top | item 44844257 Breaking the Sorting Barrier for Directed Single-Source Shortest Paths 99 points| pentestercrab | 6 months ago |arxiv.org 3 comments order hn newest random3|6 months ago This was active a couple of days ago https://news.ycombinator.com/item?id=44812695 gsliepen|6 months ago At first glance it looks like this is very useful, but it only gives a speedup for very sparse graphs with an average degree of less than 3, unless your graph is very big, as in trillions of vertices. MarkusQ|6 months ago Degree less than 6? If m < 3n that means there are three times as many edges as nodes, and each edge connect to two vertices.So 2d square latices would still benefit.But yeah, not a total domination.
random3|6 months ago This was active a couple of days ago https://news.ycombinator.com/item?id=44812695
gsliepen|6 months ago At first glance it looks like this is very useful, but it only gives a speedup for very sparse graphs with an average degree of less than 3, unless your graph is very big, as in trillions of vertices. MarkusQ|6 months ago Degree less than 6? If m < 3n that means there are three times as many edges as nodes, and each edge connect to two vertices.So 2d square latices would still benefit.But yeah, not a total domination.
MarkusQ|6 months ago Degree less than 6? If m < 3n that means there are three times as many edges as nodes, and each edge connect to two vertices.So 2d square latices would still benefit.But yeah, not a total domination.
random3|6 months ago
gsliepen|6 months ago
MarkusQ|6 months ago
So 2d square latices would still benefit.
But yeah, not a total domination.