ECONOMETRICS INTRO (L0&L1) Flashcards

(38 cards)

1
Q

Descriptive statistics

A

Using mean,variance and correlation etc to help us understand the affect of variables

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2
Q

Forecasting

A

Predicting future outcomes eg interest rates

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3
Q

Estimating

A

How much one variable will affect another

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4
Q

Big data

A

How we analyse huge/complex data sets

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5
Q

Properties of big data

A

Volume
Variety
Velocity
Veracity

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6
Q

Volume

A

Large no of observations/variables

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7
Q

Variety

A

Different forms data comes in (video,text)

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8
Q

Velocity

A

How quick data can be recorded eg facebook posting

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9
Q

Veracity

A

The quality of the data

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10
Q

(A+B)’ (transposed)

A

A’+B’

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11
Q

(A’)’ (transposed)

A

A

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12
Q

(KA)’ (transposed)

A

KA’

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13
Q

(AB)’ (transposed)

A

B’A’

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14
Q

Square matrix

A

Rows=columns, can’t find the inverse for any other type

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15
Q

Symmetric matrix

A

Transposed=not transposed A’=A

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16
Q

Inverse matrix

A

A x A’ = I
BA=AB=I
If the matrix has an inverse it’s invertible/non-singular

17
Q

(A-1)-1

18
Q

(A’)-1

19
Q

(AB)-1

20
Q

(BA)-1

21
Q

((AB-1))’

A

(AB’)-1=(B’A’)-1=(A’)-1(B’)-1

22
Q

|A’|

23
Q

|AB|

24
Q

|KA|

A

K^n |A|
Where n is the number of rows/columns

25
Collinearity
The rows and columns are the same so the determinant is 0 (12 12)
26
A is invertible when…
The determinant does not equal 0, also means the rank= number of rows
27
Orthogonal
Xi’xj=0
28
Rank(AB)
If the rank isn’t equal of matrix A or B, then use the lower rank
29
Tr(A’)
Tr(A)
30
Tr(A+B)
tr(A)+tr(B)
31
Tr(AB)
Tr(BA) if they’re square matrices (cyclicity of trace)
32
Tr(KA)
Ktr(A)
33
A is positive definite if
The quadratic is >0
34
A is positive semidefinite if
The quadratic is >_0
35
A is negative definite if
The quadratic is <0
36
A is negative semidefinite if
The quadratic is <_0
37
Symmetric matrix properties
Positive definite, non singular Semidefinite if det(A) and tr(A) are positive If A has a positive determinate, then A^k will also be positive
38
Idempotent
A^2=A eg Identity matrix