Distribution Expense: The Part of TER That Pays the Distributor

Distribution expense is the part of a scheme's total expense ratio (TER) that pays a distributor for advice and service rather than for managing the portfolio. The charge is a component, never a separate bill. Only the gap between two plans of one scheme makes it visible: 1.65 per cent against 0.85 per cent, a gap of 0.80 percentage points, or Rs 33,60,00,000 a year on net assets of Rs 4,200 crore.

One thing about this charge is unusual enough to say before anything else. Almost every other payment a household makes announces itself. The electricity bill arrives. The school fee is debited. The mechanic hands over a slip. Distribution expense does none of that. The charge is real and measurable to the rupee, and no document anywhere in a holder's possession shows it as a line. A charge that cannot be seen is not a charge that is going unpaid, and an invisible charge becomes weighable only once somebody converts it into a unit a household already knows how to judge.

Girnar Asset Management Limited, an invented manager, runs the Girnar Large Cap Equity Fund, an open ended equity scheme with net assets of Rs 4,200 crore spread across 3,80,000 folios. Kalyani Bhagat manages the portfolio and Sohail Merchant heads operations. The scheme is available in two plans holding an identical portfolio, one with an expense ratio of 0.85 per cent a year and one with 1.65 per cent a year.

What must already be settled before the subtraction works?

Three facts have to be in place before the arithmetic starts. The first is that a scheme's expense ratio runs against the scheme's assets every single day and never reaches a holder's statement as a deduction. The second is that a gap of 0.80 percentage points a year does not stay a small number. The gap is applied again every year to whatever is left. The third is the case record itself: net assets of Rs 4,200 crore, 3,80,000 folios, and two invented expense ratios on one identical portfolio.

A single act of subtraction and three divisions do the rest. Subtraction sounds like a small thing to build on. Subtraction is in fact the only handle anybody outside a scheme has on this particular charge, and the three divisions turn a figure the size of a small company's turnover into a figure the size of a monthly phone bill. The whole calculation needs nothing beyond a percentage, a subtraction and a division, and the result is still the number most holders have never once computed for themselves.

What is distribution expense, and why does it never appear on a statement?

Distribution expenseThe part of a scheme's expense ratio that pays a distributor for advice and service rather than for managing the portfolio. is the part of what a scheme charges that goes to the party who brought the investment in and services it afterwards. The component is not a fee for research, not a fee for trading and not the manager's fee. The component pays for the relationship between a holder and the person or institution who sits between that holder and the scheme.

The word that does all the work here is componentA part of a total that has no separate existence outside it and cannot be paid, refunded or removed on its own.. A component is a part of a total that has no independent life. A component exists only as a share of something larger, and nobody can pay it separately, refuse it separately, or find it on its own anywhere. Consider the tax inside the price on a restaurant bill in a place where prices are quoted inclusive. The tax is really there, it is a real amount of money, and there is no line on the menu for it. Working it out means knowing the rate.

Now stack the layers in the right order. The order is the reason the charge is invisible. The distribution component sits inside the expense ratio. The expense ratio is charged against the scheme's assets each day. The scheme's assets, divided by units outstanding, are the unit value. So by the time a holder looks at anything at all, the charge has already been absorbed one layer down and one layer down again. At no point in the sequence is the charge ever a deduction from the holder, so nothing comes off the amount invested, no units are ever removed from a folio to pay it, and no statement carries a line for it.

How does a charge inside a ratio become visible at all?

If the component never appears anywhere, how does anybody outside a scheme know it exists, let alone how large it is? Through one structural accident, and it is the only handle available. The same scheme is offered in two versions. One version, the direct planThe version of a scheme whose expense ratio carries no distribution component., carries no distribution component in its expense ratio. The other version, the regular planThe version of the same scheme whose expense ratio includes the distribution component., carries one. And here is what makes the comparison usable rather than merely interesting: everything else about the two is identical.

Read the last sentence again slowly. The whole subtraction rests on it. Same portfolio. Same securities in the same weights. Same manager, Kalyani Bhagat, making the same decisions on the same mornings. Same custodian, same registrar and transfer agent, same auditor, same trustee company. There is no second portfolio, no second research effort and no second set of trades. The two plans are two ways of accounting for participation in one identical pool of assets.

So subtract. The plan carrying the component charges 1.65 per cent a year. The plan without it charges 0.85 per cent a year. The difference is 0.80 percentage pointsThe unit for the difference between two percentages, so 1.65 per cent less 0.85 per cent is 0.80 percentage points.. Because every other thing the scheme does is common to both plans, there is nothing else the 0.80 point gap could be, and subtraction between two plans of one scheme is the only way this component can be seen from outside at all.

How big is it, and forty eight and a half per cent of what?

The next step is to set the gap against the ratio it sits inside. Dividing 0.80 by 1.65 gives 0.4848, or about 48.5 per cent. So in the plan that carries it, very nearly half of everything the scheme charges is the distribution component and a little over half is everything else the scheme does, from managing the portfolio to paying the registrar and transfer agent, the custodian, the auditor and the trustee company.

Forty eight and a half per cent is a striking figure and the single most misquoted figure on this subject. The base gets lost within about one sentence of somebody hearing it. Forty eight and a half per cent is a share of the expense ratio in the plan that carries the component, and it is emphatically not 48.5 per cent of anything the holder holds, invests or earns. A holder with Rs 1,10,526/- in the scheme is not paying half of Rs 1,10,526/- to anybody. The holder pays 0.80 per cent of it, and 0.80 per cent happens to be about half of the 1.65 per cent that the plan charges in total.

A household version of the same trap makes it plain. Suppose the vegetable seller's margin is half of what he adds to the wholesale price. The sentence is about his markup, not about the grocery bill. If he adds four rupees to a kilo and keeps two, his margin is fifty per cent of the markup and a very small share of what the customer handed over. Nobody would confuse the two if the sentence stayed complete. The confusion comes from dropping the base, and financial writing drops the base constantly. Every ratio worth trusting therefore carries its base out loud, and naming the base is the one habit worth taking away.

Does the rupee split of the ratio actually close?

Percentages are easy to nod along to and hard to feel, so convert the whole thing into rupees at the scheme level. Net assets are Rs 4,200 crore, or Rs 42,00,00,00,000 written out in full. The full expense ratio of 1.65 per cent a year on that base is Rs 69,30,00,000, or Rs 69.30 crore. Of that, the 0.85 per cent that both plans carry comes to Rs 35,70,00,000, and the 0.80 per cent that only one plan carries comes to Rs 33,60,00,000.

The step most cost explanations skip is to add the two parts back together. Rs 35,70,00,000 plus Rs 33,60,00,000 is Rs 69,30,00,000, the total the split started from, to the rupee. A split that adds back to its own total is a split that can be relied on, and a split that does not is a sign that somewhere a base was swapped without anybody saying so. The check is not arithmetic theatre. Checking a decomposition in both directions is the cheapest fraud detector and error detector available to a reader, and it takes four seconds.

What does it come to for one folio, in a unit a person can weigh?

Nobody has ever held a scheme, so Rs 33,60,00,000 is a real number and a useless one. People hold folios. So divide it down. The scheme has 3,80,000 folios. The average folioThe account that records one holder's units in one scheme. holds Rs 42,00,00,00,000 divided by 3,80,000, or about Rs 1,10,526/-. Taking 0.80 per cent of that gives about Rs 884/- a year.

Two routes landing on the same answer is worth four seconds, so check it from the other direction. Rs 33,60,00,000 divided by 3,80,000 folios is also about Rs 884/-. Both routes must close on the same figure. Dividing a percentage of a total by a count is the same as taking the percentage of the average.

Now go one step further, to the only unit in which most people can actually weigh a recurring charge. Rs 884/- across twelve months is about Rs 74/- a month. About Rs 74/- a month is what the average folio in this invented scheme pays for advice and service, and whether that is a great deal of money or hardly any is not something arithmetic can decide for anybody. For one household it is two bus fares. For another it is a meaningful share of what they can put aside. Both readings are legitimate, and the arithmetic ends at producing the number.

What does the charge actually buy?

A cost computed without saying where the money goes does not explain a charge. Such a cost builds a case against one. Stated straight, the component pays a distributorThe party that brings a holder's investment to a scheme and services the holding afterwards. for advice on what to do. The money pays for help with a transaction the holder would otherwise complete alone, at a moment when getting it wrong has consequences. Circumstances change, and the component pays for somebody to call when they do: a job ends, a child's fees start, a parent falls ill. The component also pays for continuity across years. The person answering in year nine remembers what was decided in year two.

Whether all of that is delivered in any particular case is a different question, and it is answered where the evidence for it lives. The transaction plainly makes sense as a transaction. A holder in the plan that carries the component is buying a service and is not making an error, and a holder in the plan that does not carry it is not being denied anything they were entitled to. Both are transactions. Neither is a mistake. Anyone who says otherwise has skipped the part of the record that would be needed to know.

Absences matter as much as what is present. The record does not contain what any distributor is actually paid, what the advice and service cost to provide, or what they are worth to any particular holder. The three gaps are not oversights. Each is a fact about one holder and one relationship, and no general account can hold them. One side is arithmetic and the other belongs to the holder: the cost of the component can be computed to the rupee, and the value of what it buys cannot be priced from any general record.

Why does the same charge cost two holders completely different amounts?

The component is a proportional chargeA charge fixed as a percentage of the amount held, so the rupees rise and fall with the size of the holding.. The charge is fixed as a percentage of the amount held. The rupees scale with the folio and the service being bought usually does not. A conversation about whether to keep going through a bad quarter takes the same length whether the folio holds twenty five thousand rupees or twenty five lakh.

Lay it out at the same 0.80 per cent a year and watch what happens. A folio of Rs 25,000/- pays Rs 200/-. The average folio of Rs 1,10,526/- pays about Rs 884/-. A folio of Rs 5,00,000/- pays Rs 4,000/-. A folio of Rs 25,00,000/- pays Rs 20,000/-. The percentage never moves and the rupees move by a factor of a hundred across that range, for service that may well be identical.

Scaling of that kind is a structural feature of proportional pricing and not an accusation, and the distinction matters enough to say twice. Plenty of things are priced this way for good reasons: stamp duty on a property, a percentage commission on a sale, an insurance premium set against a sum assured. Nobody thinks the registrar works a hundred times harder on a larger flat. The structure has a real consequence for the larger holder, and the same conversation costs more. The smaller holder faces one too, and a folio too small to be worth anybody's time may struggle to find the service at all. Both consequences follow from the shape of the charge rather than from anybody's conduct, and reading either one as evidence of misbehaviour is a mistake about arithmetic dressed up as a mistake about ethics.

How does a holder, an adviser or an operations desk actually use this figure?

A holder uses it once a year, and the use is one sentence long. The amount in the folio, multiplied by the gap between the two plans, is what the relationship costs in a year. Then comes the only question that matters: in the last twelve months, did anything come back for that? Not whether the number is big. Whether anything happened. A holder who cannot remember a single conversation, a single call returned or a single question answered has learned something useful. So has a holder who remembers three. Converting a ratio into rupees does not answer the question. The conversion makes the question askable, and that is the entire point.

An adviser uses it in the other direction, and the good ones do it unprompted. A holder paying about Rs 884/- a year tells the adviser the price the practice is being paid to justify, and the price is a number rather than a feeling. The figure also says something uncomfortable and useful about the shape of that practice: a proportional charge means the income concentrates in the largest holdings while the work does not, so the service a small folio funds and the service a large one funds are not the same size at all. The imbalance is worth knowing before somebody else points it out.

An operations desk, where Sohail Merchant sits, uses it differently again. The desk does not weigh anybody's value. The desk reconciles. The daily accrual of the component has to tie back to the plan level expense on the scheme's books, the two plan level totals have to add back to the scheme's total expense, and the unit values struck for the two plans have to differ by exactly what the ratio difference implies and by nothing else. On this scale a rupee of drift is a symptom rather than a rounding, so a reconciliation that fails by a rupee is a reconciliation that fails. The same closure test the reader ran above, Rs 35,70,00,000 plus Rs 33,60,00,000 giving Rs 69,30,00,000, is the desk's test too, run every day rather than once.

Which questions about a distributor are answered elsewhere?

A set of questions follows naturally from all this, and each one has a place where it is answered. Whether the service was actually given in a particular case, and whether a particular recommendation suited a particular holder, are questions about conduct in one relationship. Both need evidence about that relationship, and both are covered separately under wealth and advice. Disclosure to a holder, and the framework a distributor is registered under, sit with SEBI at sebi.gov.in and with AMFI at amfiindia.com.

A charge and what it comes to are one subject; the conduct questions are answered where the evidence for them lives. The difference is worth being precise about. An account that raises a suspicion and then declines to resolve it leaves the insinuation doing the work. A boundary names each question, says where it is actually answered, and does not pretend to evidence that was never there.

Girnar Asset Management Limited, the Girnar Large Cap Equity Fund, the Girnar Broad Market Index Fund, Kalyani Bhagat and Sohail Merchant are invented.
Educational material. Not advice on any investment, tax, budget or market position.