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Average Rank Calculator Valorant: How It Works

Updated · Standard formula, shown below

Average rank value 14.00
Closest rank name (see table below)
14
Result
Player 1 rank (Iron 1=1 ... Radiant=25)
10
You entered
Player 2 rank
12
You entered

Average Rank Calculator Valorant: How It Works

The Average Rank Calculator for Valorant works out the mean competitive rank of a group of players by converting each player’s rank into a numeric value, averaging those values, and then mapping the result back to the nearest rank. You enter each player’s current rank (from Iron 1 to Radiant), and the calculator returns the group’s average rank along with the numeric average for reference. This is useful for determining fair custom game lobbies, understanding squad skill balance, or simply satisfying curiosity about where your friend group stands.

Formula

The formula is straightforward: assign each Valorant rank a number from 1 to 25 (Iron 1 = 1, Iron 2 = 2, … Radiant = 25), sum the values, and divide by the number of players. The result is a decimal that represents the group’s average rank value. To convert back to a rank name, round the average to the nearest whole number and match it to the corresponding rank. For example, an average of 14.6 rounds to 15, which is Diamond 1.

Rank value table (low to high): Iron 1=1, Iron 2=2, Iron 3=3, Bronze 1=4, Bronze 2=5, Bronze 3=6, Silver 1=7, Silver 2=8, Silver 3=9, Gold 1=10, Gold 2=11, Gold 3=12, Platinum 1=13, Platinum 2=14, Platinum 3=15, Diamond 1=16, Diamond 2=17, Diamond 3=18, Ascendant 1=19, Ascendant 2=20, Ascendant 3=21, Immortal 1=22, Immortal 2=23, Immortal 3=24, Radiant=25.

Worked Example

Using the default values (10, 12, 14, 16, 18), which correspond to Gold 1, Gold 3, Platinum 2, Diamond 1, and Diamond 3:

  • Sum = 10 + 12 + 14 + 16 + 18 = 70
  • Count = 5 players
  • Average = 70 ÷ 5 = 14.0
  • Rounded average = 14, which matches Platinum 2

So the group’s average rank is Platinum 2. If the average had been 14.4, it would still round to Platinum 2; if it were 14.5, it would round up to Platinum 3 (15).

Why Use an Average Rank in Valorant?

Valorant’s matchmaking system uses a hidden MMR (Matchmaking Rating) to pair players, but for custom games, tournaments, or casual 5-stacks, players often want a simple snapshot of team strength. The average rank gives a single number that represents the group’s central tendency. This is especially useful when organizing in-house games where you want two teams of roughly equal skill, or when deciding whether a group of friends can queue together in ranked (since Riot imposes a rank spread limit of three tiers for parties).

Keep in mind that the average rank does not reflect individual skill distribution. A team with one Radiant and four Iron players has an average around Silver 1, but that team will play very differently from a team of five Silvers. The average is a summary, not a complete picture.

How to Read the Result

The output gives two numbers: the numeric average (e.g., 14.0) and the closest rank name (e.g., Platinum 2). The numeric average is useful for precise comparisons between groups, while the rank name is easier to communicate. If the average falls exactly between two ranks (e.g., 14.5), the calculator rounds up to the higher rank (Platinum 3). This rounding convention is arbitrary but consistent; you could just as easily round down, so always state whether you are using the rounded or exact value.

When comparing two groups, use the numeric average rather than the rank name. For example, a group averaging 14.2 is slightly stronger than a group averaging 13.9, even though both round to Platinum 2. The numeric value preserves that distinction.

Common Mistakes and Limitations

  • Using the wrong rank order: Some players mistakenly place Ascendant below Diamond (it is above). Always refer to the official rank order: Iron, Bronze, Silver, Gold, Platinum, Diamond, Ascendant, Immortal, Radiant.
  • Ignoring the rank spread limit: In ranked queues, Riot limits the rank difference between the highest and lowest player in a party to three tiers (e.g., a Gold 1 can queue with up to Platinum 1). The average rank calculator does not enforce this; it only computes the mean.
  • Rounding too early: If you round each player’s rank value before averaging, you lose precision. Always average the raw values first, then round the final result.
  • Not accounting for MMR: Your displayed rank may differ from your actual MMR. The calculator uses displayed ranks, so the average may not perfectly reflect true skill if players are under- or over-ranked.
  • Small sample size: The average of 2 players is meaningful but less stable than the average of 5. With fewer players, one outlier heavily skews the result.

Alternatives to the Average Rank

If the average rank does not suit your needs, consider these alternatives:

  • Median rank: Sort the rank values and pick the middle one. This is more robust to outliers. For example, with ranks 1, 2, 15, 16, 17, the median is 15, while the average is 10.2.
  • Highest and lowest: For balancing teams, knowing the extremes is often more useful than the average. A team with a wide spread may need different balancing than a team with a narrow spread.
  • Weighted average: If you are calculating a team’s strength for a tournament, you might weight higher-ranked players more heavily (e.g., multiply each rank value by a factor). This is not standard, but you can adjust the formula accordingly.
  • Use MMR directly: If you have access to third-party trackers that estimate MMR, those numbers are often more accurate than displayed rank, but they are not official.

How to Choose the Right Rank Value System

The 1–25 scale is the most common because it is linear and simple. However, some players prefer to assign values based on the actual RR (Rank Rating) thresholds within each rank. For example, Gold 1 0 RR is different from Gold 1 90 RR, but the calculator treats them the same. If you want more precision, you could use the actual RR (0–100) within each rank, but that requires knowing each player’s exact RR, which is not always visible.

For most purposes, the 1–25 scale is sufficient. It treats each tier as equal, which matches how Riot describes the rank hierarchy. If you need finer granularity, consider using a continuous scale like 1.0 (Iron 1 0 RR) to 25.0 (Radiant), but that is overkill for casual use.

Frequently Asked Questions

Can I use this calculator for a 3-stack or 4-stack? Yes, the calculator works for any number of players from 1 to 5. Simply enter the ranks for the players you have. The formula is the same: sum of rank values divided by the count.

What if I have a player who is unranked? Unranked players do not have a numeric rank value. The calculator expects a rank from Iron 1 to Radiant. If you must include an unranked player, you could assign them a placeholder like 0 (below Iron) or skip them and calculate the average of the ranked players only.

Does the average rank affect matchmaking in custom games? No, custom games do not use matchmaking. The average rank is purely informational. In ranked queues, Riot uses your party’s MMR, not the average rank, to find opponents.

Why is the average rank sometimes a rank that no player actually has? Because the average is a mathematical mean. For example, if you have two players at Gold 1 (10) and Platinum 1 (13), the average is 11.5, which rounds to 12 (Gold 3). Neither player is Gold 3, but that is the central point of the group.

Is there an official Riot tool for this? No, Riot does not provide an average rank calculator. This is a community-made tool based on the publicly known rank order. Riot does not endorse or provide such a feature.

Does the calculator work for the current episode’s rank changes? Yes, the rank order has remained consistent since the introduction of Ascendant in Episode 5. The numeric values are based on the tier order, not on any specific episode’s RR requirements, so it works across all episodes.

Related

Formula used
in r1 | Player 1 rank (Iron 1=1 ... Radiant=25) | - | 10 | 1
in r2 | Player 2 rank | - | 12 | 1
in r3 | Player 3 rank | - | 14 | 1
in r4 | Player 4 rank | - | 16 | 1
in r5 | Player 5 rank | - | 18 | 1
out avg | Average rank value | - | (r1 + r2 + r3 + r4 + r5) / 5 | 2
out display | Closest rank name (see table below) | - | round(avg) | 0

Each line is one input (in, sel, list) or one result (out: label, unit, formula, decimals). How the calculators work

Method: the standard formula for this calculation, rounded as each result states. See how the calculators work or report an error.