Chris Burford card values & price guide
Chris Burford has 10 cards tracked; the most valuable is the 1963 Fleer Chris Burford #49 at $9.97 as of October 20, 2026.
10 cards · 10 sets · 1960–1968
Prices last updated Oct 2026
Cards tracked
10
Highest value
$9.97
Value range
$2–$10
Median value
$5
PSA 10 avg
$951
With recorded sales
10
Most valuable Chris Burford cards
1963 Fleer
$9.97
1962 Fleer
$7.17
1964 Topps
$6.33
1961 Fleer
$5.95
1960 Fleer
$3.62
1966 Topps
$3.50
1967 Topps
$2.90
1968 Topps
$1.94
Top 10 by value
| # | Card | Value | Shop |
|---|---|---|---|
| 1 | 1963 Fleer#49 | $9.97 | eBay ↗ |
| 2 | 1962 Fleer#27 | $7.17 | eBay ↗ |
| 3 | 1964 Topps#94 | $6.33 | eBay ↗ |
| 4 | 1961 Fleer#204 | $5.95 | eBay ↗ |
| 5 | 1965 Topps#96 | $5.87 | eBay ↗ |
| 6 | 1960 Fleer#81 | $3.62 | eBay ↗ |
| 7 | 1966 Topps#66 | $3.50 | eBay ↗ |
| 8 | 1961 Fleer Wallet Pictures | $3.42 | eBay ↗ |
| 9 | 1967 Topps#72 | $2.90 | eBay ↗ |
| 10 | 1968 Topps#43 | $1.94 | eBay ↗ |
By price
All prices
| Card | Year | Value |
|---|---|---|
| 1963 Fleer#49 | 1963 | $9.97 |
| 1962 Fleer#27 | 1962 | $7.17 |
| 1964 Topps#94 | 1964 | $6.33 |
| 1961 Fleer#204 | 1961 | $5.95 |
| 1965 Topps#96 | 1965 | $5.87 |
| 1960 Fleer#81 | 1960 | $3.62 |
| 1966 Topps#66 | 1966 | $3.50 |
| 1961 Fleer Wallet Pictures | 1961 | $3.42 |
| 1967 Topps#72 | 1967 | $2.90 |
| 1968 Topps#43 | 1968 | $1.94 |
By year
| Year | Cards | Top card | Value |
|---|---|---|---|
| 1968 | 1 | 1968 Topps #43 | $1.94 |
| 1967 | 1 | 1967 Topps #72 | $2.90 |
| 1966 | 1 | 1966 Topps #66 | $3.50 |
| 1965 | 1 | 1965 Topps #96 | $5.87 |
| 1964 | 1 | 1964 Topps #94 | $6.33 |
| 1963 | 1 | 1963 Fleer #49 | $9.97 |
| 1962 | 1 | 1962 Fleer #27 | $7.17 |
| 1961 | 2 | 1961 Fleer #204 | $5.95 |
| 1960 | 1 | 1960 Fleer #81 | $3.62 |
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Frequently asked questions
- How much more is a PSA 10 Chris Burford card worth?
- Across Chris Burford cards we track with both raw and PSA 10 prices, a PSA 10 sells for roughly 173.6× the ungraded price, averaging about $951. Grading pristine copies can pay off — check each card's grade ladder first.