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Portfolio Probe
Portfolio Probe has two primary functions:
To generate random portfolios.
To optimize portfolio trades.
Random portfolios are extremely useful and will dramatically change
the practice of fund management.
Chanpter 2 of the
Portfolio Probe User's Manual
contains examples of several applications of random portfolios.
The
Portfolio Probe User's Manual
also contains a number of examples of optimizing trades, one of
which should be close to what you want to do.
The manual also contains practical advice on performing
optimizations regardless of the software used.
Key Functionality
Generate Random Portfolios Obeying Constraints
Generate a list of portfolios (or trades) that obey constraints,
but which are indifferent to the utility.
Some uses of random portfolios are:
Measure the performance of a fund.
Test your investment process.
Evaluate the effect of constraints -- are they too loose or too tight?
Assess the quality of a risk model.
Bid on unknown portfolios with known characteristics.
See
Random Portfolios in Finance.
Some of these applications are demonstrated in Chapter 2 of the
Portfolio Probe User's Manual.
Optimally Select a Portfolio Trade
Create or update a portfolio of assets.
Features include:
Inputs and outputs are in meaningful units.
The results need not be post-processed which can save significant labor,
and helps with automation.
Specially designed for long-short portfolios.
Bounds on the number of assets to trade and
the number of assets in the portfolio.
Ability to limit turnover, tracking error, volatility, expected return.
Mean-variance optimization, maximize the information ratio,
mean-volatility optimization,
minimize variance, or minimize tracking error.
Different trading costs allowed for long assets, short assets, buys and sells.
Non-linear trading costs allowed (polynomials of arbitrary order, and
more generally arbitrary exponents on the number of units traded).
Linear constraints on the portfolio and/or the trade.
These linear constraints may be on either the gross or the net.
User-defined integer constraints (count constraints).
Linear and count constraints may be on just the long-side or
just the short-side.
Constraints on sums of the largest weights.
Threshold constraints -- minimal amount of an asset traded, if traded at all.
Likewise, portfolio thresholds impose a minimum amount in the portfolio, if
present.
Forced trades may be specified.
Multiple benchmarks allowed.
Multiple variances allowed. For example, both a statistical factor model
and a fundamental factor model could be used.
Round lotting within the optimization -- trade only in round lots
except if the original position is not a round lot.
Types of Organizations
Portfolio Probe is useful to a number of types of organizations:
Traditional Fund Managers
Hedge Funds
Funds of Funds
Consultants
Plan Sponsors
Brokers
Traditional Fund Managers
Trade optimization, generally long-only.
Asset allocation.
Random portfolios for testing prospective trading strategies, for deciding
on the most useful constraints, for evaluating performance -- both for
internal and external consumption.
See
Random Portfolios in Finance.
Hedge Funds
Trade optimization, generally long-short.
Random portfolios for testing prospective trading strategies, for deciding
on the most useful constraints, for evaluating performance -- both for
internal and external consumption.
See
Random Portfolios in Finance.
Funds of Funds
Random portfolios for evaluating the performance of funds.
See
Random Portfolios in Finance.
Consultants
Asset allocation, including multiple scenario analysis.
Random portfolios for evaluating the performance of funds, and for
creating mandates free of a traditional benchmark.
See
Random Portfolios in Finance.
Plan Sponsors
Asset allocation, including multiple scenario analysis.
Random portfolios for evaluating the performance of funds, and for
creating mandates free of a traditional benchmark.
See
Random Portfolios in Finance.
Brokers
Trade optimization for trading and for research.
Random portfolios for research and for bidding on anonymous portfolios.
See
Random Portfolios in Finance.
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