Plans

Misdreavus #42, 1st Edition, Mirage Forest

Japanese edition

  • Card number: #42
  • Rarity: Rare
  • Finish: Non-Holo

A PSA 10 Misdreavus #42 1st Edition from Mirage Forest has a TCGBerg fair value of $322 as of Nov 15, 2026. It rests on 3 recorded sales, the latest on Mar 21, 2026. PSA has graded 6 copies at PSA 10. Sales evidence is limited, so treat this value as a rough estimate.

TCGBerg fair valuePSA 10
As of Nov 15, 2026
$322up 7.8%30-day change

TCGBerg Algorithm (estimated from recorded sales).

3 sales · latest Mar 21, 2026

Fair value3 months
Last sale$170Mar 21, 202647.2% below fair
5-sale avg$90Feb 9Mar 21
Population · PSA 10
6
Market cap
$1.9K
Volatility
10.2%
YTD
↑ 399.9%
Sales evidence
Limited

TCGBerg fair value · PSA 10

$322

30D7.8%YTD399.9%
Sales evidenceLimited

Based on 3 recorded sales. Latest sale: Mar 21, 2026.

Market cap
$1.9K
fair value x population
Population
6
graded copies
Last sale
$170
-47.2% vs fair
5-sale avg
$90
recent sales
Grading

Price history

Open terminalPro

Weekly fair value for PSA 10.

What the evidence says

The last PSA 10 sale, $170 on Mar 21, 2026, sits 47.2% below the $322 fair value. The value rests on 3 recorded PSA 10 sales. With so few PSA 10 sales on record, a single sale can sit far from the value. Its confidence band runs from $242 to $403. A PSA 10 ($322) is worth 6.1 times a PSA 9 ($53). Over the past 30 days the PSA 10 value has risen 7.8%. With limited 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$10Ungraded · 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

2 tracked

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

  • $170
    Mar 21, 2026 · via eBay
    PSA10above fair value by 137.7%
  • $31
    Feb 9, 2026 · via eBay
    PSA10below fair value by 55.2%

All grades matrix

Every grade we track for this printing.

  • PSA10$322
    1d 0.1%7d 0.1%30d 7.8%
    Pop
    6
    Mcap
    $1.9K
    Evidence
    Limited
    Last
    $170
  • PSA9$53
    1d 3.0%7d 26.6%30d 46.9%
    Pop
    1
    Mcap
    $53
    Evidence
    Sparse
    Last
    -
  • PSA8$25
    1d 0.0%7d 0.0%30d 7.1%
    Pop
    2
    Mcap
    $50
    Evidence
    Sparse
    Last
    -
PSA10$3226$1.9Kdown 0.1%up 7.8%up 59.7%Limited$1708mo ago
PSA9$531$53down 26.6%down 46.9%down 20.3%Sparse-
PSA8$252$500.0%down 7.1%up 35.8%Sparse-
PSA7$110-up 39.2%up 4.8%up 37.6%Sparse-
PSA6$8.180-up 1.1%down 24.1%up 4.7%Sparse-
Raw$10--0.0%0.0%0.0%-$105mo ago

PSA population report

9 graded copies of Misdreavus 1st Edition across 3 grades.

PSA 10
6 · 67%
PSA 9
1 · 11%
PSA 8
2 · 22%

PSA 10 makes up 67% of graded copies: 6 of 9. It’s the most common grade for this card.

Analysis

Misdreavus - 1st Edition Normal at PSA 10 carries a TCGBerg fair value of $322 as of 2026-11-14. We track a TCGBerg fair value across 5 grades from Mirage Forest, from PSA 6 up to PSA 10. A graded population of 6 copies sits behind the PSA 10 grade. The PSA 10 valuation rests on limited sales evidence. Over the past 30 days, the PSA 10 TCGBerg fair value has risen 7.8%.

PSA 10 - frequently asked

How much is a PSA 10 Misdreavus - 1st Edition Normal from Mirage Forest worth?
$322 as of 2026-11-14, the model-derived TCGBerg fair value for a PSA 10 Misdreavus - 1st Edition Normal from Mirage Forest. It rests on limited sales evidence. This estimate is not a guaranteed sale price.
What is the graded population of a PSA 10 Misdreavus - 1st Edition Normal from Mirage Forest?
6 copies have been graded at PSA 10, the recorded graded population, not the number of copies printed.
How has the PSA 10 Misdreavus - 1st Edition Normal from Mirage Forest price moved recently?
Its TCGBerg fair value has risen 7.8% over the past 30 days.
What did a PSA 10 Misdreavus - 1st Edition Normal from Mirage Forest last sell for?
The most recent recorded sale was $170 on 2026-03-21. This recorded sale is separate from the model-derived fair value.