I would like to know if there is a plugin or how to do it, so that a site on that multisite network on a specific date

I have a network of sites (multisite), where I rent a site (plans), I would like to know if there is a plugin or how to do it, so that a site on that multisite network on a specific date.

For example:

1 customer rented a website for 2 months.

I want who on the last day of these 2 months, the site goes down with a message (expiration, canceled, contact us to activate).

Can someone help me?

Articles on LinkedIn Social Network

Is it worth it to publish articles on LinkedIn? I don't want to write articles for LinkedIn but I could use the feature to share my research essays on the platform. I have them uploaded already on an electronic portfolio that I utilize. This would be me just sharing my original content elsewhere. There is a documents feature too, do I just upload the word document that way or paste the essay into articles submission? Thanks.

Loading Data From Lobby Scene to Gameplay Scene with Photon Network

As the title suggests, I am currently stuck trying to program a way to load some game mode preferences (ie. what type of game mode/players on each team/ etc…) from a player lobby scene to the actual gameplay scene.

Currently, I have taken the approach of creating a DontDestroyOnLoad prefab that successfully passes the preferences over; however, when mixed with the Photon Networking API, this becomes very annoying as the Prefab becomes unsynced, resulting in players connecting into the game not spawning into there correct positions and teams reading empty, etc…

Is there a more proper and reliable way to approach transferring player game mode data from the lobby scene to the gameplay scene? I’ve heard that PlayerPrefs could work but am unsure whether or not they should be used when networking is involved.

Powerful banner advertising network

AdsHitz is a very powerful advertising network. It has 19 different advertising features, modules and ad types.
Overall, advertisers have already paid $ 393.
Alexa 170,143.

315 users, 165 websites in the database.

I will sell to a buyer who will read documentation and will be in contact with the developers who are very professional and supportive. I will not teach you all features and will not provide support after you purchase it. I am selling it AS IS with the account on the…

Powerful banner advertising network

Computational complexity in Boolean network

An Boolean control networks can be expressed as \begin{equation} \label{ControlBN} \left\{\begin{array}{l}{x_{1}(t+1)=f_{1}\left(x_{1}(t), \cdots, x_{n}(t), u_{1}(t), \cdots, u_{m}(t)\right),} \ {x_{2}(t+1)=f_{2}\left(x_{1}(t), \cdots, x_{n}(t), u_{1}(t), \cdots, u_{m}(t)\right),} \ {\vdots} \ {x_{n}(t+1)=f_{n}\left(x_{1}(t), \cdots, x_{n}(t), u_{1}(t), \cdots, u_{m}(t)\right),} \ \end{array}\right. \end{equation} where $ x_i,~i=1,\dots,n,$ are state nodes, $ x_i(t)\in\{0,1\},\,i=1,\cdots,n$ are the value of the state node $ x_i$ at time t. $ u_i,~i=1,\dots,m$ are control nodes, $ u_i(t)\in\{0,1\},\,i=1,\cdots,m,$ are the value of the state node $ u_i$ at time t, and $ f_i:\{0,1\}^{n+m}\rightarrow \{0,1\},\,i=1,\dots,n$ are Boolean functions.

Consider the above system, Denote its state space as $ \mathcal{X}=\{(x_1,\cdots,x_n)|x_i\in\{0,1\},i=1,\cdots,n\}.$

Given initial state $ x ( 0 ) = x^0\in \mathcal{X}$ and destination state $ x^d\in \mathcal{X}$ . Destination state $ x^d$ is said to be reachable from the initial state $ x^0$ at time $ s>0,$ if there exists a sequence of controls $ \{u(t)|t=0,1,\cdots,s-1\}$ , where $ u(t)=(u_1(t),\cdots,u_m(t))$ , such that the trajectory of the above system with initial value $ x^0$ will reach $ x^d $ at time $ t=s.$

The above system is said to be controllable, for any $ x^0,x^d\in \mathcal{X},$ $ x^d$ is reachable from $ x^0.$

$ M$ -step Controllability Problem is defined as

Input: Given an Boolean Control Networks with $ n$ state variables $ x_1,\cdots,x_n,$ $ m$ controls $ u_1,\cdots,u_m,$ Boolean function $ f_1,\cdots,f_n:\{0,1\}^{n+m}\rightarrow \{0,1\}.$ Given constant $ M.$

Problem: for any destination state $ x^d$ and initial state $ x^0$ , whether or not there exists a sequence of controls $ \{u(0),\cdots,u(M-1)\}$ such that $ x^d$ is reachable from $ x^0$ ?

In order to solve this problem, I convert the problem into logical form as following:

\begin{equation*} \begin{split} &\forall x_1(0)\cdots\forall x_n(0)\forall x_1(M)\cdots\forall x_n(M)\exists u_1(0)\cdots\exists u_m(0)\exists x_1(1)\cdots\exists x_n(1)\cdots \exists x_1(M-1)\cdots\exists x_n(M-1)\ &\exists u_1(M-1)\cdots\exists u_n(M-1)~~\bigwedge_{i=1}^{n}(f_i(x(0),u(0))\leftrightarrow x_i(1))\wedge \bigwedge_{i=1}^{n}(f_i(x(1),u(1))\leftrightarrow x_i(2))\wedge \cdots\wedge \ &\bigwedge_{i=1}^{n}(f_i(x(M-1),u(M-1))\leftrightarrow x_i(M)).\ \end{split} \end{equation*}

According to such expression, I can prove the upper bound of the problem. But I have no idea about how to prove it is $ \Pi_2^p$ -hard.

USB flash drives sharing on computer network [closed]

https://en.wikipedia.org/wiki/USB

https://en.wikipedia.org/wiki/Computer_network

Can we share USB flash drives on a computer network?

Example : USB flash drives connected to a local Windows/Mac/Linux os machine is part of the computer network. The contents of the USB flash drives to be shared with other computers.

Can this be implemented?