The phrase "argument of the function" is correct and usable in written English.
It is typically used in mathematical or programming contexts to refer to the input values that a function takes.
Example: "In the equation f(x) = x^2, the argument of the function is x."
Alternatives: "input of the function" or "parameter of the function".
An important class of these identity statements are statements of the form 'ƒ(x) = y', where ƒ is any unary function (i.e., function of a single variable), x is the argument of the function, and ƒ(x) is the value of the function for the argument x.
If an error correcting code with rate R = k/n is applied, the argument of the function Q must be replaced with (sqrt {2gamma R} ) and (overline {P_{b}}) has the meaning of mean channel bit error rate, while the BER at the decoder output must be computed by taking into account the effect of the decoding algorithm.
Note that two things have changed relative to the naive G-MAC game; the power available for transmission (appearing in the numerator of the argument of the function) is reduced because some senders are rendered incapable of communicating by the jammers, and the noise term (appearing in the denominator) is no longer constant for all coalitions but is augmented by the power of the jammers.
Type map xyFunction. xyFunction in this case is the first argument of the function map.
However, there are contradictory arguments on the function of CN2 in degrading carnosine.
The arguments of the function undergo transformations that maintain a certain invariance of the function due to the quadratic form of the integrand.
This can be done as follows: A term is first defined as either (1) an individual variable or (2) an individual constant or (3) any expression formed by prefixing a function variable or function constant of degree n to any n terms (these terms the arguments of the function symbol are usually separated by commas and enclosed in parentheses).
From Eq. (5), it is possible to analyze the relationships between the solution of the amount of innovation and the other arguments of the function.
In these functional expressions, " is used as a placeholder for what Frege called the arguments of the function; the placeholder reveals that the expressions signifying function are, on Frege's view, incomplete and stand in contrast to complete expressions such as those in (a), (b), and (c).
The trajectory X (t ′ ) = x − p m (t − t ′ ) is initialized by the arguments of the function f w ϵ, p on the left, while f 0 p is the first p derivative of the initial condition.
