(One intermediate revision by the same user not shown)
Line 5: Line 5:
 
Monday January 14, 2013 (Week 2) - See [[LectureScheduleECE302Spring13_Boutin|Course Outline]].
 
Monday January 14, 2013 (Week 2) - See [[LectureScheduleECE302Spring13_Boutin|Course Outline]].
  
:Go to [[Lecture1_blog_ECE302S13_Boutin|1]],[[Lecture2_blog_ECE302S13_Boutin|2]],[[Lecture3_blog_ECE302S13_Boutin|3]],[[Lecture4_blog_ECE302S13_Boutin|4]],[[Lecture5_blog_ECE302S13_Boutin|5]], [[Lecture6_blog_ECE302S13_Boutin|6]], [[Lecture7_blog_ECE302S13_Boutin|7]]
+
(Other blogs [[Lecture1_blog_ECE302S13_Boutin|1]],
 +
[[Lecture2_blog_ECE302S13_Boutin|2]],
 +
[[Lecture3_blog_ECE302S13_Boutin|3]],
 +
[[Lecture4_blog_ECE302S13_Boutin|4]],
 +
[[Lecture5_blog_ECE302S13_Boutin|5]],  
 +
[[Lecture6_blog_ECE302S13_Boutin|6]],  
 +
[[Lecture7_blog_ECE302S13_Boutin|7]],
 +
[[Lecture8_blog_ECE302S13_Boutin|8]],
 +
[[Lecture9_blog_ECE302S13_Boutin|9]],
 +
[[Lecture10_blog_ECE302S13_Boutin|10]],
 +
[[Lecture11_blog_ECE302S13_Boutin|11]],
 +
[[Lecture12_blog_ECE302S13_Boutin|12]],
 +
[[Lecture13_blog_ECE302S13_Boutin|13]],
 +
[[Lecture14_blog_ECE302S13_Boutin|14]],
 +
[[Lecture15_blog_ECE302S13_Boutin|15]],
 +
[[Lecture16_blog_ECE302S13_Boutin|16]],
 +
[[Lecture17_blog_ECE302S13_Boutin|17]],
 +
[[Lecture18_blog_ECE302S13_Boutin|18]],
 +
[[Lecture19_blog_ECE302S13_Boutin|19]],
 +
[[Lecture20_blog_ECE302S13_Boutin|20]],
 +
[[Lecture21_blog_ECE302S13_Boutin|21]],
 +
[[Lecture22_blog_ECE302S13_Boutin|22]],
 +
[[Lecture23_blog_ECE302S13_Boutin|23]],
 +
[[Lecture24_blog_ECE302S13_Boutin|24]],
 +
[[Lecture25_blog_ECE302S13_Boutin|25]],
 +
[[Lecture26_blog_ECE302S13_Boutin|26]],
 +
[[Lecture27_blog_ECE302S13_Boutin|27]],
 +
[[Lecture28_blog_ECE302S13_Boutin|28]],
 +
[[Lecture29_blog_ECE302S13_Boutin|29]],
 +
[[Lecture30_blog_ECE302S13_Boutin|30]])
 
----
 
----
 
In the fourth lecture, we defined the conditional probability P(A|B) and illustrated how to compute it with two examples. We also constructed a decision tree to illustrate how the the concept of conditional probabilities can be used to obtain the probability of false alarm and the probability of missed detection in a detection experiment.  
 
In the fourth lecture, we defined the conditional probability P(A|B) and illustrated how to compute it with two examples. We also constructed a decision tree to illustrate how the the concept of conditional probabilities can be used to obtain the probability of false alarm and the probability of missed detection in a detection experiment.  
  
 
==Relevant Links==
 
==Relevant Links==
* The game show that inspired the Mounty Hall problem?  
+
* The game show that inspired the Monty Hall problem?  
 
**<youtube>zJ7ylvsMGvc</youtube>  
 
**<youtube>zJ7ylvsMGvc</youtube>  
  

Latest revision as of 08:08, 25 January 2013


Lecture 4 Blog, ECE302 Spring 2013, Prof. Boutin

Monday January 14, 2013 (Week 2) - See Course Outline.

(Other blogs 1, 2, 3, 4, 5, 6, 7, 8, 9, 10, 11, 12, 13, 14, 15, 16, 17, 18, 19, 20, 21, 22, 23, 24, 25, 26, 27, 28, 29, 30)


In the fourth lecture, we defined the conditional probability P(A|B) and illustrated how to compute it with two examples. We also constructed a decision tree to illustrate how the the concept of conditional probabilities can be used to obtain the probability of false alarm and the probability of missed detection in a detection experiment.

Relevant Links

  • The game show that inspired the Monty Hall problem?

Action items for students (to be completed before next lecture)

  • Read subsection 2.5 of the textbook.
  • Solve the following problem in the textbook (do not hand in yet. These will be part of the second homework assignment.)
2.62


Previous: Lecture 3

Next: Lecture 5


Back to 2013 Spring ECE302 Boutin

Alumni Liaison

Ph.D. 2007, working on developing cool imaging technologies for digital cameras, camera phones, and video surveillance cameras.

Buyue Zhang