40 free spins no deposit, against a feature round that nobody times

1

The question forty turns raises and nobody answers

Forty is a count large enough to make a reader hopeful and small enough to make them calculate. Nobody wonders whether five turns will reach the feature round and nobody wonders whether a thousand will. At forty the question is live, and it is the first question anybody asks of an award of this size: how often does the round come, and is forty enough.

Every honest answer to that begins by saying that no source worth citing gives a rate. This card spends an entry establishing the absence properly rather than stating it, because an absence asserted is worth no more than the claim it denies, and because two other cards on this site hand the question here rather than guessing at it. Having established it, the card does the only thing left that is not invention: it prices the two cases separately and declines to average them.

The award weighed is forty turns for nothing paid in, winnings carrying fifteen times before they may be withdrawn a count and a multiple taken as typical by this card rather than read off anything, with a turn bought at ten pence the cheapest rung the reel sells, chosen here. Both suppositions are named again wherever they do any work below.

2

What the machine does publish about its feature round

A good deal is published about the round itself, and all of it is primary. Ten free spins are what three scatters are worth, fifteen what four are worth and twenty what five are worth, a mapping printed on the studio’s page and repeated inside the session data game sheet, claim 35. Every fourth wild collected during the round starts it again with ten further spins claim 42. A multiplier arrives with the first of those restarts at two, becomes three at the second and ten at the third claim 43. Money symbols carry values reaching 2,000 times the stake, and it is a wild landing alongside them that collects them claims 37 and 39.

Set beside that list, the thing missing from it is conspicuous. Everything published describes what the round pays once it has started. Nothing published describes how often it starts. A reader therefore holds a complete account of the prize and no account whatever of the chance, which is the reverse of the position they would be in with almost any other published quantity on this machine.

One more published fact belongs here because entry seven will spend it. The game’s own data gives exactly one hit rate, and it is for the ceiling rather than for the round: a round paying the published 2,100 of one stake arrives at 1 in 3,880,481 game data, claims 29 and 123. That figure is the original’s and the sheet carries no equivalent for any other title, so nothing below attaches it to a second reel.

3

The absence, established rather than asserted

An absence is worth only as much as the search behind it, so here is the search. Two primary sources were searched and both come back empty. All thirty-six Big Bass game pages were read, and the information block on each carries a return to player and stops: no frequency of any kind, and for that matter no ceiling, no count of lines, no range of stakes and no date of release game sheet, claims 76 and 109. The session response a game client receives was read too. It holds a paytable, reel strips, the scatter mapping and a hit rate for the ceiling, and it holds no field for how often the round begins, nor for how often anything in the base game lands claims 30 and 105. Nothing on the regulatory sheet requires anybody to publish one, as entry nine works out.

Figures do circulate, and they do not agree. One affiliate review gives the round as arriving at 1 in 113 turns. Another gives it at approximately 1 in 182.8. One exceeds the other by more than half, the session data contains neither, and nothing the studio publishes would choose between them game sheet, claim 122, which prints both and picks no winner. On a site whose whole method is to read an offer against a published figure, a figure with two values and no publisher is not a figure. It is printed here so that a reader who meets one of the two elsewhere knows what they are meeting, and it is used nowhere below.

That refusal has a price and the price is worth stating. A card willing to borrow 1 in 113 could compute the chance of reaching the round inside forty turns, give it to two decimal places and look authoritative doing it. The figure would rest on nothing and every number built on it would inherit the nothing. The alternative, which is what follows, is less tidy and is the only one available.

4

Why one return cannot describe either case

96.71 per cent is a single figure covering a machine with two quite different modes of paying. In one, the reels turn and the line symbols pay or do not. In the other, the round is running, money symbols are on the reels and a wild collects them, with a multiplier climbing behind it. The published return is the two of those averaged together, weighted by exactly the quantity nobody publishes.

It follows, with no further assumption required, that the published figure describes neither case on its own. Where the round stays shut, a reader’s turns never meet the half of the machine that a substantial part of the figure comes from. In the case where it does, their turns meet it more than the average supposes. The number is correct and it is correct about a population rather than about an afternoon.

This is not a complaint about the studio, which publishes what the testing it describes is about. It is a statement about what a reader may infer. The split between the two halves of the return is the quantity that would make the inference possible, and the sheet records that it is published in neither place: not on the thirty-six pages and not in the data. So an honest card prices two cases and says so, which is what the next two entries do.

5

The case where the round never opens

Take the first case on its own. Forty turns pass, no combination of three or more scatters lands, and the round does not start. What is there to say about the money? The stake is settled: forty turns at the ten pence this card supposes lay £4.00 over the reel, and that figure is exact because a count multiplied by a price always is.

What comes back is not settled, and this card will not pretend otherwise. The studio publishes no return for the base game taken alone, so the 96.71 per cent cannot be applied to a sequence of turns that never reached the other half of the machine. One thing can be said about the direction, and it rests on a published statement rather than on a guess: money symbols pay when a wild lands with them during the round, and the studio publishes no statement that they pay outside it game sheet, claims 41 and 111. Whatever share of the published return those symbols account for, a reader in this case did not collect it.

One further published fact bears on the case and stops short of settling it. The session data carries a paytable, and its four highest-paying rows top out at 2000, 1000 and 500 game data, claim 49, so large single outcomes are described somewhere in the machine’s own figures. What the sheet does not record is which of those rows belong to symbols that pay outside the round and which do not, and a card that guessed at the division would be inventing the very split entry four has just said is unpublished. The figures are printed and left where they are.

So the honest account of the first case is a stake of £4.00, a return the machine’s own headline figure does not describe, and a requirement of fifteen times still to be faced on whatever the turns did produce. A reader who ends forty turns without the round has not been unlucky against a published figure. They have had an experience the published figure was never a description of.

That is an uncomfortable thing for a site built on published figures to print, and it is the honest consequence of the method rather than an exception to it. The method says: take the machine’s figure, take the offer’s figure, and work out what happens where they meet. Where the machine’s figure is an average over a mechanism whose frequency is unpublished, the meeting point is two answers rather than one, and printing one of them would be the error.

6

The case where it does, and the count stops being forty

Now the second case, which has a feature this card can price exactly. When the round opens, the count of turns a reader gets is no longer forty. Three scatters add ten spins, four add fifteen, five add twenty, and every fourth wild collected inside the round adds ten more. None of those costs a further penny of stake.

Put the price beside it. At ten pence a turn the award itself puts £4.00 across the reel; ten extra spins are £1.00 of further stake, fifteen are £1.50 and twenty are £2.00, and a single restart adds another £1.00. So the round, on its least generous opening and with no restart at all, raises the stake crossing the reel by a quarter, and on its most generous opening by half. The award said forty. Forty is the floor of what it pays, and the ceiling is unbounded, since restarts have no stated limit.

There is a second thing worth taking from the second case, and it cuts the other way. The extra spins are worth having, and they are the reason the published return is as high as it is. A reader who reaches the round has met the half of the machine that carries the money symbols, the collecting wild and a multiplier climbing to ten, and the published figure understates what their forty turns did rather than overstating it. These are not a lucky case and an unlucky one with the truth sitting between them. They are two different machines under a single headline.

7

The one arrival rate anybody publishes, priced

Among all the rates a reader might want, exactly one is published, and it is not the one anybody argues about. A round that pays out at the ceiling, 2,100 times the stake, comes along at 1 in 3,880,481 in the original’s own data, and two secondary sources agree with the figure, which is why the sheet records the agreement claims 29 and 123. It is the only arrival rate on this machine with a publisher behind it, so it is the only one this card may put through an arithmetic.

Carry it through and the answer is small enough to print whole. Forty turns against one in nearly four million comes to roughly one chance in ninety-seven thousand of meeting the ceiling. Price a turn at ten pence, as this card does throughout, and the ceiling stands at £210.00, which puts its share of the award’s expectation at about a fifth of a penny.

The same published rate answers a second question, and the answer is the most vivid figure on this card. How many turns would it take before meeting the ceiling was likelier than not? Not 3,880,481, which is the average wait rather than the even-money point: the even-money point is a shade over two-thirds of it, at about 2.69 million turns this card’s own arithmetic on a published rate. Price those turns at ten pence each and they are about £269,000 of stake. Set them running at one round every 2.5 seconds, which is as quick as a licensed build goes RTS 14D, and they are about seventy-eight days without pausing. An award of forty turns is a hundred seconds of the same clock.

About a fifth of a penny is what the only published arrival rate on this machine contributes to an award of forty turns bought at ten pence

Two conclusions follow, and the second is the useful one. The first is that the ceiling is not where the published return comes from: a fifth of a penny out of £3.87 is a rounding of the figure rather than a pillar of it, so a reader imagining the headline percentage is held up by a once-in-four-million round has the structure of the machine backwards. The second is that the arithmetic above is the only one of its kind this card could perform. Every other question about arrival rates on this machine, including the one a reader actually asked, ends at a sheet that says the figure is not published.

8

What the award comes to across both cases together

With the cases separated and the warning given, the across-both figure is worth printing, because it is what the published return entitles anybody to say. Forty turns at ten pence stake £4.00; 96.71 per cent sends £3.87 back; and a fifteen-times requirement over the winnings leaves what the house expression gives. Its letters, taken from the right, run: g for what an offer reckons a round of the clearing slot contributes, a whole round unless its terms say less a round counted whole, in the terms; then that slot’s own published percentage as RTP; then fifteen as W; and the £3.87 the forty turns produce as B. Written out that is E = B × (1 − W × (1 − RTP) ∕ g).

The second reel is chosen deliberately. Big Bass Bonanza – Reel Action is one of only a handful of titles in the family sharing the original’s ceiling of 2,100 times the stake, so the two rows differ in their published return and agree about the largest thing either machine can do game sheet, claim 75i. Twelve pence separates them on this award. The arrival rate does not carry across. That 1 in 3,880,481 sits in the original’s own data, the sheet offering no counterpart anywhere else in the family, so the fifth of a penny from entry seven describes the upper row and no other.

And the figure in the last column is an expectation across both cases at once. It is the right number to put in the third column of the instrument, it is what the published return supports, and it describes neither the afternoon in which the round never came nor the afternoon in which it came three times.

9

Which statements survive and which have to be withdrawn

Gather what is left. Four statements about this award survive the absence of a trigger frequency, and they are the useful ones. The stake is £4.00 at the price supposed here and scales with that price exactly. The advertised count of forty is a floor rather than a figure, because the round adds ten, fifteen or twenty turns at no further stake and a restart adds ten more. The expectation across both cases is £1.96 at the title weighed and £1.84 one step down the family. And the ceiling, which is the only published arrival rate, contributes about a fifth of a penny.

Three statements do not survive, and any page making them is making them up. How often the round arrives is the first. What forty turns return in the case where it never opens is the second, since the published figure covers both halves of the machine together and the split is nowhere. The chance that forty turns reach the round is the third, which is the first question restated and has the same empty answer.

It is worth saying why none of that is likely to change. The regulatory duty nearest the question offers four ways of satisfying it, and only the last of the four, the probability of winning events occurring, would produce a trigger frequency. Because the four stand joined by the word or, publishing a return to player discharges the duty completely, and every licensee that does so has no occasion to publish anything else. The absence is not an oversight anybody is going to correct. It is the predictable outcome of a rule written as a choice.

So an award of forty turns is worth £1.96 in expectation and is worth saying four things about. The question it raises first is the one nobody can answer, and the useful work was finding out that it cannot be answered rather than answering it badly. Readers after the neighbouring counts are better served elsewhere: what a count is worth when expectation says nothing at all is settled at 5 free spins no deposit, and the count at which a published return begins to describe an outcome is settled at 100 free spins no deposit.