Comparison

Starting Now vs Starting in Five Years: What the Delay Costs

If the same monthly plan begins five years later but ends on the same date, how large is the difference, and how much of it is money never paid in rather than growth never earned?

The short answer

In this illustrative model the contribution, the assumed return, the timing and the end date are identical, and only the start date differs. Waiting 5 years leaves the plan US$111,425.16 lower after 25 years.

US$30,000.00 of that is money the later plan never paid in. The remainingUS$81,425.16 is growth the earlier contributions would have produced by the same date. It is a model output, not a forecast.

Who it applies to
One illustrative monthly plan, run to the same end date from two start dates, where nothing differs except when the contributions begin. It compares start dates, not products.
What this does not tell you
It does not establish what any market will do, and it prices nothing the money did during the years it was not invested. The assumed return is entered here, not found, and the figures are nominal — neither is in today’s purchasing power.

Model Opportunity Cost v1.0, from the shared monthly projection the Opportunity Cost Tool runs.

The controlled comparison

One plan is run twice. The contribution, its frequency, its timing, the assumed annual return and the date the plan ends are held identical; only the start date moves. Holding all of that fixed is what allows the effect of the delay to be isolated, and it is also what makes this a controlled model rather than a statement about any real plan.

Assumptions entered. Both plans use every one of them.
Opening balanceUS$0.00
Recurring contributionUS$500.00
Contribution frequencyMonthly
Contribution timingEnd of period
Assumed annual return, net of product cost6.00%
Both plans end25 years from today
The later plan waits5 years
Fees, tax and inflationNot modelled anywhere on this page

One thing is deliberately not held equal. The later plan makes 60 fewer contributions, because that is what waiting means. Matching the total paid in instead would model somebody who waited and then contributed more, which is a different decision and a different question. The difference in capital is reported separately below rather than folded into the headline.

The 6.00% annual return is illustrative: a number chosen to calculate with, not an expectation, a historical average or a claim about any market. It is applied identically to both plans.

Today against 5 years from now

Starts today

25 years of contributions

US$338,144.48

modelled ending value, from US$150,000.00 paid in

Starts in 5 years

20 years of contributions

US$226,719.32

modelled ending value, from US$120,000.00 paid in

Difference in modelled ending valueUS$111,425.16in favour of the earlier start, under identical assumptions

Model outputs for the assumptions above. These are outputs of a model, not forecasts.
PlanPaid inModelled growthModelled ending value
Starts today · 300 contributionsUS$150,000.00US$188,144.48US$338,144.48
Starts in 5 years · 240 contributionsUS$120,000.00US$106,719.32US$226,719.32
DifferenceUS$30,000.00US$81,425.16US$111,425.16

Where the difference comes from

The bottom row adds up, and that is the point of showing it. The US$111,425.16 gap is exactly US$30,000.00 of contributions the later plan never made plus US$81,425.16 of modelled growth those contributions would have produced by the same end date.

73% of the difference is the second term. That is the part a reader cannot recover by paying the same money in later: the missing capital could be made up, but the years it would have spent compounding cannot be, because the end date is fixed.

  • Each contribution is invested for however long remains until the end date, so the earliest ones are worth the most in the model and the last one is worth what was paid.
  • Delaying removes contributions from the front of the plan, which is the end where the remaining time is longest.
  • The identity above is an accounting bridge, not a causal decomposition. It shows that the figures reconcile; it does not attribute the outcome to any one variable.

How a like-for-like comparison of two uses of money is constructed at all — the funding rule, break-even returns, and why an accounting bridge is not a causal claim — is set out in How to Compare Two Financial Uses of Money.

A cost is not by itself a reason

This page prices one thing: what a fixed plan finishes at when it starts on one of two dates. It says nothing about what the money did during the five years it was not invested. Money held for a known expense, used to clear a liability, kept as a cash reserve, or simply not available yet was doing something the arithmetic above cannot see and does not price.

A delay has a modelled cost. That does not establish that starting earlier was available, affordable or right for any particular person. Whether the alternative use of the money was worth more than the figure above is a judgement about a specific situation, not an output of a projection — and it is the comparison the calculator exists to let you make with your own numbers.

Go deeper

The figures above come from one set of assumptions. Change the contribution, the assumed return, the horizon or the length of the delay and the size of the difference changes with them. If the question is how to compare two uses of money in the first place, that is the method rather than this example.

  • Calculate

    Opportunity Cost Calculator

    Projects two financial uses of the same available money over the same horizon, under your own annual value-change assumptions and each option’s own upfront cost, and reports the difference in projected ending value, when one path overtakes the other, and what the lower path would need to close the gap.

    It runs entirely in your browser: UBWHY does not receive what you enter, stores none of it, and puts none of it in a link.

    Open the calculator: Opportunity Cost Calculator

  • Understand the method

    How to Compare Two Uses of Money Without Fake Certainty

    Why opportunity cost only exists relative to a real alternative, what makes a comparison like-for-like, why a higher annual rate can start behind, and why the option that ends higher is not automatically the one to choose.

    Read the explainer: How to Compare Two Uses of Money Without Fake Certainty

This page belongs to a wider subject. Explore the Opportunity cost topic to see which UBWHY asset answers which question.

What this comparison does not determine

The figures on this page are outputs of a UBWHY calculation model applied to the assumptions stated above. They are not historical returns, expected returns, the performance of any investment product, or a forecast. The comparison cannot determine:

  • future returns, or what any market will actually do
  • expected returns: the 6.00% is an assumption entered into the model, not a projection
  • that a return arrives at a constant rate, or in the same order, which it does not
  • tax of any kind: no wrapper, allowance, jurisdiction or rate is modelled
  • inflation, so both figures are nominal and neither is in today’s purchasing power
  • fees, which would reduce both paths and are modelled by a different calculator
  • what the money did during the five years it was not invested
  • whether contributing at all is appropriate for any particular person or circumstance
  • that a delayed plan cannot be changed afterwards by contributing more

None of this is financial, legal or tax advice, and no product is recommended, ranked or named anywhere on this page.

Where these figures come from

Both plans are stepped by the shared monthly projection behind Opportunity Cost v1.0 and the Opportunity Cost Calculator, in exactly the configuration that calculator uses. The two runs differ in one input — how many months the plan runs for — and in nothing else. Nothing on this page is typed by hand.

The delayed plan is the model's verified test case OC-4 exactly: 240 monthly allocations of US$500.00 at 6.00%, opening at nothing. That vector is recalculated from an independent implementation on every build, and exact regression tests pin the earlier plan and the difference against the same model.