Tax Deferred Accumulation Calculator
What modeled annual taxation costs compounding, and the withdrawal rate at which deferring it stops paying.
Tax planning
Estimate how much of a conversion is actually taxable under Form 8606's pro-rata structure, project both futures across the whole portfolio, and read the break-even future tax rate the decision turns on.
A Roth conversion is a trade about tax rates: pay at a rate you know now, to avoid a rate you do not know later. The size of the outcome depends on the horizon, the return and your basis. The direction depends on how your future marginal rate compares with today's — and, more than most calculators admit, on where the money to pay the tax comes from.
The first thing this page fixes is the taxable amount. A conversion's nontaxable portion cannot be chosen by pointing at the account that holds your after-tax contributions. Form 8606 Part I aggregates your traditional, SEP and SIMPLE IRAs and applies one ratio to the whole conversion, and its denominator is not the balance you started with: line 6 asks for the total value of all those IRAs as of December 31, to which the year's other distributions and the amount converted are added. So the taxable share is computed across everything you hold, and a value you will not know until year end sits in the middle of it.
The second thing it fixes is the comparison. Comparing a Roth balance against an after-tax traditional balance, while ignoring the cash that paid the tax, flatters conversion. This model projects the whole portfolio both ways — the Roth, the traditional assets left behind with their remaining basis, and the outside cash spent on tax — so the two futures are genuinely comparable.
It is an estimate under the assumptions you state, not tax advice and not a completed return. Every rate here is one you supply: Quantus publishes no brackets, computes no marginal rate for you, and models nothing about what a larger income in the conversion year does to the rest of your tax position.
An estimate under the assumptions you state, not tax advice and not a Form 8606 recreation. The tax is a marginal-rate approximation on rates you supply.
After 20 years: $952,623 of net wealth if you convert against $941,884 if you do not — both after the estimated tax each path still owes, and after the outside cash spent on tax today.
Break-even future tax rate under these assumptions: 23.60%. Above that combined rate the conversion comes out ahead in this model; below it, it does not. Note that this sits below today's 29.00% — the break-even is not the same thing as your current rate, because basis, the horizon and the cost of the tax cash all move it. Re-running both scenarios at the solved rate leaves a residual of $5.
What this does not model. There is no bracket engine here: the tax above is your marginal rate applied to the taxable amount, so it does not show a large conversion pushing income into higher brackets. It also does not model any other consequence of higher income in the conversion year — credits, deductions, Medicare premium effects, ACA subsidies or any other income-tested threshold — nor required minimum distributions, nor whether an early distribution would incur an additional tax. Those are not footnotes; they can outweigh the figures shown.
| If you do not convert | If you convert | |
|---|---|---|
| Gross value at the comparison date | $1,282,854 | $1,282,854 |
| — of which Roth (no further tax) | $0 | $320,714 |
| — of which still traditional | $1,282,854 | $962,141 |
| Estimated tax at withdrawal | -$340,971 | -$255,728 |
| Outside cash spent on conversion tax, carried forward | $0 | -$74,503 |
| Net value | $941,884 | $952,623 |
The gross value at the comparison date is the same either way — every dollar of difference comes from when the tax is paid and on what.
Scroll the table sideways on a narrow screen to see every column.
| Future combined rate | No conversion | Conversion | Difference |
|---|---|---|---|
| 22.00% | $1,005,026 | $999,980 | $5,046 against |
| 27.00% (selected) | $941,884 | $952,623 | $10,739 for converting |
| 32.00% | $878,741 | $905,266 | $26,525 for converting |
A single combined rate stands in for federal plus state at withdrawal. Nobody knows their future marginal rate, which is the honest reason to read a range rather than a point.
Scroll the table sideways on a narrow screen to see every column.
| Years held ↓ / Future rate → | 22% | 27% | 32% |
|---|---|---|---|
| 10 years | $7,007 against | $1,698 for | $10,402 for |
| 20 years (selected) | $5,046 against | $10,739 for | $26,525 for |
| 30 years | $2,738 for | $31,205 for | $59,673 for |
Time amplifies both sides: tax-free Roth growth and the compounding cost of the cash spent on tax today. Which one wins depends on the rate, which is why the two are shown together.
Scroll the table sideways on a narrow screen to see every column.
| Amount converted | Tax now | Roth at withdrawal | IRA left, after tax | Cost of tax cash | Difference |
|---|---|---|---|---|---|
| $0 | $0 | $0 | $941,884 | $0 | $0 for |
| $100,000 | $27,550 | $320,714 | $706,413 | $74,503 | $10,739 for |
| $200,000 | $55,100 | $641,427 | $470,942 | $149,007 | $21,479 for |
| $300,000 | $82,650 | $962,141 | $235,471 | $223,510 | $32,218 for |
| $400,000 | $110,200 | $1,282,854 | $0 | $298,013 | $42,957 for |
Each row is a full re-run, with its own pro-rata split. The difference scales almost linearly here only because one flat marginal rate is assumed — a real conversion of this size would climb through brackets, which this page cannot see. Read the rows as a shape, not as an instruction to convert the largest one.
Scroll the table sideways on a narrow screen to see every column.
| Step | Amount |
|---|---|
| Year-end value of the remaining IRAs | $300,000 |
| Plus other distributions this year | $0 |
| Plus the amount converted | $100,000 |
| Denominator | $400,000 |
| Total nondeductible basis | $20,000 |
| Nontaxable ratio (basis ÷ denominator) | 0.050000 (0.050 at three places) |
| Nontaxable portion of the conversion | $5,000 |
| Estimated taxable conversion | $95,000 |
| Basis left for later years | $15,000 |
An estimate under the stated IRA-basis assumptions, not a completed Form 8606. A filed return uses the December 31 fair market value, which is unknown on the conversion date, and permits rounding the ratio to as few as three decimal places.
Scroll the table sideways on a narrow screen to see every column.
Start with the taxable amount, because it is where most conversion estimates go wrong. On the default figures, $20,000 of basis in a $400,000 IRA makes 5% of a $100,000 conversion nontaxable — $5,000, not the $20,000 you might expect from converting a 'basis' account. The remaining $15,000 of basis stays behind and shelters the assets that were not converted. That is the pro-rata rule doing its work, and it is why a partial conversion never consumes all the basis.
Then read the payment source, which is the switch that most changes the answer. Paying the tax from outside funds moves the whole $100,000 into the Roth and costs you $27,550 of cash that would otherwise have compounded — a $74,503 opportunity cost over twenty years, which the comparison charges against the conversion. Paying it from the IRA instead moves only $72,450 into the Roth, and on these figures flips a $10,739 advantage into a $3,114 cost. Same conversion, opposite conclusion.
The break-even future rate is the number worth remembering: 23.60% here, against a 29% combined rate today. Note that the break-even is not your current rate. Basis, the horizon and the cost of the tax cash all move it, which is exactly why 'convert if you expect higher rates later' is too crude a rule to act on.
Read the partial-conversion table as a shape, not as an instruction. The difference scales almost linearly across it only because this model assumes one flat marginal rate. A real conversion of several hundred thousand dollars would climb through brackets, and this page cannot see that — it has no bracket engine, by design.
Finally, treat the limitations as part of the result. A conversion raises your income for the year, and income-tested thresholds elsewhere in the tax and benefits system can react to that. None of it is modelled here, and for some households it is larger than the figures above.
The taxable amount follows the structure of Form 8606 Part I: one ratio, computed across the aggregated IRAs, applied to the converted amount. The denominator is the year-end value of the remaining IRAs plus the year's other distributions plus the amount converted. Because the December 31 value is not knowable on the conversion date, the calculator defaults to the balance left after the conversion and lets you enter your own figure instead — and reports the ratio both in full and at the three decimal places the form permits.
Both futures are then projected on the whole portfolio at the same return, so the comparison isolates tax treatment rather than investment skill. The gross value at the comparison date is identical either way; every dollar of difference comes from when tax is paid and on what.
The cash that pays the tax is not free. Paid from outside funds, it leaves a taxable account that would otherwise have compounded, and that forgone value is charged against the conversion. Paid from the IRA, less money reaches the Roth, and the cost is already inside the smaller Roth balance rather than charged again.
Estimated taxable conversion, in the shape of Form 8606 Part I
ratio = basis ÷ (year-end IRA value + other distributions + amount converted); nontaxable = conversion × ratio; taxable = conversion − nontaxableConversion-year tax — a marginal-rate approximation
tax = taxable conversion × (federal marginal rate + state marginal rate)If you do not convert
Net = B(1 + r)^t − [ B(1 + r)^t − basis ] × fIf you convert, with the tax paid from outside funds
Net = C(1 + r)^t + { (B − C)(1 + r)^t − [ (B − C)(1 + r)^t − remaining basis ] × f } − tax × (1 + r_side)^tIf you convert, with the tax paid from the IRA
the Roth receives C − tax, and no separate opportunity cost is chargedBreak-even future tax rate — exact, not searched
f* = (cost carried forward) ÷ [ C(1 + r)^t − nontaxable conversion ]On the five-year rules, which are two different things and should not be compressed into one. A distribution from a Roth IRA is qualified — and therefore not taxed — only if it satisfies a 5-taxable-year period and one of a set of conditions: reaching age 59½, death, disability, or up to $10,000 of first-home expenses (Publication 590-B, 2025). Separately, for the additional tax on early distributions, a 5-year period applies to each conversion in its own right, so converted amounts withdrawn inside that window can face the additional tax unless an exception applies. This calculator models neither: it does not determine whether an early distribution would incur an additional tax.
On recharacterization: a conversion made in 2018 or later generally cannot be recharacterized back to a traditional IRA. The 2025 Instructions for Form 8606 state it directly — no recharacterizations of conversions made in 2018 or later. Plan on the basis that a conversion is not reversible.
On reporting: a conversion is reported on Form 8606, and the 2025 instructions require the form for anyone who converted an amount from a traditional IRA to a Roth IRA during the year. What this page produces is an estimate of the taxable amount under your stated assumptions — not a line on a return, and not a substitute for the form or for advice about it.
On paying the conversion tax from the IRA: that scenario models less money reaching the Roth, but it does not calculate any additional early-distribution tax that may apply to the amount distributed rather than converted. Publication 590-B and Topic no. 557 describe an additional 10% tax that generally applies to amounts distributed from an IRA before age 59 1/2 unless an exception applies. Because this page asks for neither an age nor a reason, it computes no such tax and you should not read its absence as a conclusion.
On required minimum distributions: they are not modelled here, and neither is any interaction between a conversion and required distributions. No age threshold is asserted on this page.
Take $400,000 across all traditional IRAs, $20,000 of nondeductible basis, and a $100,000 conversion, at a 24% federal and 5% state marginal rate today, 22% federal and 5% state at withdrawal, a 6% return and twenty years to go. The tax is paid from outside funds, and that cash would otherwise have earned 6% with a 15% annual tax drag.
The denominator is the $300,000 left at year end plus the $100,000 converted: $400,000. Against $20,000 of basis that is a ratio of 0.05, so $5,000 of the conversion is nontaxable and $95,000 is taxable. The tax is $22,800 federal plus $4,750 state, $27,550 in all — an effective 27.55% of the conversion, below the 29% marginal rate because part of it was basis. $15,000 of basis stays with the $300,000 left behind.
Twenty years on, not converting leaves $1,282,854 gross, of which $1,262,854 is taxable at 27%, for $941,884 net. Converting leaves a $320,714 Roth, plus $962,141 of traditional assets that pay $255,728 of tax to net $706,413 — and costs the $74,503 those outside dollars would have grown into. Net wealth: $952,623 against $941,884. The conversion is ahead by $10,739.
The break-even future rate is 23.60%. Below that combined rate the conversion loses; above it, it wins. That it sits five and a half points under today's 29% is the useful part: it is the basis, the horizon and the cost of the tax cash that put it there, not the rate comparison alone.
Two changes move the answer more than the rate assumption does. Pay the tax from the IRA instead, and only $72,450 reaches the Roth: the $10,739 advantage becomes a $3,114 cost, and the break-even rises to 27.99%. And suppose the remaining IRAs are worth $310,000 by December 31 rather than $300,000 — the denominator becomes $410,000, the nontaxable portion falls to $4,878, and the tax rises to $27,585. Small here, but it is the kind of detail a fixed-denominator shortcut cannot show at all.
The table below isolates the assumption the decision is usually framed around.
| Future combined rate | If you do not convert | If you convert | Difference |
|---|---|---|---|
| 12% | $1,131,312 | $1,094,694 | $36,618 against converting |
| 17% | $1,068,169 | $1,047,337 | $20,832 against converting |
| 22% | $1,005,026 | $999,980 | $5,046 against converting |
| 23.60% | $984,821 | $984,826 | $5 — the break-even |
| 27% | $941,884 | $952,623 | $10,739 for converting |
| 32% | $878,741 | $905,266 | $26,525 for converting |
| 37% | $815,598 | $857,909 | $42,311 for converting |
Every figure is generated by the calculation module on this page and pinned by an automated test. Both columns fall as the future rate rises — converting does not escape the future rate, because the $300,000 left behind is still taxed at it. That is exactly why comparing a Roth balance against a traditional balance in isolation gives the wrong answer. The $5 at the break-even row is the residual from rounding the solved rate to two decimals.
Not tax advice. This is an estimate built from assumptions you supplied, not tax advice, not a completed Form 8606 and not a filing figure. Tax rules change, and the consequences of a conversion reach beyond the tax on the conversion itself. Verify current rules against the IRS sources below and discuss your own position with a qualified tax professional before acting.
Every statement of current law on this page was checked against these IRS pages on 17 August 2026, and each is cited to the 2025 revision where the publication carries one. Tax rules change: check the sources rather than this page before acting, and treat anything here that a current IRS source contradicts as wrong. Quantus publishes no tax brackets, no rate tables and no filing thresholds, because a stale number in a calculator is worse than no number at all.
What modeled annual taxation costs compounding, and the withdrawal rate at which deferring it stops paying.
An age-based projection with a real-terms view and a capital target built from retirement cash flows, not from a withdrawal-rate rule.
Project a lump sum and a contribution plan forward, then read the growth, the real value and the return scenarios behind the headline number.
One is how the balance grows, the other is what it grows to. Confusing them makes rate quotes hard to compare.
Present value is what a later amount is worth today. Future value is what today's amount becomes later. One equation solved in opposite directions: use present value to price an offer you are given, future value to project a plan you are making, and move both cash flows to the same date before comparing them.
Retirement projection is future value on a long horizon, with two complications: inflation, and the fact that the target is an income rather than a sum.