StatTrak G3SG1 (Digital Mesh)
StatTrak G3SG1 (Digital Mesh) is a G3SG1 skin in CS2 with Mil-Spec rarity. It drops from the Operation Broken Fang Case.
Item facts
Operation Broken Fang CaseStatTrak G3SG1 (Digital Mesh) prices across 15 markets
Selling this skin? See what you’d get →No markets match this filter.
Each price is the total you pay, buyer fees included. The dot shows how well the venue fits your region. How we price →
No markets match this filter.
The number on the right is your net payout after the venue’s seller fee. Where to sell: all venues compared → · How we calculate net payouts → · Scam protection →
Lowest ask · 25 snapshots since Jun 17, 2026 · dashed = a gap over a week
Same collection (The Operation Broken Fang Collection): Printstream · Neo-Noir · Fairy Tale · Exoskeleton · Monster Mashup · Cyber Security · All 17 items →
More from G3SG1 Skins
All →
G3SG1 (Digital Mesh): design, wear and market
This + 9 more Mil-Spec from The Operation Broken Fang Collection craft into one of:
Trade-up calculator →Across 24 markets the FN floor moved -0.2% in 58 days: $2.79 → $2.79.
Cheapest venue vs Steam right now: $1.19 apart (30%).
How much does G3SG1 (Digital Mesh) cost?
G3SG1 (Digital Mesh) is listed from $0.480 on 24 marketplaces, every price with buyer fees in. Wear floors: FN $2.79 · MW $0.970 · FT $0.480 · WW $0.860 · BS $0.575. Steam asks $3.98 for the same listing.
Where can I sell or cash out G3SG1 (Digital Mesh)?
Top net quote at the moment: $2.84 via DMarket, seller fee already deducted (see the Sell tab for every venue). Steam credits $3.86 to your wallet, and wallet money cannot be withdrawn.
Does G3SG1 (Digital Mesh) come in StatTrak or Souvenir?
Yes — this skin also trades as StatTrak (from $2.79). Use the Quality pills above to switch; every number on the page recalculates for the selected variant.
How do I get G3SG1 (Digital Mesh)?
Two routes: open Operation Broken Fang Case (trading from $5.48) and gamble on the odds, or pay $0.480 for the skin itself on the markets above. The direct buy is nearly always the cheaper path.