QuantCalcResearchCMA Horizon Mismatch 2026

Your 30-Year Plan Is Built on a 7-Year Forecast: What the Horizon Mismatch Costs (2026)

Capital market assumptions are published over fixed horizons — 7, 10, 10, 10, 20 and 30 years. Retirement plans run 30. This study runs one plan 5 ways twice: each forecast stretched across all 30 years, and the same forecast applied only for the years its publisher forecasts, with a 30-year set thereafter.

QuantCalc Research · Published 2026-09-18 · v2026.1 · CC-BY-4.0 dataset

Does it matter that a 30-year plan uses a 7-year forecast?

Yes, and the cost scales with the stretch. On one $1,000,000 plan spending $40,000 a year from 65 to 95, 10,000 paths per arm: correcting the horizon is worth +0.4 pts for a 20-year forecast, +5.1 to +7.2 points for the ten-year forecasts, and +40.7 pts for the 7-year one.

Using a short-horizon forecast is not the error. Using it for longer than it was published for is.

5.0% → 45.7%
GMO's 7-year forecast, stretched vs applied over its own horizon
+5.1 to +7.2 pts
What the correction is worth for the 3 ten-year forecasts
+0.4 pts
What it is worth for Charles Schwab's 20-year forecast — near enough to nothing
87.1%
J.P. Morgan's 30-year set, the only one with nothing to correct

The plan

One plan, run 11 ways. Only the return path differs between arms; volatilities and the correlation matrix are held constant throughout, so the comparison isolates the horizon treatment rather than confounding it with a change of risk model.

Starting balance$1,000,000
Allocation45% US equity, 15% international equity, 40% bonds (60/40), rebalanced annually
Withdrawal$40,000 in year one (4.0% of the balance), indexed 2.5% a year thereafter
Horizon30 years, age 65 to 95
Paths per arm10,000, seed 42
Volatility and correlationsJ.P. Morgan published values, held constant across every arm so only the return path differs
Other income, taxes, feesNone — a bare portfolio, which makes the arms comparable and the plan harsher than most real ones

What the mismatch costs

“Stretched” applies the publisher's expected returns to all 30 years. “Own horizon” applies them for the number of years that publisher forecasts, then the 30-year J.P. Morgan set for the remainder.

Forecast Published horizon (yrs) Stretched to 30y Own horizon, then J.P. Morgan Difference Published forecast
GMO 7 5.0% 45.7% +40.7 pts www.gmo.com, checked 2026-09-16
Vanguard 10 68.8% 76.0% +7.2 pts corporate.vanguard.com, checked 2026-09-16
BlackRock 10 74.9% 80.7% +5.8 pts www.morningstar.com, checked 2026-09-16
Invesco 10 76.0% 81.1% +5.1 pts www.invesco.com, checked 2026-09-16
Charles Schwab 20 82.3% 82.6% +0.4 pts www.schwab.com, checked 2026-09-16
J.P. Morgan 30 87.1% 87.1% am.jpmorgan.com, checked 2026-09-16

30-year success rate — the share of 10,000 paths that reached age 95 with money left. The J.P. Morgan row is identical under both treatments because it is already a 30-year forecast; that identity is the study's own control.

How to read it

Three things follow, and the third is the one that matters in practice.

At twenty years the mismatch barely registers

Charles Schwab's 20-year set covers two thirds of the plan, and correcting the last third moves success by 0.4 points. Stretching a twenty-year forecast over thirty is close enough to harmless that it is not worth the argument. Source: www.schwab.com, checked 2026-09-16.

At ten years it is material but not decisive

Between 5.1 and 7.2 points across Vanguard, BlackRock, Invesco. It moves the answer without changing the conclusion: on these forecasts a 4.0% withdrawal still lands well below the success rate the same plan gets from the 30-year set, correction or no correction. Sources: corporate.vanguard.com, checked 2026-09-16; www.morningstar.com, checked 2026-09-16; www.invesco.com, checked 2026-09-16.

At seven years, applied to a mean-reverting forecast, it dominates

GMO goes from 5.0% to 45.7% — the difference between a plan that almost always fails and one that is merely uncomfortable. GMO publishes a 7-year mean-reversion view (www.gmo.com, checked 2026-09-16); stretching it over 30 years assumes the reversion never finishes, which is a far stronger claim than its publisher makes.

Where the money ends up

Forecast Published horizon (yrs) Median terminal, stretched Median terminal, own horizon Published forecast
GMO 7 $0 $0 www.gmo.com, checked 2026-09-16
Vanguard 10 $255,421 $486,419 corporate.vanguard.com, checked 2026-09-16
BlackRock 10 $374,168 $552,814 www.morningstar.com, checked 2026-09-16
Invesco 10 $398,881 $567,563 www.invesco.com, checked 2026-09-16
Charles Schwab 20 $573,136 $607,647 www.schwab.com, checked 2026-09-16
J.P. Morgan 30 $770,469 $770,469 am.jpmorgan.com, checked 2026-09-16

Median balance at age 95, nominal dollars. A median of $0 means more than half of paths were exhausted before the end — which is why the 7-year row shows $0 under both treatments even though its success rate moves by 40.7 points: the correction rescues paths without lifting the middle of the distribution above zero.

What this implies for a plan

The fix is a term structure, not a different forecast: apply the near-term view for the years it covers, then a long-run set for the remainder. That is what the right-hand column above does, and what the planner's short-term and long-term assumption tabs do.

It matters most where it is least visible. A near-term forecast has its largest effect on the first decade of retirement, which is exactly where sequence-of-returns risk concentrates — so a horizon treatment that is wrong at the start is wrong in the years that count most. And correcting it does not make the near-term view irrelevant: even applied over its own 7 years and no further, GMO's forecast still costs 41.4 points against the J.P. Morgan set alone. The near-term view genuinely matters. Stretching it merely overstates it.

Where this study came from

From a mistake in our own work. The 4% rule stress test ran six published forecasts across 30 years when only one of them is a 30-year forecast, and its most-quoted row was the 7-year one. That page now carries the limitation, the corrected figures and a link to each publisher's own horizon; this study is the general version of the same correction, so the size of the effect can be read off directly rather than inferred.

Download the data

Every figure on this page, in both formats. Published under CC-BY-4.0 — use it with attribution.

CSV — one row per forecast JSON — full results and provenance

Run it on your own numbers

The planner takes a near-term assumption set and a long-run set separately, so a 7-year forecast can be applied for 7 years and no longer.

Open the retirement planner →

Methodology

Each arm is a 10,000-path Monte Carlo run of the same 30-year plan through the QuantCalc production engine, seed 42. The stretched arm gives the engine one set of expected returns for all 30 years. The corrected arm gives it a two-segment term structure: the publisher's expected returns for the number of years that publisher forecasts, then the J.P. Morgan 30-year set for the remaining years.

Volatilities and the full correlation matrix come from the J.P. Morgan set in every arm. That is deliberate: several of these publishers release expected returns without volatilities, and letting the risk model vary alongside the returns would make the arms incomparable. It also means the only thing the horizon treatment changes is expected return, and only inside the near-term window.

Checks run before publication: the J.P. Morgan arm reproduces the 30-year baseline exactly under both treatments (it has nothing to correct, so any drift would be a bug); every corrected arm lands at or below that baseline, which the construction cannot violate; and each arm's stated gap is recomputed from its own two success rates at render time, so a transposed column fails the build rather than the reader.

Full engine documentation: methodology.

Assumptions and limitations

Frequently asked questions

Does it matter that a 30-year retirement plan uses a 7-year capital market forecast?

It depends entirely on how short the forecast is. On one $1,000,000 plan spending $40,000 a year from 65 to 95, 10,000 paths per arm: stretching Charles Schwab's 20-year set across all 30 years cost 0.4 points of success (82.3% against 82.6%), which is not worth arguing about. Stretching a ten-year set cost 5.1 to 7.2 points. Stretching GMO's 7-year set cost 40.7 points — 5.0% against 45.7% — which is the difference between a plan that almost always fails and one that is merely uncomfortable. Sources: www.schwab.com, checked 2026-09-16; www.gmo.com, checked 2026-09-16.

Why is the mismatch so much worse for a 7-year forecast than a 20-year one?

Two reasons compound. The first is arithmetic: a 20-year set covers two thirds of a 30-year plan, so only a third of the horizon is being invented, while a 7-year set leaves 23 years to invent. The second is what the short forecast says. GMO publishes an explicitly mean-reverting 7-year view, so stretching it assumes the reversion never finishes — a far stronger claim than its publisher makes. Source: www.gmo.com, checked 2026-09-16.

What is the fix?

A term structure, not a different forecast. Apply the near-term view for the number of years it was published for, then a long-run set for the remainder. That is what the corrected column in this study does, and it is what the planner's short-term/long-term assumption tabs do.

Does correcting the horizon make the near-term forecast irrelevant?

No, and that is the part most likely to be misread. Applied correctly — over its own 7 years and no further — GMO's view still costs 41.4 points against running the 30-year set alone (45.7% against 87.1%). A weak first decade matters precisely because sequence-of-returns risk concentrates there. Stretching it merely overstates it. Source: www.gmo.com, checked 2026-09-16.

Which 30-year forecast should the remaining years use?

This study uses J.P. Morgan because it is the only 30-year set in the roster, not because it is the best one. Any long-run set would do; the point of the comparison is the horizon treatment, and the same anchor is used in every arm so the arms differ only in their near-term years. Source: am.jpmorgan.com, checked 2026-09-16.

Does this change the conclusion of the 4% rule stress test?

It changes one of its numbers materially and leaves the rest standing. That study ran every forecast across all 30 years, so its GMO row read 5.0% where the horizon-correct figure is 45.7%. The ten-year rows move by 5.1 to 7.2 points and keep their ordering, and the overall finding — that today's published forecasts put 4% well below its historical success rate — survives the correction. The stress test now carries the limitation and these figures. Source: www.gmo.com, checked 2026-09-16.

Changelog

Last updated 2026-09-18. Dataset license: CC-BY-4.0. QuantCalc is an independent retirement-planning research project. The publisher names above identify the capital-market assumptions the engine uses; QuantCalc is not affiliated with, endorsed by, or sponsored by any of those firms, and all trademarks belong to their respective owners. Educational research, not financial, tax, or legal advice.

Cite this research study

QuantCalc Research (2026). Your 30-Year Plan Is Built on a 7-Year Forecast: What the Horizon Mismatch Costs (2026). https://quantcalc.app/research/cma-horizon-mismatch-2026/ (accessed <date>).

BibTeX
@misc{quantcalc2026your30yearplanisbuiltona7yearforecastwha,
  title  = {Your 30-Year Plan Is Built on a 7-Year Forecast: What the Horizon Mismatch Costs (2026)},
  author = {{QuantCalc Research}},
  year   = {2026},
  url    = {https://quantcalc.app/research/cma-horizon-mismatch-2026/},
  note   = {Accessed <date>}
}

Machine-readable citation metadata (schema.org identifier and citation fields) is embedded in this page's JSON-LD, at the stable identifier https://quantcalc.app/research/cma-horizon-mismatch-2026/.

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