A017810
Binomial coefficients C(94,n).
Original entry on oeis.org
1, 94, 4371, 134044, 3049501, 54891018, 814216767, 10235867928, 111315063717, 1063677275518, 9041256841903, 69042324974532, 477542747740513, 3012192716517082, 17427686431277403, 92947660966812816, 458929076023638279, 2105674584108457986
Offset: 0
A017811
Binomial coefficients C(95,n).
Original entry on oeis.org
1, 95, 4465, 138415, 3183545, 57940519, 869107785, 11050084695, 121550931645, 1174992339235, 10104934117421, 78083581816435, 546585072715045, 3489735464257595, 20439879147794485, 110375347398090219, 551876736990451095
Offset: 0
A017812
Binomial coefficients C(96,n).
Original entry on oeis.org
1, 96, 4560, 142880, 3321960, 61124064, 927048304, 11919192480, 132601016340, 1296543270880, 11279926456656, 88188515933856, 624668654531480, 4036320536972640, 23929614612052080, 130815226545884704, 662252084388541314, 3116480397122547360
Offset: 0
A017813
Binomial coefficients C(97,n).
Original entry on oeis.org
1, 97, 4656, 147440, 3464840, 64446024, 988172368, 12846240784, 144520208820, 1429144287220, 12576469727536, 99468442390512, 712857170465336, 4660989191504120, 27965935149024720, 154744841157936784, 793067310934426018, 3778732481511088674
Offset: 0
A017814
Binomial coefficients C(98,n).
Original entry on oeis.org
1, 98, 4753, 152096, 3612280, 67910864, 1052618392, 13834413152, 157366449604, 1573664496040, 14005614014756, 112044912118048, 812325612855848, 5373846361969456, 32626924340528840, 182710776306961504, 947812152092362802, 4571799792445514692
Offset: 0
A017815
Binomial coefficients C(99,n).
Original entry on oeis.org
1, 99, 4851, 156849, 3764376, 71523144, 1120529256, 14887031544, 171200862756, 1731030945644, 15579278510796, 126050526132804, 924370524973896, 6186171974825304, 38000770702498296, 215337700647490344, 1130522928399324306, 5519611944537877494
Offset: 0
A010956
Binomial coefficient C(40,n).
Original entry on oeis.org
1, 40, 780, 9880, 91390, 658008, 3838380, 18643560, 76904685, 273438880, 847660528, 2311801440, 5586853480, 12033222880, 23206929840, 40225345056, 62852101650, 88732378800, 113380261800, 131282408400, 137846528820, 131282408400, 113380261800
Offset: 0
A017766
Binomial coefficients C(50,n).
Original entry on oeis.org
1, 50, 1225, 19600, 230300, 2118760, 15890700, 99884400, 536878650, 2505433700, 10272278170, 37353738800, 121399651100, 354860518600, 937845656300, 2250829575120, 4923689695575, 9847379391150, 18053528883775, 30405943383200, 47129212243960
Offset: 0
-
[Binomial(50,n): n in [0..50]]; // G. C. Greubel, Nov 13 2018
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seq(binomial(50,n), n=0..50); # Nathaniel Johnston, Jun 24 2011
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Binomial[50,Range[0,50]] (* Harvey P. Dale, Sep 25 2014 *)
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vector(50, n, n--; binomial(50,n)) \\ G. C. Greubel, Nov 13 2018
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[binomial(50, n) for n in range(51)] # Zerinvary Lajos, May 21 2009
A017769
Binomial coefficients C(53,n).
Original entry on oeis.org
1, 53, 1378, 23426, 292825, 2869685, 22957480, 154143080, 886322710, 4431613550, 19499099620, 76223753060, 266783135710, 841392966470, 2403979904200, 6250347750920, 14844575908435, 32308782859535, 64617565719070, 119032357903550, 202355008436035
Offset: 0
-
[Binomial(53,n): n in [0..53]]; // G. C. Greubel, Nov 13 2018
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seq(binomial(53,n), n=0..53); # Nathaniel Johnston, Jun 24 2011
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With[{k = 53}, Array[Binomial[k, #] &, k + 1, 0]] (* Michael De Vlieger, Jul 06 2018 *)
With[{nmax = 53}, CoefficientList[Series[Hypergeometric1F1[-53, 1, -x], {x, 0, nmax}], x]*Range[0, nmax]!] (* G. C. Greubel, Nov 13 2018 *)
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vector(53, n, n--; binomial(53,n)) \\ G. C. Greubel, Nov 13 2018
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[binomial(53, n) for n in range(54)] # Zerinvary Lajos, May 23 2009
A010927
Binomial coefficient C(11,n).
Original entry on oeis.org
1, 11, 55, 165, 330, 462, 462, 330, 165, 55, 11, 1
Offset: 0
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[Binomial(11, n): n in [0..11]]; // Vincenzo Librandi, Jun 12 2013
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seq(binomial(11,n), n=0..11); # Nathaniel Johnston, Jun 23 2011
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q = 11; Join[{a = 1}, Table[a = (q - n)*a/(n + 1), {n, 0, q - 1}]] (* Vladimir Joseph Stephan Orlovsky, Jul 09 2011 *)
Binomial[11,Range[0,11]] (* Harvey P. Dale, Jan 01 2023 *)
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[binomial(11,m) for m in range(12)] # Zerinvary Lajos, Apr 21 2009
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