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  • Research Article
  • 10.3929/ethz-a-006804427
Faulhaber's Triangle
  • Mar 1, 2011
  • College Mathematics Journal
  • Muhammad Torabi Dashti

SummaryLike Pascal's triangle, Faulhaber's triangle is easy to draw: all you need is a little recursion. The rows are the coefficients of polynomials representing sums of integer powers. Such polynomials are often called Faulhaber formulae, after Johann Faulhaber (1580‒1635); hence we dub the triangle Faulhaber's triangle.

  • Open Access Icon
  • Front Matter
  • 10.4169/074683410x510362
Back Matter
  • Sep 1, 2010
  • College Mathematics Journal
  • Michael Henle

  • Open Access Icon
  • Front Matter
  • 10.4169/074683410x510245
Front Matter
  • Sep 1, 2010
  • College Mathematics Journal
  • Michael Henle

  • Open Access Icon
  • Front Matter
  • 10.4169/074683410x488773
Back Matter
  • May 1, 2010
  • College Mathematics Journal
  • Michael Henle

  • Open Access Icon
  • Front Matter
  • 10.4169/074683410x488638
Front Matter
  • May 1, 2010
  • College Mathematics Journal
  • Michael Henle

  • Open Access Icon
  • Front Matter
  • 10.4169/074683410x492381
Front Matter
  • Mar 1, 2010
  • College Mathematics Journal
  • Michael Henle

  • Open Access Icon
  • Front Matter
  • 10.4169/074683410x492408
Back Matter
  • Mar 1, 2010
  • College Mathematics Journal
  • Michael Henle

  • Open Access Icon
  • Front Matter
  • 10.4169/074683410x484740
Back Matter
  • Jan 1, 2010
  • College Mathematics Journal
  • Michael Henle

  • Open Access Icon
  • Front Matter
  • 10.4169/074683410x484731
Front Matter
  • Jan 1, 2010
  • College Mathematics Journal
  • Michael Henle