GKD-C Polynomial-Regression-Fitted Filter [Loxx]

2023년 4월 18일

Giga Kaleidoscope GKD-C Polynomial-Regression-Fitted Filter is a Confirmation module included in Loxx's "Giga Kaleidoscope Modularized Trading System".

█ GKD-C Polynomial-Regression-Fitted Filter

Polynomial regression is a powerful tool in the field of data analysis, used to model the relationship between a dependent variable and one or more independent variables. In the case of a moving average, the aim is to smooth out fluctuations in time series data and reveal underlying trends. The following provides a thorough analysis of a polynomial regression function that calculates a moving average, delving into the intricacies of the code and explaining the steps involved in the process.

Function Overview

The polynomialRegressionMA(src, deg, len) function takes three input parameters: src, deg, and len. The src parameter represents the source data or time series, deg is the degree of the polynomial regression, and len is the length of the moving average window. Throughout the following description, we will discuss the various components of this function, explaining the role of each part in the overall process.

polynomialRegressionMA(src, deg, len)=>    float sumout = src    AX = matrix.new<float>(12, 12, 0.)    float[] BX = array.new<float>(12, 0.)    float[] ZX = array.new<float>(12, 0.)    float[] Pow = array.new<float>(12, 0.)    int[] Row = array.new<int>(12, 0)    float[] CX = array.new<float>(12, 0.)    for k = 1 to len         float YK = nz(src[len - k])        int XK = k        int Prod = 1        for j = 1 to deg + 1            array.set(BX, j, array.get(BX, j) + YK * Prod)            Prod *= XK    array.set(Pow, 0, len)    for k = 1 to len          int XK = k        int Prod = k        for j = 1 to 2 * deg             array.set(Pow, j, array.get(Pow, j) + Prod)            Prod *= XK    for j = 1 to deg + 1         for l = 1 to deg + 1             matrix.set(AX, j, l, array.get(Pow, j + l - 2))        for j = 1 to deg + 1         array.set(Row, j, j)    for i = 1 to deg         for k = i + 1 to deg + 1            if math.abs(matrix.get(AX, array.get(Row, k), i)) >                  math.abs(matrix.get(AX, array.get(Row, i), i))                                 temp = array.get(Row, i)                array.set(Row, i, array.get(Row, k))                array.set(Row, k, temp)                        for k = i + 1 to  deg + 1              if matrix.get(AX, array.get(Row, i), i) != 0                matrix.set(AX, array.get(Row, k), i,                      matrix.get(AX, array.get(Row, k), i) /                      matrix.get(AX, array.get(Row, i), i))                                for l = i + 1 to deg + 1                  matrix.set(AX, array.get(Row, k), l,                      matrix.get(AX, array.get(Row, k), l) -                      matrix.get(AX, array.get(Row, k), i) *                      matrix.get(AX, array.get(Row, i), l))                         array.set(ZX, 1, array.get(BX, array.get(Row, 1)))    for k = 2 to deg + 1         float sum = 0.        for l = 1 to k - 1             sum += matrix.get(AX, array.get(Row, k), l) * array.get(ZX, l)        array.set(ZX, k, array.get(BX, array.get(Row, k)) - sum)    if matrix.get(AX, array.get(Row, deg + 1), deg + 1) != 0.        array.set(CX, deg + 1, array.get(ZX, deg + 1) / matrix.get(AX, array.get(Row, deg + 1), deg + 1))    for k = deg to 1        float sum = 0.        for l = k + 1 to deg + 1              sum += matrix.get(AX, array.get(Row, k), l) * array.get(CX, l)        array.set(CX, k, (array.get(ZX, k) - sum) / matrix.get(AX, array.get(Row, k), k))    sumout := array.get(CX, deg + 1)    for k = deg to 1          sumout := array.get(CX, k) + sumout * len    sumout

Variable Initialization

At the beginning of the function, several arrays and matrices are initialized: sumout, AX, BX, ZX, Pow, Row, and CX. These variables are used to store intermediate results and perform the necessary calculations.

sumout: This variable will store the final moving average result.
AX: A matrix that stores the coefficients of the system of linear equations representing the polynomial regression.
BX: An array that holds the values required for calculating the moving average.
ZX: An array used for storing intermediate results during the Gaussian elimination process.
Pow: An array containing the powers of the independent variable.
Row: An array that keeps track of the row order in the AX matrix.
CX: An array that stores the calculated coefficients of the polynomial regression.
Calculating the BX Array

The function begins by iterating through the length of the moving average window and the degree of the polynomial regression. The purpose of these nested loops is to calculate the values for the BX array. The outer loop iterates from 1 to len, while the inner loop iterates from 1 to deg + 1.

During each iteration, the YK variable is assigned the non-zero value of the source data at the index (len - k), and the XK variable is assigned the current value of k. The Prod variable is initialized with the value 1, and the inner loop calculates the product of YK and Prod. The value of Prod is then updated by multiplying it with XK.

After completing the inner loop, the BX array is updated by adding the product of YK and Prod to its current value at index j. This process continues until both loops are completed, and the BX array contains the necessary values for further calculations.

Calculating the Pow Array

Next, the function initializes the Pow array by setting its 0th element to the length of the moving average window. The Pow array will store the powers of the independent variable. The function then iterates through the length of the moving average window (from 1 to len) and calculates the values of the Pow array based on the polynomial degree.

During each iteration, the XK variable is assigned the current value of k, and the Prod variable is assigned the value of k. The loop then iterates from 1 to 2 * deg, updating the Pow array by adding the current value of Prod to the array element at index j. The value of Prod is updated by multiplying it with XK. Once the loop is complete, the Pow array contains the necessary values for initializing the AX matrix.

Initializing the AX Matrix

Following the calculation of the Pow array, the function initializes the AX matrix using the values from the Pow array. The AX matrix is a square matrix with dimensions (deg + 1) x (deg + 1) and is used to store the coefficients of the polynomial regression.

The function iterates through two nested loops, with the outer loop iterating from 1 to deg + 1 and the inner loop iterating from 1 to deg + 1 as well. During each iteration, the AX matrix is updated by setting the element at position (j, l) to the corresponding value from the Pow array at index (j + l - 2). This process continues until both loops are completed, and the AX matrix is fully populated with the necessary values.

Initializing the Row Array

The next part of the function initializes the Row array, which will be used later to keep track of the row order in the AX matrix. The function iterates through a loop that assigns each element of the array to its index (1 to deg + 1).

Gaussian Elimination

The function employs Gaussian elimination to solve the system of linear equations represented by the AX matrix. Gaussian elimination is an algorithm used to solve linear systems by transforming the system into a triangular matrix using a series of row operations, such as swapping rows, multiplying rows by constants, and adding or subtracting rows.

The function iterates through the deg elements, performing several nested loops that compare, swap, divide, and subtract the matrix elements accordingly. The outer loop iterates from 1 to deg, and the first inner loop iterates from i + 1 to deg + 1. This loop compares the absolute values of the matrix elements and swaps the rows when necessary. The process of comparing and swapping rows ensures that the matrix is in the proper format for Gaussian elimination.

The second inner loop iterates from i + 1 to deg + 1 and is responsible for dividing the matrix elements. If the matrix element at the position (array.get(Row, i), i) is not equal to 0, the matrix element at the position (array.get(Row, k), i) is divided by the matrix element at the position (array.get(Row, i), i).

The third inner loop iterates from i + 1 to deg + 1 and subtracts the matrix elements accordingly. This subtraction process eliminates the coefficients below the main diagonal, effectively transforming the AX matrix into an upper triangular matrix.

Back-substitution and Calculating the CX Array

The function proceeds to perform back-substitution to find the solution to the linear system. The ZX array is filled with the results from the BX array and the Row array. Then, the back-substitution process begins, and the CX array is filled with the calculated coefficients for the polynomial regression.

The function iterates from 1 to deg + 1 to update the ZX array. During each iteration, a sum variable is initialized to 0, and an inner loop iterates from 1 to k - 1. Inside this loop, the sum variable is incremented by the product of the AX matrix element at the position (array.get(Row, k), l) and the ZX array element at index l. After the inner loop, the ZX array is updated by subtracting the sum from the BX array element at the index array.get(Row, k).

Once the ZX array is updated, the function checks if the AX matrix element at the position (array.get(Row, deg + 1), deg + 1) is not equal to 0. If this condition is met, the CX array element at the index (deg + 1) is updated by dividing the ZX array element at the index (deg + 1) by the AX matrix element at the position (array.get(Row, deg + 1), deg + 1).

The function then iterates from deg to 1 in reverse order to update the CX array. A sum variable is initialized to 0, and an inner loop iterates from k + 1 to deg + 1. Inside this loop, the sum variable is incremented by the product of the AX matrix element at the position (array.get(Row, k), l) and the CX array element at index l. After the inner loop, the CX array element at index k is updated by dividing the difference between the ZX array element at index k and the sum by the AX matrix element at the position (array.get(Row, k), k). Once this process is completed, the CX array contains the calculated coefficients of the polynomial regression.

Calculating the Moving Average

The final step of the function is to calculate the moving average using the coefficients stored in the CX array. To do this, the function iterates through the degree of the polynomial regression in reverse order, starting with the highest degree and ending with the lowest. The result is stored in the sumout variable.

The loop iterates from deg to 1. During each iteration, the sumout variable is updated by adding the CX array element at index k to the product of the sumout variable and the length of the moving average window (len). This process continues until the loop is complete, and the sumout variable contains the final moving average value.

Returning the Moving Average

The function concludes by returning the sumout variable, which represents the moving average value at the current data point. The polyout variable is assigned the result of the polynomialRegressionMA(src, dgr, flen) function, and the sig variable is assigned the first element of the polyout array, indicating that the moving average value at the current data point is stored in the sig variable.

Conclusion

The provided code is a comprehensive implementation of a polynomial regression function that calculates the moving average of a given time series data set (src) using a specified polynomial degree (deg) and a specified moving average window length (len). The function employs Gaussian elimination and back-substitution techniques to solve the system of linear equations and find the coefficients for the polynomial regression. These coefficients are then used to compute the moving average.

In conclusion, we dissected the code of a polynomial regression function that creates a moving average, explaining each component's role in the overall process. The function demonstrates the power of polynomial regression in smoothing out fluctuations in time series data and revealing underlying trends, making it a valuable tool in the field of data analysis.

█ Giga Kaleidoscope Modularized Trading System

Core components of an NNFX algorithmic trading strategy
The NNFX algorithm is built on the principles of trend, momentum, and volatility. There are six core components in the NNFX trading algorithm:

1. Volatility - price volatility; e.g., Average True Range, True Range Double, Close-to-Close, etc.
2. Baseline - a moving average to identify price trend
3. Confirmation 1 - a technical indicator used to identify trends
4. Confirmation 2 - a technical indicator used to identify trends
5. Continuation - a technical indicator used to identify trends
6. Volatility/Volume - a technical indicator used to identify volatility/volume breakouts/breakdown
7. Exit - a technical indicator used to determine when a trend is exhausted

What is Volatility in the NNFX trading system?
In the NNFX (No Nonsense Forex) trading system, ATR (Average True Range) is typically used to measure the volatility of an asset. It is used as a part of the system to help determine the appropriate stop loss and take profit levels for a trade. ATR is calculated by taking the average of the true range values over a specified period.

True range is calculated as the maximum of the following values:

-Current high minus the current low
-Absolute value of the current high minus the previous close
-Absolute value of the current low minus the previous close

ATR is a dynamic indicator that changes with changes in volatility. As volatility increases, the value of ATR increases, and as volatility decreases, the value of ATR decreases. By using ATR in NNFX system, traders can adjust their stop loss and take profit levels according to the volatility of the asset being traded. This helps to ensure that the trade is given enough room to move, while also minimizing potential losses.

Other types of volatility include True Range Double (TRD), Close-to-Close, and Garman-Klass

What is a Baseline indicator?
The baseline is essentially a moving average, and is used to determine the overall direction of the market.

The baseline in the NNFX system is used to filter out trades that are not in line with the long-term trend of the market. The baseline is plotted on the chart along with other indicators, such as the Moving Average (MA), the Relative Strength Index (RSI), and the Average True Range (ATR).

Trades are only taken when the price is in the same direction as the baseline. For example, if the baseline is sloping upwards, only long trades are taken, and if the baseline is sloping downwards, only short trades are taken. This approach helps to ensure that trades are in line with the overall trend of the market, and reduces the risk of entering trades that are likely to fail.

By using a baseline in the NNFX system, traders can have a clear reference point for determining the overall trend of the market, and can make more informed trading decisions. The baseline helps to filter out noise and false signals, and ensures that trades are taken in the direction of the long-term trend.

What is a Confirmation indicator?
Confirmation indicators are technical indicators that are used to confirm the signals generated by primary indicators. Primary indicators are the core indicators used in the NNFX system, such as the Average True Range (ATR), the Moving Average (MA), and the Relative Strength Index (RSI).

The purpose of the confirmation indicators is to reduce false signals and improve the accuracy of the trading system. They are designed to confirm the signals generated by the primary indicators by providing additional information about the strength and direction of the trend.

Some examples of confirmation indicators that may be used in the NNFX system include the Bollinger Bands, the MACD (Moving Average Convergence Divergence), and the MACD Oscillator. These indicators can provide information about the volatility, momentum, and trend strength of the market, and can be used to confirm the signals generated by the primary indicators.

In the NNFX system, confirmation indicators are used in combination with primary indicators and other filters to create a trading system that is robust and reliable. By using multiple indicators to confirm trading signals, the system aims to reduce the risk of false signals and improve the overall profitability of the trades.

What is a Continuation indicator?
In the NNFX (No Nonsense Forex) trading system, a continuation indicator is a technical indicator that is used to confirm a current trend and predict that the trend is likely to continue in the same direction. A continuation indicator is typically used in conjunction with other indicators in the system, such as a baseline indicator, to provide a comprehensive trading strategy.

What is a Volatility/Volume indicator?
Volume indicators, such as the On Balance Volume (OBV), the Chaikin Money Flow (CMF), or the Volume Price Trend (VPT), are used to measure the amount of buying and selling activity in a market. They are based on the trading volume of the market, and can provide information about the strength of the trend. In the NNFX system, volume indicators are used to confirm trading signals generated by the Moving Average and the Relative Strength Index. Volatility indicators include Average Direction Index, Waddah Attar, and Volatility Ratio. In the NNFX trading system, volatility is a proxy for volume and vice versa.

By using volume indicators as confirmation tools, the NNFX trading system aims to reduce the risk of false signals and improve the overall profitability of trades. These indicators can provide additional information about the market that is not captured by the primary indicators, and can help traders to make more informed trading decisions. In addition, volume indicators can be used to identify potential changes in market trends and to confirm the strength of price movements.

What is an Exit indicator?
The exit indicator is used in conjunction with other indicators in the system, such as the Moving Average (MA), the Relative Strength Index (RSI), and the Average True Range (ATR), to provide a comprehensive trading strategy.

The exit indicator in the NNFX system can be any technical indicator that is deemed effective at identifying optimal exit points. Examples of exit indicators that are commonly used include the Parabolic SAR, the Average Directional Index (ADX), and the Chandelier Exit.

The purpose of the exit indicator is to identify when a trend is likely to reverse or when the market conditions have changed, signaling the need to exit a trade. By using an exit indicator, traders can manage their risk and prevent significant losses.

In the NNFX system, the exit indicator is used in conjunction with a stop loss and a take profit order to maximize profits and minimize losses. The stop loss order is used to limit the amount of loss that can be incurred if the trade goes against the trader, while the take profit order is used to lock in profits when the trade is moving in the trader's favor.

Overall, the use of an exit indicator in the NNFX trading system is an important component of a comprehensive trading strategy. It allows traders to manage their risk effectively and improve the profitability of their trades by exiting at the right time.

How does Loxx's GKD (Giga Kaleidoscope Modularized Trading System) implement the NNFX algorithm outlined above?
Loxx's GKD v1.0 system has five types of modules (indicators/strategies). These modules are:

1. GKD-BT - Backtesting module (Volatility, Number 1 in the NNFX algorithm)
2. GKD-B - Baseline module (Baseline and Volatility/Volume, Numbers 1 and 2 in the NNFX algorithm)
3. GKD-C - Confirmation 1/2 and Continuation module (Confirmation 1/2 and Continuation, Numbers 3, 4, and 5 in the NNFX algorithm)
4. GKD-V - Volatility/Volume module (Confirmation 1/2, Number 6 in the NNFX algorithm)
5. GKD-E - Exit module (Exit, Number 7 in the NNFX algorithm)

(additional module types will added in future releases)

Each module interacts with every module by passing data between modules. Data is passed between each module as described below:

GKD-B => GKD-V => GKD-C(1) => GKD-C(2) => GKD-C(Continuation) => GKD-E => GKD-BT

That is, the Baseline indicator passes its data to Volatility/Volume. The Volatility/Volume indicator passes its values to the Confirmation 1 indicator. The Confirmation 1 indicator passes its values to the Confirmation 2 indicator. The Confirmation 2 indicator passes its values to the Continuation indicator. The Continuation indicator passes its values to the Exit indicator, and finally, the Exit indicator passes its values to the Backtest strategy.

This chaining of indicators requires that each module conform to Loxx's GKD protocol, therefore allowing for the testing of every possible combination of technical indicators that make up the six components of the NNFX algorithm.

What does the application of the GKD trading system look like?
Example trading system:

• Backtest: Strategy with 1-3 take profits, trailing stop loss, multiple types of PnL volatility, and 2 backtesting styles
  
• Baseline: Hull Moving Average
  
• Volatility/Volume: Hurst Exponent
  
• Confirmation 1: Polynomial-Regression-Fitted Filter as shown on the chart above
  
• Confirmation 2: Williams Percent Range
  
• Continuation: Fisher Transform
  
• Exit: Rex Oscillator
  

Each GKD indicator is denoted with a module identifier of either: GKD-BT, GKD-B, GKD-C, GKD-V, or GKD-E. This allows traders to understand to which module each indicator belongs and where each indicator fits into the GKD protocol chain.

Giga Kaleidoscope Modularized Trading System Signals (based on the NNFX algorithm)
Standard Entry
1. GKD-C Confirmation 1 Signal
2. GKD-B Baseline agrees
3. Price is within a range of 0.2x Volatility and 1.0x Volatility of the Goldie Locks Mean
4. GKD-C Confirmation 2 agrees
5. GKD-V Volatility/Volume agrees

Baseline Entry
1. GKD-B Baseline signal
2. GKD-C Confirmation 1 agrees
3. Price is within a range of 0.2x Volatility and 1.0x Volatility of the Goldie Locks Mean
4. GKD-C Confirmation 2 agrees
5. GKD-V Volatility/Volume agrees
6. GKD-C Confirmation 1 signal was less than 7 candles prior

Volatility/Volume Entry
1. GKD-V Volatility/Volume signal
2. GKD-C Confirmation 1 agrees
3. Price is within a range of 0.2x Volatility and 1.0x Volatility of the Goldie Locks Mean
4. GKD-C Confirmation 2 agrees
5. GKD-B Baseline agrees
6. GKD-C Confirmation 1 signal was less than 7 candles prior

Continuation Entry
1. Standard Entry, Baseline Entry, or Pullback; entry triggered previously
2. GKD-B Baseline hasn't crossed since entry signal trigger
3. GKD-C Confirmation Continuation Indicator signals
4. GKD-C Confirmation 1 agrees
5. GKD-B Baseline agrees
6. GKD-C Confirmation 2 agrees

1-Candle Rule Standard Entry
1. GKD-C Confirmation 1 signal
2. GKD-B Baseline agrees
3. Price is within a range of 0.2x Volatility and 1.0x Volatility of the Goldie Locks Mean
Next Candle:
1. Price retraced (Long: close < close[1] or Short: close > close[1])
2. GKD-B Baseline agrees
3. GKD-C Confirmation 1 agrees
4. GKD-C Confirmation 2 agrees
5. GKD-V Volatility/Volume agrees

1-Candle Rule Baseline Entry
1. GKD-B Baseline signal
2. GKD-C Confirmation 1 agrees
3. Price is within a range of 0.2x Volatility and 1.0x Volatility of the Goldie Locks Mean
4. GKD-C Confirmation 1 signal was less than 7 candles prior
Next Candle:
1. Price retraced (Long: close < close[1] or Short: close > close[1])
2. GKD-B Baseline agrees
3. GKD-C Confirmation 1 agrees
4. GKD-C Confirmation 2 agrees
5. GKD-V Volatility/Volume Agrees

1-Candle Rule Volatility/Volume Entry
1. GKD-V Volatility/Volume signal
2. GKD-C Confirmation 1 agrees
3. Price is within a range of 0.2x Volatility and 1.0x Volatility of the Goldie Locks Mean
4. GKD-C Confirmation 1 signal was less than 7 candles prior
Next Candle:
1. Price retraced (Long: close < close or Short: close > close)
2. GKD-B Volatility/Volume agrees
3. GKD-C Confirmation 1 agrees
4. GKD-C Confirmation 2 agrees
5. GKD-B Baseline agrees

PullBack Entry
1. GKD-B Baseline signal
2. GKD-C Confirmation 1 agrees
3. Price is beyond 1.0x Volatility of Baseline
Next Candle:
1. Price is within a range of 0.2x Volatility and 1.0x Volatility of the Goldie Locks Mean
2. GKD-C Confirmation 1 agrees
3. GKD-C Confirmation 2 agrees
4. GKD-V Volatility/Volume Agrees

]█ Setting up the GKD
The GKD system involves chaining indicators together. These are the steps to set this up.

Use a GKD-C indicator alone on a chart
1. Inside the GKD-C indicator, change the "Confirmation Type" setting to "Solo Confirmation Simple"

Use a GKD-V indicator alone on a chart
**nothing, it's already useable on the chart without any settings changes

Use a GKD-B indicator alone on a chart
**nothing, it's already useable on the chart without any settings changes

Baseline (Baseline, Backtest)
1. Import the GKD-B Baseline into the GKD-BT Backtest: "Input into Volatility/Volume or Backtest (Baseline testing)"
2. Inside the GKD-BT Backtest, change the setting "Backtest Special" to "Baseline"

Volatility/Volume (Volatility/Volume, Backtest)
1. Inside the GKD-V indicator, change the "Testing Type" setting to "Solo"
2. Inside the GKD-V indicator, change the "Signal Type" setting to "Crossing" (neither traditional nor both can be backtested)
3. Import the GKD-V indicator into the GKD-BT Backtest: "Input into C1 or Backtest"
4. Inside the GKD-BT Backtest, change the setting "Backtest Special" to "Volatility/Volume"
5. Inside the GKD-BT Backtest, a) change the setting "Backtest Type" to "Trading" if using a directional GKD-V indicator; or, b) change the setting "Backtest Type" to "Full" if using a directional or non-directional GKD-V indicator (non-directional GKD-V can only test Longs and Shorts separately)
6. If "Backtest Type" is set to "Full": Inside the GKD-BT Backtest, change the setting "Backtest Side" to "Long" or "Short
7. If "Backtest Type" is set to "Full": To allow the system to open multiple orders at one time so you test all Longs or Shorts, open the GKD-BT Backtest, click the tab "Properties" and then insert a value of something like 10 orders into the "Pyramiding" settings. This will allow 10 orders to be opened at one time which should be enough to catch all possible Longs or Shorts.

Solo Confirmation Simple (Confirmation, Backtest)
1. Inside the GKD-C indicator, change the "Confirmation Type" setting to "Solo Confirmation Simple"
1. Import the GKD-C indicator into the GKD-BT Backtest: "Input into Backtest"
2. Inside the GKD-BT Backtest, change the setting "Backtest Special" to "Solo Confirmation Simple"

Solo Confirmation Complex without Exits (Baseline, Volatility/Volume, Confirmation, Backtest)
1. Inside the GKD-V indicator, change the "Testing Type" setting to "Chained"
2. Import the GKD-B Baseline into the GKD-V indicator: "Input into Volatility/Volume or Backtest (Baseline testing)"
3. Inside the GKD-C indicator, change the "Confirmation Type" setting to "Solo Confirmation Complex"
4. Import the GKD-V indicator into the GKD-C indicator: "Input into C1 or Backtest"
5. Inside the GKD-BT Backtest, change the setting "Backtest Special" to "GKD Full wo/ Exits"
6. Import the GKD-C into the GKD-BT Backtest: "Input into Exit or Backtest"

Solo Confirmation Complex with Exits (Baseline, Volatility/Volume, Confirmation, Exit, Backtest)
1. Inside the GKD-V indicator, change the "Testing Type" setting to "Chained"
2. Import the GKD-B Baseline into the GKD-V indicator: "Input into Volatility/Volume or Backtest (Baseline testing)"
3. Inside the GKD-C indicator, change the "Confirmation Type" setting to "Solo Confirmation Complex"
4. Import the GKD-V indicator into the GKD-C indicator: "Input into C1 or Backtest"
5. Import the GKD-C indicator into the GKD-E indicator: "Input into Exit"
6. Inside the GKD-BT Backtest, change the setting "Backtest Special" to "GKD Full w/ Exits"
7. Import the GKD-E into the GKD-BT Backtest: "Input into Backtest"

Full GKD without Exits (Baseline, Volatility/Volume, Confirmation 1, Confirmation 2, Continuation, Backtest)
1. Inside the GKD-V indicator, change the "Testing Type" setting to "Chained"
2. Import the GKD-B Baseline into the GKD-V indicator: "Input into Volatility/Volume or Backtest (Baseline testing)"
3. Inside the GKD-C 1 indicator, change the "Confirmation Type" setting to "Confirmation 1"
4. Import the GKD-V indicator into the GKD-C 1 indicator: "Input into C1 or Backtest"
5. Inside the GKD-C 2 indicator, change the "Confirmation Type" setting to "Confirmation 2"
6. Import the GKD-C 1 indicator into the GKD-C 2 indicator: "Input into C2"
7. Inside the GKD-C Continuation indicator, change the "Confirmation Type" setting to "Continuation"
8. Inside the GKD-BT Backtest, change the setting "Backtest Special" to "GKD Full wo/ Exits"
9. Import the GKD-E into the GKD-BT Backtest: "Input into Exit or Backtest"

Full GKD with Exits (Baseline, Volatility/Volume, Confirmation 1, Confirmation 2, Continuation, Exit, Backtest)
1. Inside the GKD-V indicator, change the "Testing Type" setting to "Chained"
2. Import the GKD-B Baseline into the GKD-V indicator: "Input into Volatility/Volume or Backtest (Baseline testing)"
3. Inside the GKD-C 1 indicator, change the "Confirmation Type" setting to "Confirmation 1"
4. Import the GKD-V indicator into the GKD-C 1 indicator: "Input into C1 or Backtest"
5. Inside the GKD-C 2 indicator, change the "Confirmation Type" setting to "Confirmation 2"
6. Import the GKD-C 1 indicator into the GKD-C 2 indicator: "Input into C2"
7. Inside the GKD-C Continuation indicator, change the "Confirmation Type" setting to "Continuation"
8. Import the GKD-C Continuation indicator into the GKD-E indicator: "Input into Exit"
9. Inside the GKD-BT Backtest, change the setting "Backtest Special" to "GKD Full w/ Exits"
10. Import the GKD-E into the GKD-BT Backtest: "Input into Backtest"

Baseline + Volatility/Volume (Baseline, Volatility/Volume, Backtest)
1. Inside the GKD-V indicator, change the "Testing Type" setting to "Baseline + Volatility/Volume"
2. Inside the GKD-V indicator, make sure the "Signal Type" setting is set to "Traditional"
3. Import the GKD-B Baseline into the GKD-V indicator: "Input into Volatility/Volume or Backtest (Baseline testing)"
4. Inside the GKD-BT Backtest, change the setting "Backtest Special" to "Baseline + Volatility/Volume"
5. Import the GKD-V into the GKD-BT Backtest: "Input into C1 or Backtest"
6. Inside the GKD-BT Backtest, change the setting "Backtest Type" to "Full". For this backtest, you must test Longs and Shorts separately
7. To allow the system to open multiple orders at one time so you can test all Longs or Shorts, open the GKD-BT Backtest, click the tab "Properties" and then insert a value of something like 10 orders into the "Pyramiding" settings. This will allow 10 orders to be opened at one time which should be enough to catch all possible Longs or Shorts.

Requirements
Inputs
Confirmation 1: GKD-V Volatility / Volume indicator
Confirmation 2: GKD-C Confirmation indicator
Continuation: GKD-C Confirmation indicator
Solo Confirmation Simple: GKD-B Baseline
Solo Confirmation Complex: GKD-V Volatility / Volume indicator
Solo Confirmation Super Complex: GKD-V Volatility / Volume indicator
Stacked 1: None
Stacked 2+: GKD-C, GKD-V, or GKD-B Stacked 1

Outputs
Confirmation 1: GKD-C Confirmation 2 indicator
Confirmation 2: GKD-C Continuation indicator
Continuation: GKD-E Exit indicator
Solo Confirmation Simple: GKD-BT Backtest
Solo Confirmation Complex: GKD-BT Backtest or GKD-E Exit indicator
Solo Confirmation Super Complex: GKD-C Continuation indicator
Stacked 1: GKD-C, GKD-V, or GKD-B Stacked 2+
Stacked 2+: GKD-C, GKD-V, or GKD-B Stacked 2+ or GKD-BT Backtest

Additional features will be added in future releases.

2023년 5월 7일

릴리즈 노트

Updated for new GKD backtests.

2023년 5월 12일

릴리즈 노트

Additions and Subtractions:

-All signal logic has been transferred to the new GKD-BT Backtests. You can access these backtests using the links provided below:

GKD-BT Giga Confirmation Stack Backtest:

GKD-BT Giga Stacks Backtest:

GKD-BT Full Giga Kaleidoscope Backtest:

GKD-BT Solo Confirmation Super Complex Backtest:

GKD-BT Solo Confirmation Complex Backtest:

GKD-BT Solo Confirmation Simple Backtest:

-Removed all Confirmation Type options except for "Confirmation" and "Continuation." The "Continuation" type is only used in GKD-BT Solo Confirmation Super Complex Backtest and GKD-BT Full Giga Kaleidoscope Backtest when selecting a Confirmation indicator.

-Added new signal plots based on the selected Confirmation Type. For the "Confirmation" type, only initial Longs and Shorts will be displayed on the indicator. For the "Continuation" type, both initial and continuation signals will be displayed. In both cases, if multiple signal types are present (e.g., middle cross, signal cross), these signals can be controlled using the "Signal Type" option.

-Implemented code optimizations to enhance the rendering speed of signals.

-Streamlined the export process by generating only a single value for export to other indicators or backtests. This exported value is named "Input into NEW GKD-BT Backtest."

2023년 6월 1일

릴리즈 노트

Updated for multi-ticker backtests

2023년 6월 6일

릴리즈 노트

Updated moving averages.

2023년 7월 3일

릴리즈 노트

Updated for GKD optimizers.