Is there any published, somewhat comprehensive, list of (almost?) all the many ways in which the Leibniz notation ($dx,$ $P(dx),$ $d\mu(x),$ $du\wedge dv,$ etc., etc.) gets used in the various areas of mathematics?


(I posted this question [here](https://math.stackexchange.com/questions/3783281/dictionary-of-the-leibniz-notation) on m.s.e. and it was closed although nobody verbally expressed any specific objections to it or even hinted at such.)



Reference request: Dictionary of the Leibniz notation
Not quite sure in which direction you are hoping for an answer, but to set a first data point I offer the [Pantheon of Derivatives](https://www.physicsforums.com/insights/the-pantheon-of-derivatives-i/)


Part 1 – Directional Derivatives  

Part 2 – Manifolds  

Part 3 – Vector Bundles  

Part 4 – Lie Theory  

Part 5 – Theorems


