What is compound growth, and why does everyone go on about it?
Growth earning growth. Money that grows produces a larger base, which grows again, so the increases accelerate. Contributing 200 a month for thirty years, assuming seven percent, you would put in 72,000 and end with roughly 244,000 — meaning about seventy percent of the result came from growth rather than from you.
The mechanism
Simple growth would mean earning a return on what you put in. Compound growth means earning a return on what you put in and on everything it has already earned.
Each year’s growth becomes part of next year’s base. That is the whole idea, and it sounds too small to matter. Over a few years it is. Over decades it becomes the dominant force.
What it looks like over time
Contributing 200 a month, assuming a 7% annual return — an illustrative figure, not a promise:
| Years | You contributed | Ends up around | Of which growth |
|---|---|---|---|
| 10 | 24,000 | 34,600 | 31% |
| 20 | 48,000 | 104,200 | 54% |
| 30 | 72,000 | 244,000 | 70% |
| 40 | 96,000 | 525,000 | 82% |
Read the last column rather than the third. At ten years, most of what you have is money you put there. At forty years, more than four-fifths of it is growth.
That shift is the entire point. Early on you are doing the work. Later, the money is.
Why starting early beats contributing more
The clearest illustration of compounding is a comparison that looks like a mistake:
Person A invests 200 a month for ten years, then stops entirely and never adds another unit. Total contributed: 24,000. Left alone for another thirty years.
Person B waits ten years, then invests 200 a month for thirty years. Total contributed: 72,000.
At the end of the same forty-year period, at 7%: A has about 263,500. B has about 244,000.
Person A contributed a third as much and ended up with more. The only difference is that A’s money had ten extra years of compounding on it.
This is not an argument for stopping after ten years — obviously A would have done far better still by continuing. It is an argument about what an early year is worth compared to a late one. They are not the same unit.
Why it feels like nothing for years
The frustrating part: compounding is invisible at the start.
In year three, growth is a rounding error next to your contributions. The account looks like a slightly disappointing savings account. Nothing about it suggests the fourth-decade numbers above.
Most people who abandon investing do so during this phase, and they are not being unreasonable — the evidence in front of them genuinely is unimpressive. The curve only bends later, and it bends sharply.
Knowing that in advance is most of what gets people through it.
It works against you too
The same mechanism runs in reverse on debt, which is why a card at 22% is so destructive — and on fees, which quietly compound against your returns for decades. See what fees actually cost: on 100,000 over thirty years, a 1% annual fee instead of 0.2% costs roughly a fifth of the final amount.
The honest caveat
Every number here assumes a steady 7%. Real returns do not arrive steadily — they come in bad years and good ones, sometimes in long stretches of each, and nobody can tell you what the next thirty years hold.
Use these figures to understand the shape of compounding, not to predict your outcome. The shape is reliable. The number is not.
Related questions
- What return should I expect from investing?
- Do investment fees really matter that much?
- How much money do I need to start investing?
This is covered properly, with worked examples, in The Quiet Fortune, Volume I.