★ Bayonet | Marble Fade
Summary
Active Offers for ★ Bayonet | Marble Fade (Minimal Wear)
The ★ Bayonet | Marble Fade design has remained largely the same since World War II, continuing to hold relevance in contemporary military tactics. Bayonet charges proved effective in conflicts like the second Gulf War and the Afghanistan War. This skin features a stunning mix of black and silver metallic paints combined with a marbleizing technique, then finished with a vibrant candy coating in three colors. The blade showcases multiple hues, ultimately creating a striking red appearance.
The ★ Bayonet | Marble Fade made its debut in CS2 on January 8th, 2015. This iconic skin was included in the Chroma 3 Case, released with the "Full Spectrum" update.
The ★ Bayonet | Marble Fade is available by opening a Chroma 2 Case, Chroma 3 Case, or Chroma Case container. This skin is not associated with any collections.
With a staggering popularity of 99%, the ★ Bayonet | Marble Fade stands out as one of the most sought-after items in CS2. This popularity is determined by daily sales volumes and the skin's market price.
The ★ Bayonet | Marble Fade is among 428 knife skins available. This skin is classified as Covert, making it an ultra-rare find with an estimated drop chance of only 0.26%.
The ★ Bayonet | Marble Fade is a highly sought-after skin, priced between $605.08 and $765.14. Luckily, this luxurious knife is readily available across various marketplaces.
The float value of the ★ Bayonet | Marble Fade ranges from 0.00 to 0.08, meaning it can be found in Factory New and Minimal Wear conditions. Additionally, a StatTrak version of the Marble Fade is available for each exterior.
The ★ Bayonet | Marble Fade features a stunning "Anodized Multicolored" design with a captivating Marble Fade finish. This style showcases a multicolored pattern that may be achieved through techniques like silk-screening or adhesive stencils. The appearance of the Marble Fade finish varies depending on its pattern index, and this skin utilizes the classic legacy model.
