Add support for dropwizard input format (#2846)
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122
internal/templating/node.go
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122
internal/templating/node.go
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@@ -0,0 +1,122 @@
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package templating
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import (
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"sort"
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"strings"
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)
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// node is an item in a sorted k-ary tree of filter parts. Each child is sorted by its part value.
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// The special value of "*", is always sorted last.
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type node struct {
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separator string
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value string
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children nodes
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template *Template
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}
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// insert inserts the given string template into the tree. The filter string is separated
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// on the template separator and each part is used as the path in the tree.
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func (n *node) insert(filter string, template *Template) {
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n.separator = template.separator
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n.recursiveInsert(strings.Split(filter, n.separator), template)
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}
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// recursiveInsert does the actual recursive insertion
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func (n *node) recursiveInsert(values []string, template *Template) {
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// Add the end, set the template
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if len(values) == 0 {
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n.template = template
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return
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}
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// See if the the current element already exists in the tree. If so, insert the
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// into that sub-tree
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for _, v := range n.children {
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if v.value == values[0] {
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v.recursiveInsert(values[1:], template)
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return
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}
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}
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// New element, add it to the tree and sort the children
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newNode := &node{value: values[0]}
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n.children = append(n.children, newNode)
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sort.Sort(&n.children)
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// Now insert the rest of the tree into the new element
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newNode.recursiveInsert(values[1:], template)
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}
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// search searches for a template matching the input string
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func (n *node) search(line string) *Template {
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separator := n.separator
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return n.recursiveSearch(strings.Split(line, separator))
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}
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// recursiveSearch performs the actual recursive search
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func (n *node) recursiveSearch(lineParts []string) *Template {
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// Nothing to search
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if len(lineParts) == 0 || len(n.children) == 0 {
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return n.template
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}
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// If last element is a wildcard, don't include it in this search since it's sorted
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// to the end but lexicographically it would not always be and sort.Search assumes
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// the slice is sorted.
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length := len(n.children)
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if n.children[length-1].value == "*" {
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length--
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}
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// Find the index of child with an exact match
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i := sort.Search(length, func(i int) bool {
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return n.children[i].value >= lineParts[0]
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})
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// Found an exact match, so search that child sub-tree
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if i < len(n.children) && n.children[i].value == lineParts[0] {
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return n.children[i].recursiveSearch(lineParts[1:])
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}
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// Not an exact match, see if we have a wildcard child to search
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if n.children[len(n.children)-1].value == "*" {
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return n.children[len(n.children)-1].recursiveSearch(lineParts[1:])
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}
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return n.template
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}
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// nodes is simply an array of nodes implementing the sorting interface.
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type nodes []*node
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// Less returns a boolean indicating whether the filter at position j
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// is less than the filter at position k. Filters are order by string
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// comparison of each component parts. A wildcard value "*" is never
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// less than a non-wildcard value.
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//
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// For example, the filters:
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// "*.*"
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// "servers.*"
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// "servers.localhost"
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// "*.localhost"
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//
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// Would be sorted as:
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// "servers.localhost"
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// "servers.*"
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// "*.localhost"
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// "*.*"
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func (n *nodes) Less(j, k int) bool {
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if (*n)[j].value == "*" && (*n)[k].value != "*" {
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return false
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}
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if (*n)[j].value != "*" && (*n)[k].value == "*" {
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return true
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}
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return (*n)[j].value < (*n)[k].value
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}
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// Swap swaps two elements of the array
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func (n *nodes) Swap(i, j int) { (*n)[i], (*n)[j] = (*n)[j], (*n)[i] }
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// Len returns the length of the array
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func (n *nodes) Len() int { return len(*n) }
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