vector<pair<int,string>>data(n);...sort(data.begin(),data.end(),myComp); After having sorted the vector we may use binary search to find entries: autoit=lower_bound(data.begin(),data.end(),{INT_MIN,"someString"},myComp);if(it!=data.end())cout<<"found first string >=someStrin...
"C", "D","E" }; const int values[] = { 18, 20, 26, 30, 41 }; const int num_pairs = sizeof( names ) / sizeof( names[0] ); vector<Pair> pair( num_pairs ); transform( values, values+num_pairs, names,pair.begin(), make_pair<...
query=index_name:'0.1,0.2,0.98,0.6;0.3,0.4,0.98,0.6...'&&kvpairs=first_formula:proxima_score(index_name)&&sort=+RANK Note: The index_name parameter specifies the name of your vector index. Specify the vectors that you want to query after the colon (:) and before the first ampersand (...
query=index_name:'0.1,0.2,0.98,0.6;0.3,0.4,0.98,0.6...'&&kvpairs=first_formula:proxima_score(index_name)&&sort=+RANK Note: The index_name parameter specifies the name of your vector index. Specify the vectors that you want to query after the colon (:) and before the first ampersand (...
, n. However, if f1, f2,…, fn are also orthogonal, cos θij = 0 for all pairs of basis vectors in which j≠ i and, hence, we have the special case, discussed earlier, of a′b=∑i=1naibi What if the oblique fi and fj are not of unit length? If this is the case, then...
public Vector(Collection c)Constructs a vector containing the elements of the specified collection, in the order they are returned by the collection's iterator. Parameters: c - the collection whose elements are to be placed into this vector. Throws: NullPointerException - if the specified ...
Returns the current capacity of this vector. void clear() Removes all of the elements from this Vector. Object clone() Returns a clone of this vector. boolean contains(Object o) Returns true if this vector contains the specified element. boolean containsAll(Collection<?> c) Returns true if ...
This set contains all pairs of the form (en, fm), and it is stipulated to be a basis for the tensor product space H. Hence, at this stage, H consists of all formal linear combinations (over K) of the (en, fm). Now, let the inner products on H1 and H2 be denoted 〈,〉1 ...
The pairs of brane-charges described by ZA and A˜ are locked by supersymmetry [77]. charges. Performing this T-duality on the ansatz ds2 = − 2 (dv + β) 1 du + ω + Z1 2 F + ZA2 Z2 (dv + β) + Z2 ds24 + dsˆ24 , (7.10a) e2φ10 = Z2 , Z1 B2 = ...
evaluate_word_pairs(pairs, delimiter='\t', encoding='utf8', restrict_vocab=300000, case_insensitive=True, dummy4unknown=False) Compute correlation of the model with human similarity judgments. Notes More datasets can be found at * http://technion.ac.il/~ira.leviant/MultilingualVSMdata.html ...