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Nick Kurtz [Refractor] #93 2025 Bowman Chrome Baseball — Card Value
2025 Bowman Chrome BaseballWhat the Nick Kurtz [Refractor] #93 (2025 Bowman Chrome Baseball) card is worth — ungraded vs graded.
Nick Kurtz [Refractor] #93 2025 Bowman Chrome Baseball value — Ungraded $31 · Grade 9 $50 · PSA 10 $185. Prices updated July 2026.
Real sold prices per grade — the PSA 10 premium on this card is 6.0× raw.
Live on eBay right now
Which version do you have?
For the cheapest ownership, grab the Image Variation for $188. Premium versions like the Black Refractor ($943) offer higher perceived value through specific colorways and rarity. If you prioritize collecting the highest tier, pay up for the Black Refractor. However, if budget is key, the Orange Refractor at $295 provides a solid, more accessible premium look without the top-tier price tag.
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Item details
- Brand
- Baseball
- Set
- 2025 Bowman Chrome Baseball
- Sport
- Baseball
- Number
- #93
Nick Kurtz [Refractor] #93 2025 Bowman Chrome Baseball value
A raw (ungraded) Nick Kurtz [Refractor] #93 runs around $31, a Grade 9 about $50, and a PSA 10 commands $185.
What drives the price
Grade, centering, rookie/star status, set scarcity, and print run drive sports-card value. PSA/BGS gem-mint copies and rookies of stars carry the biggest premiums; raw commons sell for little.
Price guide
Sold values by grade vs. what sellers ask today
| Condition | Value | Based on |
|---|---|---|
| Ungraded | $31 | eBay sold comps |
| Grade 9 | $50 | eBay sold comps |
| PSA 10 | $185 | eBay sold comps |
Frequently asked questions
- What is the current resale value of this ungraded card?
- The ungraded version of the Nick Kurtz #93 2025 Bowman Chrome is currently valued around $31.
- How much more valuable is a graded card compared to an ungraded one?
- A PSA 10 copy of this card sells for $185, significantly higher than the $31 ungraded price.
- Is this card a good investment considering the different grades?
- Yes, the price jump from $31 (ungraded) to $185 (PSA 10) suggests strong potential for value appreciation.