A011001 -id:A011001 - cp's OEIS frontend

A017790 Binomial coefficients C(74,n).

1, 74, 2701, 64824, 1150626, 16108764, 185250786, 1799579064, 15071474661, 110524147514, 718406958841, 4179822305984, 21944067106416, 104656320045984, 456002537343216, 1824010149372864, 6726037425812436, 22947657099830664, 72667580816130436

Offset: 0

N. J. A. Sloane

Row 74 of A007318.

Nathaniel Johnston, Table of n, a(n) for n = 0..74 (full sequence)

Cf. A010926-A011001, A017765-A017789, A017791-A017816.

List([0..74], n -> Binomial(74,n)); # G. C. Greubel, Nov 15 2018

[Binomial(74,n): n in [0..74]]; // G. C. Greubel, Nov 15 2018

seq(binomial(74,n), n=0..74); # Nathaniel Johnston, Jun 24 2011

Binomial[74, Range[0,74]] (* G. C. Greubel, Nov 15 2018 *)

vector(74, n, n--; binomial(74,n)) \\ G. C. Greubel, Nov 15 2018

[binomial(74, n) for n in range(17)] # Zerinvary Lajos, May 28 2009

From G. C. Greubel, Nov 15 2018: (Start)
G.f.: (1+x)^74.
E.g.f.: 1F1(-74; 1; -x), where 1F1 is the confluent hypergeometric function. (End)

A017791 Binomial coefficients C(75,n).

Original entry on oeis.org

1, 75, 2775, 67525, 1215450, 17259390, 201359550, 1984829850, 16871053725, 125595622175, 828931106355, 4898229264825, 26123889412400, 126600387152400, 560658857389200, 2280012686716080, 8550047575185300, 29673694525643100, 95615237915961100

Offset: 0

N. J. A. Sloane

Row 75 of A007318.

Nathaniel Johnston, Table of n, a(n) for n = 0..75 (full sequence)

Cf. A010926-A011001, A017765-A017790, A017792-A017816.

List([0..75], n -> Binomial(75,n)); # G. C. Greubel, Nov 15 2018

[Binomial(75,n): n in [0..75]]; // G. C. Greubel, Nov 15 2018

seq(binomial(75,n), n=0..75); # Nathaniel Johnston, Jun 24 2011

Binomial[75, Range[0,75]] (* G. C. Greubel, Nov 15 2018 *)

vector(75, n, n--; binomial(75,n)) \\ G. C. Greubel, Nov 15 2018

[binomial(75, n) for n in range(17)] # Zerinvary Lajos, May 28 2009

From G. C. Greubel, Nov 15 2018: (Start)
G.f.: (1+x)^75.
E.g.f.: 1F1(-75; 1; -x), where 1F1 is the confluent hypergeometric function. (End)

A017792 Binomial coefficients C(76,n).

Original entry on oeis.org

1, 76, 2850, 70300, 1282975, 18474840, 218618940, 2186189400, 18855883575, 142466675900, 954526728530, 5727160371180, 31022118677225, 152724276564800, 687259244541600, 2840671544105280, 10830060261901380, 38223742100828400, 125288932441604200

Offset: 0

N. J. A. Sloane

Row 76 of Pascal's triangle (A007318).

Nathaniel Johnston, Table of n, a(n) for n = 0..76 (full sequence)

Cf. A010926-A011001, A017765-A017791, A017793-A017816.

List([0..76], n -> Binomial(76,n)); # G. C. Greubel, Nov 15 2018

[Binomial(76,n): n in [0..76]]; // G. C. Greubel, Nov 15 2018

seq(binomial(76,n), n=0..76); # Nathaniel Johnston, Jun 24 2011

Binomial[76, Range[0, 18]] (* Alonso del Arte, Dec 01 2017 *)

PARI
```
Vec((x+1)^76) \\ Iain Fox, Dec 01 2017
```

vector(76, n, n--; binomial(76,n)) \\ G. C. Greubel, Nov 15 2018

[binomial(76, n) for n in range(17)] # Zerinvary Lajos, May 28 2009

G.f.: (x+1)^76.

E.g.f.: 1F1(-74; 1; -x), where 1F1 is the confluent hypergeometric function. - G. C. Greubel, Nov 15 2018

A017793 Binomial coefficients C(77, n).

Original entry on oeis.org

1, 77, 2926, 73150, 1353275, 19757815, 237093780, 2404808340, 21042072975, 161322559475, 1096993404430, 6681687099710, 36749279048405, 183746395242025, 839983521106400, 3527930788646880, 13670731806006660, 49053802362729780, 163512674542432600

Offset: 0

N. J. A. Sloane

Row 77 of A007318.

Nathaniel Johnston, Table of n, a(n) for n = 0..77 (full sequence)

Cf. A010926-A011001, A017765-A017792, A017794-A017816.

List([0..77], n -> Binomial(77,n)); # G. C. Greubel, Nov 15 2018

[Binomial(77,n): n in [0..77]]; // G. C. Greubel, Nov 15 2018

seq(binomial(77,n), n=0..77); # Nathaniel Johnston, Jun 24 2011

Binomial[77, Range[0, 20]] (* Alonso del Arte, Nov 19 2017 *)

PARI
```
Vec((x+1)^77) \\ Iain Fox, Nov 20 2017
```

vector(77, n, n--; binomial(77,n)) \\ G. C. Greubel, Nov 15 2018

[binomial(77, n) for n in range(17)] # Zerinvary Lajos, May 28 2009

G.f.: (x + 1)^77. - Iain Fox, Nov 20 2017

E.g.f.: 1F1(-77; 1; -x), where 1F1 is the confluent hypergeometric function. - G. C. Greubel, Nov 15 2018

A017794 Binomial coefficients C(78,n).

Original entry on oeis.org

1, 78, 3003, 76076, 1426425, 21111090, 256851595, 2641902120, 23446881315, 182364632450, 1258315963905, 7778680504140, 43430966148115, 220495674290430, 1023729916348425, 4367914309753280, 17198662594653540, 62724534168736440, 212566476905162380

Offset: 0

N. J. A. Sloane

Row 78 of A007318.

Nathaniel Johnston, Table of n, a(n) for n = 0..78 (full sequence)

Cf. A010926-A011001, A017765-A017793, A017795-A017816.

List([0..78], n -> Binomial(78,n)); # G. C. Greubel, Nov 15 2018

[Binomial(78,n): n in [0..78]]; // G. C. Greubel, Nov 15 2018

seq(binomial(78,n), n=0..78); # Nathaniel Johnston, Jun 24 2011

Binomial[78,Range[0,30]] (* Harvey P. Dale, Feb 01 2013 *)

vector(78, n, n--; binomial(78,n)) \\ G. C. Greubel, Nov 15 2018

[binomial(78, n) for n in range(17)] # Zerinvary Lajos, May 29 2009

From G. C. Greubel, Nov 15 2018: (Start)
G.f.: (1+x)^78.
E.g.f.: 1F1(-78; 1; -x), where 1F1 is the confluent hypergeometric function. (End)

A017795 Binomial coefficients C(79,n).

Original entry on oeis.org

1, 79, 3081, 79079, 1502501, 22537515, 277962685, 2898753715, 26088783435, 205811513765, 1440680596355, 9036996468045, 51209646652255, 263926640438545, 1244225590638855, 5391644226101705, 21566576904406820, 79923196763389980, 275291011073898820

Offset: 0

N. J. A. Sloane

Row 79 of A007318.

Nathaniel Johnston, Table of n, a(n) for n = 0..79 (full sequence)

Cf. A010926-A011001, A017765-A017794, A017796-A017816.

List([0..79], n -> Binomial(79,n)); # G. C. Greubel, Nov 15 2018

[Binomial(79,n): n in [0..79]]; // G. C. Greubel, Nov 15 2018

seq(binomial(79,n), n=0..79); # Nathaniel Johnston, Jun 24 2011

Binomial[79,Range[0,79]] (* Harvey P. Dale, Jul 06 2017 *)

vector(79, n, n--; binomial(79,n)) \\ G. C. Greubel, Nov 15 2018

[binomial(79, n) for n in range(17)] # Zerinvary Lajos, May 29 2009

From G. C. Greubel, Nov 15 2018: (Start)
G.f.: (1+x)^79.
E.g.f.: 1F1(-79; 1; -x), where 1F1 is the confluent hypergeometric function. (End)

A017796 Binomial coefficients C(80,n).

Original entry on oeis.org

1, 80, 3160, 82160, 1581580, 24040016, 300500200, 3176716400, 28987537150, 231900297200, 1646492110120, 10477677064400, 60246643120300, 315136287090800, 1508152231077400, 6635869816740560, 26958221130508525, 101489773667796800

Offset: 0

N. J. A. Sloane

Row 80 of A007318.

Nathaniel Johnston, Table of n, a(n) for n = 0..80 (full sequence)

Cf. A010926-A011001, A017765-A017795, A017797-A017816.

List([0..80], n -> Binomial(80,n)); # G. C. Greubel, Nov 15 2018

[Binomial(80,n): n in [0..80]]; // G. C. Greubel, Nov 15 2018

seq(binomial(80,n), n=0..80); # Nathaniel Johnston, Jun 24 2011

Binomial[80,Range[0,20]] (* Harvey P. Dale, Aug 11 2012 *)

vector(80, n, n--; binomial(80,n)) \\ G. C. Greubel, Nov 15 2018

[binomial(80, n) for n in range(16)] # Zerinvary Lajos, May 29 2009

From G. C. Greubel, Nov 15 2018: (Start)
G.f.: (1+x)^80.
E.g.f.: 1F1(-80; 1; -x), where 1F1 is the confluent hypergeometric function. (End)

A017797 Binomial coefficients C(81,n).

Original entry on oeis.org

1, 81, 3240, 85320, 1663740, 25621596, 324540216, 3477216600, 32164253550, 260887834350, 1878392407320, 12124169174520, 70724320184700, 375382930211100, 1823288518168200, 8144022047817960, 33594090947249085, 128447994798305325, 456703981505085600

Offset: 0

N. J. A. Sloane

Row 81 of A007318.

Nathaniel Johnston, Table of n, a(n) for n = 0..81 (full sequence)

Cf. A010926-A011001, A017765-A017796, A017798-A017816.

List([0..81], n -> Binomial(81,n)); # G. C. Greubel, Nov 15 2018

[Binomial(81,n): n in [0..81]]; // G. C. Greubel, Nov 15 2018

seq(binomial(81,n), n=0..81); # Nathaniel Johnston, Jun 24 2011

Binomial[81, Range[0,81]] (* G. C. Greubel, Nov 15 2018 *)

vector(81, n, n--; binomial(81,n)) \\ G. C. Greubel, Nov 15 2018

[binomial(81, n) for n in range(16)] # Zerinvary Lajos, May 29 2009

From G. C. Greubel, Nov 15 2018: (Start)
G.f.: (1+x)^81.
E.g.f.: 1F1(-81; 1; -x), where 1F1 is the confluent hypergeometric function. (End)

A017798 Binomial coefficients C(82,n).

Original entry on oeis.org

1, 82, 3321, 88560, 1749060, 27285336, 350161812, 3801756816, 35641470150, 293052087900, 2139280241670, 14002561581840, 82848489359220, 446107250395800, 2198671448379300, 9967310565986160, 41738112995067045, 162042085745554410, 585151976303390925

Offset: 0

N. J. A. Sloane

Row 82 of A007318.

Nathaniel Johnston, Table of n, a(n) for n = 0..82 (full sequence)

Cf. A010926-A011001, A017765-A017797, A017799-A017816.

seq(binomial(82,n), n=0..82); # Nathaniel Johnston, Jun 24 2011

Binomial[82,Range[0,82]] (* Harvey P. Dale, Mar 24 2013 *)

[binomial(82, n) for n in range(16)] # Zerinvary Lajos, May 29 2009

A017799 Binomial coefficients C(83,n).

Original entry on oeis.org

1, 83, 3403, 91881, 1837620, 29034396, 377447148, 4151918628, 39443226966, 328693558050, 2432332329570, 16141841823510, 96851050941060, 528955739755020, 2644778698775100, 12165982014365460, 51705423561053205, 203780198740621455, 747194062048945335

Offset: 0

N. J. A. Sloane

Row 83 of A007318.

Nathaniel Johnston, Table of n, a(n) for n = 0..83 (full sequence)

Cf. A010926-A011001, A017765-A017798, A017800-A017816.

seq(binomial(83,n), n=0..83); # Nathaniel Johnston, Jun 24 2011

[binomial(83, n) for n in range(16)] # Zerinvary Lajos, May 29 2009

cp's OEIS Frontend

A017790 Binomial coefficients C(74,n).

Views

Author

Keywords

Comments

Links

Crossrefs

Programs

GAP

Magma

Maple

Mathematica

PARI

Sage

Formula

A017791 Binomial coefficients C(75,n).

Views

Author

Keywords

Comments

Links

Crossrefs

Programs

GAP

Magma

Maple

Mathematica

PARI

Sage

Formula

A017792 Binomial coefficients C(76,n).

Views

Author

Keywords

Comments

Links

Crossrefs

Programs

GAP

Magma

Maple

Mathematica

PARI

PARI

Sage

Formula

A017793 Binomial coefficients C(77, n).

Views

Author

Keywords

Comments

Links

Crossrefs

Programs

GAP

Magma

Maple

Mathematica

PARI

PARI

Sage

Formula

A017794 Binomial coefficients C(78,n).

Views

Author

Keywords

Comments

Links

Crossrefs

Programs

GAP

Magma

Maple

Mathematica

PARI

Sage

Formula

A017795 Binomial coefficients C(79,n).

Views