Is the branch of statistics which deals with concepts and methods concerned with summarization and description of the important aspects of numerical data?

Is the branch of statistics which deals with concepts and methods concerned with summarization and description of the important aspects of numerical data?
In today’s fast-paced world, statistics is playing a major role in the field of research; that helps in the collection, analysis and presentation of data in a measurable form. It is quite hard to identify, whether the research relies on descriptive statistics or inferential statistics, as people usually, lacks knowledge about these two branches of statistics. As the name suggests, descriptive statistics is one which describes the population.

On the other end, Inferential statistics is used to make the generalisation about the population based on the samples. So, there is a big difference between descriptive and inferential statistics, i.e. what you do with your data. Let’s take a glance at this article to get some more details on the two topics.

  1. Comparison Chart
  2. Definition
  3. Key Differences
  4. Video
  5. Conclusion

Comparison Chart

Basis for ComparisonDescriptive StatisticsInferential Statistics
Meaning Descriptive Statistics is that branch of statistics which is concerned with describing the population under study. Inferential Statistics is a type of statistics, that focuses on drawing conclusions about the population, on the basis of sample analysis and observation.
What it does? Organize, analyze and present data in a meaningful way. Compares, test and predicts data.
Form of final Result Charts, Graphs and Tables Probability
Usage To describe a situation. To explain the chances of occurrence of an event.
Function It explains the data, which is already known, to summarize sample. It attempts to reach the conclusion to learn about the population, that extends beyond the data available.

Definition of Descriptive Statistics

Descriptive Statistics refers to a discipline that quantitatively describes the important characteristics of the dataset. For the purpose of describing properties, it uses measures of central tendency, i.e. mean, median, mode and the measures of dispersion i.e. range, standard deviation, quartile deviation and variance, etc.

The data is summarised by the researcher, in a useful way, with the help of numerical and graphical tools such as charts, tables, and graphs, to represent data in an accurate way. Moreover, the text is presented in support of the diagrams, to explain what they represent.

Definition of Inferential Statistics

Inferential Statistics is all about generalising from the sample to the population, i.e. the results of the analysis of the sample can be deduced to the larger population, from which the sample is taken. It is a convenient way to draw conclusions about the population when it is not possible to query each and every member of the universe. The sample chosen is a representative of the entire population; therefore, it should contain important features of the population.

Inferential Statistics is used to determine the probability of properties of the population on the basis of the properties of the sample, by employing probability theory. The major inferential statistics are based on the statistical models such as Analysis of Variance, chi-square test, student’s t distribution, regression analysis, etc. Methods of inferential statistics:

  • Estimation of parameters
  • Testing of hypothesis

Key Differences Between Descriptive and Inferential Statistics

The difference between descriptive and inferential statistics can be drawn clearly on the following grounds:

  1. Descriptive Statistics is a discipline which is concerned with describing the population under study. Inferential Statistics is a type of statistics; that focuses on drawing conclusions about the population, on the basis of sample analysis and observation.
  2. Descriptive Statistics collects, organises, analyzes and presents data in a meaningful way. On the contrary, Inferential Statistics, compares data, test hypothesis and make predictions of the future outcomes.
  3. There is a diagrammatic or tabular representation of final result in descriptive statistics whereas the final result is displayed in the form of probability.
  4. Descriptive statistics describes a situation while inferential statistics explains the likelihood of the occurrence of an event.
  5. Descriptive statistics explains the data, which is already known, to summarise sample. Conversely, inferential statistics attempts to reach the conclusion to learn about the population; that extends beyond the data available.

Video: Descriptive Vs Inferential Statistics

Conclusion

So, we have enough discussion on the two subjects, all you need to know is that descriptive statistics is all about illustrating your current dataset whereas inferential statistics focuses on making assumptions on the additional population, that is beyond the dataset under study. While descriptive statistics provide the summation of the data the researcher has actually studied whereas inferential statistics, makes the generalisation, which means the data provided to you is not actually studied.

What are the branches of statistics?

There are three real branches of statistics: data collection, descriptive statistics and inferential statistics.

What is a branch of statistics which deals in describing the data using statistical methods and procedures?

Descriptive statistics is a means of describing features of a data set by generating summaries about data samples.

What is the branch of statistics that deals with collection summarization and presentation of data?

Descriptive statistics deals with the presentation and collection of data. This is usually the first part of a statistical analysis.

What is the branch of statistics that consists of procedures used to summarize and describe the important characteristics of a set of measurements?

Descriptive statistics are used to describe or summarize the characteristics of a sample or data set, such as a variable's mean, standard deviation, or frequency.