Portfolio Growth Projection Calculator Canada
Project where your investment portfolio could land, see the inflation-adjusted value, and find out whether the plan depends more on steady contributions or aggressive return assumptions.
See the portfolio formula, assumptions, and model boundaries
Formula sequence used on this page
Contribution frequency is annualized, then converted to a monthly equivalent. The entered annual return minus annual fees is converted to an equivalent monthly growth rate. Each month applies growth first and adds the contribution at month-end. The final nominal balance is divided by the cumulative inflation factor to show value in today’s dollars. The target is also stated in today’s dollars, so the verdict compares like with like.
Model constants and internal planning bands
Model: NH-PG-2026.08. Source review: 2026-08-12. Weekly, bi-weekly, monthly, and annual contributions use 52, 26, 12, and 1 periods per year. The risk-profile return bands are NumeraHub internal planning bands used only to flag assumption pressure; they are not official expected-return recommendations.
Included in the projection
- Starting portfolio balance and optional opening lump sum.
- Recurring contributions plus an annual contribution increase.
- Monthly equivalent compounding, annual fee drag, inflation adjustment, and a lower-return stress case.
- Target gap, required contribution, lump-sum repair, longer-timeline repair, fee comparison, and year-by-year projection.
Not included in the projection
- TFSA or RRSP contribution-room rules, RRSP withdrawal tax, taxable-account distributions, or capital-gains tax.
- Withdrawals, employer matching, irregular market returns, sequence-of-returns risk, currency effects, or product guarantees.
- Advice on which expected return or asset mix you should use.
Primary references checked
- Bank of Canada — Investment Calculator: supports showing inflation alongside investment growth.
- Bank of Canada — Inflation: supports the Canadian inflation-control context; the calculator’s inflation input remains editable.
- CIRO — Understanding Risk: supports the relationship between risk, potential return, and potential loss.
- CIRO — Fees and Costs: supports treating fees as an important investment cost.
- FCAC — Saving and investment goals: supports matching investment risk and time horizon to the goal.
How to use the result responsibly
This is a deterministic planning projection, not a forecast. Actual markets do not earn the same return every month or every year. Use the base case to understand the math, then use the stress case and repair scenarios to see whether the plan still works when assumptions become less favourable. For corrections, use the issue-report page.
Build the portfolio path in today’s dollars
Use realistic assumptions first. The calculator will show where the plan becomes fragile.
Starting point
Include TFSA, RRSP, taxable investments, or other invested assets you want this projection to cover.
Contribution engine
One source of truth: enter the amount for the frequency below. The calculator converts it into a monthly pace.
$500 monthly equals $6,000 per year before annual contribution increases.
Applied once per year. Use 0% if you want a flat contribution projection.
Added at the start of the projection, before monthly compounding begins.
Return, fees, and risk
The projection uses monthly compounding and end-of-month contributions.
Use a planning assumption, not a promise. Higher return assumptions increase dependency risk.
Used to convert the projected future portfolio into today’s dollars.
Annual fee drag converted into a monthly effect. Small fee differences can compound into large gaps.
Used to judge whether the return assumption fits the risk profile.
Example: -2% tests a weaker-return path without pretending to forecast markets.
Target
The calculator compares your inflation-adjusted result against this target, so the verdict is not fooled by nominal growth.
Real value matters more than headline growth when the goal is stated in today’s dollars.
Early in the plan, contribution rate usually matters more than chasing a higher return.
A plan can look strong nominally and still miss once inflation and fees are included.
Where the future portfolio comes from — and what weakens it
These blocks explain where the future portfolio comes from, what weakens it, and which scenario gives the cleanest repair.
How starting capital, contributions, and drag shape the finish
What actually builds the future portfolio — and what pulls the real value down?
Capital already invested before the projection begins.
New money added through the plan.
Growth after monthly compounding and fee drag.
Loss of purchasing power between today and the target year.
Estimated portfolio value lost to annual fees / MER.
How much weaker the real value gets under the lower-return case.
Inflation-adjusted result compared with your target in today’s dollars.
Compare five repair paths before assuming higher returns
Each card uses your actual numbers, not generic advice. Compare the base case, a contribution repair, a stress case, a lower-fee path, and a longer timeline.
Current plan
- Nominal value
- $334,767
- Real value
- $204,298
- Target gap
- -$295,702
- Monthly required
- $1,438
Contribution fix
- Nominal value
- $819,308
- Real value
- $500,000
- Target gap
- Target met
- Monthly required
- $1,438
Stress-tested path
- Nominal value
- $262,199
- Real value
- $160,012
- Target gap
- -$339,988
- Monthly required
- $1,826
Fee drag check
- Nominal value
- $334,767
- Real value
- $204,298
- Target gap
- -$295,702
- Estimated impact
- $0 at 0.25% fee
Longer runway
- Nominal value
- $1,318,763
- Real value
- $503,426
- Target gap
- +$3,426
- Extra years
- 19 years
Which assumption puts the target under the most pressure?
After calculation, this detector shows whether the plan is mainly limited by savings rate, return assumptions, timeline, inflation, fees, or stress-test weakness.
Trace the money behind the real-value verdict
Component / Amount / Note — a decision-focused audit of where the projected portfolio comes from, where value is lost, and what drives the verdict.
| Component | Amount | Note |
|---|---|---|
| Opening portfolio | $25,000 | Starting invested assets in the worked example. |
| Future contributions | $145,784 | $500 monthly with a 2% annual increase over 20 years. |
| Investment growth after fees | $163,983 | Growth produced by the model after the entered 0.25% annual fee drag. |
| Nominal final value | $334,767 | Future-dollar balance before inflation adjustment. |
| Inflation-adjusted final value | $204,298 | Buying power in today’s dollars after 2.5% annual inflation. |
| Real target gap | -$295,702 | Shortfall versus the $500,000 target stated in today’s dollars. |
Open full yearly projection Collapsed by default after Calculate
| Year | Starting balance | Contributions | Growth | Fees | Inflation-adjusted value | End balance | Target gap / surplus | Notes |
|---|---|---|---|---|---|---|---|---|
| 1 | $25,000 | $6,000 | $1,594 | $69 | $31,799 | $32,594 | -$468,201 | Below target in today’s dollars. |
| 10 | $116,682 | $7,171 | $6,896 | $404 | $102,141 | $130,749 | -$397,859 | Below target in today’s dollars. |
| 20 | $308,083 | $8,741 | $17,943 | $1,337 | $204,298 | $334,767 | -$295,702 | Worked-example finish. |
See whether the target survives inflation and weaker returns
These visuals are not decoration. Each one answers a planning question about target risk, return dependency, inflation, or stress-test weakness.
Does the real portfolio path catch the target?
Question: will the plan reach the target after inflation?
How much of the finish comes from you versus markets?
Question: is the portfolio powered by savings or return assumptions?
How far does the plan fall when return weakens?
Question: what happens if returns are weaker?
Which value driver matters most over the full timeline?
Question: what builds the future portfolio, and what weakens its buying power?
Set assumptions that expose portfolio risk instead of hiding it
Start with the numbers you would actually follow for the next few years, not the numbers that make the result look good. A portfolio projection is most useful when it exposes the weak part of the plan early.
Enter the current portfolio and contribution pace
Use the contribution frequency that matches real life. If you invest weekly or bi-weekly, the calculator converts that into a monthly equivalent and annual contribution pace.
Set return, inflation, fees, and risk profile
A 6% return with 2.5% inflation and 0.25% fees is very different from a 6% return with no drag shown. The real-return estimate is where many projections become less comfortable.
Compare the real value against the target
The target is treated as today’s dollars. That means a $500,000 goal is not “future dollars that sound large” — it is a purchasing-power target.
Use the Best Fix before changing the return assumption
If the plan misses, the first repair should usually be contribution pace, timeline, or fees. Raising the expected return can make the spreadsheet look better while making the plan less reliable.
Read the real-value gap before the future-dollar balance
The headline final balance can be misleading because it is shown in future dollars. A portfolio that grows to $650,000 in 20 years may not feel like $650,000 today after inflation has reduced purchasing power.
That is why the Smart Results focus on the inflation-adjusted value first. If your real value is above the target, the plan has a buffer. If it is below the target, the shortfall shows how much purchasing power is missing, not just how many future dollars are missing. If this portfolio is only one part of the household picture, compare investments, cash, debts, home equity, and other assets with the Net Worth Calculator Canada before treating the portfolio result as the full financial position.
The result converted into today’s dollars. This is the number to compare with your lifestyle goal.
Useful for account balance projections, but it can look stronger than the plan really is.
A high score means the result relies heavily on investment growth rather than controllable contributions.
Plan resilience
The stress-tested result shows whether the plan still works if returns are weaker than expected. A plan that only succeeds in the base case needs more buffer.
Example: why the “real” number can change the verdict
Suppose a portfolio is projected to reach $620,000 in 20 years. At first glance, that looks above a $500,000 goal. But with 2.5% inflation, the real value is much lower in today’s dollars. If that real value lands near $380,000, the plan is not on track for a $500,000 purchasing-power target even though the future balance looks large.
Choose a repair lever before increasing expected return
Do not treat the projection as a prediction. Treat it as a pressure test. The right question is not “will the market return exactly this?” The better question is: “Does this plan still work if returns are weaker, fees are higher, or inflation takes more buying power?”
Keep the contribution pace realistic and stress-test the return. A strong base case is useful, but only if the lower-return scenario still looks acceptable.
Treat the plan as fragile. A small market disappointment or fee drag could erase the margin. Build a buffer by increasing contributions, extending the timeline, or lowering fees.
Do not solve it by typing a more aggressive return. First check the required monthly contribution, then compare a longer timeline and a lower-fee scenario.
The base case may be too optimistic. A plan that only works under strong markets is not the same as a plan that is financially resilient.
Four portfolio paths that look similar until the stress test
These are the situations where a portfolio projection becomes more than a future-value number.
Good contribution habit, weak inflation buffer
A 35-year-old investor with $25,000 invested and $500 monthly contributions may see a strong nominal balance after 20 years. The warning appears when the inflation-adjusted value is compared with the target. If the real value is short, the issue is not discipline — it is that the goal needs more purchasing-power buffer.
The plan only works at aggressive returns
If changing the expected return from 6% to 8% turns a miss into a pass, the plan may be return-dependent. That does not mean the goal is impossible. It means the safer repair is usually higher contributions, a longer timeline, or lower fees before assuming markets will do the work.
High fees quietly absorb the margin
A 1.75% fee can look small beside a 6% return assumption, but the annual drag compounds every month. Over a long timeline, reducing fees can improve the final value without requiring more market risk.
Starting late needs a different kind of honesty
A short timeline can make the required monthly contribution jump sharply. When the calculator shows an unrealistic repair amount, the more practical decision may be a smaller target, a longer runway, a lump sum, or a different retirement-income mix.
Projection choices that can make a weak plan look strong
Most weak projections fail because the inputs are too flattering, not because the math is complicated. The calculator is designed to expose those weak spots before they become expensive.
Using nominal value as the verdict
A future balance can look impressive while the inflation-adjusted value misses the goal. The real-value comparison should decide whether the plan is on track.
Raising return assumptions to fix a shortfall
If the required contribution feels uncomfortable, it is tempting to use a higher expected return. That makes the projection look better, but it also raises return dependency.
Ignoring fee drag
MER and advisory fees reduce the compounding engine every year. A plan that is close to the target can be pushed off track by fees that seem small in one year.
Forgetting that account type changes the real-world outcome
TFSA, RRSP, and taxable accounts are not taxed the same way. This projection shows growth mechanics, but it does not replace account-specific tax planning.
How contributions, fees, inflation, and monthly compounding build the projection
The projection uses monthly compounding, end-of-month contributions, annual contribution increases, fee drag, inflation adjustment, and a lower-return stress case.
1. Convert contribution frequency
The entered contribution is converted into an annual pace, then into a monthly equivalent:
monthly equivalent = annual contribution ÷ 12
Weekly contributions are multiplied by 52, bi-weekly by 26, monthly by 12, and annual by 1.
2. Convert return and fees into monthly effects
The calculator subtracts the annual fee / MER from the expected annual return, then converts that net return into a monthly compounding rate:
monthly net return = (1 + annual net return)^(1/12) − 1
This avoids treating annual return as a simple straight-line monthly amount.
3. Add contributions at the end of each month
Each month, the current balance grows first, then the monthly contribution is added at month end. Annual contribution increases are applied once per year.
balance = balance × (1 + monthly return) + monthly contribution
4. Convert final value into today’s dollars
The final nominal portfolio is discounted by inflation to estimate today’s purchasing power:
real value = nominal value ÷ (1 + inflation)^years
5. Compare real value with the target
The target is treated as today’s dollars. The main verdict is based on:
target gap = projected real value − target
This prevents a plan from looking “on track” only because future dollars are larger than today’s dollars.
6. Stress-test weaker returns
The stress case reduces the expected return by the selected stress-test amount and reruns the projection. It is not a market forecast. It is a resilience check.
stress return = expected return + stress reduction
Simple example
If you start with $25,000, contribute $500 monthly for 20 years, assume a 6% annual return, pay 0.25% fees, and use 2.5% inflation, the calculator projects the nominal balance first. It then discounts that future balance into today’s dollars and compares it with the $500,000 target. If the real result is short, the Best Fix estimates whether a contribution increase, lump sum, lower fees, or longer timeline is the most realistic repair.
Planning estimate, not financial advice
This calculator provides an educational planning projection, not financial advice, tax advice, investment advice, or a guaranteed investment result.
- Actual returns are not guaranteed and can be negative.
- Fees, taxes, contribution limits, and account rules can vary.
- TFSA, RRSP, taxable, and general accounts can produce different after-tax outcomes.
- Inflation and market performance can differ from the assumptions entered.
- The projection does not include withdrawals, employer matching, taxes on taxable distributions, or account-specific contribution-room limits.