Soft pity is the point where the per-pull rate starts climbing above the base rate. Below it the chance is flat; from the soft-pity pull onward the rate ramps up each pull until it reaches 100% at hard pity. This is why most pulls land in a tight window before the cap.

How does the ramping rate work?

From the soft-pity pull to hard pity, the per-pull rate increases linearly so it hits 100% exactly at hard pity. The tool multiplies the miss chance of every pull in your range, then takes one minus that product for your at-least-once probability.

What numbers should I use for my game?

Use your game's documented rates. A common Genshin-style setup is 0.6% base, soft pity at pull 74, and hard pity at 90. Other games differ, so check your banner details and adjust the three fields to match.

Does my current pity carry the guarantee?

Yes. The pity counter only resets when you actually get the top-tier item, so an unspent count of 40 means you are 40 pulls into the 90-pull cap. The tool starts its calculation from your current count, not from zero.

Why is my chance still under 100% before hard pity?

Until you reach the exact hard-pity pull, no single pull is guaranteed, only increasingly likely. The cumulative chance climbs fast once soft pity begins, but it only becomes a certainty at the hard-pity pull number.

Valorant Gacha Pity & Pull Calculator

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Gacha banners are not flat-rate: most use a pity system where your odds stay low, then ramp sharply near a guaranteed cap. This calculator models that exact behaviour so you can see, from your current pity count, how likely your next batch of pulls is to land a top-tier item and how many pulls remain until the guarantee.

How it works

The model uses three banner parameters: a base rate p0, a soft-pity start S, and a hard-pity cap H. The per-pull rate at pull number n is:

n < S          → rate = p0
S ≤ n < H      → rate = p0 + (1 - p0) × (n - S + 1) / (H - S)
n ≥ H          → rate = 1  (guaranteed)

To find your chance over a range of pulls, the tool multiplies the miss probability of every pull from your current pity onward, then subtracts from one:

P(at least one) = 1 - Π (1 - rate(pity + k))   for k = 1..pulls

Example and notes

With a 0.6% base rate, soft pity at 74, and hard pity at 90, a player at pity 40 making 10 pulls is still below soft pity, so each pull is just 0.6% — a cumulative chance of about 5.8%. Push that same player to pity 70 and the next 10 pulls cross deep into the soft-pity ramp, lifting the cumulative chance well above 80%. The guarantee always lands at hard pity, so the pulls-until-guaranteed figure is simply the hard-pity number minus your current count. Match the three banner fields to your specific game for accurate odds.