Question: Question 12 (1 point) When calculating P(E | H), the Nave Bayes algorithm makes the assumption that Question 12 options: the attributes are independent of
Question 12 (1 point)
When calculating P(E | H), the Nave Bayes algorithm makes the assumption that
Question 12 options:
| the attributes are independent of each other | |
| the attributes are independent of the class | |
| the class is independent of the attributes | |
| attributes are all nominal | |
| all of the above |
Question 13 (1 point)
Consider the Nave Bayes algorithm applied to the dataset in Table 1. What is P(Aquatic = yes | Class = mammal)? Assume a Laplace Estimator of 1 is added to the counts.
Table 1: Vertebrate Dataset (modified from Introduction to Data Mining by Tan et al.)
| Name | Body temp | Give birth | Aquatic | Class |
| human | warm | yes | no | mammal |
| echidna | warm | no | no | mammal |
| salmon | cold | no | yes | fish |
| whale | warm | yes | yes | mammal |
| eel | cold | no | yes | fish |
| bat | warm | yes | no | mammal |
| shark | cold | yes | yes | fish |
| cat | warm | yes | no | mammal |
Question 13 options:
| 1/5 | |
| 2/6 | |
| 2/7 | |
| 4/5 | |
| none of the above |
Question 14 (1 point)
Consider the Nave Bayes algorithm applied to the dataset in Table 1. Assume a Laplace Estimator of 1 is added to the counts (not the class counts). What is the likelihood (not the probability) for the test instance in Table 2 being a mammal?
Table 1: Vertebrate Dataset (modified from Introduction to Data Mining by Tan et al.)
| Name | Body temp | Give birth | Aquatic | Class |
| human | warm | yes | no | mammal |
| echidna | warm | no | no | mammal |
| salmon | cold | no | yes | fish |
| whale | warm | yes | yes | mammal |
| eel | cold | no | yes | fish |
| bat | warm | yes | no | mammal |
| shark | cold | yes | yes | fish |
| cat | warm | yes | no | mammal |
Table 2: Test Instance
| Name | Body temp | Give birth | Aquatic | Class |
| porcupine | warm | yes | no | ? |
Question 14 options:
| 55454558{"version":"1.1","math":""} | |
| 67575758{"version":"1.1","math":""} | |
| 15251538{"version":"1.1","math":""} | |
| 67575658{"version":"1.1","math":""} | |
| none of the above |
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