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econometrics
use of mathematical methods in describing economic systems
cross-sectional
observes multiple entities at a single point in time
panel/longitudinal data
observes multiple entries over multiple time points
time series
a single entity over multiple time points
error term
omitted variables and measures error in dependent variable
least squares
the line best fit minimizes the sum of the squared deviations of the points on the graph from the points on the square line
pooled data
mix of cross sectional and time series data
panel data
follow a microeconomic unit over time
quantitative data
continuous data
qualitative data
categorical data
regressor
independent
regressand
dependent
y=b0+b1x+u
simple regression model
average value of the error term in the population is 0
assumption of simple regression model
zero conditional mean
assuming expected value of residual is 0, covariance between residual and x variable is also
Yi=B0+B1xi+ui
OLS
mean/expected value of x, variance, skewness, kurtosis
moment restrictions
beta coefficient of variable x/slope of x
B1
Positive effect in Y
Positive B1
Durbin Watson’s test
auto correlation test
SSE + SSR
SST
R2 Formula
SSE/SST or 1-SSR/SST
Goodness of Fit
R2
High R2/Fitted terms within trendline
x variable explains y very well
B1 near actual value
reliable
Straight line and constant slope
assumption of linearity
1+2xi
sample of linear eq
1B²xi
Not a linear
Ui=Yi-E(xi)
Stochastic Error formula
y=B1+B2xi
sample of regression function
B2xi
beta coefficient
y=B1+B2x+u
classical linear regression
e²i=(Yi-Y^i)²
ols regression function
made to ensure that OLS Estimates are BLUE
CLR assumptions
linear, unbiased, minimum variance
properties of ols
variance & standard errors
R²
coefficient of determination
square root of R²
correlation coefficient
measures the strength of the relationship between 2 variables
correlation coefficient
can explain the movement of y with respect to x variables
coefficient of determination
multiple linear regression
2 or more independent variables
In(Y) = B0 +B1IN(X)+u
double log function
In(Y)=B0+B1x+u
Semi-log/log lim function
v=B0+B1In(X)+u
vin log
will increase as more variables are added to the model
R² Multiple regression
takes into account number of variables in the model, and may decrease
Adjusted R²
Dummy variables/binary variables
takes on the value 0 or 1
Breusch-Pagan Test
doesnt observe the error but can estimate it with the residuals from the OLS regression and will detect any linear forms of heteroskedasticity
White’s Test
allows for nonlinearities by using squares and cross products of all the x’s
Ramsey Reset Test
No omitted non-linearity variable