Setobrick

LEGO Celeste Minifigure

Animal Crossing2 variants2 sets

LEGO minifigure Celeste

Specifications

ThemeAnimal Crossing
Known variants2
Sets2
First appearance2019
Last appearance2025
Referencefig-015718
Referencefig-015718
Other themesThe LEGO Movie
SetopediaData: Rebrickable
Spec sheet updated on 2026-09-30

The LEGO minifigure Celeste has 2 recorded variants and appears in 2 sets, from 2019 to 2025. Below you'll find each version, the boxes that contain it and the smallest set to get it.

Themes most represented among these sets: The LEGO Movie (1), Animal Crossing (1).

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 Celeste

The smallest set that contains Celeste is 77053 Stargazing with Celeste (2025): 78 pieces. At the other end of the scale, the largest, 70838 Queen Watevra's 'So-Not-Evil' Space Palace (2019), has 997 pieces.

Characters that accompany Celeste

Characters most often found in the same boxes as Celeste, with the number of sets they share.

All known variants

  • Variant of the LEGO Celeste minifigure: CelesteCelestefig-015718 · 2025 · In 1 set
  • Variant of the LEGO Celeste minifigure: CelesteCelestefig-001984 · 2019 · In 1 set

Frequently asked questions

How many LEGO sets include the Celeste minifigure?

The Celeste minifigure appears in 2 recorded LEGO sets, between 2019 and 2025.

How many variants of the LEGO minifigure Celeste are there?

Celeste: 2 recorded variants, in 2 sets.

Which LEGO theme does Celeste belong to?

Celeste belongs to the LEGO Animal Crossing theme.

What is the most recent set with Celeste?

The most recent recorded set with this minifigure is 77053 Stargazing with Celeste (2025).

What is the smallest LEGO set with the minifigure Celeste?

77053 Stargazing with Celeste (2025): 78 pieces. It is the smallest of all the sets that contain Celeste.

Which characters most often accompany Celeste?

Batman, Royal Guard and Ice Cream Cone, based on the sets where they appear together.