我必须在同一对节点之间将两个不同关系的属性相乘,然后 SUM(),然后 ORDER BY 基于该值的对。 例如:
Let (X:amps)-[:coocr{val:1}]->b
(X:amps)-[:jacc{dist:2}]->b
(X:amps)-[:coocr{val:2}]->c
(X:amps)-[:jacc{dist:3}]->c
(X:amps)-[:coocr]->d
(X:amps)-[:jacc{dist:4}]->d
(Y:amps)-[:coocr{val:2}]->b
(Y:amps)-[:jacc{dist:3}]->b
(Y:amps)-[:coocr{val:1}]->c
(Y:amps)-[:jacc{dist:4}]->c
(Y:amps)-[:coocr{val:4}]->d
(Y:amps)-[:jacc{dist:3}]->d
现在, 1)每个节点b,c,d具有与X,Y的两个关系,它们是相乘的并且成对地相加 2)返回最高值
我对这个问题的尝试:
WITH [b,c,d] AS words
MATCH (i:amps)
MATCH n where n.word in words
MATCH p=(i-[r:jaccard]->(n)) with i,r.dist as dist UNWIND dist as distances
MATCH q=(i-[s:coocr]->(n)) with distances,i,s.val as co UNWIND co as coocr
WITH i, SUM(distances*coocr) AS agg
RETURN i,agg ORDER BY agg DESC
我的aggragate功能必须像:
X-[]->b has[jaccard,coocr] , so, jacc.dist*coocr.val = 1*2 =2
X-[]->c has[jaccard,coocr] , so, jacc.dist*coocr.val = 2*3 =6
X-[]->d has[jaccard,] , so, jacc.dist*null = null*2 =0
--------------
sum = 8
--------------
Y-[]->b has[jaccard,coocr] , so, jacc.dist*coocr.val = 4*2 =8
Y-[]->c has[jaccard,coocr] , so, jacc.dist*coocr.val = 1*3 =3
Y-[]->d has[jaccard,coocr] , so, jacc.dist*coocr.val = 4*4 =16
--------------
sum = 27
--------------
然后按顺序返回这些汇总。
我的查询返回聚合,这些聚合只是产品,而不是全部总和。 需要达到其总和。
答案 0 :(得分:2)
这个怎么样?
MATCH (a:amps)
OPTIONAL MATCH (a)-[coocr:coocr]-(n)
OPTIONAL MATCH (a)-[jacc:jacc]-(n)
WITH a, COALESCE(coocr.val, 0) AS val, COALESCE(jacc.dist, 0) AS dist
RETURN a, SUM(val * dist) AS agg
ORDER BY agg DESC
答案 1 :(得分:0)
WITH ["best", "high", "quality","4k"] AS words
MATCH (i:amps)
MATCH n where n.word in words
OPTIONAL MATCH p=(i-[r:jaccard]->(n)) with n,i,COALESCE(r.dist, 0) as distances
OPTIONAL MATCH q=(i-[s:coocr]->(n)) with distances,n,i,COALESCE(s.val, 0) AS coocr
WITH i,n,distances,coocr, (distances*coocr) AS agg
WITH i,SUM(agg) AS agg
RETURN i,agg
聚合函数,在最后但一行解决了问题。感谢Brain的建议。