Student performance prediction with CF Computer Science |
- Student performance prediction with CF
- 20+ String Coding Interview Questions for Programmers
- Quantum Computing: Superposition and Entanglement
- Are there any compiler design and implementation courses (on Coursera or similar sites) that cover LLVM and include building a compiler using LLVM?
- Would this be a #P complete problem?
- ACL 2019 Reports Record-High Paper Submissions; Begins Notifying Accepted Authors
- Cool Names for a Fictional Tech-Based Youth Program?
Student performance prediction with CF Posted: 18 May 2019 03:21 AM PDT Hey there! I'm currently writing a paper about student performance prediction with collaborative filtering algorithms. One part of the paper will be about the change of motivation of students based on the prediction given by the algorithm, assuming the algorithm predicts grades correctly with a very high certainty. Would be huge if just a couple people could help me out here and fill out the following form: https://docs.google.com/forms/d/1GDf6DS6AveNrMXGBbw1W0Z7WZ_qdIF-ddqmscX2fkuA [link] [comments] |
20+ String Coding Interview Questions for Programmers Posted: 17 May 2019 07:34 AM PDT |
Quantum Computing: Superposition and Entanglement Posted: 17 May 2019 06:48 PM PDT Here's an article I wrote about some basic features of quantum computing. A great little read for anyone interested in entanglement and superposition! [link] [comments] |
Posted: 17 May 2019 05:59 AM PDT |
Would this be a #P complete problem? Posted: 17 May 2019 11:57 AM PDT Suppose, an algorithm generates valid n^2 x n^2 Sudoku Grids in poly-time Then a random selection of elements is removed based on a binary search. #P-Complete Problem??? Figuring out how many solutions of a random mapping of n^2 x n^2 puzzles have seems to be #P complete. When mapping out of puzzles of generated n^2 x n^2 Sudoku Grids, it seems that it is a reduction of n size of the original grid. Note: Suppose this algorithm recovers solutions to these puzzles in poly time when a n x n box is always mapped out pre-filled in a puzzle. So that the grid generator will map out the solution in poly-time by providing this n*n box. Update: The algorithm only recovers 1 solution not multiple. It can't decide multiple solutions. Intuition of counting solutions of any valid Sudoku Grids. (not puzzles)
[link] [comments] |
ACL 2019 Reports Record-High Paper Submissions; Begins Notifying Accepted Authors Posted: 17 May 2019 08:26 AM PDT |
Cool Names for a Fictional Tech-Based Youth Program? Posted: 17 May 2019 08:23 AM PDT Hi everyone, I'm trying to decide on a name for a tech school that offers training to middle and high school students in things like CompTIA and MAT. Any ideas? [link] [comments] |
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