Tencent Open-Sources High-Performance Graph Computing Framework ‘Plato’ Computer Science |
- Tencent Open-Sources High-Performance Graph Computing Framework ‘Plato’
- Compile time memory management?
- People working in Embedded Systems: Tell me more about what its like to work in your field!
- Calculate the maximum in the Collatz sequence: Could anyone explain how this algorithm works?
- A list of Monte Carlo tree search research papers from major conferences
- Weekly Papers | Multi-Label Deep Forest (MLDF); Huawei UK Critiques DeepMind α-Rank
- Constructing a solvable system of equations from sets of knowns, equations and unknowns
| Tencent Open-Sources High-Performance Graph Computing Framework ‘Plato’ Posted: 29 Nov 2019 09:26 AM PST |
| Compile time memory management? Posted: 29 Nov 2019 11:25 PM PST I am wondering about it since some time. rust comes somewhat close; but there are many restrictions and you have to keep memory in mind (PS: I am not saying that is bad or such) There have been some papers on managing part of memory at compile time -- escape analysis etc.. 1) Is there any reliable example of compile time memory management without considerable programmer intervention? (not quite Arc, it still involves reference counts at runtime) 2) Some references / links to previous work on full / partial compile time deallocation? [link] [comments]  |
| People working in Embedded Systems: Tell me more about what its like to work in your field! Posted: 29 Nov 2019 02:27 PM PST I'm studying computer science and have discovered that I kind of enjoy working on problems related to embedded systems. So my big two questions are:
I only have a very fuzzy notion of what is going on so any input is greatly appreciated. Thanks! [link] [comments]  |
| Calculate the maximum in the Collatz sequence: Could anyone explain how this algorithm works? Posted: 29 Nov 2019 08:42 AM PST |
| A list of Monte Carlo tree search research papers from major conferences Posted: 29 Nov 2019 10:54 AM PST https://github.com/benedekrozemberczki/awesome-monte-carlo-tree-search-papers It was compiled in a semi-automated way and covers content from the following conferences: [link] [comments]  |
| Weekly Papers | Multi-Label Deep Forest (MLDF); Huawei UK Critiques DeepMind α-Rank Posted: 29 Nov 2019 02:23 PM PST |
| Constructing a solvable system of equations from sets of knowns, equations and unknowns Posted: 29 Nov 2019 06:20 AM PST Given a finite set of knowns along with a finite set of logically consistent equations, how would you determine the smallest system of equations that is required to solve for some finite set of unknowns? For example, given the known a and the unknown b, along with the following set of equations:
These equations can be used to construct a variety of systems of equations that can be solved for b. However, the smallest one would be a system consisting only of equation 1, which is the answer I am interested in. (Note that in the general case, the system may also need to consist of simultaneous equations constructed from the given equations to be solvable) Note that I am not interested in the number of equations required for the system to be solvable, but rather in identifying the particular system of equations. I am not sure if this is actually possible, but I'd like to hear some suggestions on how to go about this problem. [link] [comments]  |
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