the co-occurrence matrix $A\in R^{N_v \times N_o} $ is a two dimension matrix, where $N_v$ indicates the length of verb categories and $N_o$ indicate the length of object categories. We can initialize $A$ as a zero matrix. For each object, there are annotated verbs. We can set the corresponding position of the matrix $A$ as 1. For each example, if the apple is combinable with "eat", "cut" in the dataset, we set corresponding position of and in $A$ as 1.
Feel free to post if you have further questions
Regards,
Originally posted by @zhihou7 in #4 (comment)
the co-occurrence matrix $A\in R^{N_v \times N_o} $ is a two dimension matrix, where$N_v$ indicates the length of verb categories and $N_o$ indicate the length of object categories. We can initialize $A$ as a zero matrix. For each object, there are annotated verbs. We can set the corresponding position of the matrix $A$ as 1. For each example, if the apple is combinable with "eat", "cut" in the dataset, we set corresponding position of and in $A$ as 1.
Feel free to post if you have further questions
Regards,
Originally posted by @zhihou7 in #4 (comment)