Orland Kurtenbach card values & price guide
Orland Kurtenbach has 14 cards tracked; the most valuable is the 1966 Topps USA Test Orland Kurtenbach #25 at $33.65 as of October 22, 2026.
14 cards · 13 sets · 1961–1973
Prices last updated Oct 2026
Cards tracked
14
Highest value
$33.65
Value range
$1–$34
Median value
$6
PSA 10 avg
$1,073
With recorded sales
14
Most valuable Orland Kurtenbach cards
Top 8 by value
| # | Card | Value | Shop |
|---|---|---|---|
| 1 | 1966 Topps USA Test#25 | $33.65 | eBay ↗ |
| 2 | 1965 Topps#20 | $13.01 | eBay ↗ |
| 3 | 1961 Topps#15 | $11.77 | eBay ↗ |
| 4 | 1966 Topps#25 | $9.25 | eBay ↗ |
| 5 | 1973 Topps#157 | $2.18 | eBay ↗ |
| 6 | 1970 Topps#117 | $1.57 | eBay ↗ |
| 7 | 1972 Topps#46 | $1.46 | eBay ↗ |
| 8 | 1971 Topps#42 | $1.26 | eBay ↗ |
By price
Affordable under $257 cards
$25–$1001 cards
All prices
| Card | Year | Value |
|---|---|---|
| 1966 Topps USA Test#25 | 1966 | $33.65 |
| 1965 Topps#20 | 1965 | $13.01 |
| 1961 Topps#15 | 1961 | $11.77 |
| 1966 Topps#25 | 1966 | $9.25 |
| 1973 Topps#157 | 1973 | $2.18 |
| 1970 Topps#117 | 1970 | $1.57 |
| 1972 Topps#46 | 1972 | $1.46 |
| 1971 Topps#42 | 1971 | $1.26 |
| 1969 O-Pee-Chee#188 | 1969 | — |
| 1972 O-Pee-Chee#149 | 1972 | — |
1971 O-Pee-Chee#42 | 1971 | — |
| 1972 O-Pee-Chee#141 | 1972 | — |
1970 O-Pee-Chee#117 | 1970 | — |
| 1964 Topps#18 | 1964 | — |
By year
| Year | Cards | Top card | Value |
|---|---|---|---|
| 1973 | 1 | 1973 Topps #157 | $2.18 |
| 1972 | 3 | 1972 Topps #46 | $1.46 |
| 1971 | 2 | 1971 Topps #42 | $1.26 |
| 1970 | 2 | 1970 Topps #117 | $1.57 |
| 1969 | 1 | — | — |
| 1966 | 2 | 1966 Topps USA Test #25 | $33.65 |
| 1965 | 1 | 1965 Topps #20 | $13.01 |
| 1964 | 1 | — | — |
| 1961 | 1 | 1961 Topps #15 | $11.77 |
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Frequently asked questions
- How much more is a PSA 10 Orland Kurtenbach card worth?
- Across Orland Kurtenbach cards we track with both raw and PSA 10 prices, a PSA 10 sells for roughly 140.2× the ungraded price, averaging about $1,073. Grading pristine copies can pay off — check each card's grade ladder first.

