New coronavirus possibly circulated within humans before COVID-19 pandemic
During viral entry and absorption into a host cell, the virus typically undergoes dramatic reconformation to form fusion/penetration motifs. Penner presents a general method to predict the residues of high conformational activity from the three-dimensional structure of viral glycoproteins. The method involves analyzing the hydrogen bonds of a protein and computing the free energy differences of corresponding features to identify regions where conformational change is most likely. The methods presented in the paper are currently being implemented for the spike glycoprotein of SARS CoV-2, the virus that causes COVID-19.
It is nothing short of miraculous for a mathematical idea to directly lead to a practical implication, but the pay-off can be enormous, as it happened to the Maxwell's theory of electromagnetic fields -- this brought radio and television -- and with Turing's and von Neumann's ideas on the theory of computation which opened the portal to our digital world. Such an idea may have a chance to work, only when its author, besides being a brilliant mathematician, has a broad scientific vision, which is rare among even the best mathematicians of our time. Robert Penner is this kind of a rare mathematician, and his method of detection of patterns in the protein structures, a fruit of purely mathematical thinking, is different from everybody else's in the world. There is a positive chance this method will work and accelerate the development of antiviral drugs or vaccines. Only an experiment can tell if this is so." Misha Gromov of Institut des Hautes Études Scientifiques (Bures-sur-Yvette, France) and New York University, renowned mathematician and Abel Prize winner (a.k.a. Nobel Prize for mathematics) Source:
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