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Stripes

hellcase.com
Case Price
$0.70
Total EV
$0.60
EV Ratio
0.860×
Skins in case
118
EV Ratio = Total EV / Case Price. A ratio of 0.860× means that statistically, each case opening returns 86.0% of the case cost. Results are random - individual outcomes will vary from statistical estimates.

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Roll Stripes against its real drop rates and watch the math play out.

Skins in Stripes (28)

hellcase.comFAMAS | Survivor Z

FAMAS | Survivor Z

hellcase.comAK-47 | Leet Museo

AK-47 | Leet Museo

About this case

Where Is This Case Available?

The Stripes case is available on hellcase.com. It contains 118 skins with published drop rate statistics. The Expected Value and drop rate data below reflect current statistical data for this specific case listing on hellcase.com.

Case Overview

The case is structured around a mix of accessible and less frequently distributed items. Most outcomes are allocated to common and mid-tier segments, while a smaller portion of the pool consists of premium entries with lower occurrence rates. This design creates a hierarchy in which item frequency decreases as perceived market value increases. Within the broader case market, Stripes can be viewed as a diversified option that spreads exposure across several categories rather than relying exclusively on a small premium segment. Analysts often review how evenly value is distributed throughout the pool when comparing it with similar cases.

Value and Risk Factors

Expected return characteristics are shaped by both rarity allocation and underlying market demand. Cases with a large share of outcomes concentrated in lower tiers may exhibit reduced average value metrics despite containing premium assets. Statistical variance becomes more pronounced when a significant portion of aggregate value is tied to a limited number of rare outcomes. Other relevant factors include item liquidity, stability of trading activity, and durability of demand across different cosmetic categories. A more balanced value structure generally produces narrower outcome dispersion, whereas stronger dependence on infrequent items increases uncertainty within the distribution profile and can lead to greater variation between individual results.