locality-sensitive-hash

How to hash lists?

泄露秘密 提交于 2019-12-08 07:16:52
问题 Lists are not hashable. However, I am implementing LSH and I am seeking for a hash function that will correspond a list of positive integers (in [1, 29.000]) to k buckets. The number of lists is D, where D > k (I think) and D = 40.000, where k is not yet known (open to suggestions). Example (D = 4, k = 2): 118 | 27 | 1002 | 225 128 | 85 | 2000 | 8700 512 | 88 | 2500 | 10000 600 | 97 | 6500 | 24000 800 | 99 | 7024 | 25874 The first column should be given as input to the hash function and

How Locality Sensitive Hashing (LSH) works?

陌路散爱 提交于 2019-12-08 02:49:54
问题 I've read already this question, but unfortunately it didn't help. What I don't understand is what we do once we understood which bucket assign to our high-dimensional space query vector q : suppose that using our set of locality sensitive family functions h_1,h_2,...,h_n we have translated q to a low-dimension ( n dimensions) hash code c . Then c is the index of the bucket which q is assigned to and where (hopefully) are assigned also its nearest neighbors, let say that there are 100 vectors

Locality-sensitive hashing - Elasticsearch

☆樱花仙子☆ 提交于 2019-12-06 18:39:12
问题 is there any plugin allowing LSH on Elasticsearch? If yes, could you point me to the location and tell me a little how to use it? Thanks Edit: I found out that ES uses MinHash plugin. How could I compare documents to one another with this? What would be a good setting to find duplicates? 回答1: There is a Elasticsearch MinHash Plugin. You can use it to extract minhash value every time you index a document and query the document by minhash later. Install MinHash plugin: $ $ES_HOME/bin/plugin

How to bucket locality-sensitive hashes?

会有一股神秘感。 提交于 2019-12-04 08:34:10
I already have the algorithm to produce locality-sensitive hashes, but how should I bucket them to take advantage of their characteristics(i.e. similar elements have near hashes(with the hamming distance))? In the matlab code I found they simply create a distance matrix between the hashes of the points to search and the hashes of the points in the database, to simplify the code,while referencing a so called Charikar method for an actually good implementation of the search method. I tried to search for that, but I'm not sure how to apply to my case any of the methods I found(like the multi

Two algorithms to find nearest neighbor with Locality-sensitive hashing, which one?

人走茶凉 提交于 2019-12-03 12:45:04
Currently I'm studying how to find a nearest neighbor using Locality-sensitive hashing. However while I'm reading papers and searching the web I found two algorithms for doing this: 1- Use L number of hash tables with L number of random LSH functions, thus increasing the chance that two documents that are similar to get the same signature. For example if two documents are 80% similar, then there's an 80% chance that they will get the same signature from one LSH function. However if we use multiple LSH functions, then there's a higher chance to get the same signature for the documents from one

Is LSH about transforming vectors to binary vectors for hamming distance?

拈花ヽ惹草 提交于 2019-12-02 00:50:48
I read some paper about LSH and I know that is used for solving the approximated k-NN problem. We can divide the algorithm in two parts: Given a vector in D dimensions (where D is big) of any value, translate it with a set of N (where N<<D ) hash functions to a binary vector in N dimensions. Using hamming distance, apply some search technique on the set of given binary codes obtained from phase 1 to find the k-NN. The keypoint is that computing the hamming distance for vectors in N dimensions is fast using XOR. Anyway, I have two questions: Point 1. is still necessary if we use a binary

How to solve nearest neighbor through the R-nearest neighbor?

一个人想着一个人 提交于 2019-12-01 12:02:56
问题 Citing the E2LSH manual ( it's not important that's about this specific library, this quote should be true for NN problem in general ): E 2LSH can be also used to solve the nearest neighbor problem, where, given the query q, the data structure is required the report the point in P that is closest to q. This can be done by creating several R-near neighbor data structures, for R = R1, R2, . . . Rt , where Rt should be greater than the maximum distance from any query point to its nearest

How to solve nearest neighbor through the R-nearest neighbor?

瘦欲@ 提交于 2019-12-01 12:01:34
Citing the E2LSH manual ( it's not important that's about this specific library, this quote should be true for NN problem in general ): E 2LSH can be also used to solve the nearest neighbor problem, where, given the query q, the data structure is required the report the point in P that is closest to q. This can be done by creating several R-near neighbor data structures, for R = R1, R2, . . . Rt , where Rt should be greater than the maximum distance from any query point to its nearest neighbor. The nearest neighbor can be then recovered by querying the data structures in the increasing order

Locality Sensitive Hash Implementation? [closed]

*爱你&永不变心* 提交于 2019-11-29 22:55:07
Are there any relatively simple to understand (and simple to implement) locality-sensitive hash examples in C/C++/Java/C#? I'd like to learn more about the concept and so want to try an implementation on a few text files just to see how it works, so I don't need anything high-performance or anything... just an example of a hash function that returns similar hashes for similar inputs. I can learn more from it by example afterwards. :) For strings you can use approximate matching algorithm. Generate a random string For all the strings compute their distance from that random shared string using

Search in locality sensitive hashing

二次信任 提交于 2019-11-29 15:42:53
I'm trying to understand the section 5. of this paper about LSH, in particular how to bucket the generated hashes. Quoting the linked paper: Given bit vectors consisting of d bits each, we choose N = O(n 1/(1+epsilon) ) random permutations of the bits. For each random permutation σ, we maintain a sorted order O σ of the bit vectors, in lexicographic order of the bits permuted by σ. Given a query bit vector q, we find the approximate nearest neighbor by doing the following: For each permu- tation σ, we perform a binary search on O σ to locate the two bit vectors closest to q (in the