import "sync"

// basepointTable is a set of 32 affineLookupTables, where table i is generated
// from 256i * basepoint. It is precomputed the first time it's used.
func basepointTable() *[32]affineLookupTable {
	basepointTablePrecomp.initOnce.Do(func() {
		p := NewGeneratorPoint()
		for i := 0; i < 32; i++ {
			basepointTablePrecomp.table[i].FromP3(p)
			for j := 0; j < 8; j++ {
				p.Add(p, p)
			}
		}
	})

package clause

// From from clause
type From struct {
	Tables []Table
	Joins  []Join
}

// Name from clause name
func (from From) Name() string {
	return "FROM"
}

// Build build from clause
func (from From) Build(builder Builder) {
	if len(from.Tables) > 0 {
		for idx, table := range from.Tables {
			if idx > 0 {
				builder.WriteByte(',')
			}

			builder.WriteQuoted(table)
		}
	} else {

apiVersion: gateway.networking.k8s.io/v1beta1
kind: ReferenceGrant
metadata:
  name: missing-from
spec:
  to:
  - group: ""

apiVersion: release-notes/v2
kind: feature
area: security
issue:
  - 47847
releaseNotes:
- |

Poorna <******@****.***> 1716056341 -0700

under the License.
-->

<model>
  <groupId>foo</groupId>
  <artifactId>bar</artifactId>
  <name>Babar</name>
  <version>4.5</version>

  <!-- Build element should be inherited from the super model -->

Laura Kassovic <******@****.***> 1701107622 -0800

Laura Kassovic <******@****.***> 1701107622 -0800

		}
	}
	if len(roots) == 0 {
		// Nothing to do
		return 0
	}

	// Edges record dependencies between packages.
	// {from,to} is in edges if from's package imports to's package.
	// This list is used to implement reverse edge lookups.
	type edge struct {
		from, to loader.Sym
	}
	var edges []edge

	// List of packages that are ready to schedule. We use a lexicographic

	// to make the work arrays smaller and pointer-free.
	// fromID translates from ID to *Block where that is needed.
	fromID := f.Cache.allocBlockSlice(maxBlockID)
	defer f.Cache.freeBlockSlice(fromID)
	for _, v := range f.Blocks {
		fromID[v.ID] = v
	}
	idom := make([]*Block, maxBlockID)

	// Step 1. Carry out a depth first search of the problem graph. Number
	// the vertices from 1 to n as they are reached during the search.