Prisoner, White Shirt, Black Shirt, Dark Orange Hair, Moustache

This Prisoner minifigure is a unique addition to any LEGO City or custom creation collection, especially for those interested in law enforcement or storytelling. The combination of the white prison shirt with black stripes, dark orange hair, and a distinctive moustache gives him a memorable look. The inclusion of a black bandana adds a touch of intrigue. Collectors will appreciate this figure for its potential in building detailed scenes and adding character to their LEGO worlds.

The fact that it currently only appears in one set, the Gold Mine Expedition (910055-1), which is part of the BrickLink Designer Program and released in 2026, also contributes to its collectibility. Depending on the production numbers of that set, this minifigure could become quite sought after if the set has limited availability.

Currently, the Prisoner minifigure's rarity is moderate, as it's tied to the Gold Mine Expedition set released in 2026. The set's production volume from the BrickLink Designer Program will heavily influence the long-term availability of this minifigure. If the Gold Mine Expedition set proves to be popular and production is limited, this minifigure could become relatively scarce on the aftermarket. Its future value will also depend on whether LEGO releases similar prisoner minifigures in future sets. Until then, it remains a unique and potentially rare addition for collectors.

The investment potential for the Prisoner minifigure is moderate. As a relatively new minifigure appearing in the Gold Mine Expedition set, its value will depend on the set's popularity and availability. Minifigures with unique designs and limited release numbers often see appreciation in the aftermarket, especially if the theme or set becomes highly sought after. Investors should monitor the Gold Mine Expedition set's performance and the demand for unique LEGO City-related minifigures to gauge its long-term investment viability. Comparable minifigures that are exclusive to specific sets and have unique characteristics tend to perform well over time.