This presentation describes the concept of One Sample t-test, Independent Sample t-test and Paired Sample t-test. This presentation also deals about the procedure to do the t-test through SPSS.
This document discusses descriptive statistics for one variable. Descriptive statistics summarize and describe data through measures of central tendency (mean, median, mode), variability (variance, standard deviation), and relative standing (percentiles). The mean is the average value, the median is the middle value, and the mode is the most frequent value. Variance and standard deviation describe how spread out the data is. Percentiles indicate what percentage of values are below a given number. Examples are provided to demonstrate calculating and interpreting these common descriptive statistics.
jamovi is a compelling alternative to costly statistical products such as SPSS and SAS. This presentation describes the process of computing the one-way ANOVA in the jamovi software.
This document discusses using SPSS to conduct a chi-square test of independence. It provides an example of testing whether there is an association between area of residence (urban vs. rural) and BMI categories (normal weight vs. overweight/obese). The chi-square test involves stating hypotheses, calculating expected and observed frequencies, computing the test statistic in SPSS, and making a decision. No significant relationship was found between gender and BMI categories in another example exercise.
ANCOVA (Analysis of Covariance) is a statistical method used to test the effects of categorical variables on a continuous dependent variable while controlling for continuous covariate variables. It extends ANOVA and regression by allowing comparison of regression lines or means between groups. ANCOVA makes several key assumptions, including that covariates are measured without error, have a linear relationship with the dependent variable, and do not influence the independent variables. It is used in experimental and observational research designs to reduce effects of non-randomized or confounding variables.
This document provides information on conducting a one-way analysis of variance (ANOVA) using SPSS. It uses an example where a farmer tests the effect of different fertilizers (biological, chemical, none) on the weight of parsley plants. The summary is:
The document walks through running a one-way ANOVA in SPSS to analyze the weights of parsley plants that received different fertilizers. The ANOVA results show that fertilizer significantly affects weight. A post hoc test finds a significant difference between plants that received chemical fertilizer versus no fertilizer. The document also briefly describes two-way ANOVAs for analyzing the effects of two independent variables.
SPSS is statistical analysis software. It can be used to perform a wide range of analyses from basic descriptive statistics to complex analyses like regression. The document discusses SPSS including its interface, how to define and enter data, and common analysis procedures. Key windows in the SPSS interface include the data editor, output navigator, and syntax window. Variables must be strongly defined by type before entering data. SPSS can then be used to analyze the data.
This presentation describes the concept of One Sample t-test, Independent Sample t-test and Paired Sample t-test. This presentation also deals about the procedure to do the t-test through SPSS.
This document discusses descriptive statistics for one variable. Descriptive statistics summarize and describe data through measures of central tendency (mean, median, mode), variability (variance, standard deviation), and relative standing (percentiles). The mean is the average value, the median is the middle value, and the mode is the most frequent value. Variance and standard deviation describe how spread out the data is. Percentiles indicate what percentage of values are below a given number. Examples are provided to demonstrate calculating and interpreting these common descriptive statistics.
jamovi is a compelling alternative to costly statistical products such as SPSS and SAS. This presentation describes the process of computing the one-way ANOVA in the jamovi software.
This document discusses using SPSS to conduct a chi-square test of independence. It provides an example of testing whether there is an association between area of residence (urban vs. rural) and BMI categories (normal weight vs. overweight/obese). The chi-square test involves stating hypotheses, calculating expected and observed frequencies, computing the test statistic in SPSS, and making a decision. No significant relationship was found between gender and BMI categories in another example exercise.
ANCOVA (Analysis of Covariance) is a statistical method used to test the effects of categorical variables on a continuous dependent variable while controlling for continuous covariate variables. It extends ANOVA and regression by allowing comparison of regression lines or means between groups. ANCOVA makes several key assumptions, including that covariates are measured without error, have a linear relationship with the dependent variable, and do not influence the independent variables. It is used in experimental and observational research designs to reduce effects of non-randomized or confounding variables.
This document provides information on conducting a one-way analysis of variance (ANOVA) using SPSS. It uses an example where a farmer tests the effect of different fertilizers (biological, chemical, none) on the weight of parsley plants. The summary is:
The document walks through running a one-way ANOVA in SPSS to analyze the weights of parsley plants that received different fertilizers. The ANOVA results show that fertilizer significantly affects weight. A post hoc test finds a significant difference between plants that received chemical fertilizer versus no fertilizer. The document also briefly describes two-way ANOVAs for analyzing the effects of two independent variables.
SPSS is statistical analysis software. It can be used to perform a wide range of analyses from basic descriptive statistics to complex analyses like regression. The document discusses SPSS including its interface, how to define and enter data, and common analysis procedures. Key windows in the SPSS interface include the data editor, output navigator, and syntax window. Variables must be strongly defined by type before entering data. SPSS can then be used to analyze the data.
This document discusses various statistical tests used to analyze categorical data, including contingency tables and chi-square tests. It begins by defining continuous and categorical variables. It then discusses how to represent associations between categorical variables using contingency tables. It explains how to calculate expected frequencies and chi-square values to test for relationships between categorical variables. Finally, it discusses other tests that can be used for contingency tables like Fisher's exact test, McNemar's test, and Yates correction.
This document discusses simple and multiple regression analysis. Simple regression considers the relationship between one explanatory variable and one response variable, while multiple regression considers the relationship between one dependent variable and multiple independent variables. The document provides the formulas for simple and multiple linear regression. It also presents an example using SPSS to analyze the relationship between firm size, age, and performance. The SPSS output includes measures of model fit like R, R-squared, adjusted R-squared, ANOVA, regression coefficients, and diagnostics for assumptions. Hypothesis testing is conducted on the regression coefficients.
This document provides an overview of data analysis and statistics concepts for a training session. It begins with an agenda outlining topics like descriptive statistics, inferential statistics, and independent vs dependent samples. Descriptive statistics concepts covered include measures of central tendency (mean, median, mode), measures of variability (range, standard deviation), and charts. Inferential statistics discusses estimating population parameters, hypothesis testing, and statistical tests like t-tests, ANOVA, and chi-squared. The document provides examples and online simulation tools. It concludes with some practical tips for data analysis like checking for errors, reviewing findings early, and consulting a statistician on analysis plans.
Module 4 - Exploration - Descriptive StatisticsThiyagu K
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jamovi is fully functional spreadsheet, immediately familiar to anyone. This presentation explains the process of computing the frequency table and various descriptive data analysis techniques.
This document summarizes four scales of measurement used in research methodology: nominal, ordinal, interval, and ratio scales. Nominal scales classify data into categories without order. Ordinal scales place variables in order from highest to lowest. Interval scales show the distance between measures and have an arbitrary zero point. Ratio scales have all the properties of the previous scales and also have an absolute zero, allowing for absolute comparisons and calculations.
Covariance is a measure of how two random variables change together, taking any value from -ā to +ā. Covariance can be affected by changing the units of the variables. Correlation is a scaled version of covariance that indicates the strength of the relationship between two variables on a scale of -1 to 1. Unlike covariance, correlation is not affected by changes in the location or scale of the variables and provides a standardized measure of their relationship. Correlation is therefore preferred over covariance as a measure of the relationship between two variables.
This document discusses factors that influence the selection of data analysis strategies and provides a classification of statistical techniques. It notes that the previous research steps, known data characteristics, statistical technique properties, and researcher background all impact strategy selection. Statistical techniques can be univariate, analyzing single variables, or multivariate, analyzing relationships between multiple variables simultaneously. Multivariate techniques are further classified as dependence techniques, with identifiable dependent and independent variables, or interdependence techniques examining whole variable sets. The document provides examples of common univariate and multivariate techniques.
jamovi provides a complete suite of data analyses for the social sciences. This presentation describes the process of computing independent sample t-test value in the jamovi software.
This document discusses different evaluation design approaches including quantitative, qualitative, and mixed methods. It provides details on key aspects of each approach such as data collection instruments, strengths, and when each is most applicable. For quantitative methods, it describes experimental, quasi-experimental, time series, and cross-sectional designs. For qualitative methods, it discusses observation, interviews, focus groups, document studies, and key informants. It notes that mixed methods combine quantitative and qualitative approaches to provide multiple perspectives on outcomes and implementation.
This document provides an overview of one-way analysis of variance (ANOVA), including definitions, assumptions, calculations, examples, and limitations. ANOVA allows researchers to determine if variability between groups is greater than expected by chance. The document explains how to calculate sums of squares, F-ratios, and p-values to test the null hypothesis that means are equal across groups.
Psychologist Stanley Smith Stevens (1946) developed the best-known classification with four levels, or scales of measurement such as Nominal, Ordinal, Interval, and Ratio. This presentation slide describes the four-level of scales with illustrations.
Pearson Correlation, Spearman Correlation &Linear RegressionAzmi Mohd Tamil
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This document discusses correlation and linear regression. It defines correlation as a statistic that measures the strength and direction of the linear relationship between two continuous variables. Positive correlation indicates that as one variable increases, so does the other. Negative correlation means the variables are inversely related. Linear regression can be used to predict a continuous outcome variable based on a continuous predictor variable using the regression equation y=a+bx. The regression line minimizes the sum of squared differences between the data points and the line. The slope coefficient b indicates the strength of the linear prediction and can be tested for significance.
This document discusses analysis of covariance (ANCOVA) and provides an example to illustrate its use. ANCOVA involves comparing group means after controlling for a continuous covariate variable. The example analyzes data from an experiment testing four glue formulations, with tensile strength as the dependent variable and thickness as the covariate. ANCOVA is conducted since thickness is related to strength. The results show the covariate (thickness) has a significant effect on strength, but the factor (formulation) does not have a significant effect on strength after controlling for thickness. The adjusted group means from ANCOVA are closer together than the unadjusted means, indicating ANCOVA was necessary to properly analyze the data.
Measurement scales are used to categorize and/or quantify variables. This presentation describes the four scales of measurement that are commonly used in statistical analysis. This presentation explains the characteristics of nominal, ordinal, interval, and ratio scales with suitable illustrations.
Standardization refers to methods used in psychological research to ensure consistency and allow for comparison between groups. It involves using identical procedures, instructions, questions, timing, and conditions for all participants. This helps reduce external influences and increase reliability, validity, and the ability to establish norms based on a representative standardization sample. Ensuring standardization is crucial for obtaining unbiased and meaningful results.
This will help understand the basic concepts of Statistics like data types, level of measurements, central tendency, dispersion, graphs, univaraite analysis, bivariate analysis and more. Moreover, it will also help you to select appropriate summary statistics and charts for your data.
This document provides an overview of key concepts in sampling and statistics. It defines population as the entire set of items from which a sample can be drawn. It discusses different types of sampling methods including probability sampling (simple random, stratified, cluster, systematic) and non-probability sampling (convenience, judgmental, quota, snowball). It also defines key terms like bias, precision, randomization. The document discusses the sampling process and compares advantages and disadvantages of sampling. It provides examples of calculating standard error of mean and proportion. Finally, it distinguishes between standard deviation and standard error.
This document provides an overview of various statistical analysis techniques used in inferential statistics, including t-tests, ANOVA, ANCOVA, chi-square, regression analysis, and interpreting null hypotheses. It defines key terms like alpha levels, effect sizes, and interpreting graphs. The overall purpose is to explain common statistical methods for analyzing data and determining the probability that results occurred by chance or were statistically significant.
This presentation introduces various types of variables commonly used in statistics. It discusses categorical variables that can be grouped into categories, continuous variables with infinite values like time or weight, and discrete variables that can only take on a certain number of values. It also covers dependent variables that are the outcome of an experiment and change based on the independent variable, control variables that must be held constant in an experiment, and confounding variables that have a hidden effect on experimental results. Finally, it defines qualitative variables that can't be counted numerically and quantitative variables that can be counted or have a numerical value.
The document discusses statistics and probability. It defines key concepts like random variables, discrete and continuous random variables, and probability distributions. It provides examples of discrete random variables like the number of heads in a coin toss. Continuous random variables are defined as those that can take any value, like the speed of a train. The document also gives examples of identifying discrete and continuous random variables and calculating probabilities of random variable outcomes.
Descriptive analysis and descriptive analytics involve examining and summarizing data using techniques like charts, graphs, and narratives to identify patterns. Common visualization tools include pie charts, bar charts, histograms, and more. Tableau, Excel, and Datawrapper are popular tools that allow users to import data and generate various visualizations. Queries allow users to sort, filter, and extract specific information from large datasets using clauses like ORDER BY and WHERE. Hypothesis testing uses the null and alternative hypotheses to determine if experimental results are statistically significant or due to chance. Analysis of variance (ANOVA) specifically tests hypotheses by comparing means across independent groups.
This document discusses various statistical tests used to analyze categorical data, including contingency tables and chi-square tests. It begins by defining continuous and categorical variables. It then discusses how to represent associations between categorical variables using contingency tables. It explains how to calculate expected frequencies and chi-square values to test for relationships between categorical variables. Finally, it discusses other tests that can be used for contingency tables like Fisher's exact test, McNemar's test, and Yates correction.
This document discusses simple and multiple regression analysis. Simple regression considers the relationship between one explanatory variable and one response variable, while multiple regression considers the relationship between one dependent variable and multiple independent variables. The document provides the formulas for simple and multiple linear regression. It also presents an example using SPSS to analyze the relationship between firm size, age, and performance. The SPSS output includes measures of model fit like R, R-squared, adjusted R-squared, ANOVA, regression coefficients, and diagnostics for assumptions. Hypothesis testing is conducted on the regression coefficients.
This document provides an overview of data analysis and statistics concepts for a training session. It begins with an agenda outlining topics like descriptive statistics, inferential statistics, and independent vs dependent samples. Descriptive statistics concepts covered include measures of central tendency (mean, median, mode), measures of variability (range, standard deviation), and charts. Inferential statistics discusses estimating population parameters, hypothesis testing, and statistical tests like t-tests, ANOVA, and chi-squared. The document provides examples and online simulation tools. It concludes with some practical tips for data analysis like checking for errors, reviewing findings early, and consulting a statistician on analysis plans.
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jamovi is fully functional spreadsheet, immediately familiar to anyone. This presentation explains the process of computing the frequency table and various descriptive data analysis techniques.
This document summarizes four scales of measurement used in research methodology: nominal, ordinal, interval, and ratio scales. Nominal scales classify data into categories without order. Ordinal scales place variables in order from highest to lowest. Interval scales show the distance between measures and have an arbitrary zero point. Ratio scales have all the properties of the previous scales and also have an absolute zero, allowing for absolute comparisons and calculations.
Covariance is a measure of how two random variables change together, taking any value from -ā to +ā. Covariance can be affected by changing the units of the variables. Correlation is a scaled version of covariance that indicates the strength of the relationship between two variables on a scale of -1 to 1. Unlike covariance, correlation is not affected by changes in the location or scale of the variables and provides a standardized measure of their relationship. Correlation is therefore preferred over covariance as a measure of the relationship between two variables.
This document discusses factors that influence the selection of data analysis strategies and provides a classification of statistical techniques. It notes that the previous research steps, known data characteristics, statistical technique properties, and researcher background all impact strategy selection. Statistical techniques can be univariate, analyzing single variables, or multivariate, analyzing relationships between multiple variables simultaneously. Multivariate techniques are further classified as dependence techniques, with identifiable dependent and independent variables, or interdependence techniques examining whole variable sets. The document provides examples of common univariate and multivariate techniques.
jamovi provides a complete suite of data analyses for the social sciences. This presentation describes the process of computing independent sample t-test value in the jamovi software.
This document discusses different evaluation design approaches including quantitative, qualitative, and mixed methods. It provides details on key aspects of each approach such as data collection instruments, strengths, and when each is most applicable. For quantitative methods, it describes experimental, quasi-experimental, time series, and cross-sectional designs. For qualitative methods, it discusses observation, interviews, focus groups, document studies, and key informants. It notes that mixed methods combine quantitative and qualitative approaches to provide multiple perspectives on outcomes and implementation.
This document provides an overview of one-way analysis of variance (ANOVA), including definitions, assumptions, calculations, examples, and limitations. ANOVA allows researchers to determine if variability between groups is greater than expected by chance. The document explains how to calculate sums of squares, F-ratios, and p-values to test the null hypothesis that means are equal across groups.
Psychologist Stanley Smith Stevens (1946) developed the best-known classification with four levels, or scales of measurement such as Nominal, Ordinal, Interval, and Ratio. This presentation slide describes the four-level of scales with illustrations.
Pearson Correlation, Spearman Correlation &Linear RegressionAzmi Mohd Tamil
Ā
This document discusses correlation and linear regression. It defines correlation as a statistic that measures the strength and direction of the linear relationship between two continuous variables. Positive correlation indicates that as one variable increases, so does the other. Negative correlation means the variables are inversely related. Linear regression can be used to predict a continuous outcome variable based on a continuous predictor variable using the regression equation y=a+bx. The regression line minimizes the sum of squared differences between the data points and the line. The slope coefficient b indicates the strength of the linear prediction and can be tested for significance.
This document discusses analysis of covariance (ANCOVA) and provides an example to illustrate its use. ANCOVA involves comparing group means after controlling for a continuous covariate variable. The example analyzes data from an experiment testing four glue formulations, with tensile strength as the dependent variable and thickness as the covariate. ANCOVA is conducted since thickness is related to strength. The results show the covariate (thickness) has a significant effect on strength, but the factor (formulation) does not have a significant effect on strength after controlling for thickness. The adjusted group means from ANCOVA are closer together than the unadjusted means, indicating ANCOVA was necessary to properly analyze the data.
Measurement scales are used to categorize and/or quantify variables. This presentation describes the four scales of measurement that are commonly used in statistical analysis. This presentation explains the characteristics of nominal, ordinal, interval, and ratio scales with suitable illustrations.
Standardization refers to methods used in psychological research to ensure consistency and allow for comparison between groups. It involves using identical procedures, instructions, questions, timing, and conditions for all participants. This helps reduce external influences and increase reliability, validity, and the ability to establish norms based on a representative standardization sample. Ensuring standardization is crucial for obtaining unbiased and meaningful results.
This will help understand the basic concepts of Statistics like data types, level of measurements, central tendency, dispersion, graphs, univaraite analysis, bivariate analysis and more. Moreover, it will also help you to select appropriate summary statistics and charts for your data.
This document provides an overview of key concepts in sampling and statistics. It defines population as the entire set of items from which a sample can be drawn. It discusses different types of sampling methods including probability sampling (simple random, stratified, cluster, systematic) and non-probability sampling (convenience, judgmental, quota, snowball). It also defines key terms like bias, precision, randomization. The document discusses the sampling process and compares advantages and disadvantages of sampling. It provides examples of calculating standard error of mean and proportion. Finally, it distinguishes between standard deviation and standard error.
This document provides an overview of various statistical analysis techniques used in inferential statistics, including t-tests, ANOVA, ANCOVA, chi-square, regression analysis, and interpreting null hypotheses. It defines key terms like alpha levels, effect sizes, and interpreting graphs. The overall purpose is to explain common statistical methods for analyzing data and determining the probability that results occurred by chance or were statistically significant.
This presentation introduces various types of variables commonly used in statistics. It discusses categorical variables that can be grouped into categories, continuous variables with infinite values like time or weight, and discrete variables that can only take on a certain number of values. It also covers dependent variables that are the outcome of an experiment and change based on the independent variable, control variables that must be held constant in an experiment, and confounding variables that have a hidden effect on experimental results. Finally, it defines qualitative variables that can't be counted numerically and quantitative variables that can be counted or have a numerical value.
The document discusses statistics and probability. It defines key concepts like random variables, discrete and continuous random variables, and probability distributions. It provides examples of discrete random variables like the number of heads in a coin toss. Continuous random variables are defined as those that can take any value, like the speed of a train. The document also gives examples of identifying discrete and continuous random variables and calculating probabilities of random variable outcomes.
Descriptive analysis and descriptive analytics involve examining and summarizing data using techniques like charts, graphs, and narratives to identify patterns. Common visualization tools include pie charts, bar charts, histograms, and more. Tableau, Excel, and Datawrapper are popular tools that allow users to import data and generate various visualizations. Queries allow users to sort, filter, and extract specific information from large datasets using clauses like ORDER BY and WHERE. Hypothesis testing uses the null and alternative hypotheses to determine if experimental results are statistically significant or due to chance. Analysis of variance (ANOVA) specifically tests hypotheses by comparing means across independent groups.
This document provides an introduction to measures of central tendency and dispersion used in descriptive statistics. It defines and explains key terms including mean, median, mode, range, standard deviation, variance, percentiles, and distributions. Examples are given using a fictional dataset on professors' weights to demonstrate how to calculate and interpret these descriptive statistics. Different ways of organizing and visually presenting data through tables, graphs, histograms, pie charts and scatter plots are also outlined.
This document provides an introduction to measures of central tendency and dispersion used in descriptive statistics. It defines and explains key terms including mean, median, mode, range, standard deviation, variance, percentiles, and distributions. Examples are given using a fictional dataset on professors' weights to demonstrate how to calculate and interpret these descriptive statistics. Different ways of organizing and visually presenting data through tables, graphs, histograms, pie charts and scatter plots are also outlined.
This document provides an overview of basic statistics concepts including descriptive statistics, measures of central tendency, variability, sampling, and distributions. It defines key terms like mean, median, mode, range, standard deviation, variance, and quantiles. Examples are provided to demonstrate how to calculate and interpret these common statistical measures.
This document provides an introduction to descriptive statistics including measures of central tendency (mean, median, mode) and measures of dispersion (range, standard deviation, variance). It explains how to calculate and interpret these statistics. Examples are provided using data on professors' weights to demonstrate calculating mean, median, mode, standard deviation, and using percentiles. Different types of graphs are introduced for organizing data such as histograms, bar graphs, pie charts, line graphs and scatter plots.
Introduction to Statistics53004300.pptTripthiDubey
Ā
This document provides an introduction to descriptive statistics and measures of central tendency. It discusses the difference between descriptive statistics of a population versus inferential statistics of samples. It then describes three common measures of central tendency: the mean, median, and mode. It explains how to calculate each measure and the advantages and disadvantages of each. The document concludes by discussing different types of graphs that can be used to organize and present descriptive statistics, including histograms, pie charts, line graphs, and scatter plots.
The document discusses objectives and concepts related to statistical analysis in biology, including:
- Types of data, graphs, and statistical analyses such as mean, standard deviation, and chi square analysis.
- Calculating and interpreting the mean and standard deviation of a data set to describe variability.
- Using standard deviation to compare the spread of data between samples and determine significance.
- Performing hypothesis testing using calculated t values, t tables, and p values to determine if differences between data sets are statistically significant.
This document outlines objectives and concepts for a unit on statistical analysis in IB Diploma Biology. It discusses types of data, graphs, and statistics including mean, standard deviation, correlation, and significance testing. Key concepts covered are descriptive statistics like mean and standard deviation to summarize data, the importance of variability, and inferential statistics like hypothesis testing and p-values to draw conclusions about populations from samples. The goals are to calculate basic statistics, choose appropriate graphs, understand significance, and apply proper lab techniques and formats.
Introduction to Biostatistics_20_4_17.pptnyakundi340
Ā
This document provides an introduction to biostatistics. It discusses the objectives of learning descriptive statistics and understanding different types of data. It describes the branches of statistics as descriptive, dealing with summarizing data, and inferential, dealing with drawing inferences from samples. The document outlines different types of data as qualitative or quantitative, and categorical (nominal, ordinal, binary) or measurement (discrete, continuous) data. It discusses measures of location such as mean, median and mode, and measures of variation such as range, standard deviation, and interquartile range. The goals of descriptive statistics and choosing appropriate measures of location and variation are also covered.
Data wrangling is the process of removing errors and combining complex data sets to make them more accessible and easier to analyze. Due to the rapid expansion of the amount of data and data sources available today, storing and organizing large quantities of data for analysis is becoming increasingly necessary.Data wrangling is the process of removing errors and combining complex data sets to make them more accessible and easier to analyze. Due to the rapid expansion of the amount of data and data sources available today, storing and organizing large quantities of data for analysis is becoming increasingly necessary.Data wrangling is the process of removing errors and combining complex data sets to make them more accessible and easier to analyze. Due to the rapid expansion of the amount of data and data sources available today, storing and organizing large quantities of data for analysis is becoming increasingly necessary.
This document discusses statistical analysis and data science concepts. It covers descriptive statistics like mean, median, mode, and standard deviation. It also discusses inferential statistics including hypothesis testing, confidence intervals, and linear regression. Additionally, it discusses probability distributions, random variables, and the normal distribution. Key concepts are defined and examples are provided to illustrate statistical measures and probability calculations.
Statistics for machine learning shifa noorulainShifaNoorUlAin1
Ā
Introduction to Statistics
Descriptive Statistics
Inferential Statistics
Categories in Statistics
Descriptive Vs Inferential Statistics
Descritive statistics Topics
-Measures of Central Tendency
-Measures of the Spread
-Measures of Asymmetry(Skewness)
The document discusses key statistical concepts including variance, standard deviation, the normal distribution, frequency distributions, data matrices, properties of good graphs, populations and parameters, hypothesis testing, and point and interval estimation. It provides definitions and examples of these terms and how they relate to drawing statistical inferences from data.
This document provides an overview of statistical methods used in research. It discusses descriptive statistics such as frequency distributions and measures of central tendency. It also covers inferential statistics including hypothesis testing, choice of statistical tests, and determining sample size. Various types of variables, measurement scales, charts, and distributions are defined. Inferential topics include correlation, regression, and multivariate techniques like multiple regression and factor analysis.
The document provides an overview of key statistical concepts including variance, standard deviation, the normal distribution, frequency distributions, data matrices, properties of good graphs, populations and samples, parameters and statistics, hypothesis testing, and point and interval estimation. It defines these terms and explains concepts like the null hypothesis, alternative hypothesis, critical regions, test statistics, and making decisions based on probability thresholds.
This document provides an introduction to inferential statistics. It defines key terms like probability, random variables, and probability distributions such as the normal distribution. It discusses how inferential statistics can be used to make generalizations about populations based on samples. Hypothesis testing is introduced as a core technique in inferential statistics for testing proposed relationships. Concepts discussed in more depth include the normal distribution, parameters like the mean and standard deviation, sampling error, confidence intervals, and significance levels.
This document provides information about medical statistics including what statistics are, how they are used in medicine, and some key statistical concepts. It discusses that statistics is the study of collecting, organizing, summarizing, presenting, and analyzing data. Medical statistics specifically deals with applying these statistical methods to medicine and health sciences areas like epidemiology, public health, and clinical research. It also overview some common statistical analyses like descriptive versus inferential statistics, populations and samples, variables and data types, and some statistical notations.
Chapter 4Summarizing Data Collected in the Sample.docxketurahhazelhurst
Ā
This document discusses the meaning of ethics. It begins by providing examples of how some business people defined ethics as following feelings, religious beliefs, laws, or social standards. However, the document argues that ethics cannot be reduced to any of these things. Ethics refers to well-founded standards of right and wrong that prescribe human obligations and duties, taking into account factors like rights, fairness, benefits to society, and virtues. True ethics can deviate from feelings, laws, religions or social acceptance at a given time.
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This Dissertation explores the particular circumstances of Mirzapur, a region located in the
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9
Changes in vegetation cover refer to variations in the distribution, composition, and overall
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Exploiting Artificial Intelligence for Empowering Researchers and Faculty,
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4. Measures of Central Tendency
ā¢The average value of the distribution
Mean
ā¢The middle value of the distribution
Median
ā¢The most frequently occurring value
Mode
8. Measures of Variability
ā¢ The
Range
ā¢ The
Average Deviation
ā¢ The
Standard Deviation
ā¢ The
Quartile Deviation
9.
10. What is the "shape" of the distribution?
Is it symmetric or asymmetric?
Skewness, Kurtosis
11. Skewness
Right Skewed:
Skewness > +1.0
Normal Probability Curve
Skewness = -1 to +1
Left Skewed:
Skewness < -1.0
Kurtosis
Leptokurtic:
Kurtosis > +1.0
Mesokurtic:
Kurtosis = -1 to +1
Platykurtic:
Kurtosis < -1.0
Measures of the shape of the distribution
Interpretation for the Psychometric Purposes
A Skewness & kurtosis value of +/-1 is considered very good for most psychometric uses, but +/-2 is also usually acceptable.
17. Descriptive Statistics
SPSS
N valid responses
Mean
Sum
Standard deviation
Variance
Minimum
Maximum
Range
Standard Error of the mean
Skewness
Kurtosis
18. ā¢ This is the number of non-missing valuesValid N (listwise)
ā¢ This is the number of valid observations for the variable.N
ā¢ Minimum, or Smallest, value of the variable.Minimum
ā¢ Maximum, or Largest, value of the variable.Maximum
ā¢ MaximumMaximum
ā¢ Average of the observations (CT)Mean
ā¢ Square root of the variance. It measures the spread of a set of observations.SD
ā¢ It is the sum of the squared distances of data value from the mean divided by
the variance divisor.Variance
ā¢ Skewness measures the degree and direction of asymmetry. NPC = Skewness
= 0Skewness
ā¢ Kurtosis is a measure of tail extremity reflecting either the presence of outliers
in a distribution or a distributionās propensity for producing outliersKurtosis
20. Tests of Normality
ā¢Claim:
ā¢H0: The data come from the specified distribution;
ā¢H1: The data do not come from the specified distribution
ā¢It technically can be used to test if the data come from a known,
specific distribution (not just the normal distribution).
Kolmogorov-
Smirnov (K-S)
(Non-Parametric Test)
ā¢Claim:
ā¢Ho: The sample was drawn from a normal distribution.
ā¢H1: The sample was not drawn from a normal distribution
Shapiro-Wilk
(Parametric Test)
The Shapiro-Wilk Test is more appropriate for small sample sizes
(< 50 samples), but can also handle sample sizes as large as 2000.
21. If p < Significant Level of Alpha (ļ”)
Or p < 0.05 / 0.01
Reject the null hypothesis.
There is sufficient evidence
that the data is not normally
distributed.
If p > Significant Level of Alpha (ļ”)
Or p > 0.05 / 0.01
Do not reject the null
hypothesis.
There is not enough evidence
to conclude that the data is
non-normal.
Tests of Normality
Criteria to Reject or Not Reject the Null Hypothesis:
22. Running the Procedure - SPSS
Analyze
Descriptive
Statistics
Explore
Add Variables
ā¢Dependent List
box
Plots
ā¢Normality plots
with tests.
ā¢Continue.
Options
ā¢Exclude cases
pairwise.
ā¢Continue
23. Normal Q-Q Plot
In order to determine normality
graphically, we can use the output of a
normal Q-Q Plot. If the data are
normally distributed, the data points
will be close to the diagonal line
24.
25.
26.
27.
28. Median (Q2/50th Percentile):
The middle value of the dataset.
First Quartile (Q1/25th Percentile):
The middle number between the
smallest number (not the āminimumā)
and the median of the dataset.
Third quartile (Q3/75th Percentile):
The middle value between the median
and the highest value (not the
āmaximumā) of the dataset.
Interquartile Range (IQR):
25th to the 75th percentile.
whiskers (shown in blue)
outliers (shown as green circles)
āMaximumā: Q3 + 1.5*IQR
āMinimumā: Q1 -1.5*IQR
29.
30. Tooltip Description Procedure
Open data document Open a datafile File > Open > Data.
Save this document Save the active dataset File > Save or Ctrl + S.
Print Print the contents File > Print.
Undo Back to Previous Edit > Undo or Ctrl + Z.
Redo Equivalent to Edit > Redo or Ctrl + Y.
Go to case Jump to a specific case (row) Edit > Go to Case
Go to variable Jump to a specific variable (column) Edit > Go to Variable.
Variables View the variable name etc. Utilities > Variables.
Find Search for a value in the dataset Ctrl + F
Replace Replace a value in the dataset. Ctrl + H,
Insert cases Insert a case between two existing cases. Edit > Insert Cases.
Insert variable Insert a new variable between two existing variables Edit > Insert Variable.
Split file Stratify your analyses based on a categorical variable Data > Split File.
Select cases
Extract a set of cases to a new datafile based on some
criteria, or apply a filter variable.
Data > Select Cases.
Value labels
Toggle whether the raw data or the value label is
displayed in the Data View window
View > Value Labels.