Topic :

Concepts and Terms
in
STATISTICS

School: Bukidnon State University
Surigao Campus
Reporter: Ms. Ailyn M. Samontina
Subject: Statistics
Professor. Dr. Baguio
Statistical
concept
set of concepts,
rules, and
procedures that
help us to
understand
statistical
techniques, set
of concepts, rules,
and procedures
that affect our
lives.
Sample
In statistics and
quantitative research
methodology, a data
sample is a set of data
collected and/or
selected from a
statistical population
by a defined
procedure. Wikipedia

• Statistics simplifies these
problems by using a
technique called sampling.
By conducting a statistical
sample, our workload can
be cut down immensely.
Rather than tracking the
behaviors of billions or
millions, we only need to
examine those of
thousands or hundreds.
Kinds of sample
Random sample
Simple random sample
Voluntary response sample
Convenience sample
Systematic sample
Cluster sample
Stratified sample
Population

A population consists
of everything or
everyone being
studied in an
inference procedure.
Populations can be
large in size, although
this is not necessary.
What is important is
that a population
includes all of what we
are curious about.
Scale of measurement
data
Not all data is created equally.
Some is quantitative, and
some is qualitative. Some is
continuous and some is
discrete.
Another way to separate data
is to look at what is being
measured. To do this there
are four levels of
measurement: nominal,
ordinal, interval and ratio.
Different levels of
measurement call for
different statistical
techniques.
Nominal Level of Measurement
The nominal level of measurement is the lowest of the four ways to characterize data. Nominal
means "in name only" and that should help to remember what this level is all about. Nominal data
deals with names, categories, or Ex. Top Ten cities to live.
Ordinal Level of Measurement
Data at this level can be ordered, but no differences between the data can be taken that are
meaningful.
Interval Level of Measurement
The interval level of measurement deals with data that can be ordered, and in which differences
between the data does make sense. Data at this level does not have a starting point.
The Fahrenheit and Celsius scales of temperatures are both examples of data at the interval level of
measurement.
Ratio Level of Measurement
The fourth and highest level of measurement is the ratio level. Data at the ratio level possess all of
the features of the interval level, in addition to a zero value. Due to the presence of a zero, it now
makes sense to compare the ratios of measurements. Phrases such as "four times" and "twice" are
meaningful at the ratio level.
Distances, in any system of measurement give us data at the ratio level.
• Probability deals with
patterns and trends that
Probability
occur in random events.
Probability refers
Probability helps us to
to the likelihood or
determine what the
relative frequency
likelihood of something
for something to
happening will be. Statistics
happen. The
continuum of
and simulations help us to
probability falls
determine probability with
anywhere from
greater accuracy. Simply
impossible to
put, one could say
certain and
probability is the study of
anywhere in
chance.
between.

Concepts and terms

  • 1.
    Topic : Concepts andTerms in STATISTICS School: Bukidnon State University Surigao Campus Reporter: Ms. Ailyn M. Samontina Subject: Statistics Professor. Dr. Baguio
  • 2.
    Statistical concept set of concepts, rules,and procedures that help us to understand statistical techniques, set of concepts, rules, and procedures that affect our lives.
  • 3.
    Sample In statistics and quantitativeresearch methodology, a data sample is a set of data collected and/or selected from a statistical population by a defined procedure. Wikipedia • Statistics simplifies these problems by using a technique called sampling. By conducting a statistical sample, our workload can be cut down immensely. Rather than tracking the behaviors of billions or millions, we only need to examine those of thousands or hundreds.
  • 4.
    Kinds of sample Randomsample Simple random sample Voluntary response sample Convenience sample Systematic sample Cluster sample Stratified sample
  • 5.
    Population A population consists ofeverything or everyone being studied in an inference procedure. Populations can be large in size, although this is not necessary. What is important is that a population includes all of what we are curious about.
  • 6.
    Scale of measurement data Notall data is created equally. Some is quantitative, and some is qualitative. Some is continuous and some is discrete. Another way to separate data is to look at what is being measured. To do this there are four levels of measurement: nominal, ordinal, interval and ratio. Different levels of measurement call for different statistical techniques.
  • 7.
    Nominal Level ofMeasurement The nominal level of measurement is the lowest of the four ways to characterize data. Nominal means "in name only" and that should help to remember what this level is all about. Nominal data deals with names, categories, or Ex. Top Ten cities to live. Ordinal Level of Measurement Data at this level can be ordered, but no differences between the data can be taken that are meaningful. Interval Level of Measurement The interval level of measurement deals with data that can be ordered, and in which differences between the data does make sense. Data at this level does not have a starting point. The Fahrenheit and Celsius scales of temperatures are both examples of data at the interval level of measurement. Ratio Level of Measurement The fourth and highest level of measurement is the ratio level. Data at the ratio level possess all of the features of the interval level, in addition to a zero value. Due to the presence of a zero, it now makes sense to compare the ratios of measurements. Phrases such as "four times" and "twice" are meaningful at the ratio level. Distances, in any system of measurement give us data at the ratio level.
  • 8.
    • Probability dealswith patterns and trends that Probability occur in random events. Probability refers Probability helps us to to the likelihood or determine what the relative frequency likelihood of something for something to happening will be. Statistics happen. The continuum of and simulations help us to probability falls determine probability with anywhere from greater accuracy. Simply impossible to put, one could say certain and probability is the study of anywhere in chance. between.