HLTV Confirmed
 We check the relevance every 3 hours

HLTV Confirmed

skin.club
Case Price
$23.80
Total EV
$21.42
EV Ratio
0.900×
Skins in case
14
EV Ratio = Total EV / Case Price. A ratio of 0.900× means that statistically, each case opening returns 90.0% of the case cost. Results are random - individual outcomes will vary from statistical estimates.

Simulate openings

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

About this case

Where Is This Case Available?

The HLTV Confirmed case is available on skin.club. It contains 14 skins with published drop rate statistics. The Expected Value and drop rate data below reflect current statistical data for this specific case listing on skin.club.

Case Overview

The case contains a predefined distribution of items categorized by rarity levels, typically ranging from common to highly restricted tiers. Lower-tier items form the majority of outcomes, while higher-tier skins are statistically infrequent. The selection emphasizes recognizable designs and esports-related appeal, which contributes to stable secondary market demand. The case is positioned in a mid-tier segment, where item pool quality is moderate but supported by consistent thematic coherence. The drop mechanism follows a standard weighted probability model, where each tier has a fixed likelihood independent of previous openings.

Value and Risk Factors

From an expected value perspective, the case demonstrates a typical skewed distribution, where the median outcome is significantly lower than the upper percentile results. Most openings result in lower-tier items, creating a negative value gap when compared to the aggregate potential of rare outcomes. Variance is a key factor, as returns are highly sensitive to low-probability events. Item pool quality influences long-term value stability, particularly for mid-tier skins that maintain steady demand. External factors such as market liquidity, item popularity, and supply dynamics also impact realized value. The structure reflects a high dispersion model, where outcomes are unevenly distributed and heavily dependent on rarity weighting.