Add a letter and crack the code! Add a letter and crack the code!
Substitution cipher. In cryptography, a substitution cipher is a method of encrypting in which units of plaintext are replaced with the ciphertext, in a defined manner, with the help of a key; the "units" may be single letters (the most common), pairs of letters, triplets of letters, mixtures of the above, and so forth.
For example: "Knight" for N (the symbol used in chess notation) Taking this one stage further, the clue word can hint at the word or words to be abbreviated rather than giving the word itself. For example: "About" for C or CA (for "circa"), or RE. "Say" for EG, used to mean "for example".
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Code word may refer to: Code word (communication), an element of a standardized code or protocol; Code word (figure of speech), designed to convey a predetermined meaning to a receptive audience, while remaining inconspicuous to others Procedure word, in voice communication
Suppose that () is a code word with fewer than non-zero terms. Then Then p ( x ) = b 1 x k 1 + ⋯ + b d − 1 x k d − 1 , where k 1 < k 2 < ⋯ < k d − 1 . {\displaystyle p(x)=b_{1}x^{k_{1}}+\cdots +b_{d-1}x^{k_{d-1}},{\text{ where }}k_{1}<k_{2}<\cdots <k_{d-1}.}
Code () = (,, …,), which is the tuple of (binary) codewords, where is the codeword for , {,, …,}. Goal . Let L ( C ( W ) ) = ∑ i = 1 n w i length ( c i ) {\textstyle L\left(C\left(W\right)\right)=\sum _{i=1}^{n}{w_{i}\operatorname {length} \left(c_{i}\right)}} be the weighted path length of code C {\displaystyle C} .