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Active portfolio management

Report includes: 1 month(s) 49 day(s), from 05.04.2008 to 24.05.2008

  Name Start value End value Dynamic Contains
Root Active portfolio management 47,97 % 29,77 % -18,2 %
Quantitative Metrics(37,2%, -38,15%Down)
Asset Allocation Metrics(29,5%, -3,15%Down)
Risk-adjusted Return Metrics(19,3%, -25,89%Down)

Graph for Active portfolio management

Graph for Active portfolio management

Data for Active portfolio management

DatesValue
05.04.200847,97
12.04.200867,19
19.04.200859,92
26.04.200841,24
03.05.200849,67
10.05.200845,38
17.05.200837,37
24.05.200829,77

Quantitative Metrics

  Name Start value End value Dynamic Parent Contains
Root Quantitative Metrics 75,37 % 37,22 % -38,15% Active portfolio management
Indicators
Beta
Standard Deviation
Nonsystematic Risk
R-square *
* - Information for this metric is limited in sample report

Graph for Quantitative Metrics

Graph for Quantitative Metrics

Data for Quantitative Metrics

DatesValueWeight
05.04.200875,373
12.04.200841,833
19.04.200869,983
26.04.200828,243
03.05.200842,643
10.05.200876,93
17.05.200849,013
24.05.200837,223

Beta

  Name Start value End value Dynamic Measure units Optimization method Parent
Root Beta 2,514 0,864 -1,65 Score Maximize Quantitative Metrics
Description Beta is a standartized measure of systematic risk and can be defined as the covariance between the particular stock and the market devided by the squared standard deviation of the market. Beta measures the sensitivity of a security's returns to changes in the market return.
Target description Depends on risk aversion and industry

Graph for Beta

Graph for Beta

Data for Beta

DatesWeightMinMaxValue
05.04.20084032,514
12.04.20084031,236
19.04.20084032,88
26.04.20084030,519
03.05.20084030,723
10.05.20084032,976
17.05.20084030,336
24.05.20084030,864

Standard Deviation

  Name Start value End value Dynamic Measure units Optimization method Parent
Root Standard Deviation 2,062 7,651 + 5,589 % Minimize Quantitative Metrics
Description Standard deviation of the rate of return is a measure of risk. It is defined as the square root of the variance, which is defined as the expected value of the squared deviations from the expected return.
Measured in the % or return.
Target description Depends on risk-return tradeoff of investor

Graph for Standard Deviation

Graph for Standard Deviation

Data for Standard Deviation

DatesWeightMinMaxValue
05.04.200841102,062
12.04.200841105,437
19.04.200841103,448
26.04.200841107,066
03.05.200841105,518
10.05.200841104,528
17.05.200841101,909
24.05.200841107,651

Nonsystematic Risk

  Name Start value End value Dynamic Measure units Optimization method Parent
Root Nonsystematic Risk 7,46 3,62 -3,84 Score Minimize Quantitative Metrics
Description The risk that can be eliminated by the diversification. Defined as Total Risk minus systematic (market) risk.

Graph for Nonsystematic Risk

Graph for Nonsystematic Risk

Data for Nonsystematic Risk

DatesWeightMinMaxValue
05.04.200810107,46
12.04.200810107,21
19.04.200810108,9
26.04.200810103,74
03.05.200810101,88
10.05.200810103,66
17.05.200810107,6
24.05.200810103,62

Asset Allocation Metrics

  Name Start value End value Dynamic Parent Contains
Root Asset Allocation Metrics 32,64 % 29,49 % -3,15% Active portfolio management
Indicators
Average Return
Impact of Asset Allocation

Graph for Asset Allocation Metrics

Graph for Asset Allocation Metrics

Data for Asset Allocation Metrics

DatesValueWeight
05.04.200832,645
12.04.200887,535
19.04.200861,535
26.04.200847,435
03.05.200857,555
10.05.200816,45
17.05.200832,195
24.05.200829,495

Average Return

  Name Start value End value Dynamic Measure units Optimization method Parent
Root Average Return 6,825 9,24 + 2,415 % Maximize Asset Allocation Metrics
Description Average return on the portfolio uder question. May be calculated using money-weighted or time-weighted approach depending on the allocation method.

Graph for Average Return

Graph for Average Return

Data for Average Return

DatesWeightMinMaxValue
05.04.200870356,825
12.04.2008703529,26
19.04.2008703520,79
26.04.2008703515,54
03.05.2008703525,025
10.05.200870351,645
17.05.200870358,085
24.05.200870359,24

Impact of Asset Allocation

  Name Start value End value Dynamic Measure units Optimization method Parent
Root Impact of Asset Allocation 63,3 36,7 -26,6 % Maximize Asset Allocation Metrics
Description Return attributed to the asset classes that are distributed beyond the established allocation principles within the used strategy and depends on the manager's judgement of the particlular market composition.

Graph for Impact of Asset Allocation

Graph for Impact of Asset Allocation

Data for Impact of Asset Allocation

DatesWeightMinMaxValue
05.04.20083010063,3
12.04.20083010096,7
19.04.20083010066,5
26.04.20083010054,5
03.05.20083010025
10.05.20083010043,7
17.05.20083010053,4
24.05.20083010036,7

Risk-adjusted Return Metrics

  Name Start value End value Dynamic Parent Contains
Root Risk-adjusted Return Metrics 45,2 % 19,31 % -25,89% Active portfolio management
Indicators
Sharpe's Measure
M-sqared Measure
Jensen's Alpha
Treynor Measure *
T-squared Measure *
Appraisal (Information) Ratio *
* - Information for this metric is limited in sample report

Graph for Risk-adjusted Return Metrics

Graph for Risk-adjusted Return Metrics

Data for Risk-adjusted Return Metrics

DatesValueWeight
05.04.200845,22
12.04.200854,42
19.04.200840,82
26.04.200845,262
03.05.200840,522
10.05.200870,562
17.05.200832,852
24.05.200819,312

Sharpe's Measure

  Name Start value End value Dynamic Measure units Optimization method Parent
Root Sharpe's Measure 16,65 2,07 -14,58 % Maximize Risk-adjusted Return Metrics
Description Sharpe's ratio measures the reward-to-total volatility tradeoff and can be obtaned by the division of the average portfolio excess return over the specified period by the standard deviation of returns over the sample period. Sharpe's measure = (average return on the portfolio - average return on the risk-free asset)/standard deviation of the portfolio

Graph for Sharpe's Measure

Graph for Sharpe's Measure

Data for Sharpe's Measure

DatesWeightMinMaxValue
05.04.2008309016,65
12.04.2008309033,3
19.04.2008309017,46
26.04.2008309020,07
03.05.2008309016,74
10.05.2008309064,44
17.05.2008309021,15
24.05.200830902,07

M-sqared Measure

  Name Start value End value Dynamic Measure units Optimization method Parent
Root M-sqared Measure 37,6 34,1 -3,5 % Maximize Risk-adjusted Return Metrics
Description M-squared measure similarly to Sharpe's measure focuses on total volatility as a measure of risk, but has significantly easier interpretation of a risk-adjusted performance relative to the benchmark index. M-squared = return on the adjusted portfolio (the one that matches the volatility of the market index) - return on the market

Graph for M-sqared Measure

Graph for M-sqared Measure

Data for M-sqared Measure

DatesWeightMinMaxValue
05.04.20081010037,6
12.04.20081010065,8
19.04.20081010015,2
26.04.20081010090,1
03.05.20081010043,8
10.05.20081010046,2
17.05.20081010028,7
24.05.20081010034,1

Jensen's Alpha

  Name Start value End value Dynamic Measure units Optimization method Parent
Root Jensen's Alpha 46,3 36 -10,3 % Maximize Risk-adjusted Return Metrics
Description Jensen's Alpha measures the portfolio alpha value and can be defined as the average return on the portfilio over and beyond that of identified by the CAPM given the portfolio's beta and average market return. Jensen's Alpha = average return on the portfolio - [average return on the risk-free asset + Beta of the portfolio x (average return on the market - average return on the risk-free asset)]

Graph for Jensen's Alpha

Graph for Jensen's Alpha

Data for Jensen's Alpha

DatesWeightMinMaxValue
05.04.20082010046,3
12.04.20082010065,5
19.04.20082010038,9
26.04.20082010044,3
03.05.20082010044,4
17.05.20082010041,8
24.05.20082010036
Created by: AKS-Labs
Report created with Balanced Scorecard Designer at 28.04.2008 23:48:19

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