{"arxiv_id":"2309.13878","incoming":{"papers":1,"sentences":1,"groups":[{"kind":"background","label":"Cites it as background","papers":1,"sentences":1,"quotes":[{"arxiv_id":"2411.05487","title":"Estimating location parameters of two exponential distributions with ordered scale parameters","url":"/paper/2411.05487","section":"Introduction","sentence":"[ref] investigated the problem of estimating the larger location parameter within two general location families, employing criteria that involve minimizing the risk function and achieving Pitman closeness, all within the context of a general bowl-shaped loss function.","intent_p":0.82,"contests_p":null}]}],"unlabelled_sentences":0},"outgoing":{"papers":0,"sentences":0,"groups":[],"unlabelled_sentences":0},"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/2309.13878"}}