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Social Studies of Science, 2006
In the 1980s the pediatrician Helen Caldicott, the Billy Graham of the antinuclear movement, went from city to city in Ronald Reagan’s America to do what she called ‘the bombing run’. Seeking to counteract the delusional qualities of government statements that nuclear war could be limited and winnable, and blending the intensity of an activist with the
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In the 1980s the pediatrician Helen Caldicott, the Billy Graham of the antinuclear movement, went from city to city in Ronald Reagan’s America to do what she called ‘the bombing run’. Seeking to counteract the delusional qualities of government statements that nuclear war could be limited and winnable, and blending the intensity of an activist with the
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Annihilator essential and S-annihilator essential submodules
Asian-European Journal of MathematicsLet [Formula: see text] be a commutative ring with [Formula: see text] and [Formula: see text] be an [Formula: see text]-module. In this paper, we will present two classes of submodules of [Formula: see text] named annihilator essential and [Formula: see text]-annihilator essential submodules such that [Formula: see text] is a multiplicatively closed ...
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2018
Allelopathic species can alter biodiversity. Using simulated assemblages that are characterised by neutrality, lumpy coexistence and intransitivity, we explore relationships between within-assemblage competitive dissimilarities and resistance to allelopathic species.
Muhl, Rika M. W. +8 more
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Allelopathic species can alter biodiversity. Using simulated assemblages that are characterised by neutrality, lumpy coexistence and intransitivity, we explore relationships between within-assemblage competitive dissimilarities and resistance to allelopathic species.
Muhl, Rika M. W. +8 more
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1980
[Part II cf. Comment. Math. Univ. St. Pauli 28, 129--136 (1980; Zbl 0435.16006.] A represents an associative ring with identity and \(A\)-modules are unital. Characterizations of a semiprime ring \(A\) whose two-sided ideals are left annihilators are given; one of the characterizations is the following: every two-sided ideal of \(A\) is generated by a ...
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[Part II cf. Comment. Math. Univ. St. Pauli 28, 129--136 (1980; Zbl 0435.16006.] A represents an associative ring with identity and \(A\)-modules are unital. Characterizations of a semiprime ring \(A\) whose two-sided ideals are left annihilators are given; one of the characterizations is the following: every two-sided ideal of \(A\) is generated by a ...
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