ST-18

Purple Monkey.D.Luffy

Purple Monkey.D.Luffy (ST-18) is a One Piece Card Game set released on June 28, 2024 containing 15 card printings. Its most valuable card is Monkey.D.Luffy (Promo) at $5.92.

Printings
15
With prices
15
Set value
$20.84
Released
June 28, 2024

Most valuable cards in ST-18

Full ST-18 card list

All 15 printings in Purple Monkey.D.Luffy, in card-number order. Prices last refreshed September 6, 2026.

Card Rarity Type Price 7-day
Monkey.D.Luffy
OP05-060 · Promo
Leader Leader $2.76 -2.5%
Uso-Hachi
OP05-061 · Alternate Art
Uncommon Character $0.19 +5.6%
O-Robi
OP05-063 · Alternate Art
Common Character $0.12 0.0%
Jinbe
OP05-066 · Alternate Art
Common Character $0.09 -10.0%
Zoro-Juurou
OP05-067 · Alternate Art
Rare Character $0.39 0.0%
Chopa-Emon
OP05-068 · Alternate Art
Common Character $0.09 -10.0%
Fra-Nosuke
OP05-070 · Alternate Art
Uncommon Character $0.12 0.0%
Hone-Kichi
OP05-072 · Alternate Art
Common Character $0.07 0.0%
When You're at Sea You Fight against Pirates!!
OP05-076 · Alternate Art
Rare Event $0.28 -3.4%
Monkey.D.Luffy
P-041 · Promo
Promo Character $5.92 -10.8%
Uso-Hachi
ST18-001
Common Character $4.80 +6.2%
O-Nami
ST18-002
Common Character $0.26 +4.0%
San-Gorou
ST18-003
Common Character $0.21 +5.0%
Zoro-Juurou
ST18-004
Super Rare Character $1.95 +2.1%
Luffy-Tarou
ST18-005
Super Rare Character $3.59 +0.6%

Frequently asked

How many cards are in ST-18?

Purple Monkey.D.Luffy (ST-18) contains 15 distinct card printings, counting parallels, alternate arts and other variants separately. 15 of them currently have a tracked market price.

What is the most valuable card in Purple Monkey.D.Luffy?

Monkey.D.Luffy (Promo) is the most valuable card in ST-18, with an estimated market value of $5.92.

When was ST-18 released?

Purple Monkey.D.Luffy (ST-18) was released on June 28, 2024.

How much is a complete ST-18 set worth?

Adding up the current market value of one copy of every tracked printing in ST-18 gives roughly $20.84. That total is dominated by a handful of chase cards, so a set of commons and uncommons is worth a small fraction of it.