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1999 Finest Double Feature Alonzo Mourning / Tim Hardaway Right #DF4 card

1999 Finest Double Feature Alonzo Mourning / Tim Hardaway Right #DF4

1999

See all Alonzo Mourning / Tim Hardaway cards & values
Common

$3.37est. value (ungraded)

Prices updated 2026-10-26

Based on recorded sold prices how we price cards

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Card number
#DF4
Year
1999
Parallel / variant
Right

Alonzo Mourning / Tim Hardaway price history

$435▲ 0.0%
Oct 25 · $435 low$435 high · Oct 26

PSA 10 market value, one reading a day. One-day spikes that reverse the next day are left out.

Price by month

Average price of the 1999 Finest Double Feature Alonzo Mourning / Tim Hardaway Right #DF4 each month, from 1 recorded price reading. Prices are re-checked regularly; a month's average counts each day from that month's first reading at the price that held that day.

Recorded high
$3.37
Recorded low
$3.37
MonthSourceAverageRange
Oct 2026Market value$3.37—

Alonzo Mourning / Tim Hardaway prices by grade

GradeValueeBay
Ungraded$3.37Buy on eBay ↗
PSA 8$11.56Buy on eBay ↗
PSA 9$35.00Buy on eBay ↗
Grade 9.5$40.20Buy on eBay ↗
PSA 10$435.00Buy on eBay ↗
BGS 10$566.00Buy on eBay ↗
CGC 10$174.00Buy on eBay ↗
SGC 10$261.00Buy on eBay ↗

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1999 Finest Double Feature Alonzo Mourning / Tim Hardaway Right #DF4 value & prices

The 1999 Finest Double Feature Alonzo Mourning / Tim Hardaway Right #DF4 is a Basketball card (Right parallel) released in 1999. Ungraded copies carry a market value of about $3.37.

An ungraded copy is worth around $3.37, a PSA 9 around $35.00, a PSA 10 (Gem Mint) around $435.00 and a pristine BGS 10 around $566.00. That's roughly a 129× premium for a gem-mint copy over raw — one of the clearest signals that condition-sensitive buyers dominate this card's market.

Is it worth grading?

With raw copies near $3.37 and top grades reaching $435.00, grading a sharp copy of this card can clearly pay for itself — the spread comfortably covers a typical ~$25.00 grading fee. The catch: only submit copies with strong centering, clean corners, and unmarked surfaces, because anything below a 9 usually erases the math.

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