Mastering the Trailing Stop Indicator with Python Techniques
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Chapter 1: Understanding the Essentials of Trading
Trading encompasses four key components: research, execution, risk management, and review after trades. Most of our time is dedicated to the first two—identifying a profitable strategy and executing trades. However, it’s crucial to remember that preserving capital is even more vital than generating profits. It’s acceptable to end up with the same or slightly reduced capital after trading, but it’s detrimental to risk total loss.
I’ve recently published a book titled "Contrarian Trading Strategies in Python," which explores advanced contrarian indicators and strategies, supported by a continuously updated GitHub repository. If you’re interested, you can purchase the PDF version for 9.99 EUR via PayPal. Please include your email in the payment note to ensure proper delivery, and make sure to download it from Google Drive once received.
Section 1.1: The Concept of Volatility
To grasp the Average True Range (ATR), it’s essential to first understand volatility, a fundamental concept in finance. Mastery of volatility can provide a significant advantage in trading. Unfortunately, accurately measuring and predicting volatility can be challenging. While it holds greater importance in options trading, it is critical across all trading contexts. Traders rely on volatility for effective position management and risk assessment, and quantitative analysts need it for their analyses.
To illustrate this concept visually, consider the following graph:
You can implement the following code in Python to visualize high and low volatility:
# Importing the necessary libraries
import numpy as np
import matplotlib.pyplot as plt
# Creating high volatility noise
hv_noise = np.random.normal(0, 1, 250)
# Creating low volatility noise
lv_noise = np.random.normal(0, 0.1, 250)
# Plotting
plt.plot(hv_noise, color='red', linewidth=1.5, label='High Volatility')
plt.plot(lv_noise, color='green', linewidth=1.5, label='Low Volatility')
plt.axhline(y=0, color='black', linewidth=1)
plt.grid()
plt.legend()
The various types of volatility can be summarized as follows:
- Historical Volatility: This is the actual volatility observed over a specific timeframe. Although it looks backward, traders often use it to predict future volatility. The standard deviation is a common historical measure.
- Implied Volatility: This is the expected future volatility inferred from market prices of options.
- Forward Volatility: This refers to volatility anticipated over a specific future period.
- Actual Volatility: Also known as local volatility, this represents the volatility at a specific moment, which is often difficult to calculate.
Volatility reflects the average deviation from the mean when analyzing time series data.
Section 1.2: Introducing the Average True Range
In technical analysis, the Average True Range (ATR) serves as an indicator of historical volatility. While it is considered a lagging indicator, it provides insights into current and past volatility levels.
To understand how the True Range is calculated, consider an OHLC dataset (Open, High, Low, Close). For each time period, the True Range is identified as the maximum of three price differences:
- High – Low
- High – Previous Close
- Previous Close – Low
The ATR is the smoothed average of these True Range calculations over a specified number of periods. Notably, during periods of heightened market activity or panic, the ATR tends to increase, while it often decreases in stable market conditions.
The ATR was developed by Welles Wilder Jr., who also created the Relative Strength Index. It employs Wilder's smoothed moving average, which can be derived from an exponential moving average.
The following function calculates the ATR:
def atr(data, lookback, high, low, close, where):
# Adding columns
data = adder(data, 2)
# True range calculation
for i in range(len(data)):
try:
data[i, where] = max(data[i, high] - data[i, low],
abs(data[i, high] - data[i - 1, close]),
abs(data[i, low] - data[i - 1, close]))
except ValueError:
pass
data[0, where] = 0
# Average True Range calculation
data = ema(data, 2, (lookback * 2) - 1, where, where + 1)
# Cleaning
data = deleter(data, where, 1)
data = jump(data, lookback)
return data
Now, let’s explore the Trailing Stop Indicator.
Chapter 2: Implementing the Trailing Stop Indicator
The Trailing Stop Indicator assists in trend-following strategies by allowing traders to adjust their stop-loss orders as the market moves in their favor. For instance, if you open a buy position on EURUSD at 1.1000, you might place your initial stop at 1.0900. As the price increases to 1.1100 after two days, you can move your stop to 1.1010 to secure some profit.
Here's how to implement the trailing stop indicator based on the ATR:
def atr_trailing_stop(data, atr_column, multiplier, close, where):
# Adding columns
data = adder(data, 1)
# ATR trailing stop calculation
for i in range(len(data)):
try:
stop = multiplier * data[i, atr_column]
if data[i, close] > data[i - 1, where] and data[i - 1, close] > data[i - 1, where]:
data[i, where] = max(data[i - 1, where], data[i, close] - stop)elif data[i, close] < data[i - 1, where] and data[i - 1, close] < data[i - 1, where]:
data[i, where] = min(data[i - 1, where], data[i, close] + stop)elif data[i, close] > data[i - 1, where] and data[i - 1, close] < data[i - 1, where]:
data[i, where] = data[i, close] - stopelif data[i, close] < data[i - 1, where] and data[i - 1, close] > data[i - 1, where]:
data[i, where] = data[i, close] + stopexcept ValueError:
pass
return data
This indicator can also signal shifts in market conditions, making it a valuable tool for trend followers. However, it’s essential to optimize it for each market.
Summary and Best Practices
In summary, my aim is to contribute to the realm of objective technical analysis, promoting transparent techniques that require back-testing before implementation. This approach can help dispel the negative perception surrounding technical analysis.
When assessing any trading technique or strategy, consider the following steps:
- Maintain a critical mindset, free from emotional biases.
- Perform back-testing under realistic conditions.
- If promising, optimize and conduct forward testing.
- Incorporate transaction costs and slippage into your simulations.
- Always integrate risk management and position sizing into your evaluations.
Even with thorough preparation, remain vigilant as market dynamics can change, potentially affecting the effectiveness of your strategy.