Description Usage Arguments Value Examples
Calculate the Jaccard index between all pairs of columns in a matrix. The Jaccard index (also known as the Tanimoto coefficient) is defined as the size of the intersection of two bitsets divided by the size of the union. Here, to convert a list of continuous expression values into a set of bits, measurements that are missing or equal to zero are considered as zeroes and all other measurements are considered as ones.
1 | jaccard(mat)
|
mat |
a matrix of data, with samples in rows and features in columns |
the Jaccard index between non-zero/missing values in each pair of columns
1 2 3 |
Add the following code to your website.
For more information on customizing the embed code, read Embedding Snippets.