compositional inverse造句

Any element that is nonzero on all unit arrows has a compositional inverse, and the " M鯾ius function " of a multiorder is defined as the compositional inverse of the zeta function ( constant-one ) in its incidence algebra.
Any element that is nonzero on all unit arrows has a compositional inverse, and the " M鯾ius function " of a multiorder is defined as the compositional inverse of the zeta function ( constant-one ) in its incidence algebra.
If " f " is a formal power series, then the above formula does not give the coefficients of the compositional inverse series " g " directly in terms for the coefficients of the series " f ".
The notations,,, etc ., as introduced by John Herschel in 1813, are often used as well, but this convention logically conflicts with the common semantics for expressions like, which refer to numeric power rather than function composition, and therefore may result in confusion between multiplicative inverse and compositional inverse.
In introductory geometry and trigonometry courses, the notation sin " 1, cos " 1, etc ., are often used in place of arcsin, arccos, etc . However, the arcsin, arccos, etc ., notation is standard in higher mathematics where trigonometric functions are commonly raised to powers, as this avoids confusion between multiplicative inverse and compositional inverse.
It's difficult to find compositional inverse in a sentence. 用compositional inverse造句挺难的