Free until somebody reads the condition, and £177.30 of distance once twelve conditions have been read

1

What the condition actually is, and the £108.40 it takes out of thirteen headlines

Thirteen keys under this heading put the word free in front of a reader and attach a staking condition behind it. The condition is not a charge or a deduction, and a reader looking for it in a price list will not find it. It orders a multiple of the balance through the games again before any part of the balance is loose, and the price of obeying it is the house margin on every pound so staked.

Across the twelve findings added at the head of this section that order comes to £2,710.00 of staking against £271.00 of balance, and the margin on £2,710.00 at the return worked throughout is £108.40. No headline under this heading carries that quantity, and it separates a sum a reader has been shown from a sum a reader can spend.

Three shapes of condition sit under this heading. Nine keys name a count of rounds, so the condition lands on whatever those rounds win. Three name a sum of credit, so it lands on the sum the moment it arrives. One names neither, carrying the word free and no quantity, which leaves the condition measurable and its object unstated.

2

Nine counts and three advances, and where the return stops being applied twice

The house expression is E = B × (1 − W × (1 − RTP) ∕ g) and the only letter behaving differently across this heading is the first. B stands for what lands in the account. Nine of the twelve added rows are counts of rounds, and a round that stakes itself has already crossed a machine, so the margin is out of it first: £162.50 of face across those nine leaves £156.00 of balance. Three are advances, and credit is handed over as money with no reel having turned, so £115.00 of credit is £115.00 of balance.

Add the two and £271.00 stands to be worked on. Six tenths of it survives the lawful ceiling at the return assumed throughout, which is £162.60, and the remaining £108.40 is what the staking is expected to consume. The arithmetic is one multiplication on each group and an addition, and it is set out that way so that a reader who distrusts either group can take it out and keep the other.

The trap sits where the two groups meet. Multiply an advance by the return first, as though the credit had come out of a game, and the three advanced rows read £66.24 rather than £69.00. That £2.76 is small enough to pass for a rounding and is not one: it is the margin charged a second time to money no reel has touched. The test needs no trust in either figure. £5 of credit stands at £3.00 once ten times has been met, while £2.88 is what the same arithmetic gives a count of that face.

Read the other way, that is why a counted row cannot be valued at its headline. Fifty pence of face is not fifty pence of balance, and on the thousand-round key the difference is £4.00 before a pound of ordered staking has been done.

3

How the paid side was funded, and the one row booked on ordered turnover

A bill here prices one play twice, so the paid side has to be the same play as the free side or the two figures answer different questions. A count of rounds settles itself: the same number at the same stake, funded by the reader, costs the margin on the face and owes nothing after, which across the nine counted rows is £6.50 on £162.50.

An advance has no rounds in it, so what the paid side funds has to be named. Two answers are defensible and not interchangeable. Fund the face and the reader puts the advance across once, which is the play the free column was valued over. Fund the ordered turnover and the reader puts across all the condition demands, ten times as much play and a larger question.

Eleven of the twelve rows on this board fund the face. One does not. The ten pound credit is booked on its ordered turnover, so its paid side is £100.00 of staking at a cost of £4.00 rather than £10.00 of staking at a cost of 40p, and its distance is therefore £10.00 rather than £6.40. That booking is the one its own guide reports and argues for, and a head re-pricing it would be putting a finding into a board built to carry only findings it did not make.

Both figures belong in the open, because the choice is visible in the total. Booked on the face throughout, the twelve would close at £173.70 rather than £177.30, and that £3.60 is the whole of what the difference costs this heading. The tidiness of the larger reading is worth naming as well: funded on its ordered turnover, a credit’s distance comes out at the credit exactly and goes on doing so whatever multiple is demanded, which looks like a law and is an artefact of pricing a bigger play on one side.

4

Why eleven of these figures are a least and not a middle, worked term by term

Twelve headlines, and not one printed multiple among them. Every guide beneath this heading reports that separately, and it sets two house rules against one another: a bill prices its play twice, and a bill invents no quantity. What settles the clash is a number somebody did publish. British law caps at ten times the staking a licensee is permitted to demand through bonus funds, in force on 19 January 2026 off the rule sheet, and it is used here as an outer edge and never as anybody’s term. No cashier outside that licence is bound by a word of it. The footing is narrower still: the ceiling speaks of bonus funds, so it reaches what a free round won once that is credited as funds of the kind off the rule sheet, and no source read for this site answers whether a free round is such funds to begin with, one way or the other.

Which way the ceiling bounds the answer is worked here and not taken on anybody’s word, a summary of it having gone wrong on this network once already. Freeze the £271.00 of balance and the return, then move the demand alone. Ask nothing and all £271.00 stands, which puts £285.70 between the columns. Ask five times and the bracket closes at eight tenths, leaving £216.80 and £231.50. Ask ten times and it closes at six tenths, leaving £162.60 and the £177.30 the board reports.

Read that table down and the movement runs one way only. Each further turn of the demand spends more of the identical balance, so less survives to be set beside what buying the play costs. Ten times being the most a licensee may lawfully demand, it yields the leanest free column the law leaves and the tightest the two columns lawfully sit. Eleven of these twelve figures are accordingly a least: they beat buying their own play by no less than the board says, and a real demand under ten leaves them better than printed. The twelfth carries a second term above it, and part five is why.

Two unstated quantities share that bracket and they pull opposite ways, which is how one comes to be read as the other. The qualifying weight is taken at full value, the kindest reading going, a lighter weight leaving less behind; the demand is taken at the ceiling, the harshest. Where this family of offers gives out is worth a line as well: at twenty-five times the bracket reaches nought at the return used throughout, and the distance drops to the £14.70 the paid side costs.

5

The row bounded in neither direction, and the protection it has nothing to attach to

One row of the twelve carries a term the other eleven do not, and it is the only finding on this domain that cannot honestly be called a least. Twenty rounds tied to a single title come to £3.70 of distance at the ceiling, exactly as the other eleven are worked. Over that figure sits a cap on whatever the offer will ever pay out.

The floor under the other eleven holds for one reason only: ten times being the heaviest demand the law allows, every lawful reading of an unprinted multiple leaves at least as much standing as ten times does. A second term breaks that the moment the term can only subtract, and a cap on the payout is such a term. It is a sum and not a multiple, so the ten-times ceiling is silent on it; no rule fixes a smallest permissible one; nothing on the key prints a figure. There is no direction in which £3.70 can be bounded, and the word least appears beside it nowhere.

The regulatory shape of that gap is sharper than it reads, and it leaves a reader who deposited nothing worse placed than a paying one rather than better. Inside a British licence a consumer contract may carry no term whose effect is a maximum on the sum withdrawable from a deposit balance, the barred wording the regulator prints being a daily and weekly withdrawal ceiling off the rule sheet. A cap on what a bonus may yield escapes that bar, the bar being written about the deposit balance and nothing else off the rule sheet. Deposit nothing and there is no deposit balance, so the protection that would hold £3.70 in place finds nothing on this key to fasten to.

A false bound is worse than an unbounded figure, a reader being able to see the second for what it is and unable to see through the first. So the row keeps its place in the £177.30, its figure being a sum of money like the other eleven, and what is withheld is the claim rather than the arithmetic. Where terms do print a limit below £3.46, that printed sum replaces the free column and the distance shrinks to the limit plus 24p.

6

The reading taken on a hundred of nothing in particular, and £57.84 of difference

The largest single choice on this board is a missing unit. One key promises a hundred free and never says a hundred of what. Read as a hundred pounds of credit the balance arrives whole, six tenths of it survives the limit at £60.00, funding the same hundred pounds of play out of a reader’s own account costs £4.00, and the distance is £64.00. Read as a hundred rounds at the tenpenny stake worked here, the face is £10.00, the balance is £9.60, £5.76 survives and the distance is £6.16.

This heading adds the pounds reading, that being the number the bill itself finishes on, and the other is printed here so the choice is visible rather than buried. Between the two lies £57.84 of finding, and the whole of that distance turns on a word that no rulebook read for this site requires anybody to write.

Two further conditions on the board deserve the same treatment, a figure quoted without them being quoted wrongly. The hundred and fifty rounds tied to a title reach £18.48 for as long as each pound staked discharges a pound of what is owed. What the ceiling binds is a multiple and of weight it says nothing, so at a share of two fifths the free column is expected to be gone and the distance falls to £1.20, which is the cost of buying the play and nothing besides. The bingo advance is priced in books at the ticket price assumed here, and what a bingo room hands back for each pound staked is published nowhere, so that row’s £3.20 rests on a return taken from reel play rather than from the game bought.

The pattern across all three is one thing. A condition can be read exactly; the quantity it applies to frequently cannot. The twelve findings are precise arithmetic on quantities of three standings: a published sum, a published count at a stake this publisher supplies, and a headline whose unit was never given.

7

Why 61.6p for each pound of face stands beside the total and never inside it

The thirteenth guide prices a key naming no number whatever, so what it prices is the unit any number would have counted: a single pound of face. Staked by the offer, that pound returns 96p to an account; ten times over leaves 57.6p of the 96p; funding the identical pound out of a reader’s own money costs 4p. So the finding is 61.6p for every pound in play, which in the second unit this domain uses is 6.16 rounds a pound.

That row stands on the board, sits back from the measure and is outside the £177.30, for an arithmetical reason rather than an editorial one. Sums add and rates do not, and 61.6p is a rate: a quotient whose denominator is a quantity the key never states. Put into the money column it would read as 61.6p once, understating any offer of this shape that runs past a pound of face and overstating one that falls short, and the closing figure would then stand for nothing either way.

What the rate is good for is worth stating, being a complete finding rather than a gap. Multiply it by whatever face a headline eventually prints and the answer is that headline’s distance at the lawful limit: a hundred rounds at ten pence is £10.00 of face, and 61.6 pence a pound gives the £6.16 the hundred-round row reports. The only thing missing from the quotient is a quantity the key was supposed to supply.

It also puts the £177.30 in proportion. The twelve added rows carry £277.50 of face and credit, so the total works out at 63.9 pence of distance for each pound of that. The figure sits above the 61.6p a counted row gives, and the three advances are why: credit arrives having paid no margin, so each pound of it stands further from its paid comparator than a pound of a count does.

8

How the £177.30 was added, and the four rows shown to the nearest penny

Each of the twelve findings in the closing figure came up from the bill that reported it, at the number that bill’s own instrument finishes on, and went into the column unrounded. The nine counted rows give 30.8p, £2.464, £6.16, £4.62, £61.60, £1.232, £1.54, £18.48 and £3.696, which is £100.10. The three advances give £10.00, £3.20 and £64.00, which is £77.20. Together, £177.30.

Both roads lead to it, so no part of this has to be taken on trust. Downwards: £367.50 of staking hands £352.80 back, costing the paid side £14.70, while £271.00 of balance arrives free and the ceiling removes £108.40. £162.60 beside £14.70 is £177.30.

Four of the twelve land between pennies and their own pages print them to the nearer one, which is right for a bill and compounds in a column. Thirty point eight pence stands there as 31p, £2.464 as £2.46, £1.232 as £1.23 and £3.696 as £3.70. The four exact figures come to £7.70 and the four printed ones to £7.70 as well, so the roundings cancel and both totals agree to the penny. That is said here rather than left as a coincidence a reader might take for a rule.

One row sits outside the addition and one row inside it carries a warning, and the sentence under the closing figure says both. The row outside prices a pound of face instead of a whole offer, which part seven sets out. The row inside is the one with a payout cap over it, in the total because a sum of money is what it reports, and marked on the board because that sum is bounded neither way. All thirteen bills have reported, so no row waits to be filled.

£277.50 of face and credit across twelve reported findings, worth £162.60 at the lawful limit and costing £14.70 bought outright, so £177.30 of distance, with 61.6p for each pound of face standing beside it

9

Why a stake moves £100.10 of this figure and leaves £77.20 of it still

Two assumptions carry this heading and they reach unequal parts of it. The stake per round is this publisher’s own figure, stated wherever it is spent this section’s own figures, and it multiplies the nine counted rows and nothing else. Halve every stake and those nine close at £50.05 while the three advances stay at £77.20, so the twelve close at £127.25; double every stake and the twelve close at £277.40. A sum of credit is the same sum whatever a round is worth, so 43.5 per cent of the closing figure cannot be moved by a stake at all.

The return reaches all of it and moves it further. Drop to 94 per cent and the bracket closes at four tenths instead of six, taking the twelve to £129.15. Lift it to 97 and the bracket closes at seven tenths and the twelve reach £201.86. That is about £24 for each point of return, against £100.10 for a doubling of every stake, so the two assumptions carry comparable weight and a reader distrusting either can see what it is worth. Arguing with the return reverses nothing: a poorer one shrinks the balance and hands the condition more to take in the same movement.

Four stakes produced the counts beside the rows, and that is why a count stands against every row and none at the foot. Five pence on one, ten pence on nine of the thirteen, twenty pence on one, thirty pence on one, and one row counting bingo books rather than rounds at all. Ninety-two rounds of distance is £18.48 at twenty pence and would be £4.62 at five, so four unlike quantities are sharing a single name, and a total of them converts back into no sum of money whatever. Pounds have no such trouble, which is why the money adds and why the line under the board says in words that the counts were left alone.