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The 6% Rule: A Quick Screen for Lump Sum vs. Annuity

You open the envelope from your former employer. Two numbers stare back: a lump sum of $500,000, or $2,500 a month for life. Which is the better deal? Before you build a spreadsheet, do one division. It takes ten seconds, and it tells you which side of the fence you are on.

The rule

Annualize the monthly pension payment, then divide by the lump-sum offer:

$2,500 x 12 = $30,000 per year
$30,000 / $500,000 = 0.06, or 6%

If the result lands at or above 6%, the annuity starts looking attractive. Below 6%, the lump sum looks like the better value, assuming you can invest it competently and live long enough for compounding to work. At exactly 6%, the math is roughly a wash, and the decision comes down to health, risk tolerance, and family circumstances.

Why 6% is the line

The logic rests on what money can reasonably earn. A balanced stock-and-bond portfolio has historically returned roughly 5 to 7 percent a year before inflation. A pension annuity is a guaranteed income stream, priced by actuaries using corporate bond yields, lately in the 4 to 5 percent range, plus a margin.

So the question the 6% rule answers is really: can I beat this guaranteed payment by investing the lump sum myself? If the pension implies a 7 or 8 percent yield on the lump sum, you would need stock-market-like returns just to match a guaranteed check, which is a bad trade for most retirees. If it implies 4 percent, a moderately invested IRA has a decent shot at beating it, and you keep control of the principal.

One planner's version of the same idea uses 7% as the threshold, noting that payout rates around 7% or higher are hard to replicate safely on your own when the standard safe withdrawal rate is about 4%. The exact line moves with interest rates, but the principle holds.

A second worked example

Say the offer is a $320,000 lump sum or $1,800 a month:

$1,800 x 12 = $21,600 per year
$21,600 / $320,000 = 0.0675, or 6.75%

Above 6%, leaning annuity on pure math. Now flip it: $420,000 lump sum or $1,800 a month:

$21,600 / $420,000 = 0.0514, or 5.14%

Below 6%, leaning lump sum. Same monthly check, very different answers, because the lump-sum side of the ratio moved.

What the rule does not capture

The 6% screen is a starting point, not a decision. It ignores several things that can flip the answer:

The sanity check planners actually use

Here is a cross-check worth the phone call: get a quote for a single-premium immediate annuity from an insurer that pays the same monthly amount. If buying that check on the open market would cost more than the lump sum on offer, the plan's annuity is the richer deal on paper. If it would cost less, the lump sum is. It is the market's own verdict on your employer's math.

My take

I like the 6% rule because it forces the right first question: what yield is this pension actually offering me? Most people choose based on vibes, a big scary number versus a comforting monthly check. The ratio turns vibes into arithmetic. Then do the real work: run the break-even age, check the survivor options, and get a second opinion before the election deadline. Buyout windows are often 30 to 60 days, and that deadline pressure is exactly when mistakes happen.

Run the full comparison. Our free pension lump sum vs annuity calculator computes present value, break-even age, and joint-and-survivor adjustments, with every step of the math shown.

Frequently asked questions

What is the 6% rule for pensions?

Divide your annual pension payment by the lump-sum offer. A result at or above 6% suggests the annuity is the stronger deal; below 6% suggests the lump sum offers better value. It is a screening tool, not a final answer.

Why do lump-sum offers change with interest rates?

Lump sums are the present value of your future payments, discounted using IRS segment rates based on corporate bond yields. Higher rates mean a smaller present value, so identical monthly benefits produce smaller lump sums when rates are high.

Does the 6% rule work for early retirement offers?

It works as a screen, but early commencement reductions change the monthly payment, so make sure you are annualizing the payment at the age you would actually start receiving it.