Hi guys,

Is there a way in KNIME (without using java snipped nodes) to calculate Tanimoto similarity (ranging from 0 to 1) using count-based fingerprints (e.g. RDKit Morgan count-based fingerprints)?

Currently the Byte Vector Distances node doesn’t allow it.

Thanks in advance!

Gio

# Tanimoto similarity using count-based fingerprints?

**gcincilla**#1

**greglandrum**#2

Hi,

There’s not a node to calculate it directly, but if you really want to avoid using a Java Snippet node (which would be the fastest and simplest), you can use some of the fingerprint operations nodes in the Vernalis extensions to calculate the Jaccard distance (essentially the Tanimoto distance) between two count vectors.

I’ve attached a workflow that does this and captures the functionality in a wrapped metanode. You can choose the columns to compare by double clicking the wrapped metanode.

count_based_tanimoto.knwf (24.0 KB)

-greg

p.s. Note that this does not handle the case that neither fingerprint has any bits set. This will lead to a NaN.

**gcincilla**#3

Dear Greg,

Thank you very much for your help. I didn’t know the Vernalis extensions for fingerprints operations and I’m sure they will be useful for me in the future.

To what deals with the count-based Tanimoto similarity (or distance) I would like to implement the formula attached as figure:

Here, S denotes similarities, xjA means the j-th feature of molecule *A* . *a* is the number of on bits in molecule *A* , *b* is number of on bits in molecule *B* , while *c* is the number of bits that are on in both molecules. On the left part of the figure there is the formula for continuous variables, while on the right part, the formula for dichotomous variables.

This formulas to calculate Tanimoto similarity are mentioned *inter alia* in the following publications:

- Willett P. J. Chem. Inf. Comput. Sci. 1998, 38, 983-996
- Bajusz D. et al. Journal of Cheminformatics (2015) 7:20

Do you know what are the advantages/disadvantages of using the formula you propose respect the one I mentioned? Could you please point me to a reference publication where the formula you provided is mentioned?

Finally, as a reference for other interested people reading this post, in order to implement the formula of Tanimoto coefficient for continuous variables (using KNIME byte vectors) reported in the attached figure (left part) and in the 2 aforementioned publications, I had to use a Java Snippet node as it seems not possible to implement it using Vernalis extensions for fingerprints operations. I don’t have much experience with Java but it seems it can be done easily. The probe and target fingerprints variables are “currentFingerprint” and “targetFingerprint”, respectively. Here it is the code:

```
if (currentFingerprint.length != targetFingerprint.length) {
throw new RuntimeException("Fingerprint vectors must be of the same length");
}
int n = currentFingerprint.length;
double ab = 0.0;
double a2 = 0.0;
double b2 = 0.0;
for (int i = 0; i < n; i++) {
ab += currentFingerprint[i] * targetFingerprint[i];
a2 += currentFingerprint[i] * currentFingerprint[i];
b2 += targetFingerprint[i] * targetFingerprint[i];
}
out_Tanimotosimilarity = ab / (a2 + b2 - ab);
```