TICKERMINT

Reign of Jafar Puzzle Insert (Set of 9) (Version 1 of 2) LORCANA

Reign of Jafar
None

Reign of Jafar Puzzle Insert (Set of 9) (Version 1 of 2) (Reign of Jafar) is worth about $9.98 today, the TCGplayer market price for any condition as of 2026-10-28, flat over 30 days.

This card has 20 printings (TCGplayer market, 2026-10-28): Set of 9, Version 1 of 2 $9.98 (this page), Set of 9, Version 2 of 2 $9.85, Version 1 of 2, Middle Left $1.29, Version 1 of 2, Middle Right $1.07, Version 2 of 2, Middle Center $0.93, Version 1 of 2, Bottom Left $0.86, and 14 more.

price trend and all-time high: more ↓

Reign of Jafar Puzzle Insert (Set of 9) (Version 1 of 2) is holding steady: $9.98 today, flat over 30 days and at its all-time high (2026-07-27), and near its low of $9.62 (2026-08-12). TCGplayer market price as of 2026-10-28, tracked daily since 2026-07-27. chart →

today's biggest Disney Lorcana movers →most valuable Disney Lorcana cards →

Price data for your app or store: API and daily history since 2024 · CSV download

$9.98
▼ 0.1% · 30d
TCGplayer market · daily · any condition ↗
condition prices from JustTCG listings, as of 2026-10-27
condition prices as of 2026-10-27; the chart and boards use the daily product tape
buy:TCGplayer ↗eBay ↗Amazon ↗all marketplaces ↓
Recent sales
eBay sold ↗
every completed sale, live
PSA 10
no graded listings
eBay sold search ↗
vs ATH
AT ATH
new high · 2026-10-01
LOADING TAPE

WHERE TO BUY AND SELL

TCGplayer
$8.49
lowest listing · market $9.98
buy on TCGplayer ↗
eBay · raw
$16.00
asking floor · 180 active listings
shop active ↗ · sold ↗
Amazon
sealed
new, shipped by Amazon · compare against the market
buy on Amazon ↗
Buy-side estimate
$9.98
THIN
a patient buyer pays about $9.98 delivered, from live asks, not sales
show the work →
eBay scan is stale · TCGplayer $9.98 vs cheapest delivered eBay ask $16.00, so the market hasn't settled on a price yet
TCGplayer market$9.98verify ↗
TCGplayer lowest ask$8.49
eBay delivered floor (scanned 67d ago)$16.00the listing ↗
Formula: TCGplayer market, clamped between the cheapest real ask anywhere ($8.49) and the eBay floor ($16.00). 3 live ask(s) used.
v2 · the full published formula →
Floors are the median of the three lowest clean asks. Marketplace links may earn TickerMint a commission; it never affects the numbers.
The verdict · premium
Across every game TickerMint tracks, cards at their high after a flat month were higher 90 days later 61% of the time in our archive since 2024 (59,497 cases). That rate is mostly the 202448 to 5877 to 86marketplace fees of about 13% most short holds lose money. Use it to time a sale, not to flip.
The median move, the verdict and the grade-worthy math: try Premium free for 7 days →

MORE FROM REIGN OF JAFAR

FULL SET →
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PRICE FAQ

What would a card shop pay for Reign of Jafar Puzzle Insert (Set of 9) (Version 1 of 2)?

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Shops and show vendors commonly offer about 70% of market in cash and 80% in store credit. At today's $9.98 market price that is roughly $6.99 cash or $7.98 trade for a near-mint copy. Selling it yourself on TCGplayer or eBay nets more after fees; see the seller-net answer below.

What is Reign of Jafar Puzzle Insert (Set of 9) (Version 1 of 2) (Reign of Jafar) worth today?

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Reign of Jafar Puzzle Insert (Set of 9) (Version 1 of 2) [Normal] has a TCGplayer market price of $9.98 as of 2026-10-28.

Is Reign of Jafar Puzzle Insert (Set of 9) (Version 1 of 2) going up or down in price?

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Reign of Jafar Puzzle Insert (Set of 9) (Version 1 of 2) is holding steady: $9.98 today, flat over 30 days and at its all-time high (2026-07-27), and near its low of $9.62 (2026-08-12). TCGplayer market price as of 2026-10-28, tracked daily since 2026-07-27. Other windows: up 0.0% over 7 days, down 0.1% over 90 days.

What is the all-time high price for Reign of Jafar Puzzle Insert (Set of 9) (Version 1 of 2)?

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In TickerMint's daily data (since February 2024), the TCGplayer market price for Reign of Jafar Puzzle Insert (Set of 9) (Version 1 of 2) [Normal] (all conditions) peaked at $9.99 (2026-07-27) and bottomed at $9.62 (2026-08-12).

how these numbers are computed →

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