8. Efficient Scoring Most slides were adapted from Stanford CS 276 course and University of Munich IR course.

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Presentation transcript:

8. Efficient Scoring Most slides were adapted from Stanford CS 276 course and University of Munich IR course.

Today’s focus Retrieval – get docs matching query from inverted index Scoring+ranking Assign a score to each doc Pick K highest scoring docs Our emphasis today will be on doing this efficiently, rather than on the quality of the ranking

Background Score computation is a large (10s of %) fraction of the CPU work on a query Generally, we have a tight budget on latency (say, 250ms) CPU provisioning doesn’t permit exhaustively scoring every document on every query Today we’ll look at ways of cutting CPU usage for scoring, without compromising the quality of results (much) Basic idea: avoid scoring docs that won’t make it into the top K

Recap: Queries as vectors Ch. 6 Recap: Queries as vectors Vector space scoring We have a weight for each term in each doc Represent queries as vectors in the space Rank documents according to their cosine similarity to the query in this space Or something more complex: BM25, proximity, … Vector space scoring is Entirely query dependent Additive on term contributions – no conditionals etc. Context insensitive (no interactions between query terms)

TAAT vs DAAT techniques TAAT = “Term At A Time” Scores for all docs computed concurrently, one query term at a time DAAT = “Document At A Time” Total score for each doc (incl all query terms) computed, before proceeding to the next Each has implications for how the retrieval index is structured and stored

Efficient cosine ranking Sec. 7.1 Efficient cosine ranking Find the K docs in the collection “nearest” to the query  K largest query-doc cosines. Efficient ranking: Choosing the K largest cosine values efficiently. Can we do this without computing all N cosines?

Safe vs non-safe ranking The terminology “safe ranking” is used for methods that guarantee that the K docs returned are the K absolute highest scoring documents (Not necessarily just under cosine similarity) Is it ok to be non-safe? If it is – then how do we ensure we don’t get too far from the safe solution? How do we measure if we are far?

Non-safe ranking Non-safe ranking may be okay Index elimination Ranking function is only a proxy for user happiness Documents close to top K may be just fine Index elimination Only consider high-idf query terms Only consider docs containing many query terms Champion lists For each term, precompute documents with highest weights High/low lists, tiered indexes Order postings by g(d) (query-indep. quality score)

Safe ranking When we output the top K docs, we have a proof that these are indeed the top K Does this imply we always have to compute all N cosines? We’ll look at pruning methods So we only fully score some J documents Do we have to sort the J cosine scores?

Computing the K largest cosines: selection vs. sorting Sec. 7.1 Computing the K largest cosines: selection vs. sorting Typically we want to retrieve the top K docs (in the cosine ranking for the query) not to totally order all docs in the collection Can we pick off docs with K highest cosines? Let J = number of docs with nonzero cosines We seek the K best of these J

Use heap for selecting top K Sec. 7.1 Use heap for selecting top K Binary tree in which each node’s value > the values of children Takes 2J operations to construct, then each of K “winners” read off in O(log J) steps. For J=1M, K=100, this is about 10% of the cost of sorting. 10 .9 .3 .3 .8 .1 .2 .1

WAND scoring An instance of DAAT scoring Basic idea reminiscent of branch and bound We maintain a running threshold score – e.g., the Kth highest score computed so far We prune away all docs whose cosine scores are guaranteed to be below the threshold We compute exact cosine scores for only the un-pruned docs Broder et al. Efficient Query Evaluation using a Two-Level Retrieval Process.

Index structure for WAND Postings ordered by docID Assume a special iterator on the postings of the form “go to the first docID greater than or equal to X” Typical state: we have a “finger” at some docID in the postings of each query term Each finger moves only to the right, to larger docIDs Invariant – all docIDs lower than any finger have already been processed, meaning These docIDs are either pruned away or Their cosine scores have been computed

Upper bounds At all times for each query term t, we maintain an upper bound UBt on the score contribution of any doc to the right of the finger Max (over docs remaining in t’s postings) of wt(doc) finger t 3 7 11 17 29 38 57 79 UBt = wt(38) As finger moves right, UB drops

Pivoting Query: catcher in the rye Let’s say the current finger positions are as below UBcatcher = 2.3 UBrye = 1.8 UBin = 3.3 UBthe = 4.3 Threshold = 6.8 Pivot catcher 273 rye 304 in 589 the 762

Prune docs that have no hope Terms sorted in order of finger positions Move fingers to 589 or right UBcatcher = 2.3 UBrye = 1.8 UBin = 3.3 UBthe = 4.3 Threshold = 6.8 Pivot catcher 273 Hopeless docs rye 304 in 589 the 762 Update UB’s

Compute 589’s score if need be If 589 is present in enough postings, compute its full cosine score – else some fingers to right of 589 Pivot again … catcher 589 rye 589 in 589 the 762

WAND summary In tests, WAND leads to a 90+% reduction in score computation Better gains on longer queries Nothing we did was specific to cosine ranking We need scoring to be additive by term WAND and variants give us safe ranking Possible to devise “careless” variants that are a bit faster but not safe (see summary in Ding+Suel 2011) Ideas combine some of the non-safe scoring we considered