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* Add construct_topology function * Add doc and test for infer_destination_source_ranks * Address comments * Split infer_topo into two functions * Delete construct_topo.py
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Original file line number | Diff line number | Diff line change |
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from typing import Any, List, Optional, Tuple, Union | ||
import collections | ||
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import numpy as np | ||
import torch | ||
import bluefog.torch as bf | ||
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def _check_ranks(rank_list: List[Any], self_rank: int, size: int) -> [bool, str]: | ||
for rank in rank_list: | ||
if not isinstance(rank, int): | ||
return False, "contain element that is not integer." | ||
if (rank < 0) or (rank >= size): | ||
return False, "contain element that is not between 0 and size-1." | ||
if len(set(rank_list)) != len(rank_list): | ||
return False, "contain duplicated elements." | ||
if self_rank in rank_list: | ||
return False, "contain self rank." | ||
return True, "" | ||
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def InferSourceFromDestinationRanks( | ||
dst_ranks: List[int], construct_adjacency_matrix: bool = False, | ||
) -> Union[List[int], Tuple[List[int], np.array]]: | ||
"""Infer the source ranks from destination ranks. This is collective communication call. | ||
Args: | ||
dst_ranks: A list of destination ranks. | ||
construct_adjacency_matrix: If true, adjacency matrix will be return instead. | ||
Element w_{ij} represents the weights sending from node i to node j. | ||
We use column normalized style, i.e. the sum of receiving weight is 1. | ||
Raises: | ||
ValueError: If dst_ranks or src_ranks does not contain integer from 0 to size-1. | ||
Returns: | ||
If construct_adjacency_matrix is false, returns the source ranks list. | ||
If construct_adjacency_matrix is true, returns the the source ranks list | ||
and a 2-D numpy array. | ||
""" | ||
is_valid, error_msg = _check_ranks(dst_ranks, bf.rank(), bf.size()) | ||
assert is_valid, f"The format of dst_ranks is wrong: {error_msg}" | ||
return _infer_topo( | ||
dst_ranks, | ||
transpose=False, | ||
construct_adjacency_matrix=construct_adjacency_matrix, | ||
) | ||
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def InferDestinationFromSourceRanks( | ||
src_ranks: List[int], construct_adjacency_matrix: bool = False, | ||
) -> Union[List[int], np.array]: | ||
"""Infer the destination ranks from source ranks. This is collective communication call. | ||
Args: | ||
src_ranks: A list of destination ranks. | ||
construct_adjacency_matrix: If true, adjacency matrix will be return instead. | ||
Element w_{ij} represents the weights sending from node i to node j. | ||
We use column normalized style, i.e. the sum of receiving weight is 1. | ||
Raises: | ||
ValueError: If dst_ranks or src_ranks does not contain integer from 0 to size-1. | ||
Returns: | ||
If construct_adjacency_matrix is false, returns the destination ranks list. | ||
If construct_adjacency_matrix is true, returns the the sodestinationrce ranks | ||
list and a 2-D numpy array. | ||
""" | ||
is_valid, error_msg = _check_ranks(src_ranks, bf.rank(), bf.size()) | ||
assert is_valid, f"The format of src_ranks is wrong: {error_msg}" | ||
return _infer_topo( | ||
src_ranks, | ||
transpose=True, | ||
construct_adjacency_matrix=construct_adjacency_matrix, | ||
) | ||
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def _infer_topo( | ||
rank_list: List[int], transpose: bool, construct_adjacency_matrix: bool | ||
): | ||
degree = len(rank_list) | ||
all_degree_list = bf.allgather(torch.tensor([degree], dtype=torch.int32)).numpy() | ||
all_rank_list = bf.allgather(torch.tensor(rank_list, dtype=torch.int32)).numpy() | ||
adjacency_dict = dict() | ||
displacement = 0 | ||
for i, degree in enumerate(all_degree_list): | ||
adjacency_dict[i] = sorted(all_rank_list[displacement : displacement + degree]) | ||
displacement += degree | ||
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inv_adjacency_dict = collections.defaultdict(list) | ||
for k, adj in adjacency_dict.items(): | ||
for v in adj: | ||
inv_adjacency_dict[v].append(k) | ||
return_list = inv_adjacency_dict.get(bf.rank()) | ||
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if not construct_adjacency_matrix: | ||
return return_list | ||
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# construct_adjacency_matrix | ||
W = np.eye(bf.size()) | ||
for k, adj in adjacency_dict.items(): | ||
W[k, adj] = 1 | ||
if transpose: | ||
W = W.T | ||
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return return_list, W / W.sum(axis=1) |
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