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Feature: allow arbitrary order in proxy group (#89)
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@ -293,10 +293,13 @@ func parseProxies(cfg *rawConfig) (map[string]C.Proxy, error) {
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}
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// parse proxy group
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if err := proxyGroupsDagSort(groupsConfig); err != nil {
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return nil, err
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}
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for idx, mapping := range groupsConfig {
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groupType, existType := mapping["type"].(string)
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groupName, existName := mapping["name"].(string)
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if !existType && existName {
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if !(existType && existName) {
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return nil, fmt.Errorf("ProxyGroup %d: missing type or name", idx)
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}
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125
config/utils.go
125
config/utils.go
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@ -34,3 +34,128 @@ func or(pointers ...*int) *int {
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}
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return pointers[len(pointers)-1]
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}
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// Check if ProxyGroups form DAG(Directed Acyclic Graph), and sort all ProxyGroups by dependency order.
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// Meanwhile, record the original index in the config file.
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// If loop is detected, return an error with location of loop.
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func proxyGroupsDagSort(groupsConfig []map[string]interface{}) error {
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type Node struct {
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indegree int
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// topological order
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topo int
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// the origional data in `groupsConfig`
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data map[string]interface{}
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// `outdegree` and `from` are used in loop locating
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outdegree int
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from []string
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}
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graph := make(map[string]*Node)
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// Step 1.1 build dependency graph
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for idx, mapping := range groupsConfig {
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// record original order in config file.
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// this field can be used determinate the display order in FrontEnd.
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mapping["configIdx"] = idx
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groupName, existName := mapping["name"].(string)
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if !existName {
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return fmt.Errorf("ProxyGroup %d: missing name", idx)
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}
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if node, ok := graph[groupName]; ok {
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if node.data != nil {
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return fmt.Errorf("ProxyGroup %s: duplicate group name", groupName)
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}
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node.data = mapping
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} else {
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graph[groupName] = &Node{0, -1, mapping, 0, nil}
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}
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proxies, existProxies := mapping["proxies"]
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if !existProxies {
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return fmt.Errorf("ProxyGroup %s: the `proxies` field is requried", groupName)
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}
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for _, proxy := range proxies.([]interface{}) {
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proxy := proxy.(string)
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if node, ex := graph[proxy]; ex {
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node.indegree++
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} else {
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graph[proxy] = &Node{1, -1, nil, 0, nil}
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}
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}
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}
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// Step 1.2 Topological Sort
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// topological index of **ProxyGroup**
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index := 0
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queue := make([]string, 0)
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for name, node := range graph {
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// in the begning, put nodes that have `node.indegree == 0` into queue.
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if node.indegree == 0 {
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queue = append(queue, name)
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}
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}
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// every element in queue have indegree == 0
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for ; len(queue) > 0; queue = queue[1:] {
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name := queue[0]
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node := graph[name]
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if node.data != nil {
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index++
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groupsConfig[len(groupsConfig)-index] = node.data
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for _, proxy := range node.data["proxies"].([]interface{}) {
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child := graph[proxy.(string)]
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child.indegree--
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if child.indegree == 0 {
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queue = append(queue, proxy.(string))
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}
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}
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}
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delete(graph, name)
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}
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// no loop is detected, return sorted ProxyGroup
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if len(graph) == 0 {
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return nil
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}
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// if loop is detected, locate the loop and throw an error
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// Step 2.1 rebuild the graph, fill `outdegree` and `from` filed
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for name, node := range graph {
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if node.data == nil {
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continue
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}
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for _, proxy := range node.data["proxies"].([]interface{}) {
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node.outdegree++
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child := graph[proxy.(string)]
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if child.from == nil {
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child.from = make([]string, 0, child.indegree)
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}
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child.from = append(child.from, name)
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}
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}
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// Step 2.2 remove nodes outside the loop. so that we have only the loops remain in `graph`
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queue = make([]string, 0)
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// initialize queue with node have outdegree == 0
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for name, node := range graph {
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if node.outdegree == 0 {
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queue = append(queue, name)
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}
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}
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// every element in queue have outdegree == 0
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for ; len(queue) > 0; queue = queue[1:] {
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name := queue[0]
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node := graph[name]
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for _, f := range node.from {
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graph[f].outdegree--
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if graph[f].outdegree == 0 {
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queue = append(queue, f)
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}
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}
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delete(graph, name)
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}
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// Step 2.3 report the elements in loop
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loopElements := make([]string, 0, len(graph))
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for name := range graph {
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loopElements = append(loopElements, name)
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delete(graph, name)
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}
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return fmt.Errorf("Loop is detected in ProxyGroup, please check following ProxyGroups: %v", loopElements)
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}
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