correlation Flashcards

(29 cards)

1
Q

this is the variable where you do not count but measure

A

continuous variable

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2
Q

this set the limits to statistical analysis and determines which test are appropriate

A

type of variables
research design

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2
Q

it involves the same study participants or involves comparison of matched pairs of study participants, a paired test of statistical significance

A

before-and-after comparison

example:
in drug study
- 1 receives treatment
- other does not

in diet
- new diet
-continues their regular diet

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3
Q

why does some common statistical test might not work properly

A

u aren’t using random sampling where every1 has an equal chance of being selected

if non-random sampling = misleading results

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4
Q

what type of variables used for

A

Pearson correlation coefficient/ linear regression = C + C
Spearman correlation coefficient = C + O
student t test = C + DU (example: gender)
paired test = C + DP (example before vs after treatment)

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5
Q

a kind of hypothesis which gives generalization for generating records recording the mean of the primary/ original position

A

parametric test
- good for random sampling bcs u know the popu and SD

*usually a normal distribution & often focuses on the mean

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6
Q

non parametric test is aka

A

distribution-free test

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7
Q

what does it mean that non parametric does not require any population

A

distinct parameters

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8
Q

It is also a kind of hypothesis testing, which is not based on the underlying hypothesis

A

non parametric test

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9
Q

the test is based on the differences in the median.

A

non parametric test

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10
Q

what types of variables used in non parametric test and parametric test

A

non parametric test
- nominal
- ordinal
parametric test
- interval
- ratio

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11
Q

parametric test vs non parametric test

A

parametric test: (pearson C)
assumes
requires popu knowledge
central tendency value: mean
normal distribution

non parametric test: (spearman C)
does not assume
does not require popu knowledge
central tendency value: median
not normal distribution

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12
Q

Defined as the quantification of the degree to which 2 continuous random variables are related, provided that the relationship is linear.

A

correlation

linear - r/s or pattern

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13
Q

how do u visualize correlation

A

joint distribution graph / two-way scatter plot

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14
Q

scatter plot

A

x axis - independent
y axis - dependent

present r/s btwn 2 variables
represent on a 2 dimensional plane or cartesian system

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15
Q

if points trend upward:
if points trend downward:
random, no pattern:

A

if points trend upward: +ve C
if points trend downward: -ve C
random, no pattern: no C

16
Q

when does scatter plot being used

A
  • paired numerical data
  • multiple values of dependent values for a unique value of independent variable
  • determine r/s btwn 2 variables
    (ex: identify potential root causes of problems)
17
Q

____ variable depend on ____ variable

A

dependent
independent

18
Q

r

A

referred to as r value
- varies from -1 (perfect nega C) to +1 (perfect positive C)

19
Q

this measures the strength and direction of the relationship between 2 variables

A

Pearson Correlation Coefficient
* when 1 variable changes, the other variable changes in the same direction

20
Q

value of r - degree of correlation

A

0 : no
0.01 - 0.35 : weak/ low
0.36 - 0.70 : average
0.71 - 0.99 : strong/ high
1 : perfect

*consider 0.99 as perfect

21
Q

seeks to quantify the linear Relationship that may exist between an independent variable x and a dependent variable y

A

linear regression

22
Q

it can be changed/ control:
it can be measured/ observed:

A

it can be changed/ control: independent (x)
it can be measured/ observed: dependent (y)

23
Q

specifies how much y would be expected to change (and in what direction) for a unit change in x .

24
true or false: linear regression is related to correlation
true - produces 2 parameters that can be directly related to the data
25
what are the 2 parameters that can be directly related to the data
slope - shows how steep intercept -whr the line crosses the y axis
26
difference btwn correlation and regression
correlation: measures how strong r/s btwn x and y regression: (predict) clearer pic of how changes in x affect y
27
It’s appropriate when you have a large enough sample size and your data meets certain conditions, like being normally distributed.
parametric test
28
it's useful when you have smaller samples, or when your data is ranked or categorized (like survey responses) rather than measured on a continuous scale.
nonparametric test