Pentomino

The twelve 5-Polyominoes illustrated above and known by the letters of the alphabet they most closelyresemble: (Gardner 1960).

References

Ball, W. W. R. and Coxeter, H. S. M. Mathematical Recreations and Essays, 13th ed. New York: Dover, pp. 110-111, 1987.

Dudeney, H. E. ``The Broken Chessboard.'' Problem 74 in The Canterbury Puzzles and Other Curious Problems, 7th ed. London: Thomas Nelson and Sons, pp. 119-120, 1949.

Gardner, M. ``Mathematical Games: More About the Shapes that Can Be Made with Complex Dominoes.'' Sci. Amer. 203, 186-198, Nov. 1960.

Hunter, J. A. H. and Madachy, J. S. Mathematical Diversions. New York: Dover, pp. 80-86, 1975.

Lei, A. ``Pentominoes.'' http://www.cs.ust.hk/~philipl/omino/pento.html.

Ruskey, F. ``Information on Pentomino Puzzles.'' http://sue.csc.uvic.ca/~cos/inf/misc/PentInfo.html.

• Concurrent
• Concyclic
• Condition
• Conditional Convergence
• Conditional Probability
• Condition Number
• Condom Problem
• Condon-Shortley Phase
• Conductor
• Cone
• Cone Graph
• Cone Net
• Cone (Space)
• Cone-Sphere Intersection
• Confidence Interval
• Configuration
• Confluent Hypergeometric Differential Equation
• Confluent Hypergeometric Function
• Confluent Hypergeometric Function of the First Kind
• Confluent Hypergeometric Function of the Second Kind
• Confluent Hypergeometric Limit Function
• Confocal Conics
• Confocal Ellipsoidal Coordinates
• Confocal Parabolic Coordinates
• Confocal Paraboloidal Coordinates