Asset Allocation Flashcards

1
Q

Asset Allocation Approaches

A
  1. Asset-Only: manage risk/ return of assets
  2. Liability-Relative: manage assets in relation to liabilities
  3. Goals-Based: manage subportfolios to meet goals
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2
Q

Factor Portfolio

A

isolate systematic risk exposure

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3
Q

Risk Budgeting

A

where/ how much risk to take

  • specify how risk is distributed regardless of expected returns
  • how much additional risk the investor is willing to take relative to benchmark
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4
Q

Rebalancing

A

when to rebalances to benchmark; calendar or percentage-range based

drift corridor width based on

  • transaction costs (+)
  • risk tolerance (+)
  • correlation w/ porfolio (+)
  • volatility of portfolio (-)
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5
Q

Mean Variance Optimization

A
  • approach to determining AA
  • lowest standard deviation for a given level of expected return
  • constraints: budget, no non-neg weights, client constraints
  • find optimal weights: max utility, efficient frontier, min return, max SD
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6
Q

MVO Criticisms

A
  1. GIGO
  2. concentrated AA
  3. diversification
  4. ignores liabilities
  5. single period
  6. ignores skewness/ kurtosis of returns
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7
Q

MVO Improvements

A
  1. reverse opt - derive weights from expected return of global market port
  2. Black-Litterman model - reverse opt adjusted for investor exp
  3. add more constraints
  4. resample MVO - Monte Carlo Sim; less extreme weights, includes all asset classes
  5. include skewness/ kurtosis in utility function; use an asymmetric definition of risk (conditional VAR)
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8
Q

Utility Maximization Equation

A

Um = E(r) - 0.5 * λ * Var

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9
Q

Roy’s Safety First Criterion

A

probability of portfolio exceeing min threshold return (want highest)

SF ratio = [E(RP) - RL ]/ σP

RL = min level of portfolio return

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10
Q

Sharpe Ratio

A

excess return per unit of risk (want highest)

( Rm - Rf )/ σm

ERPm / σm

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11
Q

Illiquid Assets and MVO

A
  1. calc MVO w/o illiquid assets classes, include in portfolio w/ set specific allocations for illiquid assets
  2. calc MVO w/ illiquid assets
  3. calc MVO w/ illiquid asset classes, include in portfolio w/ alt inv indexes
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12
Q

Incorporating Client Risk Pref in AA

A
  1. specifying additional constraints
  2. specifying a risk aversion factor for the investor
  3. monte carlo simulation
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13
Q

Factor-Based AA

A

multi-factor regression to derive return w/ MVO

  • use risk factors instead of asset classes
  • corr btwn factors typically lower than corr btwn asset classes
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14
Q

Contribution to Total Risk

A

MCTR (marginal): βacp

ACTR (abs): w*MCTR

opt allocation: excess return/ MCTR for each asset class = portfolio Sharpe Ratio

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15
Q

ALM

A

asset liability management

  1. surplus optimization (pension funds)
  2. hedging/ return-seeking approach (insurance companies, overfunded pensions) > mimics the liabilities it’s funding (fully hedge = conservative)
  3. integrated asset-liability approach (banks)
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16
Q

Strategic AA

A
  • reflects desired systematic risk exp
  • set target weights for portfolio
  • longer-term capital market expectations to inc portfolio value
17
Q

Tactical AA

A

use perceived short-term opportunities in the market to inc portfolio value; inc risk

  • discretionary vs systematic (value or momentum)
18
Q

TAA Performance Evaluation

A
  • compare Sharpe Ratio to SAA
  • compare realized risk/ return to SAA efficient frontier
  • calc info ratio/ t-stat of excess returns relative to SAA
  • attribution analysis to determine excess return
19
Q

Mark to Market

A

PV of any g/l that would be realized if the forward contract was closed early w/ an offsetting contract position

Value = (g or l)/ ( 1 + LIBORn-t )

20
Q

Put Option

A

right to sell the underlying sec if P < X

gains value delta closer to -1, loses value delta closer to 0

21
Q

Call Option

A

right to buy the underlying sec if X < P

gains value delta closer to 1, loses value delta closer to 0

22
Q

Domestic Currency Return

A

RDC = RFC + RFX + RFC*RFX

RDC = ( EV - BV )/ BV

23
Q

Domestic Currency Risk

A

σ2RC = σ2RC​ + σ2RF + 2σRC​σRFρ(RFC,RFX)

corr = pos = inc volatility of returns

coor = neg = dec volatility of returns

24
Q

Currency Management Strategies

A
  1. passive hedging: benchmark
  2. discretionary hedging: benchmark w/ slight deviation
  3. active curr management: greater deviation from benchmark
  4. currency overlay: seperate manager for currency
25
Influences on Whether to Fully Hedge Currency Position
1. time horizon 2. risk aversion 3. liquidity needs 4. FX bond exposure 5. hedging costs 6. opportunity costs
26
Economic Fundamentals
assumes LT currency value will converge w/ fair value inc value of currency 1. undervalued relative to FV 2. inc in FV 3. higher real or nom int rates 4. lower inflation 5. dec risk premium
27
Technical Analysis
1. past price data can predict future 2. patterns repeat: overbought/ sold reverse, support/ resistance levels, moving avg 3. don't need to know value of currency, just where it will trade
28
Carry Trade
borrow lower int rate currency (developed), invest proceeds in higher int rate currency (developing) RISK: higher int rate durrency depreciates by more than the diff in spot rates
29
Covered Interest Rate Parity
F = S ( 1 + ip )/ ( 1 + ib ​)
30
Volatility Trading
profit from changes in volatility expect inc volatility: long straddle (call, put in the money), long strangle (call, put out of the money)
31
Vega
change in value of option b/c change in volatility of underlying inc volatility = inc value of options = inc price
32
Roll Yield
roll yield = hedged curr return = F/S - 1 hedge = locks in forward price * S \> F; iB \< iP: long B = pos roll yield \> yes hedge * S \< F; iB \> iP: long B = neg roll yield \> no hedge
33
Hedging
* dynamic - change hege to cover additional exp * depens on trans costs, risk aversion * discretionary - imperfect hedge uj * hedge long curr exp = sell forward
34
Hedging Types
1. cross hedge: hedge w/ proxy deriv (not perfectly corr) 2. macro hedge: hedge portfolio w/ deriv based on basket of curr 3. MVHR: min var hedge ratio: reg to find % to hedge, min volatility of RDC