Before revision:  The shares } of  manipulable outcomes for plurality, anti-plurality and Borda count in case of m=4 alternatives are presented and the Python code for carrying out the computation in case of Borda count is provided. We also study a specific type of manipulation (SM), which includes not only the fact of manipulability but the manipulability which leads to the winning of the desired alternative. The shares of SM results for plurality, anti-plurality, Borda and Coombs' procedures in case of m=3 alternatives are computed .
After revision:  The shares } of manipulable outcomes for plurality, anti-plurality and Borda count in case of small number of alternatives and large electorates are presented under a well-known assumption on individual preference profiles .