1988issue C051-6
Pessimistic margin ranking for mechanical systems
Public mechanical-trading-system programs can be ranked on a short recent evaluation-window and on longer multi-year samples. The ranking rebuilds return on required margin after a pessimistic restatement of wins and losses, then converts that figure to an annual rate so windows of different length can be compared.
- A short recent evaluation-window is used so vendors have less room for historical-fitting to the ranking sample.
- Programs already released to users are treated as a live-window rather than as a reconstructed historical fit.
- Pessimistic-return-on-margin reduces the win count and increases the loss count by the square root of each observed count, rebuilds net result from average win and average loss, and divides by required margin.
- A disclosed-system and a black-box-system can share one list, but a score taken before public release is not treated as a post-release live result.
Ranking released mechanical systems
A mechanical-trading-system is a fully specified procedure that turns rule inputs, market state, and execution constraints into entry, exit, or stand-aside signals over a defined holding period. Public programs of that kind can be ranked on a recent short evaluation-window as well as on longer multi-year samples.
The ranking is presented as covering programs already released to users. The tabulated evaluation-window is therefore treated as a live-window rather than as a reconstructed historical fit.
A window that is harder to retune
A short recent evaluation-window is used so vendors have less room to tune rules to the ranking sample. Historical-fitting is the practice of tuning rules to a known sample so tabulated results look stronger than a later live test.
Disclosed rules and hidden engines
The same ranking list can include a disclosed-system, whose rules can be inspected and independently recoded for testing, and a black-box-system, whose internal rules are hidden from the user and from the ranker.
At least one black-box-system entry is flagged as having been scored before public release, so it is not treated as a post-release live-window result.
Pessimistic return on required margin
The ranking statistic is pessimistic-return-on-margin. It rebuilds return on required margin after subtracting the square root of the win count from wins and adding the square root of the loss count to losses, then multiplying those adjusted counts by average win and average loss.
In the worked example, 20 winning trades and 16 losing trades are restated as 16 wins and 20 losses after that square-root adjustment.
The adjusted net result is divided by required margin and then converted to an annual rate so evaluation-window samples of different length can be compared.
What the ranking does not claim
The compiler is described as not selling the listed systems. The write-up states that tabulated history does not guarantee later success.
All readings on this track · 22 readings
- 1985Treat a shared mechanical printout as a public script
- 1988Pessimistic margin ranking for mechanical systems
- 1991From a differenced-average sketch to coded rules
- 2003Commodity enthusiasm is not a complete system
- 2005Reader surveys as system evaluation checklists
- 2008Critiquing unchanged mechanical signals in evolving markets
- 2010Read a mechanical trading system catalog as a specification checklist
- 2011Specify mechanical system signals as one testable procedure
- 2012Treat a packaged mechanical system as one inspectable procedure
- 2013Mechanical trading systems as complete signal procedures
- 2013Testable cycle rules as one procedure
- 2014Evaluate mechanical trading systems as one procedure
- 2015Mechanical trading systems as one testable procedure
- 2016Evaluating mechanical trading systems as testable procedures
- 2016Reading a systems catalog as one mechanical procedure
- 2018Mechanical systems as testable signal procedures
- 2019Treat mechanical system listings as specification audits
- 2019Match the automation stack to mechanical system constraints
- 2019Bar size as a mechanical system construction constraint
- 2020Interrogating mechanical system listings as one procedure
- 2020Mechanical systems still need emotion rules
- 2020Comfort, not theory, keeps mechanical rules in use