CSDF, Colour Spectrum Diagram of Flavour

Quark

$I_3\left(q_{\text{RGB}}\right)$

$t\mathrm{,}\frac{+5}{2}$

$I_3\left(t_{\text{R}}\mathrm{,}{t}_{\text{G}}\mathrm{,}{t}_{\text{B}}\right)$

$\left(\frac{+41}{6}\text{,}\frac{+44}{6}\text{,}\frac{+50}{6}\right)$

$c\mathrm{,}\frac{+3}{2}$

$I_3\left(c_{\text{R}}\mathrm{,}{c}_{\text{G}}\mathrm{,}{c}_{\text{B}}\right)$

$\left(\frac{+23}{6}\text{,}\frac{+26}{6}\text{,}\frac{+32}{6}\right)$

$u\mathrm{,}\frac{+1}{2}$

$I_3\left(u_{\text{R}}\mathrm{,}{u}_{\text{G}}\mathrm{,}{u}_{\text{B}}\right)$

$\left(\frac{+5}{6}\text{,}\frac{+8}{6}\text{,}\frac{+14}{6}\right)$

$d\mathrm{,}\frac{-1}{2}$

$I_3\left(d_{\text{R}}\mathrm{,}{d}_{\text{G}}\mathrm{,}{d}_{\text{B}}\right)$

$\left(\frac{-13}{6}\text{,}\frac{-10}{6}\text{,}\frac{-4}{6}\right)$

$s\mathrm{,}\frac{-3}{2}$

$I_3\left(s_{\text{R}}\mathrm{,}{s}_{\text{G}}\mathrm{,}{s}_{\text{B}}\right)$

$\left(\frac{-31}{6}\text{,}\frac{-28}{6}\text{,}\frac{-22}{6}\right)$

$b\mathrm{,}\frac{-5}{2}$

$I_3\left(b_{\text{R}}\mathrm{,}{b}_{\text{G}}\mathrm{,}{b}_{\text{B}}\right)$

$\left(\frac{-49}{6}\text{,}\frac{-46}{6}\text{,}\frac{-40}{6}\right)$

Anti-Quark

$I_3\left({\overline{q}}_{\text{<mover accent="true"> R <mo> ¯ </mo> </mover> <mover accent="true"> G <mo> ¯ </mo> </mover> <mover accent="true"> B <mo> ¯ </mo> </mover>}}\right)$

$\overline{t}\mathrm{,}\frac{-5}{2}$

$I_3\left({\overline{t}}_{\text{<mover accent="true"> R <mo> ¯ </mo> </mover>}},{\overline{t}}_{\text{<mover accent="true"> G <mo> ¯ </mo> </mover>}},{\overline{t}}_{\text{<mover accent="true"> B <mo> ¯ </mo> </mover>}}\right)$

$\left(\frac{-41}{6}\text{,}\frac{-44}{6}\text{,}\frac{-50}{6}\right)$

$\overline{c}\mathrm{,}\frac{-3}{2}$

$I_3\left({\overline{c}}_{\text{<mover accent="true"> R <mo> ¯ </mo> </mover>}},{\overline{c}}_{\text{<mover accent="true"> G <mo> ¯ </mo> </mover>}},{\overline{c}}_{\text{<mover accent="true"> B <mo> ¯ </mo> </mover>}}\right)$

$\left(\frac{-23}{6}\text{,}\frac{-26}{6}\text{,}\frac{-32}{6}\right)$

$\overline{u}\mathrm{,}\frac{-1}{2}$

$I_3\left({\overline{u}}_{\text{<mover accent="true"> R <mo> ¯ </mo> </mover>}},{\overline{u}}_{\text{<mover accent="true"> G <mo> ¯ </mo> </mover>}},{\overline{u}}_{\text{<mover accent="true"> B <mo> ¯ </mo> </mover>}}\right)$

$\left(\frac{-5}{6}\text{,}\frac{-8}{6}\text{,}\frac{-14}{6}\right)$

$\overline{d}\mathrm{,}\frac{+1}{2}$

$I_3\left({\overline{d}}_{\text{<mover accent="true"> R <mo> ¯ </mo> </mover>}},{\overline{d}}_{\text{<mover accent="true"> G <mo> ¯ </mo> </mover>}},{\overline{d}}_{\text{<mover accent="true"> B <mo> ¯ </mo> </mover>}}\right)$

$\left(\frac{+13}{6}\text{,}\frac{+10}{6}\text{,}\frac{+4}{6}\right)$

$\overline{s}\mathrm{,}\frac{+3}{2}$

$I_3\left({\overline{s}}_{\text{<mover accent="true"> R <mo> ¯ </mo> </mover>}},{\overline{s}}_{\text{<mover accent="true"> G <mo> ¯ </mo> </mover>}},{\overline{s}}_{\text{<mover accent="true"> B <mo> ¯ </mo> </mover>}}\right)$

$\left(\frac{+31}{6}\text{,}\frac{+28}{6}\text{,}\frac{+22}{6}\right)$

$\overline{b}\mathrm{,}\frac{+5}{2}$

$I_3\left({\overline{b}}_{\text{<mover accent="true"> R <mo> ¯ </mo> </mover>}},{\overline{b}}_{\text{<mover accent="true"> G <mo> ¯ </mo> </mover>}},{\overline{b}}_{\text{<mover accent="true"> B <mo> ¯ </mo> </mover>}}\right)$

$\left(\frac{+49}{6}\text{,}\frac{+46}{6}\text{,}\frac{+40}{6}\right)$

$\begin{array}{l}\begin{array}{ccc}\nwarrow & \uparrow & \nearrow \end{array}\\ \begin{array}{ccc}|& |& |\end{array}\\ \begin{array}{ccc}|& |& |\end{array}\\ \begin{array}{ccc}\swarrow & \downarrow & \searrow \end{array}\end{array}$

$\begin{array}{l}\begin{array}{ccc}\nwarrow & \uparrow & \nearrow \end{array}\\ \begin{array}{ccc}|& |& |\end{array}\\ \begin{array}{ccc}|& |& |\end{array}\\ \begin{array}{ccc}\swarrow & \downarrow & \searrow \end{array}\end{array}$

$\begin{array}{l}\begin{array}{ccc}\nwarrow & \uparrow & \nearrow \end{array}\\ \begin{array}{ccc}|& |& |\end{array}\\ \begin{array}{ccc}|& |& |\end{array}\\ \begin{array}{ccc}\swarrow & \downarrow & \searrow \end{array}\end{array}$

$\begin{array}{l}\begin{array}{ccc}\nwarrow & \uparrow & \nearrow \end{array}\\ \begin{array}{ccc}|& |& |\end{array}\\ \begin{array}{ccc}|& |& |\end{array}\\ \begin{array}{ccc}\swarrow & \downarrow & \searrow \end{array}\end{array}$

$\begin{array}{l}\begin{array}{ccc}\nwarrow & \uparrow & \nearrow \end{array}\\ \begin{array}{ccc}|& |& |\end{array}\\ \begin{array}{ccc}|& |& |\end{array}\\ \begin{array}{ccc}\swarrow & \downarrow & \searrow \end{array}\end{array}$

$\begin{array}{l}\begin{array}{ccc}\nwarrow & \uparrow & \nearrow \end{array}\\ \begin{array}{ccc}|& |& |\end{array}\\ \begin{array}{ccc}|& |& |\end{array}\\ \begin{array}{ccc}\swarrow & \downarrow & \searrow \end{array}\end{array}$

Quark

$q_{\text{RGB}}$

$t\mathrm{,}+4$

$\left(t_{\text{R}}\mathrm{,}{t}_{\text{G}}\mathrm{,}{t}_{\text{B}}\right)$

$\left(\frac{+38}{3}\text{,}\frac{+41}{3}\text{,}\frac{+47}{3}\right)$

$c\mathrm{,}+2$

$\left(c_{\text{R}}\mathrm{,}{c}_{\text{G}}\mathrm{,}{c}_{\text{B}}\right)$

$\left(\frac{+20}{3}\text{,}\frac{+23}{3}\text{,}\frac{+29}{3}\right)$

$u\mathrm{,0}$

$\left(u_{\text{R}}\mathrm{,}{u}_{\text{G}}\mathrm{,}{u}_{\text{B}}\right)$

$\left(\frac{+2}{3}\text{,}\frac{+5}{3}\text{,}\frac{+11}{3}\right)$

$d\mathrm{,}-2$

$\left(d_{\text{R}}\mathrm{,}{d}_{\text{G}}\mathrm{,}{d}_{\text{B}}\right)$

$\left(\frac{-16}{3}\text{,}\frac{-13}{3}\text{,}\frac{-7}{3}\right)$

$s\mathrm{,}-4$

$\left(s_{\text{R}}\mathrm{,}{s}_{\text{G}}\mathrm{,}{s}_{\text{B}}\right)$

$\left(\frac{-34}{3}\text{,}\frac{-31}{3}\text{,}\frac{-25}{3}\right)$

$b\mathrm{,}-6$

$\left(b_{\text{R}}\mathrm{,}{b}_{\text{G}}\mathrm{,}{b}_{\text{B}}\right)$

$\left(\frac{-52}{3}\text{,}\frac{-49}{3}\text{,}\frac{-43}{3}\right)$

Anti-Quark

${\overline{q}}_{\text{<mover accent="true"> R <mo> ¯ </mo> </mover> <mover accent="true"> G <mo> ¯ </mo> </mover> <mover accent="true"> B <mo> ¯ </mo> </mover>}}$

$\overline{t}\mathrm{,}-6$

$\left({\overline{t}}_{\text{R}},{\overline{t}}_{\text{G}},{\overline{t}}_{\text{B}}\right)$

$\left(\frac{-44}{3}\text{,}\frac{-47}{6}\text{,}\frac{-53}{6}\right)$

$\overline{c}\mathrm{,}-4$

$\left({\overline{c}}_{\text{<mover accent="true"> R <mo> ¯ </mo> </mover>}},{\overline{c}}_{\text{<mover accent="true"> G <mo> ¯ </mo> </mover>}},{\overline{c}}_{\text{<mover accent="true"> B <mo> ¯ </mo> </mover>}}\right)$

$\left(\frac{-26}{3}\text{,}\frac{-29}{3}\text{,}\frac{-35}{3}\right)$

$\overline{u}\mathrm{,}-2$

$\left({\overline{u}}_{\text{<mover accent="true"> R <mo> ¯ </mo> </mover>}},{\overline{u}}_{\text{<mover accent="true"> G <mo> ¯ </mo> </mover>}},{\overline{u}}_{\text{<mover accent="true"> B <mo> ¯ </mo> </mover>}}\right)$

$\left(\frac{-8}{3}\text{,}\frac{-11}{3}\text{,}\frac{-17}{3}\right)$

$\overline{d}\mathrm{,0}$

$\left({\overline{d}}_{\text{<mover accent="true"> R <mo> ¯ </mo> </mover>}},{\overline{d}}_{\text{<mover accent="true"> G <mo> ¯ </mo> </mover>}},{\overline{d}}_{\text{<mover accent="true"> B <mo> ¯ </mo> </mover>}}\right)$

$\left(\frac{+10}{3}\text{,}\frac{+7}{3}\text{,}\frac{+1}{3}\right)$

$\overline{s}\mathrm{,}+2$

$\left({\overline{s}}_{\text{<mover accent="true"> R <mo> ¯ </mo> </mover>}},{\overline{s}}_{\text{<mover accent="true"> G <mo> ¯ </mo> </mover>}},{\overline{s}}_{\text{<mover accent="true"> B <mo> ¯ </mo> </mover>}}\right)$

$\left(\frac{+28}{3}\text{,}\frac{+25}{3}\text{,}\frac{+19}{3}\right)$

$\overline{b}\mathrm{,}+4$

$\left({\overline{b}}_{\text{<mover accent="true"> R <mo> ¯ </mo> </mover>}},{\overline{b}}_{\text{<mover accent="true"> G <mo> ¯ </mo> </mover>}},{\overline{b}}_{\text{<mover accent="true"> B <mo> ¯ </mo> </mover>}}\right)$

$\left(\frac{+46}{3}\text{,}\frac{+43}{3}\text{,}\frac{+37}{3}\right)$