Standardize Data: Why It Matters & How to Do It Effectively!

Updated December 14th, 2023
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Every minute, users send 500,000 tweets and upload 510,000 photos on Facebook. With such vast amounts of data generated at breakneck speeds, drawing any comparison or meaningful interpretation can seem like a herculean task. Just as you wouldn’t compare the taste of apples and oranges directly, data too needs a unified language for clear comprehension. This is where we dive into the importance of standardizing data.


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Standardization is a statistical technique used in data preprocessing to make different variables more comparable. It’s like translating all these different data “languages” into one universal dialect.

Read on, and we’ll simplify this concept with everyday examples and insights.


Table of contents

  1. What does it mean to standardize data?
  2. Understanding data standardization with a simple example
  3. 7 Reasons why data standardization is important?
  4. Need to standardize data in machine learning
  5. 5 Popular formulas to standardize data
  6. Standardizing data vs. normalizing data: Which one is better?
  7. To sum it up
  8. Standardize data: Related reads

What does it mean to standardize data?

Data standardization is a critical aspect of data preprocessing in analytics, machine learning, and various applications requiring data-driven insights. It refers to the process of converting data into a uniform format, ensuring its consistency across different datasets or variables.

This uniformity aids in enhancing the clarity and quality of data, making it more accessible and beneficial for analysis.

Purpose: Inconsistent or unstandardized data can lead to incorrect analyses, which in turn might result in flawed conclusions or decisions. By ensuring that data adheres to a common standard, analysts can compare, aggregate, and process data more efficiently and accurately.

4 Ways to achieve data standardization


Data standardization is achieved using the following methods:

  1. Scale adjustment

    • Ensuring that numerical data is on a consistent scale.
    • Example: If one dataset measures weight in kilograms and another in pounds, standardization might involve converting all values to kilograms. Another common technique is feature scaling, where values are transformed to lie between a specific range, often 0 and 1.
    • Importance: Using data on different scales can bias algorithms, particularly those sensitive to input magnitude, such as gradient descent in neural networks or distance calculations in clustering.
  2. Categorical consistency

    • Ensuring consistent naming or labeling for categories.
    • Example: Standardizing variations of country names, like “U.S.A.”, “USA”, and “United States” to a single consistent label, such as “USA”.
    • Importance: Having multiple labels for the same category can lead to fragmented or skewed analyses, making it challenging to derive accurate insights.
  3. Date formatting

    • Ensuring that date values adhere to a consistent format.
    • Example: Converting varied date formats like “DD-MM-YYYY”, “MM/DD/YYYY” to a single format, such as “YYYY-MM-DD”.
    • Importance: Consistent date formatting ensures easier sorting, filtering, and time series analysis. Different formats can lead to misinterpretations or errors in chronological analyses.
  4. Null value handling

    • Deciding on and implementing a uniform approach to deal with missing or undefined values.
    • Example: In some contexts, it might be appropriate to replace null values with the mean or median of a column. In other scenarios, deletion or imputation using more advanced techniques might be preferred.
    • Importance: Null values can skew statistical measures and interfere with algorithms. A consistent strategy ensures that the impact of these missing values is addressed systematically.

Data standardization, while seemingly a basic step, lays the foundation for robust and reliable data analysis. Whether it’s preparing data for a machine learning model, a statistical analysis, or a business report, ensuring that data is standardized can significantly improve the quality and trustworthiness of insights derived from that data.


Understanding data standardization with a simple example

Consider a multinational corporation collecting temperature data from clients based in various global locations. Professionals in the USA, for instance, provide temperature metrics in Fahrenheit, while their European counterparts utilize Celsius.

For the corporation’s analytical team, there arises an evident challenge: How does one juxtapose a Fahrenheit measurement against its Celsius counterpart?

To clarify:

  • Envision a stakeholder, Mr. Alex from the USA, submitting a report indicating a temperature of 98.6°F in his jurisdiction.
  • Concurrently, Ms. Bella from Europe records a temperature of 37°C for her region.

For precise and coherent data analysis, the organization would benefit from a unified metric. Opting for a standard, such as converting all figures to Celsius, ensures that data from both Mr. Alex and Ms. Bella is evaluated using a consistent measure – in this instance, Celsius. This uniformity augments clarity and diminishes ambiguity.


7 Reasons why data standardization is important?

Data standardization is an imperative process for businesses aiming to achieve optimal efficiency and clarity. Just as a streamlined inventory ensures efficient management, having standardized data ensures seamless operations.

Here are the reasons why data standardization is indispensable:

  1. A common scale
  2. Clear understanding
  3. Everything belongs
  4. Improved collaboration
  5. Faster decision making
  6. Less redundancy
  7. Enhanced quality

Let us understand these reasons in brief:

1. A common scale


Standardizing data is analogous to aligning measurements to a universally recognized scale. With data on a consistent scale, it becomes expedient to discern trends or anomalies, leading to more accurate insights.

2. Clear understanding


Consistency in data presentation guarantees that all stakeholders interpret the information similarly. This uniformity minimizes the potential for errors and misconceptions, ensuring that decisions are made based on a single version of truth.

3. Everything belongs


Incorporating data from various sources can be complex. However, when data is standardized, it allows for seamless integration from disparate sources, resulting in a comprehensive and coherent data set.

4. Improved collaboration


For a business to function at its peak, inter-departmental collaborations are crucial. When data is standardized across all departments, it simplifies the sharing process and facilitates effective cross-functional teamwork.

5. Faster decision making


In today’s fast-paced business environment, swift decision-making is paramount. With standardized data, organizations can rapidly access and interpret information, enabling agile and informed decisions.

6. Less redundancy


Excessive data not only consumes valuable storage space but also introduces potential discrepancies. Through standardization, duplicate records are eliminated, optimizing storage usage and ensuring data integrity.

7. Enhanced quality


Meticulous data management often unveils inconsistencies or inaccuracies. By standardizing data, these issues are promptly identified and rectified, enhancing the reliability and quality of the dataset.

In conclusion, data standardization is a pivotal aspect of effective data management. It ensures that data remains organized, consistent, and accessible, empowering businesses to make informed decisions and sidestep potential pitfalls.


Need to standardize data in machine learning

Consider the importance of consistency in financial reporting or product quality control. Uniformity and standardization are paramount to achieve accuracy and reliability.

Similarly, in the domain of machine learning, ensuring that data input is consistent and standardized is imperative. Such uniformity facilitates swift machine learning processes and yields more precise results.

For instance, when analyzing global house prices, should the data contain prices in both dollars and euros, it might introduce confusion or inaccuracy in the model’s predictions. The optimal approach? Standardize all input data to a common denominator, such as a single currency.

By standardizing data, it’s akin to presenting a unified report or adhering to a single quality standard in business. It ensures that machine learning systems can process the information efficiently, delivering accurate and trustworthy outcomes for decision-makers.


Standardizing data is crucial for many statistical analyses and machine learning algorithms. The main goal is to bring different variables to a similar scale, ensuring that certain features don’t dominate others due to their magnitudes.

Here are more elaborate descriptions of the popular formulas for data standardization:

1. Z-Score standardization


Formula:


[ Z = frac{X - mu}{sigma} ]

Z-Score standardization, or zero-mean normalization, is one of the most commonly used methods. In this technique, each data point is re-scaled based on the mean ((mu)) and standard deviation ((sigma)) of the dataset. The transformed data will have a mean of 0 and a standard deviation of 1, making it easier to compare variables with different scales and units.

Applications:

  • Often used in statistical tests.
  • Popular in many machine learning algorithms, especially those relying on distances, like k-means clustering and support vector machines.

2. Min-max scaling


Formula:


[ S = frac{X - X_{min}}{X_{max} - X_{min}} ]

Min-max scaling transforms data values so that they fall within the range of 0 to 1 (or -1 to 1 if there are negative values). It scales the data using the minimum and maximum values in the dataset.

Applications:

  • Suitable for algorithms sensitive to feature scales, such as gradient descent.
  • Useful when we want to maintain zero values in sparse data.

3. Decimal scaling


Formula:


[ D = frac{X}{10^j} ]

In decimal scaling, each data point is divided by a power of 10, which is determined by the maximum absolute value in the dataset. It shifts the decimal points of values.

Applications:

  • Effective when values in the dataset vary by several orders of magnitude.
  • Simplifies numbers without skewing their relationships.

4. Mean normalization


Formula:


[ M = frac{X - mu}{X_{max} - X_{min}} ]

Mean normalization centers the data around zero and scales it based on the data’s range. Unlike min-max scaling, the centering is around the mean rather than the minimum value.

Applications:

  • Useful in applications where centering around the mean is important.
  • Offers a balance between Z-Score standardization and min-max scaling.

5. Unit vector transformation


This technique transforms data points so that they lie on a unit circle (or a hypersphere in higher dimensions). Each data point is divided by its magnitude (Euclidean length). As a result, the length (or magnitude) of each data point will be 1.

Applications:

  • Beneficial for algorithms relying on dot products, like cosine similarity in text analysis.
  • Maintains directionality and angles between data points.

In conclusion, data standardization is a foundational step in many data analysis workflows. The choice of method should align with the nature of the data and the intended analysis or algorithm. Knowing the nuances and applications of each method can guide that choice effectively.


Standardizing data vs. normalizing data: Which one is better?

The choice between standardizing and normalizing data depends on the machine learning model.

Standardization: This process transforms the data to have a mean of zero and a standard deviation of one. It’s useful in cases where the data needs to be on the same scale for comparison, especially for algorithms that assume a Gaussian distribution or are sensitive to scale, such as linear regression, logistic regression, and support vector machines.

Normalization: This typically means scaling data to a range, often between 0 and 1. It’s useful when the data does not follow a Gaussian distribution or when the scale of the input variable is irrelevant, such as with algorithms based on distance calculations like k-nearest neighbors and k-means clustering.

AspectStandardizingNormalizing
DescriptionAnalogous to calibrating a measurement device.Similar to setting boundaries for a parameter.
ProcessData is modified so its mean is around zero with a consistent variance.

Data is adjusted to fall within a scale, usually between 0 and 1.

ObjectiveEnsures data set has a uniform dispersion, resembling a normalized distribution curve.Ensures data remains within a specific range without extremities.
Primary DistinctionIt is to refine data.It is to refine data, but they cater to different needs.
ApplicationBased on the distinct needs of the business endeavor.Based on the distinct needs of the business endeavor.
OutcomePrepares data for strategic analysis.Based on the distinct needs of the business endeavor.

When to use each

  • Use standardization when your data follows a Gaussian distribution or when you are using algorithms sensitive to the variance in data.
  • Use normalization when your data does not follow a Gaussian distribution or when you are using algorithms that rely on the scale or distribution of the data.

Ultimately, the decision should be based on the specific needs of your dataset and the requirements of the algorithms you are using. It’s often beneficial to experiment with both methods to determine which one improves the performance of your model for your specific task.


To sum it up

Standardize data to make comparisons and analyses more straightforward and effective.

Just as a tech company would convert temperature measurements from Fahrenheit to Celsius to understand data from global users, it’s essential to bring data from various sources onto a common scale.

By doing this, we ensure clarity, eliminate confusion, and allow for accurate insights. So, whether it’s temperatures, test scores, or any other data, standardizing is the key to making informed decisions and drawing meaningful conclusions.



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