| M W F 10:05 - 10:55 a.m. Skiles 154 |
Students are encouraged to work on the assignments together, but must write them up independently. Simply transcribing another student's work or the solution from the back of the book is regarded as an honor code violation. Presentation counts toward the homework grade. Solutions should be presented clearly and logically, so as to be easily understood by another student in the class. Work should be reasonably neat and stapled.
A subset of the homework will be graded by the grader. The homework will compose 15% of the course grade, and the lowest homework score will be dropped.
The cumulative final exam is Wednesday April 30th from 2:50 to 5:40 p.m. It is worth 35% of the grade. Here is a review sheet for the final.
Students are expected to abide by the Georgia Tech honor code .
| Date Assigned | Problems | Due Date |
| 1/9 | Exercises 1.1 and 1.2 on page 6. (See the top of page 6 for the definition of C^infinity.) | 1/18 |
| 1/11 | 1.3 (pg 7), 1.4,1.5,1.6 (pg 8) | 1/18 |
| 1/14 | Prove that a code is uniquely decodable if and only if its reverse code is uniquely decodable* solution, 1.8 (pg 9), 1.9 (pg 10), 1.10 (pg 11) | 1/25 |
| 1/16 | 1.11 (pg 13), 1.12 (pg 17) | 1/25 |
| 1/23 | 2.1 (pg 20) | 2/1 |
| 1/25 | 2.3 (pg 24), 2.10, 2.11** (pg 32) | 2/1 |
| 1/30 | 2.4 (pgs 25-26), 2.5 (pg 27), 2.6 (pg 28), additional problem solution | 2/8 |
| 2/1 | 2.7 (pg 30), 2.12 (pg 33), additional problems solutions | 2/8 |
| 2/4 | 2.9 (pg 32), 2.14 (pg 33) | not due |
| 2/6 | feb 6 problem solution | not due |
| 2/15 | 3.1 (pg 39) | 2/22 |
| 2/18 | 3.2 & 3.3 (pg 44) | 2/29 |
| 2/20 | 3.4 (pg 46) 3.5 & 3.6 (pg 51) 3.10 (pg 52) | 2/29 |
| 2/27 | 4.1 (pg 59) 4.2 (pg 62), additional problem | 3/7 |
| 2/29 | 4.3 (pg 64), additional problem, 3/7 Homework Solutions | 3/7 |
| 3/3 | 4.5 (pg 65), 4.6*** (pg 66), 4.7 (pg 67) | 3/14 |
| 3/5 | 4.4****, Find an example of an information channel in which the input source and output source are statistically independent. 3/14 Homework Solutions | 3/14 |
| 3/10 | homework problem | 3/28 |
| 3/14 | 4.8 (pg 73, only do BEC), 4.9 (pg 74), 4.13 & 4.15 (pg 77), 3/28 Homework Solutions | 3/28 |
| 3/26 | 5.1 (pg 80), 5.2 (pg 81), additional homework problem | 4/4 |
| 3/28 | 5.8 (pg 94) 4/4 Homework Solutions | 4/4 |
| 4/4 | 5.4 & 5.5 (pg 86), 5.9 & 5.10 (pgs 94-95) 4/11 Homework Solutions | 4/11 |
| 4/14 | 5.7 (pg 89), 2 additional homework problems 4/18 Homework Solutions | 4/18 |
| 4/21 | 3.2, 3.4, 3.5, 3.7 (a) and (b)***** Solutions | not due |
***** These problems are from "Elements of Information Theory: 2nd edition," by Cover and Thomas, which is on reserve at the library.
**** Only prove the equality for the equivocation of B with respect to A, i.e., H(B|A).
*** Please give an example other than the one in the back of the book.
* The words in the reverse code of C are all the code words of C written backwards.
** For 2.11, please answer the additional question: For the given type of source, are all the instantaneous binary codes with word-lengths 1,2,...,q-1,q-1 Huffman codes?