History of Minimal polynomials of the Salem numbers less than 1.3

 Title: Minimal polynomials of the Salem numbers less than 1.3-Definition: A HREF{Salem_numbers_less_than_1_3}[Salem number] is an algebraic integer-  $\tau>1$ whose other conjugates have absolute value at most $1$, with at least one-  on the unit circle CITE{Wiki}. The table stores the minimal polynomial $m_a(x)\in\mathbb{Z}[x]$-  of the Salem numbers $\tau<1.3$ listed here. This polynomial is monic and reciprocal-  of even degree $d$, so it is determined by the coefficients $a=(a_0,\ldots,a_{d/2})$-  of $x^d,\ldots,x^{d/2}$, which index the rows.+Definition: A Salem number is an algebraic integer $\tau>1$ whose other conjugates+  have absolute value at most $1$, with at least one on the unit circle CITE{Wiki}.+  The table stores the minimal polynomial $m_a(x)\in\mathbb{Z}[x]$ of the Salem numbers+  $\tau<1.3$ listed here. Parameters:   coefficients:

 Comments:   comment-order: Rows are ordered by increasing Salem root $\tau$. The coefficient-    tuple $a$ is the same index used in HREF{Salem_numbers_less_than_1_3}[Salem numbers-    less than $1.3$], where the corresponding root $\tau$ is given to $100$ digits.+    tuple $a=(a_0,\ldots,a_{d/2})$ gives the coefficients of $x^d,\ldots,x^{d/2}$+    in the monic reciprocal polynomial, as in Formula CITE{formula-reciprocal}. The+    same tuple indexes the corresponding root in HREF{Salem_numbers_less_than_1_3}[Salem+    numbers less than $1.3$], where $\tau$ is given to $100$ digits. Formulas:   formula-reciprocal: For coefficients $a_0,a_1,\ldots,a_{d/2}$, the polynomial is