Korelasi faktor Fama French

Dalam latihan ini, Anda ingin memeriksa seberapa besar korelasi imbal hasil portofolio Anda dengan faktor-faktor Fama French. Dengan tabel korelasi sederhana, Anda dapat dengan mudah memperoleh wawasan tentang bagaimana imbal hasil portofolio Anda bergerak bersama, misalnya, imbal hasil pasar berlebih atau faktor ukuran dan nilai. Ingat, model faktor Fama French didefinisikan sebagai berikut:

$$ R_{pf} = \alpha + \beta_m MKT + \beta_s SMB + \beta_h HML $$

Tersedia data yang memuat imbal hasil faktor dan imbal hasil portofolio Anda dalam factor_returns. Mari kita coba!

Latihan ini adalah bagian dari kursus

Pengantar Analisis Portofolio dengan Python

Latihan interaktif praktis

Cobalah latihan ini dengan menyelesaikan kode contoh berikut.

# Print the correlation table 
print(____)

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Latihan ini adalah bagian dari kursus

Pengantar Analisis Portofolio dengan Python

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4.9+

Mulai Kursus Gratis

In the first chapter, you’ll learn how a portfolio is build up out of individual assets and corresponding weights. The chapter also covers how to calculate the main characteristics of a portfolio: returns and risk.

Exercise 1: Welcome to Portfolio Analysis!Exercise 2: Why invest in portfolios Exercise 3: The effect of diversification Exercise 4: Portfolio returns Exercise 5: Portfolio losses and gaining it back Exercise 6: Calculate mean returns Exercise 7: Portfolio cumulative returns Exercise 8: Measuring risk of a portfolio Exercise 9: Portfolio variance Exercise 10: Standard deviation versus variance

Chapter 2 goes deeper into how to measure returns and risk accurately. The two most important measures of return, annualized returns, and risk-adjusted returns, are covered in the first part of the chapter. In the second part, you’ll learn how to look at risk from different perspectives. This part focuses on skewness and kurtosis of a distribution, as well as downside risk.

Exercise 1: Annualized returns Exercise 2: Annualizing portfolio returns Exercise 3: Comparing annualized rates of return Exercise 4: Risk adjusted returns Exercise 5: Interpreting the Sharpe ratio Exercise 6: S&P500 Sharpe ratio Exercise 7: Portfolio Sharpe ratio Exercise 8: Non-normal distribution of returns Exercise 9: Skewness of the S&P500 Exercise 10: Calculating skewness and kurtosis Exercise 11: Comparing distributions of stock returns Exercise 12: Alternative measures of risk Exercise 13: Sortino ratio Exercise 14: Maximum draw-down portfolio

In chapter 3, you’ll learn about investment factors and how they play a role in driving risk and return. You’ll learn about the Fama French factor model, and use that to break down portfolio returns into explainable, common factors. This chapter also covers how to use Pyfolio, a public portfolio analysis tool.

Exercise 1: Membandingkan dengan tolok ukur Exercise 2: Imbal hasil aktif Exercise 3: Atribusi industri Exercise 4: Faktor risiko Exercise 5: Faktor ukuran Exercise 6: Faktor momentum Exercise 7: Faktor value Exercise 8: Model faktor Exercise 9: Korelasi faktor Fama French

Latihan Saat Ini

Exercise 10: Model regresi linear Exercise 11: Model Faktor Fama French Exercise 12: Alat analisis portofolio Exercise 13: Lembar ringkas kinerja Exercise 14: Eksposur industri dengan Pyfolio

In this last chapter, you learn how to create optimal portfolio weights, using Markowitz’ portfolio optimization framework. You’ll learn how to find the optimal weights for the desired level of risk or return. Lastly, you’ll learn alternative ways to calculate expected risk and return, using the most recent data only.

Exercise 1: Modern portfolio theory Exercise 2: Understanding the efficient frontier Exercise 3: Calculating expected risk and returns Exercise 4: PyPortfolioOpt risk functions Exercise 5: Optimal portfolio performance Exercise 6: Maximum Sharpe vs. minimum volatility Exercise 7: Portfolio optimization: Max Sharpe Exercise 8: Minimum volatility optimization Exercise 9: Comparing max Sharpe to min vol Exercise 10: Alternative portfolio optimization Exercise 11: Exponentially weighted returns and risk Exercise 12: Comparing approaches Exercise 13: Changing the span Exercise 14: Recap