Similarly, in science, Occam's razor is used as an abductive heuristic in the development of theoretical models rather than as a rigorous arbiter between candidate models.
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Similarly, in science, Occam's razor is used as an abductive heuristic in the development of theoretical models rather than as a rigorous arbiter between candidate models.
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Phrase Occam's razor did not appear until a few centuries after William of Ockham's death in 1347.
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Origins of what has come to be known as Occam's razor are traceable to the works of earlier philosophers such as John Duns Scotus, Robert Grosseteste, Maimonides, and even Aristotle.
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The term Occam's razor refers to distinguishing between two hypotheses either by "shaving away" unnecessary assumptions or cutting apart two similar conclusions.
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Occam's razor has gained strong empirical support in helping to converge on better theories.
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One justification of Occam's razor is a direct result of basic probability theory.
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The probabilistic basis for Occam's razor is elaborated by David J C MacKay in chapter 28 of his book Information Theory, Inference, and Learning Algorithms, where he emphasizes that a prior bias in favor of simpler models is not required.
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Occam's razor has since rejected this account of simplicity, purportedly because it fails to provide an epistemic justification for simplicity.
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Occam's razor now believes that simplicity considerations do not count unless they reflect something more fundamental.
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In science, Occam's razor is used as a heuristic to guide scientists in developing theoretical models rather than as an arbiter between published models.
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In chemistry, Occam's razor is often an important heuristic when developing a model of a reaction mechanism.
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St Thomas Aquinas, in the Summa Theologica, uses a formulation of Occam's razor to construct an objection to the idea that God exists, which he refutes directly with a counterargument:.
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Occam's razor invoked Occam's razor against materialism, stating that matter was not required by his metaphysics and was thus eliminable.
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Statistical versions of Occam's razor have a more rigorous formulation than what philosophical discussions produce.
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Occam's razor is used to adjudicate between theories that have already passed "theoretical scrutiny" tests and are equally well-supported by evidence.
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Occam's razor has met some opposition from people who have considered it too extreme or rash.
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