mirror of https://github.com/jlizier/jidt
Updating old references to Matlab in Python notebooks in course modules 10 and 11
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@ -82,7 +82,7 @@
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" 1. Add a loop (after loading in the data) over the rest of the calculation, looping over values of `k` from 1 to 20.\n",
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" 2. Supply your new value of k to the JIDT estimator. To see how if you're not sure, go back to the AutoAnalyser, change the `k` parameter, generate the code and see where the new value is inserted.\n",
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" 3. Change the print statement for your results to include `k` as well.\n",
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" 4. Now, the AIS discrete estimator does not include bias correction, so we'll do this manually. Go back to the AutoAnalyser, click the checkbox for `Add stat signif.?` and `analytically?` and generate new code. Go to the Matlab tab and copy the code for step 6 into the Matlab code file you are working on. It should go after where you compute the result. Then, after the analytic surrogate distribution is returned in the object `measDist`, add a line to retrieve the bias via: `bias = measDist.getMeanOfDistribution();`\n",
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" 4. Now, the AIS discrete estimator does not include bias correction, so we'll do this manually. Go back to the AutoAnalyser, click the checkbox for `Add stat signif.?` and `analytically?` and generate new code. Go to the Python tab and copy the code for step 6 into the cell below. It should go after where you compute the result. Then, after the analytic surrogate distribution is returned in the object `measDist`, add a line to retrieve the bias via: `bias = measDist.getMeanOfDistribution();`\n",
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" 5. Now, store all of the computed results and bias values in an array for each value of `k`, and generate the bias-corrected AIS values (`= results - bias`).\n",
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" 6. Plot the raw computed result, the bias and bias corrected values versus `k`. Identify the optimal value of `k` to use from the maximum bias-corrected AIS. Notice how the bias rises quickly after this, indicating the onset of _undersampling_ for large `k`, with respect to the given number of samples. My result is **k=15**, but statistical fluctuations in your data set could change that slightly."
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@ -10170,7 +10170,7 @@
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" 1. Add a loop (after loading in the data) over the rest of the calculation, looping over values of `k` from 1 to 20.\n",
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" 2. Supply your new value of k to the JIDT estimator. To see how if you're not sure, go back to the AutoAnalyser, change the `k` parameter, generate the code and see where the new value is inserted.\n",
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" 3. Change the print statement for your results to include `k` as well.\n",
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" 4. Now, the AIS discrete estimator does not include bias correction, so we'll do this manually. Go back to the AutoAnalyser, click the checkbox for `Add stat signif.?` and `analytically?` and generate new code. Go to the Matlab tab and copy the code for step 6 into the Matlab code file you are working on. It should go after where you compute the result. Then, after the analytic surrogate distribution is returned in the object `measDist`, add a line to retrieve the bias via: `bias = measDist.getMeanOfDistribution();`\n",
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" 4. Now, the AIS discrete estimator does not include bias correction, so we'll do this manually. Go back to the AutoAnalyser, click the checkbox for `Add stat signif.?` and `analytically?` and generate new code. Go to the Python tab and copy the code for step 6 into the cell below. It should go after where you compute the result. Then, after the analytic surrogate distribution is returned in the object `measDist`, add a line to retrieve the bias via: `bias = measDist.getMeanOfDistribution();`\n",
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" 5. Now, store all of the computed results and bias values in an array for each value of `k`, and generate the bias-corrected AIS values (`= results - bias`).\n",
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" 6. Plot the raw computed result, the bias and bias corrected values versus `k`. Identify the optimal value of `k` to use from the maximum bias-corrected AIS. Notice how the bias rises quickly after this, indicating the onset of _undersampling_ for large `k`, with respect to the given number of samples. My result is **k=15**, but statistical fluctuations in your data set could change that slightly."
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@ -92,9 +92,8 @@
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"```python\n",
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"# Pull out the local AIS values for each point in the time series:\n",
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"localAISValues = calc.computeLocalFromPreviousObservations(variable);\n",
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"figure(2);\n",
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"# We only plot the local values from time index k onwards -- the AIS is undefined before this (localAISValues just fills these values with zeros)\n",
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"plt.scatter(range(k+1,len(localAISValues)+1), localAISValues[k:end], marker='x'); \n",
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"plt.scatter(range(k+1,len(localAISValues)+1), localAISValues[k:], marker='x'); \n",
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"plt.ylabel('AIS(n,k)'); \n",
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"plt.xlabel('n');\n",
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"plt.title('Local AIS (k = %d)' % k);\n",
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@ -202,9 +202,8 @@
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"```python\n",
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"# Pull out the local AIS values for each point in the time series:\n",
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"localAISValues = calc.computeLocalFromPreviousObservations(variable);\n",
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"figure(2);\n",
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"# We only plot the local values from time index k onwards -- the AIS is undefined before this (localAISValues just fills these values with zeros)\n",
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"plt.scatter(range(k+1,len(localAISValues)+1), localAISValues[k:end], marker='x'); \n",
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"plt.scatter(range(k+1,len(localAISValues)+1), localAISValues[k:], marker='x'); \n",
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"plt.ylabel('AIS(n,k)'); \n",
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"plt.xlabel('n');\n",
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"plt.title('Local AIS (k = %d)' % k);\n",
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"metadata": {},
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"source": [
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"5. Replace the code at step 0 where the data file is loaded with the line we ran above to generate the heartbeat data sample: `data = generateHeartbeatMessages(0.05, 0.2, 100000);` (or you can load a saved sample data file as an alternative)\n",
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"6. Run your Matlab script to check that it computes an average TE ok -- the result should be close to the theoretical value of 0.3735 bits for this large data sample.\n",
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"6. Run your code above to check that it computes an average TE ok -- the result should be close to the theoretical value of 0.3735 bits for this large data sample.\n",
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" * Is this value statistically significant? (_Challenge_: can you check this?)\n",
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"7. In the next code cell, add the following code to compute local TE at each time step: `locals = calc.computeLocalFromPreviousObservations(source, destination);`"
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]
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"metadata": {},
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"source": [
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"5. Replace the code at step 0 where the data file is loaded with the line we ran above to generate the heartbeat data sample: `data = generateHeartbeatMessages(0.05, 0.2, 100000);` (or you can load a saved sample data file as an alternative)\n",
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"6. Run your Matlab script to check that it computes an average TE ok -- the result should be close to the theoretical value of 0.3735 bits for this large data sample.\n",
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"6. Run your code above to check that it computes an average TE ok -- the result should be close to the theoretical value of 0.3735 bits for this large data sample.\n",
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" * Is this value statistically significant? (_Challenge_: can you check this?)\n",
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"7. In the next code cell, add the following code to compute local TE at each time step: `locals = calc.computeLocalFromPreviousObservations(source, destination);`"
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]
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