Search results for "FPR"

showing 10 items of 24 documents

Chemotherapy-induced antitumor immunity requires formyl peptide receptor 1.

2015

How dying tumor cells get noticed Besides killing tumor cells directly, some chemotherapies, such as anthracyclines, also activate the immune system to kill tumors. Vacchelli et al. discovered that in mice, anthracycline-induced antitumor immunity requires immune cells to express the protein formyl peptide receptor 1 (FPR1). Dendritic cells (DCs) near tumors expressed especially high amounts of FPR1. DCs normally capture fragments of dying tumor cells and use them to activate nearby T cells to kill tumors, but DCs lacking FPR1 failed to do this effectively. Individuals with breast or colon cancer expressing a variant of FPR1 and treated with anthracyclines showed poor metastasis-free and ov…

AnthracyclineColorectal cancermedicine.medical_treatmentT-LymphocytesBreast Neoplasmsmicrofluidic chipchemotherapyPolymorphism Single NucleotideFormyl peptide receptor 1immune responseMiceImmune systemImmunityCell Line TumorNeoplasmsmedicineLeukocytesAnimalsHumansAnthracyclinesAllelesAnnexin A1ChemotherapyMultidisciplinarybusiness.industryDendritic Cellsmedicine.diseaseReceptors Formyl PeptideImmunity InnateChemotherapy AdjuvantCancer cellImmunologyCancer researchFemalebusinessColorectal NeoplasmsAdjuvantFPR1 microfluidicScience (New York, N.Y.)
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Nonlocal Quantum XOR Games for Large Number of Players

2010

Nonlocal games are used to display differences between classical and quantum world In this paper, we study nonlocal games with a large number of players We give simple methods for calculating the classical and the quantum values for symmetric XOR games with one-bit input per player, a subclass of nonlocal games We illustrate those methods on the example of the N-player game (due to Ardehali [Ard92]) that provides the maximum quantum-over-classical advantage.

CombinatoricsAlgebraComputer Science::Computer Science and Game TheoryQuantum pseudo-telepathySimple (abstract algebra)TheoryofComputation_LOGICSANDMEANINGSOFPROGRAMSComputingMilieux_PERSONALCOMPUTINGTheoryofComputation_GENERALQuantum worldQuantumMathematics
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Equivalence closure in the two-variable guarded fragment

2015

We consider the satisfiability and finite satisfiability problems for the extension of the two-variable guarded fragment in which an equivalence closure operator can be applied to two distinguished binary predicates. We show that the satisfiability and finite satisfiability problems for this logic are 2-ExpTime-complete. This contrasts with an earlier result that the corresponding problems for the full two-variable logic with equivalence closures of two binary predicates are 2-NExpTime-complete.

Computational complexity theoryLogiccomputational complexityguarded fragmentsatisfiability problemBinary numberTheoretical Computer ScienceCombinatoricsArts and Humanities (miscellaneous)Computer Science::Logic in Computer ScienceClosure operatorEquivalence (formal languages)MathematicsDiscrete mathematicssatisfiability problemcomputational complexitydecidabilityequivalence closureSatisfiabilityDecidabilityTheoryofComputation_MATHEMATICALLOGICANDFORMALLANGUAGESClosure (computer programming)Hardware and ArchitectureTheoryofComputation_LOGICSANDMEANINGSOFPROGRAMSBoolean satisfiability problemSoftwareJournal of Logic and Computation
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Transformations that preserve learnability

1996

We consider transformations (performed by general recursive operators) mapping recursive functions into recursive functions. These transformations can be considered as mapping sets of recursive functions into sets of recursive functions. A transformation is said to be preserving the identification type I, if the transformation always maps I-identifiable sets into I-identifiable sets.

Computer scienceLearnabilityType (model theory)Inductive reasoningAlgebraTuring machinesymbols.namesakeIdentification (information)TheoryofComputation_MATHEMATICALLOGICANDFORMALLANGUAGESTransformation (function)TheoryofComputation_LOGICSANDMEANINGSOFPROGRAMSRecursive functionssymbolsInitial segment
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2018

This study investigated participants’ conceptions of the ideal mentor and mentee in the Finnish model of peer-group mentoring (PGM). Existing mentoring research emphasises dyadic practices, yet the...

Cooperative learningIdeal (set theory)ComputingMilieux_THECOMPUTINGPROFESSION05 social sciences050301 educationPeer groupPeer relationshipsEducationComputingMilieux_GENERALTheoryofComputation_LOGICSANDMEANINGSOFPROGRAMSComputingMilieux_COMPUTERSANDEDUCATIONMathematics education0501 psychology and cognitive sciencesBig Five personality traitsPsychology0503 education050104 developmental & child psychologyScandinavian Journal of Educational Research
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Role of Formyl-Peptide Receptors in Chronic Rhinosinusitis

2010

Cronic Rhinosinusitis; FPRsSettore MED/31 - OtorinolaringoiatriaCronic RhinosinusitisFPRsCronic Rhinosinusitis FPRs
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Minimal forbidden words and symbolic dynamics

1996

We introduce a new complexity measure of a factorial formal language L: the growth rate of the set of minimal forbidden words. We prove some combinatorial properties of minimal forbidden words. As main result we prove that the growth rate of the set of minimal forbidden words for L is a topological invariant of the dynamical system defined by L.

Discrete mathematicsFactorial010102 general mathematics[INFO.INFO-DS]Computer Science [cs]/Data Structures and Algorithms [cs.DS]Symbolic dynamicsComputer Science::Computation and Language (Computational Linguistics and Natural Language and Speech Processing)[INFO.INFO-DS] Computer Science [cs]/Data Structures and Algorithms [cs.DS]0102 computer and information sciencesInvariant (physics)16. Peace & justice01 natural sciencesCombinatorics010201 computation theory & mathematicsTheoryofComputation_LOGICSANDMEANINGSOFPROGRAMSInformation complexityFormal language0101 mathematicsComputer Science::Formal Languages and Automata TheoryComputingMilieux_MISCELLANEOUSMathematicsofComputing_DISCRETEMATHEMATICSMathematics
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Collection Principles in Dependent Type Theory

2002

We introduce logic-enriched intuitionistic type theories, that extend intuitionistic dependent type theories with primitive judgements to express logic. By adding type theoretic rules that correspond to the collection axiom schemes of the constructive set theory CZF we obtain a generalisation of the type theoretic interpretation of CZF. Suitable logic-enriched type theories allow also the study of reinterpretations of logic. We end the paper with an application to the double-negation interpretation.

Discrete mathematicsInterpretation (logic)Dependent type theory constructive set theory propositions-as-typesComputer scienceConstructive set theoryIntuitionistic logicIntuitionistic type theoryDependent typeAlgebraMathematics::LogicTheoryofComputation_MATHEMATICALLOGICANDFORMALLANGUAGESDependent type theoryType theoryTheoryofComputation_LOGICSANDMEANINGSOFPROGRAMSComputer Science::Logic in Computer ScienceDouble negationSet theoryRule of inferenceAxiom
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Counting in the Two Variable Guarded Logic with Transitivity

2005

We show that the extension of the two-variable guarded fragment with transitive guards (GF+TG) by functionality statements is undecidable. This gives immediately undecidability of the extension of GF+TG by counting quantifiers. The result is optimal, since both the three-variable fragment of the guarded fragment with counting quantifiers and the two-variable guarded fragment with transitivity are undecidable. We also show that the extension of GF+TG with functionality, where functional predicate letters appear in guards only, is decidable and of the same complexity as GF+TG. This fragment captures many expressive modal and description logics.

Discrete mathematicsTransitive relationGuarded logicTheoryofComputation_MATHEMATICALLOGICANDFORMALLANGUAGESFragment (logic)Description logicFunctional predicateTheoryofComputation_LOGICSANDMEANINGSOFPROGRAMSExtension (predicate logic)Undecidable problemMathematicsDecidability
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Inductive types in homotopy type theory

2012

Homotopy type theory is an interpretation of Martin-L\"of's constructive type theory into abstract homotopy theory. There results a link between constructive mathematics and algebraic topology, providing topological semantics for intensional systems of type theory as well as a computational approach to algebraic topology via type theory-based proof assistants such as Coq. The present work investigates inductive types in this setting. Modified rules for inductive types, including types of well-founded trees, or W-types, are presented, and the basic homotopical semantics of such types are determined. Proofs of all results have been formally verified by the Coq proof assistant, and the proof s…

FOS: Computer and information sciencesComputer Science - Logic in Computer Science03B15 03B70 03F500102 computer and information sciences01 natural sciencesComputer Science::Logic in Computer ScienceFOS: MathematicsA¹ homotopy theoryCategory Theory (math.CT)0101 mathematicsMathematicsHomotopy lifting propertyType theory inductive types homotopy-initial algebraHomotopy010102 general mathematicsMathematics - Category TheoryIntuitionistic type theoryMathematics - LogicSettore MAT/01 - Logica MatematicaLogic in Computer Science (cs.LO)Algebran-connectedType theoryTheoryofComputation_MATHEMATICALLOGICANDFORMALLANGUAGES010201 computation theory & mathematicsProof theoryTheoryofComputation_LOGICSANDMEANINGSOFPROGRAMSHomotopy type theoryComputer Science::Programming LanguagesLogic (math.LO)
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