Fin Maverick
Foundations VocabularyAccounting & ReportingEconomics & MacroQuant Methods & ProgrammingBusiness & Company AnalysisCorporate Finance & ValuationBehavioural Finance
Banking & Market InfrastructureFixed Income & RatesDerivatives & Structured ProductsPublic EquitiesTransactions & DealsPortfolio ConstructionFunds & AMCs
Private Markets & AlternativesRisk, Treasury & ControlAI & Digital FinanceStochastic Calculus & PricingWealth & Personal FinanceIndian Markets & RegulationProfessional Practice
CalculatorComparison
Frameworks
Explore Bootcamps
Equity ResearchPortfolio ManagementMutual Fund MasteryFinancial LiteracyInvestment Banking Analyst
Private Equity AnalystHedge Funds AnalystBreaking Into VCBreaking Into QuantsAI For Finance
Financial Analyst ProgramRisk Management ProgramPrivate Wealth ManagementDebt Capital MarketsDerivatives Foundation
Explore Internships
Equity Research InternMutual Fund Intern
Portfolio Management InternFinancial Literacy Intern
Explore Micro Courses

Equity Research6

Writing an Investment ThesisBuilding a Discounted Cash FlowReading an Annual Report FastReading a Sector Before a CompanySpotting Quality of Earnings Red FlagsBuilding a Revenue Forecast From Drivers

Portfolio Management3

Rebalancing: When, Why and What It CostsStrategic and Tactical Asset AllocationMeasuring Risk in a Portfolio

Mutual Fund Mastery3

Comparing Funds Without Being FooledHow a NAV Is Struck and Which Day You GetReading a Fund Factsheet Properly

Derivatives Unlocked4

Hedging a Real ExposureThe Greeks, PracticallyFutures, the Basis and What Moves ItReading an Option Payoff

AI For Finance2

Retrieval and Grounding for FinanceDocument Extraction in Finance

Breaking Into Quants4

Backtesting a StrategyHypothesis TestingCleaning Financial DataRegression for Finance

Breaking Into VC3

Sizing a MarketReading a Term Sheet as a FounderHow a Venture Round Actually Works

Financial Analyst Program4

Common Size and Trend AnalysisReading a Cash Flow StatementRatio Analysis That Says SomethingBuilding a Working Capital Schedule

Risk Management Program2

Credit Exposure and How It Is ReducedValue at Risk and What It Hides

Investment Banking Analyst3

Precedent Transactions and Why They DifferReading a Term Sheet StructurallyBuilding a Comparable Companies Table

Private Wealth Management3

Tax Aware Portfolio DecisionsBuilding a Client Risk ProfileGoal Based Planning Arithmetic

Debt Capital Markets3

Analysing an Issuer's CreditDuration and What It Does Not Tell YouBond Pricing and Yield Mechanics

Private Equity Analyst2

Fund Waterfalls and CarryThe LBO in Structure

Hedge Funds Analyst2

Short Selling MechanicsLong Short Mechanics
Courses
Explore Career Roadmaps
Investment Banking AnalystEquity Research AnalystVC AnalystPrivate Equity AnalystHedge Funds Analyst
Quant AnalystAI For FinanceFinancial Analyst ProgramPrivate Wealth ManagementDebt Capital Markets
Risk Management ProgramDerivatives FoundationPortfolio ManagementMutual Fund Mastery
PartnershipsShowdown
Log inSign up
Mutual Fund Mastery · CoreTrack
1Funds, AMCs & Collective Investments
iFund Structure
What a Fund Manager…Sponsor, Trustee Company and AMCMutual FundCollective InvestmentPooled VehiclesThe SchemeWhat a Mutual Fund…The Investment PolicyOpen-Ended FundsOpen-Ended, Close-Ended and Interval…Open-Ended vs Close-EndedClose-Ended and Interval Funds
iiNAV and Units
Applicable NAVHow a Scheme's Assets…Cut-Off TimeThe UnitThe Unit HolderNet Asset ValueNet Asset Value and UnitsNAV vs Unit Price
iiiFund Transactions
SubscriptionCut-Off ProcessingThe SwitchSIP, STP and SWPFund Transaction CalculatorEquity, Debt and Hybrid SchemesHow to Read a…How to Trace a…How to Organise the…How to Read a…How to Review What…How a SIP, STP…How an Exit Load…
ivScheme Categories
Index Funds, ETFs and Fund of FundsHow to Read a…How Scheme Categories Work,…Debt FundsEquity FundsSolution-Oriented FundsHybrid Funds
vFund Costs
Entry Load and Exit LoadWhat a Fund Actually…How Mutual Fund Expense Ratios WorkHow Fund Expenses Affect…Distribution ExpenseTotal Expense RatioDirect Plan and Regular Plan
viActive and Passive Funds
Active and Passive FundsFund of FundsETF vs Fund of FundsFund of Funds StructureThe Creation UnitThe Benchmark IndexTracking DifferenceTracking Difference vs Tracking ErrorHow an ETF Works
viiFund Performance Context
How to Read a…Rolling Return vs Point to PointFund Return vs Benchmark ReturnWhat a Fund Portfolio…Absolute ReturnReturn Measures for a FundWhy a Fund Holds…Credit QualityHow a Benchmark Gives…
viiiFund Documents
The Mutual Fund Offer DocumentsThe Offering Documents Compared,…How to Check the…Portfolio DisclosureThe Key Information Memorandum…The Statement of Additional…The Fund Factsheet and…Portfolio Disclosure and FactsheetHow to Read an…
ixInvestor Records
Mutual Fund Investor RecordsYour Mutual Fund RecordsFolio or Account StatementHow to Read a…How an Account Statement…PAN in Mutual Fund RecordsThe KYC Registration AgencyNomination in Mutual FundsHow a Mutual Fund…How a KYC Record…How to Update the…
xFund Operations
Fund OperationsThe RTAThe Valuation PolicyValue, Publish, AllotThe Record DatePortfolio HoldingsFund AccountingFund Accounting vs Fund ValuationCorporate Actions That Change…When a Corporate Action…ReconciliationUnit AllotmentCustodian vs RTA
xiFund Distribution and Investor Service
What a Mutual Fund…Fund Manager vs DistributorHow Mutual Fund Distribution…Commission DisclosureInvestor ServiceHow to Prepare a…EmpanelmentARN, EUIN and How…

Fund Return vs Benchmark Return: Net Against No Cost

A fund return and its benchmark return are not the same kind of number. The scheme figure is net of its charge. Nobody holds an index and nobody pays to hold one, so the index figure carries no cost at all. Subtracting one from the other compares a net result with a costless one, so restate both onto one basis before reading the gap.

Here is what sits underneath that. Girnar Asset Management Limited, an invented fund house, runs the Girnar Large Cap Equity Fund, an open ended equity scheme with net assets of Rs 4,200 crore and an expense ratio of 1.65 per cent a year. For the stated year the Girnar Large Cap Equity Fund returned 13.4 per cent net, measured value to value, against 12.1 per cent for its stated benchmark. Kalyani Bhagat manages the portfolio and Sohail Merchant heads operations.

Three things are settled elsewhere and taken as given. The charge comes out of the scheme's own assets day by day rather than out of the holder's pocket, so a published scheme return is already net of it. A point-to-point figure is decided by its two dates. Hold the two dates completely still, and nothing but the basis is left to work on. And a second invented scheme, the Girnar Broad Market Index Fund, has a record of its own that serves exactly one purpose below: evidence that an investable version of an index is not free. Every comparison below sits inside one fixed pair of dates, so every difference that follows comes from the basis and from nothing else.

The word that does all the work here is basisThe convention a figure is computed on, chiefly whether costs have already been taken out of it or not.. One return has already had money taken out of it and the other never had money in it to take. Two such returns can cover the same year, the same market and the same currency and still refuse to subtract. The mismatch is not a rounding problem or a data problem. It is a difference in what the two numbers are.

What is a benchmark return, and what does it represent?

A benchmarkThe index a scheme names as the yardstick its performance is read against. is the index a scheme names as the yardstick its own record is read against, and a benchmark returnThe change in that index over a period, computed by the index provider from the index's own published rules. is simply the change in that index across a period, computed by the index provider from the index's own published rules. The provider takes the index level at the start of the period and the level at the end, and reports the movement between them. Nothing else enters the calculation.

An index is a measuring stick rather than a holding, and that single property decides everything that follows. Nobody buys an index. Nobody is charged for it. Nobody pays a broker to assemble it, nobody pays a custodian to hold it, nobody pays a registrar to record who has it, and nobody receives its return at the end of the year. Nobody is there to charge in the first place. An index is costlessCarrying no charge of any kind, because there is no holder and therefore nobody to charge. for that reason alone, and no effort went into making it cheap.

There is an everyday version in the price board outside a vegetable market. The board records what tomatoes went for today, and it is genuinely useful: a shopper can tell whether the shop down the road is overcharging. But the board is not a bag of tomatoes. Nobody carried the board home, nobody paid the auto fare, nobody stood in the queue and nobody dropped two of them on the stairs. The board records a level. The bag is a thing a household actually has, and getting it home cost something the board never mentions. A benchmark return is the board and a scheme return is the bag, and the gap between the two is the whole of the problem.

Try it out

The stated benchmark of the Girnar Large Cap Equity Fund returned 12.1 per cent for the stated year. Who received that 12.1 per cent?

Portfolio Management Bootcamp — Fin Maverick

What is a fund return, and on what basis is it published?

A fund returnThe change in a scheme's net asset value across a period, computed from values a holder can actually transact at. is the change in the scheme's net asset value across the same period, computed from values a holder could actually have bought at and redeemed at. For the Girnar Large Cap Equity Fund the stated year produced 13.4 per cent net. The word net is not a decoration on that sentence and it is not a caution bolted on afterwards. Net is part of the number.

A scheme return is net for a structural reason rather than by convention: the charge comes out of the assets every day, so it is already inside both ends of the calculation before anybody does the arithmetic. The value at the start of the year was struck after that day's charge had been taken out of the pool. The value at the end of the year was struck the same way. Every value in between was too. So there is no later step in which somebody deducts 1.65 per cent from 13.4 per cent, and anyone who performs that deduction has taken the charge twice. The scheme's net basisA figure computed after costs have already been taken out, so no further deduction belongs on it. is a fact about how the figure was built.

The everyday version is the amount that lands in a bank account on the first of the month. Provident fund and tax came out before the transfer, so the figure in the account is already net. Nobody sends a separate bill afterwards, and nobody would subtract the deductions a second time from what actually arrived. The 13.4 per cent net is a figure somebody genuinely received. The 12.1 per cent is precisely not that.

Same year, same market, same currency. Five questions, and the answers do not match on one of them. BENCHMARK RETURN 12.1 per cent, the stated year FUND RETURN 13.4 per cent net, the stated year Who computes it? The index provider, from the index's own published rules. Girnar Asset Management, from the scheme's net asset values. Computed from what? Index levels. Nobody transacts at them and nobody holds them. Values a holder can buy units at and redeem units at. Who pays for it? Nobody. There is no holder to charge, so there is no charge. The scheme's assets, at 1.65 per cent a year, taken day by day. Who receives it? Nobody. It is a measuring stick, not a holding. The people holding units, inside the value of the units they hold. What basis is it on? COSTLESS No charge sits inside it at all. NET The charge is inside both ends. FOUR ROWS AGREE. THE LAST ROW IS WHERE THE SUBTRACTION BREAKS. Both figures cover the same one stated year, so the dates match and the period is not the problem here. The bases do not match, and both figures are invented for teaching rather than drawn from any record.
A benchmark return and a fund return differ in who computes them, who pays for them and whether anybody receives them, and the last of those differences is why the two figures do not subtract cleanly.
Investment Banking Analyst Bootcamp — Fin Maverick

Do the two figures treat income the same way?

Income treatment is the second half of a fair comparison, and it is skipped far more often than the cost half. Dividends and interest arriving in the scheme raise the assets and therefore raise the value of a unit, so a scheme return includes the income the scheme received across the period. An index return may or may not include the same thing. An index can be computed on price alone, in which case income is simply absent from it, or it can be computed with income treated as reinvested, in which case income is inside it. Price alone and income reinvested give two different figures for the same index in the same year.

Which of the two the stated benchmark of the Girnar Large Cap Equity Fund uses is nowhere established, and the honest thing to do with a check that cannot be completed is to mark it unresolved rather than to assume the convenient answer. The direction of the effect is worth holding on to even without the figure: a scheme return that carries income set against an index return computed on price alone flatters the scheme, and no figure in hand settles whether that is happening.

The household version is a shop's takings. If one shop counts only what came over the counter and the other counts the counter plus the rent it collects from the room upstairs, the two takings figures are not comparable, however carefully each was added up. Two returns are like for like only when the period matches, the basis for costs matches and the treatment of income matches, and only the first two are settled for the Girnar Large Cap Equity Fund.

Try it out

The Girnar Large Cap Equity Fund returned 13.4 per cent net for the stated year and its stated benchmark returned 12.1 per cent. Are those two figures the same kind of number?

Common Size and Trend Analysis — free micro-course from Fin Maverick

Benchmark return vs fund return: why are these two figures not the same kind of number?

Because of one asymmetry, and it is worth stating slowly. The 13.4 per cent net of the Girnar Large Cap Equity Fund for the stated year was computed from values that already carried the 1.65 per cent charge, so nothing is deducted from it afterwards. An index is not something a person can hold, and nobody pays anything to hold one, so the 12.1 per cent of the stated benchmark for the same stated year carries no cost at all. Subtracting the second from the first sets a net result against a costless one, so the 1.3 points it produces is not a like-for-like reading, and both bases belong in the same sentence every single time either figure is written.

Here is the everyday version, and it is worth sitting with. A delivery service quotes a price to move a carton across the city, and that price has fuel in it, wages in it, the cost of the van in it and a driver who has to find parking. Beside that, someone reads the straight line distance off a map. Nobody drives the straight line and nobody is billed for it, so comparing the delivery price with the straight line on the map is not a comparison of two services. The map distance is real, useful and exactly right about what it measures. The distance is simply not a price.

One consequence is worth stating plainly. The distance between the published gap and the honest gap is not some vague error term to worry about in general. The distance is exactly the size of the charge. A scheme charging very little is misread by very little; a scheme charging a great deal is misread by a great deal. Like for likeA comparison in which both figures are computed on the same conventions, so the difference between them means what it appears to mean. is not a style preference here, and the size of the failure is a number anyone can put a finger on.

The wedge between the two lines is not an error term. It is the charge, to the point. Benchmark held at 12.1 per cent, carrying no cost. Scheme held at 13.4 per cent net. Invented figures, one stated year. 0 1.0 2.0 3.0 3.5 gap against the benchmark, points 0.00 0.50 1.00 1.50 2.00 the charge assumed on the scheme side, per cent of assets a year like for like gap, which is 1.3 plus the charge published gap, flat at 1.3 points at every charge 1.65, this scheme's charge wedge here is about 2.95 less 1.3 A CHEAP SCHEME AND AN EXPENSIVE ONE ARE MISREAD BY VERY DIFFERENT AMOUNTS. Every charge on this axis other than 1.65 per cent is a hypothetical charge, drawn to show the shape and nothing else.
The bigger the charge, the more misleading a net figure set against a costless one becomes, because the distance between the published gap and the like-for-like gap is exactly the size of the charge.
Common Size and Trend Analysis teaches you to make three years of statements comparable and see what moved.

What does the published gap of 1.3 points actually measure?

Work it first. The Girnar Large Cap Equity Fund returned 13.4 per cent net for the stated year and its stated benchmark returned 12.1 per cent carrying no cost, and 13.4 less 12.1 is 1.3 percentage pointsThe plain arithmetic difference between two percentages, as against a percentage change in one of them.. The 1.3 points is not meaningless and it is not to be thrown away. The gap is what a holder actually got, measured against a stick nobody can hold, and wanting to know that is a perfectly reasonable thing to want.

For a household with Rs 1,00,000/- in the scheme through the whole of that stated year, 1.3 points is Rs 1,300/-. The scheme's 13.4 per cent of Rs 1,00,000/- is Rs 13,400/-, and 12.1 per cent of the same amount is Rs 12,100/-. The Rs 1,300/- is real money on a real holding, before any tax and before any exit load. Nothing that follows makes it disappear.

The selection of holdings was carried out with money that pays a charge and the stick's figure was not, so the 1.3 points is not a measure of that selection. Read as the value of the choices Kalyani Bhagat made across the stated year, it understates them, and it understates them by the whole of the charge. Read as what the holding delivered against a yardstick, it is exactly right. One number, two questions, and only one of them is the question the number answers.

Try it out

Given everything above, is the published gap of 1.3 points useless?

India

Who decides which benchmark a scheme names, and what it must disclose about the comparison?

The Securities and Exchange Board of India (SEBI) does. Which index a scheme must declare as its benchmark, how that declaration is made, what a scheme must disclose about its record against that benchmark and over what periods are all matters SEBI fixes and revises. A rule of that kind does not merely become dated when it changes, it becomes wrong, so the current position is read at sebi.gov.in on the day it is needed.

The Association of Mutual Funds in India (AMFI), at amfiindia.com, publishes industry level material and disclosure of this kind, and is named for where that material is published rather than as the maker of any rule. Where the gap between two returns turns into money in somebody's hands, tax enters, and the treatment of that is the tax authority's at incometaxindia.gov.in.

None of the arithmetic above depends on any of them. A rule can change which comparison a scheme must publish and it cannot change the fact that a net figure and a costless figure are different kinds of number.

How is the comparison restated on to one basis?

There are exactly two routes, and only one of them can be walked on the figures in hand. Route one puts the scheme on to the index's costless basis by putting the charge back on. Route two puts the index on to a holder's basis by taking off what an investable version of that same index would cost. Both are legitimate. Only the first can be worked from these figures.

Take route one, and say the approximation out loud rather than hiding it. Adding the 1.65 per cent charge back on to the 13.4 per cent net gives about 15.05 per cent on a gross basisA figure stated before costs are taken out, so a charge still has to be deducted from it to reach what anybody received., and about 15.05 per cent against 12.1 per cent carrying no cost is a gap of about 2.95 points. The add-back is arithmetic and it is not exact. The charge accrues day by day against an asset base that moves every day. The accrual is multiplicative rather than additive, so a stricter restatement divides instead of adding: 1.134 over 0.9835 is about 1.1530, or about 15.30 per cent gross, and the gap on that route is about 3.20 points rather than about 2.95.

Even the stricter route treats a daily accrual as one flat annual deduction, so it is an approximation too. The two routes disagree by roughly a quarter of a point. Neither route ties exactly on either figure, and what survives both is the finding rather than a number: the honest gap sits near three points, more than twice the 1.3 the headline shows.

The rowThe scheme sideThe benchmark sideGap
As published13.4 per cent net, one stated year12.1 per cent, no cost at all1.3 points
Like for like, add-back routeabout 15.05 per cent gross12.1 per cent, no cost at allabout 2.95 points
Like for like, stricter routeabout 15.30 per cent gross12.1 per cent, no cost at allabout 3.20 points
Distance between the routesabout 0.25 of a point apartUnchanged at every settingabout 0.25
What survives bothThe honest gap sits near three pointsMore than twice the published 1.3near 3 points

A build that only works forwards has not been checked, so the add-back row reads backwards too. About 15.05 per cent less the 1.65 per cent charge is 13.4 per cent net, the figure the row began with. About 15.05 less 12.1 is about 2.95, the gap in the last column. On the stricter route the unrounded value is 15.30249 per cent, rounded down to about 15.30, and its unrounded gap is 3.20249 points which rounds down to about 3.20. Both roundings go down, and neither is an equality.

The rupee version of the same two rows, on Rs 1,00,000/- held through the stated year: the published gap is Rs 1,300/-, and the like-for-like gap on the add-back route is about Rs 2,950/-. Nobody received the gross figure, so the first of those is money a household actually had and the second is not. Holding that distinction is the difference between using the restatement and misusing it. The restatement shows how far the selection got before the charge; it does not hand anybody Rs 2,950/-.

One year for one scheme is the whole of the evidence. There is no second year, no monthly series, no other scheme in the range and no real vehicle in the arithmetic. A single year cannot be annualised into anything, cannot be extended forward or backward and cannot be set against any real fund or index. The arithmetic on it is exact and its reach is tiny, and both of those are true at once.

Move one figure on to the other's basis and the gap more than doubles. Nothing new arrived. One stated year, one invented scheme, one invented benchmark. Scale runs from 0 to 16 per cent. 12.1 PER CENT, NO COST 13.4 PER CENT NET ABOUT 15.05 PER CENT GROSS the stated benchmark received by nobody the scheme, net what a holder got the scheme, gross equivalent, about 1.3 pts, published about 2.95 pts 1.3 POINTS BECOMES ABOUT 2.95 POINTS, WHICH IS MORE THAN TWICE THE PUBLISHED FIGURE. The dashed bar is an approximation. The stricter route lands about a quarter of a point higher and is not drawn here.
Restating the scheme on to the index's costless basis moves the gap from 1.3 points to about 2.95 points, which is more than twice the published figure and needed no new information at all.
Two routes to one basis. This record can walk the left one and not the right one. TWO FIGURES, TWO DIFFERENT BASES: 13.4 PER CENT NET AGAINST 12.1 PER CENT CARRYING NO COST. There are exactly two ways to put them on one basis, and no third way that is not a fabrication. ROUTE ONE: SCHEME ON TO THE INDEX'S BASIS 1. Take the scheme's 13.4 per cent net. 2. Put the 1.65 per cent charge back on. 3. Read about 15.05 per cent gross against 12.1 per cent, a gap of about 2.95 points. WALKABLE ON THIS RECORD. Every input for it is in the scheme's own record. ROUTE TWO: INDEX ON TO A HOLDER'S BASIS 1. Take the benchmark's 12.1 per cent. 2. Take off what an investable version of that same benchmark would cost. 3. Read that against 13.4 per cent net. NOT WALKABLE HERE. Step 2 needs a number this record does not carry. BORROWING A COST FROM A DIFFERENT INDEX WOULD FABRICATE STEP TWO. Route two is the right question with no answer available here, and saying so is better than a plausible number lifted from a measuring stick that measures something else.
There are exactly two routes to a like-for-like comparison, and this record supports restating the scheme gross while it cannot supply what an investable version of the benchmark would cost.
Try it out

Restate the Girnar Large Cap Equity Fund on to its benchmark's basis by the add-back route. What does the gap for the stated year become?

Play with it

Slide the charge and watch the honest gap open

Two things are held completely still: the stated benchmark at 12.1 per cent, carrying no cost at any setting, and the scheme's published 13.4 per cent net, the figure a holder actually got. Only the charge assumed on the scheme side moves. Watch the gross-equivalent bar pull away from the net bar, and watch the lower bracket stretch while the upper one never moves.

The benchmark bar never moves and never carries a cost. Only the assumed charge moves. 12.1 PER CENT, NO COST 13.4 PER CENT NET ABOUT 15.05 PER CENT GROSS the stated benchmark received by nobody the scheme, net what a holder got the scheme, gross equivalent, about AS PUBLISHED, 1.3 POINTS LIKE FOR LIKE, ABOUT 2.95 POINTS 0.00 0.50 1.00 1.50 2.00 1.65, this scheme's own charge charge assumed on the scheme side, per cent a year THIS IS THE SCHEME'S OWN CHARGE OF 1.65 PER CENT. Every other setting is a hypothetical charge on the same invented scheme, drawn to show the shape and nothing more.
0.00 per cent1.65 per cent a year2.00 per cent
Held still, benchmark
12.1
Held still, scheme net
13.4
Gross equivalent, about
15.05
Like for like gap, about
2.95
Published gap, fixed
1.30
On Rs 1,00,000/-, about
Rs 2,950/-

At a charge of 1.65 per cent a year, which is this scheme's own charge, the scheme's 13.4 per cent net restates to about 15.05 per cent gross, and against a stated benchmark of 12.1 per cent carrying no cost the like-for-like gap is about 2.95 points rather than the published 1.3 points. On Rs 1,00,000/- held through the stated year that is about Rs 2,950/- of like-for-like difference, which is not money anybody received.

Educational illustration. The scheme, its stated year and its stated benchmark are illustrative throughout. The 13.4 per cent is net and the 12.1 per cent carries no cost at all. The add-back is arithmetic and approximate: a stricter multiplicative restatement lands about a quarter of a point higher, at about 15.30 per cent and about 3.20 points, and neither figure is made to tie. Only the 1.65 per cent mark is this scheme's own charge; every other setting is hypothetical. One year on one scheme is one observation and forecasts nothing.
Try it out

Route two would put the benchmark on to a holder's basis instead. Can this record do that for the stated benchmark of the Girnar Large Cap Equity Fund?

Private Wealth Management Bootcamp — Fin Maverick

Why can the index side not be restated on this record?

Because step two of route two needs one number that is nowhere available: what an investable version of that particular benchmark would cost. There is a tempting substitute sitting one shelf along, and taking it would be a fabrication.

Here is the temptation, named rather than merged. The stated benchmark of the Girnar Large Cap Equity Fund returned 12.1 per cent for the stated year. The index that the Girnar Broad Market Index Fund follows returned 12.40 per cent for the same year. The benchmark and the index are two different measuring sticks. One is the large capitalisation benchmark a particular scheme has declared and the other is a broad market index a particular tracker follows, and nothing establishes that they are the same index or measure the same segment. The two figures read alike and measure different things, and reading alike is not evidence of anything at all.

There is a second near miss one step along, and it catches readers the same way. The Girnar Broad Market Index Fund itself returned 12.12 per cent net for the stated year, within a fiftieth of a point of the 12.1 per cent stated benchmark. The pair sets a scheme's result after its own charge against a costless yardstick for a different segment. Two mismatches sit in that pairing rather than one. Never set 12.12 per cent against 12.1 per cent, and never set 13.4 per cent against 12.40 per cent. The rule is about what each figure measures and never about how near two numbers happen to sit, so it holds unchanged in a year when they read alike and in a year when they do not.

Two measuring sticks, named rather than merged. Neither scale carries a number, and that is the point. the stated benchmark of the Girnar Large Cap Equity Fund the index the Girnar Broad Market Index Fund follows no numbers on this scale no numbers on this scale the record does not put these two on one scale and neither does this guide A numbered axis here would suggest a comparison the record does not support.
The stated benchmark of one scheme and the index a different tracker follows are two separate measuring sticks, so the two scales carry no numbers and no subtraction across them is invited.

The tracking record does establish one mechanism worth carrying, on its own index and nowhere else: an investable version of an index falls short of the index, and by more than its charge alone. The Girnar Broad Market Index Fund returned 12.12 per cent net for the stated year against its own index at 12.40 per cent, a shortfall of 0.28 of a point. A perfect tracker charging 0.20 per cent would have returned 12.20 per cent, so 0.20 of that shortfall is the charge and the remaining 0.08 is everything else: cash held, the timing of money coming in and going out, and the cost of following an index when the index itself changes. The costs explain most of the shortfall and not all of it, so an account that says a tracker falls behind by its costs has stopped one step early. How that tracking differenceThe gap between what an index returned and what a fund following it returned over the same period. splits is worked through separately; the shortfall matters here only as evidence that route two would have a real number in it wherever such a cost is published.

The shortfall is genuinely tiny. Drawn true to scale first, then magnified, so neither impression misleads. PANEL ONE, TRUE SCALE. 40 pixels to one percentage point. its own index the fund, net 12.40 12.12 NET The whole shortfall is the 11.2 pixel sliver between the two bar ends, marked in red above. PANEL TWO, THE SAME 0.28 OF A POINT MAGNIFIED 45 TIMES. 1,800 pixels to one point. 0.20, THE CHARGE 0.08, THE REST 0.28 of a point in total, which is 12.40 less 12.12 Cash held, the timing of money in and out, and the cost of following an index when it changes. AN INVESTABLE VERSION OF AN INDEX FALLS SHORT OF IT, AND BY MORE THAN ITS CHARGE ALONE. This is the Girnar Broad Market Index Fund against its own unnamed index, for the same stated year. It is a different measuring stick from the stated benchmark of the equity scheme, so its 0.20 is not borrowed on to that benchmark anywhere in this guide. Both schemes and both indices are invented for teaching.
The Girnar Broad Market Index Fund returned 12.12 per cent net against its own index at 12.40 per cent, a shortfall of 0.28 of a point of which 0.20 is the charge and 0.08 is everything else.

One number turns up twice here, and it means nothing both times

Say the coincidence out loud. Adding the Girnar Broad Market Index Fund's 0.20 per cent charge back on to its 12.12 per cent net gives about 12.32 per cent, and that figure is a gross equivalent for that tracker. A discretionary mandateAn arrangement in which a manager runs a client's own portfolio under an agreed mandate, with fees billed to the client rather than taken inside the vehicle. recorded in portfolio material elsewhere is also 12.32 per cent, and that one is a net figure: 14.2 gross less 1.88 of fees. A reader who has met both will meet 12.32 twice.

The two are equal and they mean nothing whatever to each other: different vehicles, unconnected records, and opposite bases, one built by adding a charge back on and one left over after fees were taken out. The arithmetic is forced by the figures and cannot be adjusted to avoid the match, so the match is stated here as a coincidence. Joining them would manufacture a connection out of nothing but a shared pair of digits.

Try it out

A discretionary mandate returned 14.2 per cent gross for a stated year, with fees of 1.88 per cent charged separately to the client. Did it beat the Girnar Large Cap Equity Fund at 13.4 per cent net?

What happens to a ranking when one side is gross and the other is net?

The ranking reverses, and it reverses on no new information at all. The mandate returned 14.2 per cent gross for its stated year, and its fees of 1.88 per cent were billed to the client separately. Taking those fees off leaves 12.32 per cent net. Set 14.2 against the scheme's 13.4 per cent net and the mandate is ahead by 0.8 of a point. Set 12.32 against 13.4 per cent net and the scheme is ahead by 1.08 points. Two vehicles, one year each, and the ranking flips.

A different treatment of the same fee is all that arrived between those two subtractions, and the habit is the most expensive of them all for exactly that reason. The person doing the first subtraction usually has no idea that a fee convention decided the answer, and would defend the conclusion energetically, because both numbers are correct and the arithmetic is correct. Only the pairing was wrong.

Two limits belong beside those figures. The mandate's fee is a separate bill to a client, so the 12.32 per cent net is used directly rather than restated; the multiplicative caution that applies to the scheme's daily accrual does not apply to a figure the record already supplies. And even the honest pairing of 13.4 against 12.32 is one stated year on one vehicle each side, and one year on each side decides nothing about either kind of vehicle in general.

Same two vehicles, same two years, opposite answers. Only the fee treatment changed. AS PUBLISHED: ONE GROSS FIGURE AGAINST ONE NET FIGURE. 14.2 GROSS 13.4 NET the mandate the scheme 0.8 of a point, mandate ahead, mismatched bases LIKE FOR LIKE: BOTH FIGURES NET OF THEIR OWN FEES. 13.4 NET 12.32 NET the scheme the mandate 1.08 points, scheme ahead, both net THE REVERSAL NEEDED NO NEW INFORMATION. ONLY THE FEE MOVED FROM OUTSIDE TO INSIDE. Bars are drawn true to scale from zero, so the 0.8 point gap measures about 27 pixels and the 1.08 point gap about 36 pixels here. One stated year on one vehicle each side, both invented, and no ranking of anything follows.
Setting a gross figure against a net figure reverses the ranking of two vehicles with no new information arriving, because 14.2 per cent gross less 1.88 per cent of fees is 12.32 per cent net.
Futures, the Basis and What Moves It — free micro-course from Fin Maverick

What survives once both sides are honest?

Two gaps survive, and each answers a different question. On the published route the gap is 1.3 points, and it answers what a holder in the Girnar Large Cap Equity Fund got against a stick nobody can hold. On the gross route the gap sits near three points, and it answers how far the selection got before the charge was taken out. The two answer different questions, so neither replaces the other and neither is the honest one. Both need the word about wherever the restatement is involved.

The rule that falls out of all of it is a pairing rule: a gross figure belongs beside a gross figure and a net figure beside a net figure, and a comparison whose two sides differ on that point is arithmetic without a subject. The rule is binary. Two figures on the same basis may be subtracted. Two figures on different bases must be restated first, and the restatement is labelled approximate. And where the basis of either side cannot be established at all, the subtraction is not performed. A difference between two numbers of unknown kind describes nothing.

The last case is the one people find hardest. Two numbers sit there, and refusing to subtract them feels like failing to answer. The refusal is the opposite. The number produced would be confidently wrong, and confidently wrong numbers travel further than honest silences.

Before two returns are subtracted, one question decides everything that follows. IS THE BASIS OF BOTH FIGURES ESTABLISHED? Gross or net, said out loud, for each of the two numbers. NO YES, AND THE SAME YES, BUT DIFFERENT DO NOT SUBTRACT. The difference would have no subject, because nobody could say what it is a difference in. Stopping is the answer. SUBTRACT. The gap means what it looks like it means, and it still carries its period with it. Name the basis anyway. RESTATE, THEN SUBTRACT. Move one side on to the other's basis first, and check the inputs are actually there. Then use the word about. THE RULE IS BINARY AND HAS NO MIDDLE SETTING. Two figures on the same basis may be subtracted. Two on different bases may not, until one of them has been moved. Where the basis of either side cannot be established, the subtraction is not performed at all.
The pairing rule is binary: two figures on the same basis may be subtracted, two on different bases may not until one has been restated, and an unknown basis stops the subtraction entirely.
Try it out

Two return figures for the same period are in hand, and whether one of them is gross or net cannot be established. What is the correct step?

Measuring Risk in a Portfolio teaches you to compute and interpret the standard portfolio risk measures and say what each one misses.

How far does one stated year actually reach?

Not far, and the reach belongs in the same breath as the arithmetic rather than in a closing caution. The evidence runs to one year for one scheme. There is no second year, no month by month series, no other scheme in the range and no real vehicle anywhere in it.

There is nothing to annualise across, so a single year cannot be annualised into anything. Nothing sits on either side of it, so the year cannot be extended forward or backward. No real fund or index enters the arithmetic, so the year cannot be set against one. And one observation of anything is not evidence about a process, so the year says nothing about what selecting holdings delivers or what following an index delivers. The arithmetic here is exact and its reach is tiny, and both of those are true at once without contradicting each other.

Who actually does this comparison on a working day, and how?

Three people reach for it and none of them is doing it out of interest. Sohail Merchant's operations team publishes the scheme's record against its stated benchmark, and the whole of their care goes into making sure the two figures cover the same dates and are labelled with what they are. The team is not permitted to improve the comparison; it is required to present the comparison correctly, and the correctness is entirely in the labelling.

An analyst comparing two vehicles does exactly this. Before subtracting anything, they write gross or net beside each figure, and where the two differ they restate one side and mark the result approximate. The arithmetic is trivial. The analyst's real skill is the refusal to subtract until both labels are in hand. An analyst who produces a number from two unlabelled figures has produced a number nobody can act on and everybody will quote.

A household reading its own statement is doing something narrower and perfectly legitimate. The household wants to know what its money did against the yardstick the scheme itself named, and the published 1.3 points answers exactly that, for that one stated year, before tax and before any exit load. None of the three can say from this arithmetic whether the charge was worth paying. Answering that needs what the scheme would have returned without the charge, and nobody has that figure and nobody can observe it.

The error that gets made, and what it costs

Two investors read the same two figures and reach opposite conclusions. The first reads 13.4 per cent net against a benchmark of 12.1 per cent and concludes that the manager added 1.3 points. The second reads the same pair and concludes that 1.3 points is thin reward for a charge of 1.65 per cent, so the scheme is poor value. Both have compared a net figure with a costless one, and here is the part that stings. The like-for-like row is about 2.95 points rather than 1.3, so both have understated the selection by more than the number they were arguing about.

The cost lands differently on each. The first investor holds on through a bad stretch on a belief built from the wrong subtraction, and will be surprised by the size of what they were actually holding. The second concludes that charges swallowed everything and moves for that reason, when on this one stated year the arithmetic says the opposite about this one scheme. Neither reader made an arithmetic mistake, and the absence of one is exactly why neither of them caught it.

The professional version is worse: setting a mandate's 14.2 per cent gross against a scheme's 13.4 per cent net reverses the ranking of two vehicles, and the person doing it usually has no idea that a fee treatment decided the answer. The failure is not carelessness. It is a missing label on a number that looked complete.

The fix is one habit and it costs four seconds. Write gross or net beside both numbers before subtracting. If either label cannot be established, do not subtract at all.

Opposite conclusions from one pair of figures. Both wrong, and wrong for the same reason. READER ONE Reads: 13.4 per cent against 12.1 per cent. Concludes: the manager added 1.3 points of value. Holds on through a bad stretch on a belief built from the wrong subtraction. No arithmetic mistake anywhere in it. READER TWO Reads: the same 13.4 and the same 12.1. Concludes: 1.3 points is thin reward for a 1.65 per cent charge. Concludes charges swallowed everything, on the year where they did not. No arithmetic mistake there either. ONE SUBTRACTION, TWO READINGS, AND THE SAME MISSING LABEL UNDER BOTH. Each set a net figure against a costless one. Each therefore understated the selection on this one stated year, because the like-for-like row is about 2.95 points and not 1.3, which is larger than the thing they disagreed about. THE FIX: WRITE GROSS OR NET BESIDE BOTH NUMBERS BEFORE SUBTRACTING. If either label cannot be established, do not subtract. Figures invented, one stated year, one scheme.
Two readers reach opposite conclusions from one pair of figures and both are wrong for the same reason, because each set a net figure against a costless one.
What a tracking shortfall is and how it splits into a charge and a residual is covered separately. How an index is built or maintained belongs to the index provider's own published method. Rolling measurement against point-to-point measurement is covered separately, as are absolute return, what a portfolio disclosure actually shows, the cash a scheme holds and credit quality. How the expense ratio reaches the daily value is covered separately as well. Which benchmark a scheme must declare, and what it must disclose about the comparison, are SEBI's to fix and to revise and are read at sebi.gov.in, with AMFI at amfiindia.com for the industry level material and the tax authority at incometaxindia.gov.in wherever tax would enter.
Try it out

The like-for-like gap for the stated year comes out at about 2.95 points on the add-back route. Does that show the manager was skilful?

Mutual Funds Bootcamp — Fin Maverick

References

SourceDocumentWhere
Securities and Exchange Board of IndiaThe requirements governing which index a scheme declares as its benchmark, and what a scheme must disclose about its record against that benchmark and over what periods. Named here only for the existence of those requirements. No requirement, period, index, form of disclosure or effective date is reproduced or statedsebi.gov.in
Association of Mutual Funds in IndiaIndustry level material and disclosure of the kind described in this guide, published by this source rather than made by itamfiindia.com
Income Tax DepartmentThe treatment of any gain a holder realises, named here only because a gap between two returns becomes money in somebody's hands and tax then applies. No rate, classification or holding period is statedincometaxindia.gov.in

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

← PreviousNext →
Fin Maverick Micro CoursesExplore Micro Courses
Fin Maverick BootcampsExplore Bootcamps
Fin Maverick

Finance education that ends in a job, not a certificate that gathers dust. Built for young India.

LEARN
CalculatorsFrameworksComparisonsCareersShowdown
RESOURCES
All CoursesMicro CoursesBootcampsInternships
COMPANY
AboutJob openingPartnership
LEGAL
Privacy PolicyTerms & ConditionsContent LicenseReturn & Refund Policy
© 2026 FIN MAVERICK / BUILT FOR INDIA.DO FINANCE, DO NOT JUST READ ABOUT IT.