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History of Regulators of elliptic curves over $\mathbb{Q}$ of rank $1$

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compare when who what
2026-08-13 22:06 bmatschke how well the digits are known: assumed-bound (interval widened by a hand-chosen 4 ulps (blur_real_interval)) current
2026-08-09 09:14 flattening entries rewritten as records with named parameters
2026-08-09 08:34 data-repository import the current state of the data repository reviewed
2021-05-07 17:53 bmatschke from the data repository, 42a87287
2021-05-06 19:37 bmatschke from the data repository, 912148f2
2021-05-06 19:31 bmatschke from the data repository, 27521912
2021-05-06 19:25 bmatschke from the data repository, 0421c067
2021-05-06 19:19 bmatschke from the data repository, 4f2965b6
2021-05-06 19:14 bmatschke from the data repository, 8278df03

What changed between 2021-05-06 19:25 and 2021-05-06 19:31

from line 7 (17 lines, 2 fewer than before) @@ -7,19 +7,17 @@
 Parameters:   N:-    title: conductor of $E$+    title: conductor     type: Z   c4:     display: $c_4$-    title: invariant $c_4$ of a minimal model of $E$+    title: $c_4$ invariant of a minimal model     type: Z   c6:     display: $c_6$-    title: invariant $c_6$ of a minimal model of $E$+    title: $c_6$ invariant of a minimal model     type: Z Comments:   comment-redundancy-of-N: The conductor $N$ can be deduced from $c_4$ and $c_6$.     We display it for convenience.-  comment-E-from-c4c6: 'A model of $E/\mathbb{Q}$ is given by $E: y^2 = x^3 - 27 c_4-    x - 54 c_6$.' Formulas:   formula-height-pairing-matrix: For an elliptic curve $E$ over a number field $K$,  $\text{Reg}(E/K) 

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