Don't guess your way through a big financial decision. Pick a question below and use the calculator to help you make the smartest choices for your specific situation.
FI Foundation
When can I retire?
The number that decides everything.
Years to Independence
17Β·5
Age 53 Β· $2.2M target
Take-home after taxes$101k
Savings$13k
Rate10%
Your plantap a number to adjust
1665
$0$3M
$20k$250k
$40k$600k
2%10%
$0$2,000/mo
The trade-off
How this works
Your savings rate combined with time is the single number that determines when you reach
financial independence. This calculator projects when your portfolio will cross 25× your
annual spending β your FI target β and shows how much sooner you'd get there if you cut
monthly spending. Money you stop spending is money you start investing, so a small cut moves
the target closer and increases what you contribute toward it. Enter household income
before taxes β the gross number on your offer letter or W-2. The calculator estimates federal,
FICA, and state taxes behind the scenes and shows you what's left as take-home.
Real (inflation-adjusted) returns. Tax estimate assumes married filing jointly, 2024 federal
brackets with the standard deduction, 7.65% FICA, and a 5% state placeholder. Annual savings
equals estimated take-home minus annual spending. Social Security and pensions are intentionally
excluded.
Should I move?
Your zip code is a line item.
Years to FI in Charlotte
16Β·8
Same as your current city
→
Where could you land?Each dot is a real US metro β tap one to make it your destination.
Charlotte spendingβ
Savings changeβ
FI target changeβ
Your plantap a number to adjust
$0$30k
$0$3M
$20k$250k
$40k$600k
2%10%
The trade-off
How this works
Where you live is the largest line item in most household budgets. Equivalent spending in a
new city = your current spending × (new city cost-of-living index / current city index).
Income is held constant (e.g., remote work), and the one-time moving cost comes out of your
starting portfolio. Each dot's height shows how many months sooner (or later) you'd reach FI
by relocating there instead of staying put.
Cost-of-living indices are rough metro-area averages (national average = 100). Income is assumed
to stay constant. The moving cost is subtracted from your starting portfolio in the move scenario.
Can I take a year off?
Borrow a year from the end.
Years to FI, with the break
18Β·1
Costs +7 months
No break17Β·5
Starts at age40
Foregone$13k
Your plantap a number to adjust
1 yr25 yrs
1 mo24 mo
$0$200k
1665
$0$3M
$20k$250k
$40k$600k
2%10%
The trade-off
How this works
The standard script β forty years of work, then leisure β bets the meaningful experiences
happen at the end. A sabbatical inverts that: take a stretch off now, while you have your
health, and pay for it with a slightly later FI date. The sabbatical months contribute nothing
to savings and withdraw the listed net cost from your portfolio; afterward you return to your
current income. The chart's shaded band is the time off.
The net cost should reflect actual spending during the time off (rent, food, travel) net of any
income. Foregone savings is the contribution you skip, pro-rated by months off.
Compound Interest
What do subscriptions cost?
The small charges that aren't.
45 Books
True lifetime cost · 30-year receipt
ItemMonthly costTrue cost
Subtotal · today$73/mo · $875/yr
Compounded @ 7% real× 30 years
Amount dueto your future self
$88,997
$73/mo today turns into $88,997 over 30 years.
Your plantap a number to adjust
5 yrs40 yrs
2%10%
The trade-off
How this works
A $15 charge feels harmless, but the real price isn't what you pay β it's the wealth those
dollars would have built if invested instead. Foregone growth assumes each monthly payment is
invested at your expected real (inflation-adjusted) return, compounded monthly. The amount due
is the future value of all those payments: the portfolio you'd have had if you'd never
subscribed. Edit the list to match your own.
Subscription prices are real-dollar amounts; price hikes that track inflation are already
reflected. Your list is saved on this device.
What are the long-term costs of investment fees?
One percent, quietly, for thirty years.
Wealth lost to fees
$0
over 30 years
Low-cost fundβ
High-cost fundβ
Fee gap0.95%
Your plantap a number to adjust
$0$3M
2%10%
$0$20k/mo
5 yrs40 yrs
0%0.5%
0%3%
The trade-off
How this works
Fund fees are charged on your entire balance every year, so as your portfolio grows,
the dollars the fund skims grow with it. Net return = gross return minus the expense ratio,
applied annually. Both funds here have identical gross performance and the same contributions
and starting balance β the only difference is what the manager keeps. Figures are in today's
(real) dollars.
Expected gross return is the market return before fees. Real (inflation-adjusted) figures β this
is the gap in today's purchasing power, not nominal dollars.
What will college cost?
The tuition clock starts at birth.
Save monthly, starting now
$0/mo
Fully funds the plan.
0%covered
College type
Avg. after grant aid (varies by income)
Your gap right nowon top of $500/mo
+$0
Total to coverβ
Lump sum todayβ
Fine-tunetap to adjust
$0$4,000/mo
0%100%
2 yrs6 yrs
$0$300k
The trade-off
How this works
A 529 is a compound-interest engine in a tuition costume: a dollar saved when your child is
two has sixteen years to grow. College costs grow ~2% real per year (College Board data); the
529 follows a typical age-based glide path averaging ~5% real (heavier equities when kids are
young, shifting to bonds near college). Numbers are in today's dollars, and qualified 529
withdrawals are federal-tax-free.
Net price is the average cost after grant aid and varies widely by family income; need-met
elite schools can be far lower. Coverage is what your current monthly pace funds.
Decision Comparisons
Debt or invest?
Whichever rate is bigger usually wins.
Investing wins by
$0
over 20 years
Debt firstβ
Invest firstβ
Debt paid offβ
Your plantap a number to adjust
$0$3M
2%10%
$0$150k
0%25%
$0$2,000/mo
$0$3,000/mo
5 yrs40 yrs
The trade-off
How this works
Net worth = investments minus remaining debt at each year-end. The investment return is your
shared real-return slider plus 3% inflation, so it's nominal β apples-to-apples with the quoted
debt APR. Debt first throws the minimum plus all extra cash at the debt until it's
gone, then redirects the whole payment into investments. Invest first pays only the
minimum and invests everything else from day one. Monthly compounding throughout. The two
totals usually land within a fraction of a percent of each other, so the chart plots the
difference between them instead of the totals β that's the number that answers the question.
The honest answer is arithmetic: whichever rate is larger usually wins, and compounding widens
the gap. The real cost is indecision β pick a policy and execute it monthly.
Should I refinance?
The closing costs have to earn their keep.
Net savings if you stay 10 yrs
$0
β
Payment nowβ
Refi paymentβ
Monthly gapβ
Your plantap a number to adjust
$20k$1.5M
1%12%
1 yr30 yrs
1%12%
10 yrs30 yrs
$0$25k
1 yr30 yrs
The trade-off
How this works
A refinance is a one-time fee bought in exchange for a lower monthly payment, and the whole
question is whether the savings catch up to the fee before you sell, pay off the loan, or
refinance again. This runs the actual amortization on both loans and tracks each one's
cumulative cost β closing costs paid, every monthly payment, plus whatever you'd still owe if
you sold that year. The chart's crossing point is where the refi turns from a net loss into a
net gain. A rate gap that looks like a deal often isn't once the closing costs are
taken seriously.
Break-even is the simple closing-costs Γ· monthly-savings measure; the accounting break-even runs
slightly later because the new loan amortizes more slowly at first. Tax effects (mortgage
interest deduction) aren't modeled β for most filers since 2018 the standard deduction makes
this a wash.
Buy or rent?
The house isn't the only thing compounding.
Buying wins by
$0
over 10 years
Buyβ
Rent & investβ
All-in to ownβ
Your plantap a number to adjust
$100k$2M
$500$10k/mo
3%50%
2%10%
1 yr30 yrs
2%10%
15 yrs30 yrs
0%3%
0%3%
$0$1,500/mo
β2%6%
The trade-off
How this works
Owning is a great deal for some people and a wealth trap for others, and the deciding factor
is almost never the listing price. It's how long you stay, what a parallel investment of the
down payment would have done, and whether rent on the same home sits meaningfully below the
full cost of owning it β mortgage, property tax, maintenance, insurance. Both paths are
simulated month by month: the buyer sells at the horizon (less 6% selling costs), the renter
invests the upfront cash plus whatever owning would have cost extra each month. When owning is
the cheaper month, the buyer invests the difference instead.
All figures are in today's dollars β real returns, real appreciation, and rent assumed to track
general inflation. Upfront cash is the down payment plus 3% closing costs. Property tax and
maintenance scale with home value as it appreciates. Tax deductions aren't modeled.
Family & Income
Another kid?
Smaller than the headline number.
Your FI date moves by
+0mo
β
Daycare yearsβ
After daycareβ
18-yr averageβ
Your plantap a number to adjust
$0$30k/yr
0 yrs8 yrs
$0$15k/yr
$0$20k
$0$1,000/mo
06
$40k$600k
$20k$250k
$0$3M
2%10%
The trade-off
How this works
The honest answer for most households is yes β and by a wider margin than the USDA's scary
headline suggests. The big fixed costs of your life β housing, utilities, one of your cars β
don't scale per kid; food, clothes, and activities do, but modestly, and the expensive stretch
is concentrated in the daycare years. This adds up the marginal cost of one more
child across 18 years and compares your FI trajectory with and without them, under the same
income. The chart's shaded band is the daycare phase β where nearly all the damage happens.
Costs are in today's dollars. Year-one setup (gear, hospital out-of-pocket) is a one-time hit.
Pull the daycare slider to zero if you have free family care, or up if you're in a high-cost
metro. Ages 6β17 covers what scales per kid β food, clothes, activities, copays β not fixed
costs like housing that don't change because there's one more person at the table.
Can a parent stay home?
The salary isn't the cost.
What one income really costs, per year
$0
β
Gross salaryβ
Comes backβ
Cost per hourβ
Your plantap a number to adjust
$0$300k
$0$60k
$0$15k
$0$15k
$40k$600k
$20k$250k
$0$3M
2%10%
The trade-off
How this works
The salary your partner walks away from is not the cost of staying home. Taxes you no longer
owe come back, childcare you no longer pay for comes back, and the commute, parking, work
lunches, and dry cleaning come back too. The honest cost of going to one income is whatever's
left after those offsets β usually a fraction of the gross. This does that subtraction and
projects both the two-income and one-income FI dates side by side. Income is taxed as a
household (married filing jointly), so dropping a salary lowers the tax bill on what's left.
Cost per hour divides the true annual cost by a standard 2,000-hour work year, so you can
weigh whether your partner's hour of work β net of everything β clears the bar. The FI chart
assumes the at-home stretch is permanent, which is the worst case: if the parent returns to
work later, the gap closes faster.
How big an emergency fund?
Sized for your life, not a rule of thumb.
Your emergency fund target
$0
β
Covered todayβ
Gap to targetβ
Time to fundβ
Your plantap a number to adjust
$1k$20k/mo
Very stableVery volatile
SingleTwo
$0$100k
$0$5,000/mo
06
The trade-off
How this works
An emergency fund is insurance against the version of your life where the paycheck stops. The
right size isn't a rule of thumb β it's a function of how stable your income is, how many
people depend on it, and whether a second earner is backing you up. The recommended cushion
starts from your job stability, adds a month and a half if you're the only earner, and half a
month per dependent. Multiply that by your essential monthly expenses and you have a target
tuned to your situation, not a generic three-to-six.
Base months by stability: very stable 3, typical W-2 4.5, variable 6, very volatile 9. The
chart projects your balance forward at the listed monthly savings with no interest assumed β
an emergency fund belongs in a high-yield savings account, where the real return after
inflation is roughly zero.
Everything you set here stays on this device β come back and the sliders will remember.