Retirement Path Planner Glide
Build a year-by-year retirement glide path from starting and landing equity weights, with blended return, volatility and projected balance for each year.
Retirement Path Planner Glide
Calculator
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Formula: w_equity(t) = w_start - (w_start - w_land) x (t / N) | E[R_p] = w_E*R_E + w_B*R_B | sigma_p = sqrt(w_E^2*s_E^2 + w_B^2*s_B^2 + 2*w_E*w_B*s_Eโฆ
Additional inputs: Bond Return (%/yr), Bond Volatility (%/yr), Stock-Bond Correlation (-1 to +1), Current Balance.
Worked example โ Equity 90.0% -> 50.0% at 1.60 pp/yr | Volatility 14.47% -> 8.82% (-39.1%) | Return 7.60% -> 6.00%/yr | Projected balance $2,022,704
Formula
w_equity(t) = w_start - (w_start - w_land) x (t / N) | E[R_p] = w_E*R_E + w_B*R_B | sigma_p = sqrt(w_E^2*s_E^2 + w_B^2*s_B^2 + 2*w_E*w_B*s_E*s_B*rho)
The equity weight glides linearly from w_start today to w_land on the retirement date, N years away, shedding (w_start - w_land) / N percentage points per year; a through-retirement tail continues the decline to a final weight over the years after the target date. Each year's blended expected return is the weighted average of the equity and bond returns, and each year's blended volatility uses the two-asset Markowitz formula, where rho is the stock-bond correlation. The projected balance compounds year by year at that year's blended return with contributions added at year end: B(t+1) = B(t) x (1 + E[R_p(t)]) + C. The parametric 95 percent one-year loss is E[R_p] - 1.645 x sigma_p.
Worked Examples
Example 1: 25-Year Linear Glide: 90 Percent to 50 Percent Equity
Problem:You are 40 today and target retirement at 65, so N = 25 years. Start at 90% equity / 10% bonds and land at 50% / 50% on the retirement date. Capital market assumptions: equity 8.0% expected return with 16.0% annual volatility, bonds 4.0% with 6.0% volatility, stock-bond correlation rho = 0.10. Current balance $250,000, contributions $12,000 per year paid at each year end.
Solution:De-risking pace = (90% - 50%) / 25 yr = 1.60 percentage points of equity per year Equity weight: w_E(t) = 90% - 1.60 x t t = 0 (age 40): w_E = 90.0%, w_B = 10.0% t = 12 (age 52): w_E = 90 - 1.60 x 12 = 70.8%, w_B = 29.2% t = 25 (age 65): w_E = 90 - 1.60 x 25 = 50.0%, w_B = 50.0% Blended expected return E[R_p] = w_E x 8.0% + w_B x 4.0% (per year) t = 0: 0.90 x 8.0 + 0.10 x 4.0 = 7.20 + 0.40 = 7.60%/yr t = 25: 0.50 x 8.0 + 0.50 x 4.0 = 4.00 + 2.00 = 6.00%/yr Blended volatility sigma_p = sqrt(w_E^2 s_E^2 + w_B^2 s_B^2 + 2 w_E w_B s_E s_B rho) t = 0: (0.90 x 0.16)^2 + (0.10 x 0.06)^2 + 2(0.90)(0.10)(0.16)(0.06)(0.10) = 0.020736 + 0.000036 + 0.0001728 = 0.0209448 sigma_p = sqrt(0.0209448) = 0.144723 = 14.4723%/yr t = 25: (0.50 x 0.16)^2 + (0.50 x 0.06)^2 + 2(0
Result:Equity 90.0% -> 50.0% at 1.60 pp/yr | Volatility 14.47% -> 8.82% (-39.1%) | Return 7.60% -> 6.00%/yr | Projected balance $2,022,704
Example 2: Ten-Year Runway with a Through-Retirement Tail
Problem:You are 55 with $600,000 saved and $30,000 per year going in, retiring at 65, so N = 10 years. Glide from 80% equity to a 50% landing weight, then continue through retirement from 50% down to 30% over the following 5 years. Same assumptions: equity 8.0% / 16.0%, bonds 4.0% / 6.0%, rho = 0.10.
Solution:Pre-retirement pace = (80% - 50%) / 10 yr = 3.00 pp/yr Through-tail pace = (50% - 30%) / 5 yr = 4.00 pp/yr t = 0 (age 55): w_E = 80.0% E[R_p] = 0.80 x 8 + 0.20 x 4 = 6.40 + 0.80 = 7.20%/yr sigma_p^2 = (0.80 x 0.16)^2 + (0.20 x 0.06)^2 + 2(0.80)(0.20)(0.16)(0.06)(0.10) = 0.016384 + 0.000144 + 0.0003072 = 0.0168352 sigma_p = sqrt(0.0168352) = 0.129751 = 12.9751%/yr t = 5 (age 60): w_E = 80 - 3.00 x 5 = 65.0% E[R_p] = 0.65 x 8 + 0.35 x 4 = 5.20 + 1.40 = 6.60%/yr sigma_p^2 = (0.65 x 0.16)^2 + (0.35 x 0.06)^2 + 2(0.65)(0.35)(0.16)(0.06)(0.10) = 0.010816 + 0.000441 + 0.0004368 = 0.0116938 sigma_p = sqrt(0.0116938) = 0.108138 = 10.8138%/yr t = 10 (age 65): w_E = 50.0% E[R_p] = 6.00%/yr, sigma_p = 8.8204%/yr t = 15 (age 70): w_E = 5
Result:Equity 80.0% -> 50.0% -> 30.0% | Volatility 12.98% -> 8.82% -> 6.69% (-48.5% overall) | Projected balance $1,547,284
Frequently Asked Questions
What is a glide path in retirement investing?
A glide path is the pre-committed schedule that says how much of a retirement portfolio sits in equities at every point on the run-up to the retirement date, and how the balance shifts into bonds and cash as that date gets closer. It is what makes a target-date fund a single decision rather than an annual one: you pick the destination year, and the fund reduces equity exposure for you on a published schedule. A glide path is defined by three numbers - the starting equity weight, the landing equity weight at the target date, and the number of years between them. Those three fix the annual de-risking pace, and everything else on this page, the blended expected return, the blended volatility and the projected balance, is derived from the resulting year-by-year allocation.
How is the linear glide path equity schedule calculated?
The linear glide path sets the equity weight in year t to w_start - (w_start - w_land) x (t / N), where t counts years from today and N is the number of years to the target date. The de-risking pace is therefore (w_start - w_land) / N percentage points of equity per year. Starting at 90 percent equity and landing at 50 percent over 25 years gives (90 - 50) / 25 = 1.60 percentage points per year, so at t = 10 the weight is 90 - 1.60 x 10 = 74 percent equity and 26 percent bonds. The blended expected return for that year is 0.74 x 8.0 + 0.26 x 4.0 = 6.96 percent, and the blended volatility from the two-asset formula sqrt(w_E^2 s_E^2 + w_B^2 s_B^2 + 2 w_E w_B s_E s_B rho) is sqrt(0.01401856 + 0.00024336 + 0.00036941) = 0.1210, or 12.10 percent, using 16 percent equity volatility, 6 percent bond volatility and a correlation of 0.10.
What is the difference between a to and a through glide path?
A to glide path stops de-risking on the target date: it reaches its landing equity weight the year you retire and holds that mix from then on. A through glide path keeps declining for several years past the target date, on the assumption that the investor leaves the money in the fund well into retirement rather than cashing out at 65. Vanguard's Target Retirement series is a well-known through design: it holds roughly 90 percent equity in early accumulation, reaches about 50 percent at the target date, and continues down to about 30 percent seven years later. The distinction matters because two funds carrying the same year in their name can hold very different equity weights on the day you retire, which is exactly what the 2008 drawdowns exposed. Switch the glide style selector to Through and set the post-retirement years and final equity weight to see the extended schedule.
Does the 120 minus age rule still fit a modern equity glide path?
The 120 minus age rule sets the equity percentage to 120 minus your current age, so 80 percent at age 40 and 55 percent at 65. It is a stretched version of the older 100 minus age rule, raised first to 110 and then to 120 as life expectancy improved and bond yields fell. As a sanity check it is useful, and Retirement Path Planner Glide shows it alongside your own schedule for every year. Its weaknesses are that it ignores everything except age: it takes no account of how much you have already saved, how stable your earnings are, whether you have a pension or annuity income, or what returns and volatilities you actually assume. A schedule of 90 percent down to 50 percent from age 40 to 65 is more aggressive than the rule early on and slightly more conservative at the landing point, which is a defensible trade if your job income is secure and your savings rate is high.
Why does sequence-of-returns risk justify de-risking near the end of a retirement glide path?
Sequence-of-returns risk is the fact that the order of returns matters once money is flowing out of a portfolio, even when the average return is unchanged. During accumulation a bad year is a paper loss that later years can recover. Once withdrawals start, the same bad year forces shares to be sold at depressed prices, permanently removing them from the portfolio, so an early crash does far more damage than a late one of identical size. The exposure peaks in the retirement risk zone, roughly the decade either side of the retirement date, because that is when the balance is largest relative to the remaining years of earnings that could offset a loss. In the default scenario here, a projected balance near 2.02 million dollars sitting in a 50/50 mix has a parametric 95 percent one-year loss of about 8.51 percent, or roughly 172,000 dollars, against about 16.21 percent, or roughly 328,000 dollars, if the portfolio were still 90 percent equity.
Should equity rise again after retirement with a rising glide path?
It is a serious minority position rather than the industry default. Wade Pfau and Michael Kitces argued in the Journal of Financial Planning in 2014 that a rising equity glide path, starting retirement near 30 percent equity and drifting back up toward 60 or 70 percent over the following two to three decades, survived historically bad return sequences better than a static or continuously falling allocation. The logic is that the portfolio is most fragile in the first several years of withdrawals, so holding the lowest equity weight exactly then protects the balance, after which rising equity exposure supports a longer retirement. It relies on the retiree tolerating an increasing allocation to stocks at older ages, which many will not do in practice, so most target-date products still glide down or flatten rather than up. You can model the falling case here by setting a landing weight below your starting weight, and the rising case by setting it above.
How much does the stock-bond correlation change the risk of a glide path?
Correlation enters only through the cross term 2 w_E w_B s_E s_B rho, so it matters most where the two sleeves are closest to equal. Take the 50/50 landing mix with 16 percent equity volatility and 6 percent bond volatility: at rho = 0.10 the variance is 0.00778 and volatility about 8.82 percent, while at rho = 0.50 it is 0.0097 and about 9.85 percent. Since the stock-bond correlation was negative through much of the 2000s and positive in 2022, it is worth re-running the schedule under more than one assumption.
If time horizon alone does not justify de-risking, why glide down at all?
Under constant relative risk aversion with independent returns, the optimal risky share is horizon-independent, so 'stocks are safer over long periods' is not the argument. The case rests on human capital: your remaining lifetime earnings behave like a large bond-like holding, and as it runs down the financial portfolio must hold fewer equities to keep total exposure roughly constant. That framing also implies the right glide is personal โ a tenured salary resembles a bond and supports more equity, while commission income that co-moves with markets argues for less.
What does the parametric 95 percent one-year loss assume, and where does it break down?
The figure is E[R_p] minus 1.645 times the blended standard deviation, where 1.645 is the fifth-percentile point of the standard normal distribution. It therefore assumes returns are normally distributed with the volatility you entered and that this volatility is stable. Real equity returns are fat-tailed and volatility clusters, so realised worst years are more frequent and deeper than the normal model implies. Treat the number as a scale for ordinary bad years, not as a floor, and stress-test the landing weight against far larger drawdowns.
What has to happen operationally to keep a portfolio on its glide path?
The schedule is a target weight, and market moves push the actual mix away from it: a strong equity run leaves you above the intended weight, which is precisely when de-risking is most easily neglected. Staying on path means rebalancing back to the year's target, either on a calendar or when drift exceeds a tolerance band. Doing the selling inside tax-deferred accounts avoids realising gains, and directing new contributions toward the underweight sleeve can achieve much of the shift without any sale at all.
References
Background & Theory
History
Reviewed for accuracy by Daniel Agrici, Founder & Lead Developer ยท Editorial policy
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