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Topic
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Date
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0. Summary of recent research results 2008
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2008/03/26
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1.1. Fung and Williams' range of complex cubic fields revisited
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1.1.1. All complex quadratic fields -100000 < d < 0
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2006/05/03
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1.2. Selected quadruplets of complex cubic fields
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1.2.2. The complex quadratic base field d= -4027
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1989/10
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1.2.17. The complex quadratic base field d= -21668
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1989/11
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1.2.78. The complex quadratic base field d= -50739
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2007/07/31
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1.2.210. The complex quadratic base field d= -124363
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2003/05/31
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1.2.268. The complex quadratic base field d= -159208
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2003/06/19
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1.2.463. The complex quadratic base field d= -262744
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2005/12/22
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2.1. Ennola and Turunen's classic range of totally real cubic fields
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2.1.1. All totally real cubic fields 0 < d < 100000
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2007/08/04
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2.1.2. All totally real cubic fields 100000 < d < 200000
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2007/08/05
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2.1.3. All totally real cubic fields 200000 < d < 300000
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2007/08/06
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2.1.4. All totally real cubic fields 300000 < d < 400000
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2007/08/07
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2.1.5. All totally real cubic fields 400000 < d < 500000
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2007/08/13
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Breaking through beyond Ennola and Turunen's domain
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2.1.6. All totally real cubic fields 500000 < d < 600000
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2007/08/15
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2.1.7. All totally real cubic fields 600000 < d < 700000
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2009/11/09
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2.1.8. All totally real cubic fields 700000 < d < 800000
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2009/11/11
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2.1.9. All totally real cubic fields 800000 < d < 900000
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2009/11/26
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2.1.10. All totally real cubic fields 900000 < d < 1000000
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2009/12/11
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2.2. Selected quadruplets of totally real cubic fields
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2.2.21. The real quadratic base field d= 214712
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2006/01/28
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2.2.58. The real quadratic base field d= 494236
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2008/02/05
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2.2.66. The real quadratic base field d= 540365
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2008/01/18
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2.2.94. The real quadratic base field d= 710652
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2009/11/10
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