One of the mysteries of the English language finally explained.
Unable to be expressed as a product of factors or otherwise decomposed into simpler elements.
- ‘And it is always important to know what the indecomposable objects in your theory are since they are by definition the building blocks of all objects in your theory.’
- ‘In the constructive theory of linear codes, we can restrict attention to the isometry classes of indecomposable codes, as it was shown by Slepian.’
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