
Blaine's Charmander #61 — Pokémon Gym Heroes Card Value
Pokémon Gym HeroesWhat the Blaine's Charmander #61 card from Pokémon Gym Heroes is worth — ungraded and graded (PSA 10).
Blaine's Charmander #61 value — Ungraded $3 · Grade 9 $28 · PSA 10 $110. Prices updated July 2026.
Real sold prices per grade — the PSA 10 premium on this card is 36.7× raw.
Monthly CIB value, based on sold comps.
See the actual sold listings on eBay ↗Live on eBay right now
Which version do you have?
If your goal is simply to own Blaine's Charmander #61, purchase the Standard version for $3. The 1st Edition, priced at $10, offers a premium due to its initial printing, which collectors value for its scarcity. Casual collectors should stick to the Standard version to save money, while serious collectors seeking the highest collectible value should invest in the 1st Edition.
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Item details
- Brand
- Pokémon
- Set
- Pokémon Gym Heroes
- Game
- Pokémon
Blaine's Charmander #61 (Pokémon Gym Heroes) card value
An ungraded Blaine's Charmander #61 from Pokémon Gym Heroes averages around $3. A Grade 9 copy runs about $28, and a PSA 10 gem-mint commands $110.
What drives the price
Centering, corners, edges, and surface decide a card's grade — and the grade decides the price. The jump from raw to PSA 10 can be 5–20×, so condition is everything. Holos, first editions, and shadowless prints carry the biggest premiums.
Price guide
Sold values by grade vs. what sellers ask today
| Condition | Value | Based on |
|---|---|---|
| Ungraded | $3 | eBay sold comps |
| Grade 9 | $28 | eBay sold comps |
| PSA 10 | $110 | eBay sold comps |
Frequently asked questions
- What is the starting price for Blaine's Charmander #61?
- The ungraded version of Blaine's Charmander #61 is available for a lower starting price.
- How much is a graded PSA 10 copy worth?
- A PSA 10 graded copy of this card sells for $110.
- Is the card more valuable ungraded or graded?
- The graded PSA 10 version is significantly more valuable than the ungraded card, priced at $110 versus its ungraded starting value.