Physicist: Do the defects of real numbers open the door to free will in physics?
From Emily Conover at ScienceNews, describing the work of physicist Nicholas Gisin: Gisin — known for his work on the foundations and applications of quantum mechanics — takes issue with real numbers that consist of a never-ending string of digits with no discernable pattern and that can’t be calculated by a computer. Such numbers (for example, 1.9801545341073… and so on) contain an infinite amount of information: You could imagine encoding in those digits the answers to every fathomable question in the English language — and more. But to represent the world, real numbers shouldn’t contain unlimited information, Gisin says, because, “in a finite volume of space you will never have an infinite amount of information.” Instead, Gisin argues March 19 Read More ›