Research output: Contribution to journal › Article › peer-review

Journal | Proceedings of the Edinburgh Mathematical Society |
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Date | Published - Oct 2010 |

Issue number | 3 |

Volume | 53 |

Number of pages | 33 |

Pages (from-to) | 697-729 |

Original language | English |

We show that if A is a stable basis algebra satisfying the distributivity condition, then B is a reduct of an independence algebra A having the same rank. If this rank is finite, then the endomorphism monoid of B is a left order in the endomorphism monoid of A.

- semigroup, independence, basis, exchange property, endomorphism monoid, quotients, WEAK EXCHANGE PROPERTIES, RELATIVELY FREE ALGEBRAS, IDEMPOTENT ENDOMORPHISMS, PRODUCTS, MATRICES, RANK

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