De nition 2 definition
De nition 2. A matrix M is called forbidden if it is not monochromatic, all its rows are equivalent, and all its columns are equivalent. That is, every x1; x2 2 C satisfy x1 x2, and every y1; y2 2 D satisfy y1 y2. (For examples of forbidden matrices see Figure 1). The rst theorem claims that if a function f is represented by a matrix Mf which contains a forbidden submatrix, then f is not privately computable.
Examples of De nition 2 in a sentence
De nition 1 Let readyi be the earliest real time value at which any correct processor n sends a ▇▇▇▇▇▇, i, n, De nition 2 Let a simultaneous candidate clock be a candidate clock started by al- l correct processors in the system.
An AWSS protocol satis es the termination and secrecy requirements of AVSS (De nition 2 on page 9).
De nition 2 -The computational Dif e-▇▇▇▇▇▇▇ problem (CDHP) is de ▇▇▇ as follows: Given P, aP, bP ∈ G1, where a and b are random numbers from Zq∗, compute abP ∈ G1.
De nition 2 (Consensus): Let P = fp1; : : : ; png be a set of n players and let D be a nite domain.