The iterability hierarchy above $${{\mathrm{\mathsf {I3}}}}$$ I 3
نویسندگان
چکیده
منابع مشابه
Solvent dependence of the electronic structure of I(-) and I3(-).
We present synchrotron-based I4d photoelectron spectroscopy experiments of solutions from LiI and LiI3 in water, ethanol, and acetonitrile. The experimentally determined solvent-induced binding energy shifts (SIBES) for the monatomic I(–) anion are compared to predictions from simple Born theory, PCM calculations, as well as multiconfigurational quantum chemical spectral calculations from geome...
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A new complex with the molecular formula [Na(4)(DMSO)(15)][(I(3))(3)(I)] represents the first example of Na(+) coordinated solely by DMSO. The triiodide (I(3)(-)) and iodide (I(-)) anions form an infinite linear chain running throughout the crystal.
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Let L[E] be an iterable tame extender model. We analyze to which extent L[E] knows fragments of its own iteration strategy. Specifically, we prove that inside L[E], for every cardinal κ which is not a limit of Woodin cardinals there is some cutpoint t < κ such that Jκ[E] is iterable above t with respect to iteration trees of length less than κ. As an application we show L[E] to be a model of th...
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The main result of this paper is the following theorem: Let M be a premouse with a top extender, F . Suppose that (a) M is linearly coarsely iterable via hitting F and its images, and (b) if M∗ is a linear iterate of M as in (a), then M∗ is coarsely iterable with respect to iteration trees which do not use the top extender of M∗ and its images. Then M is coarsely iterable.
متن کاملThe Discrete Painlevé I Hierarchy
The discrete Painlevé I equation (dPI) is an integrable difference equation which has the classical first Painlevé equation (PI) as a continuum limit. dPI is believed to be integrable because it is the discrete isomonodromy condition for an associated (single-valued) linear problem. In this paper, we derive higher-order difference equations as isomonodromy conditions that are associated to the ...
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ژورنال
عنوان ژورنال: Archive for Mathematical Logic
سال: 2018
ISSN: 0933-5846,1432-0665
DOI: 10.1007/s00153-018-0624-5