Last night I made a large portion of lasagna (ground turkey, cheese, spaghetti sauce).  I wanted to let it cool down before placing it in the refrigerator, but I forgot to put it away last night.  I discovered in the morning that I had left it out all night (room temp was low 60F last night).  I put it right into the refrigerator as soon as I discovered it.   Is it safe to eat? And if so, how long?
If I left food out of the refrigerator for some period of time, is it still safe? If I left it out too long, can I salvage it by cooking it more?
Does the series $\sum\limits_{n=1}^\infty \frac{1}{n^3 \sin^2n}$ converge or diverge? I have this series given by $$\sum\limits_{n=1}^\infty \frac{1}{n^3 \sin^2n}.$$ I know that the terms are all nonnegative. Can I get a subsequence of $\frac{1}{n^3 \sin^2n}$ such that its sum diverges to $+\infty$? Description list with aligned descriptions is exactly what I'm looking for. I want my description environment to produce this:  Label is long   text  lab2            blalballalaa label3          possible second rule label four      hello world   Someone offered this:  \newenvironment{mydescription}[1]                                                   {\begin{list}{}%    {\renewcommand\makelabel[1]{##1:\hfill}%    \settowidth\labelwidth{\makelabel{#1}}%    \setlength\leftmargin{\labelwidth}    \addtolength\leftmargin{\labelsep}}}   {\end{list}}   Which works great (the parameter is the longest label), except I think the enumitem should be able to do this. Unfortunately, the documentation for it is extremely confusing to me. Could someone show me how to achieve the same result with enumitem? $(function(){   $('.slider').mobilyslider({     content: '.sliderContent',     children: 'div',     transition: 'horizontal',     animationSpeed: 500,     autoplay: true,     autoplaySpeed: 9000,     pauseOnHover: true,     bullets: true,     arrows: true,     arrowsHide: true,     prev: 'prev',     next: 'next',     animationStart: function(){},     animationComplete: function(){}   });    });   I am integrating the above JavaScript file in a Drupal theme, but it is giving me the "$ is not function" error. I googled it, and changed the code bro the below, but it doesn't work either.  (function($) {   $('.slider').mobilyslider({     content: '.sliderContent',     children: 'div',     transition: 'horizontal',     animationSpeed: 500,     autoplay: true,     autoplaySpeed: 9000,     pauseOnHover: true,     bullets: true,     arrows: true,     arrowsHide: true,     prev: 'prev',     next: 'next',     animationStart: function(){},     animationComplete: function(){}   });    })(jQuery);   The above code gives me following error:     $('.slider').mobilyslider is not a function I have four competing models which I use to predict a binary outcome variable (say, employment status after graduating, 1 = employed, 0 = not-employed) for n subjects. A natural metric of model performance is hit rate which is the percentage of correct predictions for each one of the models.   It seems to me that I cannot use ANOVA in this setting as the data violates the assumptions underlying ANOVA. Is there an equivalent procedure I could use instead of ANOVA in the above setting to test for the hypothesis that all four models are equally effective? How can I add mp3 files as podcasts to my iPhone using iTunes? I am using iTunes 12.5 on Windows 10 with an iPhone 5s.  Sometimes I download hour-long .mp3 files that I want to put onto my iPhone as podcasts, so that it automatically remembers where I am in my listening if I have to stop in the middle.  I know how to transfer .mp3 files to my iPhone, where they show up as Music.  I also know that I can right click on any song, choose 'Get Info' and under Options change the media kind to 'Podcast.'  But when I change the file to a podcast, it disappears from iTunes, though it does show up on my device when I open the Podcasts app.  How can I transfer an .mp3 file to my iPhone as a podcast, and still have that podcast show up in iTunes when I look there to see what podcasts are on my device? What is the difference between  and != How do I boot into single-user mode from GRUB? Rules for forming demonyms Are there specific rules / conventions at play when creating demonyms? Or are they merely formed organically over time - the most popular winning out?  There are many suffixes to choose from, but I cannot find concrete guidelines as to which is proper to use in which instance. Calling Java from MATLAB? Why does "Size on disk" vary when "Size" does not with the same set of files? Is it possible to legally visit uninhabited islands in the Pacific for a couple of days/weeks like Robinson Crusoe The drive is constantly filling up. You've hunted down all the spare and random files you can. grep'd for coredump files and even removed some of the un-needed backups...  What would be your next move.  The actual server in question has 10GB of website files and the OS shouldn't take any more than 10GB so how do you track down what's filling a 50GB (virtual) drive? Adding a way to mark answer as "partially accepted" When someone gives me an answer which is useful, but doesn't fully answer the question, there is a problem when I need to decide what to do with it.  If I accept this partial answer, no one will answer me no matter how I show the unsolved part of my problem, because the question is considered "answered".  However, If I do not accept it, there is another problem:  if a second person answered the unsolved part, which answer should I accept? But the majority work may be done by the first one. If this style become consistent, who will answered an almost solved question?  In my point of view, there should be something like a progress bar which allows me to allocate the percentage of acceptance to users who answered my question. This would make everyone feel comfortable. Showing that $\gamma = -\int_0^{\infty} e^{-t} \log t \,dt$, where $\gamma$ is the Euler-Mascheroni constant. I'm trying to show that  $$\lim_{n \to \infty} \left[\sum_{k=1}^{n} \frac{1}{k} - \log n\right] = -\int_0^{\infty} e^{-t} \log t \,dt.$$  In other words, I'm trying to show that the above definitions of the Euler-Mascheroni constant $\gamma$ are equivalent.  In another post here (which I can't seem to find now) someone noted that  $$\int_0^{\infty} e^{-t} \log t \,dt = \left.\frac{d}{dx} \int_0^{\infty} t^x e^{-t} \,dt \right|_{x=0} = \Gamma&#39;(1) = \psi(1),$$  where $\psi$ is the digamma function.  This may be a good place to start on the right-hand side.  For the left-hand side I was tempted to represent the terms with integrals.  It is not hard to show that  $$\sum_{k=1}^{n} \frac{1}{k} = \int_0^1 \frac{1-x^n}{1-x} \,dx,$$  but I'm not sure this gets us anywhere.  Any help would be greatly appreciated. Let's say I have  on the board. He is a 2/2 that says:  Whenever another creature enters the battlefield under your control, creatures you control get +1/+1 until end of turn.  I play a . It says:  Put three 1/1 red Human creature tokens with haste onto the battlefield. Sacrifice those tokens at the beginning of the next end step.  The sacrifice portion is not important to this question. What is important is how these two cards interact with each other. Playing this card in my first main phase, assuming no counters or other shenanigans by my opponent, I will have my Commander and 3 tokens on the battlefield. What will happen in terms of the power/toughness of my tokens and Commander? Option A The tokens will be 1/1 each. They don't see each other come in at all. The Commander is 3/3, as one &quot;enter the battlefield&quot; trigger happens. Option B The tokens will be 1/1. They don't see each other come in at all, because they weren't on the battlefield to see any of the triggers. The Commander is 5/5, as he saw three &quot;enter the battlefield&quot; triggers occur. Option C The tokens will all be different, with one being 3/3 as he saw the other two come in, one being 2/2 as he saw only the last one come in, and 1/1 as the last one saw none come in. Option D The tokens will all be 4/4, as three creatures entered the battlefield this turn. I am obviously hoping for this option. It may be supported by a ruling on Goldnight Commander that says, emphasis mine:  The creature that entered the battlefield will also get +1/+1 until end of turn if it's still on the battlefield when the ability resolves.  The key being the ability resolving. So my thought is thus:  Thatcher Revolt goes on the stack. Thatcher Revolt resolves, and three separate &quot;enter the battlefield&quot; triggers go on the stack as the three humans enter the battlefield as 1/1. The last (it is a stack) &quot;etb&quot; trigger resolves. This puts an ability from Goldnight Commander on the stack. This resolves and the humans are now all 2/2. The next &quot;etb&quot; trigger resolves. This puts a new ability from Commander on the stack, and resolves with the humans being 3/3. The first &quot;etb&quot; trigger finally resolves, puts a Command ability on the stack, which resolves putting the humans at their final state of 4/4.  Option E The tokens will all be 2/2.  Thatcher Revolt goes on the stack. Thatcher Revolt resolves, and one single &quot;enter the battlefield&quot; trigger goes on the stack. The &quot;etb&quot; trigger resolves. This puts an ability from Goldnight Commander on the stack. This resolves and the humans are now all 2/2.  I would really like to have a complete understanding both of the result and how this result is calculated by the game engine. Does Perl have PHP-like dynamic variables? Why are rockets so big? I'm curious why rockets are so big in their size. Since both the gravitational potential one need to overcome in order to put thing into orbit, and the chemical energy burned from the fuel, are proportional to the mass, so if we shrink the rocket size, it would seem to be fine to launch satellites. So why not build small rocket say the size of human? I can imagine small rocket would be easier to manufacture in large quantities and easier to transport. And maybe someone can make a business out of small rocket, carrying one's own satellite. I want to ask about two sentences, and what would be the correct way to form a question:   It's very important that we eat healthy food, ...........?  Which would be the correct question tag: (isn't it) or (don't we)? It's a must that all applicants follow the rules of the competition, ..........?  Which would the correct question tag: (don't they) or (mustn't they)?   Please could you tell me the correct answers, and, more importantly, why those are correct? How do I calculate the determinant of the following $n\times n$ matrices  $$\begin {bmatrix} 0 &amp; 1 &amp; \ldots &amp; 1 \\ 1 &amp; 0 &amp; \ldots &amp; 1 \\ \vdots &amp; \vdots &amp; \ddots &amp; \vdots \\ 1 &amp; 1 &amp; ... &amp; 0 \end {bmatrix}$$  and the same matrix but one of columns replaced only with $1$s?  In the  above matrix all off-diagonal elements are $1$ and diagonal elements are $0$. Distance function is continuous in topology induced by the metric The question is (from Topology without tears) that: Let $(X,d)$ be a metric space and $\tau$ the corresponding topology on $X$. Fix $a \in X$. Prove that the map $f:(X,\tau) \rightarrow \mathbb{R}$ defined by $f(x) = d(a,x)$ is continuous.  My first attempt was that let an open ball, $B_{\epsilon}(a)\subset \mathbb{R}$ and show that $f^{-1}(B_{\epsilon}(a)) \subset \tau$. Since $f(x) = d(a,x)$, $f^{-1}(B_{\epsilon}(a))=B_{\epsilon}(a) \in \tau$.   I am pretty sure the last sentence is wrong. I am not sure if every open ball is an open set in topology induced by metric space.  Please give me some hint and direction. Thanks