Chapter 6. Causal Reasoning and Explanations
§1 The Nature of Causal Arguments
At its core, a causal argument is a form of inductive reasoning that seeks to establish a relationship of influence between two or more events. Unlike deductive arguments, which provide certainty through their structure, causal arguments aim for inductive strength—the claim that the presence of one factor (the cause) makes the occurrence of another (the effect) highly probable.
Philosophically, understanding the “nature” of these arguments requires moving beyond simple observation to examine the underlying mechanisms and logical justifications for why we believe one thing brings about another.
1.1 The Humean Challenge: Causation as “Constant Conjunction”
The primary academic foundation for modern causal skepticism begins with David Hume in An Enquiry Concerning Human Understanding (1748). Hume argued that we never actually perceive “power” or “necessary connection” between events. Instead, we only observe constant conjunction.
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Hume’s Argument: If you see one billiard ball hit another, you see the motion of the first and then the motion of the second. You do not see the “cause” itself.
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Implication for Critical Thinking: Causal arguments are not founded on a direct perception of a “force,” but on an inductive inference based on past experience. This is why causal claims are always probabilistic; we assume the future will resemble the past (the Principle of the Uniformity of Nature), but we cannot prove this with absolute deductive certainty.
1.2 The Statistical vs. Mechanistic View
In the 20th century, philosophers of science like Wesley Salmon expanded the nature of causal reasoning by distinguishing between how we justify these claims.
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The Statistical View: This view (often associated with Hans Reichenbach) suggests that a cause is simply a factor that increases the probability of an effect. If $P(E|C) > P(E)$, then $C$ is a cause of $E$.
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The Mechanistic View: Salmon argued in Scientific Explanation and the Causal Structure of the World (1984) that statistical correlation is not enough. To have a “strong” causal argument, one must demonstrate a causal process—a physical transmission of information or energy from the cause to the effect.
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Example: A shadow moving across a wall is a “pseudo-process.” While the shadow’s position is correlated with the object moving, the shadow itself doesn’t “cause” the next position. A causal argument must identify the “mark” being transmitted.
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1.3 Causal Claims as Inductive Generalizations
Causal reasoning is often a hybrid of the concepts found in Chapter 5. A causal argument is typically an Inductive Generalization applied to a specific instance.
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Premise 1 (Generalization): In past observed cases, factor $X$ is followed by effect $Y$ (Mill’s Methods).
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Premise 2 (Specific Instance): Factor $X$ is present in this current case.
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Conclusion: Therefore, $Y$ will likely occur (or was caused by $X$).
1.4 The INUS Condition: Complex Causality
In “Causes and Conditions” (1965), J.L. Mackie refined the nature of causal arguments by noting that most “causes” are not single events but complex sets of conditions. He introduced the INUS condition: an Insufficient but Non-redundant part of an Unnecessary but Sufficient condition.
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Example: A short circuit causes a house fire. The short circuit is not sufficient (you also need oxygen and flammable material) and it is not necessary (an arsonist could have started the fire). However, it is a non-redundant part of a specific set of conditions that was sufficient to start the fire.
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Critical Thinking Tool: This reminds the “Reasonable Person” that causal arguments often oversimplify. When we say “A caused B,” we are usually picking out the most salient factor in a much larger causal web.
§1 Summary Table: Philosophical Foundations of Causation
| Philosopher | Key Concept | Insight for the Critical Thinker |
| David Hume | Constant Conjunction | We infer causation from habit/repetition, not from seeing a “force.” |
| Wesley Salmon | Causal Processes | Look for a physical mechanism, not just a statistical correlation. |
| J.L. Mackie | INUS Conditions | Most causes are part of a complex web of necessary and sufficient factors. |
| John Stuart Mill | Elimination | Causal strength is built by systematically ruling out alternative explanations. |