The phrase "arithmetic certainty" is correct and usable in written English.
It can be used in contexts discussing mathematical concepts, particularly when referring to the reliability or accuracy of arithmetic operations or results.
Example: "In this mathematical model, we can achieve arithmetic certainty by ensuring all calculations are performed with precision."
Alternatives: "mathematical certainty" or "numerical certainty".
"The guidelines give the mirage of something that can be obtained with arithmetic certainty".
"Right now more people have voted for me than have voted for my opponent," Mrs. Clinton said, without explaining how she reached that arithmetic certainty.
At Ms. Jiau's hearing, he criticized "the mirage of something that can be obtained with arithmetic certainty" in the sentencing calculations based largely on the gains from the trading.
In his appeal, Mr. Kluger cited Judge Rakoff's statement in the sentencing of Ms. Jiau: "There's no way that I'm going to impose a guideline sentence in this case," the judge said, "[because] the guidelines give a mirage of something that can be obtained with arithmetic certainty".
The House of Representatives Department of Homeland Securityy (DHS) funding bill, which is really a law seeking the mass deportations of undocumented people, including children, died on the Senate floor, victim of arithmetic certainty.
They could only be "redistributed". He asserted this was an "arithmetic" and "indisputable" certainty.
In his A Treatise of Human Nature (1739 1740) he defended the certainty of arithmetic and algebra, but withheld it from geometry on the grounds that our knowledge of points and lines is inherently imprecise.
Fig. 4 Fuzzy set arithmetic example demonstrates how two fuzzy sets with different degrees of certainty are calculated for the addition case.
The first two kinds cannot give us certainty, but, he says, "who would seriously doubt the third, who would doubt arithmetic?" (Poincaré 1905b: 33; 19133: 216).
In the Treatise, Hume says that geometry is not quite as certain as arithmetic and algebra, because its original principles derive from sensation, and about sensation there can never be absolute certainty.
The arithmetic is simple.
