They do mention Penrose notation in the linked arxiv paper[1], as well as Cvitanović's Birdtracks[2] which let you do calculations on representations of groups.

They do mention Penrose notation in the linked arxiv paper[1], as well as Cvitanović's Birdtracks[2] which let you do calculations on representations of groups. They claim they're making it more accessible with pedagogical examples (and innovations in representing differential vector calculus). I still prefer index notation. Their notation looks pretty intricate and I think it would be really hard to do long calculations in it. It's also not clear to me how you'd generalise it to non-commutative vector algebras like in quantum mechanics. [1] https://arxiv.org/pdf/1911.00892.pdf https://arxiv.org/pdf/1911.00892.pdf [2] http://birdtracks.eu/ http://birdtracks.eu/