LEGO Willie Scott Minifigure

Specifications
| Theme | Indiana Jones |
|---|---|
| Known variants | 2 |
| Sets | 2 |
| First appearance | 2009 |
| Last appearance | 2009 |
| Reference | fig-005865 |
The LEGO minifigure Willie Scott has 2 recorded variants and appears in 2 sets, in 2009. Below you'll find each version, the boxes that contain it and the smallest set to get it.
All of these sets belong to the Indiana Jones theme.
None of the variants appears in two sets: each one exists in just a single box, so you need as many sets as there are variants to collect them all.
The smallest set to get Willie Scott
The smallest set that contains Willie Scott is 7682 Shanghai Chase (2009): 244 pieces. At the other end of the scale, the largest, 7199 Temple of Doom (2009), has 652 pieces.
| Set | Year | Pieces | Minifigs in the box |
|---|---|---|---|
| 7682 Shanghai Chase | 2009 | 244 | 5 |
| 7199 Temple of Doom | 2009 | 652 | 6 |
Characters that accompany Willie Scott
Characters most often found in the same boxes as Willie Scott, with the number of sets they share.
| Character | Shared sets | |
|---|---|---|
| Indiana Jones | 2 | |
| Short Round | 2 |
All known variants
Willie Scottfig-005865 · 2009 · In 1 set
Willie Scott in Sacrificial Outfitfig-005850 · 2009 · In 1 set
Sets containing this minifigure
Frequently asked questions
How many LEGO sets include the Willie Scott minifigure?
The Willie Scott minifigure appears in 2 recorded LEGO sets, in 2009.
How many variants of the LEGO minifigure Willie Scott are there?
Willie Scott: 2 recorded variants, in 2 sets.
Which LEGO theme does Willie Scott belong to?
Willie Scott belongs to the LEGO Indiana Jones theme.
What is the most recent set with Willie Scott?
The most recent recorded set with this minifigure is 7199 Temple of Doom (2009).
What is the smallest LEGO set with the minifigure Willie Scott?
7682 Shanghai Chase (2009): 244 pieces. It is the smallest of all the sets that contain Willie Scott.
Which characters most often accompany Willie Scott?
Indiana Jones and Short Round, based on the sets where they appear together.


