What is the Jensen measure formula and how is it used in the analysis of cryptocurrencies?

3 answers

• Dec 25, 2021 · 3 years ago
  The Jensen measure formula, also known as Jensen's alpha, is a risk-adjusted performance measure used in finance to evaluate the excess return of an investment compared to its expected return. In the analysis of cryptocurrencies, the Jensen measure formula can be used to assess the performance of a specific cryptocurrency or a portfolio of cryptocurrencies. By comparing the actual return of the cryptocurrency or portfolio to its expected return based on a benchmark, such as the overall cryptocurrency market or a specific index, the Jensen measure formula helps determine whether the investment has outperformed or underperformed. This information can be valuable for investors to make informed decisions about their cryptocurrency investments.
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• Dec 25, 2021 · 3 years ago
  The Jensen measure formula is a popular tool in the analysis of cryptocurrencies. It takes into account the risk associated with an investment and compares the actual return of the investment to the expected return based on a benchmark. This allows investors to assess whether a cryptocurrency has performed better or worse than expected, considering the level of risk involved. By using the Jensen measure formula, investors can gain insights into the performance of cryptocurrencies and make more informed investment decisions.
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• Dec 25, 2021 · 3 years ago
  As an expert in the analysis of cryptocurrencies, I can tell you that the Jensen measure formula is a valuable tool for evaluating the performance of cryptocurrencies. It helps investors determine whether a cryptocurrency has generated excess returns compared to a benchmark. This formula takes into account the risk associated with the investment and provides a more accurate assessment of the cryptocurrency's performance. At BYDFi, we use the Jensen measure formula to analyze the performance of cryptocurrencies and provide our clients with valuable insights for their investment decisions.
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