PMT ( Formula)

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Last updated 12:40 AM on 9/1/26
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17 Terms

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expanded CF present value model

• Real risk free interest rate, lt,s

• Expected inflation, θt,s

• Risk-premium for uncertainty in future cash flows, ρt,s

πt,s = risk premium for uncertainty in future inflation

Credit premium is represented by γt,si It is the additional return required by investors as compensation for bearing credit risk.

κt,si - Represents the premium demanded by investors for investing in equities relative to bonds.

<p>• Real risk free interest rate, lt,s</p><p>• Expected inflation, θt,s</p><p>• Risk-premium for uncertainty in future cash flows, ρt,s</p><p>πt,s = risk premium for uncertainty in future inflation</p><p>Credit premium is represented by γt,si It is the additional return required by investors as compensation for bearing credit risk.</p><p>κt,si - Represents the premium demanded by investors for investing in equities relative to bonds.</p>
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Taylor Rule

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Equity risk premium

The equity risk premium can be assumed to be a sum of a risk premium for investing in equities, κt,si , and a premium for holding a default-free government bond, γt,s

<p>The equity risk premium can be assumed to be a sum of a risk premium for investing in equities, κt,si , and a premium for holding a default-free government bond, γt,s</p>
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Sharpe ratio

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Information ratio

The IR measures the consistency of active return.

<p><span>The IR measures the consistency of active return.</span></p>
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optimal portfolio Sharpe ratio,

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total risk of the actively managed portfolio is

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optimal amount of active risk

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Active security returns

The diagram below illustrates the relationship between the three key parameters in the fundamental law of active management: forecasted active returns (μi), active portfolio weights (wi), and realized active returns (RAi).

<p>The diagram below illustrates the relationship between the three key parameters in the fundamental law of active management: forecasted active returns (μi), active portfolio weights (wi), and realized active returns (RAi).</p>
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forecasted active returns using the Grinold rule

where IC = information coefficient and BR = breadth or the number of independent forecasts. For instance, if we have a portfolio of four securities and the active returns of these four stocks are uncorrelated with each other, then the breadth will be four.

<p>where IC = information coefficient and BR = breadth or the number of independent forecasts. For instance, if we have a portfolio of four securities and the active returns of these four stocks are uncorrelated with each other, then the breadth will  be four.</p>
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The active security weights are given by

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Signal quality / Information coefficient

measures the ex-ante correlation between the forecasted active returns and realized active returns

<p>measures the ex-ante correlation between the forecasted active returns and realized active returns</p>
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The transfer coefficient

measures the degree to which the investor’s forecasts are translated into active weights

<p>measures the degree to which the investor’s forecasts are translated into active weights</p>
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Information ratio under full fundamental law

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generic form of the APT equation


<p></p>
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macroeconomic factor models

FGDP = the surprise in GDP growth

εi = an error term with a zero mean that represents the portion of the return to asset I not

explained by the factor model

<p>FGDP = the surprise in GDP growth</p><p>εi = an error term with a zero mean that represents the portion of the return to asset I not</p><p>explained by the factor model</p>
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