Kumakawa Head KH

Unranked Unknown High demand Low confidence
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Current trading value

4.8K

Range 3.4K–6.2K

Window30d

UpdatedSep 17, 2026

Trades43
Offered17
Wanted26
Demand ×1.53

trade value per $1

Buy on PetMart

PetMart is our shop

Kumakawa Head isn’t in stock. Paw trades near it5.2K, $1.99. PetMart is our shop

What Kumakawa Head's value means

At 4.8K value units, Kumakawa Head is worth about 0.48× the 10,000-unit reference the value chart is pegged to (a Mythical Fruit Chest's starting value in the solve).

That figure is a low-confidence read: the solver places the true value between 3.4K and 6.2K (a ±30% band) off 43 observed Discord trades.

In trade chats and value lists, Kumakawa Head is also written KH.

Demand is currently rated High, recomputed every solver run.

Price history · 60 days

Per-day median across observed trades. Last point is today's solver run.

Recent Kumakawa Head trades

The exact offers our pipeline parsed from Discord. No edits, no opinions.

  • seen 5× 2× Legendary Fruit Chest  Kumakawa Head

Most common trade shapes observed for Kumakawa Head, from 5 solo-trade samples.

Trade recommendations

Auto-built from the value-matches graph. Verdicts use the same win/fair/lose math as the calculator.

WIN

Kumakawa Head for Flamingo Boat (4.7K)

Kumakawa Head's value tops Flamingo Boat. Clean win on paper.

+2.6% in your favor

Browse all GPO values →

FAQ

How much is Kumakawa Head worth in GPO?

Kumakawa Head's current trading value is approximately 4.8K (range 3.4K-6.2K), based on 43 observed Discord trades over the last solver run. Updated 2026-09-17.

How is Kumakawa Head's value calculated?

Kumakawa Head's value is derived purely from observed Discord trade messages using a ratio-chain solver against the Mythical Fruit Chest anchor (10,000 value units). No editor opinions, no hand-tuned numbers. See /legal/methodology for the full math.

Why is the value a range, not one number?

The range is a 90% confidence band. The single headline number is the median. The band shows where the solver thinks the true value lives given noise.