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Structure Modulates Similarity-Based Interference in Sluicing: An Eye Tracking study. [PDF]
Harris JA.
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Epistemic Indefinites and Reportative Indefinites in Cantonese
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Presupposing indefinite descriptions☆
Journal of Pragmatics, 2021Abstract The IMPAQTS corpus of Italian political speeches annotated per implicit contents contains recurrent examples of NPs introduced by indefinite articles which are characterized by anaphoric specific reference: (Questa legge) hanno tentato di dichiararla anticostituzionale per non applicarla a una persona che si ritiene al di sopra della ...
Edoardo Lombardi Vallauri +2 more
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Indefinite Delivery–Indefinite Quantity Contracting
Transportation Research Record: Journal of the Transportation Research Board, 2014Indefinite delivery–indefinite quantity (IDIQ) contracts permit a transportation agency to award multiple job orders to a single contractor or a small group of competing contractors; this method eliminates the need to conduct a full procurement for every small construction or maintenance project.
Rueda-Benavides, Jorge +1 more
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2022
Abstract Indefinite is the first major ethnographic study of American jails since the advent of racialized mass incarceration. The author was confined in a southern California county jail system during which time he conducted what he calls an organic ethnography of jail life.
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Abstract Indefinite is the first major ethnographic study of American jails since the advent of racialized mass incarceration. The author was confined in a southern California county jail system during which time he conducted what he calls an organic ethnography of jail life.
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Proceedings of the London Mathematical Society, 1987
Let Q be a quadratic form, \(Q=L^ 2_ 1+... +L^ 2_ r-... -L^ 2_ n\) where \(L_ 1,...,L_ n\) are real linearly independent quadratic forms. If \(n=18\), \(r=9\); \(n=19\), \(8\leq r\leq 11\); or \(n=20\), \(7\leq r\leq 13\), then we can solve \(| Q(x)| 0\). This extends work of Davenport, Birch and Ridout.
Baker, R. C., Schlickewei, H. P.
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Let Q be a quadratic form, \(Q=L^ 2_ 1+... +L^ 2_ r-... -L^ 2_ n\) where \(L_ 1,...,L_ n\) are real linearly independent quadratic forms. If \(n=18\), \(r=9\); \(n=19\), \(8\leq r\leq 11\); or \(n=20\), \(7\leq r\leq 13\), then we can solve \(| Q(x)| 0\). This extends work of Davenport, Birch and Ridout.
Baker, R. C., Schlickewei, H. P.
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Functional Analysis and Its Applications, 2009
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