34 research outputs found

    Tensed Ontology Based on Simple Partial Logic

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    Simple partial logic (=SPL) is, broadly speaking, an extensional logic which allows for the truth-value gap. First I give a system of propositional SPL by partializing classical logic, as well as extending it with several non-classical truth-functional operators. Second I show a way based on SPL to construct a system of tensed ontology, by representing tensed statements as two kinds of necessary statements in a linear model that consists of the present and future worlds. Finally I compare that way with other two ways based on Łukasiewicz’s three-valued logic and branching temporal logic

    Association between exposure to steroids (duration) and acute diverticulitis.

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    <p>*Adjusted for matching variables such as comorbidities (including respiratory disease, rheumatological disease, allergy disease, dermatitis, renal disease, endocrine disease, neurological disease, and hematological tumor) and medications (including NSAIDs, laxative drugs, aspirin, COX-2 inhibitors, and anti-diarrhea drugs)</p><p>Association between exposure to steroids (duration) and acute diverticulitis.</p

    Flow Chart Depicting the Selection of the Participants.

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    <p>Flow Chart Depicting the Selection of the Participants.</p

    Association between exposure to steroids (duration and dose) and acute diverticulitis requiring surgery (<i>N</i> = 320).

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    <p>*Adjusted for matching variables such as comorbidities and medications.</p><p><i>N</i> = number</p><p>Association between exposure to steroids (duration and dose) and acute diverticulitis requiring surgery (<i>N</i> = 320).</p

    Probabilities of individual disease comorbidities, by latent class.

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    <p>Blue line: class of multi-comorbidity, orange line: class of metabolic syndrome, grey line: class of hypertension and chronic obstructive pulmonary disease (COPD), yellow line: class of relatively healthy.</p

    Item-response probabilities for four class models of total samples: Probability of individual disease in latent class.

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    <p>Item-response probabilities for four class models of total samples: Probability of individual disease in latent class.</p

    Kaplan-Meier EC-free probability curves for PD groups after adjusting for gender, patient age, and comorbidities.

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    <p>Kaplan-Meier EC-free probability curves for PD groups after adjusting for gender, patient age, and comorbidities.</p
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