History of $x$-coordinates of the torsion points of elliptic curves over $\mathbb{Q}$

 Title: $x$-coordinates of the torsion points of elliptic curves over $\mathbb{Q}$-Definition: 'Let $E/\mathbb{Q}$ be the elliptic curve whose reduced global minimal-  Weierstrass model is recovered from $(c_4,c_6)$ using the convention of HREF{Division_polynomials_psi_n_of_elliptic_curves_over_mathbb_Q}[the-  division-polynomial table]. The entry is the $x$-coordinate $x(P)$ of a point $P\in-  E[n]\setminus\{O\}$: the root numbered $k$ of the division polynomial $F_{E,n}(x)$,-  whose roots are exactly those $x$-coordinates.'+Definition: 'Let $E/\mathbb{Q}$ be the elliptic curve with reduced global minimal+  Weierstrass model recovered from $(c_4,c_6)$. The entry is the $x$-coordinate $x(P)$+  of a point $P\in E[n]\setminus\{O\}$: the root numbered $k$ of the division polynomial+  $F_{E,n}(x)$, whose roots are exactly those $x$-coordinates.' Parameters:   N:

 Comments:   comment-model: The reduced global minimal model is the one used by Sage's Cremona-    database CITE{SageCremona}, and matches the curve convention in HREF{Division_polynomials_psi_n_of_elliptic_curves_over_mathbb_Q}[the-    division-polynomial table]. Entry comments give Cremona labels.+    database CITE{SageCremona}. The recovery from $(c_4,c_6)$ uses the curve convention+    in HREF{Division_polynomials_psi_n_of_elliptic_curves_over_mathbb_Q}[the division-polynomial+    table]. Entry comments give Cremona labels.   comment-root-order: For fixed $(N,c_4,c_6,n)$, roots are ordered by increasing real     part and then by increasing imaginary part.