Include Impact as record in Users table
Include the "People Reached" and "Helpful Flags (count)" data in SEDE
I need to get MODIS NDVI (MOD13A3), but output from EarthExplorer or Daac2Disk HDF format is a numerical range is -2000 to 9996.   But I need for futher work basic range -1 to 1.   Is there any conversion method? $(X,\tau)$ needs to be $T_1$ in order to guarantee that $A'$ is closed? Claim: If $(X,\tau)$ is not $T_1$ then $A'$ is not necessarily closed for any $A$.  Proof: Here is an example. Take $X=\mathbb{N}$ and let $\tau=\lbrace u\subset\mathbb{N}\mid 1\in u\iff 2\in u\rbrace$. Let $A=\lbrace 2,3 \rbrace$. Since any open set containing $1$ also contains $2$ it follows that $1\in A'$. Hence $\overline{A}=\lbrace1,2,3\rbrace$, as it is the smallest closed set containing $A$. But  $X\setminus A'=\mathbb{N}\setminus\lbrace 1\rbrace$ is not open because it contains $2$ and not $1$. The set of accumulation points $A'$ is not closed.  So, in general, trying to prove that $A'$ is closed in a topological space is an effort in futility? Installing QGIS with ECW support on Mac? I bought a imac recently and I tried to install qgis: without success! It is not possible to read the raster files.  I installed GDAL ECW plugin, but it is necessary to copy and paste another file from  ERDAS ECW/JPEG2000 following this instruction.  "VERY IMPORTANT POST-INSTALL  You MUST download and install the ECW SDK yourself. I don't have the means to enforce export restrictions. I'm sorry, but installation is a manual process for now:  Go to . Select "ERDAS ECW/JPEG2000 SDK" from the Product popup. Click on the MacOSX line, then the Download Now link.  Open the downloaded disk image and run the installer. It will install into the top of your boot drive, /Intergraph. Dig into this folder to Desktop_Read-Only/redistributable/libstdc++.  Copy the libNCSEcw.dylib file to:  /Library/Application Support/GDAL/1.11/Libraries  and copy the whole Desktop_Read-Only/etc folder here to:  /Library/Application Support/GDAL/1.11  so it looks like (there may be other files in Libraries and PlugIns for other installed plugins):  Library Application Support GDAL 1.11 etc Libraries libNCSEcw.dylib PlugIns gdal_ECW_JP2ECW.dylib  You can trash the installed Intergraph folder when done to save a few hundred MB of space.  I failed the procedure! Could you help me? How to identify multiple USB-serial adapters under Ubuntu 10.1 I am using ubercart guest checkout module. I am able to submit  the order as guest etc works fine.   After Reviewing the order and submitting it throws me this error   Recoverable fatal error: Argument 2 passed to db_query() must be an array, string given, called in /var/www/html/dev.demo.net/sites/all/modules/ubercart_guest_checkout/uc_guest_checkout.module on line 263 and defined in db_query() (line 2342 of /var/www/html/dev.demo.net/includes/database/database.inc).   This is the query which is causing that issue    db_query('UPDATE {users} SET name = "%s", mail = "%s" WHERE uid = %d', $name, $mail, $account-&gt;uid);   I tried to change this query like this  db_update('users') -&gt;fields(array(     'name' =&gt; $name,     'mail' =&gt; $mail )) -&gt;condition('uid',$account-&gt;uid,'=')        -&gt;execute();   still no luck, it throws me same above specified error.    How can i resolve the query of above one in order to avoid the error. Any suggestions w.r.t query will be nice.Thanks in advance. G is the product of its Sylow subgroups I want to prove the following:     If every Sylow subgroup of $G$ is a normal subgroup, then $G$ is isomorphic to the product of its Sylow subgroups.   So far, I have gotten to realize that for every prime factor $p_i$ of $|G|$, there is exactly one Sylow subgroup and that these form a partition of $G$. However, I am having trouble finding the isomorphism between $G$ and the product which I will call $G_1 \times \ldots \times G_r$. My idea was just to use the mapping $(g_1, \ldots, g_r) \mapsto g_1\ldots g_r$, which is a bijection, but I don't see whether it is a homomorphism. In general, not all elements of $G_i$ commute with elements of $G_j$, so one cannot simply change the order of the elements in the product. How do I recover lost/inaccessible data from my storage device? Is a semigroup with unique right identity and left inverse a group? How do I stop friends from getting notifications about what I do on Facebook? Friends and family (who are not in my Close Friends group) are getting notifications when I post or like something on Facebook. How do I stop this? Newton's cradle Why, when one releases 2 balls in , two balls on the opposite side bounce out at approximately the same speed as the 1st pair, rather than one ball at higher speed, or 3 balls at lower speed? The divisibility rule for $3$ is well-known: if you add up the digits of $n$ and the sum is divisible by $3$, then $n$ is divisible by three.  This is quite helpful for determining if really large numbers are multiples of three, because we can recursively apply this rule:  $$1212582439 \rightarrow 37 \rightarrow 10\rightarrow 1 \implies 3\not\mid 1212582439$$ $$124524 \rightarrow 18 \rightarrow 9 \implies 3\mid 124524$$  This works for as many numbers as I've tried.  However, I'm not sure how this may be proven.  Thus, my question is:     Given a positive integer $n$ and that $3\mid\text{(the sum of the digits of $n$)}$, how may we prove that $3\mid n$? In the recently launched trailer of Fantastic Beasts: The Crimes of Grindelwald, there are people Apparating inside Hogwarts grounds.                                  As these people later question Professor Dumbledore, it seemed they were Ministry officials.  Have we ever encountered such Apparition before? Or, was this anti-Apparation charm put into place in recent times? Is there a pattern to which Star Trek ships get the definite article? Some ships in Star Trek are referred to with definite articles. "The Enterprise", "The Defiant". Other ships are referred to without them. "Voyager", "Enterprise". Is there a pattern to or explanation for this behavior? At least one prime between $\sqrt{n}$ and $n$? Prove that for all $n&gt;2$ there exists at least one prime $p$ such that $\sqrt{n}&lt;p&lt;n$ using elementary methods.  My try: If not, $\sum_{p&lt;\sqrt{n}} (\lfloor n/p \rfloor-\lfloor \sqrt{n}/p \rfloor) \geq n-\sqrt{n}$  then...? indicates that the water pipes should bonded to the electrical ground even if a grounding rod is used. How would one normally tell if that is the case? Is that bonding required to be accessible, or can it be hidden behind walls or buried? Where in the water system would it normally be bonded (e.g., before the main water shutoff, after, at the hot water tank)?  I recently had my electrical panel relocated and replaced, and don't recall seeing anything running from the panel to a water pipe - in the old panel or new. The electrician put in an intersystem bonding bridge, so the new ground rod, ground from the panel, and ground from the cable service are connected to it. I suppose that's where the bond from the water pipe would go? Number of elements in a finite $\sigma$-algebra I am on Ubuntu and I have forgotten the password for my Gnome Keyring (yes, stupid me, I know). Any way I can get it back? I have already looked at , but it says it's not possible if my home directory is encrypted and unfortunately my home directory is encrypted. Having Overfull and underfull box warnings. Please help out as there are many matrices and equations Area 51 reputation changes do not show up in the new Top Bar Height and minimal number of generators of an ideal How can I determine the height and the least number of generators of the ideal $ I=(xz-y^2,x^3-yz,z^2-x^2y) \subset K[x,y,z] $?      I tried to calculate the dimension of the vector space $I/I\mathfrak m$ with $\mathfrak m=(x,y,z)$, but I'm not able to find it.  I think the height is $2$, because the affine variety should be a curve, and also I know that the ideal is prime, so I need a chain $0\subset \mathfrak p \subset I$. Maybe $(xz-y^2)?$ Is it prime?