Biscuit for Cupid Queen's Wings (5.6K)
Biscuit's value tops Cupid Queen's Wings. Clean win on paper.
+3.6% in your favor
Biscuit BISC
Tier NEW Unknown Stable Medium confidence
Current trading value
5.8K
Range 4.9K–6.6K
Trades439
Offered187
Wanted252
Demand ×1.35
Biscuit isn’t in stock. Pika trades near it — 3.4K, $4.99. PetMart is our shop
What Biscuit's value means
At 5.8K value units, Biscuit trades for roughly 0.58× a Mythical Fruit Chest (the 10,000-unit reference item), so it sits below the anchor on the chart.
That figure is a medium-confidence read: the solver places the true value between 4.9K and 6.6K (a ±15% band) off 439 observed Discord trades.
In trade chats and value lists, Biscuit is also written BISC.
Demand is currently rated Stable and rarity is Unknown, both recomputed every solver run.
Price history · 60 days
Per-day median across observed trades. Last point is today's solver run.
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Recent Biscuit trades
The exact offers our pipeline parsed from Discord. No edits, no opinions.
- Pika Biscuit seen 17×
- Pteranodon Biscuit seen 15×
- Biscuit Mythical Fruit Chest seen 12×
Most common trade shapes observed for Biscuit, from 73 solo-trade samples.
Trade recommendations
Auto-built from the value-matches graph. Verdicts use the same win/fair/lose math as the calculator.
Flips with Biscuit
See all flips →Trades that read fair to the other player but leave you ahead.
Related item values
Browse all GPO values →
FAQ
How much is Biscuit worth in GPO?
Biscuit's current trading value is approximately 5.8K (range 4.9K-6.6K), based on 439 observed Discord trades over the last solver run. Updated 2026-09-01.
How is Biscuit's value calculated?
Biscuit'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.