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Distinguishing TEA from a Random Permutation: Reduced Round Versions of TEA Do Not Have the SAC or Do Not Generate Random Numbers

机译:从随机排列中区分茶:减少的圆形版本的茶没有囊或不会产生随机数

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In this paper the authors present a statistical test for testing the strict avalanche criterion (SAC), a property that cryptographic primitives such as block ciphers and hash functions must have. Random permutations should also behave as good random number generators when, given any initial input, its output is considered part of a pseudorandom stream and then used as an input block to produce more output bits. Using these two ideal properties, we construct a test framework for cyptographic primitives that is shown at work on the block cipher TEA. In this way, we are able to distinguish reduced round versions of it from a random permutation.
机译:在本文中,作者呈现了测试严格雪崩标准(SAC)的统计测试,该属性是块密码和散列函数等加密基元必须具有。当给定任何初始输入时,随机排列也应该表现出良好的随机数发生器,其输出被视为伪随机流的一部分,然后用作输入块以产生更多输出位。使用这两个理想的属性,我们为块密码茶的工作中展示的壁皮比原语构建了一个测试框架。通过这种方式,我们能够从随机排列中区分其简化的圆形版本。

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