Suppose we have an ODI match between Team A and Team B. Team B batted first and scored 300 / 6 in 50 overs. After 49.5 overs, Team A reaches 300 / 9. Player X, who is on strike, is on 98. He wants to complete his century. In the following situation, what happens:   A legal ball is bowled, and the the batsman hits it straight to a fielder at long on. Both the batsmen start running and complete a run. Player X turns back for another run. His partner is busy celebrating their win and does not turn back. The fielder throws the ball towards the bowler's end. Player X, seeing that his partner is not turning back, tries to return back. It's a direct hit, and Player X is out.   The score is now 301 / 10, and Team A has won, but by how many wickets? 0?
Say, teamA score is 368 (369 to win), and teamB is batting at 368 (or 366). One run (or 3 runs) will make them win. The batsman hits the ball for a six, so score is 374 (or 372) which is more than the required 369. Even then the runs are counted for the team and for the batsman.  Now, on the last ball, suppose the batsman did not hit a six, but ran for a single : teamB will win. Can the batsmen continue to run until the ball is dead ?  Why will they want this ? (A) If batsman is at 98 and wants to reach a century. (B) If batsman has a career total of 9998 and wants to reach 1000 runs. (C) If the batsman has a very high record strike rate, and wants to remain at that record strike rate. (D) In the championship, this is the last quarterfinal, &amp; even winning will put teamB equal to teamC, and the better runrate at the end of the quarterfinals will enable them to move to the semifinals. (E) Many similar situations can happen.  So coming back to the question : Do the laws of cricket allow running on the last ball, even after winning ?  In most of the matches I have seen, after winning, the batsmen do not even look where the ball is and start celebrating the win. If the rules did not allow them to run more, then fine. If the rules did allow it, then has there been any game where they did run more ?
What is the best word describing the nature of expiring in a short amount of time, connoting "losing public attention"? Is there an adjective that describes the nature of expiring, connoting a sense of losing public attention, in a very short amount of time? For example,  In a fast-paced era, news articles are ____. During the 1990s, compared with traditional technologies, computer  technologies are ___; for example, a new generation of CPU technologies usually comes out every one to two years.  (I thought about &quot;perishable,&quot; but it does not seem connoting &quot;losing public attention.&quot;) This week I've read two news stories about two different camera lenses that can magnify things that are very far away.  The first is the , which is a point-and-shoot camera that costs $600, has an 83x optical superzoom lens ("the same field of view as a 2,000mm lens on a full-frame camera"), and lets you see the craters of the moon.  The second is the , which weighs 36 pounds, costs $180,000, and can take portraits of people a half mile away.  A non-photographer might ask, "Why would somebody spend their life savings on a gigantic telescope of a lens when you could take far away pictures with a handheld camera for 1/300th the price?"  Well, I am basically a non-photographer, and I would like to ask that question. What does the big one give you that the little one doesn't provide? I understand that small changes in lenses can make a big difference in size and price, but this seems to be of a different scale entirely.   What is going on with the optics of the lenses that makes the small one able to be so small and the big one have to be so...big?   I'm trying to get a basic intuition for what makes lenses different, and I realize I don't understand enough about how lenses work to even know how to compare these apples and watermelons. An English book tells me that the following sentence is correct:     This publication is made from paper from sustainable forests.   Shouldn't it be of paper instead? Show that $d_2$ defined by $d_2(x,y)=\frac{|x-y|}{1+|x-y|}$ is a metric Immigration check between Northern Ireland/Republic of Ireland and Great Britain Do immigration checks exist between Northern Ireland and England/Scotland? (not just for flights but also ferry/bus/train) Do immigration checks exist between the Republic of Ireland and England/Scotland? How do I change login screen theme or background in Ubuntu 20.04? How can I change the Ubuntu 20.04 login screen theme or background?  In the previous version 19.10, I can change it from the CSS file under Yaru theme but now there is no CSS file. How does one create, caption, label and refer to a subfigure? Showing this metric space is complete Let $X=(0,1]$ and $d(x,y)=\left|\frac{1}{x}-\frac{1}{y}\right|$. I've proven $(X,d)$ is a metric space but I don't know how to show its completeness. How can I do that? Use of comma separating two adjectives Keyboard shortcut to focus on (idle) terminal I would like to know, if there is possible to use keyboard shortcut to focus on first idle (non working) terminal window in unity (13.10)? Something like Ctr+Alt+T, but before opening the new instance of terminal, searching for any idle instance? Degrees of freedom for standard deviation of sample would someone please explain why the degrees of freedom for a random sample is n-1 instead of n ?   I'm looking for an explanation that is intuitive and easily understood by a high school student. Can't install Oracle Java 8 in Ubuntu 16.04 How do I disable Dunst and go back to notify-osd? I installed i3, which recommends dunst, but I'm not using i3 at the moment, and the dunst notifications don't really fit with Unity. I'd rather not uninstall dunst totally, since I might want to start using it at some point in the future; is there a way to switch back to notify-osd without uninstalling dunst? In an electromagnetic theory class, my professor introduced the concept of "action at a distance in physics". He said that:     If two charges are at some very large distance, and if any one of the charge moves, then the force associated with the charges changes instantaneously.   But according to Einstein, no information can travel faster than the speed of light.   So photons (the information carriers in electromagnetic force) cannot instantaneously deliver information.   So that we associate a field with the two charges and if any charge moves, there is a deformation in that field and this deformation travels with the speed of light and conveys the information.   If the field deformation information cannot travel more than the speed of light, how does the force instantaneously change at very large distances? I have two hard drives. One is used for Windows and one is empty. I want to install Ubuntu on the empty hard drive. The Windows hard drive is disk0 in Windows and the empty hard drive is disk1. When I install Ubuntu and it asks where I want to install it, I choose "Something Else" but I am stuck there. What do I choose for "boot loader installation"? Why is my variable unaltered after I modify it inside of a function? - Asynchronous code reference #!/bin/bash  SUBJECT="WARNING CPU USAGE HIGH" TO=gmail id MESSAGE=/tmp/messages echo "#######################" &gt; $MESSAGE echo "CPU statistics as follows.." &gt;&gt; $MESSAGE mpstat &gt;&gt; $MESSAGE echo "#######################" &gt;&gt; $MESSAGE CPU_USAGE=$(top -b -n1 | awk '/^Cpu/ {print $2}' | cut -d. -f1) [ $CPU_USAGE -gt 85 ] &amp;&amp; mail -s "$SUBJECT" "$TO" &lt; $MESSAGE`   ./cpu.sh: line 11: [: -gt: unary operator expected What might be the reason Concrete Mathematics - The Josephus Problem I've been going through  and have a question on the inductive proof for the . Recurrent relation:  $J(1) = 1$ $J(2n) = 2J(n) - 1$ $J(2n+1) = 2J(n) + 1$  Closed form hypothesis:  $J(2^m + l) = 2l + 1$, for $m \ge 0$ and $0\le l&lt;2^m$  Inductive Proof (for the even case):  $J(1)=1$ $J(2^m+l)= 2J(2^{m-1}+l/2)-1=2(2l/2+1)-1=2l+1$  How do the authors get from $2J(2^{m-1}+l/2)-1$ to $2(2l/2+1)-1$? What is the angle between those two matrices over $\mathbb{C}$? Let $\left&lt;\;,\;\right&gt;$ be an inner product defined by $\left&lt;A,B\right&gt;=$ tr$\left(A\overline{B}^{T}\right)$ over $M_n\left(\mathbb{C}\right).$  I am looking for the angle between: $$A=\begin{pmatrix}2+i &amp; 1\\-1&amp;0\end{pmatrix}\quad B=\begin{pmatrix}3-2i &amp; 1+i\\0 &amp; -i\end{pmatrix}$$  First we can see that:$$\overline{A}=\begin{pmatrix}2-i &amp; 1\\-1&amp;0\end{pmatrix}\quad \overline{B}=\begin{pmatrix}3+2i &amp; 1-i\\0 &amp; i\end{pmatrix}$$  $$\Downarrow$$  $$\overline{A}^T=\begin{pmatrix}2-i &amp; -1\\1&amp;0\end{pmatrix}\quad \overline{B}^T=\begin{pmatrix}3+2i &amp; 0\\1-i &amp; i\end{pmatrix}$$  And therefore:   $\left&lt;A,B\right&gt;=$ tr$\left(A\overline{B}^{T}\right)=\left(2+i\right)\left(3+2i\right)+1-i=5+6i$ $\left&lt;A,A\right&gt;=\left(2+i\right)\left(2-i\right)+1+1=7$ $\left&lt;B,B\right&gt;=\left(3-2i\right)\left(3+2i\right)+\left(1+i\right)\left(1-i\right)+1=16$   Now as the angle between any two vectors is defined we get that: $$\cos{\alpha}=\frac{\left&lt;A,B\right&gt;}{\Vert{A}\Vert\Vert{B}\Vert}=\frac{5+6i}{\sqrt{112}}$$  $$\Downarrow$$  $$\alpha = \;?$$  I didn't even know a complex number could be an image for the cosine function.  Thanks for any help. List sections of chapter at beginning of that chapter How can one have a mini table of contents for the current chapter appear just after the chapter name listing all sections of that chapter?