Editing Measurement-Only Universal Blind Quantum Computation (section)

==Protocol Description== 
*Unless given specific mention in [.], following steps apply to both protocols
*'''Input:''' Server: Dimensions of Resource State (m,n,o)
*'''Output:''' Client: Final Outcome
#Server’s preparation
##Server creates a resource state <math>G_{\text{mxnxo}}</math>
#Interaction and Computation
##For i= 1,2,...m, j= 1,2,...n, k= 1,2,...o
##[Protocol 1a]
###Server sends <math>|\psi\rangle_{i,j,k}\rangle</math> to Client
###Client measures <math>|\psi\rangle_{i,j,k}\rangle</math> in the required measurement basis according to her measurement pattern
##[Protocol 1b]
###Server creates <math>\Phi_{1,2}=\frac{1}{\sqrt{2}}(|00\rangle+|11\rangle)</math>
###Server sends to Client (<math>|\phi_2\rangle</math>) and waits for Client's response
###Client checks if she received and tells the Server as Client.Response()
###'''If Client.Response()=No''', Server repeats the previous two steps 
###'''Else''' Client measures (<math>|\phi_2\rangle</math>) in measurement basis {<math>|0\rangle \pm e^{i\theta}|1\rangle</math>
###'''Server's Computation: [[Glossary#Gate Teleportation|Gate Teleportation]]'''
####He entangles <math>|\phi_2\rangle</math> with <math>|\psi\rangle_{i,j,k}</math> by performing [[Glossary#Unitary Operations|C-Z]]
####He measures <math>|\psi\rangle_{i,j,k}</math> in X basis ({<math>|+\rangle,|-\rangle</math>}) 
####Server's applies correction on the classical outcome using Gate Teleporation
###Server communicates the corrected outcome
####Client records Server’s outcome and uses it when computing the final result or measurement angles for further qubits

*Interaction and Computation steps are repeated until all the qubits of resource state are measured.