Econometrics Introduction
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Econometrics Introduction
Econometrics is concerned with the tasks of developing and applying quantitative or statistical methods to the study and elucidation of economic principles.
Econometrics is concerned with the tasks of developing and applying quantitative or statistical methods to the study and elucidation of economic principles.
Econometrics Introduction
Probability Distribution
A probability distribution is a table or an equation that shows each outcome of a statistical experiment with its likelihood, or probability, of occurring. For example, if you were to flip a coin twice there are four possible outcomes: Heads/Heads, Heads/Tails, Tails/Heads, Tails/Tails. This could be shown in a probability distribution table as follows:
# of Heads | Probability
0 | .25
1 | .50
2 | .25
A probability distribution is a table or an equation that shows each outcome of a statistical experiment with its likelihood, or probability, of occurring. For example, if you were to flip a coin twice there are four possible outcomes: Heads/Heads, Heads/Tails, Tails/Heads, Tails/Tails. This could be shown in a probability distribution table as follows:
[b]# of Heads | Probability[/b]
0 | .25
1 | .50
2 | .25
Probability Distribution
Three Types of Random Variables
Discrete: A discrete random variable maps events to values of a countable set (e.g., the integers), with each value in the range having probability greater than or equal to zero.
Continuous: A continuous random variable maps events to values of an uncountable set (e.g., the real numbers). For a continuous random variable, the probability of any specific value is zero, whereas the probability of some infinite set of values (such as an interval of non-zero length) may be positive.
Mixed: A random variable can also be "mixed", with part of its probability spread out over an interval like a typical continuous variable, and part of it concentrated on particular values like a discrete variable.
[b]Discrete:[/b] A discrete random variable maps events to values of a countable set (e.g., the integers), with each value in the range having probability greater than or equal to zero.
[b]Continuous:[/b] A continuous random variable maps events to values of an uncountable set (e.g., the real numbers). For a continuous random variable, the probability of any specific value is zero, whereas the probability of some infinite set of values (such as an interval of non-zero length) may be positive.
[b]Mixed:[/b] A random variable can also be "mixed", with part of its probability spread out over an interval like a typical continuous variable, and part of it concentrated on particular values like a discrete variable.
Three Types of Random Variables
Econometrics Flashcard Review
{http://flashcards.engrade.com/econometrics120c}
Econometrics Flashcard Review
{http://www.youtube.com/watch?v=Si37yjZM-SA}
video