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The Tranche: How One Pool Becomes Pieces of Different Risk

A tranche is a place in a queue. Each piece funding the same pool differs from its neighbours in one respect only: how soon a shortfall reaches it. Cutting a pool into pieces takes nothing off the total that can go wrong. The cutting settles the sequence instead: the bottom piece has to be used up completely before the tranche above it gives up a rupee.

One pool throws off one stream of money, and when things go wrong it throws off one total of losses. Sell claims on that pool as a single instrument and every buyer receives the identical thing. Sell them as an ordered set of claims and the buyers receive different things out of the same unchanged pool. Nothing was added to the pool to make one claim safer than another; what was added was a queue. The queue is the whole of the device, and everything below is the arithmetic that comes with it.

What makes the senior piece different from the equity piece?

Start with a structure. Sarvani Receivables Trust, an invented issuer, holds a pool of receivables worth Rs 1,200 crore. Three pieces of funding paid for that pool. The table below is the whole of the structure, and there is nothing else in it.

Each pieceAmount fundedShare of the pool
The senior pieceRs 960 crore80.0 per cent
The mezzanine pieceRs 180 crore15.0 per cent
The equity pieceRs 60 crore5.0 per cent
The pool they paid forRs 1,200 crore100.0 per cent

Now ask the question the structure exists to answer: what separates the largest piece from the smallest? The obvious reply is the amount, and the obvious reply is wrong. The separation is that a shortfall arrives at the equity piece before it arrives anywhere else, and reaches the senior piece only once both of the pieces below it have nothing left to give. Without that sequence there are not three instruments carrying three risks. There is one instrument sold in three denominationsThe size a single unit of an instrument is issued in. Denomination is a matter of packaging, and it says nothing about where the unit stands in any order., and one instrument in three denominations is a completely different product.

The distinction is why the word tranche is worth the trouble of learning. The word does not mean a slice in the sense of a slice of cake, where every slice is the same substance in a smaller amount. A tranche means a rung. A reader who hears slice will reach for the shares column of the table above, and the shares column is the one column that will not tell them what they want to know.

1 2 3 The senior piece Rs 960 crore, 80.0 per cent of the pool The mezzanine piece Rs 180 crore, 15.0 per cent of the pool The equity piece Rs 60 crore, 5.0 per cent of the pool SARVANI RECEIVABLES TRUST, INVENTED. HEIGHTS ARE DRAWN TO SCALE. The numbers in the circles are the order of consumption. A shortfall enters at the bottom and works upward.
Heights show the amounts, and the numbered circles show something the heights cannot: the order in which each piece is consumed, starting at the bottom.

Does slicing take any risk out of the pool?

A reader who gets the answer the wrong way round will misread everything that follows. The question is therefore worth settling before anything else. Suppose the pool loses Rs 144 crore. The loss is 12.0 per cent of the pool. Then Rs 144 crore has been lost, whether the pool was funded by one instrument, by three, or by thirty. The receivables have no idea how the money that bought them was raised, and no arrangement of the funding reaches back into them.

The pieces decide where those Rs 144 crore land. The equity piece is where a shortfall arrives, and Rs 60 crore is all it has, so the whole of it goes. Rs 84 crore of the loss is still unplaced, and the mezzanine piece is next in line, so it absorbs that. The loss ran out before it got to the senior piece, so the senior piece absorbs nothing at all. The three absorptions add back to Rs 144 crore. Adding back exactly is the arithmetic proof that the slicing moved the loss rather than shrinking it.

THE POOL LOST Rs 144 CRORE, WHICH IS 12.0 PER CENT OF IT Rs 144 crore THE EQUITY PIECE THE MEZZANINE PIECE THE SENIOR PIECE Rs 60 crore Rs 84 crore Rs 0/- The equity piece: capacity Rs 60 crore, absorbed Rs 60 crore, which is the whole of it. The mezzanine piece: capacity Rs 180 crore, absorbed Rs 84 crore, being 46.6667 per cent of that piece. The senior piece: capacity Rs 960 crore, absorbed Rs 0/-, because the loss stopped underneath it. Rs 60 crore and Rs 84 crore and nothing come back to Rs 144 crore.
The three absorptions add back to the pool loss exactly, which is what shows that slicing relocated the loss and removed none of it.
Try it out

The pool loses Rs 144 crore. Add up what the three pieces absorb, and say what the total proves.

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Where does each piece start absorbing, and where does it stop?

Everything so far has been about one particular loss. Lay the whole range out instead, from a pool that loses nothing to a pool that loses everything, and each piece turns into a band on a single line. The equity piece begins absorbing the moment the first rupee is lost and has nothing left once 5.0 per cent of the pool has gone. The mezzanine piece does nothing until that point and is finished at 20.0 per cent. The senior piece takes its first rupee at 20.0 per cent and absorbs everything from there to 100.0.

The three bands sit end to end. The bands do not overlap, they leave no gaps, and there is a reason the arithmetic works out that tidily: the width of each band is exactly that piece's share of the pool, so the shares column is not useless, it simply measures something other than what most readers reach for it to measure. Widths of 5.0, 15.0 and 80.0 percentage pointsThe plain arithmetic difference between two percentages. Twenty per cent less five per cent is fifteen percentage points, which is a different statement from a fifteen per cent change in something. against shares of 5.0, 15.0 and 80.0 per cent. Same three figures, doing a job that has nothing to do with proportional ownership.

Amounts are what a document contains, so the two boundaries are worth writing down as amounts as well as percentages. Rs 60 crore of pool loss is where the mezzanine piece starts taking damage. Rs 240 crore of pool loss is where the senior piece starts. Rs 60 crore and Rs 240 crore are the entire content of the phrase risk profile, at least as far as four amounts and a sequence can support it.

WHERE EACH PIECE ABSORBS, ON ONE AXIS OF POOL LOSS EQUITY MEZZANINE SENIOR 0.0 5.0 20.0 40.0 60.0 80.0 100.0 pool loss, as a percentage of the pool The equity piece absorbs across 0.0 to 5.0 per cent of the pool. Width: 5.0 percentage points. The mezzanine piece absorbs across 5.0 to 20.0 per cent. Width: 15.0 percentage points. The senior piece absorbs across 20.0 to 100.0 per cent. Width: 80.0 percentage points. The two dashed boundaries are Rs 60 crore and Rs 240 crore of pool loss.
Three bands laid end to end on one axis, where each band's width is that piece's share of the pool and the dashed lines are the two boundaries.
Try it out

State the band the mezzanine piece absorbs across, in percentages of the pool, and say how wide it is.

What does one percentage point of pool loss cost each piece?

The order can be turned into a rate of exchange. The pool never changes, so one percentage point of it is Rs 12 crore and stays Rs 12 crore. The amount those Rs 12 crore are measured against is what changes.

Set them against the equity piece of Rs 60 crore, and they are 20.00 per cent of it. Set the same Rs 12 crore against the mezzanine piece and they are 6.6667 per cent. Against the senior piece they are 1.25 per cent. Read as multiples of the one per cent they represent at pool level: 20.00 times, 6.6667 times and 1.25 times, each holding only while that piece is the one doing the absorbing. The smaller the tranche, the harder each point of pool loss lands on it while its own band is being crossed.

None of that is extra risk created out of nothing; it is one unchanged rupee amount of loss divided by a smaller number. Which brings up the discipline that matters most here: the base is named every single time. On a loss of Rs 60 crore the pool has given up 5.0 per cent of itself, while the equity piece has given up 100.0 per cent of itself. Both statements are true, they describe one event, and they differ by a factor of twenty. A note that says the loss was five per cent, without saying five per cent of what, has handed the reader two possible worlds and no way to tell which one they are in.

1.00 per cent 20.00 per cent 6.6667 per cent 1.25 per cent of the pool of the equity piece of the mezzanine piece of the senior piece 1.00 times 20.00 times 6.6667 times 1.25 times One percentage point of pool loss is Rs 12 crore, read against four different bases.
One unchanged amount of loss reads as four different percentages, because the base under it changes while the event does not.
Try it out

One percentage point of pool loss is Rs 12 crore. Why does that same Rs 12 crore matter more to the equity piece than to the senior piece?

Try it out

A loss of Rs 60 crore has just happened. Which pair of readings of that one loss are both correct?

What happens when the bottom piece is made bigger?

Here is where a tranche stops being an abstraction. Hold the pool at Rs 1,200 crore and hold the senior piece at Rs 960 crore, then change nothing except the size of the bottom piece. The mezzanine piece is whatever is left over, so it moves in the opposite direction, rupee for rupee.

Try it out

The equity piece is doubled from Rs 60 crore to Rs 120 crore, with the senior piece held at Rs 960 crore. Predict what happens to the amount standing beneath the senior piece.

The four positions work out as follows. An equity piece of Rs 30 crore leaves a mezzanine piece of Rs 210 crore. Rs 60 crore leaves Rs 180 crore, the structure used throughout. Rs 90 crore leaves Rs 150 crore, and Rs 120 crore leaves Rs 120 crore, at which point the two lower pieces are the same size and there is nothing further to see.

Now read what sits beneath the senior piece at each of those four positions. The same figure four times over, Rs 240 crore at every one of them. Resizing the bottom piece moves the boundary underneath the mezzanine piece and leaves the boundary underneath the senior piece exactly where it was. Nothing demonstrates more clearly that a tranche is a boundary and not a size. A fifth of the pool has to go before the senior piece is touched, and it stays a fifth however the bottom two are arranged, because the pool did not grow and the senior piece did not shrink.

the equity piece the mezzanine piece the senior piece, held at Rs 960 crore FOUR STRUCTURES ON THE SAME POOL OF Rs 1,200 CRORE The senior piece continues above the top of each column and is cut off here rather than drawn to scale. Rs 30 crore Rs 60 crore Rs 90 crore Rs 120 crore The dashed line is where the senior piece starts absorbing, and it sits at one height in all four columns. Rs 240 crore stands beneath it every time, whatever size the bottom piece was written at.
Four different bottom pieces move the boundary between the lower two, while the boundary beneath the senior piece holds at one height throughout.
Play with it

Move a size and watch a boundary refuse to follow

The pool stays at Rs 1,200 crore and the senior piece stays at Rs 960 crore. Neither can be moved by this control. The only input is the size of the equity piece, and the mezzanine piece takes whatever is left. Two boundaries are drawn: one of them slides and one of them does not.

Rs 0/-equity piece Rs 60 croreRs 120 crore
SENIOR, Rs 960 CRORE PINNED: the senior boundary Under it: Rs 240 crore, one fifth of the pool SLIDING: the mezzanine boundary Under it: Rs 60 crore The lower two pieces share Rs 240 crore between them at every setting of the control. Educational illustration. Sarvani Receivables Trust is invented and no piece of it is assessed.
Equity piece
Rs 60 crore
Mezzanine piece
Rs 180 crore
Under the mezzanine
Rs 60 crore
Under the senior
Rs 240 crore

An equity piece of Rs 60 crore leaves a mezzanine piece of Rs 180 crore. Under the mezzanine piece: Rs 60 crore. Under the senior piece: Rs 240 crore. Taken as a share of the pool, 20.0 per cent.

Equity pieceMezzanine pieceUnder the mezzanineUnder the seniorVisited
Rs 0/-Rs 240 croreRs 0/-, 0.0 per cent of the poolRs 240 crore, 20.0 per centnot yet
Rs 30 croreRs 210 croreRs 30 crore, 2.5 per cent of the poolRs 240 crore, 20.0 per centnot yet
Rs 60 croreRs 180 croreRs 60 crore, 5.0 per cent of the poolRs 240 crore, 20.0 per centvisited
Rs 90 croreRs 150 croreRs 90 crore, 7.5 per cent of the poolRs 240 crore, 20.0 per centnot yet
Rs 120 croreRs 120 croreRs 120 crore, 10.0 per cent of the poolRs 240 crore, 20.0 per centnot yet
Every row is printed whether or not the control has been moved to it, so the figures survive with the drawing stripped away. Each row lights up when it is visited, and the last column of the table is the finding: across a sweep of the control from end to end, one column never changes. Every setting is a structure somebody could write, and none of them is more usual or more sensible than another. The control moves the structure and not the loss, so it says nothing about how likely any loss is.
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Why can one borrower's price imply a rate when a stack's cannot?

A single borrower's price was taken apart earlier in this subject area, and the contrast with a stack shows exactly what a tranche is missing. Palash Cements Limited, invented, issues five year debt at 9.10 per cent a year. The government rate recorded at the five year node is 6.90 per cent a year, annual compounding. Set one rate against the other and the gap, its spreadHow much more a borrower is charged each year than the government pays over an identical period. Settled earlier in this subject area, and not re-opened here., comes to 2.20 percentage points. Stated in basis pointsOne part in ten thousand of a rate, so a hundred of them make up a percentage point. The unit exists so that a move in a rate is never confused with a percentage change in the rate itself., that is 220 of them.

Put an assumed recovery of 40 per cent on the table. The share a lender then fails to collect, its loss given defaultWhat a lender fails to get back when a borrower defaults, written as a share of the amount owed. One hundred per cent less whatever is assumed recovered., is the remaining 60 per cent. Dividing 2.20 by 0.60 gives 3.6667 per cent a year. Printed to two places that is 3.67 per cent, and the figure is what the price impliesWorked backwards out of a price while an assumption is held fixed. What comes out reports the price. It says nothing about what will happen, and it has not been counted off any history.. Multiply 3.6667 by 0.60 and the 2.20 points come straight back. One price. One assumption. One answer.

Now ask the same of a piece of Sarvani Receivables Trust and count what has gone missing. No price is quoted on any of its three pieces, so there is nothing to work backwards from before the question even begins. And a price would not be enough on its own. A single borrower's fate turns on one event, whether that borrower fails, and one recovery assumption covers it. A piece of a structure turns on how much of a whole pool is lost, so working anything backwards out of its price would need every possible size of pool loss weighed against its own chance of arriving, rather than a single assumption. One borrower needs an assumption. A stack needs a loss distributionA schedule pairing each possible size of loss with the chance of that size arriving. Without such a schedule no tranche can be given odds at all., and it would need a view on correlationHow far two things tend to go wrong together rather than separately. Whether the receivables in a pool fail independently or in company changes the shape of the answer completely. among the receivables besides.

No assessment is attached to Palash Cements Limited, and none to any piece of this structure. A scale on which a note may be assessed, and the meaning attached to each step of it, sit with the agencies that publish those scales, and with the Securities and Exchange Board of India (SEBI), whose address is sebi.gov.in. Both of those get rewritten.

ONE BORROWER, ONE ASSUMPTION ONE STACK, NOTHING TO WORK WITH spread: 2.20 points, 220 basis points divided by a 60 per cent loss given default implied 3.6667 per cent a year what the price says, not a forecast three pieces ? a spread of possible pool losses would go here, and there is none The 40 per cent recovery is an assumption placed there to be worked with, and nothing supports it. No price exists for any piece of this structure, so there is nothing to work backwards from.
A single price plus one recovery assumption yields an implied rate, while a stack needs a whole spread of possible pool losses that nobody here has supplied.
Try it out

A borrower's spread of 2.20 percentage points, worked against an assumed 40 per cent recovery, gives 3.6667 per cent a year as an implied default rate. Why can the same move not be made on a piece of this structure?

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What does this look like away from a balance sheet?

Three people buy a delivery van between them. The one who put in the most is written into the agreement as the last to be asked for a repair bill. The one who put in the least is asked first, and keeps paying until the money they put in has gone. A cracked windscreen comes out of the third person's stake alone and costs the other two nothing at all. A van written off costs all three of them everything they put in.

Nothing in that agreement touched the van; it decided the sequence in which the three of them would find out about the van. A mechanic inspecting it would find exactly the same vehicle before the agreement was signed and after. The same is true of the receivables in a pool. Borrowers repay or they do not, and no clause about who absorbs first reaches back into a single one of them.

The van is also useful for the move readers most want to make next: calling the first person's position safe. Safe against what? A windscreen, certainly. A written-off van, not at all. Whether the position is safe depends entirely on how likely each size of repair bill is, and three people splitting the cost of a van have not measured that.

THE OBJECT THE AGREEMENT ABOUT THE OBJECT one van Unchanged by anything written on the right. PUT IN THE MOST, ASKED LAST ASKED SECOND PUT IN THE LEAST, ASKED FIRST a repair bill works upward Nothing crosses the dashed line. The agreement changed the order of finding out, and changed no vehicle.
A written order for who meets a repair bill first changes the sequence between three people and changes nothing about the van itself.

Who reads a boundary, and what do they read it for?

An originator that has kept the bottom piece watches one figure, and it is not a share of anything. The figure is how far the pool's losses have run into the 5.0 points sitting underneath everything else. Rs 12 crore of pool loss has used a fifth of that room. Rs 60 crore has used all of it, and the next rupee lost is somebody else's problem for the first time since the structure was written.

An analyst opening a structure for the first time does the job the axis above does: put pool loss on one line, mark where the boundaries fall, and read off which piece a given loss lands in. Both boundaries come out of documents rather than out of judgement. Two analysts working from the same documents therefore produce the same two numbers. Reproducibility of that kind is rarer than it sounds, and it is most of what makes the boundaries worth writing down.

Somebody already holding the senior piece is checking a different thing between reports: whether the two pieces beneath it are still standing at their full amounts. A boundary is worth exactly what is behind it, and what is behind it can be spent. Rs 240 crore of protection that has already absorbed Rs 100 crore of losses is Rs 140 crore of protection, and the senior piece has moved without anybody amending a single document.

A treasury team reconciling to a trustee's report treats Rs 240 crore as a documented amount to be agreed against a statement. Agreement against a statement is the whole use of it, and it is a real use. None of those four readings settles whether a piece should be held by anybody, and no amount of arithmetic here would turn one of them into that.

The error that gets made, and what it costs

A reader finishes the order, understands it correctly, and then reaches for three words to hold it in. Safe at the top, medium in the middle, risky at the bottom. The three words feel like a summary and are the opposite of one: the account with its only measurable content removed.

Draw the stack twice to see the damage. On the first drawing the boundaries are written on as amounts, Rs 60 crore and Rs 240 crore. On the second they are replaced by the three adjectives. Then put one question to both drawings: what has to be lost from the pool before the top piece absorbs a rupee? The first drawing answers it immediately, Rs 240 crore, a fifth of the pool. The second cannot answer it at all. Worse than failing, it invites an answer that nobody has produced.

Who makes this error is not a careless reader. The reader is a careful one, who has followed the order correctly and wants a compact way of carrying it. Wanting that is reasonable. The cost is that three invented labels start behaving like an assessment. The labels travel into a comparison, then into a note, then into a decision, and by the third step nobody downstream can tell that somebody made them up on the way through.

The repair takes one line: keep the boundaries as amounts and never let them turn into adjectives.

BOUNDARIES WRITTEN AS AMOUNTS BOUNDARIES REPLACED BY WORDS Rs 240 crore Rs 60 crore safe medium risky What must the pool lose before the top piece absorbs a rupee? Rs 240 crore no answer available
Amounts written at the boundaries settle the only question worth putting to the stack, and three adjectives in their place answer nothing.
Try it out

The boundaries, the widths and the order are all known. Does that permit ranking the three pieces by how risky they are?

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What can nobody write about a tranche from this material?

By this point in an account of tranches a reader is waiting for one more sentence, and it is always the same sentence: how secure the top piece really is. The sentence cannot be written from four amounts and a sequence, and saying so plainly is more useful than any amount of hedging.

Look at what the material actually contains. Four amounts and a sequence. Four amounts and a sequence settle which piece is reached first and at what level of pool loss each piece begins and ends. Settling how often anything is reached at all is a different question, and answering it means knowing the chance attached to each size of pool loss. The structure's documents supply no such chances, no view on whether the receivables fail together or separately, and no schedule of periods over which any of it happens.

Three sentences are therefore unavailable, and each is worth naming out loud: no tranche may be given a chance of being touched, no tranche may be assessed on any scale, and no tranche may be called safe. The restriction is a real one. The material that is available is complete in itself and worth having: the two boundaries, the three widths, and the order. A reader who leaves with those three things and without the fourth has the part that can be checked against a document, and has left behind the part that nobody measured.

SARVANI RECEIVABLES TRUST, INVENTED: SUMMARY OF PIECES THE PIECE STARTS ABSORBING AT ASSESSMENT The senior piece Rs 240 crore of pool loss The mezzanine piece Rs 60 crore of pool loss The equity piece the first rupee lost Left empty on purpose: a scale and its steps are set elsewhere, and both of them are revised.
The column where an assessment would sit is drawn empty deliberately, with the reason for the blank printed inside the card.
Try it out

Somebody writes: the senior piece is the safe one. What has gone wrong in that sentence?

India

Seven sentences that belong elsewhere

Read a structure for long enough and seven particular sentences start to feel as though they belong somewhere in the account. Each of the seven belongs to somebody else. Each is printed below as the blank it is, with a return address beside it.

The sentence, left blankWhose sentence it is, and where it is kept current
A holder of this tranche must set aside ......... against it.The Reserve Bank of India, rbi.org.in
This holding is carried on the books at .........The Reserve Bank of India, rbi.org.in
A holder of this kind may hold up to ......... of this tranche.The Reserve Bank of India, rbi.org.in
The senior piece would be assessed ........., on a scale where that step means .........The agencies that publish the scales, and SEBI at sebi.gov.in
The method behind that assessment must be published in ......... detail.SEBI, sebi.gov.in
This note counts as being in default once ........., and ......... decides it.SEBI, sebi.gov.in
A buyer has to be told ......... about the order the pieces are paid in.SEBI, sebi.gov.in

Seven blanks and two addresses between them. Each of these is to be confirmed at the source before it is relied on, with the date of the version noted. A blank filled in from memory would not simply go stale; it would be a sentence that nobody actually wrote.

The order in which cash rather than loss is paid out runs the opposite way and is set out under the waterfall. How a pool is made safer than its parts by devices other than the order is covered under credit enhancement. Changes in the pool's timing rather than its total are covered under prepayment and extension. Assessing a piece, and choosing which piece anybody should hold, are separate matters again.
Value at Risk and What It Hides teaches you to compute value at risk three ways, interpret the figure, and say precisely what it refuses to describe.

Where would any of this be checked?

The arithmetic above is not a rule. Four amounts and a sequence produce every figure above, and the arithmetic would hold just as well on four amounts invented over tea. The moment a question turns into what a holder is permitted to hold, or what a piece may be called, it stops being arithmetic and becomes a requirement that somebody writes down and later rewrites. Seven doors, then, and each of them has an address.

KeeperWhat is kept thereSiteRead on
SEBIdisclosure to a buyer before and after issue, listing and dealing, the duties a trustee carries, the assessment of a structured note, and what counts as a default for reportingsebi.gov.in28 August 2026
The Reserve Bank of Indiathe capital treatment of a holding in a structure, the valuation norm deciding the price a holding is carried at, and which categories of holder may hold which piecesrbi.org.in28 August 2026
The central registryregistration of the charge over the receivablescersai.org.in28 August 2026
The Institute of Chartered Accountants of Indiathe test deciding whether a transfer takes the receivables off the originator's booksicai.org28 August 2026
The insolvency authorityhow the receivables rank if the originator itself failsibbi.gov.in28 August 2026
The income tax authoritythe treatment of a pass-through certificate and of the person holding itincometaxindia.gov.in28 August 2026
The academic routeany named piece of research, looked up before the name is typed rather than afterideas.repec.org28 August 2026

Sarvani Receivables Trust and Palash Cements Limited are invented.
Educational material. Not advice on any investment, tax, budget or market position.

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