I'd like to solve the problem that denoted in the below picture.    With which network could I try and start to solve this problem?
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I am a sophomore student who's interested in deep learning and its method layering up some linear/non-linear operations and constructs up the complex function through the network.  I'd like to comprise a network that finds the word upon the given explanations :  e.g.1 input: a spherically shaped fruit which tastes sour and sweet and gets red when matured well output: apple  e.g.2, input: to make up the boundary between multiple options for the base of one's behavior or decision output: determine.  So basically it's a classification problem but the class might be more than 20,000.  I'd like to name this task "rephrase neural network".  Any good reference or starting point, or, any network recommendation for comprising this neural network?
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If I can generally reach web pages on the Internet but can't reach a specific one, how do I troubleshoot what the cause is as an end user?       This question was a .   Read the  for more details or  yourself
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I work in the computer trade and frequently find that when I'm assigned a problem to solve, it invariably happens that other problems need solving before I can work on the real issue. Is there a word for these on-the-way problems?
4237
I found a problem with an application on Ubuntu.   Questions :   How do I best report the issue?  What sort of information should I provide?
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I tried it by graph plotting, but it is going so ugly. On solving it on paper it mixed up. Is there any other process to solve?
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I was tasked to prove that when given 2 graphs $G$ and $\bar{G}$ (complement), at least one of them is a always a connected graph.  Well, I always post my attempt at solution, but here I'm totally stuck. I tried to do raw algebraic manipulations with # of components, circuit ranks, etc, but to no avail. So I really hope someone could give me a hint on how to approach this problem.
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The problem of counting the solutions $(a_1,a_2,\ldots,a_n)$ with integer $a_i\geq0$ for $i\in\{1,2,\ldots,n\}$ such that $$a_1+a_2+a_3+....a_n=N$$ can be solved with a stars-and-bars argument. What is the solution if one adds the constraint that $a_i\leq r_i$ for certain integers $r_1,\ldots,r_n$?  e.g. for $n=3$, $N=6$ and $(r_1,r_2,r_3)=(3,3,2)$, the tuple $(a_1,a_2,a_3)=(2,3,1)$ is a solution, but $(2,1,3)$ is not a solution because $a_3=3&gt;2=r_3$.
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My PC has a total of 4 NICs, 2 wired Gigabit Ethernet network cards and also 2 wireless network cards. (One Broadcom with proprietary drivers and Ralink with open source software, which works much better than Broadcom.)  My cellphone can share its connection wirelessly to my PC, but I also have a wired Internet connection. So I have multiple Internet connections to access the Internet. How can I merge 2 or more connections together and balance them to enjoy one unified Internet experience that it is the sum of all Internet connections connected to it.  For example if I have a modem with an Internet connection of 1024kB/s and another one that offers 512kB/s and one small one that offers 128kB/s, after load balancing and merging all connections (Bonding or Teaming), I could download at a speed of 1664kB/s using all 3 Internet connections as one for example.  This question has always intrigued me.
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this is a follow up to the problem described .  I have the same problem and the proposed solution does not completely solve the problem. I mean, it does solve the problem but also creates another one. The new problem is that the theorems, lemmas and the rest are placed in such as way that they are not cut (of course), but this leaves then big empty spaces in many pages. So the problem is that, the problem described  does not seem to be fully resolved using the nocut option.   Do you any of you have a good idea on how to solve this?  Thanks!
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I'm currently trying to prove the following:    And this is what I've come up with so far:    And now I'm stuck. Perhaps the next step might be to eliminate for all x?  I'm sorry for using links, but it seems like I'm not allowed to do it otherwise due to needed reputation point.  Help would be appreciated.
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was found from the Hot Network Questions on the right. A repost of a question in a way (from Mathematica SE), but I was wondering if the following puzzle could be done:  A quick translation:  Can anyone solve this? It's so hard! Fill in the numbers $1–9$ in the boxes, the numbers cannot repeat.  It has already been solved in the given link, the answers being (hidden for those who wish to try and solve it):   $17\times4=68+25=93$  The answer to the Mathematica question stated there's a way to solve it without brute-forcing, but I didn't understand it too well. How would one—if possible—solve this without using too complex softwares?
11997
I have a following problem.     There are $2n+1$ people in the room. For any group of $n$ people there is a person (different from them) who is friends with each person in this group. Prove that there is a person, who knows all $2n$ other people.   One can easily see, that $\min_v \deg v = n$. From this we can get a lower bound for number of edges $N_e$: $$ N_e = \frac{1}{2}\sum_v \deg v \geq \frac{(2n+1) \cdot n}{2} $$ I do not know where to move from this point (and do not think, that this is the right direction) and pretty stuck right now. Can you give a hint?
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It's a question of a some time ago test, I've found a way to solve the problem using calculus, but always I've thought that exist a solution with algebra and geometry.  Thank you for your time.
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How do I find the x th subnet of X.X.X.X /XX (300 th subnet of 172.16.0.0 /29)?
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In the  there are lots of numbers on display, including 1000, 2500 or 10000. The display is erratic though:    Same number, two displays. Both appear valid to me: 1000 or 1,000 but please, make it consistent. My eyes hurt! :) I just found , but there it's discussing the whole network while I'm asking just for that specific page. For a start.
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i have a general question.  if there is a general LP problem  $c^Tx$ s.t $A\cdot x \le b$, and $x \ge 0$ and assuming that the components of $c$ are non-zero entries then how can I prove that when $x$ satisfies $a\cdot x &lt; b$ (notice the strict inequality here) and $x &gt; 0$, then $x$ cannot be an optimal solution?
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Please show how to solve? I am stack with lie bracket. Thank you.