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La Bourse  /  Volume V  /  Nº V.07  /  Workbook — the Gainshare employee

WORKBOOK — THE LUMINOUS GAINSHARE EMPLOYEE

Chapter V.07 · Income, Floor, and Dignity

For the person working inside a gainshare arrangement — where a defined share of verified improvement returns to the people who created it. A gainshare is variable income by construction. That is its virtue and it is also the one thing it cannot fix about itself, and this chapter is the fix.

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THE THING NOBODY TELLS YOU ABOUT VARIABLE PAY

A gainshare is the right instrument. It is also, by design, a claw-back schedule pointed the other way — instead of taking money away as you earn more, it hands money over as the business improves. Same mathematics, opposite sign, and every lesson in this chapter applies to it directly.

Which means the two questions in this chapter are your two questions:

1. What is the rate on my next unit of contribution? In a gainshare that is the share percentage, and it is exactly the mirror of an effective marginal rate.
2. What is underneath me when the share pays nothing? That is the floor, and most gainshare schemes are silent about it.

A scheme with a generous share and no floor is a lottery ticket with a job attached. A scheme with a modest share and a real floor is an income. The second one is worth more and costs the firm less, and this workbook is about how to say that in the room where it is decided.

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PART ONE — DISCOVERY

Find the floor that is already in your scheme

Exercise 1.1 — Read your own scheme for its four parts (2 hours)

Take your scheme document and answer these in writing:

1. The guarantee. What arrives in a period where the gainshare pays zero? Base pay only, or base plus something?
2. The share. What percentage of verified improvement returns to people, and is it of gross improvement or net of costs?
3. The baseline. What was true before, agreed and signed and dated — and what happens to it when the gain is realised?
4. The period and the verifier. When is it computed, and by whom?

Question three is the one that decides whether the scheme is worth being in. If the baseline resets to the improved level each period, every gain you make raises the bar you are measured against; the same effort yields less each cycle and eventually nothing. That is baseline ratcheting, and it is the commonest way these schemes quietly die.

Exercise 1.2 — Compute your own variance (90 minutes)

Pull 24 months of your own total pay. Compute your median and your standard deviation, and express the second as a percentage of the first.

The chapter's worked case uses a workforce with median net monthly pay of £1,850 and volatility of 12.0 percent — a standard deviation of £222.00. A gainshare population is frequently higher; 18 percent is common, which on the same median is £333.00 a month of swing.

Then compute the thing that matters, using the shortfall integral:

  expected shortfall below a floor at 90% of median
    = σ · ( z·Φ(z) + φ(z) ),   z = (0.90 − 1)·median / σ = −0.8333
    = £222.00 × 0.1133 = £25.15 per month

£25.15. That is what it would cost, on average, to guarantee you 90 percent of your own trailing median every single month. £301.84 a year. Across 2,000 people, £603,688.

Hold that number. It is the most useful thing in this workbook, because the usual objection to a floor inside a variable-pay scheme is that it would be expensive, and it is not.

Exercise 1.3 — The appreciative interview (45 minutes, with a colleague)

Ask, exactly:

"Tell me about a period when the gainshare paid well and it actually changed something for you. What did it let you do? And tell me about a period when it paid nothing — what did you do differently that month?"

Take notes on the second half. The cost of a variable scheme is almost entirely in the bad months, and it is paid in decisions people make that they would not have made with a floor: the shift taken, the repair deferred, the training declined, the credit taken at a bad rate.

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PART TWO — THE ARITHMETIC

Compute what you are actually facing

Exercise 2.1 — Your effective marginal rate, both directions (90 minutes)

Two numbers, and almost nobody in a gainshare scheme has either.

Upward. If the business improves by £100,000 this period, how much reaches you personally? Share percentage, divided by the population it is split across, adjusted for any qualification rules. Write the figure in pounds per £100,000 of verified improvement.

Downward. If your household income rises by £1,000 — because the gainshare paid — what do you lose? Tax, National Insurance, and any means-tested payment that tapers. In the UK the composition is multiplicative, not additive:

  1 − (1 − 0.20 − 0.08) × (1 − 0.55)  =  67.6%

With a student loan at 9 percent it is 71.6 percent. If you are receiving Universal Credit, your gainshare is being taxed at 67.6 percent — 22.6 points above the 45 percent top rate of income tax, which is what the highest earners in the country pay.

This is the single most important calculation in this workbook, and you should do it before your next scheme review. A share percentage is meaningless until it is multiplied by what you keep.

Exercise 2.2 — Price the floor you want to ask for (60 minutes)

Use the chapter's formula on your own population.

1. Take the workforce median monthly pay and the standard deviation from Exercise 1.2.
2. Choose a floor: 85, 90 or 95 percent of trailing three-month median.
3. Compute z, look up Φ(z) and φ(z), and compute the expected monthly top-up.
4. Multiply by 12 and by headcount.

Worked at 90 percent and 12.0 percent volatility: £25.15 a month, £301.84 a year, £603,688 across 2,000 people. Worked at 85 percent and 18.0 percent volatility: £37.73 a month, £905,533 a year.

Exercise 2.3 — Compute the break-even the firm will be asked to accept

This is the number that gets it approved, and you should arrive with it:

      annual cost of the guarantee            £603,688
  --------------------------------------  =  ----------------  =  10.06 points
     headcount × replacement cost            2,000 × £3,000

At 60.0 percent annual turnover, 1,200 leavers cost £3,600,000 a year. If the floor cuts turnover by more than 10.06 percentage points it is free. A 15-point fall saves £900,000 and returns £296,312 net.

You are not asking for a benefit. You are proposing a retention instrument with a published break-even, and those two requests are received in completely different meetings.

Exercise 2.4 — The honest negative, which you should raise yourself

Raise it before the firm does, because it makes everything else you say credible.

A floor reduces the sharpness of the incentive. That is true and it is the whole point of an incentive scheme, so meet it directly: the floor binds only below 90 percent of a person's own trailing median, which is a level nobody is targeting and nobody can reach deliberately. The upside is untouched.

A floor can subsidise poor scheduling. Also true. The control is that the top-up is reported by manager, monthly, so a rota that produces top-ups shows up as a management number rather than as a payroll cost.

A floor is not a pay rise and should not be sold as one. Correct, and it is worth more than its cost to the recipient — £301.84 a year of guarantee removes a variance that a £301.84 pay rise would not touch at all.

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PART THREE — DESIGN

Make the uncounted countable

Exercise 3.1 — Write the floor clause (90 minutes)

Six lines. Bring them drafted rather than described.

1. The floor. Ninety percent of the individual's own trailing three-month median net pay.
2. The trigger. Automatic, in the same payroll run, with no application.
3. The character. Not a loan, not advanced against future periods, never recovered.
4. Publication. The percentage is published to everyone it covers. An unpublished guarantee buys none of the behaviour and all of the cost.
5. Indexation. To the firm's own median hourly pay, reviewed on a stated date. Not to prices, and not left unindexed.
6. No means test. The floor is not withdrawn against household income. The moment it is, the scheme has built a withdrawal band inside its own payroll.

Exercise 3.2 — Protect the baseline (60 minutes)

While the floor clause is open, fix the other end. Ask for one of two things in writing:

• The baseline is held fixed for a stated term — three to five years is typical — or
• it ratchets on a published, gradual schedule that everyone can see coming.

A scheme with a floor and a ratcheting baseline is a scheme that pays you reliably less each year. Both clauses or neither.

Exercise 3.3 — Measure what the floor is worth to you (four weeks)

For four weeks, record two numbers each Sunday: your own satisfaction on a ten-point scale, and the hours that week you spent administering your own precarity — calculating, deferring, applying, negotiating, or having a conversation about money you did not want to have.

In Finland, participants' life satisfaction moved from 6.76 to 7.32 — 0.56 of a point — and the evaluators attribute most of it not to the €560 but to the end of proving. You will very likely find your second number predicts your first better than your pay does. That is the evidence you bring to the review, and it is yours rather than borrowed from a study.

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PART FOUR — DESTINY AND DELIGHT

Make it hold

Exercise 4.1 — Get it into the standing pack

Anything reviewed monthly persists; anything reviewed by exception does not. Ask for one line in the operations pack: top-up cost this month, top-up by manager, and the position against the break-even. One line, checkable, every month.

Exercise 4.2 — Find the second owner

Ideally in operations rather than HR, because the operations director's turnover number is what the floor moves. Give them the credit for the first result. One person is a project; two is a practice.

Exercise 4.3 — Watch for the three deaths

Erosion. An unindexed floor falls against your own wages every year with nobody deciding anything. Check the review date annually and put it in your own calendar, not somebody else's.

Conditionality. The first proposal to make the floor contingent on attendance or performance converts it from a floor into a target, and it will arrive within two years. The answer is that a conditional floor buys neither the retention nor the goodwill, and costs the same.

Quiet non-renewal. Reversal is rarely a decision. It is an absence of renewal that nobody has to defend. Publication is the defence: removing a published guarantee requires someone to explain why.

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KNOW YOUR SCHEME — A CHECKLIST

Ten questions. If you cannot answer four of them, that is this month's work.

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THE CONVERSATION, SCRIPTED

Take four numbers into the room and nothing else.

"I want to propose a floor inside the scheme — ninety percent of each person's own trailing three-month median, topped up automatically, never recovered.

At our volatility it costs about £25.15 per person per month, which is £301.84 a year, or £603,688 across the two thousand of us.

Our turnover is sixty percent and a leaver costs us three thousand pounds loaded, so we are already spending £3.6 million a year replacing people. The floor is cost-neutral at a turnover reduction of 10.06 percentage points, and returns £296,312 at fifteen.

I am not asking for a pay rise. The upside of the scheme is untouched — the floor only binds below ninety percent of a person's own median, which nobody targets and nobody can reach deliberately. What it removes is the variance, and the variance is what we are already paying for in a line that isn't labelled.

Run it on one site against a matched site for two quarters. Sign the turnover baseline before we start. If it doesn't move the number, we stop."

Then stop talking. The break-even is the whole argument, and a break-even defends itself better than you can.

If the answer is no, ask for the measurement instead. Twenty-four months of pay by person, volatility by decile, and last year's leaver list cross-referenced against it. That request costs the firm an analyst for a week and it is very hard to refuse, and the table it produces either makes your case for you or tells you honestly that the variance is not where you thought it was. Either outcome is worth having, and the second one is worth more, because it sends you looking for the real constraint rather than defending a proposal that was never going to move the number. A measurement you did not get to choose the answer to is the only kind worth bringing to a second meeting.

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APPRECIATIVE QUESTIONS FOR YOUR TEAM

1. When has the gainshare genuinely changed a decision one of us made? What was the decision, and what made it possible?
2. Think of a month the scheme paid nothing. What did we each do differently, and what did that cost us that nobody counted?
3. What is already working about how this scheme is measured and verified — and what makes it work?
4. If every one of us knew our effective marginal rate on the next thousand pounds, what conversation would we be able to have that we cannot have now?
5. What would keep a floor in place through a bad year, and who here would defend it if the person who proposed it had left?