LEGO Dizzy Minifigure
Specifications
| Theme | Dreamzzz |
|---|---|
| Known variants | 2 |
| Sets | 3 |
| First appearance | 2024 |
| Last appearance | 2024 |
| Reference | fig-015365 |
The LEGO minifigure Dizzy has 2 recorded variants and appears in 3 sets, in 2024. 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 Dreamzzz theme.
One of the variants exists in only one set. The most widespread, Dizzy, Skirt, is found in 2 sets.
The smallest set to get Dizzy
The smallest set that contains Dizzy is 71481 Izzie's Dream Animals (2024): 328 pieces. At the other end of the scale, the largest, 71486 Castle Nocturnia (2024), has 1,742 pieces.
| Set | Year | Pieces | Minifigs in the box |
|---|---|---|---|
| 71481 Izzie's Dream Animals | 2024 | 328 | 3 |
| 71478 The Never Witch's Midnight Raven | 2024 | 1,203 | 5 |
| 71486 Castle Nocturnia | 2024 | 1,742 | 11 |
Characters that accompany Dizzy
Characters most often found in the same boxes as Dizzy, with the number of sets they share.
| Character | Shared sets | |
|---|---|---|
| Mateo | 2 | |
| Izzie | 2 | |
| Dreamling | 2 | |
| Never Witch | 2 |
All known variants
- Dizzy, Skirtfig-015365 · 2024 · In 2 sets
Dizzyfig-015376 · 2024 · In 1 set
Frequently asked questions
How many LEGO sets include the Dizzy minifigure?
The Dizzy minifigure appears in 3 recorded LEGO sets, in 2024.
How many variants of the LEGO minifigure Dizzy are there?
Dizzy: 2 recorded variants, in 3 sets.
Which LEGO theme does Dizzy belong to?
Dizzy belongs to the LEGO Dreamzzz theme.
What is the most recent set with Dizzy?
The most recent recorded set with this minifigure is 71478 The Never Witch's Midnight Raven (2024).
What is the smallest LEGO set with the minifigure Dizzy?
71481 Izzie's Dream Animals (2024): 328 pieces. It is the smallest of all the sets that contain Dizzy.
What is the most widespread variant of Dizzy?
Dizzy, Skirt (fig-015365), found in 2 sets.
Which characters most often accompany Dizzy?
Mateo, Izzie and Dreamling, based on the sets where they appear together.