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Parametric or Nonparametric Methods
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Page 1: Tutorial   parametric v. non-parametric

Parametric or Nonparametric Methods

Page 2: Tutorial   parametric v. non-parametric

This presentation is designed to help you determine if using parametric or non-parametric methods would be most appropriate with the relationship question you are working on.

Page 3: Tutorial   parametric v. non-parametric

This presentation is designed to help you determine if using parametric or non-parametric methods would be most appropriate with the relationship question you are working on.

Parametric Method

Non-Parametric Method

Page 4: Tutorial   parametric v. non-parametric

What are parametric methods?

Page 5: Tutorial   parametric v. non-parametric

Parametric methods are used when we examine sample statistics

Page 6: Tutorial   parametric v. non-parametric

Parametric methods are used when we examine sample statistics as a representation of population parameters

Page 7: Tutorial   parametric v. non-parametric

Parametric methods are used when we examine sample statistics as a representation of population parameters when the distribution is normal and the data are scaled.

Page 8: Tutorial   parametric v. non-parametric

Parametric methods are used when we examine sample statistics as a representation of population parameters when the distribution is normal and the data are scaled.

Normal Distribution

Page 9: Tutorial   parametric v. non-parametric

Parametric methods are used when we examine sample statistics as a representation of population parameters when the distribution is normal and the data are scaled.

Normal Distribution

A normal distribution tends to have the same number of data

points on one side of the distribution as it does on the other side. These data points

decrease evenly to the far left and far right.

Page 10: Tutorial   parametric v. non-parametric

Parametric methods are used when we examine sample statistics as a representation of population parameters when the distribution is normal and the data are scaled.

Normal Distribution

A normal distribution tends to have the same number of data

points on one side of the distribution as it does on the other side. These data points

decrease evenly to the far left and far right.

50%

Page 11: Tutorial   parametric v. non-parametric

Parametric methods are used when we examine sample statistics as a representation of population parameters when the distribution is normal and the data are scaled.

Normal Distribution

A normal distribution tends to have the same number of data

points on one side of the distribution as it does on the other side. These data points

decrease evenly to the far left and far right.

50%50%

Page 12: Tutorial   parametric v. non-parametric

Parametric methods are used when we examine sample statistics as a representation of population parameters when the distribution is normal and the data are scaled.

Normal Distribution

A normal distribution tends to have the same number of data

points on one side of the distribution as it does on the other side. These data points

decrease evenly to the far left and far right.

Page 13: Tutorial   parametric v. non-parametric

Parametric methods are used when we examine sample statistics as a representation of population parameters when the distribution is normal and the data are scaled.

Normal Distribution

A normal distribution tends to have the same number of data

points on one side of the distribution as it does on the other side. These data points

decrease evenly to the far left and far right.

Page 14: Tutorial   parametric v. non-parametric

Parametric methods are used when we examine sample statistics as a representation of population parameters when the distribution is normal and the data are scaled.

Normal Distribution

A normal distribution tends to have the same number of data

points on one side of the distribution as it does on the other side. These data points

decrease evenly to the far left and far right.

Page 15: Tutorial   parametric v. non-parametric

Parametric methods are used when we examine sample statistics as a representation of population parameters when the distribution is normal and the data are scaled.

Page 16: Tutorial   parametric v. non-parametric

Parametric methods are used when we examine sample statistics as a representation of population parameters when the distribution is normal and the data are scaled.

Speed

Page 17: Tutorial   parametric v. non-parametric

Parametric methods are used when we examine sample statistics as a representation of population parameters when the distribution is normal and the data are scaled.

Temperature

Page 18: Tutorial   parametric v. non-parametric

Parametric methods are used when we examine sample statistics as a representation of population parameters when the distribution is normal and the data are scaled.

Weight

Page 19: Tutorial   parametric v. non-parametric

Parametric methods are used when we examine sample statistics as a representation of population parameters when the distribution is normal and the data are scaled.

Scaled Data

Page 20: Tutorial   parametric v. non-parametric

Parametric methods are used when we examine sample statistics as a representation of population parameters when the distribution is normal and the data are scaled.

Data which is scaled have equal points along the scale (e.g., 1 pound is the same unit of measurement across

the weight scale)

Page 21: Tutorial   parametric v. non-parametric

Or – parametric tests can be used when the distribution is skewed but the number of research subjects is greater than 30.

Page 22: Tutorial   parametric v. non-parametric

Or – parametric tests can be used when the distribution is skewed but the number of research subjects is greater than 30.

Page 23: Tutorial   parametric v. non-parametric

A parametric question that deals with relationships might look like this:

Page 24: Tutorial   parametric v. non-parametric

Researchers interested in determining if there is a relationship between death anxiety and religiosity conducted the following study. Subjects completed a death anxiety scale (high score = high anxiety) and also completed a checklist designed to measure an individuals degree of religiosity (belief in a particular religion, regular attendance at religious services, number of times per week they regularly pray, etc.) (high score = greater religiosity. A data sample is provided to the right:

Page 25: Tutorial   parametric v. non-parametric

Researchers interested in determining if there is a relationship between death anxiety and religiosity conducted the following study. Subjects completed a death anxiety scale (high score = high anxiety) and also completed a checklist designed to measure an individuals degree of religiosity (belief in a particular religion, regular attendance at religious services, number of times per week they regularly pray, etc.) (high score = greater religiosity. A data sample is provided to the right:

&

Page 26: Tutorial   parametric v. non-parametric

Researchers interested in determining if there is a relationship between death anxiety and religiosity conducted the following study. Subjects completed a death anxiety scale (high score = high anxiety) and also completed a checklist designed to measure an individuals degree of religiosity (belief in a particular religion, regular attendance at religious services, number of times per week they regularly pray, etc.) (high score = greater religiosity. A data sample is provided to the right:

Page 27: Tutorial   parametric v. non-parametric

Researchers interested in determining if there is a relationship between death anxiety and religiosity conducted the following study. Subjects completed a death anxiety scale (high score = high anxiety) and also completed a checklist designed to measure an individuals degree of religiosity (belief in a particular religion, regular attendance at religious services, number of times per week they regularly pray, etc.) (high score = greater religiosity. A data sample is provided to the right:

Death Anxiety Scale

Page 28: Tutorial   parametric v. non-parametric

Researchers interested in determining if there is a relationship between death anxiety and religiosity conducted the following study. Subjects completed a death anxiety scale (high score = high anxiety) and also completed a checklist designed to measure an individuals degree of religiosity (belief in a particular religion, regular attendance at religious services, number of times per week they regularly pray, etc.) (high score = greater religiosity. A data sample is provided to the right:

Page 29: Tutorial   parametric v. non-parametric

Researchers interested in determining if there is a relationship between death anxiety and religiosity conducted the following study. Subjects completed a death anxiety scale (high score = high anxiety) and also completed a checklist designed to measure an individuals degree of religiosity (belief in a particular religion, regular attendance at religious services, number of times per week they regularly pray, etc.) (high score = greater religiosity.) A data sample is provided to the right:

Page 30: Tutorial   parametric v. non-parametric

Researchers interested in determining if there is a relationship between death anxiety and religiosity conducted the following study. Subjects completed a death anxiety scale (high score = high anxiety) and also completed a checklist designed to measure an individuals degree of religiosity (belief in a particular religion, regular attendance at religious services, number of times per week they regularly pray, etc.) (high score = greater religiosity.) A data sample is provided to the right:

Page 31: Tutorial   parametric v. non-parametric

Researchers interested in determining if there is a relationship between death anxiety and religiosity conducted the following study. Subjects completed a death anxiety scale (high score = high anxiety) and also completed a checklist designed to measure an individuals degree of religiosity (belief in a particular religion, regular attendance at religious services, number of times per week they regularly pray, etc.) (high score = greater religiosity). A data sample is provided to the right:

Measure of Religiosity

Page 32: Tutorial   parametric v. non-parametric

Researchers interested in determining if there is a relationship between death anxiety and religiosity conducted the following study. Subjects completed a death anxiety scale (high score = high anxiety) and also completed a checklist designed to measure an individuals degree of religiosity (belief in a particular religion, regular attendance at religious services, number of times per week they regularly pray, etc.) (high score = greater religiosity. A data sample is provided to the right:

Page 33: Tutorial   parametric v. non-parametric

Death Anxiety Religiosity38 442 329 1131 528 915 624 1417 919 1011 158 19

19 173 10

14 146 18

Researchers interested in determining if there is a relationship between death anxiety and religiosity conducted the following study. Subjects completed a death anxiety scale (high score = high anxiety) and also completed a checklist designed to measure an individuals degree of religiosity (belief in a particular religion, regular attendance at religious services, number of times per week they regularly pray, etc.) (high score = greater religiosity. A data sample is provided to the right:

Page 34: Tutorial   parametric v. non-parametric

Death Anxiety Religiosity38 442 329 1131 528 915 624 1417 919 1011 158 19

19 173 10

14 146 18

Researchers interested in determining if there is a relationship between death anxiety and religiosity conducted the following study. Subjects completed a death anxiety scale (high score = high anxiety) and also completed a checklist designed to measure an individuals degree of religiosity (belief in a particular religion, regular attendance at religious services, number of times per week they regularly pray, etc.) (high score = greater religiosity. A data sample is provided to the right:

This data has enough spread to be

considered scaled

Page 35: Tutorial   parametric v. non-parametric

Death Anxiety Religiosity38 439 329 1131 528 915 624 1417 919 1011 158 19

19 173 10

14 146 18

Researchers interested in determining if there is a relationship between death anxiety and religiosity conducted the following study. Subjects completed a death anxiety scale (high score = high anxiety) and also completed a checklist designed to measure an individuals degree of religiosity (belief in a particular religion, regular attendance at religious services, number of times per week they regularly pray, etc.) (high score = greater religiosity. A data sample is provided to the right:

Same with this data.

Page 36: Tutorial   parametric v. non-parametric

Death Anxiety Religiosity38 439 329 1131 528 915 624 1417 919 1011 158 19

19 173 10

14 146 18

Researchers interested in determining if there is a relationship between death anxiety and religiosity conducted the following study. Subjects completed a death anxiety scale (high score = high anxiety) and also completed a checklist designed to measure an individuals degree of religiosity (belief in a particular religion, regular attendance at religious services, number of times per week they regularly pray, etc.) (high score = greater religiosity. A data sample is provided to the right:

The skew for this data set is 0.26 (a skewed distribution will

have a skew value greater than +2.0 or less than -2.0). While slightly skewed to the

right, the distribution would be considered normal

Page 37: Tutorial   parametric v. non-parametric

Death Anxiety Religiosity38 439 329 1131 528 915 624 1417 919 1011 158 19

19 173 10

14 146 18

Researchers interested in determining if there is a relationship between death anxiety and religiosity conducted the following study. Subjects completed a death anxiety scale (high score = high anxiety) and also completed a checklist designed to measure an individuals degree of religiosity (belief in a particular religion, regular attendance at religious services, number of times per week they regularly pray, etc.) (high score = greater religiosity. A data sample is provided to the right:

The skew for this data set is 0.26 (a skewed distribution will

have a skew value greater than +2.0 or less than -2.0). While slightly skewed to the

right, the distribution would be considered normal

Page 38: Tutorial   parametric v. non-parametric

Death Anxiety Religiosity38 439 329 1131 528 915 624 1417 919 1011 158 19

19 173 10

14 146 18

Researchers interested in determining if there is a relationship between death anxiety and religiosity conducted the following study. Subjects completed a death anxiety scale (high score = high anxiety) and also completed a checklist designed to measure an individuals degree of religiosity (belief in a particular religion, regular attendance at religious services, number of times per week they regularly pray, etc.) (high score = greater religiosity. A data sample is provided to the right:

The skew for this data set is 0.26 (a skewed distribution will

have a skew value greater than +2.0 or less than -2.0). While slightly skewed to the

right, the distribution would be considered normal

Page 39: Tutorial   parametric v. non-parametric

Death Anxiety Religiosity38 439 329 1131 528 915 624 1417 919 1011 158 19

19 173 10

14 146 18

Researchers interested in determining if there is a relationship between death anxiety and religiosity conducted the following study. Subjects completed a death anxiety scale (high score = high anxiety) and also completed a checklist designed to measure an individuals degree of religiosity (belief in a particular religion, regular attendance at religious services, number of times per week they regularly pray, etc.) (high score = greater religiosity. A data sample is provided to the right:

At the end of this module, go to the presentation entitled “Assessing Skew” to learn how to assess the level of skew in your data set in SPSS.

You can access it through the link on the webpage you just left.

Page 40: Tutorial   parametric v. non-parametric

Death Anxiety Religiosity38 439 329 1131 528 915 624 1417 919 1011 158 19

19 173 10

14 146 18

Researchers interested in determining if there is a relationship between death anxiety and religiosity conducted the following study. Subjects completed a death anxiety scale (high score = high anxiety) and also completed a checklist designed to measure an individuals degree of religiosity (belief in a particular religion, regular attendance at religious services, number of times per week they regularly pray, etc.) (high score = greater religiosity. A data sample is provided to the right:

The skew for this data set is 0.03 and therefore the distribution would be considered normal

Page 41: Tutorial   parametric v. non-parametric

Death Anxiety Religiosity38 439 329 1131 528 915 624 1417 919 1011 158 19

19 173 10

14 146 18

Researchers interested in determining if there is a relationship between death anxiety and religiosity conducted the following study. Subjects completed a death anxiety scale (high score = high anxiety) and also completed a checklist designed to measure an individuals degree of religiosity (belief in a particular religion, regular attendance at religious services, number of times per week they regularly pray, etc.) (high score = greater religiosity. A data sample is provided to the right:

Because the data are scaled and the distributions are both normal, this analysis would be

handled with a parametric method.

Page 42: Tutorial   parametric v. non-parametric

In summary,

Page 43: Tutorial   parametric v. non-parametric

In summary, if the data is scaled and the distribution is normal, then you will use a parametric method or if the data is scaled and the distribution is skewed with more than 30 subjects you will likewise us a parametric method.

Page 44: Tutorial   parametric v. non-parametric

In summary, if the data is scaled and the distribution is normal, then you will use a parametric method or if the data is scaled and the distribution is skewed with more than 30 subjects you will likewise us a parametric method.

Data: ScaledDistribution: Normal or skewed > 30 subjects

Page 45: Tutorial   parametric v. non-parametric

In summary, if the data is scaled and the distribution is normal, then you will use a parametric method or if the data is scaled and the distribution is skewed with more than 30 subjects you will likewise us a parametric method.

Data: ScaledDistribution: Normal or skewed > 30 subjects

Use a PARAMETRIC

Test

Page 46: Tutorial   parametric v. non-parametric

What are nonparametric methods?

Page 47: Tutorial   parametric v. non-parametric

Non-Parametric methods are used when we examine sample statistics

Page 48: Tutorial   parametric v. non-parametric

Non-Parametric methods are used when we examine sample statistics as a representation of population parameters

Page 49: Tutorial   parametric v. non-parametric

Non-Parametric methods are used when we examine sample statistics as a representation of population parameters when the distribution is skewed (with less than 30 subjects) or the data are ordinal / nominal.

Page 50: Tutorial   parametric v. non-parametric

Non-Parametric methods are used when we examine sample statistics as a representation of population parameters when the distribution is skewed (with less than 30 subjects) or the data are ordinal / nominal.

Skewed Distributions

with less than 30

Page 51: Tutorial   parametric v. non-parametric

Non-Parametric methods are used when we examine sample statistics as a representation of population parameters when the distribution is skewed (with less than 30 subjects) or the data are ordinal / nominal.

Skewed Distributions

with less than 30

Page 52: Tutorial   parametric v. non-parametric

Non-Parametric methods are used when we examine sample statistics as a representation of population parameters when the distribution is skewed (with less than 30 subjects) or the data are ordinal / nominal.

Page 53: Tutorial   parametric v. non-parametric

Non-Parametric methods are used when we examine sample statistics as a representation of population parameters when the distribution is skewed (with less than 30 subjects) or the data are ordinal / nominal.

Or ranked data like percentiles %

Page 54: Tutorial   parametric v. non-parametric

Non-Parametric methods are used when we examine sample statistics as a representation of population parameters when the distribution is skewed (with less than 30 subjects) or the data are ordinal / nominal.

Page 55: Tutorial   parametric v. non-parametric

Non-Parametric methods are used when we examine sample statistics as a representation of population parameters when the distribution is skewed (with less than 30 subjects) or the data are ordinal / nominal.

1 = American

2 = Canadian

Page 56: Tutorial   parametric v. non-parametric

Non-Parametric methods are used when we examine sample statistics as a representation of population parameters when the distribution is skewed (with less than 30 subjects) or the data are ordinal / nominal.

1 = American

2 = Canadian

Nominal data are used as a way of differentiating

groups.

Page 57: Tutorial   parametric v. non-parametric

Non-Parametric methods are used when we examine sample statistics as a representation of population parameters when the distribution is skewed (with less than 30 subjects) or the data are ordinal / nominal.

1 = American

2 = Canadian

Nominal data are used as a way of differentiating

groups.

Page 58: Tutorial   parametric v. non-parametric

Non-Parametric methods are used when we examine sample statistics as a representation of population parameters when the distribution is skewed (with less than 30 subjects) or the data are ordinal / nominal.

1 = American

2 = Canadian

Nominal data are used as a way of differentiating

groups.

Page 59: Tutorial   parametric v. non-parametric

Non-Parametric methods are used when we examine sample statistics as a representation of population parameters when the distribution is skewed (with less than 30 subjects) or the data are ordinal / nominal.

Or

1 = Those who eat colorful vegetables

Page 60: Tutorial   parametric v. non-parametric

Non-Parametric methods are used when we examine sample statistics as a representation of population parameters when the distribution is skewed (with less than 30 subjects) or the data are ordinal / nominal.

Or

1 = Those who eat colorful vegetables

2 = Those who don’t eat colorful vegetables

Page 61: Tutorial   parametric v. non-parametric

A nonparametric question that deals with relationships might look like this:

Page 62: Tutorial   parametric v. non-parametric

Determine whether the following Beatle’s album top 40 rankings is related to the albums’ sales-rankings from 1965 to 1970.

Page 63: Tutorial   parametric v. non-parametric

Determine whether the following Beatle’s album top 40 rankings is related to the albums’ sales-rankings from 1965 to 1970.

Album Year Top 40Rank

SalesRank

Beatles for Sale 1965 1 1Rubber Soul 1965 2 1Revolver 1966 3 3Sgt. Pepper 1967 1 2Magical Mystery Tour 1967 3 4The Beatles (white album) 1968 6 2Abbey Road 1969 7 3Let it Be 1970 4 5

Album Top 40 & Sales Rank

Page 64: Tutorial   parametric v. non-parametric

Determine whether the following Beatle’s album top 40 rankings is related to the albums’ sales-rankings from 1965 to 1970.

Album Year Top 40Rank

SalesRank

Beatles for Sale 1965 1 1Rubber Soul 1965 2 1Revolver 1966 3 3Sgt. Pepper 1967 1 2Magical Mystery Tour 1967 3 4The Beatles (white album) 1968 6 2Abbey Road 1969 7 3Let it Be 1970 4 5

Album Top 40 & Sales Rank

Both sets of data are ordinal or rank

ordered

Page 65: Tutorial   parametric v. non-parametric

Determine whether the following Beatle’s album top 40 rankings is related to the albums’ sales-rankings from 1965 to 1970.

Album Year Top 40Rank

SalesRank

Beatles for Sale 1965 1 1Rubber Soul 1965 2 1Revolver 1966 3 3Sgt. Pepper 1967 1 2Magical Mystery Tour 1967 3 4The Beatles (white album) 1968 6 2Abbey Road 1969 7 3Let it Be 1970 4 5

Album Top 40 & Sales Rank

Both sets of data are ordinal or rank

ordered

Page 66: Tutorial   parametric v. non-parametric

Determine whether the following Beatle’s album top 40 rankings is related to the albums’ sales-rankings from 1965 to 1970.

Because the data are ordinal this analysis would be handled with a nonparametric method.

Page 67: Tutorial   parametric v. non-parametric

Very Important Note –

When the data are ordinal in at least ONE data set we will automatically use a nonparametric test, regardless of whether the distribution is normal or not.regardless of whether the distribution is normal or not.

Page 68: Tutorial   parametric v. non-parametric

Very Important Note –

When the data are ordinal in at least ONE data set we will automatically use a nonparametric test, regardless of whether the distribution is normal or not.regardless of whether the distribution is normal or not.

Page 69: Tutorial   parametric v. non-parametric

Very Important Note –

When the data are ordinal in at least ONE data set we will automatically use a nonparametric test, regardless of whether the distribution is normal or not.

Page 70: Tutorial   parametric v. non-parametric

Here is another nonparametric-relationship problem:

Page 71: Tutorial   parametric v. non-parametric

Do those from rural areas tend to drink more than 8 ounces of an alcoholic beverage in one sitting than those from urban areas?

Page 72: Tutorial   parametric v. non-parametric

Do those from rural areas tend to drink more than 8 ounces of an alcoholic beverage in one sitting than those from urban areas?

Where the subject is from?

Amount of alcohol drunken

SubjectRural = 1City = 2

Less than 8oz = 1More than 8oz = 2

a 1 1b 1 1c 1 2d 1 1e 2 2f 2 1g 2 1h 2 1

Page 73: Tutorial   parametric v. non-parametric

Do those from rural areas tend to drink more than 8 ounces of an alcoholic beverage in one sitting than those from urban areas?

Where the subject is from?

Amount of alcohol drunken

SubjectRural = 1City = 2

Less than 8oz = 1More than 8oz = 2

a 1 1b 1 1c 1 2d 1 1e 2 2f 2 1g 2 1h 2 1

Both sets of data are nominal

(either/or)

Page 74: Tutorial   parametric v. non-parametric

Do those from rural areas tend to drink more than 8 ounces of an alcoholic beverage in one sitting than those from urban areas?

Where the subject is from?

Amount of alcohol drunken

SubjectRural = 1City = 2

Less than 8oz = 1More than 8oz = 2

a 1 1b 1 1c 1 2d 1 1e 2 2f 2 1g 2 1h 2 1

Both sets of data are nominal

(either/or)

Because the data are nominal this analysis would be handled with a nonparametric method.

Page 75: Tutorial   parametric v. non-parametric

The Same Very Important Note –

When the data are nominal in at least ONE data set we will automatically use a nonparametric test, regardless of whether the distribution is normal or not.regardless of whether the distribution is normal or not.

Page 76: Tutorial   parametric v. non-parametric

The Same Very Important Note –

When the data are nominal in at least ONE data set we will automatically use a nonparametric test, regardless of whether the distribution is normal or not.regardless of whether the distribution is normal or not.

Page 77: Tutorial   parametric v. non-parametric

The Same Very Important Note –

When the data are nominal in at least ONE data set we will automatically use a nonparametric test, regardless of whether the distribution is normal or not.

Page 78: Tutorial   parametric v. non-parametric

In summary,

Page 79: Tutorial   parametric v. non-parametric

In summary, if the data is scaled and the distribution is normal, or the data is scaled and the distribution skewed with more than 30 subjects then use parametric statistics.

Page 80: Tutorial   parametric v. non-parametric

In summary, if the data is scaled and the distribution is normal, or the data is scaled and the distribution skewed with more than 30 subjects then use parametric statistics.

Data: ScaledDistribution: Normal

Page 81: Tutorial   parametric v. non-parametric

In summary, if the data is scaled and the distribution is normal, or the data is scaled and the distribution skewed with more than 30 subjects then use parametric statistics.

Data: ScaledDistribution: NormalData: ScaledDistribution: Skewed with less than 30 subjects

Page 82: Tutorial   parametric v. non-parametric

In summary, if the data is scaled and the distribution is normal, or the data is scaled and the distribution skewed with more than 30 subjects then use parametric statistics.

Data: ScaledDistribution: NormalData: ScaledDistribution: Skewed with less than 30 subjects

Use a PARAMETRIC

Test

Page 83: Tutorial   parametric v. non-parametric

However, if the data are EITHER Ordinal/Nominal or the distribution is skewed with less than 30 subjects, then you will use a NON-parametric method.

Page 84: Tutorial   parametric v. non-parametric

However, if the data are EITHER Ordinal/Nominal or the distribution is skewed with less than 30 subjects, then you will use a NON-parametric method.

Data: ScaledDistribution: Normal

Data: Ordinal/Nominal

Data: ScaledDistribution: skewed > 30 subjects

Page 85: Tutorial   parametric v. non-parametric

However, if the data are EITHER Ordinal/Nominal or the distribution is skewed with less than 30 subjects, then you will use a NON-parametric method.

Data: ScaledDistribution: Normal

Data: Ordinal/Nominal

Data: ScaledDistribution: skewed > 30 subjects

Data: ScaledDistribution: skewed < 30 subjects

Page 86: Tutorial   parametric v. non-parametric

However, if the data are EITHER Ordinal/Nominal or the distribution is skewed with less than 30 subjects, then you will use a NON-parametric method.

Data: ScaledDistribution: Normal

Data: Ordinal/Nominal

Data: ScaledDistribution: skewed > 30 subjects

Data: ScaledDistribution: skewed < 30 subjects

Use a NON-PARAMETRIC

Test

Page 87: Tutorial   parametric v. non-parametric

What type of method would be most appropriate for the data set you are working with?

Page 88: Tutorial   parametric v. non-parametric

What type of method would be most appropriate for the data set you are working with?

Parametric Method

Non-Parametric Method