Github user gatorsmile commented on a diff in the pull request:

    https://github.com/apache/spark/pull/17138#discussion_r106774778
  
    --- Diff: 
sql/catalyst/src/main/scala/org/apache/spark/sql/catalyst/optimizer/CostBasedJoinReorder.scala
 ---
    @@ -0,0 +1,297 @@
    +/*
    + * Licensed to the Apache Software Foundation (ASF) under one or more
    + * contributor license agreements.  See the NOTICE file distributed with
    + * this work for additional information regarding copyright ownership.
    + * The ASF licenses this file to You under the Apache License, Version 2.0
    + * (the "License"); you may not use this file except in compliance with
    + * the License.  You may obtain a copy of the License at
    + *
    + *    http://www.apache.org/licenses/LICENSE-2.0
    + *
    + * Unless required by applicable law or agreed to in writing, software
    + * distributed under the License is distributed on an "AS IS" BASIS,
    + * WITHOUT WARRANTIES OR CONDITIONS OF ANY KIND, either express or implied.
    + * See the License for the specific language governing permissions and
    + * limitations under the License.
    + */
    +
    +package org.apache.spark.sql.catalyst.optimizer
    +
    +import scala.collection.mutable
    +
    +import org.apache.spark.sql.catalyst.CatalystConf
    +import org.apache.spark.sql.catalyst.expressions.{And, Attribute, 
AttributeSet, Expression, PredicateHelper}
    +import org.apache.spark.sql.catalyst.plans.{Inner, InnerLike}
    +import org.apache.spark.sql.catalyst.plans.logical.{BinaryNode, Join, 
LogicalPlan, Project}
    +import org.apache.spark.sql.catalyst.rules.Rule
    +
    +
    +/**
    + * Cost-based join reorder.
    + * We may have several join reorder algorithms in the future. This class 
is the entry of these
    + * algorithms, and chooses which one to use.
    + */
    +case class CostBasedJoinReorder(conf: CatalystConf) extends 
Rule[LogicalPlan] with PredicateHelper {
    +  def apply(plan: LogicalPlan): LogicalPlan = {
    +    if (!conf.cboEnabled || !conf.joinReorderEnabled) {
    +      plan
    +    } else {
    +      val result = plan transform {
    +        case p @ Project(projectList, j @ Join(_, _, _: InnerLike, _)) =>
    +          reorder(p, p.outputSet)
    +        case j @ Join(_, _, _: InnerLike, _) =>
    +          reorder(j, j.outputSet)
    +      }
    +      // After reordering is finished, convert OrderedJoin back to Join
    +      result transform {
    +        case oj: OrderedJoin => oj.join
    +      }
    +    }
    +  }
    +
    +  def reorder(plan: LogicalPlan, output: AttributeSet): LogicalPlan = {
    +    val (items, conditions) = extractInnerJoins(plan)
    +    val result =
    +      // Do reordering if the number of items is appropriate and join 
conditions exist.
    +      // We also need to check if costs of all items can be evaluated.
    +      if (items.size > 2 && items.size <= conf.joinReorderDPThreshold && 
conditions.nonEmpty &&
    +          items.forall(_.stats(conf).rowCount.isDefined)) {
    +        JoinReorderDP.search(conf, items, conditions, 
output).getOrElse(plan)
    +      } else {
    +        plan
    +      }
    +    // Set consecutive join nodes ordered.
    +    replaceWithOrderedJoin(result)
    +  }
    +
    +  /**
    +   * Extract consecutive inner joinable items and join conditions.
    +   * This method works for bushy trees and left/right deep trees.
    +   */
    +  private def extractInnerJoins(plan: LogicalPlan): (Seq[LogicalPlan], 
Set[Expression]) = {
    +    plan match {
    +      case Join(left, right, _: InnerLike, cond) =>
    +        val (leftPlans, leftConditions) = extractInnerJoins(left)
    +        val (rightPlans, rightConditions) = extractInnerJoins(right)
    +        (leftPlans ++ rightPlans, 
cond.toSet.flatMap(splitConjunctivePredicates) ++
    +          leftConditions ++ rightConditions)
    +      case Project(projectList, join) if 
projectList.forall(_.isInstanceOf[Attribute]) =>
    +        extractInnerJoins(join)
    +      case _ =>
    +        (Seq(plan), Set())
    +    }
    +  }
    +
    +  private def replaceWithOrderedJoin(plan: LogicalPlan): LogicalPlan = 
plan match {
    +    case j @ Join(left, right, _: InnerLike, cond) =>
    +      val replacedLeft = replaceWithOrderedJoin(left)
    +      val replacedRight = replaceWithOrderedJoin(right)
    +      OrderedJoin(j.copy(left = replacedLeft, right = replacedRight))
    +    case p @ Project(_, join) =>
    +      p.copy(child = replaceWithOrderedJoin(join))
    +    case _ =>
    +      plan
    +  }
    +
    +  /** This is a wrapper class for a join node that has been ordered. */
    +  private case class OrderedJoin(join: Join) extends BinaryNode {
    +    override def left: LogicalPlan = join.left
    +    override def right: LogicalPlan = join.right
    +    override def output: Seq[Attribute] = join.output
    +  }
    +}
    +
    +/**
    + * Reorder the joins using a dynamic programming algorithm. This 
implementation is based on the
    + * paper: Access Path Selection in a Relational Database Management System.
    + * http://www.inf.ed.ac.uk/teaching/courses/adbs/AccessPath.pdf
    + *
    + * First we put all items (basic joined nodes) into level 0, then we build 
all two-way joins
    + * at level 1 from plans at level 0 (single items), then build all 3-way 
joins from plans
    + * at previous levels (two-way joins and single items), then 4-way joins 
... etc, until we
    + * build all n-way joins and pick the best plan among them.
    + *
    + * When building m-way joins, we only keep the best plan (with the lowest 
cost) for the same set
    + * of m items. E.g., for 3-way joins, we keep only the best plan for items 
{A, B, C} among
    + * plans (A J B) J C, (A J C) J B and (B J C) J A.
    + *
    + * Thus the plans maintained for each level when reordering four items A, 
B, C, D are as follows:
    + * level 0: p({A}), p({B}), p({C}), p({D})
    + * level 1: p({A, B}), p({A, C}), p({A, D}), p({B, C}), p({B, D}), p({C, 
D})
    + * level 2: p({A, B, C}), p({A, B, D}), p({A, C, D}), p({B, C, D})
    + * level 3: p({A, B, C, D})
    + * where p({A, B, C, D}) is the final output plan.
    + *
    + * For cost evaluation, since physical costs for operators are not 
available currently, we use
    + * cardinalities and sizes to compute costs.
    + */
    +object JoinReorderDP extends PredicateHelper {
    +
    +  def search(
    +      conf: CatalystConf,
    +      items: Seq[LogicalPlan],
    +      conditions: Set[Expression],
    +      topOutput: AttributeSet): Option[LogicalPlan] = {
    +
    +    // Level i maintains all found plans for i + 1 items.
    +    // Create the initial plans: each plan is a single item with zero cost.
    +    val itemIndex = items.zipWithIndex
    +    val foundPlans = mutable.Buffer[JoinPlanMap](itemIndex.map {
    +      case (item, id) => Set(id) -> JoinPlan(Set(id), item, Set(), Cost(0, 
0))
    +    }.toMap)
    +
    +    for (lev <- 1 until items.length) {
    +      // Build plans for the next level.
    +      foundPlans += searchLevel(foundPlans, conf, conditions, topOutput)
    +    }
    +
    +    val plansLastLevel = foundPlans(items.length - 1)
    +    if (plansLastLevel.isEmpty) {
    +      // Failed to find a plan, fall back to the original plan
    +      None
    +    } else {
    +      // There must be only one plan at the last level, which contains all 
items.
    +      assert(plansLastLevel.size == 1 && plansLastLevel.head._1.size == 
items.length)
    +      Some(plansLastLevel.head._2.plan)
    +    }
    +  }
    +
    +  /** Find all possible plans at the next level, based on existing levels. 
*/
    +  private def searchLevel(
    +      existingLevels: Seq[JoinPlanMap],
    +      conf: CatalystConf,
    +      conditions: Set[Expression],
    +      topOutput: AttributeSet): JoinPlanMap = {
    +
    +    val nextLevel = mutable.Map.empty[Set[Int], JoinPlan]
    +    var k = 0
    +    val lev = existingLevels.length - 1
    +    // Build plans for the next level from plans at level k (one side of 
the join) and level
    +    // lev - k (the other side of the join).
    +    // For the lower level k, we only need to search from 0 to lev - k, 
because when building
    +    // a join from A and B, both A J B and B J A are handled.
    +    while (k <= lev - k) {
    +      val oneSideCandidates = existingLevels(k).values.toSeq
    +      for (i <- oneSideCandidates.indices) {
    +        val oneSidePlan = oneSideCandidates(i)
    +        val otherSideCandidates = if (k == lev - k) {
    +          // Both sides of a join are at the same level, no need to repeat 
for previous ones.
    +          oneSideCandidates.drop(i)
    +        } else {
    +          existingLevels(lev - k).values.toSeq
    +        }
    +
    +        otherSideCandidates.foreach { otherSidePlan =>
    +          // Should not join two overlapping item sets.
    +          if 
(oneSidePlan.itemIds.intersect(otherSidePlan.itemIds).isEmpty) {
    +            val joinPlan = buildJoin(oneSidePlan, otherSidePlan, conf, 
conditions, topOutput)
    +            // Check if it's the first plan for the item set, or it's a 
better plan than
    +            // the existing one due to lower cost.
    +            val existingPlan = nextLevel.get(joinPlan.itemIds)
    +            if (existingPlan.isEmpty || 
joinPlan.cost.lessThan(existingPlan.get.cost)) {
    +              nextLevel.update(joinPlan.itemIds, joinPlan)
    +            }
    +          }
    +        }
    +      }
    +      k += 1
    +    }
    +    nextLevel.toMap
    +  }
    +
    +  /** Build a new join node. */
    +  private def buildJoin(
    +      oneJoinPlan: JoinPlan,
    +      otherJoinPlan: JoinPlan,
    +      conf: CatalystConf,
    +      conditions: Set[Expression],
    +      topOutput: AttributeSet): JoinPlan = {
    +
    +    val onePlan = oneJoinPlan.plan
    +    val otherPlan = otherJoinPlan.plan
    +    // Now both onePlan and otherPlan become intermediate joins, so the 
cost of the
    +    // new join should also include their own cardinalities and sizes.
    +    val newCost = if (isCartesianProduct(onePlan) || 
isCartesianProduct(otherPlan)) {
    +      // We consider cartesian product very expensive, thus set a very 
large cost for it.
    +      // This enables to plan all the cartesian products at the end, 
because having a cartesian
    +      // product as an intermediate join will significantly increase a 
plan's cost, making it
    +      // impossible to be selected as the best plan for the items, unless 
there's no other choice.
    +      Cost(
    +        rows = BigInt(Long.MaxValue) * BigInt(Long.MaxValue),
    +        size = BigInt(Long.MaxValue) * BigInt(Long.MaxValue))
    +    } else {
    +      val onePlanStats = onePlan.stats(conf)
    +      val otherPlanStats = otherPlan.stats(conf)
    +      Cost(
    +        rows = oneJoinPlan.cost.rows + onePlanStats.rowCount.get +
    +          otherJoinPlan.cost.rows + otherPlanStats.rowCount.get,
    +        size = oneJoinPlan.cost.size + onePlanStats.sizeInBytes +
    +          otherJoinPlan.cost.size + otherPlanStats.sizeInBytes)
    +    }
    +
    +    // Put the deeper side on the left, tend to build a left-deep tree.
    +    val (left, right) = if (oneJoinPlan.itemIds.size >= 
otherJoinPlan.itemIds.size) {
    +      (onePlan, otherPlan)
    +    } else {
    +      (otherPlan, onePlan)
    +    }
    +    val joinConds = conditions
    +      .filterNot(l => canEvaluate(l, onePlan))
    +      .filterNot(r => canEvaluate(r, otherPlan))
    +      .filter(e => e.references.subsetOf(onePlan.outputSet ++ 
otherPlan.outputSet))
    +    // We use inner join whether join condition is empty or not. Since 
cross join is
    +    // equivalent to inner join without condition.
    +    val newJoin = Join(left, right, Inner, joinConds.reduceOption(And))
    +    val collectedJoinConds = joinConds ++ oneJoinPlan.joinConds ++ 
otherJoinPlan.joinConds
    +    val remainingConds = conditions -- collectedJoinConds
    +    val neededAttr = AttributeSet(remainingConds.flatMap(_.references)) ++ 
topOutput
    +    val neededFromNewJoin = newJoin.outputSet.filter(neededAttr.contains)
    +    val newPlan =
    +      if ((newJoin.outputSet -- neededFromNewJoin).nonEmpty) {
    +        Project(neededFromNewJoin.toSeq, newJoin)
    +      } else {
    +        newJoin
    +      }
    +
    +    val itemIds = oneJoinPlan.itemIds.union(otherJoinPlan.itemIds)
    +    JoinPlan(itemIds, newPlan, collectedJoinConds, newCost)
    +  }
    +
    +  private def isCartesianProduct(plan: LogicalPlan): Boolean = plan match {
    +    case Join(_, _, _, None) => true
    +    case Project(_, Join(_, _, _, None)) => true
    +    case _ => false
    +  }
    +
    +  /** Map[set of item ids, join plan for these items] */
    +  type JoinPlanMap = Map[Set[Int], JoinPlan]
    +
    +  /**
    +   * Partial join order in a specific level.
    +   *
    +   * @param itemIds Set of item ids participating in this partial plan.
    +   * @param plan The plan tree with the lowest cost for these items found 
so far.
    +   * @param joinConds Join conditions included in the plan.
    +   * @param cost The cost of this plan is the sum of costs of all 
intermediate joins.
    +   */
    +  case class JoinPlan(itemIds: Set[Int], plan: LogicalPlan, joinConds: 
Set[Expression], cost: Cost)
    +}
    +
    +/** This class defines the cost model. */
    +case class Cost(rows: BigInt, size: BigInt) {
    --- End diff --
    
    `rows` is confusing. Maybe `rowCount` or `numRows`


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