Track 14 · Enough · lesson 1
A number, a date, and what it is for
12 min
Track 14 · Enough · lesson 1
12 min
Ask someone how much would be enough and the honest answer, most of the time, is more than this.
That answer has a property worth noticing: it is true at every income. It was true at 30,000 and it is true at 300,000, which means it is not a fact about the money. It is a fact about the question, which has no answer in the form it was asked.
Enough has three parts, and it is unusable without all three.
A number. What the pile has to be. A date. When it has to be there. What it is for. The specific thing the number and the date buy.
The first two are arithmetic and the third is not, which is why it gets left off. It is also the only one holding the other two still. Without a purpose, the number is a score, and scores go up.
A number without a purpose has nothing to be measured against, so it gets measured against other people's numbers. That comparison never terminates, because there is always a larger one, and the target rises to meet whatever you have most recently achieved.
A number attached to a purpose behaves differently. Enough to stop taking work I dislike. Enough that one person's illness does not end the household. Enough to spend a decade on something that may not pay. Each of those has a size. Each stops being useful past a point. Each can be checked off.
The test is whether you could tell, from the inside, that you had arrived. If the answer is no, the third part is missing.
The arithmetic is unremarkable. The pile has to produce the spending, so the pile is the spending divided by the rate you can draw from it.
Everything then depends on that rate, and the rate is not observable. It is a function of returns that have not happened yet, over a period whose length you do not know, net of costs you can only estimate.
The model below is that division, run forwards. The spending is fixed at four percent of the starting pile. The only control is the real return you assume.
Withdrawal sustainability
Hypothetical model, not a forecast
How long a portfolio lasts at a chosen withdrawal rate, and the rate that would last forever.
It assumes
It ignores
Find the real return at which this pile stops emptying inside the forty years. Note how large a change in an unobservable assumption it took.
| Year | Balance | Taken out to date |
|---|---|---|
| 0 | 600k | 0 |
| 1 | 585k | 24k |
| 2 | 569k | 48k |
| 3 | 553k | 72k |
| 4 | 537k | 96k |
| 5 | 521k | 120k |
| 6 | 504k | 144k |
| 7 | 488k | 168k |
| 8 | 470k | 192k |
| 9 | 453k | 216k |
| 10 | 436k | 240k |
| 11 | 418k | 264k |
| 12 | 400k | 288k |
| 13 | 381k | 312k |
| 14 | 363k | 336k |
| 15 | 344k | 360k |
| 16 | 325k | 384k |
| 17 | 305k | 408k |
| 18 | 285k | 432k |
| 19 | 265k | 456k |
| 20 | 245k | 480k |
| 21 | 224k | 504k |
| 22 | 203k | 528k |
| 23 | 182k | 552k |
| 24 | 160k | 576k |
| 25 | 138k | 600k |
| 26 | 116k | 624k |
| 27 | 93.3k | 648k |
| 28 | 70.4k | 672k |
| 29 | 47.1k | 696k |
| 30 | 23.4k | 720k |
| 31 | 0 | 743k |
| 32 | 0 | 743k |
| 33 | 0 | 743k |
| 34 | 0 | 743k |
| 35 | 0 | 743k |
| 36 | 0 | 743k |
| 37 | 0 | 743k |
| 38 | 0 | 743k |
| 39 | 0 | 743k |
| 40 | 0 | 743k |
Not there yet — keep moving the controls.
Somewhere around three point two percent, the picture flips from a pile that empties to a pile that lasts. Just over one point of difference in a number that nobody can look up, and it decides whether the plan works.
Which is the real content of this lesson. The number is not a fact about your life. It is a fact about your life and one assumption you cannot verify, and the honest version of a target carries both.
Predict
Not the same thing
A number chosen because it is larger than the current one, with no stated purpose attached to it.
A number derived from a specific thing it buys, with a date and a stated set of assumptions.
Which is which? Put each one on a side.
A target of one million, chosen because it is a round number
Enough that a two-year gap in income would change nothing structural
Whatever the person one rung ahead has
Enough to work three days a week for the next decade without the numbers breaking
A number with no date is a wish. The date is what converts the target into a required rate of saving, and the required rate is what makes the target negotiable.
It also runs the other way, and this is the part people find useful. Given a number and a saving rate, the date falls out. If the date is unacceptable, only three things can move: the number, the rate, or the acceptance.
Making that a conscious choice, once, is worth more than any amount of vague resolve. It converts an open-ended anxiety into a specific trade you have looked at.
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