From c3b355b4ea16a051f5fe86ed787917320944474c Mon Sep 17 00:00:00 2001 From: asarath12 Date: Thu, 10 Oct 2024 21:04:18 -0700 Subject: [PATCH 1/5] Update README.md --- README.md | 324 +++++++++++++++++++++++++++++++++++++++++++++++++++++- 1 file changed, 318 insertions(+), 6 deletions(-) diff --git a/README.md b/README.md index c1e8359..265b70f 100644 --- a/README.md +++ b/README.md @@ -1,8 +1,320 @@ -# Project 1 +# Project 1 - ElasticNet Regularization +Submitted by +1. Anushka Sarath - A20576979 +2. B P Gayathri Ananya - A20588605 +3. Gladys Gince Skariah - A20576603 -Put your README here. Answer the following questions. +## 1. Introduction + +What does the model you have implemented do and when should it be used? + +### 1.1 Model description: +The __Elastic-Net Regression__ is built on the Linear Regression which shares the same hypothetical function for prediction +```y = weight*x + bias``` +It is a combination of Lasso Regression which adds the L1 regularization penalty and Ridge regression which adds the L2 regularization penalty. +One of the main disadvantages of linear regression is overfitting and it cannot deal with collinear data. When the dataset used has more observations and a lesser number of features it provides an opportunity for the model to make highly accurate predictions thereby overfitting the data. Such a model tends to have a high variance when the test data is passed and does not generalize on the new data. +To overcome this limitations, we include both L-1 and L-2 regularization to get the benefits of both Ridge and Lasso. The resultant model has better predictive power and performs feature selection. +The modified cost function for ElasticNetRegularization is + +Click the Image to view +
+ Click me +
+ +where +* Lambda_1 is the L1 penalty including the Lasso regularization +* Lambda_2 is the L2 penalty including the Ridge regularization +* ypred_i is the predicted value (hypothesis) for the i-th training example + +Elastic net is mainly used when we don't know whether all the features have significance and there is a strong correlations between features. +To optimize the model and determine the best weight and bias of the model which will minimize the cost function we are using the gradient descent algorithm. This algorithm is called for the number of iterations provided by the user. + +The formula used for the gradient descent: + +Weight = weight – learning_rate * variance in cost function wrt variance in weight (dj/dw) + +Bias = bias – learning_rate * variance in cost function wrt variance in bias (dj/dw) + +where + +Click the Image to view +
+ Click me +
+ +
+ Click me +
+ +### 1.2 Implementation + +#### Class created: +1. Class ElasticNetModel() +2. Class ElasticNetModelResults() + +#### Functions created within the class ElasticNetModel(): + +1. __init__() : + * Input parameters: alpha, l1_ratio, learning rate, max_iter, tol + * Function is used to initialize all the parameters used and also performs basic validations on these parameters to ensure the correct values are being passed for successful execution + * Alpha: regularization strength. + i. A higher value of alpha increases the strength of the regularization making the model more biased but less likely to overfit + ii. lower the alpha values reduces the regularization, allowing the model to fit the data more closely but increasing the risk of overfitting. + iii. Default value used 1. + * L1_ratio: determines the balance between Lasso and Ridge regression. Accepted values are + i. 0 – model uses purely L2 regularization, which focuses on retaining all the weights of the features within a specified magnitude + ii. 1 – model uses purely L1 regularization, which focuses on reducing the weights of the less important features to nearly 0. + iii. 0 > l1_ratio < 1: model combines both L1 and L2 regularization + iv. Default value used: 0.5 + * Learning_rate: the amount of change that needs to be applied to the models co-efficient to minimize the cost function. This is used in the gradient descent function. The default value is set to 0.01 + * max_iter: number of times the optimization technique will run through the data to minimize the loss function. Default value is set to 1000 + * tol: it controls how small the updates to the model coefficients need to be for the algorithm to stop early. Default value is set to 1e-4 + +2. _validate_input(): + * Input parameters: X,Y + * The function is used to perform basic validation checks to see if the input data is acceptable + * Constraints applied: + * X and Y should be numpy arrays + * The number of samples in X should be equaly to the number of samples in Y + * X and Y should not have null or undefined values + +3. fit(): + * Input parameters: X, Y + * The function fits the model with the training data set. It also validates the input data. The gradient descent optimization algorithm is used in the function to minimise the cost function. It raises an error if the predicted values are undefined as part of the optimization algorithm. + * The function passes the optimized coefficients and intercept value to the ElasticNetModelResults() where it is used to predict the data. + +#### Functions used in ElasticNetModelResults(): + +1. __init__(): + * Input parameters: coefficient, intercept + * Initializes the parameters which is received from the fit function + +2. Predict(): + * This function is used to predict the values + * As elastic net regularization is built on the Linear regression model we are using the linear equation y=mx+c to predict the values + * The function returns the predicted values. + + +## 2. Testing +How did you test your model to determine if it is working reasonably correctly? + +### 2.1 Test case 0: +Validating all the input variables to see if they have the expected values before we fit the model. + +* alpha must be a non-negative float or integer + +__Input__ :- + +![Project Screenshot](elasticnet/images/1_alpha_input.png "Screenshot of the Project") + +__Output__ :- + +![Project Screenshot](elasticnet/images/1_alpha_output.png "Screenshot of the Project") + +* l1_ratio must be a float between 0 and 1 + +__Input__ :- + +![Project Screenshot](elasticnet/images/2_l1_ratio_input.png "Screenshot of the Project") + +__Output__: :- + +![Project Screenshot](elasticnet/images/2_l1_ratio_output.png "Screenshot of the Project") + +* learning_rate must be a positive float + +__Input__ :- + +![Project Screenshot](elasticnet/images/3_learning_rate_input.png "Screenshot of the Project") + +__Output__ :- + +![Project Screenshot](elasticnet/images/3_learning_rate_output.png "Screenshot of the Project") + +* max_iter must be positive integer + +__Input__ :- + +![Project Screenshot](elasticnet/images/4_max_iter_input.png "Screenshot of the Project") + +__Output__ :- + +![Project Screenshot](elasticnet/images/4_max_iter_output.png "Screenshot of the Project") + +* tol must be a positive float + +__Input__ :- + +![Project Screenshot](elasticnet/images/5_tol_input.png "Screenshot of the Project") + +__Output__ :- + +![Project Screenshot](elasticnet/images/5_tol_output.png "Screenshot of the Project") + +* X must be a numpy array + +__Input__ :- + +![Project Screenshot](elasticnet/images/6_X_input.png "Screenshot of the Project") + +__Output__ :- + +![Project Screenshot](elasticnet/images/6_X_output.png "Screenshot of the Project") + +* X and y must have the same number of samples + +__Input__ :- + +![Project Screenshot](elasticnet/images/7_sample_input.png "Screenshot of the Project") + +__Output__ :- + +![Project Screenshot](elasticnet/images/7_sample_output.png "Screenshot of the Project") + +* X contains NaN values + +__Input__ :- + +![Project Screenshot](elasticnet/images/1_alpha_input.png "Screenshot of the Project") + +__Output__ :- + +![Project Screenshot](elasticnet/images/1_alpha_output.png "Screenshot of the Project") + +* y cntains NaN values + +__Input__ :- + +![Project Screenshot](elasticnet/images/1_alpha_input.png "Screenshot of the Project") + +__Output__ :- + +![Project Screenshot](elasticnet/images/1_alpha_output.png "Screenshot of the Project") + +* Model is not fitted yet, ensure we call fit with appropriate arguments before using 'predict' + +__Input__ :- + +![Project Screenshot](elasticnet/images/1_alpha_input.png "Screenshot of the Project") + +__Output__ :- + +![Project Screenshot](elasticnet/images/1_alpha_output.png "Screenshot of the Project") + +* X must be a numpy array + +__Input__ :- + +![Project Screenshot](elasticnet/images/1_alpha_input.png "Screenshot of the Project") + +__Output__ :- + +![Project Screenshot](elasticnet/images/1_alpha_output.png "Screenshot of the Project") + +* X contains NaN values + +__Input__ :- + +![Project Screenshot](elasticnet/images/1_alpha_input.png "Screenshot of the Project") + +__Output__ :- + +![Project Screenshot](elasticnet/images/1_alpha_output.png "Screenshot of the Project") + +### 2.2 Test case 1: +__small_test.csv__ +1. __Data loading and preprocessing__: The test The script loads the dataset (small_test.csv), extracts the feature columns (starting with x) and the target column (y), and standardizes the features using StandardScaler to improve model performance. +2. __Model Training and Prediction__: An ElasticNet model is trained on the standardized training data, and predictions are made on both the training and test sets. +3. __Performance Evaluation__: The script calculates and prints key evaluation metrics such as Mean Squared Error (MSE) and R-squared for both the training and testing data, giving insights into the model’s accuracy. +4. __Visualization__: A scatter plot is generated to compare the actual vs predicted values for the test set, using one of the selected features from the dataset on the x-axis. +5. __Dataset__: The dataset contains a set of features labeled as x1, x2, etc., and a target variable y that we are trying to predict. The goal is to assess the performance of the ElasticNet model in predicting y based on the input features. +6. Parameters set: + * alpha + * l1_ratio + * learning_rate + * max_iter + * tol + +The R2 and MSE given by the model for the small_test.csv dataset + +Heatmap showing us the correlation amongst the features + +plot comparing the actual and predicted values: + + +### 2.3 Test case 2: +__synthetic dataset__: +1. Synthetic Data Generation: The test generates a synthetic dataset with 13,000 samples and 35 features, simulating real-world data with some added noise. Each feature is randomly generated, and the target variable y is calculated based on a set of randomly generated true coefficients. +2. Data Preprocessing: The synthetic data is split into training and testing sets, and the features are standardized using StandardScaler to improve model performance. +3. Model Training and Prediction: An ElasticNet model is trained on the standardized training data, and predictions are made on the test data. +4. Evaluation and Visualization: The model’s performance is evaluated using Mean Squared Error (MSE) and R-squared metrics, and a scatter plot is created to compare actual vs predicted values based on one selected feature. +5. Parameters set: + * alpha + * l1_ratio + * learning_rate + * max_iter + * tol + +The R2 and MSE given by the model for the synthetic dataset + +Heatmap showing us the correlation amongst the features + +plot comparing the actual and predicted values: + +### 2.4 Test case 3: +__California housing dataset__ : The California Housing dataset contains features like longitude, latitude, housing_median_age, and median_income, describing housing and demographic information. The goal is to build a predictive model to estimate median_house_value, offering insights into how housing characteristics affect prices in California. +1. Data Preprocessing - The test class loads the California Housing dataset, handles missing values by filling with the mean, standardizes numerical features, and splits the data into training and test sets. +2. Model Training - An ElasticNet model is initialized with specific hyperparameters, trained on the scaled training data, and used to make predictions for both the training and test sets. +3. Model Evaluation - The test class calculates key performance metrics such as Mean Squared Error (MSE) and R-squared for both training and test data, helping evaluate the model’s accuracy. +4. Visualization- + * The test class generates a scatter plot comparing actual vs predicted house values against a selected feature, providing insight into the model's performance for that feature. + * The heatmap in the notebook is a correlation matrix that shows the strength of relationships between features in the California Housing dataset, highlighting how features like median_income and total_rooms are correlated with each other and with median_house_value, helping to identify key features for model improvement. +5. Parameters set: + * alpha + * l1_ratio + * learning_rate + * max_iter + * tol + +The R2 and MSE given by the model for the california hosuing dataset: + +Heatmap showing us the correlation amongst the features + +plot comparing the actual and predicted values: + +### 2.5 Test case 4: +__Netflix stock prediction dataset__: +1. Loading the Netflix Stock Dataset: The Netflix dataset includes stock-related features such as Open, High, Low, Close, Adjusted Close prices, and Volume, with the aim of predicting the next day's Close price using these features. +2. Feature Engineering and Data Preprocessing: It creates additional technical indicators (returns, moving averages, price ranges, etc.) and prepares the data for model training by scaling the features and splitting them into training and testing sets. +3. Training the ElasticNet Model: An ElasticNet regression model is trained on the training data to predict the next day's closing price (Target). The model’s parameters (alpha, l1_ratio, learning_rate) are fine-tuned for stock prediction tasks. +4. Evaluating Model Performance: The model's performance is evaluated using Mean Squared Error (MSE) and R-squared metrics for both training and test sets. A plot is also generated to compare actual vs predicted stock prices using the Close price as the primary feature. +5. Correlation matrix- The correlation matrix shows that all price-related features (Open, High, Low, Close, Adjusted Close) are strongly positively correlated, while Volume has a slight negative correlation with these prices. +6. Parameters set: + * alpha + * l1_ratio + * learning_rate + * max_iter + * tol +The R2 and MSE given by the model for the netflix stock prediction dataset: + +Heatmap showing us the correlation amongst the features + +plot comparing the actual and predicted values: + +## 3. Parameters to tune performance: +What parameters have you exposed to users of your implementation in order to tune performance? (Also perhaps provide some basic usage examples.) + +The parameters available for the users which they can use to tune the performance are +1. Alpha : Default value used 1. +2. l1_ratio : 0 > l1_ratio < 1: model combines both L1 and L2 regularization +3. learning_rate : default value is set to 0.01 +4. max_iter : default value is set to 1000 +5. tol: default set 1e-4 + +## 4. Future scope +Are there specific inputs that your implementation has trouble with? Given more time, could you work around these or is it fundamental? + +1. Missing or NaN values: In the implementation, we have included checks for NaN values, and if any are found in the dataset (X or y), a ValueError is raised, causing the execution to stop. This can be a problem when dealing with real-world data, as missing values are quite common. However, with more time, we could explore more robust methods that don't require fully complete data. These issues aren't fundamental to the algorithm itself but relate to data handling, which can be addressed with additional preprocessing. +2. Non-numerical data: In my implementation, the code assumes that X is a numerical numpy array, so if the dataset contains categorical or non-numerical features, it will fail. Given more time, we could address this by adding preprocessing steps, like one-hot encoding, to handle categorical data properly. This is not a fundamental issue with the algorithm itself but a necessary data preprocessing step that would ensure the model can work with a wider range of datasets. +3. Outliers: Having extreme values in the data (like very high or low numbers), they messed up the ElasticNet model’s predictions since the model is sensitive to such values. -* What does the model you have implemented do and when should it be used? -* How did you test your model to determine if it is working reasonably correctly? -* What parameters have you exposed to users of your implementation in order to tune performance? (Also perhaps provide some basic usage examples.) -* Are there specific inputs that your implementation has trouble with? Given more time, could you work around these or is it fundamental? From 98b3426f9726fb69b712865af725fa83f3369529 Mon Sep 17 00:00:00 2001 From: Anushka Sarath Date: Thu, 10 Oct 2024 22:08:13 -0700 Subject: [PATCH 2/5] elastic net regulatrization updated --- elasticnet/images/1_alpha_input.png | Bin 0 -> 7138 bytes elasticnet/images/1_alpha_output.png | Bin 0 -> 24125 bytes elasticnet/images/2_l1_ratio_input.png | Bin 0 -> 7319 bytes elasticnet/images/2_l1_ratio_output.png | Bin 0 -> 20429 bytes elasticnet/images/3_learning_rate_input.png | Bin 0 -> 7831 bytes elasticnet/images/3_learning_rate_output.png | Bin 0 -> 20248 bytes elasticnet/images/4_max_iter_input.png | Bin 0 -> 7685 bytes elasticnet/images/4_max_iter_output.png | Bin 0 -> 18001 bytes elasticnet/images/5_tol_input.png | Bin 0 -> 7033 bytes elasticnet/images/5_tol_output.png | Bin 0 -> 19599 bytes elasticnet/images/6_X_input.png | Bin 0 -> 31524 bytes elasticnet/images/6_X_output.png | Bin 0 -> 15013 bytes elasticnet/images/7_sample_input.png | Bin 0 -> 31404 bytes 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zdMR@J0s|Lhx;t!H5T}!t@w_+VRHM@?Wh|(NH+i=vFj|P^4JNJU)TMl-HrODSJm>-B zc|JKgdHC?*-oxd~muF^X?%TIdqtX0Z*VBg&AO8Xg4-fyFCRRJ1Z6}-alskG8b*S+t z^3L}m2+%f`CG;ZhyW*g%koA*iK>@=5z0HsdlRaYV@5SS)xOM054mD+yrUuD>-Y?|~3cYVV zVU3$Aq>se;* 0: + dW[j] = (-(2 * (X[:, j].dot(residuals)) + self.l1_penalty + + 2 * self.l2_penalty * self.weight_[j]) / n_samples) + else: + dW[j] = (-(2 * (X[:, j].dot(residuals)) - self.l1_penalty + + 2 * self.l2_penalty * self.weight_[j]) / n_samples) + + # Gradient for bias + db = -2 * np.sum(residuals) / n_samples + + # Update weights and bias + self.weight_ -= self.learning_rate * dW + self.bias_ -= self.learning_rate * db + # Check stopping criterion + if np.linalg.norm(self.learning_rate * dW) < self.tol and abs(self.learning_rate * db) < self.tol: + break + + return ElasticNetModelResults(self.weight_, self.bias_) class ElasticNetModelResults(): - def __init__(self): - pass + def __init__(self, weight_, bias_): + self.weight_ = weight_ + self.bias_ = bias_ - def predict(self, x): - return 0.5 + def predict(self, X): + if not isinstance(X, np.ndarray): + raise TypeError("X must be a numpy array") + + if np.isnan(X).any(): + raise ValueError("X contains NaN values") + + return np.dot(X, self.weight_) + self.bias_ \ No newline at end of file diff --git a/elasticnet/tests/california_housing.csv b/elasticnet/tests/california_housing.csv new file mode 100644 index 0000000..d5e3fa2 --- /dev/null +++ b/elasticnet/tests/california_housing.csv @@ -0,0 +1,20641 @@ +longitude,latitude,housing_median_age,total_rooms,total_bedrooms,population,households,median_income,median_house_value,ocean_proximity +-122.23,37.88,41.0,880.0,129.0,322.0,126.0,8.3252,452600.0,NEAR BAY +-122.22,37.86,21.0,7099.0,1106.0,2401.0,1138.0,8.3014,358500.0,NEAR BAY +-122.24,37.85,52.0,1467.0,190.0,496.0,177.0,7.2574,352100.0,NEAR BAY +-122.25,37.85,52.0,1274.0,235.0,558.0,219.0,5.6431,341300.0,NEAR BAY +-122.25,37.85,52.0,1627.0,280.0,565.0,259.0,3.8462,342200.0,NEAR BAY 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+-122.21,37.81,52.0,1389.0,212.0,510.0,224.0,5.2402,296400.0,NEAR BAY +-122.22,37.81,52.0,1971.0,335.0,765.0,308.0,6.5217,273700.0,NEAR BAY +-122.22,37.8,52.0,2183.0,465.0,1129.0,460.0,3.2632,227700.0,NEAR BAY +-122.22,37.8,52.0,2286.0,464.0,1073.0,441.0,3.0298,199600.0,NEAR BAY +-122.22,37.8,52.0,2721.0,541.0,1185.0,515.0,4.5428,239800.0,NEAR BAY +-122.22,37.81,52.0,2024.0,339.0,756.0,340.0,4.072,270100.0,NEAR BAY +-122.22,37.81,52.0,2944.0,536.0,1034.0,521.0,5.3509,302100.0,NEAR BAY +-122.23,37.8,52.0,2033.0,486.0,787.0,459.0,3.1603,269500.0,NEAR BAY +-122.23,37.81,52.0,1433.0,229.0,612.0,213.0,4.7708,314700.0,NEAR BAY +-122.22,37.81,52.0,2927.0,402.0,1021.0,380.0,8.1564,390100.0,NEAR BAY +-122.23,37.81,52.0,2315.0,292.0,861.0,258.0,8.8793,410300.0,NEAR BAY +-122.24,37.81,52.0,2485.0,313.0,953.0,327.0,6.8591,352400.0,NEAR BAY +-122.24,37.81,52.0,1490.0,238.0,634.0,256.0,6.0302,287300.0,NEAR BAY +-122.23,37.81,52.0,2814.0,365.0,878.0,352.0,7.508,348700.0,NEAR BAY +-122.24,37.81,52.0,2093.0,550.0,918.0,483.0,2.7477,243800.0,NEAR BAY +-122.24,37.8,52.0,888.0,168.0,360.0,175.0,2.1944,211500.0,NEAR BAY +-122.25,37.8,52.0,2087.0,510.0,1197.0,488.0,3.0149,218400.0,NEAR BAY +-122.24,37.81,52.0,2513.0,502.0,1048.0,518.0,3.675,269900.0,NEAR BAY +-122.25,37.81,46.0,3232.0,835.0,1373.0,747.0,3.225,218800.0,NEAR BAY +-122.25,37.8,42.0,4120.0,1065.0,1715.0,1015.0,2.9345,225000.0,NEAR BAY +-122.25,37.8,43.0,2364.0,792.0,1359.0,722.0,2.1429,250000.0,NEAR BAY +-122.25,37.8,41.0,1471.0,469.0,1062.0,413.0,1.6121,171400.0,NEAR BAY +-122.25,37.8,29.0,2468.0,864.0,1335.0,773.0,1.3929,193800.0,NEAR BAY +-122.24,37.79,27.0,1632.0,492.0,1171.0,429.0,2.3173,125000.0,NEAR BAY +-122.25,37.79,45.0,1786.0,526.0,1475.0,460.0,1.7772,97500.0,NEAR BAY +-122.25,37.79,50.0,629.0,188.0,742.0,196.0,2.6458,125000.0,NEAR BAY +-122.25,37.79,52.0,1339.0,391.0,1086.0,363.0,2.181,138800.0,NEAR BAY +-122.25,37.8,36.0,1678.0,606.0,1645.0,543.0,2.2303,116700.0,NEAR BAY +-122.25,37.8,43.0,2344.0,647.0,1710.0,644.0,1.6504,151800.0,NEAR BAY +-122.24,37.8,52.0,996.0,228.0,731.0,228.0,2.2697,127000.0,NEAR BAY +-122.24,37.8,52.0,1591.0,373.0,1118.0,347.0,2.1563,128600.0,NEAR BAY +-122.24,37.8,52.0,1586.0,398.0,1006.0,335.0,2.1348,140600.0,NEAR BAY +-122.24,37.8,47.0,2046.0,588.0,1213.0,554.0,2.6292,182700.0,NEAR BAY +-122.23,37.8,52.0,1192.0,289.0,772.0,257.0,2.3833,146900.0,NEAR BAY +-122.24,37.8,52.0,1803.0,420.0,1321.0,401.0,2.957,122800.0,NEAR BAY +-122.24,37.8,49.0,2838.0,749.0,1487.0,677.0,2.5238,169300.0,NEAR BAY +-122.23,37.8,52.0,783.0,184.0,488.0,186.0,1.9375,126600.0,NEAR BAY +-122.23,37.8,51.0,1590.0,414.0,949.0,392.0,1.9028,127900.0,NEAR BAY +-122.23,37.8,50.0,1746.0,480.0,1149.0,415.0,2.25,123500.0,NEAR BAY +-122.23,37.8,52.0,1252.0,299.0,844.0,280.0,2.3929,111900.0,NEAR BAY +-122.23,37.79,43.0,5963.0,1344.0,4367.0,1231.0,2.1917,112800.0,NEAR BAY +-122.23,37.79,52.0,1783.0,395.0,1659.0,412.0,2.9357,107900.0,NEAR BAY +-122.23,37.79,30.0,999.0,264.0,1011.0,263.0,1.8854,137500.0,NEAR BAY +-122.24,37.79,39.0,1469.0,431.0,1464.0,389.0,2.1638,105500.0,NEAR BAY +-122.24,37.79,47.0,1372.0,395.0,1237.0,303.0,2.125,95500.0,NEAR BAY +-122.24,37.79,52.0,674.0,180.0,647.0,168.0,3.375,116100.0,NEAR BAY +-122.24,37.79,43.0,1626.0,376.0,1284.0,357.0,2.2542,112200.0,NEAR BAY +-122.25,37.79,51.0,175.0,43.0,228.0,55.0,2.1,75000.0,NEAR BAY +-122.25,37.79,39.0,461.0,129.0,381.0,123.0,1.6,112500.0,NEAR BAY +-122.25,37.79,52.0,902.0,237.0,846.0,227.0,3.625,125000.0,NEAR BAY +-122.26,37.8,20.0,2373.0,779.0,1659.0,676.0,1.6929,115000.0,NEAR BAY +-122.22,37.77,52.0,391.0,128.0,520.0,138.0,1.6471,95000.0,NEAR BAY +-122.22,37.77,52.0,1137.0,301.0,866.0,259.0,2.59,96400.0,NEAR BAY +-122.23,37.77,52.0,769.0,206.0,612.0,183.0,2.57,72000.0,NEAR BAY +-122.23,37.78,52.0,472.0,146.0,415.0,126.0,2.6429,71300.0,NEAR BAY +-122.23,37.78,52.0,862.0,215.0,994.0,213.0,3.0257,80800.0,NEAR BAY 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+-122.22,37.79,38.0,3049.0,711.0,2167.0,659.0,2.7969,141700.0,NEAR BAY +-122.2,37.79,29.0,1640.0,376.0,939.0,340.0,2.8321,150000.0,NEAR BAY +-122.21,37.79,47.0,1543.0,307.0,859.0,292.0,2.9583,138800.0,NEAR BAY +-122.21,37.79,34.0,2364.0,557.0,1517.0,516.0,2.8365,139200.0,NEAR BAY +-122.21,37.79,35.0,1745.0,409.0,1143.0,386.0,2.875,143800.0,NEAR BAY +-122.21,37.8,39.0,2003.0,500.0,1109.0,464.0,3.0682,156500.0,NEAR BAY +-122.21,37.8,39.0,2018.0,447.0,1221.0,446.0,3.0757,151000.0,NEAR BAY +-122.2,37.8,43.0,3045.0,499.0,1115.0,455.0,4.9559,273000.0,NEAR BAY +-122.2,37.8,52.0,1547.0,293.0,706.0,268.0,4.7721,217100.0,NEAR BAY +-122.21,37.8,52.0,3519.0,711.0,1883.0,706.0,3.4861,187100.0,NEAR BAY +-122.2,37.8,41.0,2070.0,354.0,804.0,340.0,5.1184,239600.0,NEAR BAY +-122.21,37.8,48.0,1321.0,263.0,506.0,252.0,4.0977,229700.0,NEAR BAY +-122.19,37.8,48.0,1694.0,259.0,610.0,238.0,4.744,257300.0,NEAR BAY +-122.19,37.8,46.0,1938.0,341.0,768.0,332.0,4.2727,246900.0,NEAR BAY 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+-122.19,37.78,49.0,1183.0,205.0,496.0,209.0,5.2328,174200.0,NEAR BAY +-122.19,37.78,52.0,1070.0,193.0,555.0,190.0,3.7262,166900.0,NEAR BAY +-122.2,37.78,45.0,1766.0,332.0,869.0,327.0,4.5893,163500.0,NEAR BAY +-122.18,37.79,39.0,617.0,95.0,236.0,106.0,5.2578,253000.0,NEAR BAY +-122.18,37.79,41.0,1411.0,233.0,626.0,214.0,7.0875,240700.0,NEAR BAY +-122.18,37.79,46.0,2109.0,387.0,922.0,329.0,3.9712,208100.0,NEAR BAY +-122.19,37.79,47.0,1229.0,243.0,582.0,256.0,2.9514,198100.0,NEAR BAY +-122.19,37.79,50.0,954.0,217.0,546.0,201.0,2.6667,172800.0,NEAR BAY +-122.18,37.81,37.0,1643.0,262.0,620.0,266.0,5.4446,336700.0,NEAR BAY +-122.18,37.8,34.0,1355.0,195.0,442.0,195.0,6.2838,318200.0,NEAR BAY +-122.18,37.8,23.0,2317.0,336.0,955.0,328.0,6.7527,285800.0,NEAR BAY +-122.13,37.77,24.0,2459.0,317.0,916.0,324.0,7.0712,293000.0,NEAR BAY +-122.16,37.79,22.0,12842.0,2048.0,4985.0,1967.0,5.9849,371000.0,NEAR BAY +-122.17,37.78,42.0,1524.0,260.0,651.0,267.0,3.6875,157300.0,NEAR BAY +-122.17,37.77,30.0,3326.0,746.0,1704.0,703.0,2.875,135300.0,NEAR BAY +-122.18,37.78,43.0,1985.0,440.0,1085.0,407.0,3.4205,136700.0,NEAR BAY +-122.18,37.78,50.0,1642.0,322.0,713.0,284.0,3.2984,160700.0,NEAR BAY +-122.17,37.78,49.0,893.0,177.0,468.0,181.0,3.875,140600.0,NEAR BAY +-122.17,37.78,52.0,653.0,128.0,296.0,121.0,4.175,144000.0,NEAR BAY +-122.16,37.77,47.0,1256.0,,570.0,218.0,4.375,161900.0,NEAR BAY +-122.16,37.77,48.0,977.0,194.0,446.0,180.0,4.7708,156300.0,NEAR BAY +-122.16,37.77,45.0,2324.0,397.0,968.0,384.0,3.5739,176000.0,NEAR BAY +-122.16,37.77,39.0,1583.0,349.0,857.0,316.0,3.0958,145800.0,NEAR BAY +-122.17,37.77,39.0,1612.0,342.0,912.0,322.0,3.3958,141900.0,NEAR BAY +-122.17,37.77,31.0,2424.0,533.0,1360.0,452.0,1.871,90700.0,NEAR BAY +-122.17,37.76,41.0,1594.0,367.0,1074.0,355.0,1.9356,90600.0,NEAR BAY +-122.17,37.76,47.0,2118.0,413.0,965.0,382.0,2.1842,107900.0,NEAR BAY +-122.18,37.76,37.0,1575.0,358.0,933.0,320.0,2.2917,107000.0,NEAR BAY 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+-122.19,37.77,45.0,1852.0,393.0,1132.0,349.0,2.7159,101400.0,NEAR BAY +-122.19,37.76,41.0,921.0,207.0,522.0,159.0,1.2083,72500.0,NEAR BAY +-122.19,37.76,45.0,995.0,238.0,630.0,237.0,1.925,74100.0,NEAR BAY +-122.2,37.75,36.0,606.0,132.0,531.0,133.0,1.5809,70000.0,NEAR BAY +-122.2,37.76,37.0,2680.0,736.0,1925.0,667.0,1.4097,84600.0,NEAR BAY +-122.19,37.76,38.0,1493.0,370.0,1144.0,351.0,0.7683,81800.0,NEAR BAY +-122.19,37.75,19.0,2207.0,565.0,1481.0,520.0,1.3194,81400.0,NEAR BAY +-122.19,37.75,28.0,856.0,189.0,435.0,162.0,0.8012,81800.0,NEAR BAY +-122.19,37.76,26.0,1293.0,297.0,984.0,303.0,1.9479,85800.0,NEAR BAY +-122.19,37.74,36.0,847.0,212.0,567.0,159.0,1.1765,87100.0,NEAR BAY +-122.18,37.74,42.0,541.0,154.0,380.0,123.0,2.3456,83500.0,NEAR BAY +-122.19,37.73,44.0,1066.0,253.0,825.0,244.0,2.1538,79700.0,NEAR BAY +-122.19,37.74,43.0,707.0,147.0,417.0,155.0,2.5139,83400.0,NEAR BAY +-122.19,37.73,45.0,1528.0,291.0,801.0,287.0,1.2625,84700.0,NEAR BAY +-122.18,37.73,42.0,909.0,215.0,646.0,198.0,2.9063,80000.0,NEAR BAY +-122.18,37.73,43.0,1391.0,293.0,855.0,285.0,2.5192,76400.0,NEAR BAY +-122.18,37.73,44.0,548.0,119.0,435.0,136.0,2.1111,79700.0,NEAR BAY +-122.18,37.73,42.0,4074.0,874.0,2736.0,780.0,2.455,82400.0,NEAR BAY +-122.17,37.74,41.0,1613.0,445.0,1481.0,414.0,2.4028,97700.0,NEAR BAY +-122.17,37.74,47.0,463.0,134.0,327.0,137.0,2.15,97200.0,NEAR BAY +-122.17,37.74,43.0,818.0,193.0,494.0,179.0,2.4776,101600.0,NEAR BAY +-122.17,37.73,43.0,1473.0,371.0,1231.0,341.0,2.1587,86500.0,NEAR BAY +-122.18,37.74,35.0,504.0,126.0,323.0,109.0,1.8438,90500.0,NEAR BAY +-122.17,37.74,46.0,1026.0,226.0,749.0,225.0,3.0298,107600.0,NEAR BAY +-122.17,37.74,46.0,769.0,183.0,693.0,178.0,2.25,84200.0,NEAR BAY +-122.18,37.74,46.0,2103.0,391.0,1339.0,354.0,2.2467,88900.0,NEAR BAY +-122.18,37.75,45.0,330.0,76.0,282.0,80.0,4.0469,80700.0,NEAR BAY +-122.18,37.75,46.0,941.0,218.0,621.0,195.0,1.325,87100.0,NEAR BAY 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+-122.15,37.75,40.0,1445.0,256.0,849.0,255.0,3.8913,126300.0,NEAR BAY +-122.15,37.75,44.0,1938.0,399.0,946.0,331.0,3.225,135800.0,NEAR BAY +-122.15,37.74,41.0,856.0,178.0,571.0,191.0,3.1458,130600.0,NEAR BAY +-122.16,37.75,24.0,1790.0,454.0,1137.0,386.0,2.537,107900.0,NEAR BAY +-122.16,37.75,44.0,617.0,131.0,378.0,135.0,2.5568,111100.0,NEAR BAY +-122.15,37.74,43.0,1383.0,275.0,853.0,272.0,3.5083,122000.0,NEAR BAY +-122.15,37.74,49.0,1325.0,277.0,764.0,282.0,3.3125,118000.0,NEAR BAY +-122.16,37.75,40.0,1227.0,294.0,928.0,261.0,1.8235,95200.0,NEAR BAY +-122.16,37.75,35.0,667.0,140.0,406.0,133.0,3.8047,94300.0,NEAR BAY +-122.17,37.74,34.0,1223.0,281.0,824.0,280.0,2.2917,92500.0,NEAR BAY +-122.17,37.75,37.0,1379.0,287.0,835.0,259.0,2.4962,91800.0,NEAR BAY +-122.16,37.74,43.0,1534.0,300.0,826.0,295.0,4.0417,109400.0,NEAR BAY +-122.16,37.74,46.0,1029.0,181.0,567.0,211.0,3.4844,129500.0,NEAR BAY +-122.16,37.74,52.0,771.0,147.0,355.0,144.0,4.1458,143400.0,NEAR BAY 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+-122.29,37.88,50.0,1211.0,261.0,523.0,227.0,3.8672,216700.0,NEAR BAY +-122.29,37.89,52.0,979.0,175.0,374.0,153.0,5.1675,270600.0,NEAR BAY +-122.29,37.89,52.0,2269.0,380.0,1004.0,371.0,5.1696,261400.0,NEAR BAY +-122.28,37.88,52.0,1844.0,332.0,769.0,334.0,4.2614,261300.0,NEAR BAY +-122.29,37.89,52.0,2178.0,421.0,940.0,423.0,5.0551,232200.0,NEAR BAY +-122.27,37.9,42.0,1650.0,274.0,645.0,256.0,5.6228,375400.0,NEAR BAY +-122.26,37.9,52.0,1927.0,279.0,705.0,288.0,7.8864,357300.0,NEAR BAY +-122.27,37.9,52.0,2079.0,273.0,684.0,275.0,7.9556,374400.0,NEAR BAY +-122.27,37.9,52.0,1803.0,240.0,572.0,236.0,6.174,358800.0,NEAR BAY +-122.27,37.9,52.0,2041.0,270.0,671.0,253.0,6.9414,417500.0,NEAR BAY +-122.27,37.89,52.0,3046.0,373.0,975.0,365.0,8.8342,430500.0,NEAR BAY +-122.28,37.9,52.0,2318.0,328.0,779.0,312.0,7.1754,362900.0,NEAR BAY +-122.28,37.9,52.0,2003.0,250.0,658.0,244.0,10.0825,397000.0,NEAR BAY +-122.28,37.9,52.0,2261.0,328.0,819.0,335.0,4.9083,346800.0,NEAR BAY +-122.28,37.89,52.0,1225.0,169.0,412.0,168.0,5.7912,327100.0,NEAR BAY +-122.28,37.89,52.0,2315.0,408.0,835.0,369.0,4.5893,290100.0,NEAR BAY +-122.28,37.89,52.0,2070.0,329.0,722.0,306.0,5.4171,292000.0,NEAR BAY +-122.28,37.89,52.0,2616.0,473.0,1085.0,487.0,4.125,270900.0,NEAR BAY +-122.27,37.89,52.0,2640.0,366.0,973.0,355.0,7.266,371100.0,NEAR BAY +-122.27,37.89,52.0,1978.0,293.0,723.0,272.0,5.3989,335600.0,NEAR BAY +-122.26,37.9,37.0,2220.0,335.0,903.0,362.0,7.8336,371300.0,NEAR BAY +-122.25,37.89,41.0,1125.0,195.0,356.0,181.0,6.1593,344000.0,NEAR BAY +-122.26,37.89,52.0,3078.0,494.0,1005.0,462.0,6.381,342200.0,NEAR BAY +-122.26,37.89,52.0,3706.0,531.0,1205.0,504.0,6.6828,370900.0,NEAR BAY +-122.25,37.89,37.0,3000.0,457.0,987.0,450.0,7.5385,350000.0,NEAR BAY +-122.25,37.89,42.0,2863.0,460.0,1031.0,448.0,6.7138,368600.0,NEAR BAY +-122.26,37.88,52.0,2551.0,417.0,894.0,404.0,6.2425,391800.0,NEAR BAY +-122.26,37.88,52.0,2255.0,410.0,823.0,377.0,5.7979,415300.0,NEAR BAY +-122.27,37.88,52.0,3360.0,648.0,1232.0,621.0,4.2813,284900.0,NEAR BAY +-122.27,37.88,52.0,1693.0,391.0,669.0,367.0,3.5417,287500.0,NEAR BAY +-122.27,37.88,44.0,2252.0,592.0,989.0,550.0,3.0132,272900.0,NEAR BAY +-122.28,37.88,52.0,2495.0,491.0,1058.0,464.0,4.1429,259600.0,NEAR BAY +-122.28,37.88,52.0,1193.0,200.0,506.0,207.0,4.1912,254500.0,NEAR BAY +-122.28,37.88,52.0,1172.0,215.0,489.0,218.0,3.9167,235600.0,NEAR BAY +-122.29,37.88,52.0,2159.0,424.0,824.0,388.0,3.8897,218400.0,NEAR BAY +-122.29,37.88,48.0,2365.0,490.0,1034.0,475.0,3.1065,229200.0,NEAR BAY +-122.29,37.88,46.0,1895.0,442.0,920.0,425.0,2.9926,192100.0,NEAR BAY +-122.29,37.88,52.0,1650.0,395.0,841.0,380.0,3.556,179300.0,NEAR BAY +-122.3,37.88,45.0,453.0,146.0,749.0,137.0,1.475,187500.0,NEAR BAY +-122.3,37.88,52.0,409.0,97.0,208.0,98.0,1.6971,138800.0,NEAR BAY +-122.3,37.87,10.0,503.0,118.0,228.0,100.0,2.1705,150000.0,NEAR BAY +-122.3,37.86,50.0,499.0,127.0,287.0,128.0,2.75,140600.0,NEAR BAY +-122.29,37.85,52.0,477.0,119.0,218.0,106.0,2.5682,120000.0,NEAR BAY +-122.3,37.88,46.0,1647.0,376.0,854.0,355.0,2.9,144800.0,NEAR BAY +-122.3,37.87,52.0,3123.0,749.0,1695.0,684.0,2.2208,144800.0,NEAR BAY +-122.28,37.88,52.0,957.0,188.0,403.0,172.0,3.2344,245500.0,NEAR BAY +-122.28,37.87,52.0,589.0,132.0,288.0,131.0,3.5156,200000.0,NEAR BAY +-122.28,37.87,49.0,2026.0,548.0,963.0,521.0,1.9805,173700.0,NEAR BAY +-122.29,37.87,50.0,1829.0,536.0,1129.0,516.0,2.6684,185600.0,NEAR BAY +-122.29,37.87,52.0,895.0,198.0,386.0,204.0,3.875,182600.0,NEAR BAY +-122.28,37.88,52.0,1909.0,416.0,811.0,406.0,3.006,227900.0,NEAR BAY +-122.28,37.87,46.0,3022.0,696.0,1293.0,675.0,2.543,220700.0,NEAR BAY +-122.28,37.87,46.0,1777.0,446.0,805.0,431.0,2.8676,212000.0,NEAR BAY +-122.27,37.88,52.0,2803.0,930.0,1372.0,876.0,2.1907,271400.0,NEAR BAY +-122.27,37.87,30.0,1465.0,439.0,862.0,425.0,1.7778,268800.0,NEAR BAY +-122.27,37.88,37.0,2619.0,682.0,1152.0,616.0,2.52,277800.0,NEAR BAY +-122.26,37.88,52.0,1149.0,255.0,483.0,249.0,4.2788,332500.0,NEAR BAY +-122.26,37.88,52.0,2363.0,604.0,1558.0,573.0,2.944,338900.0,NEAR BAY +-122.26,37.88,52.0,2604.0,837.0,1798.0,769.0,1.725,287500.0,NEAR BAY +-122.25,37.87,41.0,685.0,141.0,266.0,123.0,5.2289,384600.0,NEAR BAY +-122.25,37.87,42.0,1756.0,465.0,2184.0,422.0,2.5562,371400.0,NEAR BAY +-122.25,37.87,52.0,1204.0,460.0,2016.0,477.0,0.949,350000.0,NEAR BAY +-122.25,37.87,52.0,609.0,236.0,1349.0,250.0,1.1696,500001.0,NEAR BAY +-122.26,37.87,52.0,1087.0,371.0,3337.0,350.0,1.4012,175000.0,NEAR BAY +-122.26,37.87,52.0,2773.0,998.0,1721.0,949.0,1.1859,241700.0,NEAR BAY +-122.27,37.87,35.0,3218.0,1108.0,1675.0,1000.0,1.7464,216700.0,NEAR BAY +-122.27,37.87,49.0,1350.0,368.0,707.0,350.0,2.8846,211300.0,NEAR BAY +-122.27,37.87,52.0,3084.0,698.0,1424.0,694.0,2.7372,210200.0,NEAR BAY +-122.28,37.86,52.0,938.0,195.0,393.0,189.0,3.8594,196400.0,NEAR BAY +-122.28,37.87,52.0,1813.0,353.0,828.0,339.0,3.5625,191700.0,NEAR BAY +-122.28,37.87,52.0,1233.0,300.0,571.0,292.0,2.2788,182300.0,NEAR BAY +-122.29,37.87,44.0,2539.0,755.0,1382.0,713.0,2.537,175000.0,NEAR BAY +-122.29,37.87,46.0,1267.0,324.0,792.0,321.0,2.525,165900.0,NEAR BAY +-122.29,37.86,52.0,1665.0,404.0,815.0,372.0,1.9946,156900.0,NEAR BAY +-122.28,37.86,52.0,1659.0,367.0,788.0,346.0,2.8214,164300.0,NEAR BAY +-122.29,37.87,52.0,2225.0,460.0,1145.0,430.0,2.6165,150000.0,NEAR BAY +-122.29,37.86,50.0,2485.0,607.0,1354.0,563.0,1.9483,150500.0,NEAR BAY +-122.28,37.86,52.0,2031.0,450.0,958.0,445.0,1.9327,169900.0,NEAR BAY +-122.28,37.86,49.0,2932.0,668.0,1361.0,608.0,1.9798,147400.0,NEAR BAY +-122.28,37.85,52.0,2246.0,472.0,1005.0,449.0,2.4167,152700.0,NEAR BAY +-122.27,37.86,49.0,2052.0,435.0,924.0,414.0,2.5417,182700.0,NEAR BAY +-122.28,37.86,52.0,1999.0,417.0,780.0,358.0,3.3906,179300.0,NEAR BAY +-122.28,37.86,52.0,3007.0,691.0,1582.0,636.0,2.5652,157700.0,NEAR BAY +-122.28,37.86,41.0,2214.0,550.0,1213.0,568.0,2.2845,153100.0,NEAR BAY +-122.27,37.86,52.0,1088.0,305.0,486.0,267.0,2.6071,250000.0,NEAR BAY +-122.27,37.86,52.0,834.0,186.0,494.0,175.0,3.15,206300.0,NEAR BAY +-122.27,37.86,52.0,1769.0,372.0,849.0,365.0,2.6914,218800.0,NEAR BAY +-122.27,37.86,52.0,2307.0,583.0,1127.0,548.0,1.8447,198200.0,NEAR BAY +-122.26,37.86,35.0,5161.0,1744.0,3276.0,1742.0,1.6307,253600.0,NEAR BAY +-122.26,37.86,52.0,3497.0,832.0,1493.0,794.0,2.9044,257400.0,NEAR BAY +-122.26,37.86,52.0,3774.0,744.0,1461.0,679.0,2.9405,289500.0,NEAR BAY +-122.26,37.86,52.0,2888.0,604.0,1253.0,538.0,3.3893,241700.0,NEAR BAY +-122.25,37.86,48.0,2153.0,517.0,1656.0,459.0,3.0417,489600.0,NEAR BAY +-122.25,37.86,52.0,1389.0,191.0,514.0,202.0,7.0897,446200.0,NEAR BAY +-122.25,37.86,52.0,1709.0,318.0,719.0,295.0,5.0463,456300.0,NEAR BAY +-122.25,37.86,52.0,1587.0,444.0,878.0,449.0,1.7652,336800.0,NEAR BAY +-122.24,37.86,52.0,1668.0,225.0,517.0,214.0,7.8521,500001.0,NEAR BAY +-122.24,37.85,52.0,3726.0,474.0,1366.0,496.0,9.3959,500001.0,NEAR BAY +-122.25,37.86,52.0,4048.0,663.0,1316.0,590.0,5.3794,376900.0,NEAR BAY +-122.26,37.85,52.0,3618.0,768.0,1508.0,755.0,3.2619,309600.0,NEAR BAY +-122.27,37.85,52.0,4076.0,920.0,1800.0,815.0,2.7054,182300.0,NEAR BAY +-122.27,37.85,47.0,2077.0,400.0,719.0,326.0,2.2431,172700.0,NEAR BAY +-122.27,37.85,50.0,1279.0,300.0,675.0,255.0,1.9028,150800.0,NEAR BAY +-122.27,37.85,52.0,1974.0,426.0,875.0,363.0,1.5817,153600.0,NEAR BAY +-122.27,37.85,52.0,335.0,83.0,152.0,77.0,2.2841,106300.0,NEAR BAY +-122.27,37.85,47.0,1375.0,307.0,843.0,319.0,1.3785,142300.0,NEAR BAY +-122.28,37.85,52.0,610.0,145.0,281.0,132.0,2.9018,119400.0,NEAR BAY +-122.28,37.85,44.0,1025.0,198.0,506.0,204.0,1.73,147900.0,NEAR BAY +-122.28,37.85,48.0,2063.0,484.0,1054.0,466.0,2.2625,132900.0,NEAR BAY +-122.29,37.84,35.0,1872.0,419.0,1017.0,414.0,2.2106,132500.0,NEAR BAY +-122.28,37.83,52.0,3108.0,813.0,1623.0,765.0,2.6997,126900.0,NEAR BAY +-122.3,37.84,14.0,7355.0,2408.0,3100.0,2051.0,4.0018,143800.0,NEAR BAY 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+-122.26,37.77,52.0,1704.0,371.0,663.0,340.0,4.226,275000.0,NEAR BAY +-122.26,37.77,52.0,1210.0,168.0,411.0,172.0,3.3571,405400.0,NEAR BAY +-122.26,37.77,52.0,2097.0,444.0,915.0,413.0,2.9899,228100.0,NEAR BAY +-122.26,37.77,52.0,1848.0,479.0,921.0,477.0,2.875,234000.0,NEAR BAY +-122.24,37.77,43.0,955.0,284.0,585.0,266.0,2.3882,162500.0,NEAR BAY +-122.25,37.77,43.0,4329.0,1110.0,2086.0,1053.0,2.975,243400.0,NEAR BAY +-122.23,37.76,52.0,3011.0,542.0,1303.0,535.0,5.1039,273800.0,NEAR BAY +-122.23,37.76,52.0,1049.0,185.0,374.0,176.0,4.1458,248500.0,NEAR BAY +-122.24,37.76,52.0,2504.0,516.0,979.0,472.0,3.4762,244000.0,NEAR BAY +-122.24,37.76,52.0,1846.0,471.0,827.0,446.0,2.6833,240900.0,NEAR BAY +-122.23,37.76,52.0,1705.0,246.0,658.0,253.0,5.75,306300.0,NEAR BAY +-122.23,37.75,50.0,1542.0,289.0,654.0,268.0,3.9632,240000.0,NEAR BAY +-122.24,37.75,45.0,891.0,,384.0,146.0,4.9489,247100.0,NEAR BAY +-122.24,37.75,27.0,4051.0,753.0,1499.0,797.0,4.8711,286600.0,NEAR BAY 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+-122.16,37.71,36.0,666.0,132.0,366.0,134.0,3.4643,175000.0,NEAR BAY +-122.16,37.72,10.0,2229.0,601.0,877.0,485.0,3.3431,137500.0,NEAR BAY +-122.15,37.73,28.0,2215.0,587.0,830.0,573.0,2.1898,141700.0,NEAR BAY +-122.15,37.72,31.0,1616.0,372.0,739.0,379.0,2.9097,210900.0,NEAR BAY +-122.15,37.72,47.0,1190.0,251.0,540.0,266.0,3.375,198300.0,NEAR BAY +-122.15,37.72,29.0,4169.0,1047.0,2024.0,962.0,2.8125,157400.0,NEAR BAY +-122.14,37.73,52.0,2024.0,320.0,823.0,334.0,5.0,264700.0,NEAR BAY +-122.14,37.73,38.0,1723.0,394.0,711.0,353.0,3.0673,218400.0,NEAR BAY +-122.14,37.73,43.0,2264.0,390.0,931.0,368.0,3.8125,235100.0,NEAR BAY +-122.13,37.73,33.0,1996.0,268.0,686.0,270.0,6.9096,341800.0,NEAR BAY +-122.13,37.72,26.0,2862.0,394.0,1030.0,397.0,7.912,367300.0,NEAR BAY +-122.13,37.72,35.0,2183.0,383.0,976.0,392.0,3.8393,243500.0,NEAR BAY +-122.12,37.71,35.0,1037.0,207.0,552.0,210.0,4.0,167900.0,NEAR BAY +-122.13,37.72,25.0,1134.0,153.0,340.0,171.0,6.5095,371200.0,NEAR BAY +-122.14,37.72,39.0,786.0,132.0,288.0,132.0,3.5156,218900.0,NEAR BAY +-122.14,37.72,45.0,1397.0,253.0,555.0,248.0,2.983,202700.0,NEAR BAY +-122.13,37.72,45.0,2315.0,451.0,1006.0,444.0,3.524,186200.0,NEAR BAY +-122.13,37.71,44.0,1613.0,339.0,776.0,346.0,3.1103,188900.0,NEAR BAY +-122.13,37.71,44.0,1421.0,298.0,609.0,270.0,3.5781,180000.0,NEAR BAY +-122.15,37.71,18.0,5778.0,1526.0,2441.0,1352.0,3.1682,202700.0,NEAR BAY +-122.14,37.71,27.0,3094.0,866.0,1364.0,789.0,2.6101,181700.0,NEAR BAY +-122.14,37.71,18.0,3905.0,1007.0,2197.0,1044.0,3.6932,166800.0,NEAR BAY +-122.13,37.7,43.0,3046.0,557.0,1333.0,544.0,3.4583,183700.0,NEAR BAY +-122.13,37.7,19.0,3516.0,710.0,1810.0,703.0,3.9032,218000.0,NEAR BAY +-122.15,37.71,36.0,998.0,178.0,531.0,183.0,4.0208,191500.0,NEAR BAY +-122.15,37.7,36.0,1464.0,244.0,672.0,261.0,3.5547,194700.0,NEAR BAY +-122.14,37.7,17.0,1463.0,292.0,695.0,330.0,4.5859,187200.0,NEAR BAY +-122.13,37.7,21.0,4124.0,1054.0,2162.0,998.0,2.6321,223100.0,NEAR BAY 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+-122.04,37.66,10.0,2031.0,357.0,867.0,352.0,5.3169,299200.0,NEAR BAY +-122.04,37.65,10.0,8299.0,1326.0,3827.0,1288.0,6.2579,315500.0,NEAR BAY +-122.05,37.68,23.0,7518.0,1279.0,3827.0,1294.0,5.1701,216800.0,NEAR BAY +-122.07,37.68,36.0,1815.0,426.0,1280.0,431.0,3.25,218100.0,NEAR BAY +-122.06,37.68,30.0,5367.0,1207.0,2667.0,1047.0,3.1796,170300.0,NEAR BAY +-122.08,37.68,26.0,1167.0,370.0,253.0,137.0,2.4196,275000.0,NEAR BAY +-122.08,37.68,26.0,2607.0,682.0,1401.0,607.0,2.6563,184100.0,NEAR BAY +-122.08,37.67,29.0,493.0,168.0,233.0,152.0,0.9637,160000.0,NEAR BAY +-122.09,37.67,48.0,1252.0,305.0,673.0,308.0,2.3357,175000.0,NEAR BAY +-122.09,37.68,41.0,1382.0,353.0,704.0,314.0,3.5114,197500.0,NEAR BAY +-122.09,37.69,43.0,500.0,110.0,273.0,120.0,3.3125,150000.0,NEAR BAY +-122.09,37.68,29.0,2333.0,538.0,1120.0,540.0,2.4042,205600.0,NEAR BAY +-122.09,37.68,41.0,1834.0,463.0,1105.0,467.0,2.8322,170300.0,NEAR BAY +-122.09,37.68,43.0,1415.0,348.0,569.0,293.0,2.5156,190900.0,NEAR BAY +-122.1,37.68,37.0,1352.0,342.0,691.0,324.0,3.4032,196900.0,NEAR BAY +-122.1,37.68,37.0,2116.0,503.0,1109.0,448.0,2.535,174000.0,NEAR BAY +-122.11,37.68,37.0,1976.0,481.0,1197.0,465.0,2.5772,170200.0,NEAR BAY +-122.1,37.68,38.0,1779.0,413.0,1061.0,400.0,3.0962,180900.0,NEAR BAY +-122.1,37.67,34.0,3659.0,897.0,2479.0,903.0,2.9564,150500.0,NEAR BAY +-122.1,37.68,31.0,1892.0,428.0,1162.0,389.0,3.125,167100.0,NEAR BAY +-122.12,37.68,35.0,1958.0,484.0,1146.0,448.0,2.95,148900.0,NEAR BAY +-122.12,37.68,40.0,1553.0,253.0,724.0,267.0,4.38,196400.0,NEAR BAY +-122.12,37.68,37.0,2412.0,394.0,975.0,375.0,4.0417,191100.0,NEAR BAY +-122.11,37.67,36.0,2110.0,389.0,952.0,370.0,3.8,187500.0,NEAR BAY +-122.12,37.68,45.0,2179.0,401.0,1159.0,399.0,3.4839,180600.0,NEAR BAY +-122.13,37.68,45.0,2457.0,445.0,1129.0,422.0,4.0588,182800.0,NEAR BAY +-122.13,37.68,44.0,2147.0,399.0,1175.0,401.0,4.1974,179300.0,NEAR BAY +-122.13,37.68,43.0,1676.0,340.0,924.0,328.0,3.6,179400.0,NEAR BAY +-122.14,37.68,35.0,2976.0,518.0,1424.0,538.0,4.267,210300.0,NEAR BAY +-122.14,37.67,34.0,3036.0,533.0,1366.0,500.0,4.2386,192300.0,NEAR BAY +-122.15,37.67,35.0,2472.0,398.0,1171.0,390.0,5.5797,198100.0,NEAR BAY +-122.14,37.67,36.0,1487.0,249.0,641.0,243.0,4.0682,196200.0,NEAR BAY +-122.13,37.67,38.0,2012.0,347.0,880.0,332.0,3.1734,181600.0,NEAR BAY +-122.14,37.67,37.0,3342.0,,1635.0,557.0,4.7933,186900.0,NEAR BAY +-122.14,37.67,37.0,3156.0,534.0,1495.0,543.0,4.8125,188300.0,NEAR BAY +-122.13,37.67,40.0,1748.0,318.0,914.0,317.0,3.8676,184000.0,NEAR BAY +-122.12,37.67,33.0,3429.0,681.0,1798.0,694.0,3.9395,184700.0,NEAR BAY +-122.13,37.67,42.0,3592.0,703.0,1625.0,665.0,3.2434,179900.0,NEAR BAY +-122.11,37.67,38.0,1035.0,247.0,599.0,224.0,3.0917,167200.0,NEAR BAY +-122.11,37.67,32.0,3028.0,811.0,2037.0,703.0,3.0645,165400.0,NEAR BAY +-122.09,37.67,33.0,2431.0,655.0,1854.0,603.0,2.7019,154000.0,NEAR BAY +-122.09,37.67,39.0,2069.0,500.0,1408.0,478.0,3.1115,153500.0,NEAR BAY +-122.09,37.66,40.0,1340.0,313.0,766.0,271.0,3.4722,135400.0,NEAR BAY +-122.09,37.66,39.0,1160.0,259.0,725.0,274.0,2.2222,158300.0,NEAR BAY +-122.05,37.68,32.0,2015.0,318.0,1019.0,340.0,6.1104,240700.0,NEAR BAY +-122.06,37.67,22.0,3882.0,816.0,1830.0,743.0,4.2733,180700.0,NEAR BAY +-122.07,37.67,27.0,3239.0,671.0,1469.0,616.0,3.2465,230600.0,NEAR BAY +-122.07,37.67,28.0,2932.0,739.0,1198.0,624.0,3.2417,210800.0,NEAR BAY +-122.07,37.67,38.0,2104.0,409.0,1039.0,394.0,3.875,165300.0,NEAR BAY +-122.04,37.67,29.0,1694.0,251.0,690.0,242.0,6.0501,254200.0,NEAR BAY +-122.04,37.67,18.0,3000.0,419.0,1155.0,415.0,6.8233,332600.0,NEAR BAY +-122.04,37.66,23.0,2419.0,348.0,1066.0,384.0,6.3501,350000.0,NEAR BAY +-122.07,37.66,28.0,2280.0,610.0,1255.0,587.0,2.6719,161200.0,NEAR BAY +-122.07,37.66,21.0,5031.0,1168.0,2461.0,1042.0,3.875,179300.0,NEAR BAY +-122.08,37.66,33.0,1547.0,372.0,1063.0,356.0,2.5625,154300.0,NEAR BAY +-122.07,37.65,31.0,3300.0,790.0,2181.0,740.0,3.016,161800.0,NEAR BAY +-122.08,37.65,17.0,5018.0,1439.0,3069.0,1299.0,2.7694,161900.0,NEAR BAY +-122.08,37.65,35.0,1813.0,393.0,1093.0,374.0,3.6818,165400.0,NEAR BAY +-122.08,37.66,37.0,1997.0,436.0,1349.0,437.0,2.1382,166600.0,NEAR BAY +-122.1,37.66,37.0,901.0,191.0,599.0,206.0,3.7303,149700.0,NEAR BAY +-122.1,37.66,35.0,686.0,142.0,480.0,149.0,3.875,162100.0,NEAR BAY +-122.1,37.66,33.0,1954.0,464.0,1293.0,448.0,3.0489,152600.0,NEAR BAY +-122.09,37.65,27.0,2630.0,722.0,1414.0,634.0,2.8203,195200.0,NEAR BAY +-122.09,37.65,35.0,1130.0,192.0,543.0,184.0,4.3897,190600.0,NEAR BAY +-122.09,37.65,35.0,1184.0,200.0,572.0,194.0,4.7143,193800.0,NEAR BAY +-122.1,37.66,34.0,656.0,115.0,342.0,112.0,4.6875,200600.0,NEAR BAY +-122.11,37.66,29.0,2544.0,643.0,2332.0,603.0,3.2091,150000.0,NEAR BAY +-122.1,37.66,36.0,1305.0,225.0,768.0,234.0,4.275,185300.0,NEAR BAY +-122.11,37.66,36.0,1755.0,316.0,913.0,299.0,4.1302,172700.0,NEAR BAY +-122.11,37.66,35.0,2843.0,652.0,1726.0,643.0,3.09,174100.0,NEAR BAY +-122.1,37.65,25.0,2538.0,494.0,1185.0,501.0,4.5417,194400.0,NEAR BAY +-122.1,37.64,28.0,1784.0,311.0,735.0,278.0,4.6635,206700.0,NEAR BAY +-122.1,37.65,31.0,1797.0,327.0,796.0,319.0,4.4427,204500.0,NEAR BAY +-122.1,37.65,36.0,410.0,76.0,252.0,82.0,4.5303,175000.0,NEAR BAY +-122.12,37.65,26.0,162.0,27.0,86.0,25.0,2.375,137500.0,NEAR BAY +-122.1,37.63,18.0,9963.0,2031.0,5613.0,1946.0,3.8171,187200.0,NEAR BAY +-122.1,37.61,35.0,2361.0,458.0,1727.0,467.0,4.5281,173600.0,NEAR BAY +-122.13,37.66,19.0,862.0,167.0,407.0,183.0,4.3456,163000.0,NEAR BAY +-122.11,37.65,18.0,4335.0,808.0,2041.0,734.0,3.4861,331600.0,NEAR BAY +-122.11,37.64,31.0,1487.0,280.0,854.0,301.0,5.2312,197600.0,NEAR BAY +-122.11,37.64,8.0,3592.0,849.0,1907.0,746.0,3.6708,197900.0,NEAR BAY +-122.12,37.64,40.0,432.0,102.0,264.0,77.0,3.8875,228100.0,NEAR BAY +-122.09,37.63,34.0,1457.0,242.0,735.0,249.0,3.9167,189500.0,NEAR BAY +-122.09,37.64,32.0,1578.0,284.0,836.0,292.0,3.9063,184200.0,NEAR BAY 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+-122.01,37.98,29.0,2001.0,373.0,956.0,370.0,4.317,194000.0,NEAR BAY +-122.0,37.98,32.0,1013.0,169.0,436.0,173.0,5.1118,226900.0,INLAND +-122.0,37.97,27.0,2491.0,428.0,1171.0,431.0,5.1021,202800.0,INLAND +-122.01,37.97,32.0,3012.0,527.0,1288.0,512.0,3.6449,211500.0,NEAR BAY +-122.02,37.98,40.0,1797.0,401.0,756.0,369.0,2.8456,165500.0,NEAR BAY +-122.02,37.98,37.0,1474.0,343.0,782.0,331.0,3.4187,161700.0,NEAR BAY +-122.0,37.99,28.0,4035.0,641.0,1881.0,659.0,5.4607,192300.0,INLAND +-122.0,37.98,31.0,2030.0,337.0,867.0,341.0,5.0915,193200.0,INLAND +-121.99,37.98,23.0,2293.0,411.0,969.0,399.0,4.4536,184000.0,INLAND +-121.99,37.97,28.0,2839.0,428.0,1372.0,443.0,6.2135,217200.0,INLAND +-122.0,37.98,35.0,1192.0,201.0,535.0,172.0,4.9219,182000.0,INLAND +-122.0,37.98,36.0,404.0,77.0,237.0,88.0,4.525,161300.0,INLAND +-122.01,37.98,34.0,1256.0,267.0,638.0,252.0,4.0507,161000.0,NEAR BAY +-122.01,37.99,28.0,1900.0,401.0,918.0,351.0,3.7841,144900.0,NEAR BAY +-121.95,37.96,18.0,2739.0,393.0,1072.0,374.0,6.1436,259500.0,INLAND +-121.97,37.97,27.0,1691.0,289.0,807.0,296.0,6.1168,210500.0,INLAND +-121.97,37.97,24.0,1330.0,183.0,656.0,205.0,5.0092,244100.0,INLAND +-121.97,37.96,28.0,1433.0,290.0,877.0,313.0,4.7891,184800.0,INLAND +-121.96,37.96,28.0,1838.0,273.0,899.0,270.0,5.2145,229200.0,INLAND +-121.96,37.95,7.0,3418.0,740.0,1583.0,676.0,3.6133,196100.0,INLAND +-121.98,37.96,22.0,2987.0,,1420.0,540.0,3.65,204100.0,INLAND +-121.97,37.97,26.0,1977.0,264.0,817.0,273.0,5.7512,240200.0,INLAND +-121.98,37.97,26.0,2714.0,390.0,1232.0,409.0,5.9617,231100.0,INLAND +-121.98,37.97,26.0,2738.0,428.0,1316.0,430.0,5.2442,213200.0,INLAND +-121.99,37.97,22.0,2823.0,509.0,1271.0,474.0,5.1333,207200.0,INLAND +-121.99,37.97,30.0,3320.0,589.0,1470.0,543.0,4.6071,184100.0,INLAND +-122.0,37.96,32.0,3364.0,666.0,1980.0,678.0,3.7,179000.0,INLAND +-122.0,37.96,28.0,4071.0,713.0,2033.0,647.0,4.5833,190700.0,INLAND +-121.96,37.95,13.0,3216.0,765.0,1627.0,715.0,3.0859,167800.0,INLAND +-121.97,37.95,8.0,4253.0,709.0,1883.0,662.0,5.431,246700.0,INLAND +-121.98,37.96,12.0,5048.0,1122.0,2209.0,1014.0,3.1573,126700.0,INLAND +-121.99,37.96,16.0,3324.0,479.0,1470.0,461.0,7.6166,260400.0,INLAND +-121.99,37.96,17.0,2756.0,423.0,1228.0,426.0,5.5872,200600.0,INLAND +-121.98,37.95,14.0,6290.0,854.0,2724.0,820.0,6.7371,267400.0,INLAND +-121.98,37.95,16.0,2984.0,406.0,1317.0,397.0,6.7821,265900.0,INLAND +-122.01,37.97,34.0,3259.0,498.0,1250.0,478.0,5.3794,206200.0,NEAR BAY +-122.02,37.97,36.0,2342.0,436.0,1191.0,416.0,4.0,171000.0,NEAR BAY +-122.03,37.97,45.0,1613.0,338.0,865.0,336.0,3.25,151100.0,NEAR BAY +-122.04,37.97,26.0,2470.0,626.0,1174.0,573.0,2.9861,160900.0,NEAR BAY +-122.03,37.97,20.0,3968.0,931.0,2629.0,903.0,2.9915,166700.0,NEAR BAY +-122.04,37.96,16.0,2913.0,723.0,1705.0,693.0,2.9097,106300.0,NEAR BAY +-122.04,37.97,21.0,6445.0,1839.0,3621.0,1735.0,2.5841,112500.0,NEAR BAY +-122.04,37.97,39.0,1323.0,245.0,705.0,261.0,3.1968,151000.0,NEAR BAY +-122.04,37.96,20.0,1143.0,346.0,578.0,298.0,2.2411,151800.0,NEAR BAY +-122.05,37.96,35.0,2190.0,384.0,1154.0,401.0,3.8456,159800.0,NEAR BAY +-122.04,37.96,28.0,1207.0,252.0,724.0,252.0,3.6964,165700.0,NEAR BAY +-122.04,37.96,27.0,2587.0,729.0,1500.0,623.0,1.837,175000.0,NEAR BAY +-122.05,37.95,27.0,3513.0,791.0,1875.0,694.0,3.1838,182000.0,NEAR BAY +-122.05,37.95,20.0,563.0,107.0,246.0,123.0,5.4482,190800.0,NEAR BAY +-122.01,37.95,8.0,3866.0,539.0,1555.0,513.0,6.0901,298200.0,NEAR BAY +-122.02,37.96,25.0,2615.0,368.0,935.0,366.0,6.6727,305100.0,NEAR BAY +-122.03,37.96,20.0,2636.0,691.0,1142.0,627.0,2.1083,162500.0,NEAR BAY +-122.03,37.95,14.0,3287.0,793.0,1601.0,716.0,3.1719,220500.0,NEAR BAY +-122.02,37.95,25.0,1205.0,260.0,608.0,272.0,2.4519,208300.0,NEAR BAY +-122.03,37.95,32.0,1955.0,313.0,804.0,317.0,4.9485,202300.0,NEAR BAY +-122.02,37.95,22.0,3526.0,510.0,1660.0,508.0,5.6642,237000.0,NEAR BAY +-122.02,37.94,23.0,3516.0,661.0,1465.0,623.0,4.2569,213100.0,NEAR BAY +-122.01,37.94,23.0,3741.0,,1339.0,499.0,6.7061,322300.0,NEAR BAY +-122.02,37.94,19.0,3192.0,612.0,1317.0,594.0,4.125,267100.0,NEAR BAY +-122.01,37.94,26.0,1619.0,224.0,706.0,220.0,6.0704,268000.0,NEAR BAY +-122.01,37.94,18.0,2077.0,298.0,937.0,292.0,6.3809,273600.0,NEAR BAY +-122.0,37.95,9.0,2214.0,256.0,848.0,239.0,6.8145,339200.0,INLAND +-122.01,37.93,25.0,2652.0,335.0,1062.0,334.0,7.5898,330200.0,NEAR BAY +-122.04,37.95,33.0,1653.0,334.0,814.0,328.0,3.1406,163100.0,NEAR BAY +-122.04,37.94,24.0,5732.0,873.0,2444.0,888.0,5.6292,231400.0,NEAR BAY +-122.05,37.94,22.0,2105.0,354.0,993.0,365.0,4.6602,227800.0,NEAR BAY +-122.04,37.95,29.0,866.0,138.0,341.0,133.0,4.7188,197100.0,NEAR BAY +-122.05,37.95,22.0,5175.0,1213.0,2804.0,1091.0,2.85,144600.0,NEAR BAY +-122.03,37.94,21.0,5541.0,776.0,2214.0,737.0,5.5777,279300.0,NEAR BAY +-122.03,37.93,21.0,4712.0,624.0,1773.0,615.0,6.0918,344800.0,NEAR BAY 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OCEAN +-121.96,37.76,8.0,3865.0,463.0,1548.0,432.0,9.7037,425100.0,<1H OCEAN +-121.94,37.76,4.0,6875.0,1439.0,2889.0,1307.0,4.6932,356100.0,<1H OCEAN +-121.93,37.76,5.0,2255.0,269.0,876.0,258.0,10.3345,461400.0,<1H OCEAN +-121.92,37.74,8.0,452.0,51.0,140.0,43.0,12.5915,432400.0,<1H OCEAN +-121.93,37.78,2.0,227.0,35.0,114.0,49.0,3.1591,434700.0,<1H OCEAN +-121.96,37.74,2.0,200.0,20.0,25.0,9.0,15.0001,350000.0,<1H OCEAN +-121.97,37.76,8.0,3743.0,581.0,1633.0,567.0,6.7027,381900.0,<1H OCEAN +-121.97,37.77,13.0,7241.0,1007.0,3221.0,947.0,7.2216,324600.0,<1H OCEAN +-121.98,37.74,8.0,2865.0,389.0,1376.0,417.0,7.9393,399300.0,<1H OCEAN +-122.02,37.84,34.0,1879.0,265.0,729.0,263.0,7.7072,443800.0,NEAR BAY +-122.01,37.83,30.0,3917.0,549.0,1330.0,544.0,6.5617,386600.0,NEAR BAY +-122.0,37.82,20.0,2206.0,458.0,926.0,432.0,4.6042,256400.0,<1H OCEAN +-121.99,37.82,22.0,1248.0,271.0,579.0,269.0,3.375,200000.0,<1H OCEAN +-122.03,37.83,24.0,5948.0,738.0,1997.0,710.0,9.8708,500001.0,NEAR BAY 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+-122.3,37.97,30.0,4030.0,772.0,1777.0,718.0,3.6393,184000.0,NEAR BAY +-122.3,37.97,34.0,2854.0,528.0,1211.0,452.0,3.5353,164700.0,NEAR BAY +-122.29,37.97,20.0,3426.0,632.0,1512.0,580.0,4.4911,227400.0,NEAR BAY +-122.3,37.97,35.0,1811.0,377.0,911.0,340.0,3.375,149700.0,NEAR BAY +-122.29,37.94,20.0,7578.0,1426.0,3637.0,1362.0,4.4387,190000.0,NEAR BAY +-122.32,37.95,37.0,1887.0,353.0,895.0,359.0,4.45,196600.0,NEAR BAY +-122.31,37.94,38.0,1794.0,349.0,810.0,335.0,3.8343,191400.0,NEAR BAY +-122.31,37.94,38.0,2172.0,403.0,945.0,384.0,4.3958,194200.0,NEAR BAY +-122.32,37.95,36.0,1425.0,245.0,573.0,239.0,4.35,185000.0,NEAR BAY +-122.31,37.99,25.0,6508.0,1137.0,3259.0,1081.0,4.2348,157800.0,NEAR BAY +-122.3,37.98,25.0,3807.0,806.0,1821.0,792.0,3.6518,164300.0,NEAR BAY +-122.32,37.97,29.0,2347.0,464.0,1135.0,490.0,3.9722,161000.0,NEAR BAY +-122.32,38.01,26.0,3054.0,492.0,1495.0,496.0,4.6944,171100.0,NEAR BAY +-122.33,38.0,35.0,3779.0,711.0,2493.0,679.0,2.9781,109000.0,NEAR BAY +-122.31,38.0,29.0,3108.0,534.0,1687.0,516.0,4.3333,170800.0,NEAR BAY +-122.32,37.99,24.0,4865.0,968.0,2315.0,893.0,4.2852,173500.0,NEAR BAY +-122.32,38.0,32.0,2275.0,397.0,1233.0,418.0,4.0437,162800.0,NEAR BAY +-122.34,37.99,42.0,1531.0,326.0,1271.0,377.0,2.6167,85100.0,NEAR BAY +-122.33,37.98,3.0,2850.0,544.0,1024.0,515.0,6.0115,175000.0,NEAR BAY +-122.33,37.99,4.0,3999.0,1079.0,1591.0,887.0,3.911,112500.0,NEAR BAY +-122.39,38.0,33.0,44.0,6.0,23.0,11.0,4.125,212500.0,NEAR BAY +-122.36,37.96,39.0,246.0,57.0,316.0,52.0,0.716,104200.0,NEAR BAY +-122.36,37.96,31.0,1157.0,276.0,956.0,232.0,1.5347,80400.0,NEAR BAY +-122.36,37.95,40.0,408.0,102.0,302.0,81.0,1.8333,69800.0,NEAR BAY +-122.37,37.95,35.0,215.0,45.0,100.0,34.0,1.6023,81300.0,NEAR BAY +-122.37,37.95,32.0,1298.0,363.0,716.0,268.0,0.9797,76400.0,NEAR BAY +-122.37,37.96,37.0,1572.0,402.0,1046.0,350.0,0.7403,68600.0,NEAR BAY +-122.41,37.98,36.0,60.0,15.0,42.0,25.0,1.4583,67500.0,NEAR BAY +-122.34,37.98,33.0,2014.0,410.0,1354.0,427.0,3.9773,131300.0,NEAR BAY +-122.35,37.98,34.0,3756.0,726.0,2237.0,686.0,3.7562,132900.0,NEAR BAY +-122.34,37.97,19.0,392.0,109.0,287.0,81.0,6.0426,110000.0,NEAR BAY +-122.35,37.96,32.0,1991.0,504.0,1139.0,423.0,2.0353,113600.0,NEAR BAY +-122.35,37.97,43.0,2178.0,482.0,1545.0,471.0,2.5863,112200.0,NEAR BAY +-122.35,37.97,31.0,2892.0,685.0,2104.0,641.0,3.2188,113800.0,NEAR BAY +-122.32,37.97,33.0,1595.0,292.0,991.0,300.0,4.6937,134100.0,NEAR BAY +-122.32,37.97,33.0,1156.0,190.0,643.0,209.0,4.5,156600.0,NEAR BAY +-122.33,37.97,19.0,5151.0,1335.0,2548.0,1165.0,3.3125,158800.0,NEAR BAY +-122.33,37.98,32.0,1967.0,348.0,1144.0,364.0,4.4135,150100.0,NEAR BAY +-122.33,37.97,45.0,1982.0,376.0,1179.0,398.0,3.5463,130800.0,NEAR BAY +-122.34,37.97,19.0,2237.0,580.0,1438.0,551.0,2.3382,120700.0,NEAR BAY +-122.33,37.96,46.0,1222.0,236.0,819.0,251.0,3.9118,129400.0,NEAR BAY +-122.35,37.96,36.0,2191.0,531.0,1563.0,524.0,2.5164,114200.0,NEAR BAY +-122.35,37.96,29.0,1899.0,524.0,1357.0,443.0,1.875,97200.0,NEAR BAY +-122.35,37.96,35.0,1326.0,346.0,1023.0,295.0,2.0724,97700.0,NEAR BAY +-122.35,37.95,31.0,2449.0,595.0,1801.0,548.0,2.6328,110300.0,NEAR BAY +-122.35,37.96,34.0,1428.0,335.0,1272.0,319.0,2.5461,93900.0,NEAR BAY +-122.36,37.96,30.0,950.0,317.0,1073.0,280.0,1.8664,107800.0,NEAR BAY +-122.32,37.96,25.0,1728.0,403.0,934.0,412.0,3.375,133700.0,NEAR BAY +-122.32,37.96,34.0,2070.0,357.0,784.0,294.0,4.0417,182800.0,NEAR BAY +-122.32,37.95,35.0,1612.0,354.0,887.0,331.0,2.5769,146100.0,NEAR BAY +-122.33,37.95,22.0,2099.0,569.0,1135.0,509.0,2.1915,120800.0,NEAR BAY +-122.34,37.96,15.0,6487.0,1717.0,3408.0,1560.0,2.1991,133300.0,NEAR BAY +-122.34,37.96,33.0,1817.0,441.0,1220.0,389.0,2.5382,103600.0,NEAR BAY +-122.32,37.94,38.0,2751.0,522.0,1390.0,489.0,3.7277,165100.0,NEAR BAY +-122.32,37.94,46.0,1901.0,295.0,833.0,352.0,5.5196,210800.0,NEAR BAY +-122.32,37.93,40.0,1141.0,213.0,434.0,196.0,3.9464,186900.0,NEAR BAY +-122.33,37.95,42.0,1627.0,336.0,848.0,316.0,3.7708,144600.0,NEAR BAY +-122.33,37.94,45.0,1226.0,279.0,590.0,260.0,2.8833,140400.0,NEAR BAY +-122.33,37.94,47.0,1882.0,361.0,797.0,342.0,3.5848,140800.0,NEAR BAY +-122.33,37.94,43.0,1876.0,389.0,807.0,377.0,3.1571,141600.0,NEAR BAY +-122.33,37.94,42.0,1695.0,345.0,719.0,334.0,3.9417,139100.0,NEAR BAY +-122.33,37.94,44.0,1769.0,332.0,828.0,309.0,4.0526,150800.0,NEAR BAY +-122.34,37.95,45.0,1128.0,240.0,702.0,270.0,3.6719,134100.0,NEAR BAY +-122.33,37.95,45.0,1585.0,329.0,981.0,373.0,3.0313,135800.0,NEAR BAY +-122.33,37.95,46.0,1543.0,339.0,777.0,322.0,4.0927,142600.0,NEAR BAY +-122.34,37.95,44.0,1675.0,317.0,806.0,311.0,3.0694,135300.0,NEAR BAY +-122.34,37.95,44.0,1788.0,368.0,933.0,329.0,2.875,133400.0,NEAR BAY +-122.34,37.95,39.0,1986.0,427.0,1041.0,385.0,3.2333,135100.0,NEAR BAY +-122.34,37.95,38.0,1340.0,298.0,766.0,241.0,3.2833,111700.0,NEAR BAY +-122.35,37.95,45.0,2142.0,431.0,1318.0,431.0,3.0737,111600.0,NEAR BAY +-122.35,37.95,42.0,1485.0,290.0,971.0,303.0,3.6094,114600.0,NEAR BAY +-122.36,37.95,38.0,1042.0,289.0,773.0,248.0,2.7714,104700.0,NEAR BAY +-122.34,37.94,47.0,2313.0,433.0,947.0,430.0,3.942,143300.0,NEAR BAY +-122.34,37.94,44.0,1917.0,444.0,936.0,435.0,2.7391,140300.0,NEAR BAY +-122.34,37.94,31.0,1611.0,455.0,786.0,411.0,1.681,145500.0,NEAR BAY +-122.34,37.94,42.0,2206.0,451.0,989.0,444.0,3.125,143900.0,NEAR BAY +-122.35,37.94,45.0,2112.0,493.0,1406.0,452.0,2.3456,105200.0,NEAR BAY +-122.35,37.94,34.0,1880.0,459.0,1358.0,422.0,1.6571,105200.0,NEAR BAY +-122.35,37.94,47.0,1275.0,275.0,844.0,273.0,2.8967,95600.0,NEAR BAY +-122.36,37.95,38.0,1066.0,248.0,729.0,286.0,1.5139,81700.0,NEAR BAY +-122.36,37.94,45.0,907.0,188.0,479.0,161.0,3.0862,79000.0,NEAR BAY +-122.36,37.94,27.0,844.0,249.0,583.0,265.0,0.9687,105800.0,NEAR BAY +-122.36,37.94,26.0,1540.0,343.0,1007.0,338.0,1.3365,72900.0,NEAR BAY +-122.36,37.94,41.0,2591.0,585.0,1638.0,462.0,1.822,79700.0,NEAR BAY 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OCEAN +-117.06,32.67,29.0,4047.0,754.0,2353.0,730.0,4.0505,125000.0,NEAR OCEAN +-117.05,32.68,35.0,3414.0,580.0,1761.0,522.0,3.9922,129800.0,NEAR OCEAN +-117.05,32.67,32.0,4227.0,785.0,2842.0,795.0,3.9646,137800.0,NEAR OCEAN +-117.05,32.68,19.0,1469.0,275.0,1010.0,292.0,3.5664,150400.0,NEAR OCEAN +-117.05,32.67,16.0,2168.0,343.0,1589.0,338.0,5.4863,153800.0,NEAR OCEAN +-117.06,32.66,33.0,3425.0,511.0,1528.0,479.0,5.6889,234600.0,NEAR OCEAN +-117.06,32.66,24.0,2587.0,491.0,1617.0,458.0,3.5066,133400.0,NEAR OCEAN +-117.04,32.66,22.0,3362.0,630.0,1471.0,612.0,4.1442,303900.0,NEAR OCEAN +-117.03,32.67,15.0,5094.0,818.0,2118.0,758.0,5.3505,266600.0,NEAR OCEAN +-117.02,32.68,14.0,3986.0,675.0,2065.0,702.0,5.7192,267400.0,NEAR OCEAN +-117.05,32.69,14.0,1689.0,555.0,1319.0,527.0,3.16,143800.0,NEAR OCEAN +-117.05,32.68,15.0,1828.0,359.0,955.0,248.0,3.2174,165100.0,NEAR OCEAN +-117.04,32.68,13.0,2132.0,425.0,1345.0,432.0,4.0,89300.0,NEAR OCEAN 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OCEAN +-117.24,32.75,36.0,1856.0,475.0,822.0,416.0,2.3042,220600.0,NEAR OCEAN +-117.24,32.75,41.0,1989.0,514.0,1015.0,489.0,2.79,226000.0,NEAR OCEAN +-117.25,32.74,36.0,1240.0,310.0,577.0,319.0,2.6625,248200.0,NEAR OCEAN +-117.25,32.75,32.0,3551.0,1037.0,1731.0,935.0,2.2017,208300.0,NEAR OCEAN +-117.25,32.75,36.0,1929.0,526.0,974.0,491.0,1.7622,205800.0,NEAR OCEAN +-117.24,32.75,33.0,1980.0,614.0,1057.0,567.0,2.2042,231300.0,NEAR OCEAN +-117.25,32.75,37.0,1189.0,377.0,645.0,377.0,2.4672,216700.0,NEAR OCEAN +-117.28,32.75,34.0,981.0,313.0,508.0,304.0,2.2328,266700.0,NEAR OCEAN +-117.25,32.79,37.0,1467.0,442.0,651.0,354.0,2.375,340400.0,NEAR OCEAN +-117.25,32.79,43.0,906.0,240.0,458.0,205.0,1.8365,328600.0,NEAR OCEAN +-117.25,32.78,36.0,1527.0,427.0,710.0,312.0,2.7857,291700.0,NEAR OCEAN +-117.25,32.78,21.0,1479.0,484.0,658.0,384.0,2.45,350000.0,NEAR OCEAN +-117.28,32.77,38.0,1267.0,340.0,442.0,250.0,4.3403,500000.0,NEAR OCEAN 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OCEAN +-117.22,32.8,23.0,1906.0,525.0,1029.0,491.0,2.93,183300.0,NEAR OCEAN +-117.23,32.8,22.0,2981.0,873.0,1751.0,745.0,2.3482,190600.0,NEAR OCEAN +-117.23,32.8,27.0,1297.0,355.0,776.0,337.0,2.4643,244400.0,NEAR OCEAN +-117.23,32.81,28.0,1508.0,263.0,996.0,267.0,3.8026,270000.0,NEAR OCEAN +-117.22,32.81,21.0,1703.0,335.0,902.0,369.0,3.7813,362500.0,NEAR OCEAN +-117.25,32.8,37.0,1096.0,260.0,490.0,267.0,3.2663,270600.0,NEAR OCEAN +-117.25,32.8,32.0,1601.0,468.0,731.0,429.0,2.5568,258300.0,NEAR OCEAN +-117.25,32.8,30.0,2061.0,631.0,1007.0,577.0,2.5813,253100.0,NEAR OCEAN +-117.25,32.8,31.0,2182.0,630.0,1069.0,599.0,2.9781,212500.0,NEAR OCEAN +-117.25,32.79,27.0,848.0,300.0,455.0,298.0,3.0774,275000.0,NEAR OCEAN +-117.25,32.79,25.0,1627.0,375.0,735.0,378.0,3.6429,317100.0,NEAR OCEAN +-117.28,32.8,20.0,1838.0,540.0,615.0,325.0,3.5486,193800.0,NEAR OCEAN +-117.23,32.8,21.0,2429.0,579.0,1011.0,538.0,3.225,229400.0,NEAR OCEAN +-117.23,32.8,31.0,1403.0,388.0,724.0,371.0,2.6403,216100.0,NEAR OCEAN +-117.23,32.8,28.0,3379.0,918.0,1849.0,849.0,3.0293,241700.0,NEAR OCEAN +-117.24,32.8,26.0,3433.0,873.0,1492.0,798.0,2.9258,234800.0,NEAR OCEAN +-117.24,32.8,28.0,1072.0,331.0,692.0,321.0,2.1357,187500.0,NEAR OCEAN +-117.24,32.8,18.0,2205.0,661.0,874.0,580.0,3.8018,112500.0,NEAR OCEAN +-117.24,32.8,19.0,1863.0,497.0,868.0,503.0,2.288,210000.0,NEAR OCEAN +-117.24,32.8,30.0,1917.0,462.0,828.0,437.0,2.4671,276300.0,NEAR OCEAN +-117.24,32.8,29.0,3376.0,882.0,1513.0,843.0,3.101,238200.0,NEAR OCEAN +-117.25,32.81,32.0,2402.0,551.0,1020.0,532.0,3.3942,307400.0,NEAR OCEAN +-117.25,32.8,35.0,2281.0,506.0,1005.0,496.0,4.2296,275000.0,NEAR OCEAN +-117.25,32.8,26.0,2442.0,659.0,1134.0,624.0,3.3274,295500.0,NEAR OCEAN +-117.26,32.81,25.0,2076.0,586.0,1060.0,554.0,2.8421,227800.0,NEAR OCEAN +-117.26,32.81,30.0,1328.0,346.0,577.0,328.0,2.3284,290600.0,NEAR OCEAN +-117.26,32.81,37.0,1616.0,421.0,650.0,395.0,2.92,326500.0,NEAR OCEAN 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OCEAN +-117.3,33.06,31.0,2128.0,520.0,1049.0,485.0,4.027,290000.0,NEAR OCEAN +-117.3,33.05,34.0,1797.0,458.0,775.0,391.0,3.2308,331300.0,NEAR OCEAN +-117.33,33.17,11.0,10923.0,2041.0,4773.0,1858.0,4.0791,281300.0,NEAR OCEAN +-117.34,33.16,31.0,2851.0,458.0,1286.0,467.0,4.5694,243700.0,NEAR OCEAN +-117.33,33.16,29.0,3559.0,552.0,1533.0,545.0,4.0585,245500.0,NEAR OCEAN +-117.32,33.15,15.0,13245.0,2212.0,5495.0,2060.0,5.4904,262100.0,NEAR OCEAN +-117.32,33.12,25.0,2670.0,527.0,936.0,461.0,2.7717,354000.0,NEAR OCEAN +-117.31,33.1,15.0,2392.0,446.0,747.0,421.0,3.5341,500001.0,NEAR OCEAN +-117.29,33.13,4.0,617.0,105.0,224.0,105.0,3.9205,183000.0,NEAR OCEAN +-117.31,33.11,7.0,7974.0,1703.0,2904.0,1550.0,4.1282,188100.0,NEAR OCEAN +-117.29,33.12,4.0,1380.0,322.0,755.0,286.0,4.7961,168800.0,NEAR OCEAN +-117.29,33.1,6.0,6091.0,1018.0,2064.0,957.0,5.1837,259800.0,NEAR OCEAN +-117.28,33.1,13.0,2644.0,422.0,1197.0,399.0,6.5338,267900.0,NEAR OCEAN 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+-122.25,37.56,19.0,7976.0,1406.0,3437.0,1338.0,5.6396,430300.0,NEAR BAY +-122.29,37.55,27.0,3789.0,874.0,2243.0,866.0,4.39,270100.0,NEAR OCEAN +-122.28,37.54,24.0,5114.0,1357.0,3169.0,1268.0,3.9699,293200.0,NEAR OCEAN +-122.29,37.54,43.0,2268.0,438.0,1151.0,449.0,4.9091,293200.0,NEAR OCEAN +-122.28,37.54,37.0,991.0,180.0,463.0,177.0,5.1701,294200.0,NEAR OCEAN +-122.29,37.54,39.0,1459.0,285.0,761.0,291.0,5.0081,298100.0,NEAR OCEAN +-122.29,37.54,41.0,1743.0,349.0,811.0,349.0,4.9464,282400.0,NEAR OCEAN +-122.29,37.53,35.0,2043.0,511.0,1089.0,504.0,3.0278,310600.0,NEAR OCEAN +-122.28,37.53,15.0,5417.0,1199.0,2593.0,1098.0,4.8047,438000.0,NEAR OCEAN +-122.28,37.53,34.0,1980.0,385.0,970.0,391.0,5.1207,310900.0,NEAR OCEAN +-122.27,37.53,43.0,1145.0,230.0,586.0,254.0,3.5,267400.0,NEAR OCEAN +-122.28,37.53,25.0,3710.0,1015.0,2068.0,958.0,3.5445,286700.0,NEAR OCEAN +-122.29,37.52,33.0,4104.0,751.0,1837.0,771.0,5.3506,388100.0,NEAR OCEAN +-122.28,37.52,27.0,2958.0,655.0,1285.0,577.0,4.0801,397800.0,NEAR OCEAN +-122.28,37.52,29.0,1526.0,355.0,724.0,315.0,4.0313,435200.0,NEAR OCEAN +-122.28,37.52,38.0,2197.0,357.0,1228.0,373.0,5.4719,397900.0,NEAR OCEAN +-122.29,37.52,38.0,3767.0,603.0,1455.0,615.0,6.8787,386800.0,NEAR OCEAN +-122.3,37.52,38.0,2769.0,387.0,994.0,395.0,5.5902,417000.0,NEAR OCEAN +-122.3,37.51,35.0,2789.0,445.0,1156.0,404.0,5.4322,391000.0,NEAR OCEAN +-122.3,37.52,32.0,2297.0,347.0,871.0,342.0,8.1039,382200.0,NEAR OCEAN +-122.31,37.52,24.0,2328.0,335.0,969.0,354.0,7.7364,435800.0,NEAR OCEAN +-122.32,37.52,26.0,4042.0,591.0,1611.0,578.0,8.4693,419200.0,NEAR OCEAN +-122.31,37.5,22.0,14034.0,3020.0,6266.0,2952.0,4.3939,491200.0,NEAR OCEAN +-122.27,37.52,35.0,1051.0,259.0,517.0,234.0,3.7,339700.0,NEAR OCEAN +-122.27,37.51,36.0,1406.0,224.0,598.0,237.0,5.8964,414800.0,NEAR OCEAN +-122.29,37.51,35.0,3040.0,520.0,1374.0,518.0,6.1004,426400.0,NEAR OCEAN +-122.26,37.52,34.0,483.0,131.0,291.0,157.0,3.0833,256300.0,NEAR OCEAN +-122.26,37.51,46.0,672.0,149.0,351.0,136.0,5.3264,258100.0,NEAR OCEAN +-122.25,37.51,45.0,989.0,174.0,504.0,180.0,4.8382,289400.0,NEAR OCEAN +-122.25,37.5,44.0,348.0,79.0,154.0,73.0,4.7708,253800.0,NEAR OCEAN +-122.27,37.51,39.0,3996.0,793.0,1744.0,761.0,4.5075,364900.0,NEAR OCEAN +-122.26,37.51,29.0,3703.0,1075.0,1611.0,1025.0,2.7075,323800.0,NEAR OCEAN +-122.26,37.5,24.0,2307.0,510.0,842.0,507.0,3.6111,341500.0,NEAR OCEAN +-122.26,37.5,52.0,878.0,186.0,393.0,186.0,3.7045,360500.0,NEAR OCEAN +-122.25,37.5,45.0,1812.0,336.0,752.0,329.0,4.95,345000.0,NEAR OCEAN +-122.25,37.49,43.0,2607.0,477.0,1225.0,461.0,4.224,349600.0,NEAR OCEAN +-122.25,37.49,40.0,2709.0,521.0,1156.0,510.0,4.6366,395500.0,NEAR OCEAN +-122.25,37.49,44.0,4420.0,743.0,1790.0,735.0,6.142,394700.0,NEAR OCEAN +-122.26,37.5,44.0,6983.0,1131.0,2818.0,1115.0,5.6271,374800.0,NEAR OCEAN +-122.28,37.51,33.0,4719.0,,1980.0,757.0,6.1064,405000.0,NEAR OCEAN +-122.28,37.5,33.0,6499.0,998.0,2694.0,957.0,7.4787,431300.0,NEAR OCEAN +-122.28,37.49,25.0,7335.0,1157.0,2626.0,1049.0,6.5475,500001.0,NEAR OCEAN +-122.28,37.49,29.0,4148.0,635.0,1638.0,627.0,6.912,457200.0,NEAR OCEAN +-122.27,37.48,26.0,3542.0,507.0,1392.0,524.0,8.5184,500001.0,NEAR OCEAN +-122.26,37.48,34.0,4453.0,682.0,1805.0,672.0,5.6038,451300.0,NEAR OCEAN +-122.29,37.48,15.0,5480.0,892.0,2009.0,831.0,7.4678,500001.0,NEAR OCEAN +-122.27,37.47,44.0,3022.0,473.0,1235.0,477.0,6.7058,495900.0,NEAR OCEAN +-122.26,37.46,26.0,5067.0,750.0,1996.0,728.0,7.0001,500001.0,NEAR OCEAN +-122.28,37.47,44.0,863.0,114.0,281.0,99.0,6.8879,500001.0,NEAR OCEAN +-122.24,37.47,41.0,1183.0,203.0,455.0,171.0,5.1071,314100.0,NEAR OCEAN +-122.25,37.48,37.0,3507.0,569.0,1663.0,608.0,5.0863,440300.0,NEAR OCEAN +-122.24,37.47,40.0,1504.0,270.0,689.0,287.0,6.1244,308800.0,NEAR OCEAN +-122.25,37.47,38.0,645.0,124.0,265.0,103.0,5.4688,305000.0,NEAR OCEAN 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OCEAN +-122.23,37.46,33.0,2643.0,464.0,1015.0,427.0,4.2232,363700.0,NEAR OCEAN +-122.23,37.46,26.0,4670.0,1039.0,2103.0,933.0,4.4167,333800.0,NEAR OCEAN +-122.25,37.46,33.0,6841.0,950.0,2681.0,980.0,7.1088,443300.0,NEAR OCEAN +-122.24,37.46,36.0,4686.0,781.0,2254.0,845.0,6.1043,343500.0,NEAR OCEAN +-122.26,37.45,17.0,2742.0,441.0,986.0,421.0,5.9285,496000.0,NEAR OCEAN +-122.23,37.46,36.0,6090.0,1057.0,3081.0,1075.0,5.6629,343600.0,NEAR OCEAN +-122.22,37.46,37.0,2586.0,495.0,1208.0,502.0,4.3214,342700.0,NEAR OCEAN +-122.23,37.45,34.0,4177.0,723.0,1586.0,660.0,5.0457,395100.0,NEAR OCEAN +-122.23,37.45,29.0,1617.0,235.0,758.0,246.0,7.7932,469900.0,NEAR OCEAN +-122.22,37.46,13.0,2888.0,546.0,1182.0,504.0,6.0255,409300.0,NEAR OCEAN +-122.2,37.46,40.0,1723.0,208.0,976.0,209.0,9.8892,500001.0,NEAR OCEAN +-122.2,37.44,31.0,2328.0,270.0,722.0,247.0,15.0001,500001.0,NEAR OCEAN +-122.22,37.44,32.0,4281.0,501.0,1318.0,484.0,15.0001,500001.0,NEAR OCEAN 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OCEAN +-122.22,37.36,34.0,1559.0,243.0,600.0,242.0,8.7382,500001.0,NEAR OCEAN +-122.22,37.4,32.0,2297.0,287.0,814.0,283.0,15.0001,500001.0,NEAR OCEAN +-122.25,37.45,34.0,2999.0,365.0,927.0,369.0,10.2811,500001.0,NEAR OCEAN +-122.27,37.45,41.0,830.0,136.0,353.0,153.0,6.3824,500001.0,NEAR OCEAN +-122.24,37.43,36.0,2410.0,361.0,934.0,377.0,7.652,500001.0,NEAR OCEAN +-122.27,37.43,33.0,1601.0,223.0,629.0,215.0,15.0001,500001.0,NEAR OCEAN +-122.25,37.39,33.0,370.0,42.0,153.0,53.0,10.6514,500001.0,NEAR OCEAN +-122.26,37.38,28.0,1103.0,164.0,415.0,154.0,7.8633,500001.0,NEAR OCEAN +-122.29,37.41,30.0,6373.0,854.0,2149.0,798.0,10.6868,500001.0,NEAR OCEAN +-122.46,37.51,23.0,949.0,151.0,399.0,149.0,5.6286,411300.0,NEAR OCEAN +-122.47,37.5,18.0,2297.0,416.0,1086.0,381.0,4.875,334600.0,NEAR OCEAN +-122.47,37.5,25.0,950.0,259.0,404.0,195.0,3.1937,319200.0,NEAR OCEAN +-122.48,37.51,22.0,1564.0,278.0,761.0,270.0,4.7578,318500.0,NEAR OCEAN 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+-122.06,37.38,20.0,3401.0,768.0,1497.0,747.0,4.2188,500001.0,NEAR BAY +-122.06,37.38,21.0,1798.0,399.0,837.0,410.0,5.6999,470000.0,NEAR BAY +-122.06,37.37,18.0,3058.0,661.0,1377.0,675.0,6.1299,500001.0,<1H OCEAN +-122.06,37.38,20.0,2976.0,766.0,1227.0,634.0,4.8625,262500.0,NEAR BAY +-122.07,37.39,19.0,1465.0,342.0,646.0,345.0,4.712,289300.0,NEAR BAY +-122.08,37.4,23.0,806.0,158.0,373.0,156.0,5.9291,284600.0,NEAR BAY +-122.07,37.4,16.0,3352.0,813.0,1440.0,729.0,3.7359,262500.0,NEAR BAY +-122.07,37.41,26.0,1184.0,225.0,815.0,218.0,5.7657,322300.0,NEAR BAY +-122.07,37.4,15.0,2940.0,910.0,943.0,711.0,4.359,192200.0,NEAR BAY +-122.08,37.4,19.0,3565.0,858.0,1639.0,744.0,4.1544,277000.0,NEAR BAY +-122.08,37.4,25.0,1750.0,341.0,999.0,319.0,5.806,308700.0,NEAR BAY +-122.08,37.41,20.0,1896.0,456.0,1069.0,436.0,4.6875,288900.0,NEAR BAY +-122.09,37.4,36.0,1575.0,379.0,1036.0,382.0,5.1408,264700.0,NEAR BAY +-122.1,37.41,33.0,6277.0,1274.0,3025.0,1211.0,5.4721,343300.0,NEAR BAY +-122.09,37.41,8.0,1480.0,414.0,856.0,445.0,2.8203,284100.0,NEAR BAY +-122.09,37.41,14.0,753.0,193.0,421.0,153.0,4.2463,266700.0,NEAR BAY +-122.09,37.41,18.0,1476.0,473.0,838.0,415.0,3.575,274000.0,NEAR BAY +-122.09,37.4,22.0,1489.0,436.0,662.0,470.0,3.5179,197200.0,NEAR BAY +-122.09,37.4,17.0,748.0,184.0,412.0,180.0,3.4375,290600.0,NEAR BAY +-122.09,37.42,23.0,4874.0,1251.0,2699.0,1163.0,3.8003,229800.0,NEAR BAY +-122.11,37.41,27.0,5110.0,1599.0,2764.0,1482.0,3.4198,351900.0,NEAR BAY +-122.09,37.4,26.0,3218.0,1021.0,2087.0,964.0,3.2875,182700.0,NEAR BAY +-122.1,37.4,27.0,3410.0,1156.0,2314.0,1086.0,3.4868,165600.0,NEAR BAY +-122.1,37.4,23.0,1755.0,508.0,1374.0,506.0,4.3077,293500.0,NEAR BAY +-122.1,37.4,19.0,1085.0,288.0,1009.0,305.0,3.9091,276000.0,NEAR BAY +-122.11,37.4,16.0,1994.0,489.0,1173.0,472.0,4.1875,266400.0,NEAR BAY +-122.11,37.4,15.0,255.0,63.0,138.0,74.0,4.6591,175000.0,NEAR BAY +-122.1,37.4,23.0,514.0,210.0,367.0,206.0,3.1736,181300.0,NEAR BAY +-122.08,37.4,52.0,766.0,203.0,448.0,196.0,2.5208,316700.0,NEAR BAY +-122.09,37.39,43.0,2065.0,535.0,1029.0,500.0,3.7318,327700.0,NEAR BAY +-122.09,37.39,30.0,1722.0,490.0,1057.0,517.0,3.725,261300.0,NEAR BAY +-122.09,37.4,24.0,3983.0,1126.0,2645.0,1072.0,3.6742,275000.0,NEAR BAY +-122.08,37.39,44.0,1498.0,430.0,848.0,400.0,2.8438,307100.0,NEAR BAY +-122.08,37.39,46.0,1115.0,248.0,543.0,248.0,3.2083,334300.0,NEAR BAY +-122.08,37.39,4.0,2292.0,,1050.0,584.0,4.8036,340000.0,NEAR BAY +-122.07,37.39,30.0,1695.0,480.0,932.0,447.0,3.5045,352500.0,NEAR BAY +-122.07,37.39,37.0,1169.0,239.0,589.0,249.0,5.0131,330300.0,NEAR BAY +-122.07,37.38,26.0,1272.0,306.0,562.0,284.0,4.5644,280200.0,NEAR BAY +-122.08,37.39,39.0,2210.0,483.0,1023.0,450.0,4.5833,342400.0,NEAR BAY +-122.1,37.39,31.0,1117.0,304.0,591.0,302.0,3.5909,353100.0,NEAR BAY +-122.1,37.39,36.0,1860.0,367.0,794.0,366.0,5.0871,354500.0,NEAR BAY +-122.09,37.39,34.0,1508.0,483.0,774.0,443.0,2.7279,365600.0,NEAR BAY +-122.09,37.39,36.0,1035.0,196.0,475.0,205.0,5.5385,359000.0,NEAR BAY +-122.09,37.38,34.0,1959.0,342.0,849.0,357.0,6.2884,414700.0,NEAR BAY +-122.09,37.38,36.0,2587.0,416.0,1055.0,410.0,6.1995,407200.0,NEAR BAY +-122.08,37.38,33.0,2771.0,659.0,1496.0,581.0,3.4042,353600.0,NEAR BAY +-122.08,37.38,36.0,857.0,156.0,448.0,168.0,5.0086,366700.0,NEAR BAY +-122.08,37.38,36.0,1199.0,198.0,485.0,199.0,5.0796,373400.0,NEAR BAY +-122.08,37.38,36.0,782.0,130.0,348.0,128.0,6.828,383900.0,NEAR BAY +-122.08,37.37,29.0,1229.0,,707.0,194.0,7.1108,465000.0,NEAR BAY +-122.09,37.37,27.0,1269.0,186.0,464.0,182.0,6.8374,500001.0,NEAR BAY +-122.09,37.37,34.0,2165.0,355.0,776.0,339.0,5.2971,442100.0,NEAR BAY +-122.08,37.38,25.0,830.0,228.0,368.0,174.0,3.3917,342900.0,NEAR BAY +-122.07,37.37,22.0,3770.0,727.0,1657.0,762.0,4.8021,457500.0,NEAR BAY +-122.07,37.37,30.0,2937.0,407.0,1097.0,407.0,7.9813,473500.0,NEAR BAY +-122.07,37.36,21.0,3244.0,426.0,1158.0,415.0,7.5,500001.0,<1H OCEAN 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OCEAN +-119.18,34.21,29.0,4039.0,680.0,1677.0,644.0,4.3897,257600.0,NEAR OCEAN +-119.19,34.21,28.0,4194.0,811.0,2556.0,856.0,4.2227,235400.0,NEAR OCEAN +-119.19,34.21,27.0,1887.0,487.0,1339.0,428.0,2.9185,224500.0,NEAR OCEAN +-119.19,34.2,36.0,1293.0,312.0,1128.0,335.0,2.1542,253900.0,NEAR OCEAN +-119.19,34.21,34.0,3413.0,693.0,2223.0,651.0,3.8239,208200.0,NEAR OCEAN +-119.18,34.21,46.0,2062.0,484.0,1522.0,469.0,3.087,213900.0,NEAR OCEAN +-119.19,34.2,18.0,3620.0,,3171.0,779.0,3.3409,220500.0,NEAR OCEAN +-119.18,34.19,19.0,2393.0,,1938.0,762.0,1.6953,167400.0,NEAR OCEAN +-119.18,34.2,21.0,494.0,127.0,489.0,106.0,2.6964,170800.0,NEAR OCEAN +-119.18,34.19,5.0,384.0,131.0,410.0,149.0,1.5625,87500.0,NEAR OCEAN +-119.27,34.17,15.0,11403.0,2131.0,3327.0,1585.0,4.3693,423300.0,NEAR OCEAN +-119.23,34.19,16.0,5297.0,810.0,1489.0,667.0,6.4522,500001.0,NEAR OCEAN +-119.23,34.17,18.0,6171.0,1490.0,2164.0,1210.0,3.6875,500001.0,NEAR OCEAN 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pd.read_csv('california_housing.csv')\n", + "\n", + "# Drop the 'ocean_proximity' column as it is categorical\n", + "df = df.drop('ocean_proximity', axis=1)\n", + "\n", + "# Handle missing values by filling with mean\n", + "df = df.fillna(df.mean())\n", + "\n", + "# Separate features and target variable\n", + "X = df.drop('median_house_value', axis=1)\n", + "y = df['median_house_value']\n", + "\n", + "# Scale the features\n", + "scaler = StandardScaler()\n", + "X_scaled = scaler.fit_transform(X)\n", + "\n", + "# Combine scaled features with the target column for visualization\n", + "scaled_df = pd.DataFrame(X_scaled, columns=X.columns)\n", + "scaled_df['median_house_value'] = y\n" + ] + }, + { + "cell_type": "code", + "execution_count": 12, + "metadata": {}, + "outputs": [ + { + "data": { + "image/png": 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", + "text/plain": [ + "

" + ] + }, + "metadata": {}, + "output_type": "display_data" + } + ], + "source": [ + "plt.figure(figsize=(12, 8))\n", + "correlation_matrix = df.corr()\n", + "sns.heatmap(correlation_matrix, annot=True, cmap='coolwarm', fmt='.2f', linewidths=0.5)\n", + "plt.title(\"Feature Correlation Matrix\")\n", + "plt.show()" + ] + } + ], + "metadata": { + "kernelspec": { + "display_name": ".venv", + "language": "python", + "name": "python3" + }, + "language_info": { + "codemirror_mode": { + "name": "ipython", + "version": 3 + }, + "file_extension": ".py", + "mimetype": "text/x-python", + "name": "python", + "nbconvert_exporter": "python", + "pygments_lexer": "ipython3", + "version": "3.7.9" + } + }, + "nbformat": 4, + "nbformat_minor": 2 +} diff --git a/elasticnet/tests/netflix.csv b/elasticnet/tests/netflix.csv new file mode 100644 index 0000000..7411f35 --- /dev/null +++ b/elasticnet/tests/netflix.csv @@ -0,0 +1,1010 @@ +Date,Open,High,Low,Close,Adj Close,Volume 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pd\n", + "import seaborn as sns\n", + "import matplotlib.pyplot as plt" + ] + }, + { + "cell_type": "code", + "execution_count": 2, + "metadata": {}, + "outputs": [], + "source": [ + "df = pd.read_csv('netflix.csv', parse_dates=['Date'])\n", + "df = df.drop(columns=['Date']) " + ] + }, + { + "cell_type": "code", + "execution_count": 3, + "metadata": {}, + "outputs": [], + "source": [ + "correlation_matrix = df.corr()" + ] + }, + { + "cell_type": "code", + "execution_count": 6, + "metadata": {}, + "outputs": [ + { + "data": { + "image/png": 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", + "text/plain": [ + "
" + ] + }, + "metadata": {}, + "output_type": "display_data" + } + ], + "source": [ + "plt.figure(figsize=(10, 8))\n", + "\n", + "sns.heatmap(correlation_matrix, annot=True, cmap='coolwarm', fmt='.2f', linewidths=0.5)\n", + "plt.title('Correlation Matrix for Netflix Dataset')\n", + "plt.show()" + ] + } + ], + "metadata": { + "kernelspec": { + "display_name": ".venv", + "language": "python", + "name": "python3" + }, + "language_info": { + "codemirror_mode": { + "name": "ipython", + "version": 3 + }, + "file_extension": ".py", + "mimetype": "text/x-python", + "name": "python", + "nbconvert_exporter": "python", + "pygments_lexer": "ipython3", + "version": "3.7.9" + } + }, + "nbformat": 4, + "nbformat_minor": 2 +} diff --git a/elasticnet/tests/test_ElasticNetModel.py b/elasticnet/tests/test_ElasticNetModel.py index 5022c3c..e5fd796 100644 --- a/elasticnet/tests/test_ElasticNetModel.py +++ b/elasticnet/tests/test_ElasticNetModel.py @@ -1,19 +1,80 @@ import csv - -import numpy +import numpy as np +import matplotlib.pyplot as plt +from sklearn.preprocessing import StandardScaler +from sklearn.model_selection import train_test_split from elasticnet.models.ElasticNet import ElasticNetModel def test_predict(): - model = ElasticNetModel() + model = ElasticNetModel(alpha=35, l1_ratio=0.7, learning_rate=0.001, max_iter=5000, tol=1e-5) data = [] - with open("small_test.csv", "r") as file: + column_names = None + with open("elasticnet/tests/small_test.csv", "r") as file: reader = csv.DictReader(file) + column_names = [k for k in reader.fieldnames if k.startswith('x')] for row in reader: data.append(row) - X = numpy.array([[v for k,v in datum.items() if k.startswith('x')] for datum in data]) - y = numpy.array([[v for k,v in datum.items() if k=='y'] for datum in data]) - results = model.fit(X,y) - preds = results.predict(X) - assert preds == 0.5 + X = np.array([[float(v) for k,v in datum.items() if k.startswith('x')] for datum in data]) + y = np.array([float(v) for datum in data for k,v in datum.items() if k=='y']) + + # Standardize the features to improve model performance + scaler = StandardScaler() + X_scaled = scaler.fit_transform(X) + + # Split the data into training and testing sets (to evaluate generalization performance) + X_train, X_test, y_train, y_test = train_test_split(X_scaled, y, test_size=0.2, random_state=42) + + results = model.fit(X_train, y_train) + + # Predict on both training and testing sets + preds_train = results.predict(X_train) + preds_test = results.predict(X_test) + + # Calculate Mean Squared Error (MSE) for both train and test sets + mse_train = np.mean((preds_train - y_train) ** 2) + mse_test = np.mean((preds_test - y_test) ** 2) + + # Calculate R-squared for both train and test sets + ss_res_train = np.sum((y_train - preds_train) ** 2) + ss_tot_train = np.sum((y_train - np.mean(y_train)) ** 2) + r_squared_train = 1 - (ss_res_train / ss_tot_train) + + ss_res_test = np.sum((y_test - preds_test) ** 2) + ss_tot_test = np.sum((y_test - np.mean(y_test)) ** 2) + r_squared_test = 1 - (ss_res_test / ss_tot_test) + + # Print MSE and R-squared for both training and testing sets + print(f"Train Mean Squared Error: {mse_train}") + print(f"Test Mean Squared Error: {mse_test}") + print(f"Train R-squared: {r_squared_train}") + print(f"Test R-squared: {r_squared_test}") + + # Print first 5 predictions and actual values for the test set + print("First 5 test predictions:", preds_test[:5]) + print("First 5 test actual values:", y_test[:5]) + + # Plot actual vs predicted values for test set against a selected feature (e.g., first feature in X_test) + feature_index = 0 + X_test_feature = X_test[:, feature_index] + feature_name = column_names[feature_index] + + plt.figure(figsize=(10, 6)) + + # Plot actual values (y_test) in green + plt.scatter(X_test_feature, y_test, color='green', label='Actual Values', alpha=0.6) + + # Plot predicted values (y_pred) in blue + plt.scatter(X_test_feature, preds_test, color='blue', label='Predicted Values', alpha=0.6) + + # Adding labels and title + plt.xlabel(f'Feature {feature_name}') + plt.ylabel('Target Value (y)') + plt.title(f'Feature {feature_name} vs Actual and Predicted Values') + + plt.legend() + plt.show() + +if __name__ == "__main__": + test_predict() \ No newline at end of file diff --git a/elasticnet/tests/test_california_housing.py b/elasticnet/tests/test_california_housing.py new file mode 100644 index 0000000..f384ad3 --- /dev/null +++ b/elasticnet/tests/test_california_housing.py @@ -0,0 +1,129 @@ +import numpy as np +import pandas as pd +import matplotlib.pyplot as plt +from sklearn.preprocessing import StandardScaler +from sklearn.model_selection import train_test_split +from sklearn.metrics import mean_squared_error, r2_score +from elasticnet.models.ElasticNet import ElasticNetModel + +class ElasticNetTest: + def __init__(self, data_path): + self.data_path = data_path + self.model = None + self.X_train = None + self.X_test = None + self.y_train = None + self.y_test = None + self.scaler = StandardScaler() + + def load_and_preprocess_data(self): + df = pd.read_csv(self.data_path) + + # Drop the ocean_proximity column as it's categorical + df = df.drop('ocean_proximity', axis=1) + + # Handle missing values if any + df = df.fillna(df.mean()) + + self.feature_names = df.drop('median_house_value', axis=1).columns.tolist() + + # Separate features and target + X = df.drop('median_house_value', axis=1) + y = df['median_house_value'] + + # Scale the features + X_scaled = self.scaler.fit_transform(X) + + # Split the data + self.X_train, self.X_test, self.y_train, self.y_test = train_test_split( + X_scaled, y, test_size=0.2, random_state=42 + ) + + # Convert to numpy arrays and ensure correct shapes + self.X_train = np.array(self.X_train) + self.X_test = np.array(self.X_test) + + # Reshape y values to match model expectations (flatten to 1D array) + self.y_train = np.array(self.y_train).flatten() + self.y_test = np.array(self.y_test).flatten() + + return self + + def train_and_evaluate(self): + # Initialize and train the model + self.model = ElasticNetModel( + alpha=0.1, + l1_ratio=0.5, + learning_rate=0.01, + max_iter=1000, + tol=1e-4 + ) + + # Fit the model + results = self.model.fit(self.X_train, self.y_train) + + # Make predictions + train_predictions = results.predict(self.X_train) + test_predictions = results.predict(self.X_test) + + # Reshape predictions if needed for metric calculations + train_predictions = np.array(train_predictions).flatten() + test_predictions = np.array(test_predictions).flatten() + + # Calculate metrics + metrics = { + 'train_mse': mean_squared_error(self.y_train, train_predictions), + 'test_mse': mean_squared_error(self.y_test, test_predictions), + 'train_r2': r2_score(self.y_train, train_predictions), + 'test_r2': r2_score(self.y_test, test_predictions) + } + + return metrics + + def plot_test_vs_pred(self, X_test, y_test, y_pred): + feature_index = 0 + X_test_feature = X_test[:, feature_index] + + feature_name = self.feature_names[feature_index] + + # Plot y_test and y_pred against the selected feature from X_test + plt.figure(figsize=(10, 6)) + + # Plot actual values (y_test) in green + plt.scatter(X_test_feature, y_test, color='green', label='Actual Values', alpha=0.6) + + # Plot predicted values (y_pred) in blue + plt.scatter(X_test_feature, y_pred, color='blue', label='Predicted Values', alpha=0.6) + + plt.xlabel(f'Feature {feature_name}') + plt.ylabel('Median House Value') + plt.title(f'Feature {feature_name} vs Actual and Predicted Median House Value') + + plt.legend() + plt.show() + +def run_test(): + # Initialize test + test = ElasticNetTest('elasticnet/tests/california_housing.csv') + + # Preprocess data + test.load_and_preprocess_data() + + # Train and evaluate + metrics = test.train_and_evaluate() + + # Print results + print("\nModel Evaluation Metrics:") + print(f"Training MSE: {metrics['train_mse']:.2f}") + print(f"Test MSE: {metrics['test_mse']:.2f}") + print(f"Training R-squared: {metrics['train_r2']:.4f}") + print(f"Test R-squared: {metrics['test_r2']:.4f}") + + # Generate test predictions again for plotting + test_predictions = test.model.fit(test.X_train, test.y_train).predict(test.X_test) + + # Plot the results + test.plot_test_vs_pred(test.X_test, test.y_test, test_predictions) + +if __name__ == "__main__": + run_test() \ No newline at end of file diff --git a/elasticnet/tests/test_elastic_net_errors.py b/elasticnet/tests/test_elastic_net_errors.py new file mode 100644 index 0000000..0d6f38d --- /dev/null +++ b/elasticnet/tests/test_elastic_net_errors.py @@ -0,0 +1,83 @@ +import numpy as np +from elasticnet.models.ElasticNet import ElasticNetModel + +def test_elastic_net_errors(): + # Test cases for ElasticNetModel initialization + try: + ElasticNetModel(alpha=-1) + except ValueError as e: + print("Error 1:", str(e)) + + try: + ElasticNetModel(l1_ratio=2) + except ValueError as e: + print("Error 2:", str(e)) + + try: + ElasticNetModel(learning_rate=0) + except ValueError as e: + print("Error 3:", str(e)) + + try: + ElasticNetModel(max_iter=0) + except ValueError as e: + print("Error 4:", str(e)) + + try: + ElasticNetModel(tol=0) + except ValueError as e: + print("Error 5:", str(e)) + + # Test cases for input validation + model = ElasticNetModel() + + try: + model.fit([1, 2, 3], [1, 2, 3]) # Not numpy arrays + except TypeError as e: + print("Error 6:", str(e)) + + try: + X = np.array([[1, 2], [3, 4]]) + y = np.array([1, 2, 3]) # Mismatched lengths + model.fit(X, y) + except ValueError as e: + print("Error 7:", str(e)) + + try: + X = np.array([[1, 2], [3, np.nan]]) + y = np.array([1, 2]) + model.fit(X, y) + except ValueError as e: + print("Error 8:", str(e)) + + try: + X = np.array([[1, 2], [3, 4]]) + y = np.array([1, np.nan]) + model.fit(X, y) + except ValueError as e: + print("Error 9:", str(e)) + + # Test case for predict before fit + try: + X = np.array([[1, 2], [3, 4]]) + model.predict(X) + except ValueError as e: + print("Error 10:", str(e)) + + # Test cases for ElasticNetModelResults + X = np.array([[1, 2], [3, 4]]) + y = np.array([1, 2]) + results = model.fit(X, y) + + try: + results.predict([1, 2]) # Not a numpy array + except TypeError as e: + print("Error 11:", str(e)) + + try: + results.predict(np.array([[1, np.nan]])) + except ValueError as e: + print("Error 12:", str(e)) + +if __name__ == "__main__": + test_elastic_net_errors() \ No newline at end of file diff --git a/elasticnet/tests/test_netflix.py b/elasticnet/tests/test_netflix.py new file mode 100644 index 0000000..caade02 --- /dev/null +++ b/elasticnet/tests/test_netflix.py @@ -0,0 +1,136 @@ +import numpy as np +import pandas as pd +from sklearn.preprocessing import StandardScaler +import matplotlib.pyplot as plt +from sklearn.model_selection import train_test_split +from sklearn.metrics import mean_squared_error, r2_score +from elasticnet.models.ElasticNet import ElasticNetModel + +class ElasticNetStockTest: + def __init__(self, data_path): + self.data_path = data_path + self.model = None + self.X_train = None + self.X_test = None + self.y_train = None + self.y_test = None + self.feature_columns = None + self.scaler = StandardScaler() + + def create_features(self, df): + # Create technical indicators + df['Returns'] = df['Close'].pct_change() + df['MA5'] = df['Close'].rolling(window=5).mean() + df['MA20'] = df['Close'].rolling(window=20).mean() + df['Volatility'] = df['Returns'].rolling(window=20).std() + df['Price_Range'] = df['High'] - df['Low'] + df['Volume_Change'] = df['Volume'].pct_change() + + # Create target variable (next day's closing price) + df['Target'] = df['Close'].shift(-1) + + # Drop rows with NaN values + df.dropna(inplace=True) + + return df + + def load_and_preprocess_data(self): + # Load the data + df = pd.read_csv(self.data_path, parse_dates=['Date']) + + # Sort by date + df = df.sort_values('Date') + + # Create features + df = self.create_features(df) + + # Select features for model + self.feature_columns = [ + 'Open', 'High', 'Low', 'Close', 'Volume', + 'Returns', 'MA5', 'MA20', 'Volatility', 'Price_Range', 'Volume_Change' + ] + + X = df[self.feature_columns] + y = df['Target'] + + # Scale the features + X_scaled = self.scaler.fit_transform(X) + + # Split the data chronologically + train_size = int(len(df) * 0.85) + self.X_train = X_scaled[:train_size] + self.X_test = X_scaled[train_size:] + self.y_train = np.array(y[:train_size]).flatten() + self.y_test = np.array(y[train_size:]).flatten() + + return self + + def train_and_evaluate(self): + # Initialize and train the model + self.model = ElasticNetModel( + alpha=40, + l1_ratio=0.6, + learning_rate=0.001, + max_iter=2000, + tol=1e-5 + ) + + results = self.model.fit(self.X_train, self.y_train) + + train_predictions = results.predict(self.X_train) + test_predictions = results.predict(self.X_test) + + # Reshape predictions + train_predictions = np.array(train_predictions).flatten() + test_predictions = np.array(test_predictions).flatten() + + metrics = { + 'train_mse': mean_squared_error(self.y_train, train_predictions), + 'test_mse': mean_squared_error(self.y_test, test_predictions), + 'train_r2': r2_score(self.y_train, train_predictions), + 'test_r2': r2_score(self.y_test, test_predictions) + } + + return metrics, results, test_predictions + + def plot_test_vs_pred(self, X_test, y_test, y_pred): + # Select a feature for plotting, e.g., 'Close' + feature_index = self.feature_columns.index('Close') + X_test_feature = X_test[:, feature_index] + + plt.figure(figsize=(10, 6)) + + # Plot actual values (y_test) in green + plt.scatter(X_test_feature, y_test, color='green', label='Actual Values', alpha=0.6) + + # Plot predicted values (y_pred) in blue + plt.scatter(X_test_feature, y_pred, color='blue', label='Predicted Values', alpha=0.6) + + plt.xlabel('Close Price (Test Set)') + plt.ylabel('Target Value (y)') + plt.title('Close Price vs Actual and Predicted Values') + + plt.legend() + plt.show() + +def run_test(): + # Initialize test + test = ElasticNetStockTest('elasticnet/tests/netflix.csv') + + # Preprocess data + test.load_and_preprocess_data() + + # Train and evaluate + metrics, results, test_predictions = test.train_and_evaluate() + + print("\nModel Evaluation Metrics:") + print(f"Training MSE: {metrics['train_mse']:.2f}") + print(f"Test MSE: {metrics['test_mse']:.2f}") + print(f"Training R square: {metrics['train_r2']:.4f}") + print(f"Test R square: {metrics['test_r2']:.4f}") + + test.plot_test_vs_pred(test.X_test, test.y_test, test_predictions) + + +if __name__ == "__main__": + run_test() \ No newline at end of file diff --git a/elasticnet/tests/test_synthetic_data.py b/elasticnet/tests/test_synthetic_data.py new file mode 100644 index 0000000..4b118d9 --- /dev/null +++ b/elasticnet/tests/test_synthetic_data.py @@ -0,0 +1,62 @@ +import numpy as np +from sklearn.model_selection import train_test_split +from sklearn.preprocessing import StandardScaler +from sklearn.metrics import mean_squared_error, r2_score +from elasticnet.models.ElasticNet import ElasticNetModel +import matplotlib.pyplot as plt + +def generate_synthetic_data(n_samples=13000, n_features=35, noise=1.0): + X = np.random.randn(n_samples, n_features) + true_coef = np.random.randn(n_features) + y = np.dot(X, true_coef) + noise * np.random.randn(n_samples) + return X, y + +def test_synthetic_data(): + # Generate synthetic data + X, y = generate_synthetic_data() + + # Split the data using sklearn's train_test_split + X_train, X_test, y_train, y_test = train_test_split(X, y, test_size=0.2, random_state=42) + + # Standardize the features using StandardScaler from sklearn + scaler = StandardScaler() + X_train = scaler.fit_transform(X_train) + X_test = scaler.transform(X_test) + + # Create and train the ElasticNet model + model = ElasticNetModel(alpha=45, l1_ratio=0.4) + results = model.fit(X_train, y_train) + + # Make predictions on the test data + y_pred = results.predict(X_test) + + # Evaluate the model using sklearn's metrics + mse = mean_squared_error(y_test, y_pred) + r2 = r2_score(y_test, y_pred) + + # Print the evaluation results + print("Results for synthetic data:") + print(f"Mean Squared Error: {mse:.4f}") + print(f"R-squared Score: {r2:.4f}") + + # Plotting y_test and y_pred against the first feature of X_test + feature_index = 0 + X_test_feature = X_test[:, feature_index] + + plt.figure(figsize=(10, 6)) + + # Plot actual values (y_test) in green + plt.scatter(X_test_feature, y_test, color='green', label='Actual Values', alpha=0.6) + + # Plot predicted values (y_pred) in blue + plt.scatter(X_test_feature, y_pred, color='blue', label='Predicted Values', alpha=0.6) + + plt.xlabel(f'Feature {feature_index}') + plt.ylabel('Target Value (y)') + plt.title(f'Feature {feature_index} vs Actual and Predicted Values') + + plt.legend() + plt.show() + +if __name__ == "__main__": + test_synthetic_data() \ No newline at end of file diff --git a/new_env/Scripts/Activate.ps1 b/new_env/Scripts/Activate.ps1 new file mode 100644 index 0000000..a3bc6fb --- /dev/null +++ b/new_env/Scripts/Activate.ps1 @@ -0,0 +1,241 @@ +<# +.Synopsis +Activate a Python virtual environment for the current PowerShell session. + +.Description +Pushes the python executable for a virtual environment to the front of the +$Env:PATH environment variable and sets the prompt to signify that you are +in a Python virtual environment. Makes use of the command line switches as +well as the `pyvenv.cfg` file values present in the virtual environment. + +.Parameter VenvDir +Path to the directory that contains the virtual environment to activate. The +default value for this is the parent of the directory that the Activate.ps1 +script is located within. + +.Parameter Prompt +The prompt prefix to display when this virtual environment is activated. By +default, this prompt is the name of the virtual environment folder (VenvDir) +surrounded by parentheses and followed by a single space (ie. '(.venv) '). + +.Example +Activate.ps1 +Activates the Python virtual environment that contains the Activate.ps1 script. + +.Example +Activate.ps1 -Verbose +Activates the Python virtual environment that contains the Activate.ps1 script, +and shows extra information about the activation as it executes. + +.Example +Activate.ps1 -VenvDir C:\Users\MyUser\Common\.venv +Activates the Python virtual environment located in the specified location. + +.Example +Activate.ps1 -Prompt "MyPython" +Activates the Python virtual environment that contains the Activate.ps1 script, +and prefixes the current prompt with the specified string (surrounded in +parentheses) while the virtual environment is active. + +.Notes +On Windows, it may be required to enable this Activate.ps1 script by setting the +execution policy for the user. You can do this by issuing the following PowerShell +command: + +PS C:\> Set-ExecutionPolicy -ExecutionPolicy RemoteSigned -Scope CurrentUser + +For more information on Execution Policies: +https://go.microsoft.com/fwlink/?LinkID=135170 + +#> +Param( + [Parameter(Mandatory = $false)] + [String] + $VenvDir, + [Parameter(Mandatory = $false)] + [String] + $Prompt +) + +<# Function declarations --------------------------------------------------- #> + +<# +.Synopsis +Remove all shell session elements added by the Activate script, including the +addition of the virtual environment's Python executable from the beginning of +the PATH variable. + +.Parameter NonDestructive +If present, do not remove this function from the global namespace for the +session. + +#> +function global:deactivate ([switch]$NonDestructive) { + # Revert to original values + + # The prior prompt: + if (Test-Path -Path Function:_OLD_VIRTUAL_PROMPT) { + Copy-Item -Path Function:_OLD_VIRTUAL_PROMPT -Destination Function:prompt + Remove-Item -Path Function:_OLD_VIRTUAL_PROMPT + } + + # The prior PYTHONHOME: + if (Test-Path -Path Env:_OLD_VIRTUAL_PYTHONHOME) { + Copy-Item -Path Env:_OLD_VIRTUAL_PYTHONHOME -Destination Env:PYTHONHOME + Remove-Item -Path Env:_OLD_VIRTUAL_PYTHONHOME + } + + # The prior PATH: + if (Test-Path -Path Env:_OLD_VIRTUAL_PATH) { + Copy-Item -Path Env:_OLD_VIRTUAL_PATH -Destination Env:PATH + Remove-Item -Path Env:_OLD_VIRTUAL_PATH + } + + # Just remove the VIRTUAL_ENV altogether: + if (Test-Path -Path Env:VIRTUAL_ENV) { + Remove-Item -Path env:VIRTUAL_ENV + } + + # Just remove the _PYTHON_VENV_PROMPT_PREFIX altogether: + if (Get-Variable -Name "_PYTHON_VENV_PROMPT_PREFIX" -ErrorAction SilentlyContinue) { + Remove-Variable -Name _PYTHON_VENV_PROMPT_PREFIX -Scope Global -Force + } + + # Leave deactivate function in the global namespace if requested: + if (-not $NonDestructive) { + Remove-Item -Path function:deactivate + } +} + +<# +.Description +Get-PyVenvConfig parses the values from the pyvenv.cfg file located in the +given folder, and returns them in a map. + +For each line in the pyvenv.cfg file, if that line can be parsed into exactly +two strings separated by `=` (with any amount of whitespace surrounding the =) +then it is considered a `key = value` line. The left hand string is the key, +the right hand is the value. + +If the value starts with a `'` or a `"` then the first and last character is +stripped from the value before being captured. + +.Parameter ConfigDir +Path to the directory that contains the `pyvenv.cfg` file. +#> +function Get-PyVenvConfig( + [String] + $ConfigDir +) { + Write-Verbose "Given ConfigDir=$ConfigDir, obtain values in pyvenv.cfg" + + # Ensure the file exists, and issue a warning if it doesn't (but still allow the function to continue). + $pyvenvConfigPath = Join-Path -Resolve -Path $ConfigDir -ChildPath 'pyvenv.cfg' -ErrorAction Continue + + # An empty map will be returned if no config file is found. + $pyvenvConfig = @{ } + + if ($pyvenvConfigPath) { + + Write-Verbose "File exists, parse `key = value` lines" + $pyvenvConfigContent = Get-Content -Path $pyvenvConfigPath + + $pyvenvConfigContent | ForEach-Object { + $keyval = $PSItem -split "\s*=\s*", 2 + if ($keyval[0] -and $keyval[1]) { + $val = $keyval[1] + + # Remove extraneous quotations around a string value. + if ("'""".Contains($val.Substring(0, 1))) { + $val = $val.Substring(1, $val.Length - 2) + } + + $pyvenvConfig[$keyval[0]] = $val + Write-Verbose "Adding Key: '$($keyval[0])'='$val'" + } + } + } + return $pyvenvConfig +} + + +<# Begin Activate script --------------------------------------------------- #> + +# Determine the containing directory of this script +$VenvExecPath = Split-Path -Parent $MyInvocation.MyCommand.Definition +$VenvExecDir = Get-Item -Path $VenvExecPath + +Write-Verbose "Activation script is located in path: '$VenvExecPath'" +Write-Verbose "VenvExecDir Fullname: '$($VenvExecDir.FullName)" +Write-Verbose "VenvExecDir Name: '$($VenvExecDir.Name)" + +# Set values required in priority: CmdLine, ConfigFile, Default +# First, get the location of the virtual environment, it might not be +# VenvExecDir if specified on the command line. +if ($VenvDir) { + Write-Verbose "VenvDir given as parameter, using '$VenvDir' to determine values" +} +else { + Write-Verbose "VenvDir not given as a parameter, using parent directory name as VenvDir." + $VenvDir = $VenvExecDir.Parent.FullName.TrimEnd("\\/") + Write-Verbose "VenvDir=$VenvDir" +} + +# Next, read the `pyvenv.cfg` file to determine any required value such +# as `prompt`. +$pyvenvCfg = Get-PyVenvConfig -ConfigDir $VenvDir + +# Next, set the prompt from the command line, or the config file, or +# just use the name of the virtual environment folder. +if ($Prompt) { + Write-Verbose "Prompt specified as argument, using '$Prompt'" +} +else { + Write-Verbose "Prompt not specified as argument to script, checking pyvenv.cfg value" + if ($pyvenvCfg -and $pyvenvCfg['prompt']) { + Write-Verbose " Setting based on value in pyvenv.cfg='$($pyvenvCfg['prompt'])'" + $Prompt = $pyvenvCfg['prompt']; + } + else { + Write-Verbose " Setting prompt based on parent's directory's name. (Is the directory name passed to venv module when creating the virutal environment)" + Write-Verbose " Got leaf-name of $VenvDir='$(Split-Path -Path $venvDir -Leaf)'" + $Prompt = Split-Path -Path $venvDir -Leaf + } +} + +Write-Verbose "Prompt = '$Prompt'" +Write-Verbose "VenvDir='$VenvDir'" + +# Deactivate any currently active virtual environment, but leave the +# deactivate function in place. +deactivate -nondestructive + +# Now set the environment variable VIRTUAL_ENV, used by many tools to determine +# that there is an activated venv. +$env:VIRTUAL_ENV = $VenvDir + +if (-not $Env:VIRTUAL_ENV_DISABLE_PROMPT) { + + Write-Verbose "Setting prompt to '$Prompt'" + + # Set the prompt to include the env name + # Make sure _OLD_VIRTUAL_PROMPT is global + function global:_OLD_VIRTUAL_PROMPT { "" } + Copy-Item -Path function:prompt -Destination function:_OLD_VIRTUAL_PROMPT + New-Variable -Name _PYTHON_VENV_PROMPT_PREFIX -Description "Python virtual environment prompt prefix" -Scope Global -Option ReadOnly -Visibility Public -Value $Prompt + + function global:prompt { + Write-Host -NoNewline -ForegroundColor Green "($_PYTHON_VENV_PROMPT_PREFIX) " + _OLD_VIRTUAL_PROMPT + } +} + +# Clear PYTHONHOME +if (Test-Path -Path Env:PYTHONHOME) { + Copy-Item -Path Env:PYTHONHOME -Destination Env:_OLD_VIRTUAL_PYTHONHOME + Remove-Item -Path Env:PYTHONHOME +} + +# Add the venv to the PATH +Copy-Item -Path Env:PATH -Destination Env:_OLD_VIRTUAL_PATH +$Env:PATH = "$VenvExecDir$([System.IO.Path]::PathSeparator)$Env:PATH" diff --git a/new_env/Scripts/activate b/new_env/Scripts/activate new file mode 100644 index 0000000..3d55a4e --- /dev/null +++ b/new_env/Scripts/activate @@ -0,0 +1,66 @@ +# This file must be used with "source bin/activate" *from bash* +# you cannot run it directly + +deactivate () { + # reset old environment variables + if [ -n "${_OLD_VIRTUAL_PATH:-}" ] ; then + PATH="${_OLD_VIRTUAL_PATH:-}" + export PATH + unset _OLD_VIRTUAL_PATH + fi + if [ -n "${_OLD_VIRTUAL_PYTHONHOME:-}" ] ; then + PYTHONHOME="${_OLD_VIRTUAL_PYTHONHOME:-}" + export PYTHONHOME + unset _OLD_VIRTUAL_PYTHONHOME + fi + + # This should detect bash and zsh, which have a hash command that must + # be called to get it to forget past commands. Without forgetting + # past commands the $PATH changes we made may not be respected + if [ -n "${BASH:-}" -o -n "${ZSH_VERSION:-}" ] ; then + hash -r 2> /dev/null + fi + + if [ -n "${_OLD_VIRTUAL_PS1:-}" ] ; then + PS1="${_OLD_VIRTUAL_PS1:-}" + export PS1 + unset _OLD_VIRTUAL_PS1 + fi + + unset VIRTUAL_ENV + if [ ! "${1:-}" = "nondestructive" ] ; then + # Self destruct! + unset -f deactivate + fi +} + +# unset irrelevant variables +deactivate nondestructive + +VIRTUAL_ENV="D:\machine_learning\Project1\new_env" +export VIRTUAL_ENV + +_OLD_VIRTUAL_PATH="$PATH" +PATH="$VIRTUAL_ENV/Scripts:$PATH" +export PATH + +# unset PYTHONHOME if set +# this will fail if PYTHONHOME is set to the empty string (which is bad anyway) +# could use `if (set -u; : $PYTHONHOME) ;` in bash +if [ -n "${PYTHONHOME:-}" ] ; then + _OLD_VIRTUAL_PYTHONHOME="${PYTHONHOME:-}" + unset PYTHONHOME +fi + +if [ -z "${VIRTUAL_ENV_DISABLE_PROMPT:-}" ] ; then + _OLD_VIRTUAL_PS1="${PS1:-}" + PS1="(new_env) ${PS1:-}" + export PS1 +fi + +# This should detect bash and zsh, which have a hash command that must +# be called to get it to forget past commands. Without forgetting +# past commands the $PATH changes we made may not be respected +if [ -n "${BASH:-}" -o -n "${ZSH_VERSION:-}" ] ; then + hash -r 2> /dev/null +fi diff --git a/new_env/Scripts/activate.bat b/new_env/Scripts/activate.bat new file mode 100644 index 0000000..461121e --- /dev/null +++ b/new_env/Scripts/activate.bat @@ -0,0 +1,33 @@ +@echo off + +rem This file is UTF-8 encoded, so we need to update the current code page while executing it +for /f "tokens=2 delims=:." %%a in ('"%SystemRoot%\System32\chcp.com"') do ( + set _OLD_CODEPAGE=%%a +) +if defined _OLD_CODEPAGE ( + "%SystemRoot%\System32\chcp.com" 65001 > nul +) + +set VIRTUAL_ENV=D:\machine_learning\Project1\new_env + +if not defined PROMPT set PROMPT=$P$G + +if defined _OLD_VIRTUAL_PROMPT set PROMPT=%_OLD_VIRTUAL_PROMPT% +if defined _OLD_VIRTUAL_PYTHONHOME set PYTHONHOME=%_OLD_VIRTUAL_PYTHONHOME% + +set _OLD_VIRTUAL_PROMPT=%PROMPT% +set PROMPT=(new_env) %PROMPT% + +if defined PYTHONHOME set _OLD_VIRTUAL_PYTHONHOME=%PYTHONHOME% +set PYTHONHOME= + +if defined _OLD_VIRTUAL_PATH set PATH=%_OLD_VIRTUAL_PATH% +if not defined _OLD_VIRTUAL_PATH set _OLD_VIRTUAL_PATH=%PATH% + +set PATH=%VIRTUAL_ENV%\Scripts;%PATH% + +:END +if defined _OLD_CODEPAGE ( + "%SystemRoot%\System32\chcp.com" %_OLD_CODEPAGE% > nul + set _OLD_CODEPAGE= +) diff --git a/new_env/Scripts/deactivate.bat b/new_env/Scripts/deactivate.bat new file mode 100644 index 0000000..1205c61 --- /dev/null +++ b/new_env/Scripts/deactivate.bat @@ -0,0 +1,21 @@ +@echo off + +if defined _OLD_VIRTUAL_PROMPT ( + set "PROMPT=%_OLD_VIRTUAL_PROMPT%" +) +set _OLD_VIRTUAL_PROMPT= + +if defined _OLD_VIRTUAL_PYTHONHOME ( + set "PYTHONHOME=%_OLD_VIRTUAL_PYTHONHOME%" + set _OLD_VIRTUAL_PYTHONHOME= +) + +if defined _OLD_VIRTUAL_PATH ( + set "PATH=%_OLD_VIRTUAL_PATH%" +) + +set _OLD_VIRTUAL_PATH= + +set VIRTUAL_ENV= + +:END diff --git a/new_env/Scripts/f2py.exe b/new_env/Scripts/f2py.exe new file mode 100644 index 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groff_mdoc(7) +.\" seems to imply, entirely omitting the .Os macro causes 'BSD' to +.\" be used, so I give a zero-width space as its argument. +.Os \& +.\" The "FontTools Manual" argument apparently has no effect in +.\" groff 1.18.1. I think it is a bug in the -mdoc groff package. +.Dt TTX 1 "FontTools Manual" +.Sh NAME +.Nm ttx +.Nd tool for manipulating TrueType and OpenType fonts +.Sh SYNOPSIS +.Nm +.Bk +.Op Ar option ... +.Ek +.Bk +.Ar file ... +.Ek +.Sh DESCRIPTION +.Nm +is a tool for manipulating TrueType and OpenType fonts. It can convert +TrueType and OpenType fonts to and from an +.Tn XML Ns -based format called +.Tn TTX . +.Tn TTX +files have a +.Ql .ttx +extension. +.Pp +For each +.Ar file +argument it is given, +.Nm +detects whether it is a +.Ql .ttf , +.Ql .otf +or +.Ql .ttx +file and acts accordingly: if it is a +.Ql .ttf +or +.Ql .otf +file, it generates a +.Ql .ttx +file; if it is a +.Ql .ttx +file, it generates a +.Ql .ttf +or +.Ql .otf +file. +.Pp +By default, every output file is created in the same directory as the +corresponding input file and with the same name except for the +extension, which is substituted appropriately. +.Nm +never overwrites existing files; if necessary, it appends a suffix to +the output file name before the extension, as in +.Pa Arial#1.ttf . +.Ss "General options" +.Bl -tag -width ".Fl t Ar table" +.It Fl h +Display usage information. +.It Fl d Ar dir +Write the output files to directory +.Ar dir +instead of writing every output file to the same directory as the +corresponding input file. +.It Fl o Ar file +Write the output to +.Ar file +instead of writing it to the same directory as the +corresponding input file. +.It Fl v +Be verbose. Write more messages to the standard output describing what +is being done. +.It Fl a +Allow virtual glyphs ID's on compile or decompile. +.El +.Ss "Dump options" +The following options control the process of dumping font files +(TrueType or OpenType) to +.Tn TTX +files. +.Bl -tag -width ".Fl t Ar table" +.It Fl l +List table information. Instead of dumping the font to a +.Tn TTX +file, display minimal information about each table. +.It Fl t Ar table +Dump table +.Ar table . +This option may be given multiple times to dump several tables at +once. When not specified, all tables are dumped. +.It Fl x Ar table +Exclude table +.Ar table +from the list of tables to dump. This option may be given multiple +times to exclude several tables from the dump. The +.Fl t +and +.Fl x +options are mutually exclusive. +.It Fl s +Split tables. Dump each table to a separate +.Tn TTX +file and write (under the name that would have been used for the output +file if the +.Fl s +option had not been given) one small +.Tn TTX +file containing references to the individual table dump files. This +file can be used as input to +.Nm +as long as the referenced files can be found in the same directory. +.It Fl i +.\" XXX: I suppose OpenType programs (exist and) are also affected. +Don't disassemble TrueType instructions. When this option is specified, +all TrueType programs (glyph programs, the font program and the +pre-program) are written to the +.Tn TTX +file as hexadecimal data instead of +assembly. This saves some time and results in smaller +.Tn TTX +files. +.It Fl y Ar n +When decompiling a TrueType Collection (TTC) file, +decompile font number +.Ar n , +starting from 0. +.El +.Ss "Compilation options" +The following options control the process of compiling +.Tn TTX +files into font files (TrueType or OpenType): +.Bl -tag -width ".Fl t Ar table" +.It Fl m Ar fontfile +Merge the input +.Tn TTX +file +.Ar file +with +.Ar fontfile . +No more than one +.Ar file +argument can be specified when this option is used. +.It Fl b +Don't recalculate glyph bounding boxes. Use the values in the +.Tn TTX +file as is. +.El +.Sh "THE TTX FILE FORMAT" +You can find some information about the +.Tn TTX +file format in +.Pa documentation.html . +In particular, you will find in that file the list of tables understood by +.Nm +and the relations between TrueType GlyphIDs and the glyph names used in +.Tn TTX +files. +.Sh EXAMPLES +In the following examples, all files are read from and written to the +current directory. Additionally, the name given for the output file +assumes in every case that it did not exist before +.Nm +was invoked. +.Pp +Dump the TrueType font contained in +.Pa FreeSans.ttf +to +.Pa FreeSans.ttx : +.Pp +.Dl ttx FreeSans.ttf +.Pp +Compile +.Pa MyFont.ttx +into a TrueType or OpenType font file: +.Pp +.Dl ttx MyFont.ttx +.Pp +List the tables in +.Pa FreeSans.ttf +along with some information: +.Pp +.Dl ttx -l FreeSans.ttf +.Pp +Dump the +.Sq cmap +table from +.Pa FreeSans.ttf +to +.Pa FreeSans.ttx : +.Pp +.Dl ttx -t cmap FreeSans.ttf +.Sh NOTES +On MS\-Windows and MacOS, +.Nm +is available as a graphical application to which files can be dropped. +.Sh SEE ALSO +.Pa documentation.html +.Pp +.Xr fontforge 1 , +.Xr ftinfo 1 , +.Xr gfontview 1 , +.Xr xmbdfed 1 , +.Xr Font::TTF 3pm +.Sh AUTHORS +.Nm +was written by +.An -nosplit +.An "Just van Rossum" Aq just@letterror.com . +.Pp +This manual page was written by +.An "Florent Rougon" Aq f.rougon@free.fr +for the Debian GNU/Linux system based on the existing FontTools +documentation. It may be freely used, modified and distributed without +restrictions. +.\" For Emacs: +.\" Local Variables: +.\" fill-column: 72 +.\" sentence-end: "[.?!][]\"')}]*\\($\\| $\\| \\| \\)[ \n]*" +.\" sentence-end-double-space: t +.\" End: \ No newline at end of file diff --git a/requirements.txt b/requirements.txt index 18af45d..67174a8 100644 --- a/requirements.txt +++ b/requirements.txt @@ -1,3 +1,7 @@ numpy pytest ipython +pandas +matplotlib +seaborn +scikit-learn From 56f9a1261a0d3f041fcfbab6dc3af67c0e2c684a Mon Sep 17 00:00:00 2001 From: asarath12 Date: Thu, 10 Oct 2024 23:26:30 -0700 Subject: [PATCH 3/5] images added --- elasticnet/images/10_model_input.png | Bin 0 -> 11267 bytes elasticnet/images/10_model_output.png | Bin 0 -> 26431 bytes elasticnet/images/11_numpy_input.png | Bin 0 -> 46938 bytes elasticnet/images/11_numpy_output.png | Bin 0 -> 17698 bytes elasticnet/images/12_nan_input.png | Bin 0 -> 70806 bytes elasticnet/images/12_nan_output.png | Bin 0 -> 1738 bytes 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