How to Build a Debt Repayment Plan That Survives a Bad Month

A debt repayment plan is eight steps in a fixed order. The first lists every debt, what is owed, what it costs and what it demands each month. The second adds the ones no lender reports. The third totals the required payments. The fourth works out what is genuinely left. The fifth sets the monthly amount. The sixth chooses an ordering. The seventh writes the bad month rule before the bad month arrives. The eighth puts all eight answers on one sheet and fixes a date to read them again.

Eight steps, and seven of them are the ones everybody writes. The eighth idea, the one carried by step seven, is the reason a plan is still on the wall in September rather than in a drawer since May. Why each individual step works is covered separately, step by step.

What is a debt repayment plan actually made of?

Start with what a plan is not. A plan is not a mood, a resolution or a decision to be more careful. A repayment planA written schedule for clearing what is owed, together with a rule for the months in which the schedule cannot be met. is a document, and it could be handed to somebody else, who could read it. The handing over test alone removes most of what people call a plan.

Consider how a household organises a wedding it cannot afford to get wrong. Nobody keeps the guest list in their head. Somebody writes the names, somebody writes what each item costs, somebody writes who is collecting the aunt from the station and at what time, and somebody writes what happens if the tempo does not arrive. The last line is the one that turns a list into a plan, and it is exactly the line this guide is built around.

A repayment plan is a sequence of eight written answers, and the order those answers come in is load bearing rather than tidy. Step five cannot be answered before steps three and four, because it is a comparison against them. Step seven cannot be written after the bad month has started. By then it is not a rule but a decision made under pressure. Everything else in the order follows from those two facts.

Why does a plan fail at the month that goes wrong rather than at the arithmetic?

Ask a household why its last repayment plan stopped and the answer is almost never that the sums were wrong. The answer is a month. The scooter needed a new tyre. School asked for the second half of the fee three weeks early. Somebody had a fever and the day's takings did not happen. The plan was fine, and then there was a month in which it could not be met, and the plan did not survive that month.

The failure is not a moral point and it is not about willpower. The failure is structural. A plan built only for months that go right has literally nothing written in it about the other kind, so the first time one arrives the household is holding a document that has stopped applying. A document that has stopped applying gets put away. The plan does not fail because the arithmetic was wrong; it fails because the arithmetic was the only thing in it.

The domestic version of this is familiar. A household decides it will cook every night for a month to save on food. On the ninth night everybody is exhausted and they order in. Nothing about that ninth night makes the other twenty one nights impossible. No line in the plan said what happens on the ninth night, and so the plan is usually over. Written in advance, the line costs nothing. Written on the ninth night, it does not get written at all.

Step one: what does the list of debts have to carry?

Write down every debt, and for each one write four things: who it is with, what is owed, what it costs, and what it demands each month. The last of those is the required paymentThe minimum or the instalment that a debt demands in a month. The required payment is what the lender asks for, not the amount that would clear the debt., and it is the number the rest of the plan is built on. How a card minimum is worked out, how an instalment is built, what an instalment plan for a purchase really costs, and what any of it does to a credit record are each covered separately, and this step simply reads the answers off them.

Here is the list kept by the Bhosale household, an invented family, at the thirty first of March, at the end of its second year. Meghna Bhosale is salaried at Sahyadri Freight Services Private Limited, Ashok Bhosale runs a tailoring counter on the market lane, and Ira Bhosale is at school. The lane was dug up for drainage work and stayed dug up for five months, the counter took Rs 52,800/- across the year against Rs 96,000/- the year before, and nothing about how this household spends changed in either year.

The largest balance and the largest required payment sit on different rows. A written list shows that at once and a mental one never does. The card is Rs 48,594/-, which is more than two thirds of everything owed, and it demands Rs 2,558/- a month. The instalment plan is Rs 8,000/-, about a ninth of what is owed, and it demands Rs 4,000/-, well over half of what the debts demand in total. Held in the head, those two would have swapped places. Written down, they cannot.

Step two: why does the list include debts nobody reports?

The Rs 15,000/- from Ashok Bhosale's brother is on the list. That loan appears on no credit record, no lender knows about it, no statement arrives for it and nothing anywhere in the formal system will ever ask about it. The Rs 15,000/- is still money this household has to find, and a plan that leaves it out has quietly decided to be a plan for the lenders rather than a plan for the household.

The everyday version is familiar in every neighbourhood. Somebody borrows from a shopkeeper for a hospital bill, or from a neighbour for a funeral, or takes goods on a running account at the kirana and settles when they can. None of it is written, none of it is reported, and all of it is real money that has to go back. A household that budgets around only the debts with paperwork will be surprised every month by the ones without.

The test for step two is not whether a debt is reported anywhere; it is whether somebody is waiting for the money. That test catches the informal loan, the amount owed at a shop, the sum a relative advanced during an emergency, and anything bought on an instalment arrangement that never appeared on a statement. The net is wider than any credit record casts, and it should be. The credit record was built to tell lenders about the household; the plan is being built to tell the household about itself.

Step three: what is the floor, and why is it totalled before anything else?

Add up the required payments and nothing else. For this household that is Rs 2,558/- on the card and Rs 4,000/- on the instalment plan, a total of Rs 6,558/-. The Rs 6,558/- is the floorThe total of every required payment in a month. The payments in it are not optional, so no repayment plan can be set below it.. Those payments are not choices, so no plan can be set below the floor.

The loan from a relative contributes nothing to the floor. There is no schedule on it, no date and no demand, so there is no required payment to add. The loan stays on the list from step two because it has to be repaid, and it stays out of the floor because nothing is due in any particular month. A debt can be entirely real and still add nothing to the floor, and holding those two facts apart is what step three is for.

Why before the monthly amount rather than after it? Because the floor is the one number in the plan that cannot be argued with. Everything else has some give in it. How much to put towards the debts has give. Which debt to attack first has give. The required payments have none, and a plan that sets an amount without knowing the floor is a plan that discovers in month one that it was never a plan.

Step four: what is actually available, and which subtraction produces it?

Step four has caught out more plans than any other, and it is worth slowing right down. One subtraction here feels right and is Rs 8,000/- a month too kind.

Here is the subtraction that feels right. Money in of Rs 44,200/- a month, less committed outgoingsThe outgoings that leave every single month: rent, food, school, transport, utilities. Committed outgoings exclude anything that arrives once or twice a year. of Rs 34,770/- at 31 March, leaves Rs 9,430/-. The arithmetic is faultless and the answer is wrong. Committed outgoings are only the things that leave every month.

Outside them sits a class of outgoings that arrives once or twice a year and is no less compulsory: school fees, an annual premium, festival costs, uniforms, a repair. For this household those came to Rs 96,000/- across the year, or Rs 8,000/- a month. A plan that leaves them out has not decided they will not happen. Total money out at 31 March is therefore Rs 42,770/- a month against Rs 44,200/- coming in. The available amountWhat is left of money in after every outgoing has gone, the once a year ones counted at a twelfth each. One subtraction, written down. is Rs 1,430/- a month, and that single number is what step four produces and the one the floor is compared against.

The gap between Rs 9,430/- and Rs 1,430/- is the whole of step four. A plan that stops at the first has told itself the flattering half of the truth, and it will discover the other half in the month the school fees fall due. The two answers are Rs 8,000/- apart and only one of them is the money, so write down which subtraction was used, every time.

The year behind that Rs 1,430/- is worth seeing. The two-wheeler loan of Rs 3,150/- a month ran until January, so for ten months of year two money out was Rs 45,920/- and the month did not close at all, by Rs 1,720/-. In February and March it was Rs 42,770/- and Rs 1,430/- survived. Ten of the first and two of the second is money out of Rs 5,44,740/- against money in of Rs 5,30,400/-, a shortfall of Rs 14,340/- across the year, or minus Rs 1,195/- a month on average. A debt ended and the position still did not close. Of the Rs 3,150/- the last instalment released, Rs 1,720/- went on closing a month that was already not closing, and the Rs 1,430/- left over is less than the Rs 1,701/- the card adds each month on its own.

Step five: how is the monthly amount decided, and what happens when it cannot be?

Step five is a comparison, not a decision. The available amount from step four sits next to the floor from step three. If what is available is at or above the floor, the monthly amount is set somewhere at or above the floor and the plan carries on to step six. If it is below the floor, the plan stops here, and what it produces instead of a schedule is the finding.

For this household the comparison is Rs 1,430/- against Rs 6,558/-, and it comes out Rs 5,128/- short. The shortfall is measured the one way the plan is allowed to measure, every rupee of money out counted. There is no monthly amount that both clears the floor and exists, so step five cannot be completed as written, and the honest output of the plan at that point is that sentence rather than a schedule nobody could run.

The stop at step five is worth sitting with. Most frameworks quietly cheat at exactly this point. Printing a repayment table anyway would be easy, with a number in it that the household does not have, and the table would look competent and be useless within thirty days. Rs 5,128/- a month is more than three times the whole of what this household has. A framework that prints a schedule over a gap of that size has not solved anything; it has only moved the moment of discovery from today to the end of next month, when the household will conclude that it failed at the plan rather than that the plan was never available.

Step six: how are the debts ordered, and what is that choice worth?

Whatever is left after the required payments have been met goes to one debt rather than being spread across all of them, and the orderingThe rule that decides which debt receives whatever is left once every required payment has been made. is the rule that says which one. There are two plain ways to write it: the highest rate first, or the smallest balance first. Neither has to be defended and neither needs a special name.

The payoff arithmetic for this household is worked out separately, so this step only records what that arithmetic found. At Rs 6,500/- a month against the Rs 71,594/- owed, the highest rate first ordering clears everything in 13 months for Rs 83,114/- in total, and the smallest balance first ordering takes 14 months and Rs 87,971/-. The difference is one month and Rs 4,857/-.

Two things about that number, and they pull in opposite directions on purpose. Rs 4,857/- is real money, roughly a month of a household's food, so it is worth writing the ordering down rather than leaving it to whichever statement arrives first. But set it against the other lever: on the card alone, the distance between paying the minimum and paying Rs 3,000/- a month is 158 months and Rs 71,769/-. The ordering is worth about a fifteenth of what the monthly amount is worth, so it is worth a few minutes and never worth a week. And note the Rs 6,500/- in that comparison is a figure the payoff arithmetic used, not one this household has. Step six is still written down. Deciding it in advance costs nothing, and deciding it in a bad month costs attention that will be needed elsewhere.

Step seven: what does the bad month rule say, and when is it written?

The bad month ruleWhat the household has written down, in advance, about what it will do in a month it cannot meet the plan. The rule is written before any such month arrives. is one short paragraph and it is written now, while nothing has gone wrong, because that is the only condition under which it can be written well. The rule has three parts.

What the rule leaves out matters as much. There is no promise about what any lender will accept, no timeline, no process and no expectation set on anybody outside the household. A plan can only commit the people writing it. Where contacting a lender is involved, the conduct expected of lenders and the route by which a grievance is raised sit with the Reserve Bank of India and are published at rbi.org.in.

The rule is written in advance not because a bad month is likely for this household in particular, but because the rule is worthless if written any later. A rule composed on the evening the money runs out is not a rule; it is the decision itself, taken in the worst available conditions, and the plan was supposed to have removed exactly that.

Step eight: why does the whole plan have to fit on one sheet?

Every answer produced by the seven steps above goes onto a single sheet. Not a folder, not a spreadsheet with tabs, not an app. One sheet, in whatever handwriting the household has, stuck where it will be seen.

The reason is unglamorous. A plan has to be read a second time, and a third, and a twelfth. One sheet is the only length that gets read again. Anything longer gets filed carefully, and filed carefully is the polite way of saying it stops existing. The same effect appears in any kitchen: the shopping list on the fridge door works and the beautiful meal planner in the drawer does not, and the difference between them is not quality.

The one sheet constraint is also a check on the plan itself. Anything that will not fit was probably a mechanism rather than a decision. How the card charge is worked out does not go on the sheet. What an instalment plan costs in total does not go on the sheet. Both are covered separately and read once. Only the eight answers go on the sheet, and if the sheet is overflowing, something has been copied onto it that belonged somewhere else.

When is the plan read again, and where does that date come from?

The last line on the sheet is a review dateA fixed day each month for reading the plan against what actually happened, rather than against what was expected when it was written.. The Bhosale household reviews its money on the 2nd of every month, and did so before any of this started. The plan attaches itself to that day rather than proposing a new one.

The choice of an existing day does more work than it looks like it does. A plan with a date of its own is one more thing to remember, and the things a household under pressure remembers are the ones already welded to something else: the day the salary lands, the day the rent goes, the day it sits down with the passbook. Attaching the review to an existing routine is what makes the review actually happen, and a plan that is never reviewed decays into a piece of paper describing a household that no longer exists.

The review date produces a comparison, not a rewrite. The plan says what the household expected; the accounts say what occurred. Where they differ, the figures on the sheet get updated and the eight answers get looked at again in the same order. The comparison is the whole ritual, and on most months it takes a few minutes.

What does the finished plan say for this household?

Here is the whole thing, all eight answers, as they stood at the thirty first of March. Read it as an artefact rather than as a recommendation: it is what this household's sheet said on one day, and every figure on it belongs to that household.

The fifth line is the one everything so far has been walking towards. There is no schedule on this sheet. There is a finding, its size, and a pointer onward. A household that has completed all eight steps and arrived at that line has not failed at planning. The eight steps have produced the most valuable output the framework can produce: an accurate measurement of a gap that was previously only a feeling.

And hold the history alongside it. The Bhosale household paid every card minimum in full and on time for seven straight months, paid all thirty instalments on its two wheeler loan, and closed that loan on schedule in January. The amount owed rose anyway, from Rs 29,400/- at the start of the year to Rs 71,594/- at the end of it. The cause was a trench across a market lane. Nothing on that sheet is a report card.

What happens in the first bad month when step seven is missing?

What is a repayment plan not, and what can it not fix?

A plan is a measuring instrument and an organiser. A plan is not a source of money. A plan cannot lower a rate, it cannot change what a lender demands, and it cannot create room that the arithmetic does not contain. A plan can show the exact size and shape of a position. Showing it is worth a great deal and is not the same as solving it.

So there is a position this framework reaches and does not pretend to close. Where the available amount is below the floor month after month, no ordering fixes it, no schedule fixes it, and no care in filling out the sheet fixes it. The gap is the problem, not the way the payments are arranged. The Bhosale household is in exactly that position, by Rs 5,128/- a month on the one subtraction the plan is allowed to use. The shortfall is arithmetic about two numbers, and it says nothing whatsoever about the people holding the sheet.

At that point the sequence stops and points outward. The position where the payments demanded exceed what any month can produce is covered separately, under the debt trap. A route out of it, a product, an amount to pay, a description of what any lender will do: none of that is a framework's work, and all of it needs far more room than a step in a sequence has.

Who else reads a plan like this, and what do they read it for?

A household writes the sheet for itself, but it is rarely the only reader, and what each other reader looks at first explains why the eight answers are in the order they are.

Somebody working at a lender, asked about a rearrangement of what is owed, reads for one thing above all: what this household can actually put towards this debt each month, and where that figure came from. A sheet that shows the floor, both available figures and their labels answers that in ten seconds. A conversation without a sheet spends twenty minutes constructing the same figures out loud and gets them less accurately. Conduct rules, not a household's own document, govern what any lender then does.

A counsellor at a free advice service, or a relative who is good with numbers, reads in a different order. Both go to step three first. The floor tells them immediately whether the household has a scheduling problem or a shortfall problem, and those two need completely different conversations. Then they read step four and check which subtraction produced the available amount. A sheet that stopped at committed outgoings has overstated the position, and they will want the fuller number before saying anything.

And the household itself reads it as a comparison, twelve times a year, and the household's own reading decides whether any of the other readers ever matter. On the 2nd, the sheet says what was expected and the accounts say what happened. The comparison is also how a household eventually notices something a monthly view hides: that money in fell, that the fall was Rs 3,600/- a month, and that the whole of it came from one lane being dug up rather than from anything anybody decided.

The Bhosale household, Meghna Bhosale, Ashok Bhosale, Ira Bhosale and Sahyadri Freight Services Private Limited are invented.
Educational material. Not advice on any investment, tax, budget or market position.