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Ponyta #71, Reverse Holo, DP Stormfront

  • Card number: #71/100
  • Rarity: Common

A PSA 8 Ponyta #71 Reverse Holo from DP Stormfront has a TCGBerg fair value of $72 as of Nov 14, 2026. It rests on 3 recorded sales, the latest on Feb 24, 2025. PSA has graded 7 copies at PSA 8. Sales evidence is sparse, so treat this value as a rough estimate.

TCGBerg fair valuePSA 8
As of Nov 14, 2026
$72up 4.3%30-day change

TCGBerg Algorithm (estimated from recorded sales).

3 sales · latest Feb 24, 2025

Fair value3 months
Last sale$75May 10, 20264.4% above fair
5-sale avg$48last 5 sales
Population · PSA 8
7
Market cap
$503
Volatility
2.0%
YTD
↑ 281.6%
Sales evidence
Sparse

TCGBerg fair value · PSA 8

$72

30D4.3%YTD281.6%
Sales evidenceSparse

Based on 3 recorded sales. Latest sale: Feb 24, 2025.

Market cap
$503
fair value x population
Population
7
graded copies
Last sale
$75
+4.4% vs fair
5-sale avg
$48
recent sales
Grading

Price history

Open terminalPro

Weekly fair value for PSA 8.

What the evidence says

The last PSA 8 sale, $75 on May 10, 2026, is in line with the $72 fair value (4.4% above). The value rests on 3 recorded PSA 8 sales. Its confidence band runs from $54 to $89. A PSA 10 ($2,071) is worth 12.7 times a PSA 9 ($163). Over the past 30 days the PSA 8 value has risen 4.3%. With sparse sales evidence, read the gap and the band as rough guides.

TCGBerg fair value by grade

Value at each grade and ungraded condition. Log scale. Tap a row to switch the whole page.

  • Raw LP$6.43Ungraded · TCGBerg fair value
  • Raw NM$4.90Ungraded · market price
  • Raw MP$3.71Ungraded · TCGBerg fair value
  • Raw HP$3.47Ungraded · market price
  • Raw Damaged$2.09Ungraded · market price
hatched = market price, not a TCGBerg fair value

Behind the scenes

What goes into this price, and how much we know.

Recent sales

3 tracked

Each sale against the grade's fair value on the day it sold.

  • $5.00
    Oct 8, 2026 · via tcgplayer
    Rawat fair value by 0.0%
  • $75
    May 10, 2026 · via eBay
    PSA8above fair value by 142.8%
  • $30
    Jan 23, 2026 · via eBay
    PSA7above fair value by 117.4%

All grades matrix

Every grade we track for this printing.

  • PSA10$2,071
    1d 22.1%7d 154.9%30d 173.8%
    Pop
    0
    Mcap
    -
    Evidence
    Sparse
    Last
    -
  • PSA9$163
    1d 0.0%7d 0.0%30d 6.8%
    Pop
    1
    Mcap
    $163
    Evidence
    Sparse
    Last
    -
  • PSA8$72
    1d 0.0%7d 1.0%30d 4.3%
    Pop
    7
    Mcap
    $503
    Evidence
    Sparse
    Last
    $75
PSA10$2,0710-up 154.9%up 173.8%up 31.2%Sparse-
PSA9$1631$1630.0%down 6.8%up 275.2%Sparse-
PSA8$727$503up 1.0%up 4.3%up 152.6%Sparse$756mo ago
PSA7$472$95up 1.3%down 0.7%up 159.7%Sparse$3010mo ago
PSA6$470-up 6.0%up 8.3%up 159.7%Sparse-
Raw$4.90--0.0%down 1.0%down 9.6%-$5.001mo ago

PSA population report

10 graded copies of Ponyta Reverse Holo across 3 grades.

PSA 9
1 · 10%
PSA 8
7 · 70%
PSA 7
2 · 20%

PSA 8 makes up 70% of graded copies: 7 of 10. It’s the most common grade for this card.

Analysis

Ponyta - Reverse Holo at PSA 10 carries a TCGBerg fair value of $2,071 as of 2026-11-14. We track a TCGBerg fair value across 5 grades from DP Stormfront, from PSA 7 up to PSA 10. The PSA 10 valuation rests on sparse sales evidence. Over the past 30 days, the PSA 10 TCGBerg fair value has risen 173.8%.

PSA 8 - frequently asked

How much is a PSA 8 Ponyta - Reverse Holo from DP Stormfront worth?
$72 as of 2026-11-14, the model-derived TCGBerg fair value for a PSA 8 Ponyta - Reverse Holo from DP Stormfront. It rests on sparse sales evidence. This estimate is not a guaranteed sale price.
What is the graded population of a PSA 8 Ponyta - Reverse Holo from DP Stormfront?
7 copies have been graded at PSA 8, the recorded graded population, not the number of copies printed.
How has the PSA 8 Ponyta - Reverse Holo from DP Stormfront price moved recently?
Its TCGBerg fair value has risen 4.3% over the past 30 days.
What did a PSA 8 Ponyta - Reverse Holo from DP Stormfront last sell for?
The most recent recorded sale was $75 on 2026-05-10. This recorded sale is separate from the model-derived fair value.