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that will be used in our scheme vs Let x_i

These two phrases are not directly comparable as they serve different purposes. The first phrase is a statement about something being used in a scheme, while the second phrase seems to be a mathematical notation. Therefore, they are not interchangeable.

Last updated: March 17, 2024 • 556 views

that will be used in our scheme

This phrase is correct and commonly used to indicate something that will be utilized in a particular scheme or plan.

This phrase is used to describe an item, idea, or concept that is intended to be utilized or implemented within a specific scheme or plan.
  • represented as a Hasse diagram. Auxiliary Function We introduce a function that will be used in our scheme below. Let p = 2q + 1 where p, q are all odd primes.
  • We now describe the parameters and some specific constructions that will be used in our scheme. 3.1 Parameters. Our group signature scheme involves two ...
  • Here we construct two derived sequence operations that will be used in our scheme's security analysis. Those two operations are first designed prior to the ...
  • Jul 6, 2015 ... The following is the introduction to the notations that will be used in our scheme. is a one-way hash function. is the th mobile user's digital ...

Let x_i

This phrase is correct in the context of mathematical notation, where 'x_i' represents a variable with a subscript 'i'.

This phrase is used in mathematics to introduce a variable 'x' with a subscript 'i', indicating a specific instance or element within a sequence or set.
  • For $i = 1,...,n$, let $X_i$ be independent random variables that take the value $1 $ with probability $p_i$ and $0$ otherwise. Suppose at least one of the $p_i$ ...
  • How far from the starting point can I expect to be after n flips? Let X_i be a random variable (not an indicator r.v!) that is +1 if the ith flip is heads, -1 if it is tails .
  • Let S be the set of nodes for which C_i is less than the alphabet size, and let x_i be a node in S that has the smallest value of L_i among nodes in S. (If there are ...
  • For \(p \in [0, 1]\) and \(i \in \N_+\), let \(X_i(p) = \bs{1}(U_i \le p)\). Then \(\bs{X}(p) = \left( X_1(p), X_2(p), \ldots \right)\) is a Bernoulli trials process with probability ...

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