square functionの例文

• The derivative, however, can take the squaring function as an input.
• That is, the square function satisfies the identity.
• This can also be expressed by saying that the squaring function is an even function.
• The symmetry set is then the bifurcation set of the family of distance squared functions.
• The electrons are emitted into the vacuum with an angular distribution close to a cosine square function.
• The limit process just described can be performed for any point in the domain of the squaring function.
• Thus, the squaring function is not uniformly continuous, according to the definition in uniform continuity above.
• A common objective function, at least for regression / function estimation, is the least squares function:
• A similar computation to the one above shows that the derivative of the squaring function is the doubling function.
• In practice, the square functions as the meeting point of central Helsinki's two famous streets, Esplanadi and Mannerheimintie.
• By performing the square function, you lose the negatie sign . talk ) 21 : 41, 25 March 2013 ( UTC)
• The President, as well as addition, subtraction, multiplication and division, had percentage, memory, square root and square functions.
• The first and third inequalities come from Jensen's inequality applied to the absolute-value function and the square function, which are each convex.
• In particular, the plane of split-complex numbers consists of four one-to-one inverses of the squaring function and the exponential function.
• Outside of Carnival, the square functions as a time-out spot as persons sit on benches while visiting any of the businesses in the neighbourhood.
• This defines the " derivative function " of the squaring function, or just the " derivative " of the squaring function for short.
• This defines the " derivative function " of the squaring function, or just the " derivative " of the squaring function for short.
• However, the reduction becomes much harder if we add the restriction that we can only use the squaring function one time, and only at the end.
• Using the squaring function on the integers, that is, the function " ? " whose domain are the integers ( the whole numbers ) defined by:
• For example, if the doubling function is given the input three, then it outputs six, and if the squaring function is given the input three, then it outputs nine.