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If the entry at row t is equal to 1, then S i communicates the codeword for D i during time slot t, i=1,2,3, and t=1,2.
An edge ((i, j, langle g rangle )) is in the edge set (mathcal {E}), if student i communicates with student j once in every g hours, and the weight of an edge ((i, j, langle g rangle )) is equal to g.
If we denote the transmit signal of node S i in the ℓth snapshot by (X^{ell }_{mathsf {S}_{i}}), then if (mathbf {T}_{mathsf {S}_{i}}(j) = 1phantom {dot {i}!}) and c T+1≤j<(c+1)T for c=0,1,…,L−1, then S i communicates (X^{c+1}_{mathsf { S}_{i}}).
Similar(56)
I wasn't a great communicator, but I communicated great things".
Could I communicate?
I communicate through shapes.
She and I communicated telepathically.
I communicated telepathically with dolphins".
To whom was I communicating that principle?
"Every day I communicate with him.
I communicated with my parents by letter.
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Since I tried Ludwig back in 2017, I have been constantly using it in both editing and translation. Ever since, I suggest it to my translators at ProSciEditing.

Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com