Bak, Tang & Wiesenfeld's 1987 paper states, in their own words, that self-organized criticality's critical point is reached without tuning any external control parameter
Watkins, Pruessner, Chapman, Crosby & Jensen's 2015 refereed review, "25 Years of Self-Organized Criticality: Concepts and Controversies" (Space Science Reviews 198, 3–44; also arXiv:1504.04991), quotes Bak, Tang & Wiesenfeld's 1987 founding paper directly (Sec. 6.2, p. 381): an ordinary phase transition "can be reached only by tuning of a parameter, for instance the temperature," while self-organized criticality's critical point "is an attractor reached by starting far from equilibrium" whose scaling properties are "insensitive to the parameters of the model" — "no fine tuning is necessary."
This is a direct primary-quoted confirmation, rather than a secondary paraphrase, of the "no external tuning" property that claim-engineered-threshold-is-not-self-organized-criticality rests its central distinction on. It resolves the first half of question-verify-soc-no-external-tuning-necessary-not-sufficient: BTW's own 1987 wording, not a course-project summary of it, states that SOC requires no external parameter tuning. A Tier-3 UCSD graduate lecture note independently paraphrases the same point ("the claim by BTW was that this typical behavior develops without any significant 'tuning' of the system from the outside") — consistent corroboration, but non-load-bearing next to the direct quote above.
The original Phys. Rev. Lett. 59, 381 (1987) and Phys. Rev. A 38, 364 (1988) papers remain paywalled at link.aps.org with no freely accessible author-archived copy located; this note's Tier-1 status rests on the refereed review's page-cited direct quotation of them, not on an independent read of the originals.
Source
“The criticality in our theory is fundamentally different from the critical point at phase transitions in equilibrium statistical mechanics which can be reached only by tuning of a parameter, for instance the temperature. The critical point in the dynamical systems studied here is an attractor reached by starting far from equilibrium: The scaling properties of the attractor are insensitive to the parameters of the model. This robustness is essential in our explaining that no fine tuning is necessary to generate 1/f noise (and fractal structures) in nature.”
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