parens work... moving on to documenting work
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+62
-98
@@ -1,15 +1,15 @@
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-module(gsc_ntree).
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-export_type([
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ntree/2,
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ntree/0
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ntree/2, ntree/0,
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nforest/2, nforest/0,
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nt/2, nt/0,
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nf/2, nf/0
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]).
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-export([
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nstem/2,
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flatten/1,
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deleaf0/1,
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releaf0/2
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nstem/2, meta/1, kids/1,
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flatten_tree/1, flatten_forest/1
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]).
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@@ -19,16 +19,32 @@
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%% API: types
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%%=====================================================
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-record(ns, {val :: any(), kids :: list(any())}).
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-record(nl, {val :: any()}).
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% @doc stem record
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-record(ns, {meta :: any(),
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kids :: list(any())}).
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%% @doc ntree(S, L) is a "node tree" (meaning stems
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%% have values and children)
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-type ntree(S, L)
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:: #ns{val :: S, kids :: [ntree(S, L)]}
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| #nl{val :: L}.
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% @doc `ntree(S, L)' is a "node tree" (meaning stems
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% have values and children)
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%
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% for the purposes of the compiler, the key observation
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% is that a flat list of tokens is already a forest
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-type ntree(S, L) :: #ns{meta :: S, kids :: [ntree(S, L)]}
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| L.
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-type ntree() :: ntree(any(), any()).
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% @doc forest is just a list of trees
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-type nforest(S, L) :: [ntree(S, L)].
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% aliases
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-type nt(S, L) :: ntree(S, L).
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-type nf(S, L) :: nforest(S, L).
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-type ntree() :: ntree(any(), any()).
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-type nforest() :: [ntree()].
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-type nt() :: ntree().
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-type nf() :: nforest().
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%%=====================================================
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@@ -36,92 +52,40 @@
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%%=====================================================
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-spec nstem(Root, List) -> Tree when
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Root :: X,
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List :: list(Y),
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Tree :: ntree(X, Y),
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X :: any(),
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Y :: any().
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% @doc
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% You *probably* want `releaf0/2' instead.
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%
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% This function naively wraps each element in the list
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% in a leaf type, even if it's already wrapped.
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%
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% nstem(root, [Foo, Bar, Baz]) ~>
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% *s root
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% |
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% +--- .l Foo
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% |
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% +--- .l Bar
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% |
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% +--- .l Baz
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%
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% Much more common use case is to releaf only the input
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% nodes which are not already wrapped, which is what
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% `releaf0/2' does.
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% @end
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nstem(Root, List) ->
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{ns, Root, [{nl, Y} || Y <- List]}.
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-spec flatten(Tree) -> LeafVals when
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Tree :: ntree(any(), LeafType),
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LeafVals :: [LeafType],
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LeafType :: any().
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flatten({nl, X}) ->
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[X];
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flatten({ns, _, Keeids}) ->
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lists:flatten([flatten(Keeid) || Keeid <- Keeids]).
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-spec deleaf0(Tree) -> Result when
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Tree :: ntree(S, L),
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Result :: [L | Tree],
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S :: any(),
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L :: any().
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% @doc unwrap the leaf children, and leave the stem
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% children intact
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%
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% ex. 1:
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% (+ 1 2 (* 3 4) 5)
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% ~> '(1 2 (* 3 4) 5)
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%
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% ex. 2:
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% {ns, '+', [{nl, 1},
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% {nl, 2},
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% {ns, '*', [{nl, 3}, {nl, 4}]},
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% {nl, 5}]}
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% ~> [1, 2, {ns, '*', [{nl, 3}, {nl, 4}]}, 5]
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% @end
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deleaf0({nl, L}) -> [L];
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deleaf0({ns, _, Ls}) -> dl0([], Ls).
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dl0(Stk, []) -> lists:reverse(Stk);
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dl0(Stk, [{nl, X} | Rest]) -> dl0([X | Stk], Rest);
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dl0(Stk, [X | Rest]) -> dl0([X | Stk], Rest).
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-spec releaf0(Root, Keeids) -> Rooted when
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-spec nstem(Root, Forest) -> Tree when
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Root :: S,
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Keeids :: [L | ntree(S, L)],
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Rooted :: ntree(S, L),
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Forest :: nforest(S, L),
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Tree :: ntree(S, L),
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S :: any(),
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L :: any().
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% @doc notional inverse of `deleaf0/1'
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%
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% Note that this does **NOT** double-wrap leafs in the
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% input
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releaf0(Root, Ks) ->
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#ns{val = Root,
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kids = lists:map(fun rl0/1, Ks)}.
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nstem(Root, List) ->
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{ns, Root, List}.
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rl0(X = #ns{}) -> X;
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rl0(X = #nl{}) -> X;
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rl0(X) -> {nl, X}.
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meta(#ns{meta = M}) -> M.
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kids(#ns{kids = K}) -> K.
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-spec flatten_tree(Tree) -> Leafs when
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Tree :: ntree(_, L),
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Leafs :: [L],
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L :: any().
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flatten_tree(T) ->
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lists:flatten(ft(T)).
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-spec flatten_forest(Forest) -> Leafs when
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Forest :: nforest(_, L),
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Leafs :: [L],
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L :: any().
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flatten_forest(F) ->
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lists:flatten(ff(F)).
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ft(#ns{kids = F}) -> ff(F);
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ft(Leaf) -> [Leaf].
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ff(F) -> [ft(T) || T <- F].
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