Free daily spins: a rate rather than a total, and six rungs under it

1

A key with no count in it, and the unit this page supplies

Every other key under this heading begins with a number. This one begins with a rhythm, which is a different kind of claim and needs a different kind of answer. A rhythm has no face value until somebody says how many and how much, and nobody has.

Which is not a complaint about the key. Somebody searching for a daily offer wants to know what the daily part is worth, and that is a perfectly good question with a perfectly good answer once a unit is agreed. What no page may do is agree the unit silently and then print the result as though it were somebody’s term.

So this page supplies a unit and labels it loudly: one turn a day, at 10p a turn. The 10p is the same declaration every guide here makes, there being no rule anywhere fixing what a given turn is worth off the rule sheet, claim 89. The one a day is this page’s own and is not read off anything: some offers hand out more than one and some hand out fewer, and no source collects them. Where a reader has a real offer in front of them, their own number goes in and every figure below moves in proportion.

The honest consequence of a supplied unit is that the money on this page is a rate rather than a total, and the two are never added together. A rate multiplied by somebody’s own number of days is a sum; a rate added to somebody else’s sum is nothing at all. The paragraph the formula sits in, and the reading of a falling column, are set down once at counting a chain.

2

£36.50, £35.04, and the rate underneath both

One further thing follows from a unit being supplied rather than found, and it is the reason this page is worth writing at all. A reader meeting a real daily offer has a number in front of them that this page does not: how many turns a day, and on which days. That number multiplies everything below and changes none of the structure. Six rungs is six rungs at one turn a day and at five, and the rung somebody else decides is the same rung in both cases.

Take the unit out to a year, because a year is what daily means if a reader keeps coming. Three hundred and sixty-five turns at 10p is £36.50 of face. At the 96 per cent this publisher puts on an ordinary reel, £35.04 reaches a balance. The £1.46 of difference is the reel’s keep across the whole year and is every penny that anything takes on this chain.

Three figures, then, and only one of them is a finding. £36.50 is an illustration, £1.46 is what a reel keeps across a year of turning, and the rate underneath is the thing that holds whatever a reader’s own pattern turns out to be. Printing the first two without the third would put a total against a key that has none, and avoiding exactly that is why this page was written the way round it is.

It also sets the shape of the row this guide hands to its heading. A rate does not add to a sum of money, so the row is marked apart and left out of any addition, and the closing sentence of that board has to say so in words. A total that quietly swallowed 9.6p a day would be a total nobody could rebuild.

Divide back down and the figure stops depending on how long anybody stays. One turn returns 9.6p on average, so thirty days is £2.88, a hundred days is £9.60, and a full year is the £35.04 above. The rate is the finding and the year is an illustration of it, which is the opposite way round from every other guide under this heading.

£1.46 is the reel’s keep out of a £36.50 year, and a habit of coming back every day for twelve months earns about three pounds a month

And one caution about that year. Three hundred and sixty-five consecutive days is a reader who never misses, which nobody is. Halve the attendance and the face halves with it; a reader who turns up twice a week for a year is at £10.40 of face and £9.98 after the reel. The rate is what survives all of that unchanged, which is why the rate is the figure this guide reports and the year is only the illustration of it.

Three pounds a month is the figure to carry off this page, since it is the one somebody can test against their own week. An offer that asks somebody to come back three hundred and sixty-five times is asking for a measurable amount of attention, and this page can put a figure against what the attention earns at its own unit. Whether that is a good exchange is not a question arithmetic answers, and this site does not recommend anything. What it can do is print both sides.

3

The rung where a day’s winnings turn into something

After each day’s turn the proceeds are in some state. They are cash a reader may take, or a balance carrying a condition, or something a term calls by another name. Which of those it is, nobody has written down, and the instrument says so in its last column rather than guessing.

Nothing published settles the question either way off the rule sheet, claim 90, and no roof over the proceeds is published anywhere either off the rule sheet, claim 105. The rung is counted, the sum crosses it whole, and whoever runs the offer is the party settling it, which is what makes it the first rung here that somebody else decides.

A rhythm adds a second unpublished question that no other key under this heading has. Whether a day’s proceeds are settled on their own or pooled with the days around them is a thing nobody has written down, and it decides everything about the end of this chain. At 9.6p a day a payout floor of a single pound would be cleared by no day on its own, and by eleven days pooled. The same cashier, the same wording, and a reader either paid or not paid according to a convention nobody has stated.

Two silences sit beside it without earning rungs of their own: nothing says whether a missed day can be made up, and nothing states a smallest payment the cashier will send. Either becomes a rung the moment a figure for it exists. A rung carrying no number is furniture, and resisting an invented rung matters here more than anywhere, because a page that got to eight by inventing three would have made a short chain look long in the one place on the site where shortness is the result.

4

What a rhythm does to a count of rungs

Six rungs is the count, and it needs one qualification that no other key under this heading needs. The first rung happens once. The second happens three hundred and sixty-five times at one turn a day. And the last three happen once per payment, which is as often as a reader asks to be paid.

Follow the money through that. Somebody who lets a year accumulate and withdraws once walks six rungs. Somebody who takes out whatever has built up each month walks the same first two and then walks the last four twelve times over, which is a chain of fifty rungs by the time the year ends, and the cashier’s own side holds most of them. The money is identical at £35.04. The number of separate decisions standing between that money and a reader differs by a factor of eight.

That is this key’s sharpest point and no sibling can reach it, because pricing two ends gives one answer for both patterns. A monthly withdrawal is not more expensive. It is more exposed, and exposure counts rather than totals.

The arithmetic of that is worth one more line. Twelve payments in a year means twelve identity rungs, twelve requests and twelve settlements, and each of those three is a point at which the whole of whatever has accumulated can stop. A reader choosing monthly withdrawals is choosing thirty-six opportunities for that over three. Nothing about the sum changes and the number of ways to lose it rises by a factor of twelve.

It cuts the other way too, which is worth stating so the page does not read as advice. Letting a balance sit untouched for a year leaves the whole £35.04 inside somebody else’s system for twelve months, where a term nobody has published could reach it at any point. Neither pattern is recommended here. What can be printed is that one of them multiplies the gates and the other extends the time, and that the choice between those is the only thing on this chain a reader actually controls.

5

The rules about an offer that asks you back

A daily offer is the one shape on this site that the advertising rules address directly, because repetition is the thing those rules single out.

Promotions are not meant to encourage taking part again and again off the rule sheet, claim 64. The casino guidance is sharper still and lands squarely on a rhythm, warning in terms against encouraging gambling at a regular, fixed frequency off the rule sheet, claim 69. Its only example of anything acceptable is a reward handed over once, after a stated sum has gone through, and a condition rides on even that off the rule sheet, claim 70.

A design rule covers the same ground from another side. A licensed product must not push anybody into chasing a loss, nor keep somebody at it who has announced they are done, and the guidance names luring a departed player back, a free game being its own example of how off the rule sheet, claim 113. A daily turn is not that by itself. It is, however, the exact mechanism that rule describes, running every day by design.

None of that is a complaint about a daily offer, and this page makes no recommendation in either direction. It is a note that the one shape of promotion the advertising rules single out by name is the shape this key describes, and that somebody meeting the key ought to have met the rule as well.

Set those against 9.6p. The regulated position treats a fixed-frequency incentive as something to be careful with, and the sum at stake on any one day is under ten pence. Both of those are true at once and the page prints both. What it does not do is tell a reader what to make of them, and nothing in any of those rules binds an offer outside the licence anyway, which is the last part.

6

A daily habit outside the licence

Three of this page’s six rungs, and every rule quoted in the part above it, point at the same boundary.

The exclusion scheme’s own shape is worth one more sentence, because a daily habit is what it exists for. Six months is the shortest registration the scheme will sell anybody off the rule sheet, claim 184, and no registration lifts before its own minimum has run off the rule sheet, claim 185. That is the protection a licensed market is built around and it is the protection that stops at the licence boundary, along with some twenty other duties off the rule sheet, claim 168.

The balancing fact belongs here too. Providing gambling without a licence is an offence of the provider’s, and the Act created no answering offence for the person playing off the rule sheet, claim 3. Six rungs, then, walked once for the account and repeatedly for the money, with 9.6p a day standing at the first rung anybody else decides.