How much math must you know, to sink another submarine while both were submerged in 1945?

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I'm just curious how much math Lt J S Launders DSC RN

Launders was a "rising star" in the Royal Navy submarine command at the time.[2] a "boy-wonder with a genius for mathematics,"[2] which gave him a tremendous edge in making the necessary vector calculations (manual or minimally mechanical-computer assisted reckoning of speed and trajectories for targets, torpedoes, attacking vessels and currents) that were part of submarine warfare tactics of the day.[2]

must've known when submerged in his HMS Venturer (P68), he torpedoed U-864.

Venturer had only eight torpedoes as opposed to the 22 carried by U-864. After three hours Launders decided to make a prediction of U-864's zig-zag, and released a spread of his torpedoes into its predicted course. This manual computation of a firing solution against a three-dimensionally manoeuvring target was the first occasion on which techniques were used and became the basis of modern computer-based torpedo targeting systems. Prior to this attack, no target had been sunk by torpedo where the firing ship had to consider the target's position in three-dimensional terms, where the depth of the target was variable and not a fixed value. The computation thus differs fundamentally from those performed by analogue torpedo fire-control computers which regarded the target in strictly 2D terms with a constant depth determined by the target's draught.