diff --git a/00 Home/01 Home/01 Home.html b/00 Home/01 Home/01 Home.html index 170ca8b..ff41ca3 100644 --- a/00 Home/01 Home/01 Home.html +++ b/00 Home/01 Home/01 Home.html @@ -1,5 +1,5 @@ -
bottom = 0 - 1.64*std_1000/np.sqrt(1000) upper = 0 + 1.64*std_1000/np.sqrt(1000) -print (bottom, upper) +print((bottom, upper)) [out]: (-0.00039756352254768874, 0.00039756352254768874)
bottom = 0 - 1.96*std_1000/np.sqrt(1000) upper = 0 + 1.96*std_1000/np.sqrt(1000) -print (bottom, upper) +print((bottom, upper)) [out]: (-0.00047513689280089639, 0.00047513689280089639)
print np.sqrt(1000)*(mean_1000 - 0)/std_1000 +print(np.sqrt(1000)*(mean_1000 - 0)/std_1000) [out]: 1.90922032428
import scipy.stats as st -print (1 - st.norm.cdf(1.9488)) +print((1 - st.norm.cdf(1.9488))) [out]: 0.025659656888
mean_1200 = np.mean(spy_log_return.tail(1200))
std_1200 = np.std(spy_log_return.tail(1200))
z_score = np.sqrt(1200)*(mean_1200 - 0)/std_1200
-print 'z-score = ',z_score
+print('z-score = ',z_score)
[out]: z-score = 2.19793023185
p_value = (1 - st.norm.cdf(z_score))
-print 'p_value = ',p_value
+print('p_value = ',p_value)
[out]: p_value = 0.0139770390655
- In the last chapter we discussed random variables and random distributions. Now we are going to use the distributions we learned to test our hypothesis and also to model the financial data. When building a trading strategy, it's essential to do some research. However, you won't be able to test your idea using all the data, because it's infinity. You can only use a sample to do your experiment. That's why we need to understand the difference between population and sample, and then use confidence interval to test our hypothesis. -
-- As we mentioned before, both mean and standard deviation are point estimation, and they can be deceiving because sample means are different from population means. Financial data is generated every day now and in the future, thus even though we can use all the data available, it's still just a sample. This is why we need to use confidence interval to attempt to determine how accurate our sample mean estimation is. -
- -- Let's use the daily return on S&P 500 index from Aug 2010 to present is our population. If we take the recent 10 daily returns to calculate the mean, will it be the same as the population mean? How about increasing the sample size to 1000? -
- -import matplotlib.pyplot as plt
-import numpy as np
-import pandas as pd
-import quandl
-quandl.ApiConfig.api_key = 'tAyfv1zpWnyhmDsp91yv'
-#get data from quandl
-spy_table = quandl.get('BCIW/_SPXT')
-spy_total = spy_table[['Open','Close']]
-#calculate log returns
-spy_log_return = np.log(spy_total.Close).diff().dropna()
-print 'Population mean:', np.mean(spy_log_return)
-[out]: Population mean: 0.000443353825615
-print 'Population standard deviation:',np.std(spy_log_return)
-[out]: Population standard deviation: 0.00784267293815
-
-- Now let's check the recent 10 days sample and recent 1000 days sample: -
- --print '10 days sample returns:', np.mean(spy_log_return.tail(10)) -[out]: 10 days sample returns: 0.000845189915474 -print '10 days sample standard deviation:', np.std(spy_log_return.tail(10)) -[out]: 10 days sample standard deviation: 0.00313558001122 -print '1000 days sample returns:', np.mean(spy_log_return.tail(1000)) -[out]: 1000 days sample returns: 0.000462827047221 -print '1000 days sample standard deviation:', np.std(spy_log_return.tail(1000)) -[out]: 1000 days sample standard deviation: 0.00766589174299 --
- As we expected, the two samples has different means and variances. -
- -- In order to estimate the range of population mean, we define standard error of the mean as follows: -
-\[SE = \frac{\sigma}{\sqrt{n}}\] -- Where \(\sigma \) is the sample standard deviation and \(n\) is the sample size. -
-- Generally, if we want to estimate an interval of the population so that 95% of the time the interval will contain the population mean, the interval is calculated as: -
-\[(\mu - 1.96*SE, \mu + 1.96*SE)\] -- Where \(\mu\) is the sample mean and SE is the standard error. -
-- This interval is called confidence interval. We usually use 1.96 to calculate a 95% confidence interval because we assume that the sample mean follows normal distribution. We will cover this in detail later. Let's try to calculate the confidence interval using the samples above: -
--#apply the formula above to calculate confidence interval -bottom_1 = np.mean(spy_log_return.tail(10))-1.96*np.std(spy_log_return.tail(10))/(np.sqrt(len((spy_log_return.tail(10))))) -upper_1 = np.mean(spy_log_return.tail(10))+1.96*np.std(spy_log_return.tail(10))/(np.sqrt(len((spy_log_return.tail(10))))) -bottom_2 = np.mean(spy_log_return.tail(1000))-1.96*np.std(spy_log_return.tail(1000))/(np.sqrt(len((spy_log_return.tail(1000))))) -upper_2 = np.mean(spy_log_return.tail(1000))+1.96*np.std(spy_log_return.tail(1000))/(np.sqrt(len((spy_log_return.tail(1000))))) -#print the outcomes -print '10 days 95% confidence inverval:', (bottom_1,upper_1) -[out]: 10 days 95% confidence inverval: (-0.0010982627102681939, 0.002788642541217079) -print '1000 days 95% confidence inverval:', (bottom_2,upper_2) -[out]: 1000 days 95% confidence inverval: (-1.230984558013321e-05, 0.00093796394002165957) --
- As we can see, the 95% confidence interval became much narrower if we increase the sample size from 10 to 1000. Imagine that if N goes positive infinite, then we have \(\lim_{n\rightarrow \infty}\frac{\sigma}{\sqrt{n}} = 0\). The confidence interval would become a certain value, which is the sample mean! -
- -- Normal Distribution is so commonly used that we should be able to remember some critical values of it. Specifically, we usually use 90%, 95% and 99% as the confidence level of a confidence interval. The critical values for these three confidence levels are 1.64, 1.96, and 2.32 respectively. in other words: -
-\[\%90 upperabnd = \mu + 1.64*SE\] -\[\%90 lowerband = \mu + 1.64*SE\] -- The same for other confidence intervals. It's also important to remember the famous 'Three sigma rule' or '68-95-99.7' rule associated with normal distribution. This is used to remember the confidence level of the intervals with a width of two, four and six standard deviation. Mathematically: -
-\[P(\mu - \sigma \leq X \leq \mu+\sigma)\approx 0.6827\] -\[P(\mu - 2\sigma \leq X \leq \mu+2\sigma)\approx 0.9545\] -\[P(\mu - 3\sigma \leq X \leq \mu+3\sigma)\approx 0.9973\] -- This can also be remembered by using the chart: -
-
-- As we mentioned, if we use the sample to estimate the confidence interval of the population, the 95% confidence interval is: -
-\[(\mu - 1.96*SE, \mu + 1.96*SE)\] -- Now you may have some sense to the number 1.96. It's the 95% critical value of a normal distribution. Does this means we assume the mean of sample follows a normal distribution? The answer is yes. This assumption is supported by central limit theorem. This theorem tells us that given a sufficiently large sample size from a population with a finite level of variance, the mean of all samples from the same population will be approximately equal to the mean of the population, and the means of the samples will be approximately normal distributed. This is the foundation of population mean confidence interval estimation. -
- -- Now we can talk about hypothesis testing. Hypothesis test is essentially test your inference based on a sample. Let's use our dataset, the daily return of S&P 500 us our population. Assume that we don't know the mean of this population. I guess that the mean of this population is 0. Is my guess correct? I need to test this hypothesis with my sample. Let's start from observing our sample: -
- -mean_1000 = np.mean(spy_log_return.tail(1000)) -std_1000 = np.std(spy_log_return.tail(1000)) -mean_10 = np.mean(spy_log_return.tail(10)) -std_10 = np.std(spy_log_return.tail(10)) -s = pd.Series([mean_10,std_10,mean_1000,std_1000],index = ['mean_10', 'std_10','mean_1000','std_1000']) -print s - -[out]: mean_10 0.000845 - std_10 0.003136 - mean_1000 0.000463 - std_1000 0.007666 --
- We know how to calculate the confidence interval now. If I were right, i.e. the population mean is 0, then the 90% confidence interval of the sample with 1000 observations should be: -
- -bottom = 0 - 1.64*std_1000/np.sqrt(1000) -upper = 0 + 1.64*std_1000/np.sqrt(1000) -print (bottom, upper) -[out]: (-0.00039756352254768874, 0.00039756352254768874) --
- Our mean of the sample is out of the 90% confidence interval. This means on a 90% confidence level, we can claim that the mean of our population is not 0. In other word, we rejected the hypothesis that the daily return on S&P500 from aug 2010 is zero. Can we claim that with 95% confidence level? -
- -bottom = 0 - 1.96*std_1000/np.sqrt(1000) -upper = 0 + 1.96*std_1000/np.sqrt(1000) -print (bottom, upper) -[out]: (-0.00047513689280089639, 0.00047513689280089639) --
- This time the sample mean is within the confidence interval. Thus we can't reject my hypothesis. In other words, we can't claim with 95% confidence level that the mean return is positive. Even though we can claim it with 90% confidence level. We have actually already finished a hypothesis testing above! In general, we have null hypothesis \(H_0\) and alternative hypothesis. They are usually in the following forms: -
-\[H_0:\bar{\mu} = 0\] -\[H_0:\bar{\mu} \neq 0\] -- If the tested value is outside the confidence interval, we reject the null hypothesis, or accept the alternative hypothesis; If the tested value is within the confidence interval, we can't reject the null hypothesis. Although the hypothesis testing method we used above is straightforward, it's not so convenient to implement. Instead, we reverse the process to calculate the critical value, or Z-score. Z-score is defined as: -
-\[Z = \frac{X - \mu}{\frac{\sigma}{\sqrt{n}}}\] -- Let's calculate the Z score from our sample: -
-print np.sqrt(1000)*(mean_1000 - 0)/std_1000 -[out]: 1.90922032428 --
- We know that the critical value for the 90% confidence level is 1.64 and that for the 95% confidence level is 95%. The higher the Z score is, the further the tested value is from the hypothesized value(which is 0 in this example). Thus with 90% confidence level, we are far away enough from zero and we reject the null hypothesis. However with 95% confidence level, we are not far away enough from zero, so we can't reject the null hypothesis. One reason of doing in this way is that we can know how wide our confidence interval is. In our example, the z-score is 1.8488. We can know the width is the confidence interval referring to a normal distribution table. Of course we can do this in Python: -
- -import scipy.stats as st -print (1 - st.norm.cdf(1.9488)) -[out]: 0.025659656888 --
- It's worth noting that st.norm.cdf will return the probability that a value take from the distribution is less than our tested value. In other words, 1 - st.norm.cdf(1.9488) will return the probability that the value is greater than our tested value, which is 0.025659 in this example. This calculated number is called p-value. If our confidence level our confidence interval is 95%, then we have 2.5% on the left side and 2.5% on the right side. This is called two-tail test. If our null hypothesis is \(\mu = 0\), we are conducting two-tail test because the tested sample mean can be either positive enough or negative enough to reject the null hypothesis. We can see it from the chart: -
-
-- If we use 95% confidence interval, we need a p-value less than 0.025 to reject the null hypothesis. However, now our p-value is 0.025659, which is greater than 0.025, thus we can't reject the null hypothesis. It's obviously less than 0.05, so we can still reject the null hypothesis with 90% confidence level. Now let's test the hypothesis that population mean = 0 again with a large sample, which has 1200 observations: -
-mean_1200 = np.mean(spy_log_return.tail(1200)) -std_1200 = np.std(spy_log_return.tail(1200)) -z_score = np.sqrt(1200)*(mean_1200 - 0)/std_1200 -print 'z-score = ',z_score -[out]: z-score = 2.19793023185 -p_value = (1 - st.norm.cdf(z_score)) -print 'p_value = ',p_value -[out]: p_value = 0.0139770390655 --
- Using the a larger sample, now we can reject the null hypothesis with a higher confidence interval! our p-value is 0.0105, and it's a two-tail test, so our confidence level of the interval is 1-(0.0105*2) = 0.979. We can say at most with 97.9% confidence interval, we can claim that the population mean is not zero. We already know that the population mean is not 0. As our sample size increasing, the accurate rate of our hypothesis goes up. -
-In this chapter we introduced confidence interval, especially that for the normal distribution, and hypothesis test. Now we know how to test our idea rigorously. Normal distribution and it's confidence interval can be applied to many quantitative finance theories, we will see it frequently in our following tutorials.
diff --git a/05 Introduction to Financial Python[]/12 Modern Portfolio Theory/04 Mean-Variance Analysis.html b/05 Introduction to Financial Python[]/12 Modern Portfolio Theory/04 Mean-Variance Analysis.html index 51a1bf9..e60dcab 100755 --- a/05 Introduction to Financial Python[]/12 Modern Portfolio Theory/04 Mean-Variance Analysis.html +++ b/05 Introduction to Financial Python[]/12 Modern Portfolio Theory/04 Mean-Variance Analysis.html @@ -26,7 +26,7 @@Taking square roots, we deduce that a CML portfolio's risk is proportional to the market portfolio's weight: diff --git a/05 Introduction to Financial Python[]/12 Modern Portfolio Theory/06 Algorithm.html b/05 Introduction to Financial Python[]/12 Modern Portfolio Theory/06 Algorithm.html index 8d6082c..309e3c2 100755 --- a/05 Introduction to Financial Python[]/12 Modern Portfolio Theory/06 Algorithm.html +++ b/05 Introduction to Financial Python[]/12 Modern Portfolio Theory/06 Algorithm.html @@ -1,9 +1,9 @@ -
- Mean-variance analysis is used to optimize portfolios with several strategies. Here we treat Dow 30 stocks as strategy and designed an algorithm to test mean-variance analysis: -
- ++ Mean-variance analysis is used to optimize portfolios with several strategies. Here we treat Dow 30 stocks as strategy and designed an algorithm to test mean-variance analysis: +
+ diff --git a/05 Introduction to Financial Python[]/13 Market Risk/06 Algorithm.html b/05 Introduction to Financial Python[]/13 Market Risk/06 Algorithm.html index 3069322..64474c1 100755 --- a/05 Introduction to Financial Python[]/13 Market Risk/06 Algorithm.html +++ b/05 Introduction to Financial Python[]/13 Market Risk/06 Algorithm.html @@ -1,13 +1,13 @@ - - - + + + diff --git a/05 Introduction to Financial Python[]/14 Fama-French Multi-Factor Models/02 Fama-French Three-Factor Model.html b/05 Introduction to Financial Python[]/14 Fama-French Multi-Factor Models/02 Fama-French Three-Factor Model.html index 21d0568..1f83f6d 100755 --- a/05 Introduction to Financial Python[]/14 Fama-French Multi-Factor Models/02 Fama-French Three-Factor Model.html +++ b/05 Introduction to Financial Python[]/14 Fama-French Multi-Factor Models/02 Fama-French Three-Factor Model.html @@ -1,8 +1,5 @@ - This model was proposed in 1993 by Eugene Fama and Kenneth French to describe stock returns.[ref] Fama, E F; French, K R (1993). Common risk factors in the returns on stocks and bonds. Journal of Financial Economics. 33: 3. CiteSeerX 10.1.1.139.5892 Freely accessible. doi:10.1016/0304-405X(93)90023-5[/ref] -
-- The 3-factor model is + This model was proposed in 1993 by Eugene Fama and Kenneth French to describe stock returns. The 3-factor model is
\[ R = \alpha + \beta_m MKT + \beta_s SMB + \beta_h HML \] @@ -12,7 +9,7 @@diff --git a/05 Introduction to Financial Python[]/14 Fama-French Multi-Factor Models/05 Other Factors.html b/05 Introduction to Financial Python[]/14 Fama-French Multi-Factor Models/05 Other Factors.html deleted file mode 100755 index 510c436..0000000 --- a/05 Introduction to Financial Python[]/14 Fama-French Multi-Factor Models/05 Other Factors.html +++ /dev/null @@ -1,12 +0,0 @@ -
- The Fama-French 5-Factor model comprises two more factors: -
-- RMW was proposed by Novy-Marx (2013) who wrote that: - "Controlling for gross profitability explains most earnings related anomalies, and a wide range of seemingly unrelated profitable trading strategies." CMA was proposed by Fama and French (2014) who pointed out that: A five-factor model directed at capturing the size, value, profitability, and investment patterns in average stock returns is rejected on the GRS test, but for applied purposes it provides an acceptable description of average returns. Finally, momentum is another commonly used factor. It captures excess returns of stocks with highest returns over those with lowest returns -
diff --git a/05 Introduction to Financial Python[]/14 Fama-French Multi-Factor Models/06 Summary.html b/05 Introduction to Financial Python[]/14 Fama-French Multi-Factor Models/05 Summary.html old mode 100755 new mode 100644 similarity index 98% rename from 05 Introduction to Financial Python[]/14 Fama-French Multi-Factor Models/06 Summary.html rename to 05 Introduction to Financial Python[]/14 Fama-French Multi-Factor Models/05 Summary.html index 549200f..d2b7e7a --- a/05 Introduction to Financial Python[]/14 Fama-French Multi-Factor Models/06 Summary.html +++ b/05 Introduction to Financial Python[]/14 Fama-French Multi-Factor Models/05 Summary.html @@ -1,3 +1,3 @@ -- In this chapter we expand Capital Asset Pricing Model (CAPM) into multi-factor models: the Fama-French factor models in particular. They are the most empirically successful multi-factor models by far, and are commonly used in practice. -
++ In this chapter we expand Capital Asset Pricing Model (CAPM) into multi-factor models: the Fama-French factor models in particular. They are the most empirically successful multi-factor models by far, and are commonly used in practice. +
diff --git a/05 Introduction to Financial Python[]/14 Fama-French Multi-Factor Models/07 Algorithm.html b/05 Introduction to Financial Python[]/14 Fama-French Multi-Factor Models/06 Algorithm.html old mode 100755 new mode 100644 similarity index 74% rename from 05 Introduction to Financial Python[]/14 Fama-French Multi-Factor Models/07 Algorithm.html rename to 05 Introduction to Financial Python[]/14 Fama-French Multi-Factor Models/06 Algorithm.html index e3c69c8..3eb4334 --- a/05 Introduction to Financial Python[]/14 Fama-French Multi-Factor Models/07 Algorithm.html +++ b/05 Introduction to Financial Python[]/14 Fama-French Multi-Factor Models/06 Algorithm.html @@ -1,15 +1,15 @@ -- Multi-factor strategies are stock picking strategies. Here we try to implement a 2013 paper published by AQR Capital Management. - The paper recommends picking stocks by their value, quality (profitability) and momentum. - The empirically successful measure of value is book-to-price ratio (B/P), but other measures can be used simultaneously to form a more robust and reliable view of a stock's value. The paper uses 5 measures: book-to-price, earnings-to-price ratio (EPS), forecasted EPS, cash flow-to-enterprise value and sales-to-enterprise value. - The paper suggested a few quality measures: total profit over assets, gross margin and free cash flow over assets. There are also various measures of momentum. 1-year momentum, fundamental momentum and returns around earnings announcement are good choices. -
-- In our backtested strategy, we used operating profit margin to measure quality, P/B value to measure value, and 1-month momentum. The portfolio was rebalanced every 2 months and our backtest period runs from Jan 2012 to Jan 2015. You can build your own version by changing the factor, the weight of each factor, and the rebalance period based on the backtested strategy. -
- ++ Multi-factor strategies are stock picking strategies. Here we try to implement a 2013 paper published by AQR Capital Management. + The paper recommends picking stocks by their value, quality (profitability) and momentum. + The empirically successful measure of value is book-to-price ratio (B/P), but other measures can be used simultaneously to form a more robust and reliable view of a stock's value. The paper uses 5 measures: book-to-price, earnings-to-price ratio (EPS), forecasted EPS, cash flow-to-enterprise value and sales-to-enterprise value. + The paper suggested a few quality measures: total profit over assets, gross margin and free cash flow over assets. There are also various measures of momentum. 1-year momentum, fundamental momentum and returns around earnings announcement are good choices. +
++ In our backtested strategy, we used operating profit margin to measure quality, book value per share to measure value, and 1-month momentum. The portfolio was rebalanced every month. You can build your own version by changing the factor, the weight of each factor, and the rebalance period based on the backtested strategy. +
+ diff --git a/05 Introduction to Financial Python[]/14 Fama-French Multi-Factor Models/08 References.html b/05 Introduction to Financial Python[]/14 Fama-French Multi-Factor Models/07 References.html similarity index 81% rename from 05 Introduction to Financial Python[]/14 Fama-French Multi-Factor Models/08 References.html rename to 05 Introduction to Financial Python[]/14 Fama-French Multi-Factor Models/07 References.html index 79b3bcb..eb7216e 100644 --- a/05 Introduction to Financial Python[]/14 Fama-French Multi-Factor Models/08 References.html +++ b/05 Introduction to Financial Python[]/14 Fama-French Multi-Factor Models/07 References.html @@ -14,4 +14,7 @@-For example, an AAPL call option contract which expires after 10 days has strike $143 and premium $10. now the market price of AAPL is $160. The intrinsic value of this contract is 160-143=$17, the time value is 17-10=$7. Although the intrinsic value of OTM and ATM options is zero, they have time values if they still have a certain amount of time until the option expires so for OTM and ATM options, their premiums equal their time values. +For example, an AAPL call option contract which expires after 10 days has strike $143 and premium $10. now the market price of AAPL is $150. The intrinsic value of this contract is 150-143=$7, the time value is 10-7=$3. Although the intrinsic value of OTM and ATM options is zero, they have time values if they still have a certain amount of time until the option expires so for OTM and ATM options, their premiums equal their time values.
diff --git a/06 Introduction to Options[]/01 General Features of Options/05 Options Moneyness.html b/06 Introduction to Options[]/01 General Features of Options/05 Options Moneyness.html index 5f7a43a..a089ece 100755 --- a/06 Introduction to Options[]/01 General Features of Options/05 Options Moneyness.html +++ b/06 Introduction to Options[]/01 General Features of Options/05 Options Moneyness.html @@ -26,5 +26,5 @@ But why are they in the money or out of the money? For a call option as an example, it is ITM because it already has an intrinsic value. If you buy the call option and own the right to buy AAPL at strike price $143 and the current market price is $150, then this call option is in the money 150-143=$7. If you need to exercise it, you can buy shares of AAPL at $143 and sell them immediately for $150 and secure $7 profit.- Likewise, for a call option, it is OTM because it doesn't have any intrinsic value. If you buy the call option and own the right to buy AAPL at strike price $143 and the current market price is $130, then this call option is out of the money 130-143=$13. If you need to exercise it, you can buy shares of AAPL at $143 and sell them immediately for $130 and then you will lose $13. In this case, you would not do that. But why this kind of OTM options still traded in the market and you need to pay for them? That because they still have time values and have time to expiration. There is probability or there is the expectation from the OTM option holders that the apple price will go up and above the strike price before the expiration. + Likewise, for a call option, it is OTM because it doesn't have any intrinsic value. If you buy the call option and own the right to buy AAPL at strike price $143 and the current market price is $130, then this call option is out of the money 130-143=-$13. If you need to exercise it, you can buy shares of AAPL at $143 and sell them immediately for $130 and then you will lose $13. In this case, you would not do that. But why this kind of OTM options still traded in the market and you need to pay for them? That because they still have time values and have time to expiration. There is probability or there is the expectation from the OTM option holders that the apple price will go up and above the strike price before the expiration.
diff --git a/06 Introduction to Options[]/02 QuantConnect Options API/02 Add Options.html b/06 Introduction to Options[]/02 QuantConnect Options API/02 Add Options.html index a1d5a37..44c5959 100755 --- a/06 Introduction to Options[]/02 QuantConnect Options API/02 Add Options.html +++ b/06 Introduction to Options[]/02 QuantConnect Options API/02 Add Options.html @@ -22,8 +22,8 @@def Initialize(self):
- self.SetStartDate(2017, 01, 01) #Set Start Date
- self.SetEndDate(2017, 06, 30) #Set End Date
+ self.SetStartDate(2017, 1, 1) #Set Start Date
+ self.SetEndDate(2017, 6, 30) #Set End Date
self.SetCash(50000) #Set Strategy Cash
equity = self.AddEquity("GOOG", Resolution.Minute) # Add the underlying stock: Google
option = self.AddOption("GOOG", Resolution.Minute) # Add the option corresponding to underlying stock
diff --git a/06 Introduction to Options[]/02 QuantConnect Options API/04 Select Contracts.html b/06 Introduction to Options[]/02 QuantConnect Options API/04 Select Contracts.html
index cbf5dbc..07ea589 100755
--- a/06 Introduction to Options[]/02 QuantConnect Options API/04 Select Contracts.html
+++ b/06 Introduction to Options[]/02 QuantConnect Options API/04 Select Contracts.html
@@ -42,8 +42,8 @@
x.Right
Get the right being purchased
-x.Right = 1 call option[right to buy]
-x.Right = 0 put option[right to sell]
+x.Right = 0 call option[right to buy]
+x.Right = 1 put option[right to sell]
x.UnderlyingLastPrice
@@ -65,11 +65,11 @@
def OnData(self,slice):
for i in slice.OptionChains:
if i.Key != self.symbol: continue
- optionchain = i.Value
- self.Log("underlying price:" + str(optionchain.Underlying.Price))
- df = pd.DataFrame([[x.Right,float(x.Strike),x.Expiry,float(x.BidPrice),float(x.AskPrice)] for x in optionchain],
- index=[x.Symbol.Value for x in optionchain],
- columns=['type(call 0, put 1)', 'strike', 'expiry', 'ask price', 'bid price'])
+ optionchain = i.Value
+ self.Log("underlying price:" + str(optionchain.Underlying.Price))
+ df = pd.DataFrame([[x.Right,float(x.Strike),x.Expiry,float(x.BidPrice),float(x.AskPrice)] for x in optionchain],
+ index=[x.Symbol.Value for x in optionchain],
+ columns=['type(call 0, put 1)', 'strike', 'expiry', 'ask price', 'bid price'])
self.Log(str(df))
@@ -160,18 +160,18 @@
for i in slice.OptionChains:
if i.Key != self.symbol: continue
- chain = i.Value
-# differentiate the call and put options
-call = [x for x in optionchain if chain.Right == 0]
-put = [x for x in optionchain if chain.Right == 1]
-# choose ITM contracts
-contracts = [x for x in call if call.UnderlyingLastPrice - x.Strike > 0]
-# or choose ATM contracts
-contracts = sorted(optionchain, key = lambda x: abs(optionchain.Underlying.Price - x.Strike))[0]
-# or choose OTM contracts
-contracts = [x for x in call if call.UnderlyingLastPrice - x.Strike < 0]
-# sort the contracts by their expiration dates
-contracts = sorted(contracts, key = lambda x:x.Expiry, reverse = True)
+ optionchain = i.Value
+ # differentiate the call and put options
+ call = [x for x in optionchain if x.Right == 0]
+ put = [x for x in optionchain if x.Right == 1]
+ # choose ITM call contracts
+ contracts = [x for x in call if x.UnderlyingLastPrice - x.Strike > 0]
+ # or choose ATM contracts
+ contracts = sorted(optionchain, key = lambda x: abs(x.UnderlyingLastPrice - x.Strike))[0]
+ # or choose OTM call contracts
+ contracts = [x for x in call if x.UnderlyingLastPrice - x.Strike < 0]
+ # sort the contracts by their expiration dates
+ contracts = sorted(contracts, key = lambda x: x.Expiry, reverse = True)
diff --git a/06 Introduction to Options[]/02 QuantConnect Options API/05 Algorithm.html b/06 Introduction to Options[]/02 QuantConnect Options API/05 Algorithm.html
index 64b1d35..e485feb 100755
--- a/06 Introduction to Options[]/02 QuantConnect Options API/05 Algorithm.html
+++ b/06 Introduction to Options[]/02 QuantConnect Options API/05 Algorithm.html
@@ -4,6 +4,6 @@
diff --git a/06 Introduction to Options[]/03 Put-Call Parity and Arbitrage Strategies/05 Algorithm.html b/06 Introduction to Options[]/03 Put-Call Parity and Arbitrage Strategies/05 Algorithm.html
index 12d6ce9..b196a80 100755
--- a/06 Introduction to Options[]/03 Put-Call Parity and Arbitrage Strategies/05 Algorithm.html
+++ b/06 Introduction to Options[]/03 Put-Call Parity and Arbitrage Strategies/05 Algorithm.html
@@ -1,6 +1,6 @@
diff --git a/07 Applied Options[]/01 Covered Call/04 Algorithm.html b/07 Applied Options[]/01 Covered Call/04 Algorithm.html
index 9fa4e5e..6858e6e 100755
--- a/07 Applied Options[]/01 Covered Call/04 Algorithm.html
+++ b/07 Applied Options[]/01 Covered Call/04 Algorithm.html
@@ -4,7 +4,7 @@
@@ -13,6 +13,6 @@
diff --git a/07 Applied Options[]/02 Bull Call Spread/01 Definition.html b/07 Applied Options[]/02 Bull Call Spread/01 Definition.html
index 0418abb..c361521 100755
--- a/07 Applied Options[]/02 Bull Call Spread/01 Definition.html
+++ b/07 Applied Options[]/02 Bull Call Spread/01 Definition.html
@@ -5,7 +5,7 @@
This strategy creates a ceiling and floor for the profit. By purchasing a call and selling a call with higher strike simultaneously, traders can reduce the cost of just one long call option with the premium of a short call option. But the premium of ITM call is more expensive than the OTM call. The strategy limits the loss resulting from a drop in the price of the underlying stock but still creates a ceiling to the profit while the underlying price is increasing.
- Take GOOG as an example. If the share price of GOOG is $950 at time 0, the premium of ITM call option is 20 with strike 900 and the premium of OTM call option is 2 with strike 1000. If we ignore the commission, dividends and other transaction fees, the payoff of Bull Call Spread strategy is as follows:
+ Take GOOG as an example. If the share price of GOOG is $950 at time 0, the premium of ITM call option is 50 with strike 900 and the premium of OTM call option is 2 with strike 1000. If we ignore the commission, dividends and other transaction fees, the payoff of Bull Call Spread strategy is as follows:
diff --git a/07 Applied Options[]/02 Bull Call Spread/04 Algorithm.html b/07 Applied Options[]/02 Bull Call Spread/04 Algorithm.html
index 0e1c81b..ef1b62b 100755
--- a/07 Applied Options[]/02 Bull Call Spread/04 Algorithm.html
+++ b/07 Applied Options[]/02 Bull Call Spread/04 Algorithm.html
@@ -4,7 +4,7 @@
@@ -13,6 +13,6 @@
diff --git a/07 Applied Options[]/03 Long Straddle/04 Algorithm.html b/07 Applied Options[]/03 Long Straddle/04 Algorithm.html
index 3e98c40..89e3d28 100755
--- a/07 Applied Options[]/03 Long Straddle/04 Algorithm.html
+++ b/07 Applied Options[]/03 Long Straddle/04 Algorithm.html
@@ -4,7 +4,7 @@
@@ -13,6 +13,6 @@
diff --git a/07 Applied Options[]/04 Long Strangle/04 Algorithm.html b/07 Applied Options[]/04 Long Strangle/04 Algorithm.html
index 78ab066..09a8a85 100755
--- a/07 Applied Options[]/04 Long Strangle/04 Algorithm.html
+++ b/07 Applied Options[]/04 Long Strangle/04 Algorithm.html
@@ -4,7 +4,7 @@
@@ -14,6 +14,6 @@
diff --git a/07 Applied Options[]/05 Butterfly Spread/04 Algorithm.html b/07 Applied Options[]/05 Butterfly Spread/04 Algorithm.html
index 134f5b1..beb7ac0 100755
--- a/07 Applied Options[]/05 Butterfly Spread/04 Algorithm.html
+++ b/07 Applied Options[]/05 Butterfly Spread/04 Algorithm.html
@@ -4,7 +4,7 @@
@@ -14,6 +14,6 @@
diff --git a/07 Applied Options[]/06 Iron Condor/04 Algorithm.html b/07 Applied Options[]/06 Iron Condor/04 Algorithm.html
index cf2d154..7a08824 100755
--- a/07 Applied Options[]/06 Iron Condor/04 Algorithm.html
+++ b/07 Applied Options[]/06 Iron Condor/04 Algorithm.html
@@ -4,7 +4,7 @@
@@ -14,6 +14,6 @@
diff --git a/07 Applied Options[]/07 Iron Butterfly/04 Algorithm.html b/07 Applied Options[]/07 Iron Butterfly/04 Algorithm.html
index cd42f7d..05d0e03 100755
--- a/07 Applied Options[]/07 Iron Butterfly/04 Algorithm.html
+++ b/07 Applied Options[]/07 Iron Butterfly/04 Algorithm.html
@@ -4,7 +4,7 @@
@@ -14,6 +14,6 @@
diff --git a/07 Applied Options[]/08 Protective Collar/04 Algorithm.html b/07 Applied Options[]/08 Protective Collar/04 Algorithm.html
index 245885d..77dc3ce 100755
--- a/07 Applied Options[]/08 Protective Collar/04 Algorithm.html
+++ b/07 Applied Options[]/08 Protective Collar/04 Algorithm.html
@@ -4,7 +4,7 @@
@@ -14,6 +14,6 @@
diff --git a/08 Meta/01 Creating BootCamp Tutorials/00.html b/08 Meta/01 Creating BootCamp Tutorials/00.html
index 28f560b..cda40df 100644
--- a/08 Meta/01 Creating BootCamp Tutorials/00.html
+++ b/08 Meta/01 Creating BootCamp Tutorials/00.html
@@ -1 +1,33 @@
+
+
+
+
+ Updated July 14th, 2019: The create BootCamp tutorial is a work in progress.
+
diff --git a/08 Meta/01 Creating BootCamp Tutorials/02 Requirements.html b/08 Meta/01 Creating BootCamp Tutorials/02 Requirements.html
index 15ff07b..f7f62c6 100644
--- a/08 Meta/01 Creating BootCamp Tutorials/02 Requirements.html
+++ b/08 Meta/01 Creating BootCamp Tutorials/02 Requirements.html
@@ -7,5 +7,5 @@
Principles of Algorithmic Trading: Domain expertise in finance is important to be able to build thoughtful and educational content.
-We highly recommended working closely with the QuantConnect team as you design and code the BootCamp lessons to get continuous feedback to ensure its deployed.
+The combination of all these talents is fairly rare so we're reaching out to the community to help us create this content. If you can cover all three of these categories let us know and we'll enable BootCamp editing permissions on your account. In exchange for a completed BootCamp lesson we're offering compensation which we'll cover in the section below.
diff --git a/08 Meta/01 Creating BootCamp Tutorials/04 Content Structure.html b/08 Meta/01 Creating BootCamp Tutorials/04 Content Structure.html
index ba95097..dc4c918 100644
--- a/08 Meta/01 Creating BootCamp Tutorials/04 Content Structure.html
+++ b/08 Meta/01 Creating BootCamp Tutorials/04 Content Structure.html
@@ -1,5 +1,5 @@
-BootCamp is divided into Courses, Lessons, and Tasks. A Course groups together a super-category and is currently organized by asset-class. A Lesson focuses on the implementation of a single algorithm. A Task breaks up the algorithm implementation into tiny steps which can each be easily coded, with the aim of guiding the user through each layer of the algorithm design.
+BootCamp is divided into Lessons, and Tasks. A Lesson focuses on the implementation of a single algorithm. A Task breaks up the algorithm implementation into tiny steps which can each be easily coded, with the aim of guiding the user through each layer of the algorithm design.
@@ -10,17 +10,15 @@ Core Principle
- - Course: Algorithmic Trading with Equities
-
- Lesson: Buy and Hold Algorithm
+
- Lesson: Buy and Hold Algorithm
- Task: Initializing Your Algorithm -> Set Cash
-
-Course
+
Lessons
@@ -29,5 +27,5 @@
Lessons
Tasks
-A Task is the atomic unit of the Boot Camp system. It is a single step required to be completed in the pathway to an algorithm. Tasks are grouped with a subheading according to algorithm implementation concept.
+A Task is the atomic unit of the Boot Camp system. It is a single step required to be completed in the pathway to an algorithm. Tasks are grouped with a subheading according to algorithm implementation concept. A task should aim to implement just few lines of code so that each task can be easily achieved.
\ No newline at end of file
diff --git a/08 Meta/01 Creating BootCamp Tutorials/05 Planning Your Lesson.html b/08 Meta/01 Creating BootCamp Tutorials/05 Planning Your Lesson.html
index ad0dc1e..67986a8 100644
--- a/08 Meta/01 Creating BootCamp Tutorials/05 Planning Your Lesson.html
+++ b/08 Meta/01 Creating BootCamp Tutorials/05 Planning Your Lesson.html
@@ -1,14 +1,193 @@
-Carefully planning and structuring your lesson is critical to ensuring its success. In the next section, we'll create this plan step by step.
+Carefully planning and structuring your lesson is critical to ensuring its success. In the next section, we'll create this plan step by step. Boot Camp lessons typically fall into one of the following algorithm types: Macro Economics, Technical Indicators, Scaling, Market Making, Market Microstructure, Sentimental, or Value-Fundamental Investing.
-1. Strategy Selection and Implementation
+1. Strategy Selection
Every BootCamp lesson is focused on an algorithmic strategy's implementation. The first step to planning a lesson is choosing a strategy which does not overlap with any of the existing BootCamp topics. This can be incrementally more difficult but should introduce new concepts.
+2. Strategy Implementation
After selecting your strategy you need to fully implement the algorithm, writing the code in C# and Python as simply as possible. Users new to coding have a hard time deciphering large blocks of code so strategies should be kept very simple.
-In writing the strategy remain aware of the conceptual layers you put into the algorithm's codebase. These layers of concepts are where you can separate out the lesson tasks. For example: in writing a lesson "Buy and Hold, with Trailing Stop" you might start by coding up the buy and hold logic, followed by placing a "trailing stop" (Stop Market Order), then finally you can make the stop move by updating its trigger price.
\ No newline at end of file
+In writing the strategy remain aware of the conceptual layers you put into the algorithm's codebase. These layers of concepts are where you can separate out the lesson tasks. For example: in writing a lesson "Buy and Hold, with Trailing Stop" you might start by coding up the buy and hold logic, followed by placing a "trailing stop" (Stop Market Order), then finally you can make the stop move by updating its trigger price. These conceptual layers form the basis for how tasks are grouped together.
+
+
+QuantConnect has worked with the community to create a list of lessons to be created which would be eligible for compensation. The table below describes these strategies and their associated difficulty level.
+
+
+
+
+
+
+
+Beginner BootCamp Lessons
+Status
+
+
+
+
+
+Buy and Hold (Equities/Forex)
Strategy purchasing assets and holding them for the duration of the algorithm. Seeking to demonstrate how to initialize an algorithm and access price data.
+Accessing DataInitializing Algorithms
+
+Completed
+
+
+
+Buy and Hold with Trailing Stop
Placing and updating a stop-market order combined with basic charting to visualize the stop price movement.
+Order ManagementBasic Charting
+Completed
+
+
+
+Momentum-Based Tactical Allocation
Using a momentum indicator to shift investment between the S&P500 to a Bond ETF. Introducing multiple asset portfolios and the use of an indicator.
+Multi-Asset Portfolio
+Using Indicators
+Equities
+
+Completed
+
+
+
+Open Range Breakout
Uses consolidators to aggregate the first 20 minutes of a day and trades when the price moves beyond that range. Introduces custom period consolidated price bars.
+Consolidators
+Equities
+
+Completed
+
+
+
+Liquid Universe Selection
Using a universe selection filter, invest in the top 10 stocks which are liquid and cost more than $10 per share. Introduces universe selection features.
+Universes
+Price Volume Filtering
+Equities
+
+Completed
+
+
+
+200-50 EMA Momentum Universe
Select assets where the 50-EMA is greater than the 200 EMA. Seeking to introduce creating structures to contain symbol specific data, and using the history API to warm them up.
+Universes
+SymbolData Pattern
+History
+Equities
+Completed
+
+
+
+Fading The Gap
Using scheduled events to monitor for overnight price gaps in the market and shorting abnormal activity. Introduces scheduled events, and elimination of a parameter with STD indicator.
+Scheduled Events
+STD Indicator
+Parameter Minimization
+Equities
+Completed
+
+
+
+
+
+
+
+
+Intermediate BootCamp Lessons
+Status
+
+
+
+
+
+The Algorithm Framework
A simple strategy to buy SPY each morning on market open using the algorithm framework - a scaffolding for powerful strategy design.
+Algorithm Framework
+Execution Model
+Portfolio Model
+Universe Selection Model
+
+Assigned
+
+
+
+Pairs Trading with SMA
Simple pairs trading strategy monitoring for divergence in correlation of two hand picked assets. Invests in a market neutral manner, using position sizing to calculate the right holding of each asset.
+Pairs Trading
+Market Neutrality
+Position Sizing
+Equities
+
+Assigned
+
+
+
+Pairs Trading with Cointegration Test
Scanning a basket of assets monthly for potential cointegration and making a pairs trade when detect a divergent pair. Using scheduled events for the cointegration test.
+Pairs Trading
+Cointegration Test
+Scheduled Events
+Equities
+
+Assigned
+
+
+
+Liquid Value Stocks
Selecting a universe of the 100 most liquid assets and rank by their PE-Ratio to get the best value stocks. Each month buy the 10 best value stocks, and short the worst value stocks.
+Universe Selection
+Fine Universe Selection
+Long-Short Hedge
+Equities
+
+Assigned
+
+
+Sector Balanced Universe Selection
Selecting an equally weighted universe of assets covering 33% technology stocks, 33% finance and 33% consumer goods.
+Universe Selection
+Advanced Universe Selection
+Sector Exposure
+Equities
+
+Assigned
+
+
+Hedging FX Books with Interest Rate
Harnessing an alternative data source (Trading Economics) to invest proportionately with interest rate changes in the underlying economies.
+Trading Economics
+Alternative Data
+Global Macro
+Forex
+
+
+
+
+Sentiment Analysis on Stocks
Harness Psychsignal data to rank the sentiment of a basket of US Equity stocks and invest in those with the most positive sentiment.
+Psychsignal
+NLP
+Alternative Data
+Sentiment Analysis
+Equities
+
+
+
+
+
+
+
+
+
+
+Advanced BootCamp Lessons
+Status
+
+
+
+
+Coming Soon
+
+
+
+
+
diff --git a/08 Meta/01 Creating BootCamp Tutorials/06 Writing a Lesson.html b/08 Meta/01 Creating BootCamp Tutorials/06 Writing a Lesson.html
index 658cc88..56fadfc 100644
--- a/08 Meta/01 Creating BootCamp Tutorials/06 Writing a Lesson.html
+++ b/08 Meta/01 Creating BootCamp Tutorials/06 Writing a Lesson.html
@@ -1,7 +1,119 @@
- Task structure,
- bulleting out the concepts and tasks,
- translating to HTML and full tasks.
-
-
+Writing a BootCamp lesson starts by carefully writing out the complete code for the strategy, breaking it into tasks, and write small text summaries for each task with the documentation required to teach the reader how to complete the task. Finally, JavaScript is used to read the exhaust output of the algorithm to validate it achieved the required objective.
+
+
+
+ Lesson Algorithm
+ Task Guides
+ Validators
+ Hints, Solutions
+ Submit
+
+
+1. Write Lesson Algorithm
+
+Writing a BootCamp lesson starts by carefully writing out the complete code for the strategy. This should be drafted as simply as possible to ensure each task the student needs to complete will only be 2-5 lines of code.
+
+Readability is critical and the code should be well commented with descriptive variable names. Depending on the complexity of the algorithm sometimes its more readable to use string tickers instead of class variables.
+
+
+Carefully write code in a way which neatly separates the algorithm concepts as much as possible. Keep in mind the algorithm will be implemented in separate tasks by the student.
+
+
+ Action:
+ Write highly readable, concise C# and Python versions of the algorithm and request review by QuantConnect Education team. Plan ahead for divisions of the code into tasks.
+
+
+
+2. Write Task Guides
+
+
+Each task has a short write-up to explain the features needed to complete the next task of BootCamp. This write-up should assume the student has no prior knowledge and include representative code snippets demonstrating the key API code needed.
+
+
+
+Style Example Code Tag
+
+
+
+Headings
+<h4>Initializaing Algorithms</h4>
+
+
+Paragraphs
+<p>Setting cash is done with <span class="python">self.SetCash().</span></p>
+
+
+Code Snippets
+<pre class="prettyprint python">self.SetCash()</pre>
+
+
+
+
+For a fluent experience between lessons, all content should follow the same structure as the sections laid out below.
+
+
+
+
+Tasks start their contents divided by subtitle using the h4 tag. Use a short title about the specific API or content you're trying to summarize.
+
+After each heading, write a short paragraph concisely summarizing the content in as few words as possible. Use inline <code> blocks to highlight API syntax, and links to new tabs referencing any documentation required.
+
+Any content which is specific to one programming language should be wrapped in a span tag with the language set in the class, for example: <span class="python">.
+
+Each section should include a code snippet of documentation using a <pre class="prettyprint"> code block.
+
+Finally, each task should define 2-4 objectives to achieve in the task. These tasks should guide the user on the required steps to implement the strategy step. At the end of the task, there should be a measurable output that the system can use to judge if the task is a success. This can be a state change of the algorithm, a debug/log statement, or a trade. This will be covered in the next section, Code Validators.
+
+
diff --git a/Data/F-F_Research_Data_5_Factors_2x3.CSV b/Data/F-F_Research_Data_5_Factors_2x3.CSV
new file mode 100644
index 0000000..8adb14e
--- /dev/null
+++ b/Data/F-F_Research_Data_5_Factors_2x3.CSV
@@ -0,0 +1,748 @@
+This file was created by CMPT_ME_BEME_OP_INV_RETS using the 202007 CRSP database.
+The 1-month TBill return is from Ibbotson and Associates Inc.
+
+,Mkt-RF,SMB,HML,RMW,CMA,RF
+196307, -0.39, -0.47, -0.83, 0.66, -1.15, 0.27
+196308, 5.07, -0.79, 1.67, 0.40, -0.40, 0.25
+196309, -1.57, -0.48, 0.18, -0.76, 0.24, 0.27
+196310, 2.53, -1.29, -0.10, 2.75, -2.24, 0.29
+196311, -0.85, -0.84, 1.71, -0.45, 2.22, 0.27
+196312, 1.83, -1.89, -0.12, 0.07, -0.30, 0.29
+196401, 2.24, 0.08, 1.59, 0.22, 1.50, 0.30
+196402, 1.54, 0.32, 2.83, 0.06, 0.85, 0.26
+196403, 1.41, 1.41, 3.32, -2.01, 2.93, 0.31
+196404, 0.10, -1.52, -0.55, -1.35, -1.08, 0.29
+196405, 1.42, -0.68, 1.98, -0.26, 0.24, 0.26
+196406, 1.27, 0.09, 0.68, -0.42, 0.14, 0.30
+196407, 1.74, 0.53, 0.68, 0.14, 1.84, 0.30
+196408, -1.44, 0.30, 0.09, 0.06, 0.36, 0.28
+196409, 2.69, -0.31, 1.65, -0.48, 0.58, 0.28
+196410, 0.59, 0.88, 1.14, -0.29, 0.48, 0.29
+196411, 0.00, -0.27, -1.98, 0.60, -0.16, 0.29
+196412, 0.03, -0.58, -2.55, 1.13, -1.63, 0.31
+196501, 3.54, 2.49, 0.18, 0.84, 0.11, 0.28
+196502, 0.44, 3.31, 0.22, 0.40, -0.69, 0.30
+196503, -1.34, 2.03, 1.09, -0.30, 0.73, 0.36
+196504, 3.11, 1.18, 0.71, 0.26, -2.30, 0.31
+196505, -0.77, 0.05, -1.63, -0.38, 0.70, 0.31
+196506, -5.51, -4.30, 0.55, 0.12, 0.41, 0.35
+196507, 1.43, 1.08, 2.18, -1.41, -0.02, 0.31
+196508, 2.73, 2.72, -0.96, 2.06, -0.75, 0.33
+196509, 2.86, 0.62, -0.10, -0.82, 0.82, 0.31
+196510, 2.60, 3.42, 1.52, 1.22, -0.76, 0.31
+196511, -0.03, 5.19, 0.21, -1.06, -0.90, 0.35
+196512, 1.01, 2.64, 1.95, -1.28, -0.45, 0.33
+196601, 0.72, 4.72, 3.49, -2.83, -0.07, 0.38
+196602, -1.21, 4.86, 0.27, -0.15, -1.44, 0.35
+196603, -2.51, 0.22, -2.07, 1.30, -0.01, 0.38
+196604, 2.14, 3.36, -0.54, 0.41, -0.91, 0.34
+196605, -5.66, -5.18, -1.55, 1.66, -1.52, 0.41
+196606, -1.44, 1.34, 0.50, 0.06, 0.80, 0.38
+196607, -1.63, -0.50, 0.96, -0.45, 1.77, 0.35
+196608, -7.91, -3.03, 0.47, 0.05, 0.77, 0.41
+196609, -1.06, -1.18, 0.53, -1.65, 2.50, 0.40
+196610, 3.86, -6.53, 2.87, -3.64, 4.28, 0.45
+196611, 1.40, 3.37, -4.46, 4.17, -6.53, 0.40
+196612, 0.13, 1.91, -1.22, 0.68, -0.13, 0.40
+196701, 8.15, 9.00, 2.22, 0.62, -2.97, 0.43
+196702, 0.78, 3.03, -2.17, 1.94, -0.94, 0.36
+196703, 3.99, 1.90, 0.31, 0.90, -1.51, 0.39
+196704, 3.89, 0.46, -2.64, 2.43, -3.75, 0.32
+196705, -4.33, 2.37, 0.80, -1.75, 1.61, 0.33
+196706, 2.41, 6.46, 0.96, -0.64, -2.39, 0.27
+196707, 4.58, 3.48, 2.65, 0.51, 2.72, 0.31
+196708, -0.89, 0.76, 1.46, 0.42, 1.41, 0.31
+196709, 3.11, 2.46, -2.47, 0.22, -0.95, 0.32
+196710, -3.09, 0.47, -3.39, 0.81, -2.55, 0.39
+196711, 0.37, -0.06, -1.71, 1.29, -2.29, 0.36
+196712, 3.05, 5.75, -0.39, -0.64, 0.03, 0.33
+196801, -4.06, 4.48, 4.75, -4.58, 6.45, 0.40
+196802, -3.75, -2.91, 1.17, -0.14, 2.49, 0.39
+196803, 0.20, -1.52, -0.59, 1.17, -1.15, 0.38
+196804, 9.05, 6.25, -1.03, 2.79, -3.66, 0.43
+196805, 2.28, 7.03, 0.84, 0.39, -1.82, 0.45
+196806, 0.69, -0.26, 0.67, -1.33, 2.68, 0.43
+196807, -2.72, -1.33, 5.48, -3.00, 3.61, 0.48
+196808, 1.34, 2.29, 1.00, -0.60, 0.40, 0.42
+196809, 4.03, 2.77, 0.23, -2.03, 0.92, 0.43
+196810, 0.42, -0.43, 2.89, -1.30, 2.81, 0.44
+196811, 5.43, 2.41, -0.90, 0.46, -2.52, 0.42
+196812, -3.94, 3.60, 0.02, -1.78, 1.65, 0.43
+196901, -1.25, -0.46, 1.69, -1.54, 1.41, 0.53
+196902, -5.84, -4.12, 0.91, 2.17, 0.80, 0.46
+196903, 2.64, -0.41, -0.46, -1.34, -0.42, 0.46
+196904, 1.46, -0.82, 0.03, 0.38, 0.06, 0.53
+196905, -0.10, -0.18, 0.73, -0.97, 1.49, 0.48
+196906, -7.18, -5.49, -1.09, 4.26, -1.55, 0.51
+196907, -7.00, -3.37, 1.42, 1.40, 1.97, 0.53
+196908, 4.68, 0.71, -3.87, 1.16, -4.08, 0.50
+196909, -2.98, 1.29, -3.19, 3.42, -0.83, 0.62
+196910, 5.06, 3.89, -3.19, 0.01, -2.03, 0.60
+196911, -3.79, -2.41, -1.12, 1.44, 0.32, 0.52
+196912, -2.63, -3.70, -3.02, 2.47, -2.04, 0.64
+197001, -8.10, 3.09, 3.04, -1.77, 3.92, 0.60
+197002, 5.13, -2.58, 4.04, -2.28, 3.06, 0.62
+197003, -1.06, -2.40, 4.25, -0.87, 4.43, 0.57
+197004, -11.00, -6.30, 6.40, -0.64, 5.88, 0.50
+197005, -6.92, -4.42, 3.60, -1.30, 3.62, 0.53
+197006, -5.79, -2.17, 0.87, 0.19, 2.90, 0.58
+197007, 6.93, -0.69, 0.96, -0.07, 1.90, 0.52
+197008, 4.49, 1.54, 1.03, 0.57, -0.15, 0.53
+197009, 4.18, 8.49, -5.58, 0.24, -5.93, 0.54
+197010, -2.28, -4.50, 0.27, 1.83, 2.38, 0.46
+197011, 4.60, -4.00, 1.63, 1.75, 1.59, 0.46
+197012, 5.72, 3.02, 1.01, 0.14, 0.28, 0.42
+197101, 4.84, 7.54, 1.38, -2.19, -0.14, 0.38
+197102, 1.41, 2.05, -1.29, 0.65, -0.72, 0.33
+197103, 4.13, 2.15, -4.04, 1.97, -2.69, 0.30
+197104, 3.15, -0.37, 0.72, -1.56, 0.72, 0.28
+197105, -3.98, -1.17, -1.38, 1.46, 0.30, 0.29
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+201410, 2.52, 3.78, -1.68, -0.47, -0.17, 0.00
+201411, 2.55, -2.30, -2.99, 1.40, 0.19, 0.00
+201412, -0.06, 2.87, 2.06, -1.16, 0.88, 0.00
+201501, -3.11, -0.89, -3.47, 1.67, -1.66, 0.00
+201502, 6.13, 0.22, -1.83, -1.06, -1.76, 0.00
+201503, -1.12, 3.04, -0.46, 0.10, -0.51, 0.00
+201504, 0.59, -3.02, 1.85, -0.14, -0.49, 0.00
+201505, 1.36, 0.80, -1.36, -1.73, -0.73, 0.00
+201506, -1.53, 2.85, -0.79, 0.50, -1.48, 0.00
+201507, 1.54, -4.55, -4.14, 0.04, -2.54, 0.00
+201508, -6.04, 0.41, 2.66, 0.76, 1.25, 0.00
+201509, -3.08, -2.79, 0.53, 1.83, -0.47, 0.00
+201510, 7.75, -2.17, -0.06, 0.81, 0.45, 0.00
+201511, 0.56, 3.36, -0.50, -2.59, -1.11, 0.00
+201512, -2.17, -2.99, -2.60, 0.32, 0.10, 0.01
+201601, -5.77, -3.42, 2.08, 2.60, 3.04, 0.01
+201602, -0.07, 0.95, -0.49, 3.27, 2.06, 0.02
+201603, 6.96, 1.10, 1.15, 0.82, -0.06, 0.02
+201604, 0.92, 1.18, 3.26, -2.88, 1.97, 0.01
+201605, 1.78, -0.72, -1.82, -1.01, -2.54, 0.01
+201606, -0.05, 0.49, -1.46, 1.19, 1.96, 0.02
+201607, 3.95, 2.64, -1.09, 1.32, -1.24, 0.02
+201608, 0.50, 1.73, 3.37, -1.31, -0.35, 0.02
+201609, 0.25, 1.76, -1.47, -2.31, -0.06, 0.02
+201610, -2.02, -4.04, 4.14, 1.19, 0.21, 0.02
+201611, 4.86, 6.80, 8.32, -0.06, 3.78, 0.01
+201612, 1.81, 0.42, 3.60, 0.98, -0.29, 0.03
+201701, 1.94, -1.26, -2.77, -0.01, -0.94, 0.04
+201702, 3.57, -2.14, -1.82, 0.79, -1.74, 0.04
+201703, 0.17, 0.78, -3.17, 0.66, -1.04, 0.03
+201704, 1.09, 0.48, -1.87, 1.99, -1.58, 0.05
+201705, 1.06, -3.07, -3.81, 1.21, -1.93, 0.06
+201706, 0.78, 2.49, 1.35, -1.99, -0.05, 0.06
+201707, 1.87, -1.57, -0.26, -0.58, -0.15, 0.07
+201708, 0.16, -1.82, -2.22, 0.24, -2.43, 0.09
+201709, 2.51, 4.80, 3.02, -1.35, 1.62, 0.09
+201710, 2.25, -1.94, -0.08, 0.96, -3.33, 0.09
+201711, 3.12, -0.43, -0.04, 3.12, 0.01, 0.08
+201712, 1.06, -1.04, 0.11, 0.68, 1.65, 0.09
+201801, 5.58, -3.11, -1.55, -0.41, -0.89, 0.11
+201802, -3.65, 0.34, -1.09, 0.53, -2.25, 0.11
+201803, -2.35, 3.50, 0.00, -0.60, -0.01, 0.12
+201804, 0.29, 0.93, 0.56, -2.36, 1.18, 0.14
+201805, 2.65, 4.75, -3.21, -2.04, -1.43, 0.14
+201806, 0.48, 0.88, -2.40, 0.73, 0.34, 0.14
+201807, 3.19, -1.95, 0.47, 1.55, 0.40, 0.16
+201808, 3.44, 0.64, -4.13, -0.26, -2.47, 0.16
+201809, 0.06, -2.52, -1.32, 0.60, 1.26, 0.15
+201810, -7.68, -4.53, 3.47, 0.82, 3.42, 0.19
+201811, 1.69, -0.84, 0.27, -0.63, 0.33, 0.18
+201812, -9.55, -3.05, -1.49, -0.14, 0.15, 0.19
+201901, 8.41, 3.08, -0.60, -0.70, -1.36, 0.21
+201902, 3.40, 1.78, -2.83, 0.23, -1.47, 0.18
+201903, 1.10, -3.58, -4.04, 0.87, -1.03, 0.19
+201904, 3.96, -1.15, 1.96, 1.72, -2.18, 0.21
+201905, -6.94, -1.51, -2.35, -0.43, 1.78, 0.21
+201906, 6.93, 0.36, -1.08, 0.94, -0.38, 0.18
+201907, 1.19, -1.89, 0.17, -0.04, 0.34, 0.19
+201908, -2.58, -3.30, -5.05, 0.41, -0.88, 0.16
+201909, 1.43, 0.27, 6.81, 1.98, 3.50, 0.18
+201910, 2.06, 0.22, -2.04, 0.39, -0.99, 0.15
+201911, 3.87, 0.52, -1.80, -1.52, -1.24, 0.12
+201912, 2.77, 0.96, 1.93, 0.19, 1.29, 0.14
+202001, -0.11, -4.40, -6.37, -1.24, -2.34, 0.13
+202002, -8.13, -0.05, -4.05, -1.67, -2.49, 0.12
+202003, -13.39, -8.42, -14.17, -1.33, 1.21, 0.12
+202004, 13.65, 2.81, -1.18, 2.65, -1.03, 0.00
+202005, 5.58, 1.92, -4.92, 0.66, -3.28, 0.01
+202006, 2.45, 1.93, -2.19, -0.02, 0.34, 0.01
+202007, 5.77, -3.11, -1.27, 0.61, 1.07, 0.01
+
+ Annual Factors: January-December
+,Mkt-RF,SMB,HML,RMW,CMA,RF
+ 1964, 12.54, 0.33, 9.86, -2.99, 6.80, 3.54
+ 1965, 10.52, 24.41, 7.36, -0.79, -3.17, 3.93
+ 1966, -13.51, 2.15, -0.68, -0.12, -0.34, 4.76
+ 1967, 24.49, 50.40, -8.58, 7.53, -15.04, 4.21
+ 1968, 8.79, 26.32, 18.49, -12.84, 16.25, 5.21
+ 1969, -17.54, -14.06, -9.81, 11.77, -4.14, 6.58
+ 1970, -6.49, -12.36, 22.34, -2.65, 24.45, 6.52
+ 1971, 11.78, 5.58, -11.29, 10.16, -5.86, 4.39
+ 1972, 13.05, -11.43, 1.75, 7.99, -3.05, 3.84
+ 1973, -26.19, -20.00, 18.08, -9.03, 6.66, 6.93
+ 1974, -35.75, 0.67, 9.67, -4.04, 22.88, 8.00
+ 1975, 32.44, 19.05, 9.49, 0.53, 0.48, 5.80
+ 1976, 21.91, 19.90, 24.50, -6.67, 7.47, 5.08
+ 1977, -8.26, 24.64, 7.51, 2.16, -0.39, 5.12
+ 1978, 1.03, 13.68, 0.37, 5.07, 4.15, 7.18
+ 1979, 13.09, 21.05, -2.12, -2.80, -0.99, 10.38
+ 1980, 22.13, 4.91, -25.06, 14.08, -11.32, 11.24
+ 1981, -18.13, 7.48, 25.01, -1.60, 10.36, 14.71
+ 1982, 10.66, 7.42, 13.59, -4.46, 18.01, 10.54
+ 1983, 13.74, 11.84, 20.85, 0.67, 16.43, 8.80
+ 1984, -6.05, -8.45, 19.63, 14.88, 3.84, 9.85
+ 1985, 24.91, -0.62, 1.35, 11.89, -2.49, 7.72
+ 1986, 10.12, -10.37, 9.58, 7.13, 9.84, 6.16
+ 1987, -3.87, -11.28, -1.64, 6.20, 6.90, 5.47
+ 1988, 11.55, 6.46, 14.77, 3.08, 9.74, 6.35
+ 1989, 20.49, -13.02, -4.29, 2.74, 8.21, 8.37
+ 1990, -13.95, -14.30, -9.72, 7.44, 0.60, 7.81
+ 1991, 29.18, 15.77, -14.41, 12.06, -14.91, 5.60
+ 1992, 6.23, 9.07, 24.28, 7.54, 6.96, 3.51
+ 1993, 8.21, 6.01, 18.91, -8.55, 11.99, 2.90
+ 1994, -4.10, -2.51, -0.69, 6.35, 3.90, 3.90
+ 1995, 31.22, -8.17, 5.30, 1.97, 2.81, 5.60
+ 1996, 15.96, -2.80, 6.16, 15.53, 0.52, 5.21
+ 1997, 25.96, -6.17, 17.46, 10.51, 5.19, 5.26
+ 1998, 19.46, -28.67, -8.89, 0.63, -4.60, 4.86
+ 1999, 20.57, 8.56, -31.77, -27.89, -8.44, 4.68
+ 2000, -17.60, 4.21, 39.69, 26.67, 32.74, 5.89
+ 2001, -15.20, 23.68, 19.52, 19.84, 11.79, 3.83
+ 2002, -22.76, 5.82, 7.47, 20.39, 14.47, 1.65
+ 2003, 30.75, 24.49, 5.40, -20.46, 17.26, 1.02
+ 2004, 10.72, 7.34, 8.08, 8.34, -7.86, 1.20
+ 2005, 3.09, -0.75, 8.33, 1.71, -5.03, 2.98
+ 2006, 10.60, 1.53, 14.11, 2.08, 8.19, 4.80
+ 2007, 1.04, -7.94, -14.65, 4.37, -7.80, 4.66
+ 2008, -38.34, 3.34, 0.82, 15.06, 4.16, 1.60
+ 2009, 28.26, 7.99, -9.17, 2.78, -2.67, 0.10
+ 2010, 17.37, 13.28, -5.31, -1.48, 9.93, 0.12
+ 2011, 0.44, -5.78, -8.35, 12.60, -0.88, 0.04
+ 2012, 16.28, -0.08, 9.68, -4.71, 9.41, 0.06
+ 2013, 35.20, 7.68, 1.33, -4.44, 1.31, 0.02
+ 2014, 11.70, -8.10, -1.74, 1.04, -1.70, 0.02
+ 2015, 0.07, -5.85, -9.65, 0.89, -8.49, 0.02
+ 2016, 13.30, 9.20, 23.02, 4.82, 9.77, 0.20
+ 2017, 21.50, -5.84, -13.98, 6.81, -11.80, 0.80
+ 2018, -6.93, -5.35, -9.16, -1.37, 0.21, 1.81
+ 2019, 28.28, -6.22, -11.67, 4.99, -2.81, 2.14
diff --git a/Data/F-F_Research_Data_5_Factors_2x3_daily.CSV b/Data/F-F_Research_Data_5_Factors_2x3_daily.CSV
new file mode 100644
index 0000000..de66995
--- /dev/null
+++ b/Data/F-F_Research_Data_5_Factors_2x3_daily.CSV
@@ -0,0 +1,14374 @@
+This file was created by CMPT_ME_BEME_OP_INV_RETS_DAILY using the 202007 CRSP database.
+The 1-month TBill return is from Ibbotson and Associates, Inc.
+
+,Mkt-RF,SMB,HML,RMW,CMA,RF
+19630701, -0.67, 0.00, -0.32, -0.01, 0.15, 0.012
+19630702, 0.79, -0.27, 0.27, -0.07, -0.19, 0.012
+19630703, 0.63, -0.17, -0.09, 0.17, -0.33, 0.012
+19630705, 0.40, 0.08, -0.28, 0.08, -0.33, 0.012
+19630708, -0.63, 0.04, -0.18, -0.29, 0.13, 0.012
+19630709, 0.45, 0.00, 0.10, 0.14, -0.04, 0.012
+19630710, -0.18, 0.21, 0.01, 0.06, -0.07, 0.012
+19630711, -0.16, 0.14, -0.30, -0.06, 0.05, 0.012
+19630712, -0.12, 0.02, -0.11, 0.12, 0.04, 0.012
+19630715, -0.62, 0.07, -0.03, 0.17, -0.06, 0.012
+19630716, -0.07, -0.08, 0.14, -0.06, -0.07, 0.012
+19630717, -0.33, -0.07, 0.15, 0.04, 0.10, 0.012
+19630718, -0.54, 0.27, 0.05, -0.03, 0.32, 0.012
+19630719, -0.23, -0.06, -0.05, 0.16, -0.31, 0.012
+19630722, -0.70, -0.10, -0.31, -0.01, -0.10, 0.012
+19630723, 0.01, -0.10, -0.20, 0.04, -0.08, 0.012
+19630724, 0.46, -0.10, -0.01, -0.11, -0.31, 0.012
+19630725, -0.04, 0.14, 0.26, -0.16, 0.18, 0.012
+19630726, 0.35, -0.14, 0.07, 0.04, -0.08, 0.012
+19630729, 0.11, -0.17, 0.26, 0.07, -0.11, 0.012
+19630730, 0.84, -0.29, -0.27, 0.53, -0.40, 0.012
+19630731, -0.13, 0.11, -0.01, -0.15, 0.34, 0.012
+19630801, -0.08, -0.12, -0.12, 0.17, -0.02, 0.011
+19630802, 0.29, -0.14, 0.15, -0.05, 0.02, 0.011
+19630805, 0.57, -0.42, 0.16, 0.03, 0.11, 0.011
+19630806, 0.60, -0.34, 0.25, 0.01, -0.03, 0.011
+19630807, -0.19, 0.04, 0.17, -0.19, 0.14, 0.011
+19630808, 0.14, -0.01, -0.25, 0.29, -0.33, 0.011
+19630809, 0.60, -0.09, -0.06, 0.22, -0.17, 0.011
+19630812, 0.24, 0.20, 0.41, -0.13, 0.32, 0.011
+19630813, 0.27, -0.26, -0.03, 0.05, -0.04, 0.011
+19630814, 0.30, -0.08, 0.21, -0.19, 0.05, 0.011
+19630815, 0.43, -0.29, 0.37, -0.19, 0.00, 0.011
+19630816, 0.15, 0.07, 0.10, 0.04, -0.18, 0.011
+19630819, -0.05, -0.01, -0.10, -0.06, -0.06, 0.011
+19630820, -0.05, 0.02, -0.25, 0.02, 0.09, 0.011
+19630821, -0.11, 0.34, -0.12, -0.07, 0.09, 0.011
+19630822, 0.39, 0.07, 0.09, -0.09, -0.31, 0.011
+19630823, 0.34, 0.00, 0.10, 0.06, -0.03, 0.011
+19630826, 0.18, -0.12, 0.14, 0.11, -0.20, 0.011
+19630827, -0.44, 0.10, -0.05, -0.01, 0.14, 0.011
+19630828, 0.77, 0.08, 0.44, 0.12, 0.21, 0.011
+19630829, 0.18, 0.11, 0.02, 0.10, 0.11, 0.011
+19630830, 0.44, 0.11, -0.09, 0.13, -0.29, 0.011
+19630903, 0.23, 0.07, 0.06, 0.02, 0.20, 0.014
+19630904, -0.01, 0.06, -0.06, -0.39, -0.05, 0.014
+19630905, 0.47, -0.10, 0.11, -0.09, 0.03, 0.014
+19630906, -0.27, -0.17, -0.01, 0.13, -0.04, 0.014
+19630909, -0.36, -0.25, -0.01, 0.05, 0.13, 0.014
+19630910, 0.52, -0.17, 0.42, 0.06, -0.24, 0.014
+19630911, 0.24, -0.20, 0.20, -0.07, 0.32, 0.014
+19630912, -0.09, 0.11, -0.11, -0.20, -0.13, 0.014
+19630913, 0.02, 0.35, -0.15, -0.31, 0.12, 0.014
+19630916, -0.16, 0.15, 0.19, -0.08, -0.38, 0.014
+19630917, 0.03, -0.20, 0.17, 0.05, 0.08, 0.014
+19630918, -0.43, 0.12, -0.24, -0.15, -0.06, 0.014
+19630919, 0.52, -0.39, 0.17, 0.15, -0.02, 0.014
+19630920, 0.04, -0.07, -0.01, 0.09, -0.34, 0.014
+19630923, -0.50, -0.09, -0.21, 0.09, 0.15, 0.014
+19630924, 0.35, -0.33, 0.12, -0.07, 0.07, 0.014
+19630925, -0.58, -0.25, -0.08, -0.41, 0.15, 0.014
+19630926, -0.81, 0.47, -0.35, -0.06, 0.29, 0.014
+19630927, -0.18, 0.28, -0.22, 0.20, -0.07, 0.014
+19630930, -0.60, 0.20, 0.08, 0.21, -0.06, 0.014
+19631001, 0.65, -0.21, 0.25, -0.05, -0.13, 0.013
+19631002, 0.10, -0.13, 0.00, 0.02, -0.12, 0.013
+19631003, 0.67, -0.29, 0.85, -0.35, 0.17, 0.013
+19631004, 0.00, 0.03, 0.06, 0.00, 0.16, 0.013
+19631007, -0.23, 0.18, -0.02, -0.19, -0.03, 0.013
+19631008, -0.14, 0.19, 0.25, -0.03, -0.21, 0.013
+19631009, -0.61, 0.15, -0.05, -0.01, 0.20, 0.013
+19631010, 0.08, -0.03, 0.15, 0.07, -0.09, 0.013
+19631011, 0.13, 0.39, 0.08, 0.01, -0.02, 0.013
+19631014, 0.05, -0.01, 0.07, 0.10, -0.21, 0.013
+19631015, 0.17, -0.29, 0.14, 0.01, 0.02, 0.013
+19631016, 0.89, -0.34, 0.27, 0.18, -0.41, 0.013
+19631017, 0.14, 0.10, -0.25, 0.24, -0.01, 0.013
+19631018, 0.09, 0.11, -0.24, 0.19, -0.06, 0.013
+19631021, 0.03, -0.22, -0.30, 0.55, 0.08, 0.013
+19631022, -0.54, 0.34, -0.46, 0.27, -0.33, 0.013
+19631023, 0.03, -0.12, -0.05, 0.10, -0.10, 0.013
+19631024, 0.35, -0.07, 0.47, 0.07, -0.12, 0.013
+19631025, 0.85, -0.43, -0.89, 0.63, -0.95, 0.013
+19631028, 0.41, -0.78, -0.28, 0.69, -0.41, 0.013
+19631029, -0.04, -0.29, -0.07, 0.26, 0.29, 0.013
+19631030, -0.79, 0.43, -0.06, -0.22, 0.50, 0.013
+19631031, 0.21, -0.04, 0.11, 0.12, -0.32, 0.013
+19631101, -0.18, 0.26, 0.19, -0.22, 0.22, 0.015
+19631104, -0.43, 0.08, 0.36, -0.22, 0.45, 0.015
+19631106, -0.77, 0.10, 0.25, -0.12, 0.51, 0.015
+19631107, 0.33, 0.05, -0.04, -0.07, -0.23, 0.015
+19631108, 0.54, 0.06, 0.12, 0.11, -0.16, 0.015
+19631111, 0.20, 0.22, 0.15, 0.13, -0.08, 0.015
+19631112, -0.37, 0.25, -0.29, 0.20, -0.18, 0.015
+19631113, 0.05, 0.05, -0.08, 0.05, -0.12, 0.015
+19631114, -0.41, 0.12, -0.03, -0.11, 0.35, 0.015
+19631115, -0.75, 0.35, 0.00, -0.15, 0.61, 0.015
+19631118, -0.74, 0.08, -0.23, 0.25, -0.04, 0.015
+19631119, 0.10, -0.31, 0.35, -0.17, 0.07, 0.015
+19631120, 0.76, -0.96, -0.35, 0.26, 0.53, 0.015
+19631121, -1.25, -0.11, 0.03, -0.44, 0.39, 0.015
+19631122, -2.90, -0.58, 0.05, 0.62, 0.50, 0.015
+19631126, 3.94, -1.22, 0.87, -0.37, -0.36, 0.015
+19631127, -0.16, 0.35, 0.13, -0.02, -0.07, 0.015
+19631129, 1.34, 0.33, 0.31, -0.23, -0.18, 0.015
+19631202, 0.53, -0.31, -0.21, 0.50, -0.35, 0.014
+19631203, -0.05, -0.07, -0.20, 0.12, 0.20, 0.014
+19631204, 0.25, 0.11, 0.12, -0.13, 0.16, 0.014
+19631205, 0.57, -0.70, 0.12, -0.24, 0.35, 0.014
+19631206, -0.32, 0.19, 0.08, -0.12, 0.01, 0.014
+19631209, -0.11, 0.02, -0.16, 0.12, -0.35, 0.014
+19631210, 0.06, -0.13, 0.20, 0.19, 0.18, 0.014
+19631211, -0.14, 0.05, 0.09, -0.27, -0.16, 0.014
+19631212, -0.03, -0.16, -0.07, 0.06, 0.37, 0.014
+19631213, 0.16, -0.06, 0.11, -0.13, -0.02, 0.014
+19631216, 0.25, -0.48, -0.03, 0.03, -0.20, 0.014
+19631217, 0.44, -0.64, 0.06, 0.20, -0.70, 0.014
+19631218, -0.18, -0.14, 0.57, -0.43, 0.61, 0.014
+19631219, -0.33, -0.08, -0.44, -0.02, 0.25, 0.014
+19631220, -0.20, -0.23, 0.11, -0.06, 0.44, 0.014
+19631223, -0.60, 0.25, -0.07, -0.46, 0.09, 0.014
+19631224, 0.23, 0.18, -0.15, 0.27, -0.59, 0.014
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diff --git a/Data/F-F_Research_Data_Factors.CSV b/Data/F-F_Research_Data_Factors.CSV
new file mode 100644
index 0000000..c1069e4
--- /dev/null
+++ b/Data/F-F_Research_Data_Factors.CSV
@@ -0,0 +1,1231 @@
+This file was created by CMPT_ME_BEME_RETS using the 202007 CRSP database.
+The 1-month TBill return is from Ibbotson and Associates, Inc.
+
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+199909, -2.79, 3.34, -3.39, 0.39
+199910, 6.12, -6.95, -2.89, 0.39
+199911, 3.37, 7.37, -6.51, 0.36
+199912, 7.72, 7.12, -8.73, 0.44
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+200002, 2.45, 21.70, -9.93, 0.43
+200003, 5.20, -16.87, 7.37, 0.47
+200004, -6.40, -7.72, 8.61, 0.46
+200005, -4.42, -5.11, 2.57, 0.50
+200006, 4.64, 13.85, -9.86, 0.40
+200007, -2.51, -2.76, 8.06, 0.48
+200008, 7.03, -1.15, -0.66, 0.50
+200009, -5.45, -1.32, 6.13, 0.51
+200010, -2.76, -3.81, 5.64, 0.56
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+200104, 7.94, 0.54, -4.72, 0.39
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+200203, 4.24, 4.23, 1.10, 0.13
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+200207, -8.18, -5.30, -3.44, 0.15
+200208, 0.50, -2.44, 2.53, 0.14
+200209, -10.35, 2.57, 1.32, 0.14
+200210, 7.84, -2.90, -5.45, 0.14
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+200212, -5.76, 0.01, 2.23, 0.11
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+200303, 1.09, 0.89, -2.07, 0.10
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+200305, 6.05, 4.69, -0.29, 0.09
+200306, 1.42, 1.67, 0.69, 0.10
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+200308, 2.34, 2.60, 2.03, 0.07
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+200310, 6.08, 2.68, 1.77, 0.07
+200311, 1.35, 2.02, 1.85, 0.07
+200312, 4.29, -3.00, 2.41, 0.08
+200401, 2.15, 2.80, 1.97, 0.07
+200402, 1.40, -1.43, 0.50, 0.06
+200403, -1.32, 1.75, 0.22, 0.09
+200404, -1.83, -2.06, -2.62, 0.08
+200405, 1.17, -0.21, -0.39, 0.06
+200406, 1.86, 2.26, 1.39, 0.08
+200407, -4.06, -3.81, 4.11, 0.10
+200408, 0.08, -1.62, 1.03, 0.11
+200409, 1.60, 3.03, -0.25, 0.11
+200410, 1.43, 0.31, -0.63, 0.11
+200411, 4.54, 3.90, 1.79, 0.15
+200412, 3.43, 0.11, -0.08, 0.16
+200501, -2.76, -1.51, 1.96, 0.16
+200502, 1.89, -0.50, 1.65, 0.16
+200503, -1.97, -1.37, 1.61, 0.21
+200504, -2.61, -3.98, -0.35, 0.21
+200505, 3.65, 2.88, -0.81, 0.24
+200506, 0.57, 2.62, 2.63, 0.23
+200507, 3.92, 2.93, -0.52, 0.24
+200508, -1.22, -0.92, 1.27, 0.30
+200509, 0.49, -0.58, 0.77, 0.29
+200510, -2.02, -1.21, 0.22, 0.27
+200511, 3.61, 0.90, -1.19, 0.31
+200512, -0.25, -0.46, 0.44, 0.32
+200601, 3.04, 5.42, 1.13, 0.35
+200602, -0.30, -0.37, -0.25, 0.34
+200603, 1.46, 3.54, 0.60, 0.37
+200604, 0.73, -1.34, 2.61, 0.36
+200605, -3.57, -3.05, 2.54, 0.43
+200606, -0.35, -0.35, 0.87, 0.40
+200607, -0.78, -4.07, 2.94, 0.40
+200608, 2.03, 0.91, -1.71, 0.42
+200609, 1.84, -1.37, 0.04, 0.41
+200610, 3.23, 1.73, -0.03, 0.41
+200611, 1.71, 0.86, 0.07, 0.42
+200612, 0.87, -1.10, 3.16, 0.40
+200701, 1.40, 0.10, -0.11, 0.44
+200702, -1.96, 1.32, -0.09, 0.38
+200703, 0.68, -0.05, -0.22, 0.43
+200704, 3.49, -2.06, -1.15, 0.44
+200705, 3.24, 0.02, -0.04, 0.41
+200706, -1.96, 0.77, -1.12, 0.40
+200707, -3.73, -2.51, -3.33, 0.40
+200708, 0.92, -0.13, -2.24, 0.42
+200709, 3.22, -2.29, -1.86, 0.32
+200710, 1.80, 0.22, -2.59, 0.32
+200711, -4.83, -2.62, -1.18, 0.34
+200712, -0.87, 0.20, -0.51, 0.27
+200801, -6.36, -0.90, 3.65, 0.21
+200802, -3.09, -0.24, -0.94, 0.13
+200803, -0.93, 0.95, -0.14, 0.17
+200804, 4.60, -1.64, -0.95, 0.18
+200805, 1.86, 3.22, -1.38, 0.18
+200806, -8.44, 1.28, -2.41, 0.17
+200807, -0.77, 2.41, 5.93, 0.15
+200808, 1.53, 3.61, 1.55, 0.13
+200809, -9.24, -1.17, 6.32, 0.15
+200810, -17.23, -2.33, -2.88, 0.08
+200811, -7.86, -2.96, -6.03, 0.03
+200812, 1.74, 3.63, -0.28, 0.00
+200901, -8.12, 0.13, -11.23, 0.00
+200902, -10.10, 0.22, -7.30, 0.01
+200903, 8.95, -0.12, 3.64, 0.02
+200904, 10.19, 4.76, 5.53, 0.01
+200905, 5.21, -2.34, -0.21, 0.00
+200906, 0.43, 2.59, -2.66, 0.01
+200907, 7.72, 2.09, 5.31, 0.01
+200908, 3.33, -0.90, 7.76, 0.01
+200909, 4.08, 2.45, 0.91, 0.01
+200910, -2.59, -4.22, -4.17, 0.00
+200911, 5.56, -2.50, -0.19, 0.00
+200912, 2.75, 6.10, -0.01, 0.01
+201001, -3.36, 0.38, 0.31, 0.00
+201002, 3.40, 1.21, 3.13, 0.00
+201003, 6.31, 1.43, 2.13, 0.01
+201004, 2.00, 4.97, 2.82, 0.01
+201005, -7.89, 0.05, -2.39, 0.01
+201006, -5.56, -1.97, -4.48, 0.01
+201007, 6.93, 0.17, -0.26, 0.01
+201008, -4.77, -3.00, -1.96, 0.01
+201009, 9.54, 3.92, -3.13, 0.01
+201010, 3.88, 1.13, -2.61, 0.01
+201011, 0.60, 3.71, -0.90, 0.01
+201012, 6.82, 0.68, 3.81, 0.01
+201101, 1.99, -2.47, 0.81, 0.01
+201102, 3.49, 1.53, 1.09, 0.01
+201103, 0.45, 2.60, -1.58, 0.01
+201104, 2.90, -0.34, -2.52, 0.00
+201105, -1.27, -0.70, -2.07, 0.00
+201106, -1.75, -0.16, -0.31, 0.00
+201107, -2.36, -1.35, -1.21, 0.00
+201108, -5.99, -3.05, -2.45, 0.01
+201109, -7.59, -3.52, -1.39, 0.00
+201110, 11.35, 3.42, -0.18, 0.00
+201111, -0.28, -0.17, -0.34, 0.00
+201112, 0.74, -0.70, 1.78, 0.00
+201201, 5.05, 2.15, -1.14, 0.00
+201202, 4.42, -1.74, 0.09, 0.00
+201203, 3.11, -0.62, 0.91, 0.00
+201204, -0.85, -0.52, -0.49, 0.00
+201205, -6.19, 0.00, -0.58, 0.01
+201206, 3.89, 0.76, 0.44, 0.00
+201207, 0.79, -2.61, -0.26, 0.00
+201208, 2.55, 0.40, 1.28, 0.01
+201209, 2.73, 0.49, 1.52, 0.01
+201210, -1.76, -1.15, 3.79, 0.01
+201211, 0.78, 0.59, -0.98, 0.01
+201212, 1.18, 1.48, 3.58, 0.01
+201301, 5.57, 0.38, 0.91, 0.00
+201302, 1.29, -0.45, 0.01, 0.00
+201303, 4.03, 0.81, -0.28, 0.00
+201304, 1.55, -2.43, 0.59, 0.00
+201305, 2.80, 1.66, 2.56, 0.00
+201306, -1.20, 1.17, -0.17, 0.00
+201307, 5.65, 1.85, 0.55, 0.00
+201308, -2.71, 0.30, -2.76, 0.00
+201309, 3.77, 2.92, -1.20, 0.00
+201310, 4.18, -1.49, 1.10, 0.00
+201311, 3.12, 1.25, 0.27, 0.00
+201312, 2.81, -0.51, -0.30, 0.00
+201401, -3.32, 0.86, -2.10, 0.00
+201402, 4.65, 0.31, -0.46, 0.00
+201403, 0.43, -1.88, 5.06, 0.00
+201404, -0.19, -4.26, 1.07, 0.00
+201405, 2.06, -1.84, -0.19, 0.00
+201406, 2.61, 3.07, -0.76, 0.00
+201407, -2.04, -4.24, 0.01, 0.00
+201408, 4.24, 0.35, -0.58, 0.00
+201409, -1.97, -3.83, -1.23, 0.00
+201410, 2.52, 4.21, -1.68, 0.00
+201411, 2.55, -2.08, -2.99, 0.00
+201412, -0.06, 2.54, 2.06, 0.00
+201501, -3.11, -0.58, -3.47, 0.00
+201502, 6.13, 0.51, -1.83, 0.00
+201503, -1.12, 3.03, -0.46, 0.00
+201504, 0.59, -2.97, 1.85, 0.00
+201505, 1.36, 0.91, -1.36, 0.00
+201506, -1.53, 2.81, -0.79, 0.00
+201507, 1.54, -4.15, -4.14, 0.00
+201508, -6.04, 0.50, 2.66, 0.00
+201509, -3.08, -2.65, 0.53, 0.00
+201510, 7.75, -1.97, -0.06, 0.00
+201511, 0.56, 3.66, -0.50, 0.00
+201512, -2.17, -2.83, -2.60, 0.01
+201601, -5.77, -3.35, 2.08, 0.01
+201602, -0.07, 0.80, -0.49, 0.02
+201603, 6.96, 0.86, 1.15, 0.02
+201604, 0.92, 0.69, 3.26, 0.01
+201605, 1.78, -0.28, -1.82, 0.01
+201606, -0.05, 0.65, -1.46, 0.02
+201607, 3.95, 2.63, -1.09, 0.02
+201608, 0.50, 1.17, 3.37, 0.02
+201609, 0.25, 2.04, -1.47, 0.02
+201610, -2.02, -4.40, 4.14, 0.02
+201611, 4.86, 5.46, 8.32, 0.01
+201612, 1.81, 0.12, 3.60, 0.03
+201701, 1.94, -1.02, -2.77, 0.04
+201702, 3.57, -2.04, -1.82, 0.04
+201703, 0.17, 1.19, -3.17, 0.03
+201704, 1.09, 0.71, -1.87, 0.05
+201705, 1.06, -2.56, -3.81, 0.06
+201706, 0.78, 2.16, 1.35, 0.06
+201707, 1.87, -1.38, -0.26, 0.07
+201708, 0.16, -1.61, -2.22, 0.09
+201709, 2.51, 4.52, 3.02, 0.09
+201710, 2.25, -1.83, -0.08, 0.09
+201711, 3.12, -0.67, -0.04, 0.08
+201712, 1.06, -1.28, 0.11, 0.09
+201801, 5.58, -2.92, -1.55, 0.11
+201802, -3.65, 0.28, -1.09, 0.11
+201803, -2.35, 3.88, 0.00, 0.12
+201804, 0.29, 1.13, 0.56, 0.14
+201805, 2.65, 5.35, -3.21, 0.14
+201806, 0.48, 1.23, -2.40, 0.14
+201807, 3.19, -2.20, 0.47, 0.16
+201808, 3.44, 1.14, -4.13, 0.16
+201809, 0.06, -2.37, -1.32, 0.15
+201810, -7.68, -4.78, 3.47, 0.19
+201811, 1.69, -0.81, 0.27, 0.18
+201812, -9.55, -2.63, -1.49, 0.19
+201901, 8.41, 3.00, -0.60, 0.21
+201902, 3.40, 2.07, -2.83, 0.18
+201903, 1.10, -3.16, -4.04, 0.19
+201904, 3.96, -1.70, 1.96, 0.21
+201905, -6.94, -1.23, -2.35, 0.21
+201906, 6.93, 0.33, -1.08, 0.18
+201907, 1.19, -2.05, 0.17, 0.19
+201908, -2.58, -2.42, -5.05, 0.16
+201909, 1.43, -0.96, 6.81, 0.18
+201910, 2.06, 0.26, -2.04, 0.15
+201911, 3.87, 0.87, -1.80, 0.12
+201912, 2.77, 0.68, 1.93, 0.14
+202001, -0.11, -3.10, -6.37, 0.13
+202002, -8.13, 0.98, -4.05, 0.12
+202003, -13.39, -5.15, -14.17, 0.12
+202004, 13.65, 2.76, -1.18, 0.00
+202005, 5.58, 2.46, -4.92, 0.01
+202006, 2.45, 2.68, -2.19, 0.01
+202007, 5.77, -2.31, -1.27, 0.01
+
+ Annual Factors: January-December
+,Mkt-RF,SMB,HML,RF
+ 1927, 29.47, -2.46, -3.75, 3.12
+ 1928, 35.39, 4.41, -5.83, 3.56
+ 1929, -19.54, -30.78, 11.96, 4.75
+ 1930, -31.23, -5.19, -12.29, 2.41
+ 1931, -45.11, 3.51, -14.32, 1.07
+ 1932, -9.39, 4.91, 10.49, 0.96
+ 1933, 57.05, 48.86, 28.15, 0.30
+ 1934, 3.02, 25.43, -27.38, 0.16
+ 1935, 44.96, 9.99, 9.78, 0.17
+ 1936, 32.07, 17.89, 35.86, 0.18
+ 1937, -34.96, -14.00, -3.97, 0.31
+ 1938, 28.48, 9.35, -12.18, -0.02
+ 1939, 2.70, 5.85, -19.17, 0.02
+ 1940, -7.14, 0.79, -0.82, 0.00
+ 1941, -10.53, -4.04, 11.13, 0.06
+ 1942, 16.20, 5.05, 19.87, 0.27
+ 1943, 27.96, 33.35, 38.97, 0.35
+ 1944, 20.97, 17.98, 15.61, 0.33
+ 1945, 38.38, 25.56, 11.40, 0.33
+ 1946, -6.73, -3.79, 2.98, 0.35
+ 1947, 2.95, -7.08, 9.76, 0.50
+ 1948, 1.07, -9.14, 3.52, 0.81
+ 1949, 19.12, 3.93, -4.55, 1.10
+ 1950, 28.82, 0.93, 27.01, 1.20
+ 1951, 19.22, -4.93, -5.93, 1.49
+ 1952, 11.80, -6.66, 3.34, 1.66
+ 1953, -1.05, -1.16, -7.71, 1.82
+ 1954, 49.35, -2.18, 26.21, 0.86
+ 1955, 23.75, -6.71, 5.77, 1.57
+ 1956, 5.90, -1.17, -1.60, 2.46
+ 1957, -13.16, -2.72, -6.39, 3.14
+ 1958, 43.45, 14.81, 13.16, 1.54
+ 1959, 9.76, 5.43, 1.86, 2.95
+ 1960, -1.46, -2.76, -4.87, 2.66
+ 1961, 24.81, 1.49, 5.19, 2.13
+ 1962, -12.90, -8.25, 8.80, 2.73
+ 1963, 17.84, -5.88, 15.66, 3.12
+ 1964, 12.54, -0.99, 9.86, 3.54
+ 1965, 10.52, 21.80, 7.36, 3.93
+ 1966, -13.51, 2.59, -0.68, 4.76
+ 1967, 24.49, 50.69, -8.58, 4.21
+ 1968, 8.79, 24.50, 18.49, 5.21
+ 1969, -17.54, -13.98, -9.81, 6.58
+ 1970, -6.49, -11.79, 22.34, 6.52
+ 1971, 11.78, 5.62, -11.29, 4.39
+ 1972, 13.05, -11.95, 1.75, 3.84
+ 1973, -26.19, -23.44, 18.08, 6.93
+ 1974, -35.75, -0.60, 9.67, 8.00
+ 1975, 32.44, 15.28, 9.49, 5.80
+ 1976, 21.91, 14.69, 24.50, 5.08
+ 1977, -8.26, 22.95, 7.51, 5.12
+ 1978, 1.03, 14.38, 0.37, 7.18
+ 1979, 13.09, 21.12, -2.12, 10.38
+ 1980, 22.13, 5.57, -25.06, 11.24
+ 1981, -18.13, 7.23, 25.01, 14.71
+ 1982, 10.66, 8.89, 13.59, 10.54
+ 1983, 13.74, 13.67, 20.85, 8.80
+ 1984, -6.05, -8.31, 19.63, 9.85
+ 1985, 24.91, 0.12, 1.35, 7.72
+ 1986, 10.12, -9.60, 9.58, 6.16
+ 1987, -3.87, -11.00, -1.64, 5.47
+ 1988, 11.55, 5.90, 14.77, 6.35
+ 1989, 20.49, -12.72, -4.29, 8.37
+ 1990, -13.95, -14.18, -9.72, 7.81
+ 1991, 29.18, 16.13, -14.41, 5.60
+ 1992, 6.23, 7.58, 24.28, 3.51
+ 1993, 8.21, 5.80, 18.91, 2.90
+ 1994, -4.10, -1.06, -0.69, 3.90
+ 1995, 31.22, -9.09, 5.30, 5.60
+ 1996, 15.96, -3.71, 6.16, 5.21
+ 1997, 25.96, -6.76, 17.46, 5.26
+ 1998, 19.46, -26.02, -8.89, 4.86
+ 1999, 20.57, 14.85, -31.77, 4.68
+ 2000, -17.60, -1.51, 39.69, 5.89
+ 2001, -15.20, 18.09, 19.52, 3.83
+ 2002, -22.76, 4.72, 7.47, 1.65
+ 2003, 30.75, 26.18, 5.40, 1.02
+ 2004, 10.72, 4.85, 8.08, 1.20
+ 2005, 3.09, -1.93, 8.33, 2.98
+ 2006, 10.60, 0.24, 14.11, 4.80
+ 2007, 1.04, -7.14, -14.65, 4.66
+ 2008, -38.34, 3.18, 0.82, 1.60
+ 2009, 28.26, 9.39, -9.17, 0.10
+ 2010, 17.37, 13.77, -5.31, 0.12
+ 2011, 0.44, -6.04, -8.35, 0.04
+ 2012, 16.28, -1.28, 9.68, 0.06
+ 2013, 35.20, 7.18, 1.33, 0.02
+ 2014, 11.70, -8.11, -1.74, 0.02
+ 2015, 0.07, -4.03, -9.65, 0.02
+ 2016, 13.30, 6.65, 23.02, 0.20
+ 2017, 21.50, -4.68, -13.98, 0.80
+ 2018, -6.93, -3.40, -9.16, 1.81
+ 2019, 28.28, -6.09, -11.67, 2.14
+
+Copyright 2020 Kenneth R. French
diff --git a/Data/F-F_Research_Data_Factors_daily.CSV b/Data/F-F_Research_Data_Factors_daily.CSV
new file mode 100644
index 0000000..f502001
--- /dev/null
+++ b/Data/F-F_Research_Data_Factors_daily.CSV
@@ -0,0 +1,24797 @@
+This file was created by CMPT_ME_BEME_RETS_DAILY using the 202007 CRSP database.
+The Tbill return is the simple daily rate that, over the number of trading days
+in the month, compounds to 1-month TBill rate from Ibbotson and Associates Inc.
+
+,Mkt-RF,SMB,HML,RF
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+19260708, 0.21, -0.36, 0.15, 0.009
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+19260710, 0.62, -0.50, -0.15, 0.009
+19260712, 0.04, 0.03, 0.54, 0.009
+19260713, 0.48, -0.26, -0.23, 0.009
+19260714, 0.04, 0.09, -0.48, 0.009
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+19260716, 0.53, 0.01, -0.57, 0.009
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+19260719, -0.01, 0.01, -0.49, 0.009
+19260720, -0.57, -0.23, 0.16, 0.009
+19260721, -0.60, 0.21, 0.31, 0.009
+19260722, -0.73, -0.30, -0.17, 0.009
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+19260724, -0.14, 0.44, -0.06, 0.009
+19260726, 0.53, -0.38, -0.25, 0.009
+19260727, 0.43, -0.45, 0.26, 0.009
+19260728, 1.09, 0.04, -0.28, 0.009
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+19260821, 0.32, -0.06, 0.49, 0.010
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+19260824, -0.84, 0.50, -0.09, 0.010
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+19260826, 0.53, 0.09, 0.50, 0.010
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+19260831, 0.58, -0.52, -0.04, 0.010
+19260901, 0.55, 0.52, -0.08, 0.009
+19260902, -0.06, -0.07, 0.21, 0.009
+19260903, 0.50, -0.30, 0.03, 0.009
+19260907, 0.59, -0.25, -0.24, 0.009
+19260908, -0.51, -0.10, 0.08, 0.009
+19260909, -0.07, 0.16, 0.26, 0.009
+19260910, -0.83, 0.09, -0.13, 0.009
+19260911, -0.44, 0.32, 0.13, 0.009
+19260913, -0.03, -0.11, 0.50, 0.009
+19260914, 0.90, -0.62, 0.09, 0.009
+19260915, -0.21, 0.40, -0.19, 0.009
+19260916, -0.18, -0.33, 0.10, 0.009
+19260917, -1.01, -0.16, -0.28, 0.009
+19260918, 0.70, -0.28, -0.11, 0.009
+19260920, -0.64, 0.03, -0.01, 0.009
+19260921, 0.30, -0.42, 0.19, 0.009
+19260922, -0.13, 0.05, -0.01, 0.009
+19260923, 0.26, -0.16, 0.06, 0.009
+19260924, 0.62, -0.19, -0.03, 0.009
+19260925, 0.21, 0.02, -0.56, 0.009
+19260927, -0.12, 0.14, 0.39, 0.009
+19260928, 0.00, -0.02, -0.35, 0.009
+19260929, -0.30, 0.22, -0.19, 0.009
+19260930, 0.30, -0.22, 0.06, 0.009
+19261001, 0.73, -0.27, -0.23, 0.013
+19261002, -0.10, -0.02, -0.08, 0.013
+19261004, -1.40, -0.10, -0.10, 0.013
+19261005, -1.10, 0.44, -0.72, 0.013
+19261006, -0.56, -0.69, -0.28, 0.013
+19261007, -0.77, 0.32, 0.30, 0.013
+19261008, 0.59, -0.36, 0.58, 0.013
+19261009, -0.96, 0.44, -0.05, 0.013
+19261011, -0.69, -0.08, -0.16, 0.013
+19261013, 0.69, -0.31, -0.04, 0.013
+19261014, 0.97, -0.47, 1.08, 0.013
+19261015, -1.83, 0.13, -0.29, 0.013
+19261016, -0.73, -0.34, 0.42, 0.013
+19261018, 0.70, -0.16, 0.46, 0.013
+19261019, -1.06, 0.40, -0.54, 0.013
+19261020, -0.25, -0.59, -1.17, 0.013
+19261021, 1.53, -0.12, 0.55, 0.013
+19261022, -0.40, 0.44, 0.20, 0.013
+19261023, 0.54, 0.50, 0.19, 0.013
+19261025, -0.10, 0.35, -0.03, 0.013
+19261026, 0.32, 0.02, 0.30, 0.013
+19261027, 1.00, -0.47, 0.19, 0.013
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+19261029, -0.06, 0.01, -0.33, 0.013
+19261030, -0.25, 0.20, 0.25, 0.013
+19261101, 0.46, -0.11, -0.43, 0.013
+19261103, 0.20, -0.24, -0.28, 0.013
+19261104, 0.59, -0.15, 0.69, 0.013
+19261105, 0.07, -0.09, 0.23, 0.013
+19261106, 0.16, -0.29, 0.05, 0.013
+19261108, 0.52, -0.07, 0.08, 0.013
+19261109, 0.13, 0.29, -0.49, 0.013
+19261110, -0.60, 0.15, 0.09, 0.013
+19261111, 0.67, 0.03, 0.09, 0.013
+19261112, 0.24, -0.03, -0.37, 0.013
+19261113, -0.24, 0.12, -0.16, 0.013
+19261115, 0.37, 0.28, -0.25, 0.013
+19261116, 0.15, -0.31, -0.06, 0.013
+19261117, -0.35, -0.35, 0.46, 0.013
+19261118, -0.48, 0.17, 0.20, 0.013
+19261119, -0.64, 0.56, 0.07, 0.013
+19261120, 0.40, 0.01, 0.12, 0.013
+19261122, 0.57, 0.16, -0.20, 0.013
+19261123, 0.33, 0.02, 0.20, 0.013
+19261124, 0.08, -0.22, 0.20, 0.013
+19261126, 0.20, -0.02, 0.03, 0.013
+19261127, -0.15, -0.04, -0.28, 0.013
+19261129, -0.37, -0.13, 0.06, 0.013
+19261130, 0.26, 0.03, -0.50, 0.013
+19261201, 0.36, 0.05, -0.34, 0.011
+19261202, 0.51, -0.01, 0.10, 0.011
+19261203, 0.32, -0.05, 0.06, 0.011
+19261204, -0.17, 0.20, 0.10, 0.011
+19261206, 0.04, 0.32, -0.37, 0.011
+19261207, -0.04, 0.34, -0.51, 0.011
+19261208, -0.08, 0.21, 0.25, 0.011
+19261209, 0.45, -0.15, 0.44, 0.011
+19261210, 0.35, -0.17, 0.50, 0.011
+19261211, 0.09, -0.10, -0.50, 0.011
+19261213, 0.42, 0.64, 0.00, 0.011
+19261214, 0.10, -0.09, 0.14, 0.011
+19261215, 0.17, -0.22, 0.22, 0.011
+19261216, -0.63, -0.20, 0.05, 0.011
+19261217, 0.91, -0.75, 0.68, 0.011
+19261218, 0.42, -0.22, 0.20, 0.011
+19261220, -0.31, 0.08, -0.13, 0.011
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+19261222, 0.02, -0.19, -0.53, 0.011
+19261223, 0.28, 0.01, -0.47, 0.011
+19261224, 0.31, 0.21, 0.26, 0.011
+19261227, -0.22, -0.14, -0.40, 0.011
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+19261231, 0.33, 0.30, 0.67, 0.011
+19270103, -0.79, 0.19, 0.09, 0.010
+19270104, 0.31, 0.15, -0.67, 0.010
+19270105, 0.14, 0.43, -0.31, 0.010
+19270106, -0.17, 0.00, 0.07, 0.010
+19270107, 0.30, -0.25, 0.44, 0.010
+19270108, 0.39, -0.18, 0.27, 0.010
+19270110, 0.14, 0.02, 0.16, 0.010
+19270111, -0.28, -0.36, 0.87, 0.010
+19270112, 0.07, -0.06, 0.02, 0.010
+19270113, -0.04, 0.20, -0.30, 0.010
+19270114, 0.05, -0.85, 0.92, 0.010
+19270115, 0.13, 0.10, 0.83, 0.010
+19270117, -0.04, -0.18, 0.77, 0.010
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+19270119, 0.61, -0.01, -0.77, 0.010
+19270120, -0.17, -0.30, 0.13, 0.010
+19270121, -0.01, 0.60, 1.29, 0.010
+19270122, -0.36, 0.26, 0.34, 0.010
+19270124, -0.48, 0.47, 1.44, 0.010
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+19270128, 0.16, 0.16, 0.76, 0.010
+19270129, 0.73, -0.41, -0.29, 0.010
+19270131, 0.61, 0.12, -0.04, 0.010
+19270201, -0.01, 0.53, 1.11, 0.012
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+19270204, 0.37, 0.12, 1.38, 0.012
+19270205, -0.18, 0.31, 0.45, 0.012
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+19270208, 0.10, 0.19, 1.03, 0.012
+19270209, 0.04, -0.88, -0.57, 0.012
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+19270217, 0.24, 0.07, 0.86, 0.012
+19270218, 0.32, -0.73, -0.12, 0.012
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+
+Copyright 2020 Kenneth R. French
diff --git a/Data/F-F_Research_Data_Factors_weekly.CSV b/Data/F-F_Research_Data_Factors_weekly.CSV
new file mode 100644
index 0000000..a6741c9
--- /dev/null
+++ b/Data/F-F_Research_Data_Factors_weekly.CSV
@@ -0,0 +1,4916 @@
+This file was created by CMPT_ME_BEME_RETS_WEEKLY using the 202007 CRSP database.
+The Tbill return is the weekly rate that, over four weeks,
+compounds to 1-month TBill rate from Ibbotson and Associates Inc.
+
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+
+Copyright 2020 Kenneth R. French
diff --git a/README.md b/README.md
index 371ab1a..c9846d7 100644
--- a/README.md
+++ b/README.md
@@ -6,26 +6,24 @@
This repository is a collection of WordPress and Jupyter notebook tutorials for LEAN demonstrating financial concepts and LEAN. Tutorials are categorized into folders with each Category and Tutorial Series. The Jupyter notebook and the associated HTML webpage must use matching file names. The HTML is generated and displayed with wordpress.
-Lean Engine is an open-source fully managed C# algorithmic trading engine built for desktop and cloud usage. It was designed in Mono and operates in Windows, Linux and Mac platforms. For more information about the LEAN Algorithmic Trading engine see the [Lean Engine Repository][4].
+Lean Engine is an open-source fully managed C# algorithmic trading engine built for desktop and cloud usage. It was designed in Mono and operates in Windows, Linux and Mac platforms. For more information about the LEAN Algorithmic Trading engine see the [Lean][4] Engine repository.
+## Contributors and Pull Requests ##
-## New Tutorial Requests and Edits ##
-
-Please submit new tutorial requests as an issue to the [Tutorial Repository][5]. Before submitting an issue please read others to ensure it is not a duplicate. Edits and fixes for clarity are warmly welcomed!
+Contributions are warmly very welcomed but we ask you read the existing code to see how it is formatted, commented and ensure contributions match the existing style. All code submissions must include accompanying tests. Please see the [contributor guide lines][7].
-## Mailing List ##
+## Strategy Library Development Workflow ##
-The mailing list for the project can be found on [Google Groups][6]
+To publish a strategy to our [Strategy Library](https://www.quantconnect.com/tutorials/strategy-library/strategy-library), follow the steps on the [documentation page](https://www.quantconnect.com/docs/v2/writing-algorithms/strategy-library#03-Contribute-Tutorials)
-## Contributors and Pull Requests ##
+## New Tutorial Requests and Edits ##
-Contributions are warmly very welcomed but we ask you read the existing code to see how it is formatted, commented and ensure contributions match the existing style. All code submissions must include accompanying tests. Please see the [contributor guide lines][7].
+Please submit new tutorial requests as an issue to the [Tutorials][5] repository. Before submitting an issue please read others to ensure it is not a duplicate. Edits and fixes for clarity are warmly welcomed!
[1]: https://www.quantconnect.com/tutorials "Tutorials Viewer"
[2]: https://www.quantconnect.com/lean/docs "Lean Documentation"
[3]: https://github.com/QuantConnect/Lean/archive/master.zip
-[4]: https://github.com/QuantConnect/Lean/archive/master.zip
+[4]: https://github.com/QuantConnect/Lean
[5]: https://github.com/QuantConnect/Tutorials/issues
-[6]: https://groups.google.com/forum/#!forum/lean-engine
[7]: https://github.com/QuantConnect/Lean/blob/master/CONTRIBUTING.md
[8]: https://www.quantconnect.com/slack
diff --git a/quantpedia.json b/quantpedia.json
index cd0aa80..22f8d06 100644
--- a/quantpedia.json
+++ b/quantpedia.json
@@ -8,7 +8,7 @@
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- 14: "ec30318cc245fe200ca1261b7f26f17b",
+ 14: "e7b55d46fa8677ed8ec91dd1a0159a6e",
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16: "afd2c9d67fd51d602bf8eac2ef28d712",
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@@ -16,10 +16,10 @@
21: "203a6729604c80a71b5c3b2baa2b3f69",
22: "d7285b5353d51cd5bd033f205e5faf44",
23: "12a417567b5706fdff6cf6265506b98c",
- 25: "da3bf5ee608fb8b7dc952372dd925542",
+ 25: "ae6b2ce97f01f10af90c8823828ae5c9",
26: "d8cd05d85b47eea4381d2ca20abf2f74",
38: "55081a6fa81c88fd75579c2f838a1180",
- 41: "ac6336b5911ac0d4848bae6546ea1dde",
+ 41: "d91ba9f0676ddc619a573b4d9135d988",
43: "707c5bb33fede32269a986370bf8a0a9",
44: "6fe04ea9049f2cf36d3c64ee672254ea",
51: "b6d06b2074e4efe807c29135507fa2ab",
@@ -34,12 +34,14 @@
77: "0483e5a7094604254ab37eda8b5141b8",
78: "27fb5f05b0e48f488f0994d8d83ddc77",
83: "fdfcddd132eaf55039d867c03efe3012",
- 91: "d0b1d400ad21477d83ae2b4f85616318",
+ 85: "a86b19f12b40d8a676bf7f885742631d",
+ 91: "95cffbeec0d003da873b791d3a10f60f",
100: "5ee5507fef6bf190ae533ce05ccaa785",
102: "cd2d187e44a00c7b19f64aee8b0895d9",
113: "9b1291a5f08dcc07df86363e46144084",
114: "7a404f43e9191ac5bce9a9446572cb98",
125: "1f9f254c932d8e7ae85e803affd52a7b",
+ 136: "d8932a9697f7e98e9a00761d37e627dd",
152: "b35034509d95c173fed1c0adcecc5be0",
155: "886a9f73bc29142f14fcb2c2d01404a9",
162: "5761c1817a9dcb805be487f9e32adfa1",