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Behavioural Finance & Investor Decision-Making
1Foundations
The Rational InvestorJudgment Under UncertaintyPreferencesBehavioural FinanceInvestor and Market BehaviourFinancial Well-BeingBounded RationalityHeuristics and Biases
2Cognitive Biases, Emotion and Attention
Limited AttentionRepresentativenessThe Affect HeuristicAnchoring and AdjustmentEmotion and Decision QualityOverconfidence and OptimismAmbiguity and Complexity AversionAvailability and SalienceHome Bias, Local Bias…FramingThe Halo EffectHindsight BiasThe Narrative FallacyPresent Bias and Hyperbolic DiscountingBase-Rate NeglectStatus Quo Bias and the Default Effect
3Preferences and Prospect Theory
Prospect TheoryRegretThe Endowment EffectMental AccountingThe Sunk Cost FallacyLoss AversionRisk Seeking in Losses
4Social Behaviour
HerdingNarrative EconomicsFear of Missing OutGroupthinkSocial Proof
5Investment and Trading Behaviour
Excess TradingNaive DiversificationThe Disposition EffectLottery PreferencesNoise TradersPortfolio InertiaRecency Bias
6Markets and Anomalies
Mania, Panic and CapitulationMarket EfficiencyEfficient Market Hypothesis vs…Speculative BubblesReflexivityInvestor SentimentMarket AnomaliesShort-Sale ConstraintsPrice DiscoveryLimits to Arbitrage
7Decision, Research and Debiasing
The Decision JournalDebiasingChoice Architecture, Defaults and…The Pre-Mortem and Process QualityDecision Quality
8Advice, Conduct and Communication
Communication ConductSuitability and AppropriatenessChoice OverloadComplaint BehaviourRisk DisclosureVulnerable Investors

Anchoring and Adjustment: Why the First Number Stays

Anchoring is the pull a number already in the room exerts on the number a person arrives at. Adjustment is the move away from it, and the finding is that the move is reliably too small. The anchor does not need to be relevant, or plausible, or offered in good faith, and knowing about it does not remove it.

Anchoring rests on something about estimation that almost nobody notices while they are doing it. Nobody produces a number from nothing. Estimation starts somewhere, and then it moves. Asked what a second-hand scooter is worth, a person does not build the answer from parts and labour: they think of a figure they have heard, then push it up or down for age, condition and how soon they need it gone. The remembered figure has now become part of the answer. Because every estimate begins somewhere, the place it began is always one of its inputs, and it is the one input nobody writes down. Amos Tversky and Daniel Kahneman set this out in Science in 1974, in the paper that named the three heuristics, and anchoring is the one that acts on a number rather than on a category or a feeling.

What is an anchor, and what can act as one?

An anchorA number already present when an estimate is being formed, which pulls the estimate towards itself. is any number that happens to be present while an estimate is being formed and that pulls the estimate towards itself. The definition is that short, and notice how little it demands. Nothing in it says the number must be about the same thing. Nothing says the number must be accurate, or recent, or produced by anybody who knew what they were doing. The definition says only that the number was there.

The shape is clearer outside finance than inside it. A shopkeeper says four hundred for a chair the buyer was vaguely willing to pay two hundred for. The counter will not be two hundred. The counter will be something like two eighty, and two eighty will feel to the buyer like their own idea. An aunt says at the start of a wedding conversation that the catering will run to eight lakh. Every figure argued about for the next four months will orbit eight lakh, and none of the people arguing will be able to say why eight lakh rather than five. The first number spoken did not persuade anybody. Persuasion was never the mechanism: the first number set the place the arithmetic starts from.

Six numbers that can act as a starting point. Only one property is shared. THE NUMBER THAT ARRIVED FIRST WHAT IT IS ACTUALLY A FACT ABOUT Four hundred, said first for the chair what the shopkeeper opened at Eight lakh, said first about catering one relative's guess, months earlier Rs 3,00,000/-, the purchase cost what Meera Sundaram paid on 4 January Rs 1,95,000/-, the statement value what the statement said on 30 September A round number said in a meeting who happened to speak first A level stated in a published note what somebody expects, and who paid for it Not one of the six had to be relevant, and every one of them was present. Presence is the whole requirement. Nothing else on the list is needed. Invented entity and illustrative figures throughout.
Numbers as unlike each other as a shopkeeper's opening figure and a printed purchase cost act as anchors on identical terms, because being present in the room is the only property any of them needs.

In a decision about money, the numbers most often doing this job are dull and easy to miss. A purchase costWhat was paid for a holding. A purchase cost is a fact about the past and about one particular person, not a fact about the thing itself. is one. A figure printed on a statement is another. A round number somebody said out loud in a meeting is a third. A level published in a note that somebody expects a holding to reach is a fourth, and it does its work on every person who reads the note. Because a purchase cost feels like a fact about the holding when it is only a fact about the holder, it is the strongest anchor in most decisions about money.

Two numbers on one line. Only one of them is about the holding. HOLDING STATEMENT, 30 SEPTEMBER Kesari Logistics Limited What it cost Rs 3,00,000/- What the statement says now Rs 1,95,000/- Change minus Rs 1,05,000/- Change, per cent minus 35.0 per cent The sentence in the log: sell it when it gets back to Rs 3,00,000/- 1 Rs 3,00,000/- is what Meera paid. A fact about her own past. 2 Rs 1,95,000/- is what the statement says. A fact about now. 3 The sentence uses the first number to decide about the second. Nobody else holding the same thing has Rs 3,00,000/- in mind. Invented entity, illustrative figures.
A purchase cost sits on the same statement line as a current value and looks equally factual, yet it describes one person's past rather than the holding, which is what lets it act as a starting number for everything that follows.
Try it out

Does a number have to be relevant to the thing being estimated before it can act as an anchor?

What is the Adjustment Heuristic, and what is wrong with the adjustment?

The adjustment heuristicProducing an estimate by starting from a number that is already available and then moving away from it, rather than building the answer from scratch. is the second half of the mechanism, and it is where the error actually happens. Anchoring on its own is only a starting point. The adjustment heuristic describes what comes next: the number already present is taken as the start, the estimate moves away from it in whatever direction the evidence points, and then it stops. Three steps, and the whole finding lives in the third one.

Consider how a person stops. Nothing in the room announces that a number has become correct, so correctness is not what ends the search. People stop when the number stops feeling wrong. Correctness and comfort are different tests, and comfort is satisfied much earlier. Because two eighty is still visibly connected to four hundred, it stops feeling wrong long before two hundred does. The adjustment heuristic fails not because people refuse to move but because a plausible answer arrives before a defensible one does, and plausible is the test that actually gets applied. Tversky and Kahneman named this insufficient adjustmentStopping the move away from a starting number too early, so the answer stays nearer that number than the evidence supports. in the same 1974 paper, and it has been the standard account of the second half of the mechanism ever since.

The stopping rule explains why anchoring survives effort. Because the stopping rule has not changed, a person who tries harder moves further and further is still not far enough. Effort adjusts the size of the step. Effort does not touch the rule that decides when the stepping stops.

Put numbers on that too, using the holding set out below. An adjustment covering 25 per cent of the distance from Rs 3,00,000/- stops at Rs 2,73,750/-, one covering 65 per cent stops at Rs 2,31,750/-, and a strenuous 90 per cent stops at Rs 2,05,500/-. Even the strenuous version sits Rs 10,500/- above the evidence it was moving towards.

Try harder and the move gets longer. It still stops on the wrong side. EFFORT THE EVIDENCE, Rs 1,95,000/- THE ANCHOR, Rs 3,00,000/- GAP REMAINING 25 per cent Rs 2,73,750/- Rs 78,750/- 45 per cent Rs 2,52,750/- Rs 57,750/- 65 per cent Rs 2,31,750/- Rs 36,750/- 90 per cent Rs 2,05,500/- Rs 10,500/- Effort changes how far the move goes. It does not change the rule that decides when to stop. Every one of the four still stops above the evidence. The 45 per cent row is the proportion used throughout this guide. The other three are shown to make the point.
Raising the adjustment from 25 per cent of the distance to 90 per cent shortens the remaining gap from Rs 78,750/- to Rs 10,500/- without ever closing it, so effort alone never arrives at the evidence.
Start, move, stop. The whole error is in the third step. 1 START The estimate begins at a number that is already present in the room, whatever it is. 2 MOVE The estimate moves away from it in the direction the evidence is pointing. 3 STOP The move stops when the answer stops feeling wrong, not when it becomes right. 45 PER CENT COVERED 55 PER CENT NEVER COVERED the anchor, Rs 3,00,000/- the evidence, Rs 1,95,000/- where the move stops, Rs 2,52,750/- The 45 per cent is an illustrative round figure chosen for this guide, not a measured constant.
Movement away from a starting number covers part of the distance to the evidence and then stops, so the answer that survives is closer to where the reasoning began than to what the evidence supports.
Financial Literacy Bootcamp — Fin Maverick

Why does the movement stop too early?

Three things make the stopping rule fire early, and it is worth naming them separately because they suggest different repairs.

The first is that plausibility is a range, not a point. Asked what a flat two streets away is worth, a person holds not one number in mind but a band. Adjustment stops as soon as it reaches the near edge of that band. The near edge is the first defensible-sounding figure encountered on the way, not the middle of the band and certainly not the far edge. Starting from above, the move stops near the top of the range. Starting from below, it stops near the bottom. Same person, same evidence, two different answers.

Put the case numbers on that. Starting from the purchase cost of Rs 3,00,000/- the estimate stops at Rs 2,52,750/-, and starting from Rs 1,00,000/- the very same evidence and the very same 45 per cent produce Rs 1,42,750/-, so two answers Rs 1,10,000/- apart have come out of one set of facts.

Same evidence. One person starts above, one below. Two answers. THE EVIDENCE, Rs 1,95,000/- start Rs 3,00,000/- never covered, Rs 57,750/- stops Rs 2,52,750/- stops Rs 1,42,750/- start Rs 1,00,000/- never covered, Rs 52,250/- the two answers sit Rs 1,10,000/- apart Adjustment covers 45 per cent of the distance in each direction. Illustrative figures throughout.
Starting above and starting below the same evidence figure produces two answers Rs 1,10,000/- apart, which is what a stopping rule tied to plausibility rather than to correctness leaves behind.

The second is that moving is effortful and stopping is free. Every step away from the starting number costs a little work and produces a little discomfort, and there is no signal that arrives to say keep going. The third is that the starting number is usually the only thing in the conversation that feels solid. Everything else is judgement, and judgement is uncomfortable to stand on, so the mind stays within sight of the one number nobody is arguing about. Insufficient adjustment is not laziness: it is what happens when the only stopping signal available is the feeling that an answer has become defensible enough to say out loud.

Of the whole distance, the larger part is never covered at all. the whole distance from the anchor to the evidence, Rs 1,05,000/- COVERED, Rs 47,250/- NEVER COVERED, Rs 57,750/- 45 per cent 55 per cent PLAUSIBILITY IS A RANGE The move stops at the near edge of the band. Start above and it stops above. STOPPING IS FREE Each step away costs work. Nothing arrives to say keep going. THE ANCHOR FEELS SOLID Everything else is judgement, so the mind stays within sight of it. None of the three is about effort, so trying harder moves the stopping point very little. Distance measured from an anchor of Rs 3,00,000/- to the statement value of Rs 1,95,000/-. Illustrative figures.
Adjustment covers Rs 47,250/- of the Rs 1,05,000/- distance and the remaining Rs 57,750/- is never covered at all, which is the whole of what insufficient adjustment means in rupees.
Portfolio Management Bootcamp — Fin Maverick

Does an anchor have to be relevant, plausible or offered honestly?

No, no, and no, and each of those answers is a separate finding worth holding on to.

An anchor does not have to be relevant. In the original experiments reported by Tversky and Kahneman in Science in 1974, a spinning wheel generated a number in front of the participants. Everybody in the room could see the number had nothing to do with the question being asked, and estimates still moved in the direction of the number that came up. Nothing about that number carried information. The number was simply present.

An anchor does not have to be plausible. An absurd starting figure still pulls, and an opening quote of four hundred for a two hundred chair is not a mistake by the shopkeeper. And it does not have to be offered in good faith. A person who says a figure first in order to move somebody has used exactly the same mechanism as a statement that prints a purchase cost with no intention at all. Because an anchor works without being relevant, plausible or honest, spotting that a number is none of those three does nothing to stop it working. Seeing through a number and escaping it are separate acts, and only the first is available to anybody.

Three tests a number might be expected to pass. It passes none of them. Must it be relevant? NO A number produced by a spinning wheel in front of everybody still moved their estimates. Must it be plausible? NO An opening figure of four hundred for a chair the buyer valued at two hundred still pulls the counter up. Must it be offered honestly? NO A statement prints a purchase cost with no intention at all, and works exactly as hard as a tactic does. Spotting that a number is none of the three does nothing at all to stop it working. Which is why the correction set out below changes the discussion, not the person. Direction of the original finding only. No measurements from the experiments are reproduced here.
An anchor clears none of the three tests a reader instinctively applies to a number, so recognising a figure as irrelevant, absurd or self-serving leaves its pull on the estimate entirely intact.

What does one real decision look like when the adjustment falls short?

Take the clearest anchor in the Palash decision log, an invented record of one household's decisions. On 12 October, Meera Sundaram sold Suvarna Chemicals Limited whole and kept Kesari Logistics Limited. The holding she kept had cost Rs 3,00,000/- and stood at Rs 1,95,000/- on the 30 September statement, a fall of Rs 1,05,000/- or 35.0 per cent. Her stated reason was that she would sell Kesari Logistics Limited when it got back to Rs 3,00,000/-.

Now put a number on the shortfall. Suppose the defensible figureThe number the available evidence actually supports, arrived at without reference to any starting point. is the Rs 1,95,000/- the statement itself carries, treated as evidence rather than as a conclusion anybody has reached. Suppose adjustment covers about 45 per cent of the distance from the starting number to that figure, a round proportion standing for the order of magnitude the original experiments described rather than a measured constant. The distance is Rs 1,95,000/- less Rs 3,00,000/-, or minus Rs 1,05,000/-. Forty-five per cent of that is minus Rs 47,250/-. Starting from Rs 3,00,000/- the estimate lands at Rs 2,52,750/-.

Consider where that sits. The estimate lands Rs 47,250/- below the anchor and Rs 57,750/- above the statement value, so it agrees with neither of the two numbers actually printed on the statement. Only one of the two numbers the estimate sits between was ever evidence, and the other was a purchase cost, so Rs 2,52,750/- is not a compromise between two views: the whole of the Rs 57,750/- gap was produced by where the reasoning started.

The buildWorkingRupees
The starting number, which is the purchase costwhat Meera Sundaram paid on 4 January3,00,000
The statement value on 30 Septembertreated here as the defensible figure1,95,000
Distance to be covered1,95,000 less 3,00,000minus 1,05,000
Adjustment actually made45 per cent of minus 1,05,000minus 47,250
The estimate produced3,00,000 less 47,2502,52,750
Still above the statement value by2,52,750 less 1,95,00057,750
The estimate lands between the two and belongs to neither. the statement value Rs 57,750/- gap Rs 3,00,000/- minus Rs 47,250/- Rs 2,52,750/- Rs 1,95,000/- THE ANCHOR what was paid THE ADJUSTMENT 45 per cent of the distance THE ESTIMATE where the move stopped STATEMENT VALUE the evidence, unmoved Invented entity and illustrative figures. The 45 per cent is a round proportion chosen for this guide.
An adjustment of Rs 47,250/- away from a purchase cost of Rs 3,00,000/- produces Rs 2,52,750/-, which remains Rs 57,750/- above the statement value and therefore agrees with neither number printed on the statement.

There is a second way to write that same arithmetic, and it makes the size of the contribution impossible to miss. An estimate that moves 45 per cent of the way is 55 per cent of the starting number plus 45 per cent of the evidence, or Rs 1,65,000/- plus Rs 87,750/-.

The estimate is not influenced by the starting number. It is mostly made of it. WHAT THE STARTING NUMBER CONTRIBUTED WHAT THE EVIDENCE CONTRIBUTED Rs 1,65,000/- 55 per cent of the anchor Rs 87,750/- 45 per cent of the evidence the estimate produced, Rs 2,52,750/- 0.55 times Rs 3,00,000/- is Rs 1,65,000/- 0.45 times Rs 1,95,000/- is Rs 87,750/- Rs 1,65,000/- plus Rs 87,750/- is Rs 2,52,750/- The larger share of the answer came from what one person paid, not from what the evidence said. The weights are the arithmetic of a 45 per cent adjustment restated. Invented entity, illustrative figures.
Rewritten as weights, the estimate is Rs 1,65,000/- contributed by the purchase cost and Rs 87,750/- contributed by the evidence, so the anchor supplies the larger share of a figure nobody thinks it entered.
Try it out

Meera Sundaram will sell Kesari Logistics Limited when it returns to Rs 3,00,000/-. What does that number describe?

Try it out

The evidence supports Rs 1,95,000/- and the starting number is Rs 3,00,000/-. Before the control below is touched: where does an adjustment covering 45 per cent of the distance land?

Play with it

Move the anchor and watch the evidence refuse to move

One control moves: the anchor, from Rs 1,00,000/- to Rs 5,00,000/-. Everything else is held. The evidence stays at Rs 1,95,000/- at every single setting, and the flat green line shows it staying there. The estimate is the anchor plus 45 per cent of the distance to the evidence. At the worked default of Rs 3,00,000/- it reads Rs 2,52,750/-, or Rs 57,750/- above the evidence.

Rs 1,00,000/-Rs 3,00,000/-Rs 5,00,000/-
Two lines climb with the anchor. One line does not move at all. 1,50,000 2,50,000 3,50,000 4,50,000 the anchor, as set the estimate it produces the evidence, Rs 1,95,000/- Rs 2,52,750/- 1,00,000 3,00,000 5,00,000 the anchor, in rupees
The anchor, what moves
Rs 3,00,000/-
The estimate produced
Rs 2,52,750/-
Held constant, the evidence
Rs 1,95,000/-
Distance from the evidence
Rs 57,750/-

With the anchor at Rs 3,00,000/- and the evidence at Rs 1,95,000/-, an adjustment covering 45 per cent of the distance stops at Rs 2,52,750/-, which is still Rs 57,750/- above the evidence.

Educational illustration. Two assumptions are doing work here and both are visible on purpose. First, the 45 per cent is an invented round figure standing for the order of magnitude the original experiments described, not a measured constant. Second, the evidence is treated as known at Rs 1,95,000/-, which in a real discussion it never is. Figures in whole rupees, invented throughout.
Try it out

The anchor moved across its whole range and the estimate moved with it. What happened to the evidence?

The estimate tracks the anchor. The evidence sits still. 1,50,000 2,50,000 3,50,000 at an anchor of Rs 3,00,000/- the estimate produced is Rs 2,52,750/- they agree at one setting only, where the anchor is Rs 1,95,000/- THE ESTIMATE, PULLED BY THE ANCHOR THE EVIDENCE, HELD STILL Rs 1,95,000/- at every setting 1,00,000 3,00,000 5,00,000 the anchor, in rupees. Illustrative figures throughout.
Across the whole range of starting numbers the estimate rises in a straight line while the evidence stays flat, and the two coincide at exactly one setting, which is where the starting number happens to equal the evidence.

Read the rule at three settings and the pattern states itself. At an anchor of Rs 1,00,000/- the estimate is Rs 1,42,750/-, at Rs 3,00,000/- it is Rs 2,52,750/-, and at Rs 5,00,000/- it is Rs 3,62,750/-, leaving gaps to the evidence of Rs 52,250/-, Rs 57,750/- and Rs 1,67,750/- respectively.

Three settings, one evidence figure, three different gaps. ANCHOR Rs 1,00,000/- DISTANCE TO THE EVIDENCE plus Rs 95,000/- ADJUSTMENT, 45 PER CENT plus Rs 42,750/- THE ESTIMATE Rs 1,42,750/- GAP LEFT TO THE EVIDENCE Rs 52,250/- below ANCHOR Rs 3,00,000/- DISTANCE TO THE EVIDENCE minus Rs 1,05,000/- ADJUSTMENT, 45 PER CENT minus Rs 47,250/- THE ESTIMATE Rs 2,52,750/- GAP LEFT TO THE EVIDENCE Rs 57,750/- above ANCHOR Rs 5,00,000/- DISTANCE TO THE EVIDENCE minus Rs 3,05,000/- ADJUSTMENT, 45 PER CENT minus Rs 1,37,250/- THE ESTIMATE Rs 3,62,750/- GAP LEFT TO THE EVIDENCE Rs 1,67,750/- above The gap left is always 55 per cent of the distance: Rs 52,250/-, Rs 57,750/- and Rs 1,67,750/-. The evidence was Rs 1,95,000/- at all three, and the gap changes side with the anchor. The three settings are the two ends of the control above and its worked default. Illustrative figures.
Read at three settings the rule leaves gaps of Rs 52,250/-, Rs 57,750/- and Rs 1,67,750/-, always 55 per cent of the distance and always on whichever side the starting number happened to sit.
Private Wealth Management Bootcamp — Fin Maverick

How to Check for Anchoring in a Valuation Discussion, and where the check starts

A valuation discussion here means people in a room, or on a call, arriving at a number together. A conversation is not a mechanism in any market, and the check below examines how that conversation ran rather than producing a value. Arriving at a value is a separate subject.

A check on a conversation, and a list of things it is not. WHAT THE CHECK ACTS ON People in a room, or on a call, arriving at a number together. The order in which figures entered the conversation. Whether anybody wrote first. WHAT IT IS NOT A method for arriving at a value. A claim about any market. A statement of what any holding is worth, now or later. A suggestion about what to do. The Rs 1,95,000/- used throughout is the statement value, never a conclusion reached here. This section teaches a check on a discussion, and produces no figure of its own. A conversation between people, not a mechanism in any market.
The check examines who put which figure into a conversation and in what order, and it never produces a value of its own.

The first of the check's three moves stops working the moment it is skipped, so the three run in a fixed order.

First, before any figure is spoken aloud, everybody writes a figure down along with the reason behind it. Writing before speaking is the only move in the whole procedure that prevents anchoring rather than detecting it, and it costs about ninety seconds. Once a number has been said out loud it is in everybody's estimate, including the estimate of the person who thinks they disagreed with it, and nothing done afterwards takes it back out. Second, the counterfactual is put out loud: what would this figure be if the first number were unavailable? People answer that question surprisingly well when it is asked directly, and badly when it is left implicit. Third, somebody asks who benefits from that particular number arriving first. The question is not an accusation. Sometimes the answer is nobody, and the number arrived first because it was printed at the top of a document.

None of the three asks anybody to be immune. The omission is deliberate, and it is what makes the check a procedural correctionA change to how a discussion is run, rather than a change to how any individual thinks. rather than a resolution to think more carefully.

Three moves, in this order. The order is the whole procedure. 1 BEFORE ANY FIGURE IS SPOKEN Everybody writes a figure down, with the reason. 2 THEN ASK THE COUNTERFACTUAL What would this figure be without the first number? 3 THEN ASK WHO GAINS Who benefits from that figure arriving first? If a figure has already been said aloud, step one is gone and cannot be recovered. Steps two and three still help, and they detect the anchor rather than preventing it. None of the three requires anybody in the room to be immune to anchoring.
Written figures before spoken ones is the only step that prevents anchoring rather than detecting it, which is why the order of these three questions carries as much of the work as the questions themselves.
India

Where a published note becomes an anchor on its reader

A note that states an expected level for a holding puts a number in front of every person who reads it, and it works on them the same way any other starting number does. Whether such material may be published, what it must disclose about who prepared it and who paid for it, and how it must be presented, are conduct matters for the Securities and Exchange Board of India at sebi.gov.in. The requirements themselves, and the thresholds and periods attached to them, sit in that regulator's own material and change from time to time.

Try it out

What is the first move when checking a valuation discussion for an anchor?

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Confirmation Bias vs Anchoring: which one is acting?

Anchoring and confirmation bias get blurred constantly, and the blurring is understandable because both often appear in the same half hour of the same conversation. The two errors are still distinct, acting at different moments on different objects, and the check for each is different.

Anchoring acts while an estimate is being formed, and what it moves is the number produced. Confirmation biasSeeking out and giving extra weight to evidence that supports a view already held, while treating evidence against it more sceptically. acts after a view already exists, and it moves the evidence a person looks for. Set side by side, the order becomes obvious: anchoring is upstream of a conclusion, confirmation bias is downstream of one. Anchoring distorts an estimate, confirmation bias distorts a search, and a single discussion can carry both because they attack different steps of it.

One test separates them in practice: what would have to be different for the answer to change? If the answer is a different number sitting on the table when the estimate was formed, that is anchoring. If the answer is a different set of documents being read, or the same documents being read with the same scepticism on both sides, that is confirmation bias. Confirmation bias in full is covered separately, and appears here only far enough to draw the line.

One conversation, drawn end to end. The two errors sit on opposite sides. UPSTREAM OF THE CONCLUSION DOWNSTREAM OF IT ANCHORING ACTS HERE CONFIRMATION BIAS ACTS HERE estimates are formed evidence is looked for and weighted a number enters the room a figure is agreed THE CONCLUSION the view hardens into a position Anchoring is upstream of the conclusion and confirmation bias is downstream of it. The same half hour can carry both, and the repair for one does nothing about the other. A conversation between people. Nothing here describes a market.
Laid on one timeline the two errors fall on opposite sides of the moment a figure is agreed, which is why a room can repair one of them and still be carrying the other unnoticed.
Same conversation. Different moments, different objects. ANCHORING WHAT IT ACTS ON the number produced WHEN IT ACTS while the estimate is still being formed WHAT WOULD CHANGE THE ANSWER a different number on the table at the start CONFIRMATION BIAS WHAT IT ACTS ON the evidence that gets looked for WHEN IT ACTS after a view already exists and needs support WHAT WOULD CHANGE THE ANSWER a different set of documents read with equal scepticism One is upstream of the conclusion, the other is downstream of it, so the same half hour can carry both.
Anchoring moves the number a person produces while it is being formed, and confirmation bias moves the evidence a person seeks once a view already exists, so they act on separate steps of the same conversation.
Try it out

Somebody settles on a figure and then goes looking for support for it. Anchoring or confirmation bias?

Hypothesis Testing — free micro-course from Fin Maverick

Does knowing about anchoring protect against it?

Barely, and the experiment behind that answer was built so that nobody could claim the number carried information. In the original work, participants watched a number being produced in front of them by a device that everybody could see was chance, and their estimates still moved with it. Telling people in advance what is about to happen to them shrinks the effect. The warning does not remove it.

The reason is worth stating. Anchoring is not a belief, so there is nothing to correct. An anchor is the place the arithmetic started from, and a start cannot be un-started. Asking somebody to ignore a number they have already seen is the same kind of instruction as asking them to forget a word: the attempt itself keeps the thing in view. Because awareness reduces anchoring without removing it, every workable correction changes the procedure rather than the person.

The conclusion is unusually practical. A room full of careful people is not what the correction needs. The requirement is a rule about paper rather than about character: figures get written before they get spoken.

Everybody could see the number was chance. Estimates moved anyway. a number generated in front of everyone, visibly at chance SAW A LOW NUMBER estimates came out lower SAW A HIGH NUMBER estimates came out higher The number carried no information and everybody knew it. Warning people in advance shrinks the effect and never removes it, which is why the correction has to be a change to the procedure. Direction of the finding only. No measurements from the original experiments are reproduced here.
A number everybody could see was produced by chance still moved estimates in its own direction, which is the clearest available demonstration that awareness of an anchor is not a defence against it.
Try it out

Anchoring has now been described at length. Does that description confer protection?

Hypothesis Testing teaches you to run a test, say what it can and cannot support, and recognise a manufactured result.

When is starting from a number the right thing to do?

Very often, and the point needs no hedging. Taking anchoring to mean that starting numbers are bad is both false and disabling. Almost all competent estimation starts from a number. Last year's electricity bill is the right place to begin an estimate of this year's. The rent a neighbour pays is the right place to begin an estimate of the rent on the flat next door. A business much like it was last year is well estimated by starting from what it did last year and moving for what changed.

A single question separates the sound case from the damaging one: does the starting number carry information about the answer? Last year's bill does. The flat, the appliances and the household have not changed much. A purchase cost does not. Nothing about one person's payment at one moment says what a holding is worth now. The practice of starting somewhere is not the problem; the problem is a starting number that carries no information and is never asked to justify itself.

So the working rule is not to stop starting from numbers. The rule is to say out loud what makes a particular starting number informative, and where that sentence cannot be finished, to treat the figure as a number that happened to be present rather than as a place to begin.

One question separates sound estimation from an unexamined anchor. Does the starting number carry information about the answer? YES NO ORDINARY ESTIMATION, AND SOUND Last year's bill for this year's bill. The neighbour's rent for the flat next door. Move for what changed. AN UNEXAMINED ANCHOR A purchase cost. A round number said first. The estimate now belongs to whoever spoke. Either branch: say out loud what makes the starting number informative. That sentence is the test.
Starting from an existing number is sound estimation whenever that number carries information about the answer, and the test is whether anybody in the room can finish the sentence explaining why it does.
Try it out

When is starting from an existing number the right thing to do?

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How does somebody working with other people's money actually use this?

Devika Rao, the adviser at Palash Advisory Services Private Limited, does not try to spot anchoring in Meera Sundaram by watching her face. She changes two small things about how the conversation runs, and both are cheap.

The first is the order of the meeting. When a holding comes up for review, the figure on the statement is not read out first. Meera Sundaram is asked what she would want to do about the holding if it had arrived in her hands yesterday at no cost at all, and only then is the statement opened. The question is not a trick. Asking it gets an estimate formed before the two most powerful numbers in the room, the purchase cost and the current value, have been spoken. The second is the log itself. Every decision in the Palash decision log carries a written reason, and a reason that consists only of a number is sent back. A written reason that says back to Rs 3,00,000/- names the anchor in the writer's own handwriting, and no cheaper anchoring detector has been built.

The log gives some idea of how far that second habit travels. Across quarters 5 to 8 of the Palash decision log, the 20 people who had adopted a written checklist recorded a reason on 34 of 41 decisions, being 82.9 per cent, against 19 of 63, being 30.2 per cent, for the other 40. Eight quarters and 60 people cannot carry a claim about returns, so no such claim is made.

Two cheap changes to the discussion. Neither asks anybody to think harder. CHANGE ONE, THE ORDER OF THE MEETING THE USUAL ORDER the purchase cost and the value are read out, and only then is she asked. THE CHANGED ORDER she is asked what she would do if the holding had arrived yesterday at no cost, and only then is the statement opened. CHANGE TWO, A WRITTEN REASON a reason that is only a number is sent back. back to Rs 3,00,000/- names the anchor in the writer's own handwriting. 82.9 per cent 34 OF 41 DECISIONS THE 20 WHO ADOPTED IT 30.2 per cent 19 OF 63 DECISIONS THE OTHER 40 Both changes control when a number enters the room. Neither changes anybody. No return difference is claimed here: eight quarters and 60 people cannot carry one. Written reasons recorded across quarters 5 to 8 of the invented decision log. Illustrative figures.
Written reasons were recorded on 82.9 per cent of decisions by those running a checklist against 30.2 per cent by the rest, which is what changing a procedure rather than a person looks like.

A lender does something structurally similar when a valuation is commissioned before the asking figure is disclosed, and an analyst does it when the working is built before the number somebody else expects is looked up. A person deciding alone can run the same procedure with a notebook: the figure and the reason go on paper, then the statement is opened, then the two are compared, with curiosity about the gap rather than embarrassment. Every version of this correction works by controlling when numbers enter the room, and none of them works by asking anybody to think harder.

The error that gets made, and what it costs

The error is believing that naming the anchor defuses it. Somebody in the discussion says that of course the purchase cost should not be allowed to influence anybody, everybody nods, and the meeting proceeds exactly as it would have done. The sentence felt like a correction and functioned as a formality.

Why it fails is now clear. The number is already in the estimate of every person who heard it, including the person who named it as a problem, and there is no mental operation available that takes it back out. Naming the anchor achieves one thing only, a false sense that the risk has been handled. A false sense is worse than none. A room that believes it has dealt with anchoring stops running the procedure that would actually have helped.

The cost is visible in the Palash decision log. Kesari Logistics Limited was kept on 12 October because of a sentence built entirely around Rs 3,00,000/-, and by 31 March following it had fallen a further 20.0 per cent, from Rs 1,95,000/- to Rs 1,56,000/-, a further Rs 39,000/- gone. One case is not evidence that any rule works, and it does not establish that a different decision would have done better. The case shows only what the decision was made of.

The anchor never updates. Everything else does. THE ANCHOR, UNCHANGED AT Rs 3,00,000/- Rs 3,00,000/- Rs 1,95,000/- Rs 1,56,000/- 4 January, what it cost 30 September, the statement 31 March following After 12 October the statement value fell a further 20.0 per cent, to Rs 1,56,000/-. That is Rs 1,44,000/- below the anchor, which is 48.0 per cent of what was paid. One case is not evidence that any rule works, and no better decision is claimed here. Invented entity and illustrative figures. Dates fall inside a single unnamed year.
The purchase cost holds flat at Rs 3,00,000/- while the statement value walks down to Rs 1,56,000/-, opening a Rs 1,44,000/- gap that the anchor itself has no way of registering.
Changing the order of the meeting moves the anchor. See what the review keeps.

What does anchoring not explain?

Anchoring explains the number a person arrives at. Anchoring does not explain why somebody wanted that number to be high, and motive is a different mechanism entirely. Why a loss feels heavier than an equivalent gain belongs to loss aversion rather than to estimation, and the evidence somebody chose to read belongs to confirmation bias, drawn above. A person can start from a poor number and still reach a sound answer, and can start from an excellent number and reach a poor one, so a single decision that came out badly is never proof that an anchor caused it.

Four questions anchoring is asked to answer. It answers none of them. why the number was wanted to be high a different mechanism entirely why a loss feels heavier than an equal gain preferences, not estimation which evidence somebody chose to read confirmation bias, drawn above whether one bad outcome was caused by it nothing: a poor start can still reach a sound answer A person can start from a poor number and still reach a sound answer, and the reverse too. So a decision that turned out badly is never on its own proof that an anchor caused it. Each of the first three belongs to a mechanism covered separately.
Three of the four questions belong to mechanisms taught elsewhere and the fourth belongs to nothing, which is what keeps anchoring from being asked to explain more than it can.
The reference point was set out by Daniel Kahneman and Amos Tversky in Econometrica in 1979, and it is covered under prospect theory. The two are easy to confuse and are not the same thing: an anchor distorts an estimate of a quantity, while a reference point decides whether an outcome gets coded as a gain or as a loss. Confirmation bias in full is covered separately as well, and appears here only far enough to draw the line between the two. What an anchor does to a price is a claim about many people at once rather than about one decision, and is treated under market efficiency. Examining how a discussion produced a figure is a different question from which figure is right, and anchoring speaks only to the first.

Sources

SourceDocumentSite
Amos Tversky and Daniel KahnemanJudgment under Uncertainty: Heuristics and Biases, Science, 1974, the original of both the anchoring experiments and the account of insufficient adjustmentssrn.com
Daniel Kahneman and Amos Tverskythe 1979 paper setting out prospect theory, Econometrica, named here only to separate the reference point from an anchorssrn.com
Securities and Exchange Board of Indiaconduct, disclosure and presentation requirements applying to registered intermediaries and to published material, to be confirmed at sourcesebi.gov.in
Association of Mutual Funds in Indiainvestor-facing practice material on how figures are presented to individualsamfiindia.com
International Organization of Securities Commissionsprinciples on conduct towards retail investorsiosco.org

Meera Sundaram, Devika Rao, Palash Advisory Services Private Limited, the Palash decision log, Suvarna Chemicals Limited and Kesari Logistics Limited are invented.
Educational material. Not advice on any investment, tax, budget or market position.

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