Team TLT Taehee Jung Lev Golod Temi N Lal

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Presentation transcript:

Team TLT Taehee Jung Lev Golod Temi N Lal Stock Portfolio Team TLT Taehee Jung Lev Golod Temi N Lal

Introduction We were previously trying to predict returns, but after further consideration we decided to predict volatility instead because it is autocorrelated. Volatility = variance of daily returns The average of the squared, mean-centered returns. Our goal is to use volatility in our optimization problem to achieve a portfolio that has: Fewer than 40 stocks (sparse initialization and updates) Higher returns on average than the S&P 500 Lower variance than the S&P 500

volatility in given period Volatility Prediction: Experiment We used data from Jan 1980 – Dec 2013 to test our model. We want to predict monthly volatility. We need to find the “best” prediction model among the different combinations of methods, training windows, and step sizes: Methods: AR, VAR (feature: volume), MA, Simple Moving Average (SMA) Training windows (training period for one step) : 6 / 12 / 18 / 24 months Step sizes (months to predict with one training window): 1 / 3 / 5 months Evaluation Metric : Average RMSE (root mean squared error) Test Period Train1 Step1 Predicted volatility in given period Average RMSE Train2 Step2 Train3 Step3 ....

Actual vs. Predicted Volatility Volatility Prediction: Results Based on our evaluation metric, what is the best prediction model? : VAR(+Volume) + 24 Months(Training Window) + 1 Month(Step Size) VAR means we are predicting volatility based on 1) past volatility and 2) volume Training window (=t) Steps RMSE AR (t-1) MA (2) VAR_volume SMA (t) 6 1 0.000447 0.000492 0.000410 0.000372 3 0.001927 0.000537 0.005971 0.000435 5 0.051782 0.000578 1.159149 0.000473 12 0.000399 0.000441 0.000375 0.000393 0.001159 0.000505 0.000929 0.000461 0.018620 0.000552 0.018547 0.000501 18 0.000383 0.000406 0.000360 0.000415 0.001029 0.000488 0.000504 0.000482 0.016111 0.000543 0.000948 0.000523 24 0.000378 0.000396 0.000358 0.000436 0.000989 0.000490 0.000479 0.000503 0.015571 0.000549 0.000664 0.000545 Actual vs. Predicted Volatility AAPL, 2012 - 2016

Volatility Prediction with Sentiment Features We chose 5 sample companies to use to test the effect of adding sentiment features as a predictor to our volatility model. We compared the RMSE of a VAR with sentiment features (freq, pos, neg) with the RMSE of the best prediction model without sentiment features for each company. Overall, we cannot conclude that a VAR with sentiment features will consistently beat the best model without sentiment features for all or most companies. Company Training window Steps RMSE + volume (No Twitter) + tweet freq (Twitter) + positive tweets + negative tweets AAPL 24 1 0.000195 0.000242 0.000235 0.000295 AMZN 0.000074 0.000198 0.000194 0.000239 MSFT 0.000149 0.000181 0.000179 0.000199 FB 18 0.000084 0.000109 0.000108 0.000495 GOOGL 0.000285 0.000270 0.000266 0.000289 Total Test Period: 2009.01.01 - 2013.12.31 Evaluation Metric : Average RMSE

Portfolio Optimization

Results: 2014-2016 20% of initial capital was allocated to 10-year US Treasury bonds Our goal was to beat the S&P 500 Index: Higher returns, lower variance, and sparsity Portfolio Annual Returns Volatility Relative Volatility # Active Positions Start End High Transaction Costs 11.6% 5.9E-05 82% 19 Low Transaction Costs 17.9% 6.4E-05 89% 29 SP 500 Index 6.9% 7.1E-05 100% Naive Portfolio 10.2% 7.5E-05 105%

Limitations & Directions for Further Research Things we didn’t do (yet) due to time constraints: Incorporate annual re-balancing to maintain initial 80/20 stock/bond split Predict ‘good’ or ‘bad’ years in the market; adjust bond holdings accordingly Factor in the destabilizing influence of certain high-profile Twitter users Future ideas: New features to predict volatility: Can past information about Stock X help predict volatility of Stock Y? General market conditions: interest rates, GDP, commodity prices Trade-off between transaction costs and sparsity: Low transaction costs promote profitability but lead to a ballooning number of active positions over time. Can this be controlled algorithmically? “Yes the planet got destroyed. But for a beautiful moment in time, we created a lot of value for shareholders.”