The "Lumpy Cash Flow" Multiplier Myth

Why a 40x Corpus Fails When Kids' Education Collides with Sequence Risk

Published · 23 min read

finfire Quantitative Research Series · Paper #6 · October 2026


The "Lumpy Cash Flow" Multiplier Myth. Rs 5.50 crore against Rs 12 lakh a year looks like a 46x corpus; with two Rs 75 lakh school bills meeting a slump in Years 8–10 the savings run out at 30 years (fees rising 7%) or 22 (11%), 11–12 years sooner than the same cost spread out, against more than 120 years without them. A ring-fenced pot adds 3.3 or 2.7 years, but in 2,000 simulated markets lasts 40 years less often: 58% against 73% at 11%.

In one minute

A family retires with ₹5.50 Cr and spends ₹1 L a month (₹12 L a year). That is 45.8 times a year's spending, a 2.18% withdrawal rate. By the usual "33x to 40x" rule, this family is more than safe.

But the family also has two college bills coming: ₹75 L each in today's money, one at Month 96 and one at Month 120 (the first day of Year 9 and of Year 11). Many people quietly assume these bills "fit inside" the big number. We tested that assumption. We ran the same family through finfire's burndown calculator in seven parallel versions, all starting from the same Day-0 numbers, with FY 2026–27 new-regime tax included.

What we found (money in today's money; nominal in brackets):

  1. In steady 12% markets, nothing runs out within 40 years. The college bills deplete wealth, but the survival is taken care of. Year-40 wealth falls from ₹16.75 Cr (₹250.86 Cr) with no bills to ₹10.10 Cr (₹151.28 Cr) if fees rise 7% a year, and ₹7.37 Cr (₹110.41 Cr) if they rise 11%.
  2. Put a market slump on the college bill years and the plan breaks. With equity at −20%, −15% and 0% in Years 8 to 10, the savings run out at 30.3 years (fees +7%) or 22.4 years (fees +11%). Without the college bills, the same plan never runs out (120+ years). With the same education cost spread evenly over 40 years, it lasts 41.4 and 34.8 years. The lumpiness alone costs 11.2 to 12.3 years.
  3. A slump in Years 1 to 3 is worse still. The savings run out at 21.9 years (+7%) or 15.6 years (+11%), against 30.1 and 26.0 years with the cost spread out: 8.2 to 10.4 years lost.
  4. In 2,000 simulated markets, the chance of lasting 40 years falls from 94.8% (no bills) to 80.8% (+7%) and 72.75% (+11%).
  5. Education inflation of 11% instead of 7% costs 6.3 to 7.8 years in a slump, and raises the money you would need to set aside on Day 0 from ₹1.74 Cr to ₹2.48 Cr (+₹73.5 L, +42%).
  6. A ₹1.50 Cr "college pot" is not enough, even at 7%. After tax, the main savings still have to chip in ₹19.1 L (₹40.3 L) at 7% and ₹76.2 L (₹1.60 Cr) at 11%.
  7. Ring-fencing is insurance, not a free fix. A separate college pot adds 1.25 to 3.75 years in our scripted crashes and helps in the worst 10% of markets. But in 2,000 simulated markets it lasts 40 years less often than keeping one pot: 57.6% vs 72.75% at 11% (pot sized for the fees).

The short version: The usually assumed yearly cash flow multiplier (e.g 40x of yearly expenses) is not wrong, it is blind. It does not know when the money leaves. Two big college bills that land in a bad market can take a decade off a "safe" plan. That's the impact of not understanding the sequence of returns risk.


1. The question

Most Indian FIRE plans start with one sum: yearly spending × a multiplier. ₹12 L a year × 40 = ₹4.8 Cr. Then the kids' college fees, a wedding, or a house upgrade get "mentally parked" inside that big number.

We ask three questions in this paper:

  1. Does a big multiplier really absorb two large, dated bills? Or does the timing of the bills matter?
  2. What happens when those bills land during a market fall (this is sequence risk: bad returns arriving at exactly the wrong time)?
  3. Is there a solution to this? Does carving out a separate, safe "college pot" on Day 0 fix the problem?

2. The set-up

Baseline (Day 0, the same for every plan)

ItemValue
Savings at retirement₹5,50,00,000 (₹5.50 Cr)
Spending₹1,00,000 a month (₹12 L in Year 1), rising 7% a year
Multiplier / withdrawal rate45.8x / 2.18%
Bucket 1 (liquid funds)18 months of spending = ₹18 L, earns 6.5%
Bucket 2 (bond and gilt funds)48 months of spending = ₹48 L, earns 7.5%
Bucket 3 (equity)the rest = ₹4.84 Cr, earns 12% (median)
Gains already inside the savings50% of value is unrealised gain on Day 0
TaxFY 2026–27 new regime

The two college bills

Month 96 (start of Year 9)Month 120 (start of Year 11)Total, today's money
Sub-Case A: fees rise 7% a year₹75.0 L (₹1,28,86,396)₹75.0 L (₹1,47,53,635)₹1.50 Cr
Sub-Case B: fees rise 11% a year₹1.01 Cr (₹1,72,84,033)₹1.08 Cr (₹2,12,95,657)₹2.09 Cr

Why 11%? College fees, especially private STEM colleges in India and degrees abroad, have historically risen faster than general prices, and for foreign degrees a falling rupee adds to it. We treat 11% as a test case, not a forecast. Sub-Case A keeps fees at the same 7% as everything else.

Put simply: two cheques take away 27% (Sub-Case A) or 38% (Sub-Case B) of the starting savings, in today's money.

The seven plans (all start from the same baseline)

PlanShort nameWhat it does
No billsNAIVEThe "multiplier view": ₹5.50 Cr, no college bills at all
Bills spread outFlatThe same college cost in today's money, paid as an even yearly amount over 40 years (₹3,75,000 a year at 7%; ₹5,22,127 a year at 11%, both in today's money)
One pot, calculator's orderA1The bill is paid from Bucket 1, then Bucket 2, then Bucket 3. The year-end refill rebuilds Buckets 1 and 2 from equity
One pot, Bucket 2 firstA1bSame idea, Bucket 2 emptied first
One pot, sell equity for the billA2The bill is paid by selling equity. Buckets 1 and 2 (66 months of spending) stay untouched
Ring-fenced ₹1.50 CrBOn Day 0, ₹1.50 Cr goes into a separate target-maturity debt pot for college. The other ₹4.00 Cr runs the retirement buckets with no bills
Ring-fenced, sized to the billB-sizedSame, but the college pot is sized so it pays both bills and its own tax: ₹1.74 Cr at 7%, ₹2.48 Cr at 11%

Four kinds of market

  1. Steady: equity earns 12% every year.
  2. Early slump: equity returns −20%, −15%, 0% in Years 1 to 3, then 12%.
  3. Mid slump: equity returns −20%, −15%, 0% in Years 8 to 10, then 12%. The first bill lands in the −15% year; the second lands as the recovery starts.
  4. 2,000 simulated markets: random good and bad years around a 12% median, with ups and downs of 15.5% a year (we also checked 15% and 16%). Every plan sees the exact same 2,000 markets, so any difference between plans comes from the plan, not from luck.

### Assumptions and method

  • Engines: burndown.finfire.org (Phase 2) and accumulate.finfire.org (Phase 1). Every result the calculator can produce was produced by the calculator; a standalone Python script (verify_lumpy.py) re-ran every plan and matched the calculator to the rupee in 45 of 45 checks (largest difference 0.0%), including all 2,000 simulated markets.
  • Money: today's money (adjusted for 7% inflation) first, nominal in brackets.
  • "Runs out": the first month the savings cannot pay that month's spending. "30.3 years" means Year 31, Month 3. "120+" means it never runs out in the calculator's 120-year run.
  • Returns: compounded monthly, (1 + R)^(1/12) − 1. Equity median 12% (average 13.35% at 15.5% ups and downs). Bucket 2 bonds vary by 2% a year; Bucket 1 does not vary. In simulated markets, each year's return is drawn once and spread evenly over its 12 months. Seed 20260927.
  • Spending is paid monthly from Bucket 1, then Bucket 2, then Bucket 3. Buckets are refilled once a year, after the year's tax: Bucket 2 tops up Bucket 1, then Bucket 3 tops up both.
  • Bills are paid on the first day of Years 9 and 11. Their tax is settled at the end of those years.
  • Tax (FY 2026–27 new regime): equity long-term capital gains (LTCG) at 12.5% above ₹1.25 L a year, plus 4% cess (13.0%), plus the unused basic exemption, which the law allows. Debt fund gains are taxed at slab rates, with the Section 87A rebate up to ₹12 L of income (never against LTCG). Surcharge of 10% above ₹50 L of income and 15% above ₹1 Cr (capped at 15% on LTCG), with marginal relief. Cost basis is average cost.
  • Tax thresholds rise 7% a year (the calculator's default). Indian law does not index them; we re-ran everything with frozen thresholds (Section 10).
  • Ring-fenced pot (Plans B and B-sized): target-maturity debt at 7.25%, held to maturity (not shocked in simulated markets), slab-taxed. The ₹1.50 Cr is equity sold on Day 0 (₹9,97,425 of LTCG paid that day). The pot pays the bills first; the main savings pay any shortfall; any leftover goes to equity. Core and pot are taxed as one person.
  • Script-only results: the calculator cannot yet run A1b, A2, B or B-sized as single plans. These are marked [script] below. A2 was checked against a copy of the calculator's own code with one line changed (the order buckets are sold in): identical results.

3. Steady markets: no cliff

If equity earns 12% every single year, every plan lasts beyond 40 years. The only exception is the ring-fenced pot sized for 11% fees (B-sized), which runs out in Year 53.

The bills cost wealth instead:

PlanYear-40 wealth, fees +7%Year-40 wealth, fees +11%
No bills₹16.75 Cr (₹250.86 Cr)₹16.75 Cr (₹250.86 Cr)
Bills spread out₹12.14 Cr (₹181.86 Cr)₹10.34 Cr (₹154.85 Cr)
A1 One pot₹10.10 Cr (₹151.28 Cr)₹7.37 Cr (₹110.41 Cr)
A2 One pot, sell equity [script]₹9.84 Cr (₹147.41 Cr)₹7.13 Cr (₹106.73 Cr)
B Ring-fenced ₹1.50 Cr [script]₹6.60 Cr (₹98.86 Cr)₹3.99 Cr (₹59.72 Cr)
B-sized [script]₹5.93 Cr (₹88.84 Cr)₹1.37 Cr (₹20.45 Cr)

What this tells us: at 45.8x, the plan's real equity return (about 4.7% above inflation) is far above its 2.2% withdrawal. In a perfectly smooth market, the "big multiplier" really does absorb the bills. The danger is not the size of the bills. It is the bills meeting a bad market.


4. The cliff: when the bills meet a slump

Line chart of total savings in today's money over 40 years for six plans in a mid-retirement slump. Without the lumps the savings fall to Rs 3.5 crore and then recover slowly, lasting beyond 120 years. With the same education cost spread evenly they run out at 34.8 years. With the two lumps they run out at 22.4 years (unified pot, cascade), 23.4 (lump sold from equity), 23.7 (ring-fenced Rs 1.50 crore pot) and 25.1 (ring-fenced pot sized for the fees).
Figure 1. Total portfolio in today's money, every path, mid slump (equity −20%, −15%, 0% in Years 8–10) with the two ₹75 L lumps rising at 11% (₹1.73 Cr at Month 96, ₹2.13 Cr at Month 120). Dots mark the month the money runs out. All paths start from the same ₹5.50 Cr baseline. Data: charts/fig1_trajectories_mid_slump_subB_data.csv.
Horizontal bar charts. Early slump: no lumps 57.4 years; spread out 30.1 and 26.0; cascade 21.9 and 15.6; sold from equity 21.2 and 15.1; ring-fenced 25.3 and 18.3; ring-fenced, sized 25.7 and 19.3. Mid slump: no lumps beyond 120 years; spread out 41.4 and 34.8; cascade 30.3 and 22.4; sold from equity 31.3 and 23.4; ring-fenced 33.0 and 23.7; sized 33.6 and 25.1.
Figure 4. Years until the savings run out, every path, early slump (Years 1–3) and mid slump (Years 8–10); pale bars education at 7%, dark at 11%. All paths start from the same ₹5.50 Cr baseline. Data: charts/fig4_depletion_cliff_data.csv.

Table 1 · The depletion cliff (years until the savings run out)

PlanEarly slump, fees +7%Early slump, fees +11%Mid slump, fees +7%Mid slump, fees +11%
No bills57.457.4120+120+
Bills spread out30.126.041.434.8
A1 One pot21.915.630.322.4
A1b One pot, Bucket 2 first [script]21.815.430.422.7
A2 One pot, sell equity [script]21.215.131.323.4
B Ring-fenced ₹1.50 Cr [script]25.318.333.023.7
B-sized [script]25.719.333.625.1

How big is the cliff?

It depends on what you compare against, and both comparisons matter:

Comparison (A1, one pot)Early slump +7%Early slump +11%Mid slump +7%Mid slump +11%
vs bills spread out (cost of the bills arriving as lumps)8.2 years sooner10.4 years sooner11.2 years sooner12.3 years sooner
vs no bills (the multiplier view)35.5 years sooner41.8 years soonerfrom "never" to 30.3 yearsfrom "never" to 22.4 years

In plain words: someone who retires at 45 with "₹5.5 Cr at 45x, I'm set for life" and ignores the two college cheques could run out of money at about 67 (fees +11%, mid slump) or as early as 60 (early slump), well inside a normal lifetime, if markets fall at the wrong moment.


5. Anatomy of the break: Years 7 to 12

Why does a mid slump do so much damage? Because the bills force the plan to sell when prices are down, and the buckets that were meant to protect against exactly that get used up.

Two stacked area charts of the three buckets in today's money. In the cascade, Buckets 1 and 2 drop to zero for the whole of Years 9 and 11 and are rebuilt at each year end; in the other plan they swing between about Rs 55 lakh and Rs 66 lakh each year as in every other year, and equity alone shrinks at each lump.
Figure 2. Bucket 1, Bucket 2 and Bucket 3, month by month, Years 5–14, mid slump, education at 11%. Left: the calculator's cascade (A1), where each lump empties Buckets 1 and 2 and the rest of the year's spending is sold from equity. Right: the lump sold from equity at once (A2). All paths start from the same ₹5.50 Cr baseline. Data: charts/fig2_buckets_A1_vs_A2_mid_subB_data.csv.

Table 2 · Year-end balances, mid slump, fees +11%

Year-end balances after the year's tax and refills. Buckets 1 and 2 always show ₹18 L and ₹48 L at year end because the refill rebuilds them; Figure 2 shows they sat at zero for all of Years 9 and 11 in Plan A1. The real story is in Bucket 3.

A1 One pot (calculator)

YearEquity returnBill (start of year)Bucket 3 (equity)TotalTax paidLTCG rate on the year's equity gainsSurcharge
7+12%—₹5.68 Cr (₹9.12 Cr)₹6.34 Cr (₹10.18 Cr)₹98,470 (₹1.6 L)11.36%No
8−20%—₹4.12 Cr (₹7.08 Cr)₹4.78 Cr (₹8.21 Cr)₹1.0 L (₹1.8 L)11.32%No
9−15%₹1.01 Cr (₹1.73 Cr)₹2.17 Cr (₹3.99 Cr)₹2.83 Cr (₹5.21 Cr)₹6.2 L (₹11.4 L)14.38%10%
100%—₹1.86 Cr (₹3.67 Cr)₹2.52 Cr (₹4.96 Cr)₹5.3 L (₹10.3 L)11.68%No
11+12%₹1.08 Cr (₹2.13 Cr)₹66.8 L (₹1.40 Cr)₹1.33 Cr (₹2.79 Cr)₹6.2 L (₹13.0 L)13.85%10%
12+12%—₹52.3 L (₹1.18 Cr)₹1.18 Cr (₹2.66 Cr)₹6.1 L (₹13.8 L)12.92%10%

A2 One pot, sell equity for the bill [script]

YearEquity returnBill (start of year)Bucket 3 (equity)TotalTax paidLTCG rate on the year's equity gainsSurcharge
7+12%—₹5.68 Cr (₹9.12 Cr)₹6.34 Cr (₹10.18 Cr)₹98,470 (₹1.6 L)11.36%No
8−20%—₹4.12 Cr (₹7.08 Cr)₹4.78 Cr (₹8.21 Cr)₹1.0 L (₹1.8 L)11.32%No
9−15%₹1.01 Cr (₹1.73 Cr)₹2.25 Cr (₹4.14 Cr)₹2.91 Cr (₹5.35 Cr)₹10.7 L (₹19.6 L)14.06%10%
100%—₹1.97 Cr (₹3.88 Cr)₹2.63 Cr (₹5.18 Cr)₹1.8 L (₹3.4 L)12.70%No
11+12%₹1.08 Cr (₹2.13 Cr)₹71.1 L (₹1.50 Cr)₹1.37 Cr (₹2.89 Cr)₹10.6 L (₹22.2 L)13.94%10%
12+12%—₹61.2 L (₹1.38 Cr)₹1.27 Cr (₹2.87 Cr)₹1.8 L (₹4.0 L)12.36%No

Reading the trace:


6. The education inflation penalty: 11% vs 7%

What 11% fees cost each plan

PlanSteady: Year-40 wealth lostEarly slump: years lostMid slump: years lost
A1 One pot₹2.73 Cr6.37.8
A2 One pot, sell equity [script]₹2.72 Cr6.17.9
B Ring-fenced ₹1.50 Cr [script]₹2.61 Cr7.09.3
B-sized [script]₹4.57 Cr (and runs out in Year 53)6.38.5

How much you would really need to set aside on Day 0 [script]

The amount that, put into 7.25% target-maturity debt, pays both bills and its own tax, with nothing left over:

Before tax (present value)After tax: equity sold on Day 0 (our headline)If the pot keeps the old gain inside itIf it is fresh cashIf the pot were taxed as a separate person
Fees +7%₹1.47 Cr₹1.74 Cr₹1.78 Cr₹1.62 Cr₹1.70 Cr
Fees +11%₹2.04 Cr₹2.48 Cr₹2.51 Cr₹2.30 Cr₹2.43 Cr

Moving from 7% to 11% fee inflation raises the money you need to carve out by ₹73.5 L, or 42% (₹1.74 Cr to ₹2.48 Cr).


7. The ₹1.50 Cr college pot is not enough

A common plan: "I'll keep ₹1.5 Cr aside for the kids' college. That covers ₹75 L + ₹75 L." Before tax, it almost does. On accumulate.finfire.org, ₹1.50 Cr at 7.25% with the two goals rising at 7% ends Year 11 with just ₹6,73,201 to spare. At 11%, it leaves ₹1,09,72,738 of fees unpaid.

After tax, the 7% case also fails:

FeesDay-0 LTCG to create the potPot's slab tax, Year 9 / Year 11Main savings must chip in
+7%₹9.97 L₹11.8 L / ₹13.5 L₹19.1 L (₹40.3 L)
+11%₹9.97 L₹19.7 L / ₹8.8 L₹76.2 L (₹1.60 Cr)

Even if the ₹1.50 Cr were fresh cash with no tax due on Day 0, it would still fall ₹11.1 L (₹23.5 L) short at 7%. Two things eat the cushion: the tax to sell equity and move it into debt, and slab tax on the debt fund's own gains.

Lesson: if you ring-fence, size the pot after tax, at the fee inflation you actually expect.


8. 2,000 simulated markets

Survival curves over 60 years. At 40 years: no lumps 94.8%; same cost spread out 84.8% and 79.8%; unified pot, cascade 80.8% and 72.8%; lump sold from equity 80.3% and 72.5%; ring-fenced Rs 1.50 crore pot 78.9% and 66.9%; ring-fenced pot sized for the fees 77.7% and 57.6%. The ring-fenced pots are ahead in the early years (through year 33 at 7%, year 24 at 11%), then fall behind.
Figure 3. Share of 2,000 simulated markets still paying the bills, by year, for each path; left education at 7%, right at 11%. The same markets for every path (seed 20260927). All paths start from the same ₹5.50 Cr baseline. Data: charts/fig3_mc_survival_curves_data.csv.

Table 3 · Chance of lasting, and how long 8 in 10 markets last (ups and downs 15.5%)

PlanFeesLasts 30 yearsLasts 40 years8 in 10 markets last at least9 in 10 markets last at least
No bills—98.95%94.8%120+ years54.4 years
Bills spread out+7%93.25%84.8%50.4 years34.0 years
A1 One pot+7%88.0%80.8%41.2 years28.0 years
A2 One pot, sell equity [script]+7%87.65%80.25%40.4 years27.4 years
B Ring-fenced ₹1.50 Cr [script]+7%89.65%78.9%38.75 years29.5 years
B-sized [script]+7%89.6%77.7%38.0 years29.7 years
Bills spread out+11%90.2%79.8%39.7 years30.2 years
A1 One pot+11%80.6%72.75%30.6 years21.4 years
A2 One pot, sell equity [script]+11%80.55%72.5%30.4 years21.25 years
B Ring-fenced ₹1.50 Cr [script]+11%78.5%66.9%29.2 years22.7 years
B-sized [script]+11%74.0%57.6%27.25 years23.0 years

Reading it:


9. Ring-fencing: a crash hedge with a price

This is the result that surprised us, and you should know it before you act on the idea.

Where the ring-fence wins:

Where it loses:

Why: ring-fencing means selling equity on Day 0 (paying tax), then parking ₹1.5 Cr to ₹2.5 Cr in 7.25% debt for 8 to 10 years. In most markets, equity would have grown more than that over the same years, and would have paid the bills. The ring-fence protects you from one specific disaster (a crash right before the bills) by giving up growth in every other future.

So ring-fencing is a choice about which risk you'd rather carry, not a free improvement. If a crash in the years just before the fees is what would hurt your family most, it buys real protection. If you care about the overall odds, one well-tested pot did better in our markets.


10. Routing and tax: smaller effects, worth knowing

Which bucket pays the bill matters only a little

Mid slumpEarly slump2,000 markets, 40 years
A2 vs A1 (sell equity vs calculator's order)A2 lasts 1.1 / 1.0 years longerA2 runs out 0.75 / 0.5 years soonerA2 0.25–0.55 points worse
A1b vs A1 (Bucket 2 first)within 0.25 years everywhere

The tax gross-up

When you need ₹1.29 Cr in hand, you must sell more than ₹1.29 Cr, because the sale itself creates tax. The extra sale is the gross-up. We worked it out in a loop (sell, compute the tax, sell a bit more for the tax, repeat) until it moved by less than ₹1. [script]

Bill (nominal)One pot A1: must sellSell-equity A2: must sell
₹1.29 Cr (fees +7%, steady)₹1.32 Cr₹1.46 Cr
₹1.73 Cr (fees +11%, steady)₹1.83 Cr₹1.97 Cr

Two tax sensitivities


11. What this means for you

  1. Don't let the multiplier hide the calendar. "45x" says nothing about when money leaves. List every big future cheque (college, wedding, house) with its year and amount, and model it as its own cash flow.
  2. Test each big bill against a bad market at the bill date. In smooth markets our family was fine. With a slump on the bill years, it lost 11 to 12 years. The plan that survives the average market can still fail the one you actually get.
  3. Price college at college inflation. Moving from 7% to 11% cost 6 to 8 years in a slump and ₹73.5 L more to set aside.
  4. If you ring-fence, size the pot after tax. ₹1.50 Cr for "₹75 L + ₹75 L" was short even at 7%. The after-tax amounts in our case were ₹1.74 Cr (7%) and ₹2.48 Cr (11%).
  5. Treat ring-fencing as insurance with a premium. It protects against a crash before the fees, and costs you growth and long-run odds in most other markets.
  6. Don't expect a routing trick to save you. Which bucket pays the bill moved the result by about a year. The size and timing of the bills, against your savings, is what matters.
  7. Watch the tax in bill years. A big one-year sale can push you into the surcharge tiers. The effective rate on gains ran up to 14.4% in our runs, and higher still with frozen thresholds.

12. Limitations


13. Try this scenario yourself

Every figure in this paper came from a plan you can open in one click. Sign in before you open them: the features marked (Pro) need a Pro account.

Step 1 · Open the main plan. Open the one-pot plan with fees at 11% and a mid slump. The calculator shows the savings running out in Year 23. → Open A1, mid slump, fees +11% · uses Lumpy Cash Flows (Pro), Market slump (Pro), Tax Slabs (Pro)

Step 2 · Pin it. Under Compare (Pro), press Pin this plan (create a baseline plan to compare). This plan becomes Plan A, drawn as a dashed line under the plan on screen. Compare shows two plans at a time; each link in Steps 3 to 5 opens with this plan already pinned as Plan A.

Step 3 · Compare it with the "no bills" plan. Same savings, same slump, no college bills. It never runs out. → Open No bills, mid slump, beside Step 1's plan · on its own

Step 4 · Compare it with the "bills spread out" plan. The same college cost, paid evenly. It runs out in Year 35. The gap between this line and Step 1's line is the cost of lumpiness. → Open Bills spread out, mid slump, fees +11%, beside Step 1's plan · on its own

Step 5 · Compare it with the ring-fenced core. ₹4.00 Cr, no bills, same slump (the separate college pot is not in this link; see Step 8). → Open B core ₹4.00 Cr, mid slump, beside Step 1's plan · on its own

Step 6 · Put in your own numbers. In any saved plan, change:

Step 7 · Put the slump on your bill year (Pro). In Market slump, start the slump a year before your first bill (−20%, −15%, 0%). Then try it in Years 1 to 3. Add both to Compare.

Step 8 · Check a college pot (Pro). On accumulate.finfire.org, use Goals to see if a separate pot pays the fees, each goal with its own inflation (Pro). (This view is before tax. In our case the after-tax pot had to be about 18% to 22% bigger than the before-tax figure, as Section 6 shows.) → Open College pot, fees +7% · Open College pot, fees +11%

Step 9 · Run 2,000 markets (Pro). Turn on Simulated markets in your plan to see your chance of lasting 30, 35 and 40 years, and how long 8 in 10 markets last. Compare with and without your bills. → Open A1, fees +11%, 2,000 markets · Open No bills, 2,000 markets


14. Reproducibility

Everything behind this paper is in the repository folder research/lumpy-cash-flow-myth/:

Script-only results (A1b, A2, B, B-sized, the gross-up loop table, run-out months) are explained in ENGINE_NOTES.md, Section 7.


Every number in this paper rests on assumptions, not forecasts. Tax rules are FY2026-27 under the new regime and may change. None of this constitutes financial, tax, or investment advice. finfire.org operates the calculator and offers paid tiers.

Reproducibility. Every calculator link behind this paper, with the plan it opens and the answer the calculator gives (plans the calculator cannot run yet are marked SCRIPT-ONLY): urls.csv