LM3 Flashcards

(36 cards)

1
Q

What is the objective of active equity portfolio construction?

A

To transform alpha forecasts into an efficient portfolio that maximizes information ratio within given constraints.

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2
Q

List three main portfolio construction methods.

A

Optimization

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3
Q

Describe the optimization approach.

A

Uses expected returns

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4
Q

What is a heuristic portfolio?

A

Built using judgment or simple rules (e.g.

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5
Q

Define risk budgeting.

A

Allocating total active risk across positions to maximize total IR.

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6
Q

Provide the formula for active share.

A

AS = ½ Σ|w_p − w_b|.

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7
Q

Provide the formula for tracking error.

A

TE = σ(R_p − R_b) = √(w’Σw).

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8
Q

Provide the formula for the information ratio.

A

IR = E[R_p − R_b] / TE.

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9
Q

Explain the relationship between information ratio

A

skill

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10
Q

What is the impact of tighter portfolio constraints?

A

Reduces turnover and active risk but also limits alpha potential.

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11
Q

What are typical portfolio constraints?

A

Sector caps

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12
Q

Explain why transaction costs must be modeled in portfolio construction.

A

They directly reduce realized IR; ignoring them leads to over-optimistic results.

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13
Q

Describe two ways to control transaction costs in an optimizer.

A

Add cost penalties or use turnover constraints.

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14
Q

Give the effect of turnover on IR.

A

High turnover raises costs → lower realized IR.

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15
Q

Compare active share and tracking error.

A

AS measures holdings deviation; TE measures volatility of active returns.

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16
Q

Interpret a portfolio with low AS and high TE.

A

Likely uses derivatives or factor tilts rather than stock selection.

17
Q

Interpret a portfolio with high AS and low TE.

A

High conviction stock picker with low systematic factor bets.

18
Q

State the trade-off between alpha concentration and diversification.

A

Concentration ↑ alpha magnitude but ↑ idiosyncratic risk; diversification smooths IR.

19
Q

Define alpha diversification.

A

Combining uncorrelated alpha sources to raise IR via √Breadth relationship.

20
Q

How does correlation between signals affect realized IR?

A

If signals correlated (ρ>0)

21
Q

Explain benchmark mismatch.

A

Using wrong benchmark creates misleading active risk and IR metrics.

22
Q

Describe over-optimization.

A

Excess sensitivity to small input changes causing unstable portfolio weights.

23
Q

What is the danger of ignoring liquidity in optimization?

A

Illiquid holdings increase costs and tracking error unpredictably.

24
Q

What happens if alpha forecasts have estimation error?

A

Weighting errors cause poor realized performance (garbage-in–garbage-out problem).

25
What is the typical TE range for enhanced index vs. active portfolios?
Enhanced index: 0.2–1%; Active equity: 2–6%.
26
Why does portfolio rebalancing frequency matter?
Too frequent = high cost; too infrequent = alpha decay.
27
What is the effect of increasing active risk on expected IR?
Usually positive until marginal alpha < marginal risk; optimal TE balances the two.
28
How can diversification improve realized IR?
Combining uncorrelated alpha sources smooths performance volatility.
29
Calculate IR if expected active return = 1.2% and TE = 3%.
IR = 0.012 / 0.03 = 0.4.
30
If transaction costs reduce alpha by 0.4%
what is new IR?
31
List three ways to stabilize optimized weights.
Shrinkage of covariance matrix
32
Explain how risk budgeting enhances multi-manager portfolios.
Allocates TE to sub-managers with highest expected IR
33
Trap: Ignoring factor exposures in construction.
Can result in unintended bets
34
When should a manager favor heuristic construction?
When alpha sources are qualitative or data inputs unreliable.
35
What is the role of constraints in preventing extreme positions?
Ensure practical implementability and manage concentration risk.
36
What is the impact of adding independent alpha sources?
Increases total IR at a decreasing rate (diminishing diversification benefit).