Minmax scaling and standardised scaling

when we can use minmax scaling and when standardised scaling?
what are drawbacks of minmax scaling?

Hi Soumyadeep,

One of the most important transformations you need to apply to your data is feature
scaling. With few exceptions, Machine Learning algorithms don’t perform well when
the input numerical attributes have very different scales. This is the case for the housing
data: the total number of rooms ranges from about 6 to 39,320, while the median
incomes only range from 0 to 15. Note that scaling the target values is generally not
required.

There are two common ways to get all attributes to have the same scale: min-max
scaling
and standardization.

Min-max scaling (many people call this normalization) is quite simple: values are
shifted and rescaled so that they end up ranging from 0 to 1. We do this by subtracting
the min value and dividing by the max minus the min. Scikit-Learn provides a
transformer called MinMaxScaler for this. It has a feature_range hyperparameter
that lets you change the range if you don’t want 0–1 for some reason.

Standardization is quite different:

First it subtracts the mean value (so standardized values always have a zero mean), and then it divides by the standard deviation so that
the resulting distribution has unit variance. Unlike min-max scaling, standardization
does not bound values to a specific range, which may be a problem for some algorithms
(e.g., neural networks often expect an input value ranging from 0 to 1). However,
standardization is much less affected by outliers. For example, suppose a district
had a median income equal to 100 (by mistake). Min-max scaling would then crush
all the other values from 0–15 down to 0–0.15, whereas standardization would not be
much affected. Scikit-Learn provides a transformer called StandardScaler for standardization.

I hope it helps

Regards