Tripper (chess) piece by itself is severely compromised by its being only being able to reach an eighteenth of the squares on any size of chessboard; combining it with other pieces usually masks this weakness to some extent. Tripper (chess) A tripper is a fairy chess piece that jumps three squares diagonally, leaping over any intermediate piece. Below, it is given the symbol G from Betza notation. The tripper by itself is not much more powerful than a pawn, but as an additional power to other pieces it is worth slightly less than half a knight. This slightly reduced value is due
Algebraic notation (chess) Philipp Stamma. Stamma used the modern names of the squares, but he used "p" for pawn moves and the original of a piece ("a" through "h") instead of the initial letter of the piece name. This article describes standard algebraic notation (SAN) required by FIDE. Each square of the chessboard is identified by a unique coordinate pair—a letter and a number. The vertical columns of squares, called ', are labeled "a" through "h" from White's left (the ) to right (the ). The horizontal rows of squares, called ', are numbered "1" to "8" starting from White's side of the