★ Paracord Knife | Stained
Summary
Active Offers for ★ Paracord Knife | Stained (Factory New)
The ★ Paracord Knife | Stained is a durable fixed-blade survival knife, ideal as both a weapon and a versatile tool for trapping, hunting, or cutting plants. Its handle is wrapped with multi-purpose paracord for added functionality. The knife features a unique forced patina created with lemon and mustard. If you think it looks interesting now, just wait until you see the effects under blacklight!
The ★ Paracord Knife | Stained made its debut in CS2 on November 18, 2019. It was released with the Fracture Case during the "Operation Shattered Web" update.
The ★ Paracord Knife | Stained is available by opening either a Fracture Case or a Shattered Web Case. This skin does not belong to any specific collections.
The ★ Paracord Knife | Stained boasts a remarkable popularity of 95%, making it one of the most sought-after items in CS2. This metric is derived from its daily sales volume and current market price.
The ★ Paracord Knife | Stained is a sought-after knife skin among 428 options available. This Covert rarity skin is an ultra-rare find, boasting an estimated drop chance of only 0.26%.
The ★ Paracord Knife | Stained ranges in price from $104.61 to $500.82, making it one of the pricier skins. Luckily, it is readily available for purchase across various markets.
The ★ Paracord Knife | Stained has a float value between 0.00 and 1.00, allowing it to be available in every exterior condition. Additionally, a StatTrak version of the Stained knife is available for each exterior.
The ★ Paracord Knife | Stained features a unique "Patina" style with a distinctive Stained finish. This finish is the result of a chemical reaction that creates a hardened layer over the knife's surface. In real life, similar techniques include case hardening, cold bluing, and acid patinas. The primary hue showcases a subtle white tint, and the appearance of the Stained finish is influenced by its pattern index. Additionally, this skin utilizes the old legacy model.