gas) with $\beta=0$.](sampletrimers.pdf "fig:"){width="0.49\columnwidth"} ![\[Glossary\] Snapshots of different types of self-assembly for $r_{c}=2.5 \sigma$. The attractive hemisphere is represented in blue, the repulsive in green and the fixed orientation vector is shown in red. (a), (b) and (c) are AP squirmer suspensions with $\xi=\{0.1,1,10\}$ respectively, while (d), (e) and (f) are WP squirmer suspensions with $\xi=\{0.1,1,10\}$ respectively. (a) Coarsening with $\beta=3$. (b) Clustering with $\beta=3$. (c) Gas system with polar order (polar gas) with $\beta=0$. (d) Chains system with $\beta=0$. (e) Trimers state with $\beta=-3$. (f) Gas case with nematic order (nematic gas) with $\beta=0$.](samplepolar.pdf "fig:"){width="0.49\columnwidth"} ![\[Glossary\] Snapshots of different types of self-assembly for $r_{c}=2.5 \sigma$. The attractive hemisphere is represented in blue, the repulsive in green and the fixed orientation vector is shown in red. (a), (b) and (c) are AP squirmer suspensions with $\xi=\{0.1,1,10\}$ respectively, while (d), (e) and (f) are WP squirmer suspensions with $\xi=\{0.1,1,10\}$ respectively. (a) Coarsening with $\beta=3$. (b) Clustering with $\beta=3$. (c) Gas system with polar order (polar gas) with $\beta=0$. (d) Chains system with $\beta=0$. (e) Trimers state with $\beta=-3$. (f) Gas case with nematic order (nematic gas) with $\beta=0$.](samplenematic.pdf "fig:"){width="0.49\columnwidth"}

Fig. \[Glossary\] displays the different states, types of collective motion or self-assembly 