A precise philosophical definition of temporal feedback, exploring the boundaries of causality and linear explanation. 4 mins read.
In classical metaphysics, causation is asymmetric and transitive. If event A causes event B, then event B cannot cause event A. This fundamental assumption prevents logical circles and ensures that time flows in a predictable, linear direction. A causal loop directly challenges this assumption by closing the causal chain into a circle, where the relation of 'cause' flows back to its own origin.
Within a causal loop, every individual event is locally comprehensible. If you examine any segment of the loop in isolation, it obeys the standard laws of physics and logic. For example, a woman travels back in time to hand her grandmother a key. The grandmother uses the key to unlock a drawer, where she stores it for decades until her granddaughter finds it and takes it back in time. At no point in this sequence is there a physical miracle or a logical contradiction. The paradox is global, not local: the key exists because it was taken from the drawer, and it was placed in the drawer because it was brought from the future.
Causal loops force us to distinguish between two types of explanation: local explanation (why a specific event happened) and global explanation (why the entire chain of events exists). A loop provides the former while entirely denying us the latter.
Philosophers like David Lewis argue that while causal loops are strange, they are not logically impossible. He suggests that we must accept the entire loop as a 'brute fact' that requires no further explanation, much like the existence of the universe itself. In contrast, skeptics argue that the lack of an independent origin makes causal loops physically impossible, as they violate the thermodynamic laws of entropy and information conservation.
Referenced Works & Texts
- David Lewis, The Paradoxes of Time Travel, American Philosophical Quarterly (1976). Defining the limits of causal consistency in closed loops.
- Paul Horwich, Asymmetries in Time, Chapter 5 (1987). Investigating the logical and physical constraints of self-causing loops.
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