{"arxiv_id":"1207.5801","incoming":{"papers":18,"sentences":21,"groups":[{"kind":"method_or_tool","label":"Uses its method or tool","papers":1,"sentences":1,"quotes":[{"arxiv_id":"1306.1237","title":"Extended No-Scale Structure and $\\alpha^{'2}$ Corrections to the Type IIB Action","url":"/paper/1306.1237","section":"$α^'2$ corrected action","sentence":"For specific toric examples, the matrix $R_ij$ can be calculated according to the algorithm presented in [ref] .","intent_p":0.99,"contests_p":null}]},{"kind":"data_used","label":"Uses its data or values","papers":1,"sentences":1,"quotes":[{"arxiv_id":"1407.0709","title":"Heavy Tails in Calabi-Yau Moduli Spaces","url":"/paper/1407.0709","section":"Introduction","sentence":"By exploring an ensemble of explicit Calabi-Yau compactifications gathered from the Kreuzer-Skarke database [ref] we will be able to reject the null hypothesis and expose some of the underlying structure of the metrics on Calabi-Yau moduli spaces.[Kähler potential data of an ensemble of Calabi-Yau manifolds gathered from the Kreuzer-Skarke database were also used in [ref] to explore the prevalence of the Large Volume Scenario vacua of [ref] .] This is a step toward specifying the ensemble of possible non-holomorphic data along the lines that possible superpotentials were characterized in [ref] .","intent_p":0.85,"contests_p":null}]},{"kind":"comparison","label":"Compares with it","papers":1,"sentences":2,"quotes":[{"arxiv_id":"1801.05434","title":"A Geometrical Upper Bound on the Inflaton Range","url":"/paper/1801.05434","section":"Conceptual implications","sentence":"This analysis led to the discovery of several new LVS vacua compared with similar searches performed in the past [ref] .","intent_p":0.89,"contests_p":null}]},{"kind":"background","label":"Cites it as background","papers":7,"sentences":7,"quotes":[{"arxiv_id":"1512.01579","title":"Patterns in Calabi-Yau Distributions","url":"/paper/1512.01579","section":"Introduction","sentence":"To facilitate this approach to a low-energy phenomenology derived from string theory, mathematicians and physicists have constructed large datasets of Calabi–Yau threefolds [ref] as well as various refined analyses of properties thereof [ref] .","intent_p":0.8,"contests_p":null},{"arxiv_id":"1209.5086","title":"A Stringy Mechanism for A Small Cosmological Constant - Multi-Moduli Cases -","url":"/paper/1209.5086","section":"Introduction","sentence":"This model was originally proposed for the Large Volume Scenario [ref] (see also [ref] ), and has been further analyzed in the search of de-Sitter vacua [ref] .","intent_p":0.88,"contests_p":null},{"arxiv_id":"1306.1237","title":"Extended No-Scale Structure and $\\alpha^{'2}$ Corrections to the Type IIB Action","url":"/paper/1306.1237","section":"$α^'2$ corrected action","sentence":"These CYs have been classified in [ref] while attempts to find all `swiss-cheese' in the dataset of [ref] can be found in [ref] .","intent_p":0.88,"contests_p":null},{"arxiv_id":"1611.05786","title":"Linking Light Scalar Modes with A Small Positive Cosmological Constant in String Theory","url":"/paper/1611.05786","section":"A Flux Compactification Model in Type IIB String Theory","sentence":"Similar models have been proposed for the Large Volume Scenario [ref] (see also [ref] ), and has been further analyzed in the search of de-Sitter vacua [ref] .","intent_p":0.82,"contests_p":null},{"arxiv_id":"1310.4202","title":"Probability of Vacuum Stability in Type IIB Multi-K\\\"ahler Moduli Models","url":"/paper/1310.4202","section":"Supersymmetric multi-Kähler stabilization","sentence":"A variety of this Swiss-Cheese types can be found in [ref] .","intent_p":0.86,"contests_p":null}]}],"unlabelled_sentences":10},"outgoing":{"papers":5,"sentences":11,"groups":[{"kind":"method_or_tool","label":"Uses the method or tool of","papers":1,"sentences":1,"quotes":[{"arxiv_id":"0801.1508","title":"STRINGVACUA: A Mathematica Package for Studying Vacuum Configurations in String Phenomenology","url":"/paper/0801.1508","section":"Introduction","sentence":"Using methods of computational algebraic geometry and in particular the program Singular [ref] , we check the complex dimension of the solution space of these equations using a Gröbner basis computation [ref] .","intent_p":1.0,"contests_p":null}]}],"unlabelled_sentences":10},"claims":[],"thresholds":{"intent_p":0.8,"supports_p":0.95,"contests_p":0.7},"method":"Citing sentences come from each paper's LaTeX source; every \\cite marks the sentence and the works it cites. Pith's classifier typed each sentence. A label is shown at intent probability 0.8 or more (0.95 for support), a contest at 0.7 or more. Measured accuracy against two blind model families is at https://pith.science/accuracy. The quoted sentences are the citing authors' own.","held_up":null,"_links":{"html":"https://pith.science/paper/1207.5801"}}