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TECHNICAL COMPETITIVE GUIDE

CS2 ELO System & the Mohs MMR Math

Understanding the mathematical foundation behind ProPath’s progressive rating curve, match expectation coefficients, and anti-inflation mechanics.

1. The Core Progressive Step Formula

Traditional chess and video game rating systems use a flat tier distribution (e.g. every 100 or 200 ELO equals one rank). In high-population competitive shooters, this results in artificial rank congestion in the mid-tiers (e.g., Gold Nova or Level 4-6).

ProPath implements a Progressive Delta Function where each higher tier demands +50 more points than the predecessor:

Points_Required(Tier N) = 150 + (N * 50) ELO Points

This creates an organic distribution bell curve where climbing from Corundum to Diamond (Tier 9 to 10) requires 550 ELO, representing undeniable mastery over top-bracket competition.

2. Expected Match Outcome & K-Factor

When two teams face off, the system calculates the expected win probability EA for Team A:

E_A = 1 / (1 + 10^((Rating_B - Rating_A) / 400))

A victory against a significantly higher-rated team yields maximum ELO gains (+25 to +35 ELO), while winning as heavy favorites nets a calibrated +15 to +18 ELO.

3. Individual Impact Modifiers

Unlike Valve Premier where wins and losses are calculated purely on round outcomes, ProPath rewards high individual contribution during hard-fought games. Players who achieve high ADR (Average Damage per Round), multi-kill rounds, and clutch win percentages receive an individual performance bonus (+2 to +5 ELO) that softens rating losses in closely contested 11-13 overtimes.