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- R=PolynomialRing(QQ,'x')
- sage: f = R.lagrange_polynomial([(0,1),(1,3),(2,7),(3,8),(4,21),(5,49),(6,76),(7,224),(8,467),(9,514),(10,1155),(11,2683),(12,5216),(13,10544),(14,26867),(15,51510)]); f
- -673909/1307674368000*x^15 + 5004253/87178291200*x^14 - 151337/52254720*x^13 + 9320029/106444800*x^12 - 25409989753/14370048000*x^11 + 2192506957/87091200*x^10 - 19011117413/73156608*x^9 + 1200887962891/609638400*x^8 - 3585932821063/326592000*x^7 + 647416874047/14515200*x^6 - 18586394742863/143700480*x^5 + 30899291755337/119750400*x^4 - 274137631043849/825552000*x^3 + 36933161067083/151351200*x^2 - 87781079/1155*x + 1
- sage: for i in range(0,17):
- print f(i)
- ....:
- 1
- 3
- 7
- 8
- 21
- 49
- 76
- 224
- 467
- 514
- 1155
- 2683
- 5216
- 10544
- 26867
- 51510
- -1514935
- sage:
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Comments
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- How did you get these numbers? Like -673909/1307674368000, 5004253/87178291200, 151337/52254720, etc...?
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