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Private Wealth Management · CoreTrack
1Portfolio Construction & Investment Management
iMandate 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
iiRisk, 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…
iiiAsset 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…
ivRisk Monitoring and Performance Evaluation
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vPortfolio Vehicles and India Governance
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Maximum Drawdown: Depth, Duration and Recovery Time

Maximum drawdown is the largest fall from a peak to a later trough inside a stated window. Duration is how long the fall took and recovery time is how long the climb back took. The Anantara Multi-Asset Portfolio fell 9.7 per cent at worst in the stated year against the composite benchmark's 8.1 per cent, and regaining 9.7 per cent needs a rise of 10.74 per cent.

Ask a holder what the year was like and the answer is rarely the annual return. The answer is the worst part of it. Naming the worst part is not a failure of memory, it is a sensible answer to a different question, and maximum drawdown is the measure that answers it.

The running example throughout is 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. The mandate is measured against a composite benchmark, described and never named, of a broad equity index and a broad bond index. In one stated twelve month period the Anantara Multi-Asset Portfolio fell 9.7 per cent from its highest point to its lowest before recovering, and the composite benchmark fell 8.1 per cent over the same window. A depth belongs to the one twelve month period it was measured inside, and one twelve month period is not evidence about what any approach achieves.

Volatility, beta and simple ratios are set out separately. Underneath all three sits the quantity that gets quoted worst: a single number, produced by one realised path, that most reports print without the two facts that would make it usable.

One year. Two numbers. Two different questions. Both drawn as magnitudes. The first is a rise across the year, the second a fall inside it. RETURN OVER THE WHOLE YEAR, GROSS OF THE DELIVERY COSTS RECORDED ELSEWHERE 14.20 PER CENT WORST FALL ALONG THE WAY, PEAK TO TROUGH, MONTH END VALUES 9.70 PER CENT 0 4 8 12 16 per cent Invented figures, one stated twelve month period. Neither number can be read off the other.
The same twelve months returned 14.2 per cent end to end and fell 9.70 per cent along the way.

What exactly is a maximum drawdown, and how many numbers is it?

Start with the shape rather than the definition. A value series rises for a while, turns, falls, bottoms out, and climbs back. Maximum drawdownThe largest fall from a high point to a later low point in a value series, measured as a percentage of that high point, inside a window that must be stated. is the deepest of those falls inside a stated window, measured from the high point down to the low point that follows it.

Here is the part that gets lost. A fall is not one number, it is three. The depth is how far the value dropped below the peakThe highest value the series had reached at that moment. Every drawdown is measured downwards from a peak, so the peak is what fixes the base., expressed as a percentage of that peak. The duration is how long it took to get from the peak down to the troughThe lowest value the series reached before it started climbing again. The distance from the peak down to the trough is the depth.. The recovery time is the further stretch from the trough back up to the level of the old peak. Depth, duration and recovery time are three quantities with three different units. Almost every report quotes the depth alone, and the depth describes about a third of what happened.

Think of a shop that loses trade when the road outside is dug up. The owner can say how bad it got, how many weeks it took to get that bad, and how many months it took before takings were back where they had been. Three answers. The second and third are the ones that decide whether the shop survives, and it is the first one that ends up in the conversation.

One fall, three separate measurements. An illustrative month end path. The three quantities do not share a unit. OLD PEAK LEVEL DEPTH 9.70 PER CENT PEAK 100.00 TROUGH 90.30 RECOVERED DURATION RECOVERY TIME Depth is a percentage. Duration and recovery time are lengths of time. The Anantara Multi-Asset Portfolio is invented and this path is an illustration.
Depth, duration and recovery time are three different distances on one path, and only the first of the three is a percentage.

The picture forces one thing into the open. The depth is a vertical distance and the other two are horizontal distances, so no single number can carry all three. A report that says the worst fall was 9.7 per cent has answered the vertical question and left both horizontal ones open, and the horizontal ones are usually the ones a holder was asking about.

A depth is charged against the peak and against nothing else. Three levels from the illustrative month end path used throughout this guide. THE PEAK, 100.00 WHERE THE WINDOW OPENED, 96.40 THE TROUGH, 90.30 9.70 points 6.10 points 9.70 points on the peak of 100.00 is 9.70 per cent, and that is the drawdown. 6.10 points on the opening value of 96.40 is 6.33 per cent, and that is not. The gap between the two readings is 3.37 points, produced entirely by choosing the wrong base.
Charging the same fall against the window's opening value instead of the peak understates it by 3.37 points.

Volatility vs Drawdown: which of the two says what the year felt like?

Both get called risk measures and they are not measuring the same object. Volatility is a dispersion of period returns around their mean. Squaring the deviations gives a gain and a loss of the same size identical weight, so volatility is symmetric by construction.

Squaring cannot tell a rise from a fall of the same size. Illustrative deviations, in points, from the mean of a set of period returns. DEVIATIONS FROM THE MEAN, IN POINTS The mean of the period returns PLUS 2.00 MINUS 2.00 PLUS 3.50 MINUS 3.50 SQUARED, WHICH IS WHAT A VOLATILITY ADDS UP 4.00 4.00 12.25 12.25 A gain and a loss of the same size land on the same square. A drawdown counts only the falls, so the two measures cannot agree about what a year was like.
Squaring gives a rise and an equal fall the same weight, which is why volatility cannot tell them apart.

A drawdown is a different kind of object entirely. A drawdown is a single distance along one realised path. The measure uses only the falls and ignores every gain except in so far as gains set the peak the fall runs from. A drawdown also depends completely on the order the returns arrived in, and volatility has no such dependence. The dependence on order has a name: path dependenceA quantity is path dependent when reshuffling the same set of period returns into a different order changes its value. The end value and the volatility do not change; the worst fall does..

The cleanest demonstration available takes one shuffle. Take twelve monthly returns and compute their standard deviation. Now put the same twelve returns in a different order and compute it again. The standard deviation has not moved. A standard deviation does not know which month came first. The ending value has not moved either, and the same twelve multiplications simply happen in a different sequence. But the worst fall has moved a long way. Two portfolios with identical monthly returns in a different order have identical volatility, identical ending value and different maximum drawdowns. No cleaner proof exists that the two measure different things.

The same twelve monthly returns, reshuffled. Illustrative returns. Same twelve numbers in both, in a different order. ORDER A, the falls arriving together ORDER B, the falls spread out WORST FALL 8.45 PER CENT WORST FALL 3.60 PER CENT Standard deviation of the twelve monthly returns: 2.29 per cent in both. Ending value after twelve months: 102.74 in both, from a start of 100.00. Illustrative paths, built to make the point. Not a record of anything.
Reshuffling identical returns leaves volatility and the ending value untouched while more than doubling the worst fall.

So the two answer different questions. Volatility answers how spread out the period returns were. A drawdown answers how bad it got along the way that actually happened. A holder who never sells feels the first one. A holder who might have to sell feels the second, and that difference is what decides things.

Three returns, three orders, one ending value. Illustrative monthly returns of minus 5, minus 6 and plus 12 per cent, from a start of 100.00. MINUS 5, MINUS 6, PLUS 12 MINUS 5, PLUS 12, MINUS 6 PLUS 12, MINUS 5, MINUS 6 WORST FALL WORST FALL WORST FALL 10.70 PER CENT 6.00 PER CENT 10.70 PER CENT All three end at 100.02, because the same three multiplications happen in a different sequence. Illustrative. The dark dot is the peak the fall is charged against, the red dot the trough that follows it.
Three orders of one set of returns end at the same value and report worst falls of 10.70, 6.00 and 10.70.
Try it out

Two portfolios had exactly the same twelve monthly returns in the stated year, in a different order. Compare their volatility and their worst fall.

Try it out

A portfolio's worst fall for one stated twelve month period is 9.7 per cent. What would the figure be if the twelve months were measured starting three months earlier instead?

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Why does the same portfolio show a different worst fall in a different window?

Because a drawdown is defined peak to trough inside a stated window, and moving the window moves both ends of that definition. A measurement windowThe stretch of time a figure is computed over, with a stated start and a stated end. Two windows over the same path are two different measurements. is part of the figure in the way that a unit is part of a length.

Two consequences follow directly, and both are one line of reasoning each. Lengthen a window and the answer can only stay the same or get deeper. Every fall the shorter window contained is still inside the longer one, and the longer one may contain worse. Shorten a window and it may cut the peak off one end, or the trough off the other, or both, and report a fall that never bothered anyone. A window sitting entirely inside a recovery reports no drawdown at all on a path that had one.

Nest one window inside another and the answer can only deepen. The same illustrative path used throughout. Its peak is at month 3 and its trough at month 7. PEAK, MONTH 3 2 MTHS 4.04 per cent 4 MTHS 7.10 per cent 6 MTHS 9.70 per cent 8 MTHS 9.70 per cent 12 MTHS 9.70 per cent Once a window holds both the peak and the trough, widening it further adds nothing here.
Widening a window can only hold the reported fall or deepen it, and here it settles at 9.70 per cent.

A drawdown quoted with no window attached is not merely thin, it cannot be used for anything, and presenting one that way is the ordinary practice rather than a rare lapse. The practice appears in almost any monitoring pack: a worst fall in a summary row with no start date, no end date, and a reader left to assume the row means the same thing as the row above it.

One path. Four windows. Four answers. The path never changes. Only the stretch being measured changes. Whole twelve months 9.70 per cent First five months 5.90 per cent Last eight months 7.10 per cent Last four months 0.00 per cent Illustrative path. The last window never falls below its own starting peak.
Four windows over one unchanged path report four different worst falls, and the shortest one reports none at all.

The control below can display twenty two different windows over that one path, and the twenty two answers are worth seeing laid out together.

Every window the control below can show, and what each one reports. One unchanged illustrative path. Depths in per cent, measured on month end values. THE WINDOW STARTS AT THIS MONTH END 0 1 2 3 4 5 6 7 8 9 3 MONTHS 0.00 2.80 5.90 8.20 7.10 4.04 1.63 0.00 0.00 0.00 6 MONTHS 8.20 9.70 9.70 9.70 7.10 4.04 1.63 9 MONTHS 9.70 9.70 9.70 9.70 12 MONTHS 9.70 Eight of the twenty two windows find the 9.70. Nine report under 5.00 per cent. Four of those nine, shown in green, report no fall at all on a path that plainly had one. No window here is more correct than any other. Each is a different measurement of one path.
Twenty two windows over one unchanged path report depths from nothing at all up to 9.70 per cent.

Does it matter whether the values are daily or month end?

Frequency matters more than most readers expect, and most reports leave it out. A drawdown is computed from a series of observations, so it can only ever find a trough that one of those observations landed on. The measurement frequencyHow often the value series was observed: daily, weekly, month end. A drawdown can only find a low point that one of the observations actually recorded. therefore sets the resolution of the answer.

Picture a fall that opened after the tenth of a month, reached its worst point on the twentieth, and had largely reversed by the last working day. A month end series records the value on the last working day. A month end series never sees the twentieth. A daily series over exactly the same path sees all of it. A daily series on an identical path reports a fall at least as deep as a monthly one and usually deeper, so laying a daily figure beside a monthly figure is not a comparison at all. The Anantara depth of 9.7 per cent for the stated year is computed on month end values, and that fact travels with the figure exactly as the window does.

The same fall, seen at two resolutions. Illustrative. The red excursion opened and closed inside one month. PEAK 100.00 Daily series: worst point 89.60, a fall of 10.40 per cent from the peak. Month end series: worst point 90.30, a fall of 9.70 per cent from the same peak. MAGNIFIED: the two low points, with the vertical scale exaggerated. 90.30, month end low 89.60, daily low 0.70 index points Two figures, one path. Neither is wrong and they are not comparable.
Month end observation misses a trough that opened and closed inside a month, so the reported depth depends on the frequency.

A table invites a reader to subtract one row from another, so the practical damage shows up the moment two frequencies land in the same table.

The same portfolio, entered twice, reading as two. An invented monitoring extract. Same portfolio, same window, two observation frequencies. WHAT IS BEING MEASURED FREQUENCY WORST FALL The Anantara portfolio, stated year month end 9.70 per cent The Anantara portfolio, stated year daily 10.40 per cent Difference read straight off the two rows NOT A COMPARISON 0.70 points The first two rows are one portfolio observed at two resolutions, so the third row measures how often somebody looked, and not how the portfolio behaved. Invented extract. A daily figure and a month end figure are two measurements, never two results.
One portfolio entered twice at two frequencies reads as two portfolios, and the difference row measures the calendar.
Try it out

One report uses daily values and another uses month end values, on the same portfolio over the same twelve months. Which one reports the deeper worst fall?

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Why does climbing out always take more than the fall took?

The climb back is arithmetic, and the arithmetic is worth doing slowly. Here is where a depth figure stops being linear in how much it hurts. Suppose a value falls by d, expressed as a fraction. The remainder is one less d. The rise is measured on the smaller base the fall left behind, so getting back to the old level needs that remainder to rise by d divided by one less d.

The two numbers this guide carries run as follows. A fall of 9.7 per cent leaves 90.3 per cent standing, and 0.097 divided by 0.903 is 0.10742, so the climb back is 10.74 per cent. A fall of 8.1 per cent leaves 91.9 per cent standing, and 0.081 divided by 0.919 is 0.08814, so the climb back is 8.81 per cent. The widening is arithmetic rather than market behaviour. A gap of 1.6 points in depth therefore opens into a gap of 1.93 points in the climb out.

In rupees it is easier to feel. Take an illustrative peak at the mandate's stated size of Rs 500 crore. A fall of 9.7 per cent is Rs 48,50,00,000/-, leaving Rs 4,51,50,00,000/-. Earning that Rs 48,50,00,000/- back is now a gain of 10.74 per cent on the smaller amount, not 9.7 per cent, and the deeper the hole the wider that wedge gets. At a fall of 30 per cent the climb back is 42.86 per cent, and at 50 per cent it is 100 per cent.

The amount did not change. The base underneath it did. An illustrative peak at the mandate's stated size. One unit of width is Rs 1 crore. THE PEAK VALUE, WHICH IS WHAT THE FALL IS CHARGED AGAINST Rs 5,00,00,00,000/- WHAT THE 9.70 PER CENT FALL LEFT STANDING Rs 4,51,50,00,000/- THE AMOUNT THAT HAS TO COME BACK Rs 48,50,00,000/- Rs 48,50,00,000/- against the peak of Rs 5,00,00,00,000/- is 9.70 per cent. The same Rs 48,50,00,000/- against the Rs 4,51,50,00,000/- left standing is 10.74 per cent. Illustrative rupee amounts on one stated twelve month period. Arithmetic, not a claim about markets.
The same Rs 48,50,00,000/- is 9.70 per cent going down and 10.74 per cent coming back up.
The climb is measured on the smaller base. 100.00 90.30 Fell 9.70 points of index from a base of 100.00 Climbs back on 90.30 THE FALL THE CLIMB BACK THE WEDGE 8.10 8.81 0.71 9.70 10.74 1.04 20.00 25.00 5.00 30.00 42.86 12.86 50.00 100.00 50.00 Every row is the fall divided by what the fall left standing. All per cent. Arithmetic, not a claim about markets.
The rise needed to recover grows faster than the fall itself, because it is charged against the smaller base left behind.
The climb back leaves the equal line slowly, then sharply. Every point is the fall divided by what the fall left standing. Arithmetic, not a market claim. 0 10 20 30 40 50 60 0 50 100 150 The climb back needed, per cent If the climb back equalled the fall The wedge the smaller base costs 26.67 50.00 THE FALL, IN PER CENT At a fall of 30.00 the climb back is 42.86 per cent. The two falls in this guide sit in the flat opening stretch.
The climb back leaves the equal line slowly and bends away sharply once the fall passes about 30 per cent.
Try it out

The portfolio fell 9.7 per cent and the benchmark fell 8.1 per cent in the stated year, so the depths differ by 1.6 points. By how much do the climbs back differ?

Comparing Funds Without Being Fooled teaches you to compare on the right basis and to know what a returns table hides.

How to Review a Portfolio Drawdown: what order do the seven steps go in?

Reviewing a fall properly is a fixed order of operations, and the order matters because each step supplies what the next one needs. Skip the first and every later number is unanchored. Skip the last and the review reads as though nothing were missing.

The seventh step, writing down what the data cannot show, is a step of the review and not an apology at the end of it. A review that ends with three absences named is more usable than one that ends with three estimates nobody can check, and it is the step most likely to be dropped because it looks like weakness rather than method.

Seven steps, in this order. 1 Fix the window and the frequency, and write both of them down. 2 Locate the peak date and the trough date on that same series. 3 Compute the depth as the fall measured on the peak value. 4 Compute duration and recovery time in the same units of time. 5 Compare with the benchmark over the identical window. 6 Set the fall against what the exposure alone would have produced. 7 Write down what the series cannot show. This is a step. Each step supplies what the next one needs, which is why the order is fixed.
Reviewing a fall is a fixed order of seven steps that ends by recording what the series cannot answer.

Step six is the one most often missing. Before anyone calls a fall excessive, it should be set against what the exposure the mandate already carries would have produced on its own. The Anantara mandate carries a beta of 1.08 against its composite benchmark for the stated year, so a fall in the benchmark is expected to arrive amplified. Calling the amplified part excessive is charging a manager for a shape the holder chose.

The amplification is not special to a fall of 8.1 per cent either. The amplification is the same eighth on any fall the benchmark takes. A property of the mandate, then, rather than news about the year.

A beta of 1.08 enlarges every fall by the same eighth. Arithmetic on the mandate's own stated beta for the stated year. Not a forecast of any fall. THE BENCHMARK FALL AFTER A BETA OF 1.08 6.00 6.48 8.10 8.75 10.00 10.80 12.00 12.96 The middle row is the one the record actually holds: a benchmark fall of 8.10 per cent. The portfolio fell 9.70 per cent, which is 0.95 points beyond the 8.75 that exposure accounts for.
A beta of 1.08 enlarges every benchmark fall by the same eighth, so depth alone is not news.
Try it out

Which question cannot be answered given the depth of a fall and nothing else?

How Drawdowns Affect Portfolio Decisions: what changes when money must go out?

Everything, and this is why the measure exists rather than being a curiosity beside volatility. A drawdown is what a holder actually experiences and it is what an obligation to pay money out actually runs into. An annual return is a summary of the whole year that only somebody who was never forced to act ever receives.

Follow the mechanism honestly. A holder who has to fund a payment while the value is down sells units at the depressed level. The units sold are gone. When the value climbs back, the units that were sold are not there to climb with it, so the holder takes the fall and receives none of the recovery. The fall and the pattern of money going out together decide whether a fall was survivable or permanent, so a drawdown figure belongs beside that pattern rather than beside the return. The technical word for the stretch between the peak and the recovery is under waterThe stretch of time during which a value sits below a previous peak. A holder is under water from the moment the peak is passed until the old peak is regained., and how long a holder is under water is the question the depth alone cannot touch.

The under water stretch can be drawn directly, and most monitoring packs leave that drawing out.

How far below the previous high, at every month end. The illustrative path used throughout, with the shortfall from its own high water mark beneath it. THE ILLUSTRATIVE PATH High water mark 100.00 HOW FAR BELOW THE PREVIOUS HIGH, IN PER CENT 0.00 5.00 10.00 9.70 PER CENT AT MONTH 7 0 3 6 9 12 MONTH END NUMBER The path sits below its previous high at eight of the twelve month ends. The record holds only the lowest of them.
The illustrative path sits below its previous high at eight of the twelve month ends.

The household version is exact and everybody has lived near it. A household running on one salary with three months of expenses set aside does not care about the average of its year. The household cares about the worst week it has to get through, and whether the roof needs repairing during that week. If the repair lands in the bad week, savings meant for later get spent at the worst possible moment and never get the chance to recover. Same mechanism, different scale.

What the units sold at the trough never receive. Illustrative path. The shading is the recovery those units miss. SOLD AT THE TROUGH The shaded area is the recovery the units sold at the trough never receive. PEAK Invented illustration. Nothing here describes any real portfolio or holder.
A holder forced to fund a payment during a fall sells at the trough and never receives the climb back.
Try it out

A holder must fund a payment in the middle of a fall. What does the drawdown figure tell them that the annual return does not?

What did the Anantara portfolio's worst fall actually say?

The window comes first, and the window is the discipline at issue. Inside one stated twelve month period, measured on month end values, the Anantara Multi-Asset Portfolio fell 9.7 per cent from its highest point to its lowest before recovering, and the composite benchmark fell 8.1 per cent over the identical window.

Start with the comparison every reader reaches for. Divide 9.7 by 8.1 and the result is 1.20, so at its worst the portfolio fell about a fifth further than the benchmark did. The ratio of two depths is a true statement about two depths, and most reviews stop there.

Try it out

The benchmark fell 8.1 per cent over the window and the Anantara portfolio carries a beta of 1.08 against it for the stated year. What fall would that exposure alone have produced?

Now the comparison almost nobody runs, and it is the one worth the space. The portfolio carries a beta of 1.08 against that composite benchmark for the stated year. An exposure of that size alone would have produced a fall of 1.08 times 8.1 per cent, or 8.75 per cent. The realised 9.7 per cent is 0.95 points deeper than that. Most of the extra depth was already priced by the exposure the mandate itself set, and only 0.95 points sits beyond it.

Price the fall against the exposure before calling it excess. 8.10 8.75 9.70 0.95 pts BENCHMARK FELL EXPOSURE ALONE PORTFOLIO FELL 8.10 per cent 1.08 times 8.10 9.70 per cent Invented figures, one stated twelve month period, month end values.
At a beta of 1.08 the exposure alone accounts for 8.75 of the 9.70 points, leaving 0.95 points beyond it.

Resist explaining that 0.95. A beta measured across a whole year does not have to hold inside its worst stretch, and one realised path cannot settle whether it did. The honest statement is that 0.95 points sits beyond what a whole year beta accounts for, and that the record does not contain what would be needed to say why.

Next the recovery arithmetic in full. Getting back from a 9.7 per cent fall needs 0.097 divided by 0.903, or 10.74 per cent. Getting back from an 8.1 per cent fall needs 0.081 divided by 0.919, or 8.81 per cent. So the portfolio's hole is 1.6 points deeper and the climb out of it is 1.93 points longer, and the second gap is larger than the first because the asymmetry compounds with depth.

Measure, one stated twelve month periodPortfolioBenchmarkDifference
Depth of the worst fall, month end values9.70 pc8.10 pc1.60 pts
Rise needed to regain the old peak10.74 pc8.81 pc1.93 pts
Fall the exposure alone would have produced8.75 pcnot applicable0.95 pts
Duration and recovery timenot recordednot recordedcannot compute

This record holds a trap for a reader skimming rows. The 1.60 point gap between the two depths is not the only 1.60 in it.

Two quantities in this record read 1.60 points. They are not related. Both belong to the same invented twelve month period. Neither can stand in for the other. 1.60 POINTS OF DRAWDOWN DEPTH The portfolio's 9.70 per cent fall less the benchmark's 8.10 per cent. A distance along one path. Its base is a peak value. 1.60 POINTS OF GROSS EXCESS RETURN The portfolio's 14.2 per cent return less the benchmark's 12.6 per cent, gross. A rate of return over a year. Its base is the amount invested. Net of the delivery costs recorded elsewhere, the same year instead shows a shortfall of 0.28 points against that benchmark. Same four digits. Different quantity, different base, different direction of travel. The subject here is the depth gap alone. The return figures are named so the two are never confused.
Two unrelated quantities in this record both read 1.60 points, so each one has to carry its base.

Now the part that has to be stated rather than filled. The record carries the depth of both falls and carries no peak date, no trough date and no recovery date. Duration and recovery time therefore cannot be computed from it. The absence is the demonstration rather than a gap in it. A drawdown quoted as one number is exactly what the record contains, and one number cannot answer the question a holder actually has: how long they would have been under water.

What a properly presented fall needs, and what this record holds. The depth 9.70 per cent RECORDED The window one stated twelve month period RECORDED The frequency month end values RECORDED The peak date not in the record MISSING The trough date not in the record MISSING The recovery date not in the record MISSING Duration and recovery time need the last three rows, which the record does not hold.
A properly presented fall is a list of six items, and this invented record supplies only the first three of them.
Play with it

Move the window across the path and watch the depth change

The path below never changes. Only the stretch being measured changes. The whole twelve months is the default, reproducing a peak of 100.00, a trough of 90.30 and a depth of 9.70 per cent, with the benchmark's 8.10 per cent marked as a fixed reference on the gauge underneath. Choose a window length, then slide its starting point.

Window length
Window start, at month end
START AT END 0END 0 TO END 12LATEST START END 0
One path, one movable window. Horizontal axis is the month end number, 0 to 12. The grey path never moves. 0 3 6 9 12 DEPTH REPORTED BY THIS WINDOW BENCHMARK 8.10 0 3 6 9 12 per cent 9.70 PER CENT
Window
END 0 TO END 12
Depth reported
9.70 pc
On Rs 500 crore
Rs 48,50,00,000/-

Measured from month end 0 to month end 12, the path peaks at 100.00 and reaches its worst point at 90.30, a fall of 9.70 per cent. On an illustrative base of Rs 500 crore that is Rs 48,50,00,000/-. This window contains the worst point on the whole path.

Educational illustration. Move the window, not the path. The path is built to reproduce one invented depth of 9.70 per cent over the full twelve months and it is not a price series. The depth shown is measured peak to trough inside the window displayed, on month end values, and no window shown here is more correct than any other. The benchmark reference of 8.10 per cent belongs to the same invented record and the same stated twelve month period.
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What can a drawdown figure never reveal?

One realised path produces exactly one maximum drawdown. One depth is a single observation and not a distribution, and no amount of arithmetic performed on a single observation turns it into a property of the thing observed. A drawdown deeper than the benchmark's is a fact about the year that happened and is not evidence about how the portfolio behaves in general.

One path happened. It produced exactly one number. Nothing is drawn on the right, because nothing on the right is in the record. THE PATH THAT HAPPENED 9.70 ONE PATH ONE DEPTH: 9.70 PER CENT THE PATHS THAT DID NOT HAPPEN NOT OBSERVED, NOT RECORDED, AND NOT DRAWN HERE. NO SECOND PATH NOTHING TO FORM A SPREAD FROM No arithmetic on a single observation turns it into a property of the thing observed. The record carries one depth for the stated year and no second path to set beside it.
One realised path yields exactly one depth and the record holds no second path beside it.

Keeping the units straight helps too. A depth is a distance travelled along a path, measured as a percentage of a peak. A depth is not a share of variance, not a probability and not an expectation, and a percentage sign is the only thing it has in common with any of those. Reading a depth as though it were one of them is how a fact about one year turns into a claim about a portfolio's character.

Four per cent signs in one record, four different bases. All four belong to the same invented twelve month period for the Anantara mandate. THE FIGURE A PERCENTAGE OF WHAT IT MEASURES 9.70 pc a peak value on one path how far one path fell 11.80 pc the period returns how spread the returns were 3.70 pc the return difference spread of the difference 4.60 pc the portfolio's value size of one holding Reading a depth as though it were a dispersion is how a fact about one year turns into a claim about a portfolio's character.
Four figures in this record wear the same per cent sign and each measures a percentage of something different.
Try it out

The Anantara portfolio's worst fall in the stated year was deeper than the benchmark's. Is that a measurement of how risky the portfolio is?

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

Take the committee first. Rukmini Deshpande's committee does not open the monitoring pack to admire the annual return. The committee opens it to decide whether the mandate is still the right shape for an endowment that has payments to make. A depth of 9.7 per cent with a window and a frequency attached, set beside the 8.75 per cent that the exposure alone accounts for, supports that conversation. A depth with nothing attached supports a mood.

A lender does the same work in a different vocabulary. Anyone lending against a portfolio wants to know two things: how far the collateral can fall before a margin call arrives, a question about depth, and how long it might sit down there, a question about duration and recovery. The lender therefore asks for the worst fall over a long window rather than the recent one. A longer window can only report a fall at least as deep, and the lender is deliberately buying the more conservative answer.

A household with a pen runs the identical review. Write down the highest the savings pot ever reached, the lowest it reached afterwards, the difference as a percentage of the high, and the two dates. Then write down whether any spending had to happen between those two dates. Whether spending had to happen between those two dates decides whether a fall was something lived through or something paid for, and that holds whether the pot is a savings account or a Rs 500 crore mandate.

The three readers do not want the same thing out of the fall, and it is worth being precise about which of the three quantities each of them is actually short of.

Three readers of one fall, needing three different things. All three read the same fall. None of them can work from the depth on its own. THE COMMITTEE NEEDS: THE DEPTH, ITS WINDOW AND ITS FREQUENCY Beside what the exposure alone accounts for, which is 8.75 per cent here. THE LENDER NEEDS: ALL THREE, DEPTH, DURATION AND RECOVERY TIME A margin call depends on how far the collateral falls and for how long. THE HOUSEHOLD NEEDS: THE DEPTH AND THE TWO DATES Then the question is whether any spending fell between those two dates. The record here supplies the depth and neither date, so only the first reader is fully served.
The committee, the lender and the household each need a different part of the same three quantities.

The error that gets made, and what it costs

A monitoring report shows the portfolio's worst fall for the stated year at 9.7 per cent and the benchmark's at 8.1 per cent. A committee member reads the two rows, divides one by the other, and concludes that the portfolio is about a fifth riskier than its benchmark. The conclusion sounds careful. Three separate things have gone wrong inside one sentence.

First, the two depths are single observations from one realised path each, so the ratio between them is a ratio of two observations and not a risk measurement. Second, a beta of 1.08 already accounts for 8.75 of the 9.7 points, so most of the difference was the exposure the mandate itself set rather than anything additional the manager did. Third, the window is doing silent work: extend it by a quarter in either direction and both figures change, possibly in opposite directions, and nothing in the report tells the reader that.

The cost lands at the next meeting, when a mandate gets tightened on the strength of one number that would have read differently had the year been sliced anywhere else. The fix is three habits and none of them is expensive: quote the window and the frequency with every depth, price the fall against the exposure before calling any part of it excess, and treat one path as one observation.

India

Where the rules on presenting a performance figure sit

How a portfolio's performance may be presented to a holder, and what has to accompany a figure when it is shown, is a regulated matter rather than a stylistic one. The current text sits 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. Index construction rules belong to the index provider and are published by the exchanges at nseindia.com and bseindia.com.

Working a maximum drawdown out of a value series step by step is handled by the calculator beside it. Downside deviation as a dispersion statistic is covered by the statistics material. Behaviour in rising and falling periods is handled later in this sequence. Whether this fall or any other should have been avoided, and whether anyone was at fault, are separate questions. Pooled vehicles and private structures are covered in their own sections.
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References

SourceDocumentWhere
Securities and Exchange Board of IndiaThe current text on presenting performance to a holdersebi.gov.in
Pension Fund Regulatory and Development AuthorityThe authority for a retirement mandatepfrda.org.in
National Stock Exchange of IndiaWhere index construction rules are publishednseindia.com

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

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