How many pieces does the LEGO Christmas Train (40138-1) have?

The LEGO Christmas Train set (40138-1) contains 233 pieces. It was released in 2015 as part of the LEGO Seasonal theme.

How can I find missing parts for LEGO set 40138-1?

On BrickMissing you can check which parts from the LEGO Christmas Train (40138-1) you already own. Add your LEGO collection and we'll show exactly which of the 233 pieces you're missing and which you already have.

Can I build the LEGO Christmas Train with parts I already have?

Use BrickMissing's free parts checker to find out. Add LEGO sets you own to your collection and we'll cross-reference all 233 parts to show your buildability percentage and which specific pieces you still need.

What theme is the LEGO Christmas Train from?

The LEGO Christmas Train (40138-1) belongs to the LEGO Seasonal theme. You can browse all Seasonal sets on BrickMissing to find more sets from this theme.

Christmas Train

40138-1 Seasonal 2015 233 parts 0% catalog rarity Easy

Christmas Train (40138-1) is a LEGO set with a listed count of 233 parts. Available inventory data is shown below.

40138-1

3D build progress

Loading 3D model

Parts Inventory

🧱 233 parts

Showing the first 12 rows of the parts list (233 pieces in total). The full list loads automatically.

Color	Qty	LEGO price each
Dark Green	2×	Check price → View
Tan	1×	€0,08 View at LEGO → View
Dark Green	6×	€0,13 View at LEGO → View
Bright Pink	1×	Check price → View
Reddish Brown	1×	Check price → View
Tan	1×	€0,06 View at LEGO → View
Red	1×	€0,06 View at LEGO → View
Red	4×	€0,12 View at LEGO → View
White	1×	€0,07 View at LEGO → View
Dark Green	2×	€0,12 View at LEGO → View
Green	1×	Check price → View
Red	1×	€0,13 View at LEGO → View

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Catalog rarity

How common are the parts in Christmas Train?

0%No rare combinations

more commonless common

Every recorded part+color combination appears in at least 4 sets in our catalog, including this set. This does not guarantee availability or low prices.

Theme average

2.2%

All sets

6.7%

Least common in our catalog

No combinations recorded in 3 or fewer sets

How we calculate this →