A179163 -id:A179163 - cp's OEIS frontend

A179168 Numbers n such that Mordell's equation y^2 = x^3 - n has exactly 8 integral solutions.

116, 307, 508, 516, 639, 964, 1192, 1208, 1588, 1607, 1692, 1719, 2036, 2548, 2575, 2708, 2888, 3231, 3376, 3623, 4598, 4743, 5319, 5508, 5823, 5872, 5887, 6012, 6400, 6551, 6691, 6823, 6911, 7375, 7600, 7740, 7900, 7975, 9127, 9408, 9455

Offset: 1

Artur Jasinski, Jun 30 2010

nonn

J. Gebel, Integer points on Mordell curves [Cached copy, after the original web site tnt.math.se.tmu.ac.jp was shut down in 2017]

Cf. A081120, A081121, A179163-A179175.

Edited by Ray Chandler, Jul 11 2010

A179169 Numbers n such that Mordell's equation y^2 = x^3 - n has exactly 10 integral solutions.

Original entry on oeis.org

828, 944, 980, 1724, 2188, 3051, 3471, 3952, 3967, 4031, 4080, 5095, 5296, 5975, 6908, 7100, 7424, 7516, 7775, 8623

Offset: 1

Artur Jasinski, Jun 30 2010

J. Gebel, Integer points on Mordell curves [Cached copy, after the original web site tnt.math.se.tmu.ac.jp was shut down in 2017]

Cf. A081120, A081121, A179163-A179175.

Edited by Ray Chandler, Jul 11 2010

A179170 Numbers n such that Mordell's equation y^2 = x^3 - n has exactly 12 integral solutions.

Original entry on oeis.org

496, 648, 676, 999, 1071, 1712, 1999, 2071, 3332, 4087, 4220, 5543, 6236, 6479, 8712, 9967

Offset: 1

Artur Jasinski, Jun 30 2010

J. Gebel, Integer points on Mordell curves [Cached copy, after the original web site tnt.math.se.tmu.ac.jp was shut down in 2017]

Cf. A081120, A081121, A179163-A179175.

Edited by Ray Chandler, Jul 11 2010

A179171 Numbers n such that Mordell's equation y^2 = x^3 - n has exactly 14 integral solutions.

Original entry on oeis.org

207, 368, 775, 847, 1727, 4799, 7804, 8532, 9559

Offset: 1

Artur Jasinski, Jun 30 2010

J. Gebel, Integer points on Mordell curves [Cached copy, after the original web site tnt.math.se.tmu.ac.jp was shut down in 2017]

Cf. A081120, A081121, A179163-A179175.

Edited by Ray Chandler, Jul 11 2010

A179172 Numbers n such that Mordell's equation y^2 = x^3 - n has exactly 16 integral solutions.

Original entry on oeis.org

503, 1439

Offset: 1

Artur Jasinski, Jun 30 2010

J. Gebel, Integer points on Mordell curves [Cached copy, after the original web site tnt.math.se.tmu.ac.jp was shut down in 2017]

Cf. A081120, A081121, A179163-A179175.

Edited by Ray Chandler, Jul 11 2010

A179173 Numbers n such that Mordell's equation y^2 = x^3 - n has exactly 18 integral solutions.

Original entry on oeis.org

431, 9748

Offset: 1

Artur Jasinski, Jun 30 2010

J. Gebel, Integer points on Mordell curves [Cached copy, after the original web site tnt.math.se.tmu.ac.jp was shut down in 2017]

Cf. A081120, A081121, A179163-A179175.

Edited by Ray Chandler, Jul 11 2010

cp's OEIS Frontend

A179168 Numbers n such that Mordell's equation y^2 = x^3 - n has exactly 8 integral solutions.

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A179169 Numbers n such that Mordell's equation y^2 = x^3 - n has exactly 10 integral solutions.

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A179170 Numbers n such that Mordell's equation y^2 = x^3 - n has exactly 12 integral solutions.

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A179171 Numbers n such that Mordell's equation y^2 = x^3 - n has exactly 14 integral solutions.

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Author

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Links

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Extensions

A179172 Numbers n such that Mordell's equation y^2 = x^3 - n has exactly 16 integral solutions.

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Author

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Extensions

A179173 Numbers n such that Mordell's equation y^2 = x^3 - n has exactly 18 integral solutions.

Views

Author

Keywords

Links

Crossrefs

Extensions