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*The rank, regulator and analytic order of Ш are not known for all curves in the database; curves for which these are unknown will not appear in searches specifying one of these quantities.

Results (8 matches)

49152.1-b2 $$\Q(\sqrt{-3})$$ 49152.1 49152.1-b $$\bigl[0$$ , $$-a + 1$$ , $$0$$ , $$3 a$$ , $$3\bigr]$$
49152.1-k2 $$\Q(\sqrt{-3})$$ 49152.1 49152.1-k $$\bigl[0$$ , $$a$$ , $$0$$ , $$-13 a + 13$$ , $$-11\bigr]$$
49152.1-o2 $$\Q(\sqrt{-3})$$ 49152.1 49152.1-o $$\bigl[0$$ , $$1$$ , $$0$$ , $$-13$$ , $$11\bigr]$$
49152.1-v2 $$\Q(\sqrt{-3})$$ 49152.1 49152.1-v $$\bigl[0$$ , $$1$$ , $$0$$ , $$-3$$ , $$-3\bigr]$$
147456.1-o2 $$\Q(\sqrt{-3})$$ 147456.1 147456.1-o $$\bigl[0$$ , $$-a - 1$$ , $$0$$ , $$a + 40$$ , $$-106 a + 33\bigr]$$
147456.1-r2 $$\Q(\sqrt{-3})$$ 147456.1 147456.1-r $$\bigl[0$$ , $$a + 1$$ , $$0$$ , $$-9 a$$ , $$-18 a + 9\bigr]$$
147456.1-be2 $$\Q(\sqrt{-3})$$ 147456.1 147456.1-be $$\bigl[0$$ , $$a + 1$$ , $$0$$ , $$a + 40$$ , $$106 a - 33\bigr]$$
147456.1-bh2 $$\Q(\sqrt{-3})$$ 147456.1 147456.1-bh $$\bigl[0$$ , $$-a - 1$$ , $$0$$ , $$11 a - 10$$ , $$8 a + 1\bigr]$$