PSA
10
2015 / Pokémon / Japanese Xy Emerald Break
Shedinja#011/078
1St Edition
PSA
10
2015 / Pokémon / Japanese Xy Emerald Break
2015 Pokémon Japanese Xy Emerald Break Shedinja #011/078 1St Edition PSA 10
1St Edition
▣Population report
DistributionTap to filter
◇Recent transactions
Total2
❖Market insightsread from 2 sales
Market cap$1K
PSA$1K100%
PSA 10
$1K
Σ population × avg sale, per graded tier
86%reach PSA 10
✦Catalog entry№ 110003
Reference
PSA 10
Brand
Pokémon
Character
Shedinja
Year
2015
Set
Japanese Xy Emerald Break
Card №
011/078
Variety
1st Edition
Language
Japanese
◈Other varieties
◆ In brief
2015 Pokémon Japanese Xy Emerald Break Shedinja #011/078 1St Edition market brief
Assetra tracks 2 recorded graded sales of the 2015 Pokémon Japanese Xy Emerald Break Shedinja #011/078 1St Edition across PSA. The most recent PSA 10 sale was $175 on 13 Oct 2026.
PSA has graded 7 copies, 6 of them PSA 10 (86%).
The estimated market cap of every graded copy, population times the average sale in each grade, is $1,038: PSA $1,038 (100%).
1 other variety of this card (other printings and languages) has its own price page, and the Japanese Xy Emerald Break set page lists every card in the set.
Every Japanese Xy Emerald Break card with its latest value →
- How much is a PSA 10 Shedinja #011/078 worth?
- The most recent PSA 10 sale of the 2015 Pokémon Japanese Xy Emerald Break Shedinja #011/078 1St Edition was $175 on 13 Oct 2026. Lower grades sell for less; the sales ledger on this page lists every recorded sale by grade.
- How many PSA 10 Shedinja #011/078 cards exist?
- PSA has graded 7 copies of the 2015 Pokémon Japanese Xy Emerald Break Shedinja #011/078 1St Edition, and 6 of them (86%) earned a PSA 10.
- What is the record sale for a Shedinja #011/078 from Japanese Xy Emerald Break?
- The highest recorded sale of the 2015 Pokémon Japanese Xy Emerald Break Shedinja #011/078 1St Edition is $175, on 13 Oct 2026.
- What is the market cap of the Shedinja #011/078 Pokémon card?
- About $1,038: the population report of each grader multiplied by the average sale price in each grade, summed across every graded copy.
