Add part of 4, used 1.5 hr
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- [Numeric with meaningful magnitude:](#numeric-with-meaningful-magnitude)
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- [Have enough samples](#have-enough-samples)
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- [Bring human insight to problem](#bring-human-insight-to-problem)
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- [Process of Feature Engineering](#process-of-feature-engineering)
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- [Methods of Feature Engineering](#methods-of-feature-engineering)
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- [Scaling](#scaling)
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- [Rationale:](#rationale)
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- [Methods:](#methods)
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- [k means binning](#k-means-binning)
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- [decision trees](#decision-trees)
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- [Encoding](#encoding)
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- [Definition](#definition)
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- [Reason](#reason)
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- [Methods](#methods)
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- [One hot encoding](#one-hot-encoding)
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- [Ordinal encoding](#ordinal-encoding)
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- [Count / frequency encoding](#count-frequency-encoding)
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- [Mean / target encoding](#mean-target-encoding)
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- [Transformation](#transformation)
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- [Reasons](#reasons)
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- [Methods](#methods)
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- [Generation](#generation)
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<!--toc:end-->
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### Numeric with meaningful magnitude:
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- It does not mean that **categorical** features can't be used in training:
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simply, they will need to be **transformed** through a process called one-hot
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encoding
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simply, they will need to be **transformed** through a process called
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[encoding](#encoding)
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- Example: Font category: (Arial, Times New Roman)
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### Have enough samples
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**curious mind**
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- This is an iterative process, need to use **feedback** from production usage
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## Process of Feature Engineering
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## Methods of Feature Engineering
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### Scaling
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#### Reason for binning
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- Example: Solar energy modeling
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- Acelleration calculation, by binning, and reduce the number of simulation
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- Acceleration calculation, by binning, and reduce the number of simulation
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needed
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- Improves **performance** by grouping data with **similar attributes** and has
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**similar predictive strength**
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### Encoding
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#### Definition
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- The inverse of binning: creating numerical values from categorical variables
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#### Reason
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- Machine learning algorithms require **numerical** input data, and this
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converts **categorical** data to **numerical** data
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#### Methods
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##### One hot encoding
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- Replace categorical variable (nominal) with different binary variables
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- **Eliminates** **ordinality**: since categorical variables shouldn't be
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ranked, otherwise the algorithm may think there's ordering between the
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variables
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- Improve performance by allowing model to capture the complex relationship
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within the data, that may be **missed** if categorical variables are treated
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as **single** entities
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- Cons
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- High dimensionality: make the model more complex, and slower to train
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- Is sparse data
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- May lead to overfitting, especially if there's too many categories and
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sample size is small
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- Usage:
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- Good for algorithms that look at all features at the same time: neural
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network, clustering, SVM
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- Used for linear regression, but **keep k-1** binary variable to avoid
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**multicollinearity**:
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- In linear regression, the presence of all k binary variables for a
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categorical feature (where k is the number of categories) introduces
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perfect multicollinearity. This happens because the k-th variable is a
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linear **combination** of the others (e.g., if "Red" and "Blue" are 0,
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"Green" must be 1).
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- Don't use for tree algorithms
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##### Ordinal encoding
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- Ordinal variable: comprises a finite set of discrete values with a **ranked**
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ordering
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- Ordinal encoding replaces the label by ordered number
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- Does not add value to give the variable more predictive power
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- Usage:
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- For categorical data with ordinal meaning
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##### Count / frequency encoding
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- Replace occurrences of label with the count of occurrences
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- Cons:
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- Will have loss of unique categories: (if the two categories have same
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frequency, they will be treated as the same)
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- Doesn't handle unseen categories
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- Overfitting, if low frequency in general
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##### Mean / target encoding
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- Replace the _value_ for every categories with the avg of _values_ for every
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_category-value_ pair
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- monotonic relationship between variable and target
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- Don't expand the feature space
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- Con: prone to overfitting
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- Usage:
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- High cardinality (the number of elements in a mathematical set) data, by
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leveraging the target variable's statistics to retain predictive power
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### Transformation
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#### Reasons
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- Linear/Logistic regression models has assumption between the predictors and
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the outcome.
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- Transformation may help create this relationship to avoid poor
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performance.
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- Assumptions:
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- Linear dependency between the predictors and the outcome.
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- Multivariate normality (every variable X should follow a Gaussian
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distribution)
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- No or little multicollinearity
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- homogeneity of variance
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- Example:
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- assuming y > 0.5 lead to class 1, otherwise class 2
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- ![page 1](./assets/4-analytics-line-regression.webp)
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- ![page 2](./assets/4-analytics-line-regression-2.webp)
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- Some other ML algorithms do not make any assumption, but still may benefit
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from a better distributed data
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#### Methods
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### Generation
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