Misunderstanding Savings Growth Implications for retirement - - PowerPoint PPT Presentation

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Misunderstanding Savings Growth Implications for retirement - - PowerPoint PPT Presentation

Misunderstanding Savings Growth Implications for retirement savings behavior Craig R. M. McKenzie Michael J. Liersch UC San Diego NYU Rady School of Management Stern School of Business & Department of Psychology Background Rapid


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Misunderstanding Savings Growth

Implications for retirement savings behavior

Craig R. M. McKenzie

Michael J. Liersch UC San Diego NYU Rady School of Management Stern School of Business & Department of Psychology

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Background

 Rapid change in US

retirement plans from defined benefit plans (i.e., pensions) to defined contribution plans (e.g., 401 (k) plans)

 Responsibility of saving for

retirement shifted from employers to employees

 Reason to believe that

employees not saving enough

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Our Focus

 Traditional accounts of insufficient saving (e.g.,

excessive intertemporal discounting, weakness of will) implicitly assume that people understand the basics of savings

 We show that undergraduates fail to appreciate the

exponential growth of savings and the cost of waiting to save

 Other research has shown that exponential growth is

massively underestimated

 We test interventions to help increase savings

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How much money would you have if you deposited …

 $400/mo for 20 years at 10%?  $400/mo for 40 years at 10%?

$302,412 $2,336,889

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Experiment 1: Can participants

generate the correct growth pattern?

Assume that you deposit $400 [$200] every month into a retirement savings account that earns a 10% [5%] yearly rate of interest. (You never withdraw any money.) How much money do you think you will have in your account (including interest earned): After 10 years? $_____ After 20 years? $_____ After 30 years? $_____ After 40 years? $_____

 2 conditions (N = 99; undergraduates):  Aid (calculator provided)

 We requested participants’ calculated answer

 No Aid (no calculator provided)

 We requested participants’ best guess

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Experiment 2: Can participants

recognize correct pattern of growth? (N = 100)

Imagine that you deposit $100 every month into an account that earns 10% interest, compounded annually. You never withdraw any

  • money. Which of the charts below best shows how the money in

your account will increase over 40 years? Please place a mark next to one chart. Chart A years: 0 years 10 years 20 years 30 years 40 years $: $0 $21,037 $75,603 $217,132 $584,222 Chart B years: 0 years 10 years 20 years 30 years 40 years $: $0 $146,056 $292,111 $438,167 $584,22

78% 22%

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Experiment 2: Can participants

recognize correct pattern of growth? (N = 100)

Imagine that you deposit $100 every month into an account that earns 10% interest, compounded annually. You never withdraw any

  • money. Which of the charts below best shows how the money in

your account will increase over 40 years? Please place a mark next to one chart. Chart A years: 0 years 10 years 20 years 30 years 40 years $: $0 $21,037 $75,603 $217,132 $584,222 Chart B years: 0 years 10 years 20 years 30 years 40 years $: $0 $13,200 $26,400 $39,600 $52,800

50% 50%

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Experiment 3: Do people underweight

cost of waiting to save? (N = 100)

Imagine that both ALAN and BILL just started working and are going to retire in 40 years

 ALAN deposits $100 every month into his retirement account  BILL waits 20 years to start saving, but then deposits $300 every month into his

retirement account

Both accounts earn 5% [10%] interest every year, compounded annually. Neither of them withdraws any money.

Annual Return Actual: Who has more money? Participants: Who has more money? Actual: How much does Bill need to save to catch up? Participants: How much does Bill need to save to catch up? (median) 5% Alan ($152k vs. $125k) 36% correctly chose Alan $365/mo $200/mo (45% of responses) 10% Alan ($584k vs. $227k) 30% correctly chose Alan $773/mo $200/mo (52% of responses)

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Experiment 4: Does highlighting effect

  • f compound interest increase saving?

(N=276)

Time Intervention Procedure:

  • 1. Asked about

willingness to save

  • 2. One of 3

interventions introduced

  • 5. Re-asked

willingness to save, plus Alan and Bill Qs

Sample questions: If you deposited $100 each month, about how much money would you have after 20 [40] years? $ __________

Deposit Intervention

Sample questions: If you deposited $100 [$200] each month, about how much money would you have after 20 years? $ __________

Control Intervention

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S’s turned in first part of survey, answered additional questions

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Employees at a Fortune 100 Company recruited via email for an

  • nline study and randomly assigned

Study Participants 250 N 37 Mean Age (years) 47 Female (%) 7 Mean Tenure (years) 3 Mean Deferral Rate (%) 28,627 Mean Total Balance ($) 37,048 Estimated Annual Salary ($)

Experiment 5: Intervention in the field

Using the S’s actual 401(k) data, they saw either their current account balance or their estimated future account balance at retirement E.g., 30-yr-old S depositing $4k/yr with $40k would see either $40k current balance or future estimated balance of over $500k

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The percentage of employees either less, equally, or more interested in “saving more” AFTER seeing the control/intervention Employees were significantly more interested in “saving more” after seeing their estimated account balance at retirement

Dollar amount viewed by participants Less Interested Equally Interested More Interested Total account balance (Control) 8% 65% 27% Estimated account balance at retirement (Intervention) 9% 50% 41%

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What did he say?

 Participants believe savings grow linearly, leading to

massive underestimation, especially for long periods of time and high interest rates

 S’s don’t even reliably recognize correct pattern

 This leads to underestimating cost of waiting to save

 Understanding compound interest doesn’t help

 Interventions highlighting exponential growth of savings

increased (a) accuracy of savings growth estimations, (b) motivation to save early, and (c) predictions of future monthly savings rates

 For both undergraduates and real employees  Intervention mentions nothing about compound interest, what

it is, or how to calculate it