Represented here are the figures that characterize the trading history. Each parameter has a short explanation, which appears at mouse pointing. One part of the presented characteristics is described in the article “What the Numbers in the Expert Testing Report Mean”.
The second part of the characteristics is added for the first time and gives us the opportunity to get the additional view on the quality of trades. The new characteristics are described in article "Mathematics in Trading: How to Estimate Trade Results".
| Parameter | Value |
Gross profit is the total of all profitable trades in money terms.
Gross Profit |
$ 77 271.30 |
Gross loss is the total of all losing trades in money terms.
Gross Loss |
$ 32 229.20 |
Net profit is the difference the gross profit and the gross loss.
Total Net Profit |
$ 45 042.10 |
The profit factor shows how many times the gross profit exceeds the gross loss. The larger is this value, the better.
Profit Factor |
2.40 |
Expected payoff (the average profit per trade) is the quotient of the net profit and the total amount of trades.
Expected Payoff |
$ 306.41 |
The drawdown from the initial balance shows to what extent the balance has decreased in relation to the initial value. It can maximally be equal to the initial balance if all money has been lost.
Absolute Drawdown |
$ 1 753.23 |
The money drawdown shows the maximal drawdown fixed in money terms and is the largest difference between the last maximum and the current minimum. It can exceed the absolute drawdown and helps to see the amount of possible loss even for a rather profitable trading. Its value at the moment of reaching this drawdown is given in percents in brackets.
Maximal Drawdown |
$ 16 300.60 (36.23 %) |
Relative drawdown shows the maximal drawdown percentage and allows estimation of probable losses in percentage of the initial deposit.
Relative Drawdown |
58.10 % ( $ 11 435.30 ) |
The balance curve is in the blue color. X-axis reflects trades; Y-axis shows the balance in the deposit currency (USD). The red color indicates a line of a linear regression, approximating the balance graph by least squares.
Balance Graph |
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The total amount of trades made. If this amount is not large, it does not characterize your trading, the profit gained can be casual.
Total Trades |
147 |
The amount of short positions closed. The amount of profitable positions in percents is given in brackets.
Short Positions |
60 (85.00 %) |
The amount of long positions closed. The amount of profitable positions in percents is given in brackets.
Long Positions |
87 (96.55 %) |
The total amount of profitable trades. Their percentage of the total amount of trades is given in brackets.
Profit Trades |
135 (91.84 %) |
The total amount of losing trades. Their percentage of the total amount of trades is given in brackets.
Loss trades |
12 (8.16 %) |
The trade resulted in the largest profit. Extreme values are not usually considered for estimation to be more objective.
Largest profit trade |
$ 3 972.50 |
The trade resulted in the largest loss. It is often more important than the largest profit trade.
Largest loss trade |
$ -5 177.50 |
Average profit is a quotient of the gross profit and the amount of profitable trades.
Average profit trade |
$ 572.38 |
Average loss is a quotient of the gross loss and the amount of losing trades.
Average loss trade |
$ -2 685.76 |
The amount of trades in the longest profitable sequence. The total profit of this sequence is given in brackets.
Maximum consecutive wins |
57 ( $ 33 638.60 ) |
The amount of trades in the longest losing sequence. The total loss of this sequence is given in brackets.
Maximum consecutive losses |
3 ( $ -14 807.70 ) |
The largest profit in a continuous profitable sequence. The amount of trades made within this sequence is given in brackets.
Maximal consecutive profit |
$ 33 638.60 ( 57 ) |
The largest loss in a continuous losing sequence. The amount of trades made within this sequence is given in brackets.
Maximal consecutive loss |
$ -14 807.70 ( 3 ) |
Geometric mean shows by how many times did the capital change after each trade in average. The relative equity change is often a more objective estimation than the expected payoff. Capital change in percents is given in brackets. Negative number in brackets means that the capital decrease in average on each trade.
GHPR. Geometric Mean of a Trade (change in percents) |
1.0117 (1.17 %) |
Arithmetic mean of equity changes per trade. The arithmetic mean usually overestimates the profitability of a trading system as compared to the geometric mean. If the geometric mean implies the multiplication of each trade results, the arithmetic mean just sums them. The value in percents is given in brackets. It is positive if the trading system is profitable. The negative value means that the system is losing.
AHPR. Arithmetic Mean of a Trade (change in percents) |
1.0127 (1.27 %) |
One of the most important ratios between the profitability and the risk. Sharp Ratio shows by how many times the arithmetic mean exceeds the standard deviation from the equity volatility. For example, Sharp=0.6 means that there is an average risk to lose 10 dollars per a profit of 6 dollars. The larger is this value, the less risky is the trading. However, large profit values in individual trades can result in larger value of the standard deviation that, in its turn, results in unreasonable decreasing of Sharp Ratio.
Sharpe Ratio. |
0.29 |
The series testing serves to estimate the degree of correlation between trades and allows one to figure out whether the trade history includes more/less periods of consecutive profits/losses than normal distribution implies. The correlation detected allows one to apply the methods of money management and/or change the trading system algorithm to maximize profit and/or to remove the dependence. Both non-finding the real correlation and finding a nonexistent correlation between trades are dangerous.
Z-Score. Series Testing (the probability of correlation between trades) |
-8.16 (99.74 %) |
To measure this parameter, you have to avoid the money management impact on the trade history. Then we get the history of trading by orders of 0.1 lots we will call "normalized history" (at 0.1 lots). Then it will be estimated how much the real history differs from the normalized one. The calculation is made through measuring the correlations between two trade sequences - the real one and the normalized one. The parameter shows how stronger the equity was fluctuating on the real history of trades than on the normalized history. The parameter can be used to estimate the agression level of the equity management method applied.
Money Compounding (Agression) |
29.84 |
The balance graph is a broken line, which can be approximated by a straight line for descriptive reasons. To find the coordinates of this straight, the least-squares method is applied. The obtained straight is named "linear regression" and allows one to estimate the balance chart points deviations from the linear regression. Correlation between the balance chart and the linear regression allows to estimate the degree of the capital variability. The less sharp peaks and troughs are on the balance curve, the closer to the figure of one is this parameter value. The closer to zero it is, the more random is the trading.
LR. Linear Regression Correlation |
0.88 |
This index serves to estimate the balance chart deviation from the linear regression in money terms. It is reasonable to compare only systems having similar initial conditions (the same values of the initial equity).The larger is this value, the stronger the balance deviates from the straight.
LR Standard Error. The standard error of balance deviation from the linear regression |
$ 6 383.06 |
Green points plotted on the graph MFE (X-axis) – Profits (Y-axis) indicate trades. Values of both axes are given in the deposit currency (USD). Thus, for each transaction we see not only the acquired profit value including swaps along the Y-axis, but also maximally possible profit during the holding period. It allows us to estimate the quality of protection of the paper profit.
Though the distribution of points along the chart gives a satisfactory view of the trade system, a linear regression, which is a least squares approximation, is given for an objective assessment. Ideally, the line should make with the X-axis an angle of 45 degree.
Graph of MFE-Profits Distribution |
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Relation between returns and the MFE. MFE is abbreviation for Maximum Favorable Excursion. Each trade had its maximal profit and maximal loss between opening and closing. MFE shows profit in the favorable excursion of the price. Each trade is corresponded with its return and with two parameters - MFE and MAE. Thus, we can draw each trade on a plane where MFE is plotted along the Х-axis, the return is plotted along the Y-axis. The closer is the return to the MFE, the more complete was the favorable excursion of the price was used. The straight on the graph shows approximation by function Profit=A*MFE+B. The Correlation(Profits,MFE) allows to estimate relation between the profits/losses and the MFE. The closer to 1 is this value, the better will the trades fit into the approximation straight. The closer to zero it is, the less considerable is this relation. MFE more characterizes the ability to realize potential profit.
Correlation(Profits,MFE) |
0.72 |
Relation between normalized returns (at 0.1 lot) and MFE. It shows the relation between the returns from the trades normalized at 0.1 lot and MFE of the initial trades. If this parameter considerably differs from the correlation between the initial trades and the MFE (Correlation(Profits,MFE)), it can be presumed that the position size management methods applied have essentially changed the initial trading system with normalized trades.
Correlation(NormalizedProfits,MFE) |
0.59 |
Points plotted on the graph MAE (X-axis) - Profits (Y-axis) indicate trades. Values of both axes are given in the deposit currency (USD). Thus, for each transaction we see not only the acquired profit value including swaps along the Y-axis, but also the maximal drawdown within the holding period. It allows us to estimate the transaction according to drawdown waiting out.
Though the distribution of points along the chart gives a satisfactory view of the trade system, a linear regression, which is approximation by least squares, is given for an objective assessment. The less trades have negative values X (MAE), the better. It also allows making a decision based on the graphical analysis about maximally accepted losses, after which the possibility of taking profit is very small (if the analysis is carried out on the same currency pair and in points).
Graph of MAE-Profits Distribution |
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Relation between returns and MAE. MAE is abbreviation for Maximum Adverse Excursion. Each trade reached its maximal profit and maximal loss between opening and closing. MAE shows the loss during the adverse excursion of the price. Each closed trade is corresponded with its return and with two parameters - MFE and MAE. Thus, we can plot each trade on a plane where MAE is plotted along the Х-axis, the return is plotted along the Y-axis. The closer is the return to the MAE, the more complete was the protection against the adverse excursion of the price. The straight on the graph shows approximation by function Profit=A*MAE+B. The Correlation(Profits,MAE) allows to estimate relation between the profits/losses and the MAE. The closer to 1 is this value, the better will the trades fit into the approximation straight. The closer to zero it is, the less considerable is this relation. MAE characterizes the drawdown obtained within the trade's life and characterizes the use of protective Stop Loss best of all.
Correlation(Profits,MAE) |
0.41 |
Relation between normalized returns (at 0.1 lot) and MAE. It shows the relation between the returns from the trades normalized at 0.1 lot and MAE of the initial trades. If this parameter considerably differs from the correlation between the initial trades and the MAE (Correlation(Profits,MAE)), it can be presumed that the position size management methods applied have essentially changed the initial trading system with normalized trades.
Correlation(NormalizedProfits,MAE) |
0.45 |
Relation between MAE and MFE. It shows correlation between two rows of characteristics. Ideal value of 1 - we take the maximal profit and protect the trade maximally during the whole its life. A value close to zero informs us that there is practically no relation between MAE and MFE.
Correlation(MFE,MAE) |
-0.19 |