Paper-and-pencil game games are Tic-tac-toe, Sprouts, and Dots and Boxes. Other games include: Hangman, Connect 5, M.A.S.H., Boggle, Battleships, Paper Soccer, Golf, WedgoLogic and MLine. Paper-and-pencil game Paper-and-pencil games are games that can be played solely with paper and pencil (or other writing implement), usually without erasing. In some board games, including some abstract strategy games like Gomoku, a piece once played will not be moved on the board or removed from the board. Such games can be played either as board games or as paper-and-pencil games, while many other paper-and-pencil games cannot be played without writing utensils. The term is also
Clifford module Clifford module In mathematics, a Clifford module is a representation of a Clifford algebra. In general a Clifford algebra "C" is a central simple algebra over some field extension "L" of the field "K" over which the quadratic form "Q" defining "C" is defined. The abstract theory of Clifford modules was founded by a paper of M. F. Atiyah, R. Bott and Arnold S. Shapiro. A fundamental result on Clifford modules is that the Morita equivalence class of a Clifford algebra (the equivalence class of the category of Clifford modules over it) depends only on the signature . This is