The deadline, converted from days on a term sheet into sittings at a handset

1

What a printed day is worth once it is spent

A period in a term sheet is written in one unit and consumed in another. The sheet counts days, which are units of calendar. A handset consumes occasions, which are units of attention, and the two bear no fixed relation until somebody fixes one. Fixing it is what this section does, and the figure used is declared rather than discovered.

Two occasions in a day is the rate carried throughout, and it belongs to this site alone. Nobody was watched, no diary was collected, and no study supports it. It is a working assumption chosen because it is easy to argue with, and anybody who prefers one occasion a day or five doubles or halves every figure beneath it in a single step.

Fifty-five pence is the whole of the section’s arithmetic in one figure. It is what a day of a printed period is actually capable of removing from a clause, and it is the number that collides with every headline this section covers, because headlines are written in tens of pounds and periods are written in single days.

2

The largest credit each length of period can finish

Here is the general shape of the problem this section keeps meeting. A clause grows in proportion to the credit. A period does not grow at all, because it is set by a drafter before anybody knows what will be credited. One quantity scales and the other is a constant, so beyond some credit the two cannot both be satisfied, and that boundary can be solved once and read off afterwards.

Multiply 55 pence by the days printed and the ceiling falls out. Seven days finish £3.85 of credit at the very most. Thirty days finish £16.50. Ninety days, which is about as long as this market ever prints, finish £49.50.

Read the last column against the headlines this market prints and the mismatch is plain. Twenty and thirty pound credits are ordinary, and the right-hand column does not reach twenty pounds until a period of thirty-seven days. Three of the commonest periods in the whole section, the day, the two days and the three days, cannot between them finish two pounds.

Nothing about that is a complaint against any particular sheet. It is what happens when two numbers are chosen by different people for different reasons and printed on the same banner, and the case where thirty pounds meets a week works one instance of it down to the last press.

3

Reading the boundary from the other end

Turning the division round answers the question a reader actually arrives with, which is not how much credit a week holds but how long their own credit needs. Divide the credit by 55 pence and the answer is in printed days.

Five pounds wants ten days. Ten pounds wants nineteen. Twenty wants thirty-seven and fifty wants ninety-one, which is a quarter of a year of picking a handset up twice daily without missing one.

55p of credit a day, which is the exchange rate the whole section turns on

Where a line crosses a rule is the only reading on the picture that matters. Below the crossing a period has slack in it and the deadline is an irrelevance. Above the crossing the deadline is the binding term on the whole offer, more binding than the multiple, the ceiling on a press or anything else in the sheet, and it decides the outcome before the first press is made.

Doubling the daily rate moves the crossing by exactly one factor of two, which is the second line on the picture. Somebody finding four occasions a day instead of two takes a week’s ceiling from £3.85 to £7.70. That is a real improvement and it still does not reach a ten pound credit.

4

One clause decides which of two jobs a period does

Everything above assumes a multiple is attached. Strike the multiple out and the same printed period changes its function entirely, because there is no longer any work for it to fail to hold. Credit without a play-through is reel time and nothing more: ten pounds of it buys a hundred presses, twenty minutes on the assumed interval, and fits inside any period this market has ever printed.

What the period governs in that case is not the play but the proceeds. Money won and left standing has a life of its own, and the clock over it is frequently shorter than the clock over the credit that produced it.

Twelve workings split along that line and the split is not where a reader expects. A build with no multiple is the easier arrangement to finish and the harder one to hold, because the single remaining clock is attached to the only part that has any value. Fifty presses with the multiple deleted ends up with ten minutes of play inside a period measured in days, and the days are doing all the work.

Arrangements carrying two dates are the awkward middle case, and they are commoner than the market admits. One date governs the credit and another governs whatever the credit produced, the second is usually the shorter, and an arrangement with two separate expiries shows a reader pacing to the longer one losing most of the expectation to the shorter.

5

Ninety-nine per cent pays what nought per cent pays

A play-through does not settle gradually. It settles once, at the press that completes it, and until then the sum under it is worth nothing that can be moved. Partial completion earns no partial release, and nothing on these sheets pro-rates anything. So the value of a discharged fraction is a step: nil, nil, nil, and then the whole of it.

Pair that step with the money and a second line appears. Credit worn down at four pence in each staked pound is expected to be exhausted once the staking reaches twenty-five times the credit, and a clause asking forty puts that moment at 62.5 per cent of the way along. Two regimes follow, split at that fraction.

Under five eighths of the way an expiry takes money and work together. Past five eighths it takes work alone, because on an average run there is no money left to take. Both are losses and they are different losses, and only one of them is visible on a balance.

Thirty-seven occasions reaching the same release as ten occasions is the harshest sentence in this section, and the harshness is structural rather than anybody’s choice. A condition expressed as a total has no mechanism for paying out a part. Twenty pounds that pays on one press and on none of the thousands before it itemises the same step at a larger size.

6

Line by line, what the stroke carries off

Expiry is usually described in a single clause of a sheet and it removes more than one thing. Setting the removals out separately is worth doing, because three of them are invisible on a statement and one of them is not recoverable in any currency.

Attention is the row with no market price and the only row that cannot be replaced. A credit swept at eighty per cent of a ten pound clause has consumed thirty occasions of twenty-two assumed minutes apiece, which is eleven hours, and those eleven hours bought a position worth exactly what nought hours would have bought.

Two further removals fall outside the table, having no quantity attached. A registration stands whether the credit was discharged or swept, with the particulars handed over at the counter staying handed over. And any further arrangement offered afterwards begins from a sheet the reader has already demonstrated they will accept, which is a position rather than a sum.

7

Which event starts the counting, and the hours already gone

Every figure above treats a printed day as a whole day of availability. Sheets of this kind rarely do. A period usually runs from the instant credit is posted to an account, and posting happens before a reader has decided anything, sometimes before they have finished registering.

Count what sits between the posting and the first press and the shortest periods lose most of their length to it. Opening a form, confirming an address, waiting on a document check and reaching a reel that qualifies are all real intervals, and on the slow readings this section carries they can reach two thirds of a seventy-two hour period before anything has been pressed at all.

Three consequences follow from that and none of them appears in the arithmetic of part two. The first is that the ceilings in that table are generous, since they assume a full period. The second is that a short period and a slow check are the same hazard wearing two labels, and five pounds that dies inside its own document queue is where that collision is worked right through. The third is that anybody who presses nothing on the day credit lands has already spent 55 pence of ceiling without a press to show for it.

Instalments change the shape again rather than the total. Where credit is released a portion at a time, every portion arrives with a clock of its own, so the count of deadlines rises with the count of releases while the work stays where it was. Two hundred presses handed over twenty a day turns two occasions of work into ten separate days somebody has to be present for.

8

Four ways to beat a period, and what closes each of them

A ceiling of 55 pence a day rests on three assumptions and one of them is the reader’s own. Moving any of the three moves the ceiling in exact proportion, so it is worth asking how far each will actually travel before something stops it.

Each row is real arithmetic and most of the rows are unavailable. Pressing at the licensed floor means one press each two and a half seconds for forty-four minutes without pause, which describes machinery rather than a person. Pressing at fifty pence or a pound runs into the ceiling a sheet puts on a stake while credited funds are live, and exceeding that ceiling is the surest way to have a finished clause voided afterwards.

So the one dial genuinely within reach is the daily rate, and it is also the weakest of the four. Doubling it doubles the ceiling, which takes a week from £3.85 to £7.70 and leaves every ordinary headline in this section still out of range. That is the finding the whole part exists for: the boundary in part two is not an artefact of a cautious assumption, and the dials that would move it are held by somebody else.

9

A date is a significant condition, and two rulings say so

Credit of this kind issues from desks with no Great Britain licence over them. What bites on a page about deadlines is neither a cap nor a floor. It is the body of rule governing where a date has to be printed and how visibly.

Four kinds of thing appear on the worked list the advertising regulator keeps of what a gambling promotion is obliged to disclose. Who may take it up. What has to be paid in or played through. Which odds or bet types qualify. And the time limits set over claiming it and over using it. Any condition of that weight must stand in front of a reader clearly and prominently, the test being whether its absence would mislead, and online the full terms are meant to be about one click away rather than folded into a footer.

Two published rulings turn on nothing but an absent date. Dated 17 July 2024, the first concerned a bet of ten pounds whose claim turned on sending a text back before an hour the advertisement never printed, and the regulator put that missing hour among the conditions weighty enough that omitting one misleads. Dated 27 August 2025, the second concerned a voucher worth five pounds and a single date, 14 March, on which a race meeting made it unusable; the voucher mentioned no such thing, and that decision is recorded in the regulator’s own word as a breach. So an expiry is not decoration fastened to an offer. It is a term, and terms get shown.

One sentence from the gambling regulator supplies the consequence: conditions of that weight, shown without enough prominence, make the advertisement misleading, and it wants them beside the headline on whatever page a reader arrives at or signs up through. A separate duty reaches the far end of a period. Where somebody completes what qualifies them before the offer period has run out, that is no permitted reason for the value of an incentive to move. No counterpart to any of it exists in the rulebook this network read for the offshore side, where bonuses occupy two sentences asking for transparency and no aggression. Nothing there mentions a date at all.

10

Twelve cases, and the clock each one turns on

The boundary settles the general question. Which of the twelve workings settles a particular sheet depends on which clock that sheet hangs its credit from.

Where a multiple is attached and a short period is printed over it, the arithmetic of part two applies directly. Thirty pounds against a week is the clearest collision in the section, and ten pounds converted into thirty-seven occasions builds the exchange rate between printed days and usable ones from the ground up. Twenty pounds settling on a single press takes apart the step in part five, and half an hour of spins owing nineteen hours reads a period as the seconds it leaves between presses.

Where the multiple has been struck out, the clock moves on to the money. Fifty presses with the clause deleted shows what survives the deletion, seventy presses under two separate dates prices the gap between them, and a hundred presses under a ceiling in pounds covers the build where a cap on winnings has taken over the work a multiple used to do. A promise to keep the winnings names exactly which clause it lifts and which four clocks it leaves running.

Where the schedule rather than the length is the problem, credit released twenty presses at a time turns one total into ten separate attendances, and four minutes of play under a one day period is the smallest money in the section carrying the tightest clock. Where the pace belongs to somebody else entirely, a room calling to its own timetable replaces the press interval with a published schedule, and the period has to be read against opening hours instead of against occasions. And where the hazard is the queue in front of the credit rather than the period over it, a seventy-two hour clock that starts without the reader is the case.

Where the question is how long the clause itself runs, the section converting a matched payment into hours supplies the numerator for every division above. Where it is the pace, the section on how quickly a pile is spent does. And where it is the method, the assumptions are gathered in one place, including the daily rate this section adds to them. Anybody preferring a different rate rescales the whole boundary in one multiplication.