I'm doing a project comparing the effectiveness of various classification algorithms, but I'm stuck on a frustrating point. The data may be found here: http://archive.ics.uci.edu/ml/datasets/Adult The classification problem is whether or not a person makes over 50k a year based on their census data.
Two example entries are as follows:
45, Private, 98092, HS-grad, 9, Married-civ-spouse, Sales, Husband, White, Male, 0, 0, 60, United-States, <=50K
50, Self-emp-not-inc, 386397, Bachelors, 13, Married-civ-spouse, Sales, Husband, White, Male, 0, 0, 60, United-States, <=50K
I'm familiar with using Euclidean distance to calculate the difference between vectors, but I'm not sure how to work with a mix of continuous and discrete attributes. Are there any effective methods for representing the difference between two vectors in a meaningful way? I'm having a hard time wrapping my head around how large values like the third attribute (a weight calculated by the people who extracted the data set based on factors, so that similar weights should have similar attributes) and differences between it can preserve meaning from discrete features like male or female, which is only a Euclidean distance of 1 if I understand the method correctly. I'm sure some categories could be removed, but I don't want to remove something that factors into classification significantly. I'm tackling k-NN first once I get this figured out, then a Bayesian classifier, and finally a decision tree model like C4.5 or ID3 if I have the time.