A peer-reviewed paper by Germain Tobar and Fabio Costa argues that a specific mathematical model of time travel can avoid classical paradoxes by enforcing self-consistency in closed time-like curves (CTCs). If at least two events in a loop remain in causal order, other local choices can still be free without creating contradictions. The authors use a COVID-19 patient-zero thought experiment to illustrate how events would recalibrate to preserve consistency. The result aligns with some quantum findings and suggests time-loop experiments need not be logically impossible.
Scientists Find a Mathematically Consistent, Paradox-Free Form of Time Travel

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