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courses:rg:2014:mdsm [2014/11/25 21:28] nguyenti |
courses:rg:2014:mdsm [2014/11/29 13:52] (current) popel |
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| - | Q1. Recall | + | You should focus on the first paper (you can skip section 2.3): [[http:// |
| - | a. What is the difference between distributional semantic and distributed semantic representation? | + | The second paper [[http:// |
| - | b. What is maximum size of word vector | + | |
| + | |||
| + | Q1. | ||
| + | Recall the paper about word representations | ||
| + | Read http://www.quora.com/ | ||
| + | |||
| + | (M_{w,d} is a matrix with w rows and d columns). | ||
| + | What does w, d and k mean? | ||
| + | What are the values | ||
| Q2. | Q2. | ||
| - | a. Compute the similarity between two words: " | + | a) Compute the similarity between two words " |
| + | Use these raw counts (no Local Mutual Information, | ||
| | planet | night | full | shadow | shine | | planet | night | full | shadow | shine | ||
| Line 12: | Line 21: | ||
| Mars | Mars | ||
| | | ||
| - | b. | + | b) How do they deal with high dimension of vectors in those papers? |
| + | Can you suggest some (other) techniques of preprocessing vectors with high dimensions? | ||
| - | Q3. What are Bag of Word (BOVW) and Bag of Visual Word (BOW)? | + | Q3. |
| + | a) What are Bag of Word (BOVW) and Bag of Visual Word (BOW)? | ||
| + | b) How do they apply BOVW to compute representation of a word (concept) from a large set of images? | ||
| + | |||
| + | Q4 (bonus). | ||
| + | When they construct text-based vectors of words from DM model | ||
| + | they mentioned Local Mutual Information score. (section 3.2, also section 2.1 in the 2nd paper) | ||
| + | So what is that score? Why did they use it? | ||
| - | Q4. How do they apply BOVW to compute representation of a word (concept) from a large set of Images? | + | Q5 (bonus). |
| + | Have you ever wished to see beautiful " | ||
| + | Have you ever seen " | ||
| + | " | ||
| - | Q5. Have you ever wish to see a beautiful Mermaids. | + | Think about a computational way to show that how they look like? |
| - | Have you ever seen " | + | |
| - | Can you think a computational way to show that how they look like? | + | |
