@@ -53,33 +53,30 @@ with $R=2.2$, $\beta_i = i.\pi/4$ and $\alpha_j = (2-j).\pi/4$.
When $|\alpha_j|=\pi/2 \Rightarrow \cos(\alpha_j) = 0,$ we obtain the same camera position eight times. Only one of them is kept because we always have exactly the same view.
## **Organizing json files:**
Participant
|__ Age
|__ Gender
Tasks
|__ Task_1
|__ obj_name: name of the 3D model that was viewed during task n°1
|__ random_initial_position: random intial position of viewed 3D model
|__ choices
|__ choice_1: first selected point of view defined by its two angles (α,β)
|__ choice_2: second selected point of view defined by its two angles (α,β)
|__ choice_3: third selected point of view defined by its two angles (α,β)
|__ Task_2
|__ ...
...
|__ Task_10
|__ ...
Analyses
|__ Analyse_1
|__ obj_name: name of the 3D model that was viewed during analyse n°1
|__ keywords: ordered list of selected keywords
|__ Analyse_2
|__ ...
...
|__ Analyse_5
|__ ...
"Participant"
|__ "Age"
|__ "Gender"
"Tasks"
|__ "Task_1"
|__ "obj_name": name of the 3D model that was viewed during task n°1
|__ "random_initial_position": random intial position of viewed 3D model
|__ "choices"
|__ "choice_1": first selected point of view defined by its two angles (α,β)
|__ "choice_2": second selected point of view defined by its two angles (α,β)
|__ "choice_3": third selected point of view defined by its two angles (α,β)
|__ "Task_2"
|__ ...
...
|__ "Task_10"
|__ ...
"Analyses"
|__ "Analyse_1"
|__ "obj_name": name of the 3D model that was viewed during analyse n°1
