d8c0e1aa8d
Signed-off-by: Gabor Mezei <gabor.mezei@arm.com>
464 lines
20 KiB
Python
464 lines
20 KiB
Python
"""Framework classes for generation of ecp test cases."""
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# Copyright The Mbed TLS Contributors
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# SPDX-License-Identifier: Apache-2.0
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#
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# Licensed under the Apache License, Version 2.0 (the "License"); you may
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# not use this file except in compliance with the License.
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# You may obtain a copy of the License at
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#
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# http://www.apache.org/licenses/LICENSE-2.0
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#
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# Unless required by applicable law or agreed to in writing, software
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# distributed under the License is distributed on an "AS IS" BASIS, WITHOUT
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# WARRANTIES OR CONDITIONS OF ANY KIND, either express or implied.
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# See the License for the specific language governing permissions and
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# limitations under the License.
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from typing import List
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from . import test_data_generation
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from . import bignum_common
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class EcpTarget(test_data_generation.BaseTarget):
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#pylint: disable=abstract-method, too-few-public-methods
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"""Target for ecp test case generation."""
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target_basename = 'test_suite_ecp.generated'
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class EcpP192R1Raw(bignum_common.ModOperationCommon,
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EcpTarget):
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"""Test cases for ECP P192 fast reduction."""
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symbol = "-"
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test_function = "ecp_mod_p192_raw"
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test_name = "ecp_mod_p192_raw"
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input_style = "fixed"
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arity = 1
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moduli = ["fffffffffffffffffffffffffffffffeffffffffffffffff"] # type: List[str]
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input_values = [
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"0", "1",
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# Modulus - 1
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"fffffffffffffffffffffffffffffffefffffffffffffffe",
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# Modulus + 1
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"ffffffffffffffffffffffffffffffff0000000000000000",
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# 2^192 - 1
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"ffffffffffffffffffffffffffffffffffffffffffffffff",
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# Maximum canonical P192 multiplication result
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("fffffffffffffffffffffffffffffffdfffffffffffffffc"
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"000000000000000100000000000000040000000000000004"),
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# Generate an overflow during reduction
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("00000000000000000000000000000001ffffffffffffffff"
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"ffffffffffffffffffffffffffffffff0000000000000000"),
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# Generate an overflow during carry reduction
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("ffffffffffffffff00000000000000010000000000000000"
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"fffffffffffffffeffffffffffffffff0000000000000000"),
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# First 8 number generated by random.getrandbits(384) - seed(2,2)
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("cf1822ffbc6887782b491044d5e341245c6e433715ba2bdd"
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"177219d30e7a269fd95bafc8f2a4d27bdcf4bb99f4bea973"),
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("ffed9235288bc781ae66267594c9c9500925e4749b575bd1"
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"3653f8dd9b1f282e4067c3584ee207f8da94e3e8ab73738f"),
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("ef8acd128b4f2fc15f3f57ebf30b94fa82523e86feac7eb7"
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"dc38f519b91751dacdbd47d364be8049a372db8f6e405d93"),
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("e8624fab5186ee32ee8d7ee9770348a05d300cb90706a045"
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"defc044a09325626e6b58de744ab6cce80877b6f71e1f6d2"),
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("2d3d854e061b90303b08c6e33c7295782d6c797f8f7d9b78"
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"2a1be9cd8697bbd0e2520e33e44c50556c71c4a66148a86f"),
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("fec3f6b32e8d4b8a8f54f8ceacaab39e83844b40ffa9b9f1"
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"5c14bc4a829e07b0829a48d422fe99a22c70501e533c9135"),
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("97eeab64ca2ce6bc5d3fd983c34c769fe89204e2e8168561"
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"867e5e15bc01bfce6a27e0dfcbf8754472154e76e4c11ab2"),
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("bd143fa9b714210c665d7435c1066932f4767f26294365b2"
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"721dea3bf63f23d0dbe53fcafb2147df5ca495fa5a91c89b"),
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# Next 2 number generated by random.getrandbits(192)
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"47733e847d718d733ff98ff387c56473a7a83ee0761ebfd2",
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"cbd4d3e2d4dec9ef83f0be4e80371eb97f81375eecc1cb63"
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]
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@property
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def arg_a(self) -> str:
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return super().format_arg('{:x}'.format(self.int_a)).zfill(2 * self.hex_digits)
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def result(self) -> List[str]:
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result = self.int_a % self.int_n
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return [self.format_result(result)]
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@property
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def is_valid(self) -> bool:
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return True
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class EcpP224R1Raw(bignum_common.ModOperationCommon,
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EcpTarget):
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"""Test cases for ECP P224 fast reduction."""
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symbol = "-"
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test_function = "ecp_mod_p224_raw"
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test_name = "ecp_mod_p224_raw"
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input_style = "arch_split"
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arity = 1
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moduli = ["ffffffffffffffffffffffffffffffff000000000000000000000001"] # type: List[str]
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input_values = [
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"0", "1",
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# Modulus - 1
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"ffffffffffffffffffffffffffffffff000000000000000000000000",
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# Modulus + 1
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"ffffffffffffffffffffffffffffffff000000000000000000000002",
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# 2^224 - 1
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"ffffffffffffffffffffffffffffffffffffffffffffffffffffffff",
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# Maximum canonical P224 multiplication result
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("fffffffffffffffffffffffffffffffe000000000000000000000000"
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"00000001000000000000000000000000000000000000000000000000"),
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# Generate an overflow during reduction
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("00000000000000000000000000010000000070000000002000001000"
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"ffffffffffff9fffffffffe00000efff000070000000002000001003"),
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# Generate an underflow during reduction
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("00000001000000000000000000000000000000000000000000000000"
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"00000000000dc0000000000000000001000000010000000100000003"),
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# First 8 number generated by random.getrandbits(448) - seed(2,2)
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("da94e3e8ab73738fcf1822ffbc6887782b491044d5e341245c6e4337"
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"15ba2bdd177219d30e7a269fd95bafc8f2a4d27bdcf4bb99f4bea973"),
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("cdbd47d364be8049a372db8f6e405d93ffed9235288bc781ae662675"
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"94c9c9500925e4749b575bd13653f8dd9b1f282e4067c3584ee207f8"),
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("defc044a09325626e6b58de744ab6cce80877b6f71e1f6d2ef8acd12"
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"8b4f2fc15f3f57ebf30b94fa82523e86feac7eb7dc38f519b91751da"),
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("2d6c797f8f7d9b782a1be9cd8697bbd0e2520e33e44c50556c71c4a6"
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"6148a86fe8624fab5186ee32ee8d7ee9770348a05d300cb90706a045"),
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("8f54f8ceacaab39e83844b40ffa9b9f15c14bc4a829e07b0829a48d4"
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"22fe99a22c70501e533c91352d3d854e061b90303b08c6e33c729578"),
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("97eeab64ca2ce6bc5d3fd983c34c769fe89204e2e8168561867e5e15"
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"bc01bfce6a27e0dfcbf8754472154e76e4c11ab2fec3f6b32e8d4b8a"),
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("a7a83ee0761ebfd2bd143fa9b714210c665d7435c1066932f4767f26"
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"294365b2721dea3bf63f23d0dbe53fcafb2147df5ca495fa5a91c89b"),
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("74667bffe202849da9643a295a9ac6decbd4d3e2d4dec9ef83f0be4e"
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"80371eb97f81375eecc1cb6347733e847d718d733ff98ff387c56473"),
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# Next 2 number generated by random.getrandbits(224)
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"eb9ac688b9d39cca91551e8259cc60b17604e4b4e73695c3e652c71a",
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"f0caeef038c89b38a8acb5137c9260dc74e088a9b9492f258ebdbfe3"
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]
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@property
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def arg_a(self) -> str:
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hex_digits = bignum_common.hex_digits_for_limb(448 // self.bits_in_limb, self.bits_in_limb)
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return super().format_arg('{:x}'.format(self.int_a)).zfill(hex_digits)
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def result(self) -> List[str]:
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result = self.int_a % self.int_n
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return [self.format_result(result)]
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@property
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def is_valid(self) -> bool:
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return True
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class EcpP256R1Raw(bignum_common.ModOperationCommon,
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EcpTarget):
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"""Test cases for ECP P256 fast reduction."""
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symbol = "-"
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test_function = "ecp_mod_p256_raw"
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test_name = "ecp_mod_p256_raw"
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input_style = "fixed"
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arity = 1
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moduli = ["ffffffff00000001000000000000000000000000ffffffffffffffffffffffff"] # type: List[str]
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input_values = [
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"0", "1",
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# Modulus - 1
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"ffffffff00000001000000000000000000000000fffffffffffffffffffffffe",
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# Modulus + 1
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"ffffffff00000001000000000000000000000001000000000000000000000000",
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# 2^256 - 1
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"ffffffffffffffffffffffffffffffffffffffffffffffffffffffffffffffff",
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# Maximum canonical P256 multiplication result
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("fffffffe00000002fffffffe0000000100000001fffffffe00000001fffffffc"
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"00000003fffffffcfffffffffffffffffffffffc000000000000000000000004"),
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# Generate an overflow during reduction
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("0000000000000000000000010000000000000000000000000000000000000000"
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"00000000000000000000000000000000000000000000000000000000ffffffff"),
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# Generate an underflow during reduction
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("0000000000000000000000000000000000000000000000000000000000000010"
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"ffffffff00000000000000000000000000000000000000000000000000000000"),
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# Generate an overflow during carry reduction
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("aaaaaaaa00000000000000000000000000000000000000000000000000000000"
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"00000000000000000000000000000000aaaaaaacaaaaaaaaaaaaaaaa00000000"),
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# Generate an underflow during carry reduction
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("000000000000000000000001ffffffff00000000000000000000000000000000"
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"0000000000000000000000000000000000000002000000020000000100000002"),
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# First 8 number generated by random.getrandbits(512) - seed(2,2)
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("4067c3584ee207f8da94e3e8ab73738fcf1822ffbc6887782b491044d5e34124"
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"5c6e433715ba2bdd177219d30e7a269fd95bafc8f2a4d27bdcf4bb99f4bea973"),
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("82523e86feac7eb7dc38f519b91751dacdbd47d364be8049a372db8f6e405d93"
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"ffed9235288bc781ae66267594c9c9500925e4749b575bd13653f8dd9b1f282e"),
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("e8624fab5186ee32ee8d7ee9770348a05d300cb90706a045defc044a09325626"
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"e6b58de744ab6cce80877b6f71e1f6d2ef8acd128b4f2fc15f3f57ebf30b94fa"),
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("829a48d422fe99a22c70501e533c91352d3d854e061b90303b08c6e33c729578"
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"2d6c797f8f7d9b782a1be9cd8697bbd0e2520e33e44c50556c71c4a66148a86f"),
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("e89204e2e8168561867e5e15bc01bfce6a27e0dfcbf8754472154e76e4c11ab2"
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"fec3f6b32e8d4b8a8f54f8ceacaab39e83844b40ffa9b9f15c14bc4a829e07b0"),
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("bd143fa9b714210c665d7435c1066932f4767f26294365b2721dea3bf63f23d0"
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"dbe53fcafb2147df5ca495fa5a91c89b97eeab64ca2ce6bc5d3fd983c34c769f"),
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("74667bffe202849da9643a295a9ac6decbd4d3e2d4dec9ef83f0be4e80371eb9"
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"7f81375eecc1cb6347733e847d718d733ff98ff387c56473a7a83ee0761ebfd2"),
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("d08f1bb2531d6460f0caeef038c89b38a8acb5137c9260dc74e088a9b9492f25"
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"8ebdbfe3eb9ac688b9d39cca91551e8259cc60b17604e4b4e73695c3e652c71a"),
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# Next 2 number generated by random.getrandbits(256)
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"c5e2486c44a4a8f69dc8db48e86ec9c6e06f291b2a838af8d5c44a4eb3172062",
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"d4c0dca8b4c9e755cc9c3adcf515a8234da4daeb4f3f87777ad1f45ae9500ec9"
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]
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@property
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def arg_a(self) -> str:
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return super().format_arg('{:x}'.format(self.int_a)).zfill(2 * self.hex_digits)
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def result(self) -> List[str]:
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result = self.int_a % self.int_n
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return [self.format_result(result)]
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@property
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def is_valid(self) -> bool:
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return True
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class EcpP384R1Raw(bignum_common.ModOperationCommon,
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EcpTarget):
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"""Test cases for ECP P384 fast reduction."""
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test_function = "ecp_mod_p384_raw"
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test_name = "ecp_mod_p384_raw"
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input_style = "fixed"
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arity = 1
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moduli = [("ffffffffffffffffffffffffffffffffffffffffffffffff"
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"fffffffffffffffeffffffff0000000000000000ffffffff")
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] # type: List[str]
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input_values = [
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"0", "1",
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# Modulus - 1
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("ffffffffffffffffffffffffffffffffffffffffffffffff"
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"fffffffffffffffeffffffff0000000000000000fffffffe"),
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# Modulus + 1
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("ffffffffffffffffffffffffffffffffffffffffffffffff"
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"fffffffffffffffeffffffff000000000000000100000000"),
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# 2^384 - 1
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("ffffffffffffffffffffffffffffffffffffffffffffffff"
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"ffffffffffffffffffffffffffffffffffffffffffffffff"),
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# Maximum canonical P384 multiplication result
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("ffffffffffffffffffffffffffffffffffffffffffffffff"
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"fffffffffffffffdfffffffe0000000000000001fffffffc"
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"000000000000000000000000000000010000000200000000"
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"fffffffe000000020000000400000000fffffffc00000004"),
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# Testing with overflow in A(12) + A(21) + A(20);
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("497811378624857a2c2af60d70583376545484cfae5c812f"
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"e2999fc1abb51d18b559e8ca3b50aaf263fdf8f24bdfb98f"
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"ffffffff20e65bf9099e4e73a5e8b517cf4fbeb8fd1750fd"
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"ae6d43f2e53f82d5ffffffffffffffffcc6f1e06111c62e0"),
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# Testing with underflow in A(13) + A(22) + A(23) - A(12) - A(20);
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("dfdd25e96777406b3c04b8c7b406f5fcf287e1e576003a09"
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"2852a6fbe517f2712b68abef41dbd35183a0614fb7222606"
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"ffffffff84396eee542f18a9189d94396c784059c17a9f18"
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"f807214ef32f2f10ffffffff8a77fac20000000000000000"),
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# Testing with overflow in A(23) + A(20) + A(19) - A(22);
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("783753f8a5afba6c1862eead1deb2fcdd907272be3ffd185"
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"42b24a71ee8b26cab0aa33513610ff973042bbe1637cc9fc"
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"99ad36c7f703514572cf4f5c3044469a8f5be6312c19e5d3"
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"f8fc1ac6ffffffffffffffff8c86252400000000ffffffff"),
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# Testing with underflow in A(23) + A(20) + A(19) - A(22);
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("65e1d2362fce922663b7fd517586e88842a9b4bd092e93e6"
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"251c9c69f278cbf8285d99ae3b53da5ba36e56701e2b17c2"
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"25f1239556c5f00117fa140218b46ebd8e34f50d0018701f"
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"a8a0a5cc00000000000000004410bcb4ffffffff00000000"),
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# Testing the second round of carry reduction
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("000000000000000000000000ffffffffffffffffffffffff"
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"ffffffffffffffffffffffffffffffff0000000000000000"
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"0000000000000000ffffffff000000000000000000000001"
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"00000000000000000000000000000000ffffffff00000001"),
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# First 8 number generated by random.getrandbits(768) - seed(2,2)
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("ffed9235288bc781ae66267594c9c9500925e4749b575bd1"
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"3653f8dd9b1f282e4067c3584ee207f8da94e3e8ab73738f"
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"cf1822ffbc6887782b491044d5e341245c6e433715ba2bdd"
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"177219d30e7a269fd95bafc8f2a4d27bdcf4bb99f4bea973"),
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("e8624fab5186ee32ee8d7ee9770348a05d300cb90706a045"
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"defc044a09325626e6b58de744ab6cce80877b6f71e1f6d2"
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"ef8acd128b4f2fc15f3f57ebf30b94fa82523e86feac7eb7"
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"dc38f519b91751dacdbd47d364be8049a372db8f6e405d93"),
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("fec3f6b32e8d4b8a8f54f8ceacaab39e83844b40ffa9b9f1"
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"5c14bc4a829e07b0829a48d422fe99a22c70501e533c9135"
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"2d3d854e061b90303b08c6e33c7295782d6c797f8f7d9b78"
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"2a1be9cd8697bbd0e2520e33e44c50556c71c4a66148a86f"),
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("bd143fa9b714210c665d7435c1066932f4767f26294365b2"
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"721dea3bf63f23d0dbe53fcafb2147df5ca495fa5a91c89b"
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"97eeab64ca2ce6bc5d3fd983c34c769fe89204e2e8168561"
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"867e5e15bc01bfce6a27e0dfcbf8754472154e76e4c11ab2"),
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("8ebdbfe3eb9ac688b9d39cca91551e8259cc60b17604e4b4"
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"e73695c3e652c71a74667bffe202849da9643a295a9ac6de"
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"cbd4d3e2d4dec9ef83f0be4e80371eb97f81375eecc1cb63"
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"47733e847d718d733ff98ff387c56473a7a83ee0761ebfd2"),
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("d4c0dca8b4c9e755cc9c3adcf515a8234da4daeb4f3f8777"
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"7ad1f45ae9500ec9c5e2486c44a4a8f69dc8db48e86ec9c6"
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"e06f291b2a838af8d5c44a4eb3172062d08f1bb2531d6460"
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"f0caeef038c89b38a8acb5137c9260dc74e088a9b9492f25"),
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("0227eeb7b9d7d01f5769da05d205bbfcc8c69069134bccd3"
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"e1cf4f589f8e4ce0af29d115ef24bd625dd961e6830b54fa"
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"7d28f93435339774bb1e386c4fd5079e681b8f5896838b76"
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"9da59b74a6c3181c81e220df848b1df78feb994a81167346"),
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("d322a7353ead4efe440e2b4fda9c025a22f1a83185b98f5f"
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"c11e60de1b343f52ea748db9e020307aaeb6db2c3a038a70"
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"9779ac1f45e9dd320c855fdfa7251af0930cdbd30f0ad2a8"
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"1b2d19a2beaa14a7ff3fe32a30ffc4eed0a7bd04e85bfcdd"),
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# Next 2 number generated by random.getrandbits(384)
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("5c3747465cc36c270e8a35b10828d569c268a20eb78ac332"
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"e5e138e26c4454b90f756132e16dce72f18e859835e1f291"),
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("eb2b5693babb7fbb0a76c196067cfdcb11457d9cf45e2fa0"
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"1d7f4275153924800600571fac3a5b263fdf57cd2c006497")
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]
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@property
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def arg_a(self) -> str:
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return super().format_arg('{:x}'.format(self.int_a)).zfill(2 * self.hex_digits)
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def result(self) -> List[str]:
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result = self.int_a % self.int_n
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return [self.format_result(result)]
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@property
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def is_valid(self) -> bool:
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return True
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|
|
|
class EcpP521R1Raw(bignum_common.ModOperationCommon,
|
|
EcpTarget):
|
|
"""Test cases for ECP P521 fast reduction."""
|
|
test_function = "ecp_mod_p521_raw"
|
|
test_name = "ecp_mod_p521_raw"
|
|
input_style = "arch_split"
|
|
arity = 1
|
|
|
|
moduli = [("01ffffffffffffffffffffffffffffffffffffffffffffffffffffffffffffffff"
|
|
"ffffffffffffffffffffffffffffffffffffffffffffffffffffffffffffffffff")
|
|
] # type: List[str]
|
|
|
|
input_values = [
|
|
"0", "1",
|
|
|
|
# Modulus - 1
|
|
("01ffffffffffffffffffffffffffffffffffffffffffffffffffffffffffffffff"
|
|
"fffffffffffffffffffffffffffffffffffffffffffffffffffffffffffffffffe"),
|
|
|
|
# Modulus + 1
|
|
("020000000000000000000000000000000000000000000000000000000000000000"
|
|
"000000000000000000000000000000000000000000000000000000000000000000"),
|
|
|
|
# Maximum canonical P521 multiplication result
|
|
("0003ffffffffffffffffffffffffffffffffffffffffffffffffffffffffffff"
|
|
"ffffffffffffffffffffffffffffffffffffffffffffffffffffffffffffffff"
|
|
"fffff800"
|
|
"0000000000000000000000000000000000000000000000000000000000000000"
|
|
"0000000000000000000000000000000000000000000000000000000000000004"),
|
|
|
|
# Test case for overflow during addition
|
|
("0001efffffffffffffffffffffffffffffffffffffffffffffffffffffffffff"
|
|
"ffffffffffffffffffffffffffffffffffffffffffffffffffffffffffffffff"
|
|
"000001ef"
|
|
"0000000000000000000000000000000000000000000000000000000000000000"
|
|
"000000000000000000000000000000000000000000000000000000000f000000"),
|
|
|
|
# First 8 number generated by random.getrandbits(1042) - seed(2,2)
|
|
("0003cc2e82523e86feac7eb7dc38f519b91751dacdbd47d364be8049a372db8f"
|
|
"6e405d93ffed9235288bc781ae66267594c9c9500925e4749b575bd13653f8dd"
|
|
"9b1f282e"
|
|
"4067c3584ee207f8da94e3e8ab73738fcf1822ffbc6887782b491044d5e34124"
|
|
"5c6e433715ba2bdd177219d30e7a269fd95bafc8f2a4d27bdcf4bb99f4bea973"),
|
|
("00017052829e07b0829a48d422fe99a22c70501e533c91352d3d854e061b9030"
|
|
"3b08c6e33c7295782d6c797f8f7d9b782a1be9cd8697bbd0e2520e33e44c5055"
|
|
"6c71c4a6"
|
|
"6148a86fe8624fab5186ee32ee8d7ee9770348a05d300cb90706a045defc044a"
|
|
"09325626e6b58de744ab6cce80877b6f71e1f6d2ef8acd128b4f2fc15f3f57eb"),
|
|
("00021f15a7a83ee0761ebfd2bd143fa9b714210c665d7435c1066932f4767f26"
|
|
"294365b2721dea3bf63f23d0dbe53fcafb2147df5ca495fa5a91c89b97eeab64"
|
|
"ca2ce6bc"
|
|
"5d3fd983c34c769fe89204e2e8168561867e5e15bc01bfce6a27e0dfcbf87544"
|
|
"72154e76e4c11ab2fec3f6b32e8d4b8a8f54f8ceacaab39e83844b40ffa9b9f1"),
|
|
("000381bc2a838af8d5c44a4eb3172062d08f1bb2531d6460f0caeef038c89b38"
|
|
"a8acb5137c9260dc74e088a9b9492f258ebdbfe3eb9ac688b9d39cca91551e82"
|
|
"59cc60b1"
|
|
"7604e4b4e73695c3e652c71a74667bffe202849da9643a295a9ac6decbd4d3e2"
|
|
"d4dec9ef83f0be4e80371eb97f81375eecc1cb6347733e847d718d733ff98ff3"),
|
|
("00034816c8c69069134bccd3e1cf4f589f8e4ce0af29d115ef24bd625dd961e6"
|
|
"830b54fa7d28f93435339774bb1e386c4fd5079e681b8f5896838b769da59b74"
|
|
"a6c3181c"
|
|
"81e220df848b1df78feb994a81167346d4c0dca8b4c9e755cc9c3adcf515a823"
|
|
"4da4daeb4f3f87777ad1f45ae9500ec9c5e2486c44a4a8f69dc8db48e86ec9c6"),
|
|
("000397846c4454b90f756132e16dce72f18e859835e1f291d322a7353ead4efe"
|
|
"440e2b4fda9c025a22f1a83185b98f5fc11e60de1b343f52ea748db9e020307a"
|
|
"aeb6db2c"
|
|
"3a038a709779ac1f45e9dd320c855fdfa7251af0930cdbd30f0ad2a81b2d19a2"
|
|
"beaa14a7ff3fe32a30ffc4eed0a7bd04e85bfcdd0227eeb7b9d7d01f5769da05"),
|
|
("00002c3296e6bc4d62b47204007ee4fab105d83e85e951862f0981aebc1b00d9"
|
|
"2838e766ef9b6bf2d037fe2e20b6a8464174e75a5f834da70569c018eb2b5693"
|
|
"babb7fbb"
|
|
"0a76c196067cfdcb11457d9cf45e2fa01d7f4275153924800600571fac3a5b26"
|
|
"3fdf57cd2c0064975c3747465cc36c270e8a35b10828d569c268a20eb78ac332"),
|
|
("00009d23b4917fc09f20dbb0dcc93f0e66dfe717c17313394391b6e2e6eacb0f"
|
|
"0bb7be72bd6d25009aeb7fa0c4169b148d2f527e72daf0a54ef25c0707e33868"
|
|
"7d1f7157"
|
|
"5653a45c49390aa51cf5192bbf67da14be11d56ba0b4a2969d8055a9f03f2d71"
|
|
"581d8e830112ff0f0948eccaf8877acf26c377c13f719726fd70bddacb4deeec"),
|
|
|
|
# Next 2 number generated by random.getrandbits(521)
|
|
("12b84ae65e920a63ac1f2b64df6dff07870c9d531ae72a47403063238da1a1fe"
|
|
"3f9d6a179fa50f96cd4aff9261aa92c0e6f17ec940639bc2ccdf572df00790813e3"),
|
|
("166049dd332a73fa0b26b75196cf87eb8a09b27ec714307c68c425424a1574f1"
|
|
"eedf5b0f16cdfdb839424d201e653f53d6883ca1c107ca6e706649889c0c7f38608")
|
|
]
|
|
|
|
@property
|
|
def arg_a(self) -> str:
|
|
# Number of limbs: 2 * N
|
|
return super().format_arg('{:x}'.format(self.int_a)).zfill(2 * self.hex_digits)
|
|
|
|
def result(self) -> List[str]:
|
|
result = self.int_a % self.int_n
|
|
return [self.format_result(result)]
|
|
|
|
@property
|
|
def is_valid(self) -> bool:
|
|
return True
|