Fishing Rod icon, Rare rarity item in Grand Piece Online

Fishing Rod FR

Sin clasificar Rare Estable Confianza baja

Valor de trade actual

3.8K

Rango 3K–4.5K

Ventana30d

Actualizado4 ago 2026

Trades56
Ofrecido27
Buscado29
Demanda ×1.07

Qué significa el valor 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.

Historial de precios · 60 días

Mediana diaria de los trades observados. El último punto es el cálculo de hoy.

+120.6% / 32d
3,750

Trades recomendados

Generado automáticamente según coincidencias de valor. Los veredictos usan el mismo cálculo WIN/FAIR/LOSE que la calculadora.

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

Explora todos los valores de GPO →

Preguntas frecuentes

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.