Ethan's Adventure (Card 221) is an ultra rare holo card from Pokémon's 2025 Destined Rivals set, featuring artwork by Iori Suzuki.
Ethan's Adventure
2025 • Pokémon • Destined Rivals
No Listings Available
No listings available right now.
Price History
$3.33
Description
Released in 2025 as part of the Destined Rivals expansion, Ethan's Adventure holds the distinct card number 221 within the Pokémon Trading Card Game catalog. This ultra rare card features a striking holo finish that catches the light, designed by artist Iori Suzuki. Collectors often seek this print for its visual appeal and the nostalgic connection to the character Ethan, a prominent figure from the Johto region of the Pokémon games. As a member of the 2025 Destined Rivals series, this card represents a key addition for enthusiasts building complete set collections. The ultra rare designation indicates its lower print run compared to common or uncommon cards, making it a desirable target for completionists. The card bears the Regulation Mark I, identifying its current legal status in the standard format. Whether you are looking to enhance your personal collection or add a unique piece to your display, this card offers a tangible connection to the broader Pokémon universe. The combination of the character's legacy, the artist's work, and the holo treatment makes it a standout piece for any serious collector of modern Pokémon cards.
Have one of these to sell?
We'll pre-fill the product details from this catalog entry, so your listing lands on this exact page. Just add photos of your copy, pick its condition, and set your price.
Card Details
The catalog profile below summarizes the card identity, featured subject, and notable collectible traits.
Catalog Profile
The core identity of the card within the set.
Featured Subject
The subject, team, league, and sport context tied to this card.
Featured
Ethan's Adventure
Game
Pokémon
TCG Attributes
Rarity, print treatment, and game-specific stats for this card.
Ultra Rare
Iori Suzuki
Card Stock
English
Holo
Trainer
I








