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Lump Sum vs Dollar-Cost Averaging

Got a windfall? Markets rise more often than they fall, so investing it all at once usually wins. Here’s the backtest across every starting point since 1928.

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Results
Lump sum won
0%
Avg lump advantage
0%
DCA won
0%
DCA's best win
-
Lump sum vs DCA, by starting year
Lump sum ended ahead    DCA ended ahead - each bar is how much lump sum beat (or trailed) DCA for that start year.
Backtest uses annual S&P 500 total returns (Damodaran/NYU), 1928–2025. "Lump sum" invests the whole amount at the start of year one; "DCA" invests an equal slice at the start of each year over the spread, with uninvested cash assumed to earn nothing. Both are valued at the end of the spread. Because stocks rise in about two-thirds of years, lump sum usually wins - dollar-cost averaging mainly helps when you'd have bought right before a crash, and its real value is behavioral (it's easier to stomach). The classic Vanguard study finds lump sum wins ~68% of rolling 12-month periods; spreading over more years widens the lump-sum edge.

About this tool

A windfall arrives: invest it all today, or average in over months? This tool answers with history rather than opinion, backtesting both approaches across every starting year since 1928 to show how often the lump sum won, by how much, and when averaging in actually helped.

The historical verdict is lopsided: because markets rise in most years, the lump sum has beaten dollar-cost averaging roughly two times out of three. Averaging in is better understood as regret insurance, a fair price to pay if a big immediate loss would push you to abandon the plan entirely.

Frequently asked questions
How often does lump sum beat dollar-cost averaging?

In roughly two-thirds of historical 12-month windows since 1928. Cash waiting to be deployed missed more gains than it dodged losses, most of the time.

When did averaging in win?

In the windows that led into major bear markets: 1929, 2000, 2008. DCA wins precisely when stocks fall shortly after the windfall arrives, which is unknowable in advance.

What about investing at an all-time high?

All-time highs are the market's normal state in a rising series, and returns following highs have historically been unremarkable compared with any other starting point. Waiting for a dip has been the more expensive habit.