Analyzing Data to Predict House Prices in Ames, Iowa

Posted on Sep 23, 2020
The skills I demoed here can be learned through taking Data Science with Machine Learning bootcamp with NYC Data Science Academy.

The data for this project was taken from aΒ Kaggle competition that involved predicting housing prices in Ames, Iowa. The data consists of 79 features for 1490 different houses.Β 

Imputing Data on missingness

Data often consists of some level of missingness. Regression models do not handle missing data that well. The graph below shows the percent missingness of the features.

Analyzing Data to Predict House Prices in Ames, Iowa

Different strategies were employed depending on the type of data needing imputation. Some categorical and ordinal data were imputed to β€œNone” and zero respectively based on the feature not being present (ex: garage, pool, fence, etc.). Some special cases were imputed based on relationship to other categories. For instance, LotFrontage was imputed based on mean after grouping by Neighborhood and Lot Configuration. Some features were dropped based on not adding much value.Β 

Feature engineering

Some features were created based on the values of other features, making for the ability to merge a few features together (ex: TotSF, PercBsmtFin, TotPorchSF, TotFullBath, TotalHalfBath). Categorical variables with low variable values but still may be important were also engineered (ex: Condition1 including near RRs, major roads, or positive places of interest).

EDA of the target variable

Analyzing Data to Predict House Prices in Ames, Iowa
Analyzing Data to Predict House Prices in Ames, Iowa

The raw data showed a right skew. Taking the log of the sale price shows a more normal distribution, which regression handles better.Β 

Looking at a box plot of the house sale prices, there seem to be a couple outliers that I decided to drop from the data set.

Regressions Data

  • Multiple Linear Regression
  • Ridge Regression
  • LASSO Regression
  • ElasticNet Regression
  • Random Forest
  • Generalized Boosted Regression Modeling (GBM)

Data on R-square and Kaggle scores

Model R-squared train R-squared test Score
MLR 0.9211 0.8647 0.137
Ridge 0.9081 0.8622 0.1433
LASSO 0.89 0.8532 0.144
ElasticNet 0.9081 0.8622 0.1371
Random Forest 0.8857 0.8708 0.1376
GBM 0.9998 0.8647 0.1293

All Regression methods seem to be overfitting. The best model based on Kaggle score is Boosted Regression Tree model.

Feature importance

Different features were of more importance in different regression models. Although neighborhood seems to be of great importance when determining house prices.Β 

Code available onΒ GitHub.

Photo by Tierra Mallorca on Unsplash

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