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Viral Coefficient Calculator

The viral coefficient — invitations times conversion rate — and what it does to growth above and below 1.

K = invites per user × conversion rate of those invites.

%
Results update as you type
Results
Viral coefficient (K)
0.75
What that means
Amplification of other channels
Cycles in the projection period
Projected users
Growth multiple
Invites per user needed for K = 1
Conversion rate needed for K = 1
Reviewed September 2026. Funnel and advertizing arithmetic: the same formulas in every market, in your own currency. FTC guidance requires substantiation for performance claims derived from these measures.
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About viral coefficient

How the viral coefficient calculator works

K = invites per user × conversion rate of those invites. Above 1 each user brings more than one new user and growth compounds without paid acquisition; below 1 the loop amplifies other channels but cannot sustain growth alone.

The cycle time matters as much as K. A K of 1.2 with a two-week cycle grows far faster than the same K on a three-month cycle, and most products never exceed K = 1 for long.

Formula: K = invites × conversion rate; amplification = 1/(1−K)

Worked examples

InputsViral coefficient (K)Note
5 invites at 15%0.75K = 0.75 — sub-viral but a strong amplifier
Above one1.25K = 1.25 — compounding growth
A weak loop0.1K = 0.1

Frequently asked questions

What is the viral coefficient?

K — the number of new users each existing user brings. Invites sent multiplied by the rate at which they convert.

What does K above 1 mean?

Each user brings more than one new user, so the base grows without any paid acquisition. Very few products sustain it for long.

Is K below 1 worthless?

Far from it. K = 0.75 multiplies every other channel by four. A referral loop that is not self-sustaining can still transform unit economics.

Why does cycle time matter?

Because K describes growth per cycle. The same K compounds far faster on a two-week loop than a three-month one.

Why do viral loops decay?

Because the addressable network saturates. Early users have many uninvited contacts; later ones do not.

Where these figures come from

Last checked: September 2026. These are standard industry definitions; where platforms disagree, the page says so.