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| | Bth (Site not responding. Last check: 2007-10-13) |
 | | The sum is finite and stops after n + 1 terms. |
 | | The algorithm used for Bth in the Expression Calculator is: |
 | | The Bth function is given for pure historical purpose as a very important Pascal's theorem, which is directly derived from the Pascal's triangle of binomial coefficients (Omar Alkhaijâmâ, 1080, Tshu shi Kih, 1303, M. Stifel, 1544, Cardano, 1545, Pascal 1654), in which each number is the sum of it's two |
| excalc.vestris.com /docs/ref-bth.html (161 words) |
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