Fishing Rod icon, Rare rarity item in Grand Piece Online

Fishing Rod FR

Non classé Rare Stable Confiance faible

Valeur d'échange actuelle

3.8K

Fourchette 3K–4.5K

Période30d

Mis à jour4 août 2026

Échanges56
Offert27
Recherché29
Demande ×1.07

Ce que signifie la valeur de Fishing Rod

At 3.8K value units, Fishing Rod trades for roughly 0.38× a Mythical Fruit Chest (the 10,000-unit reference item), so it sits below the anchor on the chart.

That figure is a low-confidence read: the solver places the true value between 3K and 4.5K (a ±20% band) off 56 observed Discord trades.

Over the last week the value has been rising. The 7-day read sits +12.4% against the 30-day average.

Demand is currently rated Stable and rarity is Rare, both recomputed every solver run.

Historique des prix · 60 jours

Médiane quotidienne sur les échanges observés. Le dernier point correspond au calcul du jour.

+120.6% / 32d
3,750

Suggestions d'échange

Générées automatiquement à partir du graphe de correspondances de valeur. Les verdicts utilisent le même calcul WIN/FAIR/LOSE que le calculateur.

FAIR

Fishing Rod for Ito (3.8K)

Within 2%. A clean even swap.

0% delta

FAIR

Fishing Rod for Snoozy Neko (3.8K)

Inside the confidence band. Fair on paper.

-2.2% delta

Parcourir toutes les valeurs GPO →

FAQ

How much is Fishing Rod worth in GPO?

Fishing Rod's current trading value is approximately 3.8K (range 3K-4.5K), based on 56 observed Discord trades over the last solver run. Updated 2026-08-04.

Is Fishing Rod's value rising or falling?

It's currently rising. The 7-day value sits +12.4% versus the 30-day average. That's the direction the solver sees over the past week.

How is Fishing Rod's value calculated?

Fishing Rod'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.