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Here the allowance function A is defined by (5.12).
Finally, we demonstrate the applications of our results in the research of the allowance function in the generalized traditional teaching model.
In the generalized traditional teaching model HTM { − ∞, ∞, p I }, we define the allowance function as follows: A : J → ( 0, ∞ ), A ( x ) ≜ c ( x − μ ) k − 1, c > 0, k > 1. (5.12).
In general, we define the allowance function (mathscr{A}) as follows: mathscr{A}: Jrightarrow ( {0,infty} ), qquadmathscr{A} ( t ) triangleq c{ ( {t- mu} ) ^{alpha}},quad c>0, alpha>0.
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In the (operatorname{HTM} { {-infty,infty,{p_{mathbb{R}}}} } ), for the general allowance function (72), we have the following.
For the above allowance function (5.12), we have the following theorem.
The function (mathscr{A} :Jrightarrow ( {0,infty} ) ) is called an allowance function of the (operatorname{HTM} { {-infty,infty, {p_{mathbb{R}}}} }) [1].
The function A : J → ( 0, ∞ ). may be regarded as an allowance function.
We also study the monotonicity of the interval function (operatorname{Var} mathscr{A} (X _{ [ {a,b} ] } )) involving an allowance function (mathscr{A}).
He held that "It has long been the position of policy-makers that the low rate of Allowance functions as an incentive to finding work.
Mr Ma blames the vagueness of the allowance's purpose.
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