Table 13 Algebraical attractor definitions

${\mathrm{sca}}_1$, ${\mathrm{sra}}_2$, ${\mathrm{sra}}_4$, ${\mathrm{sra}}_9$, $log({\mathrm{sra}}_{10})$

$\mathrm{ay}={\mathrm{a}}_0/-{\mathrm{a}}_1$

${\mathrm{sca}}_8$, ${\mathrm{sca}}_{10}$

$\mathrm{ay}=({\mathrm{b}}_0+{\mathrm{b}}_2)/-{\mathrm{b}}_1$

${\mathrm{sca}}_2$, ${\mathrm{sra}}_3$

$\mathrm{ay}={\mathrm{c}}_0/-{\mathrm{c}}_1$

${\mathrm{sca}}_5$, ${\mathrm{sca}}_6$, ${\mathrm{sca}}_9$

$\mathrm{ay}=({\mathrm{d}}_0+{\mathrm{d}}_4)/-{\mathrm{d}}_1$

${\mathrm{sra}}_8$

$\mathrm{ay}={\mathrm{e}}_0/-{\mathrm{e}}_1$

${\mathrm{sca}}_7$, ${\mathrm{sra}}_5$

$\mathrm{ay}=({\mathrm{f}}_0+{\mathrm{f}}_5)/-{\mathrm{f}}_1$

${\mathrm{sra}}_1$, ${\mathrm{sra}}_6$

$\mathrm{ay}={\mathrm{g}}_0/-{\mathrm{g}}_1$

${\mathrm{sca}}_3$

$\mathrm{ay}={\mathrm{h}}_0/-{\mathrm{h}}_1$

${\mathrm{sca}}_4$, ${\mathrm{sra}}_7$

$\mathrm{ay}=({\mathrm{i}}_0+{\mathrm{i}}_3)/-{\mathrm{i}}_1$ or $={\mathrm{i}}_0/-{\mathrm{i}}_1$