Statistical graphs and their
definition
·
Graphs are pictorial representations of information typically
employed in maths, physics, chemistry, etc.
·
Statistical knowledge delineated in graphs or graphics is known
as applied mathematics graphs.
·
Statistical graphs conjointly give the results of applied
mathematics analysis.
·
Statistical graphs don’t give the info in graphic kind solely it
should embrace different forms conjointly.
·
An applied mathematics graph relies on various data (link, or
node).
Statistical graphs and their types
1.
Bar graph
·
It is a pictorial representation of information on horizontal
and vertical bars.
·
It represents the total quantity of observation and knowledge.
·
They are delineated on axes (X-axis and Y-axis).
·
They help us to match multiple sets of information.
·
They are used in representing quantitative data.
2.
Pie chart
·
They are circular charts that are divided into classes by radial
lines.
·
The data is delineated in sectors divided by radial lines. These
sectors represent the proportion as an entire.
3. Histograms
·
A bar chart may be a bar graph that displays the discovered
frequencies of information binned (divided into contiguous, equally spaced
intervals).
·
Histograms also can show binned response knowledge if you decide
on a response variable aside from frequency.
·
The heights of the bars represent the ratio of observations of
information.
4. Scatter plots
A scatter plot may
be a two or three-dimensional plot that shows the common variation of two (or
three) variables from a gaggle of observations.
·
The coordinates of every purpose within the plot correspond to
the info values for a single observation.
5. Line graphs
·
Line graphs are used to represent continuous data.
·
They are generally used in weather forecasts.
·
They are used to depict quantitative data.
Statistical graphs and their uses
·
Statistical graphs facilitate providing an improved
understanding and correct description of analytical knowledge.
·
The graphs modify exploratory knowledge analysis on either the
link or the node knowledge.
·
Exploiting these graphs will typically detect distributional
patterns of correlations within the knowledge.
·
The graphs will give knowledge filters for network knowledge.
·
Since all views (tables or graphs) of an information set
are coupled, observation choices in one chart are mirrored in all told graphs exploiting
that knowledge set.
·
Using the applied mathematics graphs, you’ll be able to
selectively filter the observations displayed within the network graphs to
uncover necessary relationships between nodes.
·
They help minimise the non-data elements hence making our data
more precise and accurate.
·
Statistical graphs help compare data between two compartments or
more than two (multiple sets).
·
Bar and column charts help compare data, and pie charts are of
great use in business, such as profits and losses of products and shipment
across the countries.
·
Line graphs are used in stock markets.
·
These are a part of any presentations that deal with statistical
data and help analyse the data or information.
·
Variations in the statistical data can be easily identified and
determined in pictorial format.
·
Hence there are many uses for statistical graphs.
Limitations of statistical
graphs
·
Oversimplifying the data which misleads the data.
·
We can use it only with continuous data(line graphs).
·
Although they are visually appealing, they may lead to some
errors in recognising the data.
·
Bar graphs only show the frequencies and fail to show the main
assumptions.
·
We cannot determine the exact numerical and statistical data in
a pie chart.
·
We can use scatter plots for small datasets, but it is hard to
visualise for large datasets.
·
Box plots are not visually appealing compared to others; hence,
they are not much effective.
·
These are some of the limitations or disadvantages of using
statistical graphs, and they need to be observed keenly to avoid errors and
misleading the statistical
data.
·
It is well known that statistical graphs are employed in various
fields with various applications.
·
Statistical graphs help to delineate knowledge and build it
additional economically.
·
Statistical graphs are employed in
·
Medical Studies- To store the medical records, patient
details, their disease, and diagnosis.
·
Weather forecast-collect and store the weather forecasts of
different places or regions.
·
Stock markets-census, stock markets of different companies are
organised and interpreted.
·
Quality management- collects the data on various products’
quality and analyses the data.
·
Consumer merchandise – stores the information about transports
of goods(imports and exports across the country and world).
Categorical
Data Visualization: Concepts, Examples
Everyone knows that data
visualization is one of the most important tools for any data scientist or statistician. It helps us to better understand
the relationships between variables and identify patterns in our data. There
are specific types of visualization used to represent categorical data. This
type of data visualization can
be incredibly helpful when it comes to analyzing our data and making
predictions about future trends. In this blog, we will dive into what
categorical data visualization is, why it’s useful, and some examples of how it
can be used.
Table of Contents
·
Types of Data Visualizations
for Categorical Dataset
Types
of Data Visualizations for Categorical Dataset
When it comes to visualizing categorical data sets, there are
primarily four different types of visualizations one can use. They are as
following:
·
Frequency table
·
Bar chart
·
Pie chart
·
Pareto chart
Frequency
table
One of the most popular methods is known as a frequency table
which simply tabulates the number of occurrences of each category within the
dataset. Frequency table organizes data in the form of columns and rows. Generally,
a frequency table contains two columns which represent the categories of the
data set and their respective frequencies. The frequency column displays how
often each category appears in the dataset.
Frequency tables are commonly used to quickly summarize
qualitative or categorical variables by counting how frequently each possible
value occurs in a given set of observations. For example, if there is a need to
know the sales of toy cars in different months of the year, they could
construct a frequency table that counts how many toy cars are sold in each
month. The following is an example of frequency table for nominal categorical
data set of toy cars sales in different months.
Another use case for Frequency tables is understanding how
categorical data is distributed across a population or sample set. For example,
in the above table, researchers might be interested in understanding what
percentage of toy cars got sold in different months.
It must be noted that frequency tables are also suitable to
measure the frequency of occurrence in relation to numerical or quantitative data
(discrete and/or continuous).
Bar
Chart
Another popular option
for visualizing categorical data sets is the bar chart. Bar charts use bars, or rectangles,
to represent the different categories. The length of each bar corresponds to
the size of the data set it represents. These bars can be arranged horizontally
or vertically depending on the type of graph being created. Bar charts are one
of the most popular types of graphs due to their ability to help quickly
compare categories and easily illustrate trends over time. The following is an
example of using bar chart for visualizing the tv viewing pattern of different
classes of people.
Bar charts are perfect for visualizing and comparing distinct
groups within a data set. When using a bar chart, each category should have its
own line with its label included next to it. This helps viewers quickly
evaluate changes in the dataset by looking at how much each category has
increased or decreased relative to previous times/values. By adding labels to
each bar, viewers can identify what category they are referencing and get an
idea as to what kind of information is being conveyed about that specific group
in comparison with other groups within the dataset.
Bar charts can also be used to display data distributions over
time by displaying multiple bars representing periods or different samples in
the same graph. This allows for easy comparison between different samples and
helps identify any major changes between them.
Pie
Chart
A pie chart is another useful visualization
for categorical data sets which displays proportions as slices that add up to
100 percent. For example, pie charts can be used to compare sales figures
between different product lines, or to understand customer demographics in
terms of age or income. A pie chart is composed of several slices, each
of which represent portions of the whole. Each portion can be labeled with its
own name, or with a number or percentage that represents its portion of the
whole. The larger the slice, the larger its associated portion or value. Pie
charts can easily compare different categories within a set of data and display
how they relate to each other in terms of size and proportions. Here is an
example of pie chart used for understanding marketing expenditure in different
categories of marketing.
When creating a pie chart, it is important to consider the
relative sizes of the slices in relation to one another and make sure that they
accurately reflect the underlying data set. This is where relative frequency
calculation in the frequency table comes handy. Note that the frequency table
can be used to calculate absolute frequency, relative frequency, cumulative
frequency and relative cumulative frequency. When creating multiple pie charts
with overlapping categories, it is important to choose colors that are easily
distinguishable from one another so as not to cause confusion or
misinterpretations among viewers. Additionally, it is also helpful to include
an accompanying legend so viewers know what each color/slice/portion represents
within the set as well as any other relevant labeling information such as
percentages or labels for individual slices.
Pie charts can also be useful for understanding market shares by
industry. Marketers often utilize pie charts when analyzing their target
markets in order to identify the key players and their respective share of the
market. For instance, marketers may use pie charts to represent the total
number of customers in a given region broken down by age group or gender. This
allows them to determine which demographic has the largest influence on their
products and services, as well as how this changes over time with different
campaigns and strategies.
Pareto
Chart
A Pareto chart is a type of graph used for
visualizing categorical data sets, in which the categories are grouped and
sorted by frequency or magnitude. It is named after Vilfredo Pareto, an Italian
economist who developed the concept of the 80/20 rule – that 80% of wealth was
owned by 20% of the population. The chart typically consists of two parts: bars
that represent the frequencies of each category in descending order from left
to right, and a line graph showing the cumulative total. Here is an example of
pareto chart.
The purpose of using a Pareto chart is to highlight those
categories with the greatest importance. This allows us to quickly identify
which categories contribute most to overall performance or outcomes, making it
easier to focus on those areas when looking for improvement opportunities. For
example, in inventory management, a Pareto chart may be used to identify which
items are most frequently sold; this could help determine which products should
be kept in stock and how much space should be allotted for them in warehouses
or stores.
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