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remove simplify
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5c78c16f1c
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1c3f82ca17
@ -35,169 +35,6 @@ class Synchronizer : public Primitive {
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// are currently under a function transformation.
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int detail::InTracing::tracing_counter{0};
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void simplify(const std::vector<array>& outputs) {
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// Some notes about how this function works
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//
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// Step 1: Traverse the graph and build a tape. During the graph
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// traversal we:
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// - Build a map of inputs to their parents.
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// - Record scalar inputs in a map in order to fuse them.
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// Step 2: Process the tape. A node in the tape has inputs and outputs.
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// - Scalar inputs are replaced with their canonical scalar
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// - We check each inputs output nodes. Every output node that matches
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// the current node gets fused into the current node.
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std::function<void(const array&)> recurse;
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std::queue<array> tape;
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std::unordered_set<std::uintptr_t> cache;
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std::unordered_map<std::uintptr_t, std::vector<std::pair<array, int>>>
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parents_map;
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// Helpers to identify identical scalars
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std::map<std::pair<uint64_t, Dtype::Val>, array> scalars;
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auto is_scalar = [](const array& a) {
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return a.is_evaled() && a.ndim() == 0;
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};
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auto get_scalar_rep = [](const array& a) {
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uint64_t v = 0;
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int dtype;
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switch (a.dtype().size) {
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case 1:
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v = *a.data<uint8_t>();
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break;
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case 4:
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v = *a.data<uint32_t>();
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break;
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case 8:
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v = *a.data<uint64_t>();
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break;
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}
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return std::make_pair(v, a.dtype().val);
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};
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// DFS the graph to build the tape, and log parents and scalars
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recurse = [&](const array& a) {
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auto id = a.id();
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if (cache.find(id) != cache.end()) {
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return;
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}
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for (int i = 0; i < a.inputs().size(); i++) {
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auto& in = a.inputs()[i];
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parents_map[in.id()].push_back({a, i});
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for (auto& s : a.siblings()) {
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parents_map[in.id()].push_back({s, i});
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}
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recurse(in);
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}
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cache.insert(id);
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for (auto& s : a.siblings()) {
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cache.insert(s.id());
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}
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tape.push(a);
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if (is_scalar(a)) {
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scalars.insert({get_scalar_rep(a), a});
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}
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};
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for (auto& a : outputs) {
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recurse(a);
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}
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// Helper that fuses two arrays in the graph by setting the parents of the
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// source to point to the destination
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auto fuse = [&](array& dst, array& src) {
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// Canonicalize the order of the primitives outputs
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auto sources = src.outputs();
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auto dests = dst.outputs();
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// For each src parent, point it to the corresponding dest
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for (int i = 0; i < sources.size(); ++i) {
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auto src_parents = parents_map.find(sources[i].id());
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if (src_parents == parents_map.end()) {
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continue;
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}
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auto& pairs = parents_map[dests[i].id()];
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for (auto& parent : src_parents->second) {
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parent.first.inputs()[parent.second] = dests[i];
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pairs.push_back(parent);
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}
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// Remove the source from the map to avoid fusing with it again
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parents_map.erase(src_parents);
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}
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};
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// Depth-1 array equivalence check.
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auto array_equivalent = [](const array& a, const array& b) {
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if (!a.has_primitive() || !b.has_primitive()) {
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return false;
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}
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if (a.primitive_id() == b.primitive_id()) {
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return false;
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}
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const auto& pa = a.primitive();
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const auto& pb = b.primitive();
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if (typeid(pa) != typeid(pb)) {
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return false;
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}
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if (a.inputs().size() != b.inputs().size()) {
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return false;
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}
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for (int i = 0; i < a.inputs().size(); i++) {
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if (a.inputs()[i].id() != b.inputs()[i].id()) {
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return false;
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}
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}
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return pa.is_equivalent(pb);
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};
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// Walk the graph
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while (!tape.empty()) {
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auto arr = std::move(tape.front());
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tape.pop();
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// Check if we can fuse scalars
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if (is_scalar(arr)) {
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auto scalar = scalars.find(get_scalar_rep(arr));
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if (scalar->second.id() != arr.id()) {
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fuse(scalar->second, arr);
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arr = scalar->second;
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}
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}
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// Helper to check if we can fuse the parents of the
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// given array
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auto maybe_fuse_parents = [&](auto& a) {
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auto parents = parents_map.find(a.id());
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if (parents != parents_map.end()) {
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auto N = parents->second.size();
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std::vector<bool> mask(N, false);
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for (int i = 0; i < N; i++) {
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if (mask[i]) {
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continue;
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}
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for (int j = i + 1; j < N; j++) {
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if (mask[j]) {
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continue;
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}
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auto& src = parents->second[j].first;
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auto& dst = parents->second[i].first;
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if (src.id() != dst.id() && array_equivalent(src, dst)) {
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fuse(dst, src);
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mask[j] = true;
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}
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}
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}
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}
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};
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maybe_fuse_parents(arr);
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for (auto& s : arr.siblings()) {
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maybe_fuse_parents(s);
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}
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}
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}
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void eval(const std::vector<array>& outputs) {
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std::function<void(const array&)> recurse;
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std::queue<array> tape;
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@ -21,14 +21,6 @@ void disable_compiler();
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*/
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void enable_compiler();
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/** Fuse equivalent arrays to avoid duplicate execution. */
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void simplify(const std::vector<array>& outputs);
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template <typename... Arrays>
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void simplify(Arrays... outputs) {
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simplify(std::vector<array>{std::forward<Arrays>(outputs)...});
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}
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void eval(const std::vector<array>& outputs);
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template <typename... Arrays>
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@ -777,45 +777,6 @@ void init_transforms(py::module_& m) {
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Returns:
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function: The vectorized function.
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)pbdoc");
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m.def(
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"simplify",
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[](const py::args& args) {
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std::vector<array> arrays = tree_flatten(args);
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simplify(arrays);
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},
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R"pbdoc(
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simplify(*args) -> None
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Simplify the graph that computes the arrays.
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Run a few fast graph simplification operations to reuse computation and
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reduce memory consumption. This function is meant to be run every time
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so its overhead should be small, approximately 1ms for a graph with a
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few thousand nodes.
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.. code-block:: python
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import mlx.core as mx
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def foo(x):
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y = x @ x
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z = x @ x
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return y + z
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x = mx.ones((10, 10))
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y = foo(x)
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z = foo(x)
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# Computes the matmul twice
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mx.eval(y)
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# Computes the matmul once
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mx.simplify(z)
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mx.eval(z)
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Args:
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args: Any number of arrays and/or trees of arrays to be simplified.
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)pbdoc");
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m.def(
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"export_to_dot",
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[](py::object file, const py::args& args) {
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@ -25,7 +25,6 @@ target_sources(tests PRIVATE
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device_tests.cpp
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eval_tests.cpp
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fft_tests.cpp
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graph_optimize_tests.cpp
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load_tests.cpp
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ops_tests.cpp
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random_tests.cpp
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@ -104,3 +104,77 @@ TEST_CASE("test enable and disable compile") {
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enable_compiler();
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CHECK_THROWS(compile(nullptr));
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}
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TEST_CASE("test simplify scalars") {
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{
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auto a = array(-1.0f);
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auto b = array(-1.0f);
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auto c = abs(a);
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auto d = abs(b);
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simplify({c, d});
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CHECK(c.inputs()[0].id() == d.inputs()[0].id());
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}
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{
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auto a = array({-1.0f, 2.0f});
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auto b = maximum(a, array(0.0f));
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auto c = maximum(-a, array(0.0f));
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auto d = b + c;
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simplify({d});
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CHECK(b.inputs()[1].id() == c.inputs()[1].id());
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}
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}
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// TODO rework these tests for compile
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/*TEST_CASE("test simplify") {
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auto a = array({1.0f, 2.0f});
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auto b = exp(a) + exp(a);
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simplify(b);
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CHECK(b.inputs()[0].id() == b.inputs()[1].id());
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}
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TEST_CASE("test no simplify") {
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auto a = array({1.0f, 2.0f});
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auto b = cos(a) + sin(a);
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simplify(b);
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CHECK(b.inputs()[0].id() != b.inputs()[1].id());
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}
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TEST_CASE("test simplify multi output") {
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{
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auto a = array(1.0);
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auto b = array(2.0);
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auto c = divmod(a, b);
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auto d = divmod(a, b);
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auto e = c[0] + d[0];
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auto f = c[1] + d[1];
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simplify({e, f});
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CHECK_EQ(e.inputs()[0].id(), e.inputs()[1].id());
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CHECK_EQ(f.inputs()[0].id(), f.inputs()[1].id());
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}
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{
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auto a = array(1.0);
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auto b = array(1.0);
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auto c = divmod(a, b);
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simplify(c);
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CHECK_EQ(c[0].inputs()[0].id(), c[0].inputs()[1].id());
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CHECK_EQ(c[0].inputs()[0].id(), c[1].inputs()[0].id());
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CHECK_EQ(c[1].inputs()[0].id(), c[1].inputs()[1].id());
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}
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// Make sure the output order of multi-output primitives
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// is respected in simplification
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{
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auto a = array(1.0);
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auto b = array(2.0);
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auto c = divmod(a, b);
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auto d = divmod(a, b);
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auto e = stack({c[0], c[1], d[0], d[1]});
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simplify(e);
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CHECK(array_equal(e, array({0.0f, 1.0f, 0.0f, 1.0f})).item<bool>());
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CHECK_EQ(e.inputs()[0].id(), e.inputs()[2].id());
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CHECK_EQ(e.inputs()[1].id(), e.inputs()[3].id());
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}
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}*/
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@ -1,80 +0,0 @@
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// Copyright © 2023 Apple Inc.
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#include "doctest/doctest.h"
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#include "mlx/mlx.h"
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using namespace mlx::core;
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TEST_CASE("test simplify scalars") {
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{
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auto a = array(-1.0f);
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auto b = array(-1.0f);
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auto c = abs(a);
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auto d = abs(b);
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simplify({c, d});
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CHECK(c.inputs()[0].id() == d.inputs()[0].id());
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}
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{
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auto a = array({-1.0f, 2.0f});
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auto b = maximum(a, array(0.0f));
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auto c = maximum(-a, array(0.0f));
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auto d = b + c;
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simplify({d});
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CHECK(b.inputs()[1].id() == c.inputs()[1].id());
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}
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}
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TEST_CASE("test simplify") {
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auto a = array({1.0f, 2.0f});
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auto b = exp(a) + exp(a);
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simplify(b);
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CHECK(b.inputs()[0].id() == b.inputs()[1].id());
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}
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TEST_CASE("test no simplify") {
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auto a = array({1.0f, 2.0f});
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auto b = cos(a) + sin(a);
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simplify(b);
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CHECK(b.inputs()[0].id() != b.inputs()[1].id());
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}
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TEST_CASE("test simplify multi output") {
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{
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auto a = array(1.0);
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auto b = array(2.0);
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auto c = divmod(a, b);
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auto d = divmod(a, b);
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auto e = c[0] + d[0];
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auto f = c[1] + d[1];
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simplify({e, f});
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CHECK_EQ(e.inputs()[0].id(), e.inputs()[1].id());
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CHECK_EQ(f.inputs()[0].id(), f.inputs()[1].id());
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}
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{
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auto a = array(1.0);
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auto b = array(1.0);
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auto c = divmod(a, b);
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simplify(c);
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CHECK_EQ(c[0].inputs()[0].id(), c[0].inputs()[1].id());
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CHECK_EQ(c[0].inputs()[0].id(), c[1].inputs()[0].id());
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CHECK_EQ(c[1].inputs()[0].id(), c[1].inputs()[1].id());
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}
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// Make sure the output order of multi-output primitives
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// is respected in simplification
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{
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auto a = array(1.0);
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auto b = array(2.0);
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auto c = divmod(a, b);
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auto d = divmod(a, b);
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auto e = stack({c[0], c[1], d[0], d[1]});
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simplify(e);
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CHECK(array_equal(e, array({0.0f, 1.0f, 0.0f, 1.0f})).item<bool>());
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CHECK_EQ(e.inputs()[0].id(), e.inputs()[2].id());
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CHECK_EQ(e.inputs()[1].id(), e.inputs()[3].id());
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}
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}
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