Presentation "Storing bitstrings in qubits" at BBdays4 IT, the IT conference for developers. Talking how quantum computers works., how quantum algorithms are implemented. Showing real examples of quantum programs.
#qc
According to Quantum Mechanic and No-cloning theorem perfect cloning is not possible. The key thing is superposition. Even if we know everything about the parts of the system, we don't have the full knowledge about the full system. We can simply visualize that with the simple math operation:
( (A + B)^2 = A^2 +2AB +B^2 )
is not the (A^2 + B^2). It is not enough to look only at the parts of the system and try to apply the same operation as on the full system.
#qc
Moving virtual server instances using openstack
.
Create user for openstack
Setup your machine for access
brew install openstackclient
mv openrc.sh ~/bin/ovh-my-project-openrc.sh
source ~/bin/ovh-my-project-openrc.sh
openstack server list
Usefull commands
Run openstack
command to get into client shell. Then you don't need to use openstack
command every time.
openstack server list
openstack image list
openstack server image create --name kll-erp-wzr-prod-szk ped-prod
openstack image save --file snap_server1.qcow 825b785d-8a34-40f5-bdcd-0a3c3c350c5a
openstack image create --disk-format qcow2 --container-format bare --file snap_server1.qcow snap_server1
openstack server create --key-name SSHKEY --flavor 98c1e679-5f2c-4069-b4da-4a4f7179b758 --image 0a3f5901-2314-438a-a7af-ae984dcbce5c Server1_from_snap
Openstack
#soft #linux #vm #ovh
Dark jupyter notebook theme.
$ pip install jupyterthemes
$ jt -t monokai -fs 95 -altp -tfs 11 -nfs 115 -cellw 88% -T
Restore default theme
$ jt -r
#python
Short and really good Quantum Teleportation explained
QTM1x_2018_11-Teleportation-video QTM1x_2018_Feedback_Teleportation-video
Nice and complete art: 4-qubit Grover's algorithm implemented for the ibmqx5 architecture PHILIP STRÖMBERG
#qc
Released the MVP for Data drilling for the ERP.
#erp
( e^{ipi} + 1 = 0),
and quick hints for qunatum gates (eg. T):
( e^{ipi} = -1)
( e^{rac{ipi}{2}} = i)
( e^{rac{ipi}{4}} = sqrt(i))
#qc