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Portfolio Management · CoreTrack
1Portfolio Construction & Investment Management
iPortfolio Management Foundations
Portfolio ManagementActive and Passive ManagementPortfolio Management ServiceA Model Portfolio Is…How Behavioural Biases Reach…
iiMandate and Investment Policy
The Investment Policy Statement…Writing an Investment Policy…How to Write a…The Investment ObjectiveWhat an Investment Mandate…Building an Investment Committee…How Legal and Regulatory…Liquidity RequirementsTax Constraints in a MandateUnique CircumstancesDiscretionary and Advisory Mandates
iiiRisk, Return and Diversification
Sharpe, Sortino, Treynor and…Portfolio Return and RiskRisk Adjusted Return RatiosCapital Market Expectations and…Risk AversionMarket Risk, Liquidity Risk…Mean-Variance Analysis and Its…The Utility FunctionThe Efficient FrontierSystematic and Unsystematic Risk,…Risk Tolerance vs Risk CapacityHow to Set a…
ivAsset Allocation and Construction
Strategic Asset AllocationEqual, Market Cap and…Asset Classes and How…Portfolio OptimisationRisk ContributionResampled EfficiencyRisk ParityAllocation DimensionsLiability-Driven InvestingTactical Asset AllocationStrategic vs Tactical Asset AllocationRebalancing vs Tactical AllocationDynamic Asset AllocationHow to Build a…
vSecurity Selection and Implementation
Security SelectionTrading CostsHedging a PortfolioThe Factor ModelFactor Investing vs Fundamental…The Currency HedgeValue, Momentum, Quality, Size…The Style BoxStyle Drift
viRisk Monitoring and Performance Evaluation
Performance AttributionStrategic, Custom and Peer BenchmarksMaximum DrawdownMaximum Drawdown CalculatorCalendar, Threshold and Cash…Compliance MonitoringPerformance AppraisalHow to Measure Portfolio…Active ShareUp Capture and Down CaptureThe CompositeAlphaJensen Alpha CalculatorPortfolio Weighted AveragesHow to Monitor Portfolio…How to Evaluate the…
viiPortfolio Vehicles and India Governance
The Model PortfolioPortfolio Risk and AttributionConcentrated vs Diversified PortfolioPortfolio Turnover vs Transaction CostHow to Select a…How to Construct a…How to Size a…How to Create a…The Separately Managed AccountThe Specialised Investment FundMutual Fund vs PMS vs AIF vs SIFHow Investment Committees Govern…ETFs in a PortfolioMutual Fund vs ETFIndex Funds in a PortfolioIndex Fund vs ETF
viiiProfessional Practice and Overlays
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Value, Momentum, Quality, Size and Low Volatility

Value, momentum, quality, size and low volatility are five sorting rules. Each ranks a stated set of holdings on a measurable characteristic rather than on a judgement about any business, and each has to name four things: the set it runs on, the measure it ranks by, how the ranking becomes weights, and how often it is redone. Leave one out and nothing can be checked.

Five words get thrown around a great deal, and most of the time they are being used as adjectives. Somebody says a portfolio is a quality portfolio the way they might say a restaurant is a good restaurant. A description cannot be argued with. Being unarguable is what makes it useless for learning. All five are rules, written down in advance, that anybody else could run on the same starting set and either reproduce or fail to reproduce.

Two things are settled elsewhere. What a loading is belongs to the factor model. The difference between a rule that defines a holding set all at once and a view that defines it one case at a time is covered separately.

Everything is worked on the Anantara Multi-Asset Portfolio, an invented discretionary mandate of Rs 500 crore run by Faiz Ahmad Ansari for an invented charitable endowment whose investment committee is chaired by Rukmini Deshpande. Its equity part is Rs 300 crore, or 60.0 per cent of the Rs 500 crore whole, and it is held across 28 names. The single holding limit written into the mandate is 5 per cent of the portfolio, or Rs 25 crore. A sort has to survive those four numbers before it becomes a set of holdings, so the four do more work than any of the five sorts.

Every sort has to land inside this shape. Both bars run the full width. The upper one is Rs 500 crore, the lower one is Rs 300 crore. THE WHOLE, Rs 500 crore EQUITY 60.0 PER CENT FIXED INCOME 30.0 CASH 10.0 the equity part, opened up below THE EQUITY SLEEVE, Rs 300 crore, across 28 names Rs 25 crore limit per name, 8.33 per cent of the sleeve Rs 10.71 crore, what one name gets if all 28 are equal The Anantara Multi-Asset Portfolio is invented and every figure here is illustrative.
The single holding limit takes up a twelfth of the equity sleeve, so any ranking rule meets that wall before it meets a market.

A rule that ranks the world and says hold the top eight cannot be run here at all: eight names at the Rs 25 crore limit come to Rs 200 crore against a Rs 300 crore sleeve. The arithmetic of the limit arrives before anybody argues about which of the five sorts is interesting.

Try it out

Somebody describes their equity holdings as having a quality tilt. Before agreeing or disagreeing, what is the first thing to ask for?

What makes a sort a factor rather than a preference?

Four things stated in advance. A style factorStyle factor and factor are used interchangeably in this setting, and both name a ranked characteristic rather than a company. names the universeThe complete set of candidates a rule is allowed to look at before it ranks anything. it runs over, the metricA single measured number, chosen so that it exists for every candidate and can be compared across them. it ranks on, how that ranking turns into weights, and the rebalancing periodThe gap between one running of a rule and the next, also quoted the other way round as a frequency. at which the whole exercise is repeated. A rule that states all four can be handed to a stranger who will produce the same list; a rule missing any one of them is a preference wearing a technical name.

A sort states four things, and a stranger can run it. Miss any one band and the same words produce a different list in different hands. 1 2 3 4 THE UNIVERSE which candidates the rule is allowed to look at before it ranks THE METRIC the one number computed for every candidate so they can be ordered RANKING INTO WEIGHTS where the cut falls and how much each survivor is given THE REBALANCING PERIOD how often the whole exercise is run again from the start
These four bands are the entire specification, and a claim that skips one cannot be handed to anybody else to run.

The everyday version is closer than it looks. A wedding caterer asks for a shortlist of vegetable suppliers. Bring me the good ones, and three people carrying it out come back with three different lists, none of them wrong. Take every supplier within twenty kilometres who delivered at least fifty times last year, rank them by the share of deliveries that arrived before nine in the morning, take the best twelve, split the order equally between them and redo it every quarter, and three people come back with the same twelve. The second instruction is a sort and the first one is a preference, and the difference is not care or expertise but whether anyone else can run it.

Hand the instruction to three people and see what comes back. The everyday version: a caterer shortlisting suppliers for a wedding order. A PREFERENCE bring me the good suppliers LIST A LIST B LIST C three lists, none of them wrong, and no way to settle a disagreement A SORT set, measure, cut, split, repeat SAME SAME SAME one list, and a disagreement now has somewhere useful to point Illustrative. The lists are drawn to show reproducibility, not any actual selection.
Reproducibility is the whole test here, and a careful instruction that three people carry out differently still fails it.

Change the universe and the identical metric returns a different list. Ranking the same measure over everything listed on an exchange, then over only the largest three hundred listings, then over only what a particular mandate permits, gives three answers from one rule. The universe is a decision taken before any measurement happens, and it is the part of a style claim that most often goes unstated because it feels like background rather than a choice.

Same measure, three sets, three answers. Each bar is the set the rule is allowed to look at. The shaded fifth is what it keeps. KEEPS THIS KEEPS THIS KEEPS everything listed only the larger listings only what one mandate permits Illustrative shapes, drawn to show that the set is chosen first. No actual holdings are represented.
Narrowing the set before ranking changes the answer, so the universe is part of the rule rather than context around it.

Turning a ranking into weights is a separate decision from making the ranking, and there are several honest ways to do it: give every survivor the same amount, give more to the ones that ranked higher, or scale each one by how far it sits from the middle of the measured distribution. All three are defensible, all three produce different portfolios from the same ranking, and a claim that stops at holding the cheap ones has not said which was used.

One ranking, three honest ways to turn it into weights. The five columns are the five survivors of the cut, best ranked on the left in every row. EQUAL SPLIT BY RANK BY DISTANCE Illustrative shapes. The heights show three weighting rules, not any measured quantity.
The same ranking produces three different portfolios depending on the weighting rule, so that rule is part of the specification.

The period, the last of the four, is what stops a sort from being a photograph. Metrics move: a holding that ranked in the cheapest tenth in January may rank in the dearest third by December, and whether the portfolio still holds it depends entirely on whether the sort is rerun monthly, quarterly or once a year. The rebalancing period is the difference between a rule and a memory of having once applied a rule, and it is the part of the specification that turns directly into trading and therefore into cost. The trading that follows is covered under trading cost.

The period decides how often the list is allowed to change. Each mark is a point at which the whole sort is run again from the beginning. RERUN FOUR TIMES IN THE PERIOD RERUN ONCE IN THE PERIOD holdings track the measure closely and the list moves more holdings drift away from the measure between the two marks Illustrative. Marks show frequency only.
Two sorts identical in every other respect will hold different names simply because one is rerun more often.
Try it out

A written rule names the universe, the metric and the rebalancing period, but says nothing about how the ranking becomes weights. Is it reproducible?

What does the value sort actually sort on?

The value sort ranks a price set against something measured in the accounts. Take a stated universe, compute for each candidate the ratio of its market price to some accounting quantity belonging to it, put the ratios in order, and hold the end where the price is low relative to that quantity. The sort itself is arithmetic that a spreadsheet performs without an opinion; every judgement in it sits in the choice of what goes on the bottom of the ratio.

Rank the set on the ratio, then cut it. Lowest ratio on the left, highest on the right. The cut is where the rule says stop. LOW PRICE RELATIVE TO THE ACCOUNTING MEASURE HIGH THE CUT held by the rule not held by the rule Illustrative shape only. No holding of the invented portfolio is represented by any mark here.
The ranking and the cut are mechanical, which is precisely why two people can check each other's work on them.

The denominator is where the argument lives. Price can be set against what a business earned, against what it holds on its balance sheet, against the cash it generated, against what it sold. Each choice produces a different ranking of the identical universe, and each is defensible on its own terms. Choosing the denominator is the only genuinely contestable step in a value sort, and a claim that names no denominator has hidden the one part anybody would want to argue about.

Change the bottom of the ratio and the kept set moves. Each row is the same eleven candidates in a fixed order. Filled marks are the ones kept. AGAINST EARNINGS AGAINST BOOK AGAINST CASH CONSTRUCTED FOR TEACHING. The kept sets are drawn to show disagreement between denominators, and no candidate here corresponds to anything held by the invented portfolio.
Three denominators keep three different subsets, which is why naming the denominator is not a technicality.

The research tradition behind the size and value sorts belongs to Eugene Fama and Kenneth French, whose 1993 work set out how a characteristic-ranked portfolio is built and studied. The construction shape they described is what carries over: a set, a measure, an order, a cut.

Deciding whether a business is cheap is a separate matter. Whether a low ratio means a bargain or a warning is a question about the business, and forming a view on a business is covered separately. A value sort ranks a ratio; it does not think about what the ratio means, and pretending otherwise is how a sorting rule quietly turns back into an opinion.

What does the momentum sort use, and over what window?

The momentum sort ranks each candidate by its own return over a stated past window and holds the stronger end, and almost every version of it leaves out the most recent stretch before today. Momentum is the one of the five that takes nothing at all from the accounts. It needs only a price series, so it can be run over a universe where accounting comparability is poor. The research work naming and testing this ranking is attributed to Narasimhan Jegadeesh and Sheridan Titman, writing in 1993.

A momentum rule names a window and a skip. Time runs left to right. Today is the mark below the bar, and the block marked HOLD is what happens next. THE MEASUREMENT WINDOW HOLD start of the window today the skip: the most recent stretch, left out of the ranking Illustrative. The window length, skip length and holding length shown are examples rather than standards.
The window and the skip both sit inside the rule, so quoting a momentum claim without them leaves it unrunnable.

Why deliberately throw away the freshest information? The construction reason is that very recent moves behave differently from the stretch before them, and a rule that wants to rank the longer stretch does not want the most recent days doing the ranking for it. Whether that reason convinces or not, the skip is written into the rule, so two sorts with the same window and different skips are two different rules.

Two windows, one universe, two answers. Ten identical candidates in a fixed order on both rows. Filled marks are what each rule keeps. A LONGER WINDOW A SHORTER WINDOW Two of the four kept names agree. The other two do not, from one identical starting set. CONSTRUCTED FOR TEACHING. The overlap is drawn to make the point, not measured from anything.
Changing only the window moved half the kept names, so the window is a definition rather than a setting.
Try it out

Two managers each run a momentum sort over the identical universe on the identical date. One measures over a longer past window than the other. Same holdings?

What is the quality sort trying to capture, and why is it the least settled?

The quality sort ranks on how a business is financed and how steadily its results behave, and it is the only one of the five where reasonable people cannot agree on the measure. Borrowing against the assets, steadiness of the year to year results and how much of the result arrives as cash are three defensible readings of the same English word.

Three groups of measure, all called quality by somebody. Every group is a reasonable reading of the word, and no rule of arbitration exists between them. HOW IT IS FINANCED how much borrowing sits against what is held HOW STEADY IT IS how much the yearly results move about HOW IT CONVERTS how much of the result arrives as actual cash NO SINGLE AGREED SET, AND NO ORIGINATOR THAT CAN BE NAMED WITH CONFIDENCE Illustrative grouping. No measure here is put forward as the correct one.
The word covers at least three different measurement ideas, which is the honest reason this sort is the least settled.

Two rules both truthfully described as quality sorts can be run over one identical universe on one identical day and hold substantially different names, and neither of them is cheating. Such a split does not happen with size, where everybody measures the same thing, and it barely happens with momentum, where the disagreement is about the window rather than about what is being measured.

Two sorts, both honestly called quality, one universe. Each block is what one rule keeps. The shaded strip is what both rules keep. SORT ONE KEEPS 20 11 of them only it keeps BOTH 9 SORT TWO KEEPS 20 11 of them only it keeps Under half of each list survives the other rule, and both descriptions are truthful. CONSTRUCTED FOR TEACHING. The counts are invented to show the shape of the disagreement.
Under half of each list survives the other rule, which is what an unsettled metric set looks like in practice.

No originator can be named for the quality sort. Value, size and momentum have work that can be pointed at and confirmed against the actual text; quality as a ranked characteristic emerged across enough separate strands that attaching one name to it would be a guess dressed as a citation. A confident wrong attribution is the kind that gets repeated, so saying that no name can be given with confidence is more useful than naming one.

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What does the size sort measure, and what does it not measure?

The size sort ranks candidates by their market valueWhat the market is currently asking for the whole of something, worked out from its price and how many units of it exist. It moves whenever the price moves. and holds the smaller end. The size sort is the simplest of the five to compute and the easiest to misread. The word size makes people think of the business rather than of the price the market is asking for it. The size sort measures a price total, not an operating scale, and those two quantities come apart exactly where the sort becomes interesting.

What it does in a year, against what it would fetch today. Two street businesses. The pale bar is yearly activity; the dark bar is the asking price for the whole thing. A BUSY FOOD STALL turns over would fetch A QUIET SHOWROOM turns over would fetch more activity smaller asking price less activity larger asking price Illustrative street example. Bar lengths are drawn to make the ordering visible and measure nothing real.
The busier business carries the smaller asking price here, so a rule ranking on asking price is not ranking on activity.

The bigger business is the stall. The stall moves more money through the till in a year. The showroom's price also carries the location, the stock and whatever anybody thinks the next few years look like, so the showroom is the one that would cost more to buy outright today. A size sort ranks on the second question and stays silent on the first, and every misreading of the sort comes from answering the first question and treating the second as answered.

The size sort orders on asking price and cuts. Bar heights are market value, smallest on the left. Shaded bars are the ones the rule keeps. THE CUT Nothing in this ordering says anything about how much any of them sells or employs. Illustrative heights only. No candidate here corresponds to a holding of the invented portfolio.
Ordering on market value says nothing about operating scale, and the rule never claimed it would.
Try it out

A candidate sits near the bottom of a size ranking. What has that established about the underlying business?

Try it out

Low volatility ranks candidates on how much their past returns moved about. What is uncomfortable about saying such a rule earns something extra?

What does the low volatility sort do, and what is odd about it?

The low volatility sort ranks candidates by how much their own past returns moved about and holds the steadier end. Computing that ranking is the least controversial step of the five. Measuring dispersionHow widely a series of numbers spreads out around its own average. A steadier series has low dispersion and a jumpier one has high dispersion. in a return series is a settled exercise, taken as already familiar. The oddity is not the arithmetic but where the low volatility sort sits beside the other four.

Rank on how much the line moves about, then keep the calm end. Four past return paths, steadiest on the left. Nothing about any underlying business appears here. KEPT KEPT NOT KEPT NOT KEPT The rule reads only the shape of the past return line, and nothing else about the candidate. Illustrative paths, drawn to show relative steadiness. They are not any real or invented return series.
The rule reads only the shape of the past return line and nothing about the candidate underneath it.

Line the five up and the asymmetry appears. Value, momentum, quality and size each read a fact about the candidate or about what the market asks for it. Low volatility reads a property of the return series itself. Dispersion in that series is the quantity the rest of this subject area treats as risk. So a claim that ranking on low dispersion earns something extra sits directly against the usual account, in which dispersion is what a holder is being compensated for carrying rather than something to be avoided for gain.

What each of the five actually reads. Four read the candidate or its price. The fifth reads the return series itself. VALUE MOMENTUM QUALITY SIZE LOW VOLATILITY a price set against a quantity taken from the accounts a past return over a stated window, with a stated skip how it is financed and how steadily it earns the total the market is asking for the whole of it how much the return series itself moved about Illustrative summary of construction, not of any result.
Four of the five read something about the candidate; the fifth reads the dispersion of its returns, which is the odd one.

The question stays open. The discomfort does not prove the sort is empty, and the sort does not resolve the discomfort. No evidence settles it either way, so the honest position is to state the tension exactly and stop. Stopping there is a different thing from hedging. A hedge would be to say results vary; naming the structural reason the claim is awkward is a finding that can be carried into somebody else's argument.

What must a factor claim state before anybody can reproduce it?

Five items, gathered here in one place. The four from the specification, plus the window over which somebody measured whatever is being claimed about the sort. The fifth matters because a claim about how a sort behaved is a claim about a period, and a period that is not stated cannot be checked, compared or argued with.

Five lines, and a stranger can run the same rule tomorrow. The first four define the rule. The fifth defines what any statement about it refers to. THE FACTOR CLAIM, WRITTEN OUT IN FULL 1. The universe: which candidates were eligible before ranking began 2. The metric: the one number computed for every eligible candidate 3. The ranking into weights: where the cut fell and how much each survivor got 4. The rebalancing period: how often the whole exercise was run again 5. The measurement window: the stretch of time any statement about it covers A specification form, not a recommendation.
These five lines are the entire condition for reproducibility, and any one of them missing ends the conversation.

Reproducibility is the only mechanism by which a claim of this kind can ever be checked. There is no laboratory and no referee. If a stranger can run the rule and arrive at the same list, then a disagreement about what it means is an argument that can go somewhere; if the rule cannot be run at all, the two sides are describing their tastes at each other.

How a claim of this kind actually gets checked. There is no referee. The only test is whether somebody else can run the rule and compare. STATE ALL FIVE in writing, in advance SOMEBODY RUNS IT on the same starting set COMPARE THE LISTS line against line NOW A DISAGREEMENT HAS AN ADDRESS it is about the metric, or the cut, or the window Illustrative process only.
Once both lists exist a disagreement can be located in the metric, the cut or the window rather than in taste.

What does the mandate do to a sort before it reaches the market?

The mandate cuts it, and the arithmetic is the same whichever of the five is being run. The mandateThe written instruction a holder gives a manager, setting out what may be held, in what proportions and inside what limits, before any decision is taken. here permits no single holding above 5 per cent of the Rs 500 crore portfolio, or Rs 25 crore. The equity sleeveThe part of the portfolio set aside for equity holdings, measured against the portfolio it sits inside. is Rs 300 crore. Rs 25 crore out of Rs 300 crore is 8.33 per cent, so no ranking rule, however strongly it prefers one name, can put more than 8.33 per cent of the sleeve into that name.

One limit of Rs 25 crore, two different percentages. Both bars are full width. The shaded block is the same Rs 25 crore in each, against a different base. BASE: THE PORTFOLIO, Rs 500 crore BASE: THE EQUITY SLEEVE, Rs 300 crore 5.00 per cent of the portfolio 8.33 per cent of the equity sleeve Both figures are correct. They answer different questions, so the base is named every time.
The same Rs 25 crore reads as 5.00 per cent against the portfolio and 8.33 per cent against the equity sleeve.

Rs 300 crore divided by Rs 25 crore is 12. A sort that returns fewer than twelve names cannot fill this equity sleeve without pushing at least one name past the Rs 25 crore limit, so twelve is a floor on the sort itself, imposed by the mandate long before anybody looked at a ranking. The floor of twelve is invisible to anybody who thinks about factors only as research.

Split Rs 300 crore equally and see where the limit bites. Bar length is the equal amount one name would receive. The vertical rule is the Rs 25 crore limit. 6 NAMES 8 NAMES 10 NAMES 12 NAMES 15 NAMES 20 NAMES 28 NAMES 40 NAMES Rs 50.00 crore Rs 37.50 crore Rs 30.00 crore Rs 25.00 crore Rs 20.00 crore Rs 15.00 crore Rs 10.71 crore Rs 7.50 crore THE Rs 25 CRORE LIMIT PER NAME Computed from Rs 300 crore divided by the name count. The invented mandate is illustrative.
Twelve is where the equal split lands exactly on the limit, so any shorter list breaches it before trading begins.
If the sort returnsEqual amount per nameShare of the Rs 300 crore sleeveInside the Rs 25 crore limit
8 namesRs 37,50,00,000/-12.50 per centNo
10 namesRs 30,00,00,000/-10.00 per centNo
12 namesRs 25,00,00,000/-8.33 per centExactly at it
20 namesRs 15,00,00,000/-5.00 per centYes
28 names, the sleeve as heldRs 10,71,42,857/-3.57 per centYes

The bottom row is the sleeve as the record carries it: Rs 300 crore across 28 names, or Rs 10,71,42,857/- each at an equal split. The record does not hold it equally. Its largest holding is Rs 23 crore, or 4.6 per cent of the Rs 500 crore portfolio and 7.67 per cent of the Rs 300 crore sleeve. Both percentages are correct and they answer different questions, and the 5 per cent limit is written against the portfolio, so the holding sits inside it.

Eight names, each at the limit, against a Rs 300 crore sleeve. The bar is the whole equity sleeve. Each shaded block is one name filled to Rs 25 crore. EIGHT BLOCKS OF Rs 25 CRORE COME TO Rs 200 CRORE Rs 100 crore with no name to go to The sort cannot be implemented here as written, and no amount of conviction about the ranking changes that. Computed from the invented mandate. Illustrative.
Eight names at the limit reach only Rs 200 crore, leaving a third of the sleeve with nowhere permitted to sit.

The equity sleeve is Rs 300 crore of a Rs 500 crore portfolio, so anything a sort achieves inside the sleeve reaches the whole at 0.60 of its size. A style decision that moves the equity sleeve by one point moves the Rs 500 crore portfolio by six tenths of a point, and quoting the sleeve figure as though it were the portfolio figure overstates the effect by two thirds.

Whatever happens in the sleeve arrives shrunk. The bar is the Rs 500 crore whole; the shaded part is the equity sleeve. EQUITY SLEEVE, Rs 300 crore 60.0 per cent of the whole the rest, Rs 200 crore the boundary of the sleeve One point of effect inside the sleeve becomes 0.60 of a point on the Rs 500 crore whole. Two points inside the sleeve become 1.20 points on the whole, and so on. Computed from the invented policy weights. Illustrative and not a statement about any real portfolio.
Scaling by 0.60 is the honest translation from a sleeve statement to a portfolio statement here.
Try it out

A sort returns eight names for the Rs 300 crore equity sleeve, and the mandate limits any one name to Rs 25 crore. Can the sleeve be filled as the sort specifies?

Play with it

Move the name count and watch the limit bite

None of the five sorts moves on this control. No measurement of the 28 holdings on any of the five characteristics exists in the record. The arithmetic that any sort has to survive is what moves: the equity sleeve stays at Rs 300 crore, the limit stays at Rs 25 crore per name, and the only thing that changes is how many names the ranking returned. The control starts at 28, the sleeve as the record carries it.

6 NAMES28 NAMES40 NAMES
Equal split of Rs 300 crore, against the Rs 25 crore limit. The dashed rule is the limit. The bar passes it whenever the ranking returns fewer than twelve names. THE Rs 25 CRORE LIMIT PER NAME Rs 10.71 crore Rs 0 Rs 50 crore One dot for each name the ranking returned. The Anantara mandate is invented. Nothing here measures or ranks anything.
Names returned
28
Equal amount per name
Rs 10,71,42,857/-
Of the Rs 300 crore sleeve
3.57%
Of the Rs 500 crore whole
2.14%

At 28 names the equal split gives each one Rs 10,71,42,857/-, which is 3.57 per cent of the Rs 300 crore equity sleeve and 2.14 per cent of the Rs 500 crore portfolio, comfortably inside the Rs 25 crore limit per name.

Educational illustration. Move the control and watch where the limit bites. The equity sleeve of Rs 300 crore and the Rs 25 crore limit per name belong to one invented mandate, and the equal split is arithmetic rather than a description of how the sleeve is actually held.
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What does the Anantara record show about these five?

One thing, and it is negative. For the one stated twelve month period the record carries, the Anantara portfolio's volatility was 11.8 per cent against the composite benchmark's 10.4 per cent, a ratio of 1.135. Its betaHow much a portfolio tends to move for each unit the benchmark moves. Above one it moves more than the benchmark, below one it moves less. against that same benchmark was 1.08. Both figures point the same way.

Dispersion over the one stated twelve month period. Both bars are drawn on one scale running from zero to 14 per cent. 11.8% 10.4% THE PORTFOLIO THE BENCHMARK 11.8 divided by 10.4 is 1.135, so the portfolio was more dispersed, not less. Invented record. The benchmark is an unnamed composite and both figures belong to one stated year.
The portfolio moved about more than its benchmark did, by a ratio of 1.135 over the one stated year.
Beta against the same unnamed composite benchmark. The scale runs from 0.80 on the left to 1.30 on the right, for the one stated twelve month period. 0.80 1.30 1.00, the benchmark 1.08, the portfolio Above 1.00 the portfolio moved more than one for one with what it is measured against.
A beta above one for the stated year says the portfolio moved more than the benchmark rather than less.

So whatever the Anantara equity sleeve was doing over that year, a tilt towards steadier holdings does not appear in the only dispersion figures the record holds, and that is a finding rather than a hedge. Precision matters about what has and has not been shown. The record does not say the sleeve avoided a low volatility ranking; it says that if such a tilt were present and strong, the portfolio would be expected to move about less than its benchmark, and it moved about more.

The record carries no price relative to any accounting measure, no past return window, no financing or stability measure and no market value for any of the 28 holdings, so value, momentum, quality and size cannot be measured from it at all. Not weakly. Not approximately. The inputs are absent.

What this record would need, and what it holds. The left column is the input each sort requires for the 28 holdings. The right column is what exists. VALUE NEEDS A RATIO MOMENTUM NEEDS A WINDOW QUALITY NEEDS ACCOUNTS SIZE NEEDS MARKET VALUE LOW VOLATILITY NEEDS DISPERSION NOT SUPPLIED for any of the 28 holdings NOT SUPPLIED for any of the 28 holdings NOT SUPPLIED for any of the 28 holdings NOT SUPPLIED for any of the 28 holdings SUPPLIED, but only for the whole portfolio: 11.8 per cent against 10.4, and a beta of 1.08 Invented record, one stated twelve month period. The four refusals are the finding, not a gap to be filled.
Four of the five inputs are absent for every holding, and the fifth exists only at the level of the whole portfolio.

One limitation attaches even to the figure that does exist. The 11.8 per cent and the beta of 1.08 belong to the whole Rs 500 crore portfolio, not to the Rs 300 crore equity sleeve where a style ranking would actually operate. Reading a portfolio level dispersion figure as though it described the equity sleeve is the same base error this subject area exists to teach, so the negative finding is stated about the portfolio and left there.

One shortcut is easy to take without noticing, so it is worth naming. Somebody looks at a return figure for the year, decides it looks like the sort of year a particular style has, and reports a tilt. Reporting a tilt that way runs the argument backwards: the tilt was supposed to be what explained the return, and using the return to infer the tilt makes the explanation unable to be wrong in one move.

Try it out

Portfolio volatility 11.8 per cent, benchmark 10.4 per cent, beta 1.08, all for the one stated twelve month period. Is there a low volatility tilt visible?

Try it out

Can this record be used to measure whether the equity sleeve carried a value tilt over the stated year?

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How does anybody use this in a room, on a Tuesday?

An investment committee like Rukmini Deshpande's does not use these five words to decide anything. The committee uses them to convert a description into something that can be checked at the next meeting. When a paper says the sleeve is quality focused, the useful response is not agreement or disagreement but five short questions, asked in order, that change what the paper has to say next time.

Five questions, about a minute, asked of any style claim. None of them asks whether the claim is right. All of them ask whether it can be checked. THE COMMITTEE SHEET Which candidates were eligible before anything was ranked? What single number was computed for each of them? Where did the cut fall, and how much did each survivor receive? How often is the whole exercise run again? Over what stretch of time is the statement being made? If four or five answers arrive, the claim can be checked next quarter against the same rule. If one or two arrive, what is on the table is a description, and the paper should say so.
None of the five questions asks whether a claim is right, only whether anybody could ever check it.

A lender does a version of this without using any of the vocabulary. Asked to accept a portfolio as security, a lender wants the rule that produced it rather than the view behind it. A rule can be reapplied next quarter and a view cannot. An analyst reading somebody else's holdings does the same in reverse: if the stated rule and the actual list disagree, that gap is the finding, and where a portfolio has stopped being what it claimed is covered separately under style drift.

A household version exists too. Somebody says they save carefully. Asking what carefully means might produce anything. Asking instead which accounts were considered, what number was compared across them, how much went into each and how often the exercise is repeated either produces a rule or makes clear that a habit has been described as a policy. The five questions are not finance machinery; they are what turns any repeated choice into something the person making it can learn from.

The error that gets made, and what it costs

A committee paper describes the Anantara equity sleeve as quality focused. Nobody is lying. The people who chose the holdings did prefer businesses that looked solidly financed and steady, and a reader of the list would probably agree that is what it looks like. But no universe was stated, no metric was computed, no ranking was ever run and no rebalancing period was written down. The description is honest and it is not a sort.

Two costs follow and they compound. The first is that the description becomes the explanation for every outcome. A good year confirms the quality tilt. A poor year is explained by quality being out of favour. A claim that explains both outcomes equally well has been made unable to be wrong, and a claim that cannot be wrong cannot teach anybody anything at the next meeting or the one after.

The second is slower and worse. Because no rule was ever specified, there is nothing for the actual holdings to drift away from. The sleeve can move a long way from whatever quality was supposed to mean over several years and no measurement registers the move. No measurement exists. The cost is the ability to learn from the record at all. The fix is one sentence: state the universe, the metric, the ranking into weights, the rebalancing period and the measurement window, or describe the holdings as a preference and not as a factor.

Both roads lead back to the same unchanged sentence. An unstated claim survives every outcome, which is what makes it useless rather than what makes it false. THE SLEEVE IS QUALITY FOCUSED no universe, no metric, no ranking, no period A GOOD YEAR the tilt is working A POOR YEAR the tilt is out of favour Nothing that could happen next year would change the sentence in the middle, which is the whole problem.
Nothing that could happen next year would change the sentence at the centre, which is exactly the defect.
India

Where any obligation attaching to this sits

In India, obligations attaching to how a portfolio is run for somebody else, and to what must be told to the holder, sit with the Securities and Exchange Board of India at sebi.gov.in, and with the Pension Fund Regulatory and Development Authority at pfrda.org.in where a retirement mandate is the setting. Rules for how a published index is constructed belong to whoever publishes it, and where exchange rules are the relevant text they are published at nseindia.com and bseindia.com. Each of those bodies publishes its own current wording, and the published text governs rather than any summary of it.

A description becomes checkable only under five questions. See what the style factor names.

What is a style factor not?

A style factor is not a judgement about a business. A sort is a rule applied to a measurable characteristic, and forming a view on whether a business is well run, well positioned or fairly priced is a different exercise, covered separately. The two can reach the same holding and they are not the same activity, and describing a preference in the vocabulary of the first is how the difference gets lost.

A style factor is also not a claim about what any of these five will do next. None of the five sorts states a return, a premium or a spread between ranked groups; a sort produces a list and stops. A sort is not an argument that any of the five is worth carrying either. Whether a holder should want a tilt at all is a separate question.

The result is small and durable. Five words that get used as adjectives are actually five ranking rules. A rule states four things or it is not a rule. A claim about a rule states a fifth, the window. And when somebody offers a style description, the useful move is neither belief nor scepticism but a question about the metric. Asking about the metric is the cheapest diagnostic in this entire subject area.

Try it out

Last one. Is a style factor a judgement about a business?

How a business is researched, valued or judged is covered separately. A factor model, a loading and an explained share belong to the factor model. The factor model names William Sharpe for the single factor split and Eugene Fama with Kenneth French for the three factor model. The comparison between a rule based approach and a case by case one is covered separately. Where a portfolio sits on a style map, and what happens when it stops being what it claimed, are covered under the style box and style drift. The cost of putting a trade on belongs to trading cost. Active share belongs to K. J. Martijn Cremers and Antti Petajisto, and the alpha measure named for Michael C. Jensen belongs to him; both are carried in the risk monitoring and performance evaluation sequence.

References

SourceDocumentWhere
Eugene Fama and Kenneth FrenchThe 1993 work setting out how portfolios ranked on size and on a price to accounting measure are constructed and studied.ideas.repec.org
Narasimhan Jegadeesh and Sheridan TitmanThe 1993 work setting out the ranking of candidates by past return over a stated window.ideas.repec.org
Quality and low volatilityNo originator can be named with confidence for either sort.not applicable
Securities and Exchange Board of IndiaObligations attaching to running a portfolio for somebody elsesebi.gov.in
Pension Fund Regulatory and Development AuthorityThe authority where a retirement mandate is the settingpfrda.org.in
The exchangesWhere trading, settlement and index construction rules are publishednseindia.com and bseindia.com

The Anantara Multi-Asset Portfolio, the charitable endowment that holds it, its investment committee, Rukmini Deshpande and Faiz Ahmad Ansari are invented.
Educational material. Not advice on any investment, tax, budget or market position.

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