variables Flashcards

1
Q

briefly explain the 2 groups of statistical data

A

constant: remains the same from time to time/ place to place
- fixed value
- value of pi
- pull of gravity
- speed of light

variable:
information on any characteristics that can be varied
it changes over time (example: smoking habits, weight, educational attainment)

2 kinds are…
- qualitative
- quantitative

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2
Q

briefly explain qualitative variables and quantitative variables

A

qualitative:
described by features, generally by words
used as labels to distinguish one gro from another (ex: skin color, religion, gender)
cannot be used as a basis to say that one grp is greater or lesser or higher or lower or better or worse than other grp

quantitative:
values expressed numerically
can be measures and ordered according to quantity or amount - rank lowest to highest (blood pressure, birthweight, height and weight)

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3
Q

what are the diff levels of measurement

A

nominal
dichotomous
ordinal
interval
ratio

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4
Q

variables that have no measurement scales and no rank order

A

nominal

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5
Q

nominal (example)

A

under qualitative
numeric variables may be assigned to these categories as labels but will not affect the statistical analysis - to shorten encoding
(No. 1 = normal skin color,
no. 2 = tan, no. 3 = dark,
no. 4 = very dark
○ Different blood groups
○ Vegetable and fruit color)

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6
Q

variables that only have two labels

A

dichotomous

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7
Q

dichotomous in greek (examples)

A

dicho -into
temnein - to cut

(○ Normal and abnormal skin
color
○ Biological gender
■ Male
■ Female
○ Health status
■ Well
■ Sick)

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8
Q

variables that can be ranked or ordered

A

ordinal

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9
Q

ordinal (examples)

A

can either be qualititative or quantitative depening on the objective of the data collection
arranged from the highest to lowest
(○ Severity of diseases
○ Physical activity level)

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10
Q

there are equal intervals between values and have a true zero point

A

ratio

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11
Q

values are separated by equally spaced intervals and have no true zero point

A

interval

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12
Q

interval (examples)

A

No true zero: There’s no absolute zero point. The zero is just a placeholder and doesn’t mean “none” or “absence” of the thing being measured.

Limited math: You can add and subtract these values, but multiplying or dividing them doesn’t make sense.

(Temperature (in Celsius or Fahrenheit), IQ scores, and calendar dates)

The difference between 10°C and 20°C is the same as the difference between 20°C and 30°C (equal intervals).

0°C doesn’t mean “no temperature” - it’s just the freezing point of water (arbitrary zero).

We can say it’s 10 degrees warmer today than yesterday (meaningful difference).

But we can’t say 80°C is twice as hot as 40°C (multiplication doesn’t work).

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13
Q

ratio (examples)

A

(○ Height and weight - someone cannot be negative or 0 kg and m.
○ Distances
○ Temperature in Kelvin)
data can be added, subtracted, multiplied or divided
someone who is 100kg is twice as heavy as someone who is 50kg

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14
Q

rank the levels of measurement from the most info to the least info

A

ratio
interval
ordinal
dichotomous
nominal

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15
Q

differentiate discrete data and continuous data

A

discrete data:
integers (whole no.)
no decimal point for fraction

continuous point:
have fractional data (ex: 3..5 or 1/2)
the difference between 2 numbers are infinite - means that number between 3 and 4 is never ending

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16
Q

these level of measurement are called discrete variables

A

dichotomous and nominal variables
because the diff categories r completely separate from each other

17
Q

ordinal is usually measured from ___ to ___

A

better to worst/ highest to lowest

18
Q

it is a subtopic from nominal

A

dichotomous

19
Q

what is the major advantage of dichotomous

A

it can be utilized in arithmetic expressions