https://www.manhattancontrarian.com/blog/2024-3-30-another-candidate-for-the-greatest-scientific-fraud-of-all-time
I have written a long series of posts, now 32 in number, titled “The Greatest Scientific Fraud Of All Time.” Go to this link if you want to read some or all of those posts. The fraud in question in those posts is the intentional alteration of pre-existing temperature (or, in one case, sea level) records to create a narrative of dangerous climate change that, without the alterations, lacks support in the raw data. In the most recent post in this series, number 32, I remarked, “No other scientific fraud in world history comes close to this one in scope or significance.”
The climate-data-alteration fraud is hugely significant because the altered data provide the fundamental support for the ongoing multi-trillion-dollar effort of the Left to transform the world energy system, and ultimately the entire world economy. As the least expensive and most reliable forms of energy production get restricted, billions of people stand to see their lives impoverished to the extent of tens of thousands of dollars per year each. Is it remotely possible for any other fraud to come anywhere close to this one in significance?
As unlikely as it may seem, now along comes a second plausible candidate for the title. This fraud goes by the common acronym of “LNT,” which stands for the “linear no threshold” hypothesis of causation of diseases, particularly cancer, from environmental factors. The LNT hypothesis is the basis for huge swaths of enormously costly regulation, probably the large majority of environmental regulatory cost outside the sphere of “climate.” In a March 7 article in the Journal of Occupational and Environmental Hygiene, a guy named Edward Calabrese makes the case that the LNT hypothesis has been advanced by means of intentional fraud since its inception nearly 100 years ago. The title of the article is “Cancer risk assessment, its wretched history and what it means for public health.”
The LNT hypothesis theorizes that if a chemical or phenomenon (e.g., radiation) is established as dangerous at some dosage, no matter how high, then it must also be dangerous at small dosages, no matter how tiny. That conclusion follows if the relation of dose to danger is linear, with no threshold below which the danger goes away. A tiny dose may have a tiny danger, but as long as the dose/danger relationship is linear without threshold, then there is no safe dose.
