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The Black-Litterman Model

A mathematical approach to portfolio allocations.

Formula

E[R] = $[{\tau\sum}^{-1} + P'{\Omega}^{-1}P]^{-1}\times[({\tau\sum}^{-1}\times\pi)+P'{\Omega}^{-1}Q]$

where: ๐›• -> tau scalar ๐… -> Implied Equilibrium Excess Returns โˆ‘-> Covariance Matrix of Excess Returns Q -> View Matrix P -> Pick Matrix for views ๐ฎ -> View Confidence Matrix (P(๐›•โˆ‘)Pโ€™) E[R] -> adjusted expected return matrix

To Run

  1. git clone the project
  2. pip install numpy and pandas
  3. run python test_model.py

TODO

Calculate optimal asset allocation weights with mean-variance optimization

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