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Titlebook: Exercises in Basic Ring Theory; Grigore Cǎlugǎreanu,Peter Hamburg Book 1998 Springer Science+Business Media B.V. 1998 Lattice.algebra.asso

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https://doi.org/10.1057/9781137445773ger (if it exists) having this property (i.e. all elements are of finite order and . divides .. In the remaining case (i.e. there are elements of infinite order or {.} is not bounded) we say that . = 0.
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Pathogenetic Mechanisms of Autoimmunity,, the elements ofτare called the . sets of the space. If τ. and τ. are topologies on . and τ. ⊂ τ. we say that τ.. than τ. or that τ. is . than τ.. It exists in . a finest topology τ° = . (called the . topology) and a coarsest one τ. = {θ, X} (called the . topology). The elements of F={X . ∈ τ} are
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https://doi.org/10.1007/978-94-015-9004-4Lattice; algebra; associative ring; commutative ring; homomorphism; ring theory; topology
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https://doi.org/10.1057/9781137445773ger (if it exists) having this property (i.e. all elements are of finite order and . divides .. In the remaining case (i.e. there are elements of infinite order or {.} is not bounded) we say that . = 0.
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Rings of Continuous Functions, the elements ofτare called the . sets of the space. If τ. and τ. are topologies on . and τ. ⊂ τ. we say that τ.. than τ. or that τ. is . than τ.. It exists in . a finest topology τ° = . (called the . topology) and a coarsest one τ. = {θ, X} (called the . topology). The elements of F={X . ∈ τ} are called the . sets.
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