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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

Present Bias and Hyperbolic Discounting: Why Plans Change

Present bias is placing a heavy extra weight on right now, as against every other moment. Hyperbolic discounting is the name for the shape of curve that would produce it. Because that curve falls steeply at first and gently afterwards, one person can prefer patience while both options are distant and prefer impatience the moment one of them becomes immediate.

The whole mechanism rests on the difference between two shapes, and on nothing else. A curve that falls at a constant proportional rate keeps every ranking intact as time passes: what a person prefers for next March, they will still prefer when March arrives. A curve that falls steeply near the present and then flattens does not keep rankings intact, and the plan gets broken by the same person who made it, sincerely, a few weeks earlier. The reversal is a property of the shape rather than a property of the person. Good intentions therefore leave it intact, and the arrangements that beat it are structural rather than motivational. The whole demonstration runs on one person and two amounts of money.

The same person, the same two amounts, four steps apart. 1. THE PLAN Both options are months away. The larger one is chosen. 2. TIME PASSES No new facts. No change to either amount or the gap. 3. THE MOMENT One option is now immediate. The other is a month behind it. 4. THE REVERSAL The smaller sooner one is taken. The plan is broken. THE ONLY THING THAT MOVED BETWEEN STEP 1 AND STEP 4 The distance to both options. Everything else is held still.
Between the plan and the reversal only the distance to both options changed, which is what makes this a mechanism rather than an ordinary change of mind.

What is discounting, before any curve is drawn?

DiscountingPlacing less weight on an amount because it arrives later rather than sooner. is simply the everyday fact that a rupee arriving later is worth less to the person receiving it than a rupee arriving now. No theory is needed to see it. A caterer taking a wedding booking offers to knock something off the bill for payment on the day of signing rather than on the day of the event. The household on the other side of the table would rather pay less now, so the offer works. A street vendor buying stock offers his supplier a smaller sum in cash today instead of a larger sum at the end of the month, and the supplier sometimes takes it.

The vendor and the caterer are both putting a number on waiting. If Rs 10,000/- today feels the same to a person as Rs 11,000/- in a month, then a month of waiting costs that person about a tenth of the amount, and that fraction is the discount for that month. Discounting is not a mistake and not a bias. Discounting is the ordinary business of comparing money that arrives at different times, and everybody does it. The bias is never in the fact of discounting; it is only ever in the shape of the discount as the delay stretches out. The shape of the discount is the only question worth asking, and the two shapes below are the two answers.

Putting a number on a month of waiting. TODAY IN A MONTH Rs 10,000/- Rs 11,000/- Rs 1,000/- If those two feel the same to a person, a month of waiting costs them Rs 1,000/-, being 10.0 per cent of the sooner amount. That is their discount.
The Rs 1,000/- lime segment is the entire content of discounting: the extra a person needs before a month of waiting feels worth it.

What does a constant-rate curve preserve?

Take the simplest possible answer to that question. Suppose a person takes a fixed proportion off for every month of waiting, the same proportion every month, no matter how far away the month is. Say a tenth. Then Rs 10,000/- promised in one month is worth Rs 9,000/- now, in two months Rs 8,100/-, in three months Rs 7,290/-, and so on down. A fixed proportion taken off every month is constant-rate discountingA curve that falls by the same proportion every period, which is what keeps a ranking from changing as the date approaches., and it is the shape the standard textbook assumes without ever remarking on it.

One property makes this shape special. Two options can be set against each other: Rs 10,000/- at some date, and Rs 12,000/- one month after that date. Under a constant tenth a month, the later amount is worth Rs 10,800/- when measured beside the sooner one, and that stays true wherever the pair is placed. Pushing both a year out leaves the later amount still worth exactly 8.0 per cent more than the sooner one. Under a constant rate the ranking between two options never depends on how far away they both are, so a plan made in advance is still the preferred plan when the date arrives. The person may be very patient or very impatient; either way they are consistent, and they do not surprise themselves.

A constant tenth a month. The pair moves. The ranking does not. NO DELAY Rs 10,000/- then Rs 12,000/- 10,000 10,800 3 MONTHS OUT same two amounts 7,290 7,873 6 MONTHS OUT same two amounts 5,314 5,740 THE GREEN BAR IS AHEAD BY 8.0 PER CENT IN ALL THREE PAIRS Every value shrinks as the pair moves away, but the two shrink by the same proportion, so no ranking can turn over.
Under a constant tenth a month the later option stays ahead by exactly 8.0 per cent whether the pair is available today or six months out, so a plan made early is still the preferred plan later.
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What does a curve that is steeper near now destroy?

Now change one thing. Suppose the proportion taken off is large for the first month of waiting and gets smaller for each month after that. Waiting from today until next month costs a third of the amount. Waiting from month five to month six costs an eighth. The far future is discounted gently; the near future is discounted brutally. A discount that is brutal near the present and gentle far away is hyperbolic discountingA curve that falls steeply near the present and then flattens out, so distant delays cost far less per month than near ones., named for the shape of the curve, and it is the model Ainslie set out in Psychological Bulletin in 1975 after work on delayed reward.

The illustrative curve divides an amount by one plus half the number of months of delay. So Rs 10,000/- one month away is worth Rs 6,667/-, two months away Rs 5,000/-, three months away Rs 4,000/-, and six months away Rs 2,500/-. The monthly cost of waiting changes along that curve: the first month of delay takes 33.3 per cent, the second takes 25.0 per cent, the third 20.0 per cent, and by the sixth month a further month of waiting only costs 12.5 per cent. The defining property of this shape is not that it is steep but that its steepness itself changes, falling away as the delay grows, and that is exactly what a constant rate refuses to do. The changing steepness is what breaks plans. The half-per-month rule is an invented illustration chosen for round arithmetic, not a measured rate for anybody.

The same Rs 10,000/-, moved further away one step at a time. AVAILABLE NOW 1 MONTH AWAY 2 MONTHS AWAY 3 MONTHS AWAY 6 MONTHS AWAY Rs 10,000/- Rs 6,667/- Rs 5,000/- Rs 4,000/- Rs 2,500/- the halfway mark, reached by month two Half-per-month curve, invented and illustrative. The step from now to one month costs Rs 3,333/-. The step from three months to six costs Rs 1,500/- between them.
The first month of delay strips Rs 3,333/- off the amount while the three months between the third and the sixth strip only Rs 1,500/- between them, which is the flattening that reverses plans.
What Rs 10,000/- promised at each delay is worth right now. 0 2,500 5,000 7,500 10,000 0 2 4 6 8 10 12 MONTHS OF DELAY Rs 5,314/- Rs 2,500/- CONSTANT: a tenth off every month STEEPER NEAR NOW: a third, then an eighth Both start at Rs 10,000/- with no delay. Illustrative shapes, invented.
The steeper-near-now curve loses almost half its value in the first two months and then barely moves, while the constant-rate curve gives up the same tenth every month and is still worth Rs 5,314/- at six months against Rs 2,500/-.
How much a further month of waiting costs, month by month. CONSTANT RATE STEEPER NEAR NOW 10.0 10.0 10.0 10.0 10.0 10.0 33.3 25.0 20.0 16.7 14.3 12.5 1 2 3 4 5 6 1 2 3 4 5 6 Bars are per cent of remaining value given up by waiting one further month. Which month of delay it is runs along the bottom. Left, the dashed line is flat. Right, it slopes. That slope is the whole of present bias.
A constant rate charges the same 10.0 per cent for every month of waiting, while the steeper-near-now shape charges 33.3 per cent for the first month and only 12.5 per cent for the sixth, so the cost of patience collapses as the delay grows.
Try it out

Which curve shape leaves a plan made in advance still preferred when the date arrives?

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Present Bias vs Hyperbolic Discounting: are they two names for one thing?

Present bias and hyperbolic discounting are not the same thing, and keeping them apart is worth the effort. Present biasAn extra weight placed on right now specifically, over and above ordinary discounting of later amounts. is an observation about what people do: offered a choice between something now and something better shortly afterwards, they take the immediate one far more often than the same people take the immediate one when both options are moved back by a few months. Present bias is a finding. A finding can be recorded, counted and argued about without any curve being drawn at all.

Hyperbolic discounting is a model. The model is a proposed shape for the curve, and its virtue is that it would produce that finding automatically. The two are related the way a footprint is related to a boot. Present bias names the behaviour; hyperbolic discounting is one candidate explanation of it, and evidence for the behaviour is not by itself evidence for that particular curve. Other shapes produce reversals too, and a person could produce the same pattern for reasons that have nothing to do with a curve, such as not believing the later payment will actually arrive.

Laibson brought the shape into finance in Golden Eggs and Hyperbolic Discounting in the Quarterly Journal of Economics in 1997, working through what it implies for saving and for arrangements that are hard to undo. O'Donoghue and Rabin, in Doing It Now or Later in the American Economic Review in 1999, gave the preferences their working name and drew the distinction that matters most in practice. The distinction is whether a person knows their own future self will reverse. Somebody who knows it will set things up in advance. Somebody who does not know it keeps making plans and keeps being surprised.

Three papers, three separate contributions. AINSLIE 1975 PSYCHOLOGICAL BULLETIN Set out the steeper-near-now curve and the reversal it produces. LAIBSON 1997 QUARTERLY JOURNAL OF ECONOMICS Worked the shape through for saving and hard-to-undo arrangements. O'DONOGHUE AND RABIN, 1999 AMERICAN ECONOMIC REVIEW Named the preferences and separated knowing from not knowing that one reverses.
The curve, its application to saving arrangements and the distinction between knowing and not knowing that one reverses come from three separate papers rather than one.
One is what was seen. One is what might explain it. PRESENT BIAS THE OBSERVATION Asked far ahead, people choose the larger later amount. Asked when the sooner one is available today, the same people switch. HYPERBOLIC DISCOUNTING THE MODEL A curve falling steeply near the present and gently later. Divide by one plus half the months of delay, in the illustration used here. would produce does not follow WHY THE BLOCKED ARROW MATTERS Seeing the reversal shows that the ranking changed. It does not show which curve did it, and other shapes, and reasons that are not curves at all, produce the same reversal.
The green arrow runs only one way: the curve would produce the behaviour, but observing the behaviour does not on its own establish that this particular curve is what caused it.
Try it out

Are present bias and hyperbolic discounting the same thing?

Time Inconsistency: why does the same person make and then break the same plan?

Time inconsistencyPreferring one option while it is at a distance and the other one when the moment actually arrives, with nothing having changed in between. is what a steeper-near-now curve produces, and it is worth being precise about what has to be true for it to count. Nothing new is learned. No amount changes. No fact about either option changes. The gap between the two options stays exactly the same. All that happens is that the clock runs forward and both options come closer. And the ranking flips.

The household version is easier to feel than to derive. Take it first. In January somebody decides that the coming Diwali bonus will go straight into savings rather than into a new television. The January decision is sincere, taken with a clear head, about money that is ten months away. In October the bonus arrives, the shop is a five minute walk away, and the television is bought. Nothing about the household changed in those ten months. The television did not get better and the savings did not get worse. The only thing that moved was the distance to the money.

Time inconsistency is the signature of the shape, and it is detectable precisely because nothing except distance moved between the two answers. The absence of any other movement is what separates it from an ordinary change of mind. A person who reads something in October that changes their view of what savings are for has not been inconsistent; they have updated. A person who reverses on identical information, purely because the moment arrived, has produced time inconsistency.

Ten months in which nothing happened except the passing of ten months. JANUARY OCTOBER DECIDED IN JANUARY The bonus goes into savings. Clear head, ten months out. DONE IN OCTOBER The bonus buys the television. Same head, money in hand. WHAT CHANGED IN BETWEEN The television did not improve. The savings did not get worse. The money simply arrived.
The household version needs no arithmetic at all: a sincere January decision and a contrary October action, with an empty stretch of ten months between them.

Where exactly does the crossover sit in this example?

The reversal can be computed rather than described, and computing it is what turns an impression into a finding. Here is the pair, held fixed throughout: Rs 10,000/- at some delay, against Rs 12,000/- one month later than that. The curve divides an amount by one plus half the number of months of delay. Now push both options into the future together, one month at a time, and work out what each is worth today.

Both pushed out byRs 10,000/- is worthRs 12,000/- is worthPreferred
no delayRs 10,000/-Rs 8,000/-the sooner
1 monthRs 6,667/-Rs 6,000/-the sooner
2 monthsRs 5,000/-Rs 4,800/-the sooner
3 monthsRs 4,000/-Rs 4,000/-level, the crossover
4 monthsRs 3,333/-Rs 3,429/-the later
6 monthsRs 2,500/-Rs 2,667/-the later
12 monthsRs 1,429/-Rs 1,600/-the later
Solving for the crossover, in three lines and no notation. STEP 1: SET THE TWO VALUES EQUAL 10,000 divided by one plus half the delay equals 12,000 divided by one and a half plus half the delay STEP 2: CROSS MULTIPLY 15,000 plus 5,000 times the delay equals 12,000 plus 6,000 times the delay STEP 3: COLLECT AND DIVIDE 3,000 equals 1,000 times the delay, so the delay is exactly 3 months At 3 months the sooner is worth Rs 4,000/- At 3 months the later is worth Rs 4,000/- too
The crossover is found by solving rather than by inspecting a chart, and the answer is a whole number only because the illustrative curve was chosen to make it one.
Three is not a magic number. Change the later amount and the crossover moves. Rs 11,000/- 8 months Rs 12,000/- 3 months Rs 14,000/- half a month 0 3 6 9 12 MONTHS OF DELAY AT WHICH THE TWO OPTIONS ARE LEVEL The bigger the later amount, the earlier the crossover arrives.
Against Rs 11,000/- the crossover sits at eight months and against Rs 14,000/- at half a month, so the three months in the worked example is a consequence of the numbers rather than a fixed feature.

The crossoverThe delay at which two options are valued equally, so that the preference between them flips on either side of it. is not approximate and it is not a region. Set the two values equal and solve. The sooner option is Rs 10,000/- divided by one plus half the delay; the later is Rs 12,000/- divided by one and a half plus half the delay. Cross multiplying gives 15,000 plus 5,000 times the delay on one side and 12,000 plus 6,000 times the delay on the other, so 3,000 equals 1,000 times the delay, and the delay is exactly three months. At that point both come to Rs 4,000/-. Nothing about either amount changed and nothing about the one month between them changed: only the distance to both moved, and that alone reversed the preference.

The later option minus the sooner option, at each distance. Below the line, the sooner amount is preferred. Above it, the later one is. 0 -500 -1,000 -1,500 -2,000 THE CROSSOVER 3 months, both worth Rs 4,000/- 0 1 2 3 4 5 6 7 8 9 10 11 12 MONTHS BOTH OPTIONS ARE PUSHED OUT -2,000 -667 -200 +95 +167 +182 +171 Rupees, invented. The bar at three months has no height because the two options are level there.
At no delay the later option is worth Rs 2,000/- less than the sooner one, and by four months it is worth Rs 95/- more, so the sign of the gap changes at exactly three months without either amount being touched.
Three things held still. One thing moved. HELD STILL THROUGHOUT THE AMOUNTS Rs 10,000/- Rs 12,000/- never touched THE GAP one month between the two, at every setting THE CURVE one shape the same person, the same shape WHAT MOVED the distance to both and that alone flipped the answer WHY THE BOOKKEEPING MATTERS If anything in the three white panels had moved, the reversal would have an ordinary explanation instead.
Naming what was held still is what makes the reversal attributable, because a change in any of the three white panels would explain it without present bias.
Try it out

Where does the crossover sit in this example, and what are both options worth there?

Try it out

Rs 10,000/- available now against Rs 12,000/- in a month. Before the control below is moved: does the choice change if both are pushed six months out?

Play with it

Push both options into the future together and watch the preference turn over

One variable moves: how far both options are pushed out, from no delay to twelve months. Both amounts stay exactly where they are, Rs 10,000/- and Rs 12,000/-, and the gap between them stays exactly one month at every setting. Nothing else in the picture changes.

no delay, the moment has arrived0 months12 months out
One control. Two amounts that never change. A preference that does. SOONER PREFERRED LATER PREFERRED CROSSOVER, 3 MONTHS 0 months SOONER Rs 10,000/- LATER Rs 12,000/- 2,500 5,000 7,500 10,000 Rs 10,000/- Rs 8,000/- WHEN EACH ARRIVES now 13 months one month, always The dark dot is the Rs 10,000/-. The green dot is the Rs 12,000/-. The lime bar between them never changes length.
Sooner is worth
Rs 10,000/-
Later is worth
Rs 8,000/-
Preferred
Sooner

With no delay at all, Rs 10,000/- available today is worth Rs 10,000/- and Rs 12,000/- one month away is worth Rs 8,000/-, so the sooner amount is preferred by Rs 2,000/-.

Educational illustration. Two assumptions are doing the work and both are stated on purpose. First, the half-per-month curve is an invented illustrative shape chosen so that the crossover lands on a round number, and it is not a measured rate for any person or any market. Second, the gap between the two options is held at exactly one month at every setting of the control, so the only thing the slider moves is the distance to both. Static reading for the record: at no delay the two are worth Rs 10,000/- and Rs 8,000/-, at three months both are worth Rs 4,000/-, and at six months they are worth Rs 2,500/- and Rs 2,667/-. Figures in whole rupees, invented throughout.
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What does the reversal look like in the decision log?

The Palash decision log is an invented record of 240 decisions taken by 60 investors over eight quarters, and Meera Sundaram is one of those investors. Rs 25,000/- a month leaves her account by standing instructionAn arrangement set up once that moves a fixed amount on a fixed date afterwards, without anybody deciding again each time., an arrangement she set up on a day when the transfers were all in the future. A standing instruction is the pure case of a plan made at a distance. Every one of those monthly transfers was chosen once, by a person for whom every single transfer was months away.

Now count what happened when the moments arrived. Of the 240 logged decisions, 96 were purchases, 84 were sales, 36 were switches and 24 were pauses of a standing instruction. The four counts sum to 240 exactly. So 24 decisions out of 240, being 10.0 per cent, were somebody stopping an arrangement they had previously set up to run without them. A standing instruction exists precisely so that the later decision never has to be taken. A pause is that decision being taken anyway, and it is the clearest artefact of this mechanism the log contains. One record of 60 people over eight quarters is not evidence that any rule works. A count that small describes those 60 investors and cannot be read as the rate at which people in general reopen an arrangement.

A standing instruction is a plan written down so it need not be made again. STANDING INSTRUCTION RECORD HOLDER Meera Sundaram AMOUNT EACH MONTH Rs 25,000/- DECISION TAKEN once, in advance, for every month ACTION NEEDED EACH MONTH none ACTION NEEDED TO STOP IT: ONE PAUSE 1 THE DISTANT SELF DECIDED On the day it was set up, every transfer was months away, so the flat part of the curve chose. 2 THE LATER DECISION WAS REMOVED Doing nothing carries the plan out. No moment arrives at which a fresh choice has to be made. 3 THE PAUSE PUTS IT BACK A pause reopens the question on a day when the money is available immediately, which is the steep end of the curve doing the choosing instead.
The arrangement works by leaving nothing to decide each month, so the only way the near end of the curve can get back into the decision is through a deliberate pause.
240 logged decisions. Each cell is one of them. 96 purchases, 84 sales, 36 switches, and the 24 in lime at the right are pauses of a standing instruction. 24 pauses 10.0 per cent two full columns of twelve The grid runs 20 columns by 12 rows, which is 240. Count the lime block: two columns of twelve is twenty four. Every figure here is invented and illustrative, and one record of 60 people cannot establish a rate for anybody else.
Twenty four of the 240 logged decisions, being 10.0 per cent, were pauses of an arrangement set up so that no monthly decision would have to be taken at all.
Try it out

Twenty four of the 240 logged decisions were pauses of a standing instruction. How should those pauses be read?

Why is this not simply impatience?

The impatience reading is the one most often made, and it is the one that matters most to correct. Impatience is a setting. An impatient person discounts everything heavily, and the crucial word is everything: near and far alike, at the same proportional rate. Their curve is steep, but it is steep in a constant way. An impatient person plans to take the money now, and when the day comes they take the money now. Their ranking never depended on how far away the pair was, so there is no reversal, no surprise and no broken plan.

The person with present bias behaves nothing like that. The present-biased person may be perfectly patient on average. Asked in March about a choice falling in December, they choose the larger later amount with conviction, and they mean it. Patience does not run out in December. One of the options has become immediate, the steep near end of their curve now applies to it and not to the other one, and the ranking turns over. Impatience and present bias are indistinguishable when the question is asked once, and completely distinguishable when it is asked twice at two different distances. The difference is testable, and asking the same question at two distances is the only reliable way to tell them apart.

Ask the same person twice. That is the whole test. THE IMPATIENT PERSON THE PRESENT-BIASED PERSON ASKED SIX MONTHS AHEAD ASKED SIX MONTHS AHEAD TAKES THE SOONER Rs 10,000/- TAKES THE LATER Rs 12,000/- ASKED ON THE DAY ASKED ON THE DAY TAKES THE SOONER Rs 10,000/- TAKES THE SOONER Rs 10,000/- Same answer twice. Consistent. Different answers. The plan was broken.
Both people end up taking the sooner Rs 10,000/- on the day, so a single question cannot separate them, and only the answer given six months earlier reveals which pattern is present.
What the later option is worth, as a share of the sooner one. 60 80 100 120 PER CENT 100 per cent at 3 months above this line the later option wins THE STEEPLY IMPATIENT PERSON: FLAT AT 60 PER CENT, ALWAYS THE PRESENT-BIASED PERSON 0 3 6 9 12 MONTHS BOTH OPTIONS ARE PUSHED OUT The impatient person here takes half off every month, far steeper overall, and still never crosses the line. Illustrative shapes, invented.
A person taking half off every month values the later option at 60.0 per cent of the sooner one at every distance and so never changes their answer, while the present-biased line climbs through 100.0 per cent at three months.
Try it out

How can an impatient person be told apart from a present-biased one?

The failure: hearing this as impatience and prescribing patience

Somebody breaks a plan they made three months ago, and the note that goes into the file says they need to be more patient and think longer term. The note sounds reasonable and is almost exactly wrong. The patient preference was never missing. The preference was there in March, it was stated clearly, and it was sincere. The failure was not in the person's patience but in the survival of a preference across a change in distance, and telling somebody to want the patient outcome more cannot fix a preference they already had.

The cost of the wrong reading is that the effort goes into motivation instead of structure. Six more conversations about long term thinking will produce six more sincere plans, each one made at a distance, each one facing the same steep near end of the curve when its moment arrives. Meanwhile the one change that would actually alter the outcome, removing the later decision so that it never has to be won, goes unmade because nobody identified what was breaking.

The note in the file, and what the file already contained. THE NOTE WRITTEN AFTER THE REVERSAL Reopened the arrangement again. Discussed the value of thinking longer term. Encouraged more patience next time. treats the shortage as motivation THE ENTRY THREE MONTHS EARLIER Chose the larger later amount without hesitation. Set up the arrangement to run on its own. Wanted exactly this outcome. the patient preference, already on file WHAT THE TWO PANELS TOGETHER SHOW The thing the note asks for is sitting in the same file, dated three months earlier. Nothing is missing that could be supplied by encouragement, so encouragement changes nothing about what happens next month.
The advice asks for a preference the same file already records, which is why exhortation leaves the outcome untouched while a structural change would not.
Try it out

Why does telling somebody to be more patient not work against present bias?

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What arrangements work against it, and why do they follow from the shape?

Once the reversal is accepted as coming from the shape of the curve rather than from a shortage of resolve, the design question answers itself. If the near end of the curve is steep, then any decision taken when the money is immediately available will be taken by that steep end. So an arrangement that works does not help the person win the later decision. An arrangement that works removes the later decision, leaving nothing there to be lost. Removing the decision is what a commitmentAn arrangement made in advance that removes or raises the cost of a decision that would otherwise be taken later. arrangement is, and every version of it shares that one property.

Three shapes recur. An arrangement made once and running by itself. Carrying out the plan then requires nothing, and stopping it requires an action. A setting where the patient outcome happens unless somebody actively escapes it. The effort then sits on the side of the reversal rather than on the side of the plan. And an arrangement that is genuinely awkward to reverse. The moment of temptation then runs into friction the distant self installed on purpose. Every arrangement that beats this mechanism works by letting the distant self decide once, rather than by helping the present self decide well repeatedly. Thaler and Sunstein set out the general design principle in Nudge in 2008, and Laibson's 1997 paper is where the case for hard-to-undo arrangements is worked through against exactly this curve.

Two honest cautions belong with the design. First, the shape of the curve explains why arrangements of this kind work at all, and which arrangement suits a particular household is a matter of suitability and appropriateness rather than of the curve. Second, the same friction that protects a plan also blocks a genuine change of mind, and a person whose circumstances really have changed now has to fight the arrangement they built. The cost is real, it is the price of the design, and pretending otherwise would misrepresent how these arrangements behave.

One question decides whether the plan survives. WHEN THE MOMENT ARRIVES, IS THERE STILL A DECISION TO TAKE? YES NO THE STEEP END CHOOSES One option is now immediate, so the near part of the curve applies to it and not to the other, and the ranking can turn over. THE DISTANT CHOICE STANDS Doing nothing carries the plan out, so the steep end of the curve never gets a vote, because it is not asked anything. THE THREE ARRANGEMENTS, AND THE ONE THING THEY SHARE Runs by itself once set up. Happens unless somebody escapes it. Awkward on purpose to reverse. None of the three tries to win the later decision. All three move the branch above from YES to NO, which is the only move the shape of the curve leaves available.
Each of the three arrangements changes the answer to the same question from yes to no, which is why they work and why encouragement, which leaves the question in place, does not.
All three act early. None of them acts at the difficult moment. THE PLAN IS MADE flat part of the curve THE MOMENT ARRIVES steep part of the curve Runs by itself once set up Happens unless escaped Awkward to reverse WHAT DOES NOT WORK HERE Encouragement delivered at the difficult moment itself. The green blocks all attach to the left end of the line, where the person is calm and the money is distant.
Every arrangement that works attaches to the moment the plan is made rather than to the moment it is tested, which is the only end of the line where the patient preference is reliably present.
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What do the arrangements that work against present bias have in common?

India

Where standing arrangements are governed

Arrangements that move money automatically, and the duties owed by any registered intermediary that sets one up or stops one, sit with the Securities and Exchange Board of India at sebi.gov.in. Thresholds, notice periods, forms and timing requirements are set there and change from time to time. Anything operational must be confirmed at the source before it is relied upon.

When is a preference for now entirely reasonable?

Wanting money sooner is often exactly right, and several perfectly good reasons produce it. A later payment might not arrive at all, and a discount for that risk is not a bias but an assessment. A household two months from an unavoidable expense has a genuine use for money now that money in six months cannot serve. Somebody paying interest at a high rate on borrowing is losing real money every month they wait.

None of these is present bias, and the test separates them cleanly. A reason that is genuinely about the situation applies whenever the question is asked. Present bias appears only when one of the options has become immediate, and vanishes when both are moved back. The same question put to somebody at two distances settles it: if the reason is real, the answer holds. If the answer flips while the reason has not changed at all, the distance did the work. The rate of discount anybody ought to apply to anything is a question of valuation rather than of behaviour.

The test that separates a real reason from a reversal. MOVE BOTH OPTIONS BACK BY SIX MONTHS. DOES THE ANSWER STAY THE SAME? YES NO A REASON ABOUT THE SITUATION The later payment might not arrive. An unavoidable expense is close. Borrowing is costing money meanwhile. Reasons like these apply whenever the question is asked. THE DISTANCE DID THE WORK Same amounts. Same gap. Same facts. A patient answer far off and an impatient one up close. This is the only case this guide is about. THE TEST COSTS ONE EXTRA QUESTION Asking once reveals which option was taken. Asking at two distances reveals why.
Wanting money sooner is often the right answer, and the only thing that marks the biased case is that the answer changes when both options are moved back together.

What does present bias not explain?

A named mechanism earns trust by refusing the cases it does not cover, and this one covers less than it is usually asked to. Present bias does not explain a decision that was never revisited. Nothing reverses if nobody reopens anything, and a plan quietly left running is a different situation entirely. Present bias does not explain a change of mind that followed new information either. Updating on evidence is what a careful decision looks like, and reversing on identical evidence is not.

Present bias also does not explain the direction of a mistake in any general sense. Present bias predicts a reversal toward whichever option becomes immediate, and that is all. If somebody consistently prefers the immediate option at every distance, that is a steep constant curve and not this mechanism. The claim made here is narrow: a ranking flips as distance to both options shrinks, with everything else held still, and any explanation that needs something else to have changed is an explanation of something other than present bias.

One situation in. Three situations out. WHAT IT EXPLAINS A ranking between two options that turns over as the distance to both of them shrinks, with everything else held completely still. THAT IS THE WHOLE CLAIM A PLAN LEFT RUNNING AND NEVER REOPENED Nothing reverses if nobody takes a second decision at all. A CHANGE OF MIND AFTER NEW INFORMATION Updating on evidence is what a careful decision looks like. A STEADY PREFERENCE FOR THE IMMEDIATE OPTION Taken at every distance, that is a steep constant curve instead. Each red panel needs something other than distance to have changed, so it sits outside this mechanism.
The mechanism accounts for exactly one pattern, and the three panels on the right are cases it is routinely blamed for without being able to produce them.
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How does somebody actually use this when reading a decision record?

Devika Rao, the adviser at the invented Palash Advisory Services Private Limited, reads the log rather than the person. She looks for a pair of entries: a choice recorded at a distance and a contrary choice recorded when the moment arrived, with nothing in between that would justify the change. The impatient person and the present-biased person both produce a single entry showing somebody taking money now, so one entry tells her almost nothing. Two entries at two distances tell her a great deal, and that is why the date on an entry matters as much as its content.

A person deciding alone can run the same check without an adviser, and it costs nothing. Write down the choice before the moment arrives, with the date. When the moment comes and the choice goes the other way, the written line is there to be read. Writing the distant decision down binds nobody. The value of writing it down is that it makes the reversal visible instead of leaving it feeling like an ordinary change of mind. Across quarters five to eight the 20 investors who adopted a written checklist recorded a reason on 34 of their 41 decisions, being 82.9 per cent, against 19 of 63, being 30.2 per cent, for the other 40. Eight quarters and 60 invented people could not establish that a written checklist changes anybody's returns.

The pair of entries worth looking for, and what a written reason costs. ENTRY A, RECORDED AT A DISTANCE Chose the larger later amount. Reason recorded. Date recorded. the entry that makes the second one readable ENTRY B, RECORDED AT THE MOMENT Took the smaller sooner amount. Nothing in between explains it. alone, this entry reveals almost nothing HOW OFTEN A WRITTEN REASON WAS RECORDED, QUARTERS 5 TO 8 THE 20 WHO ADOPTED A CHECKLIST 82.9 per cent 34 of 41 THE OTHER 40 30.2 per cent 19 of 63 0 WHAT THESE BARS DO NOT SHOW They show how often a reason was written down, and nothing else. No difference in returns is claimed, measured or implied: eight quarters and 60 invented people could not support one.
A reversal is only visible when a distant entry exists to compare against, and writing the reason down was recorded on 82.9 per cent of decisions in one group against 30.2 per cent in the other.
Present bias is one mechanism taught on one decision. The standing instruction as a product, and what a firm may offer and how, are covered under suitability and appropriateness. A holding left untouched because nobody ever reopened it is a different situation from a plan actively reversed, and is covered under status quo and defaults. Present bias is a property of one decision rather than of a price, so what happens to a price when many people behave this way is covered under investor sentiment. The rate of discount anybody should apply to anything belongs to valuation.
Building a Client Risk Profile teaches you to turn a client conversation into a documented risk profile, and to separate capacity from tolerance.

Sources

SourceDocumentSite
Ainsliethe paper setting out the steeper-near-now curve and impulse reversal, Psychological Bulletin, 1975ssrn.com
LaibsonGolden Eggs and Hyperbolic Discounting, Quarterly Journal of Economics, 1997nber.org
O'Donoghue and RabinDoing It Now or Later, American Economic Review, 1999ssrn.com
Thaler and SunsteinNudge, 2008, cited for the design principle behind arrangements made in advanceYale University Press
Securities and Exchange Board of Indiaconduct and disclosure requirements applying to registered intermediaries, including arrangements that move money automaticallysebi.gov.in

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

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