Difference between revisions of "JQ Manual"

From Qugate
Jump to: navigation, search
(2nd text input - qubit signature)
(2nd text input - qubit signature)
Line 18: Line 18:
 
Assume you entered there [3,4] and assume that result probability is like the following:
 
Assume you entered there [3,4] and assume that result probability is like the following:
  
<code>
+
<pre>
 
01 : 0.3 (1)
 
01 : 0.3 (1)
 
10 : 0.7 (2)
 
10 : 0.7 (2)
</code>
+
</pre>
  
 
It simply means that hypothetical measurement would show that P(qubit 4 is in state 0 AND qubit 3 is in state 1) = 0.3 and P(qubit 4 is in state 1 AND qubit 3 is in state 0) = 0.7.
 
It simply means that hypothetical measurement would show that P(qubit 4 is in state 0 AND qubit 3 is in state 1) = 0.3 and P(qubit 4 is in state 1 AND qubit 3 is in state 0) = 0.7.
 
So the results is simply a list of numbers with certain probability. The n-th bit of number (from right) represents state of n-th quibit in signature (from left) after hypothetical measurment.
 
So the results is simply a list of numbers with certain probability. The n-th bit of number (from right) represents state of n-th quibit in signature (from left) after hypothetical measurment.

Revision as of 12:37, 20 May 2013

Quick Overview

For quick start, please note 3 text input. We we will name the 1st, 2nd and 3rd -- from left to right. Please also note 2 buttons: Run and Load.

1st text input - init state

1st.png You enter init state of qubits here. Decimal integer is required here. Its binary representation defines start states of qubits. **Qubit 0 is on the top**.

2nd text input - qubit signature

2nd.png You enter list of integers here in the following format: [qubit1, qubit2, ..., qubitn]. This bit signature is used for displaying probabilities.

Assume you entered there [3,4] and assume that result probability is like the following:

01 : 0.3 (1)
10 : 0.7 (2)

It simply means that hypothetical measurement would show that P(qubit 4 is in state 0 AND qubit 3 is in state 1) = 0.3 and P(qubit 4 is in state 1 AND qubit 3 is in state 0) = 0.7. So the results is simply a list of numbers with certain probability. The n-th bit of number (from right) represents state of n-th quibit in signature (from left) after hypothetical measurment.

Personal tools
Namespaces

Variants
Actions
Navigation
Toolbox