Vavada Aviator multiplier curve, worked out with numbers

Where the number comes from

The order of events matters more than anything else on this page. The point at which a round ends is settled before the betting window closes, and until the round finishes it exists only in sealed form: committed, so it cannot be altered after the fact, and unreadable, so nobody on either side of the screen can see it. The curve is then drawn up to that point, and the point is published once the round is over.

Two consequences follow directly, and they are worth stating before any formula. The ending is not computed from the rounds before it, so the record of finished rounds contains no information about the next one. And at the instant your stake goes in, the number that decides your round already exists — which is precisely why nothing outside the game client can read it. There is no quantity there to read.

How likely is a round to reach your target?

Call the target m, and suppose you always ask to leave at exactly that figure. Then one of two things happens in every round. Either the curve reaches m and you receive m times your stake, or it ends first and you receive nothing. Write the fraction of rounds that reach the target as p. Your return per unit staked is then simply p × m.

Now use the one thing we know about the game. A single published payout figure for a title means the long-run return does not depend on which target the player picks — if it did, the figure would have to be printed once per target. So p × m has to equal the payout share for every m, and rearranging that gives the whole thing:

That is the formula for how often a round reaches a target. At a target of 2 it gives about 48.5%; at 10, about 9.7%; at 100, about 0.97%. Nothing mystical is going on: the further out the target, the more ways a round has to end before it gets there.

Every target costs exactly the same

Put the formula back into the return and watch the target cancel. Your return per unit staked was p × m, and p is 0.97 ÷ m, so the return is (0.97 ÷ m) × m, which is 0.97 — with no m left in it anywhere. The target has disappeared from the answer because it was never in it.

So a cautious exit and an ambitious one have the identical average cost of ₹3.00 per ₹100.00. There is no correct multiplier, no sweet spot, and nothing for a page to be clever about. Anybody naming the right target is naming a number that the arithmetic says cannot exist.

What the choice of target does change

The average is fixed; the journey is not, and the difference is large enough to matter more than most people expect.

At a target of 2 you collect something in roughly half the rounds, so the balance moves in small steps and a bad run feels like a slope. Ten misses in a row there has a probability of about 0.13% — about one sequence in 762, which in a game running several rounds a minute is an ordinary evening rather than a freak event.

At a target of 10 you collect in fewer than one round in ten, so most of the session is losses punctuated by something substantial. Twenty misses in a row there is not unusual at all: the probability is about 13.0%. A player who has not internalised that number will conclude the game has turned against them, which is the exact point at which stakes get raised.

Does doubling after a loss repair any of this?

No, and the failure is arithmetical rather than a matter of discipline. Doubling after a loss works by making each win recover everything before it, which succeeds as long as you can afford the next step. The step is the problem. Starting from ₹10.00 at a target of 2, after 10 misses the next stake is ₹10240.00 and you have already committed ₹20470.00 — to recover ₹10.00.

And a run of 10 misses at that target is not rare: about one sequence in 762, as computed above. Two things stop the recovery before the arithmetic does — the ceiling the cashier places on a single stake, and the size of your balance. Either one converts a long series of small wins into one loss that erases them all.

The same reasoning disposes of the whole family: the gentler progressions, the reverse ones, the ones keyed to a sequence of numbers. A staking system is a rule for choosing the size of the next stake, and the expected return per unit staked is 0.97 regardless of the size. Rearranging stakes rearranges variance. It cannot touch an average that does not depend on it.

Why no tool can honestly quote an accuracy figure

This is where the arithmetic settles a question that is usually argued about. For a predictor, a signal feed or a cracked build to be worth anything, it would have to improve one of exactly two quantities, and both are closed.

The ending of the round. Fixed and sealed before stakes close, as the first section set out. A tool running outside the game client has the record of finished rounds and the chat, and that is the complete list of what is available to it. It cannot report a number that is not exposed to it.

The expected return. Already identical at every target. Even a tool that somehow knew the true distribution perfectly would have nothing to point you at, because there is no target with a better average than any other. There is no advantage in the format for a tool to find.

Which is why a figure like several nines of accuracy is self-refuting rather than merely unproven. Accuracy is a measurement, and a measurement needs something to compare against. The only comparison available is the record of rounds that have already finished — a set in which every entry is already known, where being right is not a skill.

One addition, because it is the part a reader loses money to rather than the part they argue about: the products in this category generally do not even pretend for long. What follows is a request to install a package from outside a store, a small fee paid in a chat, or a demand for the operator sign-in — which this game does not have one of, since it opens inside the operator account. Where a genuine client comes from is on the page about the table.

What this calculation does not claim

Four limits, stated because a page that shows its working owes them.

The payout share is an assumption, not a measurement of this cashier. It is the figure in general circulation; the studio states no number on the game page, and if the build you are on runs lower then every result above shifts against you proportionally. The help panel inside the client is the only place that figure appears for a particular table.

The formula describes the idealised shape. Real builds have a floor of rounds that end immediately and round their figures at the low end, so the fit at targets very close to 1.00 is approximate rather than exact.

An average over a very large number of stakes says nothing about any particular evening, in either direction. The spread is wide enough that both a good session and a ruinous one are entirely ordinary.

And the arithmetic is about one stake at a time. Two panels in a single round do not change the formula, but they do change how much is staked per minute, which is the subject of its own page. The game is published by Spribe and the calculation applies wherever it is served, not only here.