Search results for 'E. C. McCue' (try it on Scholar)

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  1. C. P. E. & Schoolboy Morality (1888). Schoolboy Morality: An Address to Mothers [by E.C.P.].
     
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  2. William Jones & C. E. (1863). Letters From a Tutor to His Pupils [Ed. By E.C.].
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  3.  6
    C. C. (1922). Notes on the Text of Aeschylus. By E. S. Hoernle, I.C.S., Former Scholar of New College, Oxford. Crown 8vo. Pp. 100. Oxford: Basil Blackwell, 1921. 4s. 6d. [REVIEW] The Classical Review 36 (7-8):189-.
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  4.  4
    D. S. E. (1894). Parallel Verse Extracts Parallel Verse Extracts for Translation Into English and Latin, with Special Prefaces on Idioms and Metres, by J. E. Nixon, M.A., and E. H. C. Smith, M.A. (Macmillan & Co.) 5s. 6d. [REVIEW] The Classical Review 8 (03):122-.
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  5.  5
    G. H. E. (1888). Selected Letters of Pliny, with Notes for the Use of Schools by the Late C. E. Prichard, M.A. And E. R. Bernard, M.A. New Edition. 1887. Clarendon Press. 3s. [REVIEW] The Classical Review 2 (07):214-.
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  6.  8
    M. P. C. (1962). Book Review:Toward a Reasonable Society. C. E. Ayres. [REVIEW] Ethics 73 (1):66-.
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  7.  8
    D. B. C. (1919). Book Review:The Meaning of National Guilds. C. E. Bechhofer, M. B. Reckitt. [REVIEW] Ethics 29 (4):504-.
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  8.  22
    E. C. McCue (1938). The Logic of William of Ockham. Thought: A Journal of Philosophy 13 (2):309-312.
  9.  3
    E. C. McCue (1932). Selections From Medieval Philosophers, 2 Vols. Modern Schoolman 9 (4):85-85.
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  10.  5
    C. C. E. & Michael Rostovtzeff (1922). A Large Estate in Egypt in the Third Century B. C. A Study in Economic History. Journal of Hellenic Studies 42:292.
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  11. C. E. C. E. (1912). CALÒ G. Fatti e problami del mondo educativo. [REVIEW] Rivista di Filosofia Neo-Scolastica 4:II:298.
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  12.  7
    George Barmpalias & Andrew E. M. Lewis (2006). A C.E. Real That Cannot Be SW-Computed by Any Ω Number. Notre Dame Journal of Formal Logic 47 (2):197-209.
    The strong weak truth table (sw) reducibility was suggested by Downey, Hirschfeldt, and LaForte as a measure of relative randomness, alternative to the Solovay reducibility. It also occurs naturally in proofs in classical computability theory as well as in the recent work of Soare, Nabutovsky, and Weinberger on applications of computability to differential geometry. We study the sw-degrees of c.e. reals and construct a c.e. real which has no random c.e. real (i.e., Ω number) sw-above it.
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  13.  11
    M. Arslanov & S. B. Cooper (2004). There is No Low Maximal D.C.E. Degree - Corrigendum. Mathematical Logic Quarterly 50 (6):628.
    We give a corrected proof of an extension of the Robinson Splitting Theorem for the d. c. e. degrees.
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  14.  10
    M. Arslanov, S. B. Cooper & A. Li (2000). There is No Low Maximal D.C.E. Degree. Mathematical Logic Quarterly 46 (3):409-416.
    We show that for any computably enumerable set A and any equation image set L, if L is low and equation image, then there is a c.e. splitting equation image such that equation image. In Particular, if L is low and n-c.e., then equation image is n-c.e. and hence there is no low maximal n-c.e. degree.
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  15.  5
    Q. Lei, L. Hong & D. Decheng (2000). A Splitting with Infimum in the D-C. E. Degrees. Mathematical Logic Quarterly 46 (1):53-76.
    In this paper we prove that any c. e. degree is splittable with an c. e. infimum over any lesser c. e. degree in the class of d-c. e. degrees.
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  16.  19
    Serikzhan A. Badaev & Steffen Lempp (2009). A Decomposition of the Rogers Semilattice of a Family of D.C.E. Sets. Journal of Symbolic Logic 74 (2):618-640.
    Khutoretskii's Theorem states that the Rogers semilattice of any family of c.e. sets has either at most one or infinitely many elements. A lemma in the inductive step of the proof shows that no Rogers semilattice can be partitioned into a principal ideal and a principal filter. We show that such a partitioning is possible for some family of d.c.e. sets. In fact, we construct a family of c.e. sets which, when viewed as a family of d.c.e. sets, has (up (...)
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  17.  90
    Ron Amundson (1983). E. C. Tolman and the Intervening Variable: A Study in the Epistemological History of Psychology. Philosophy of Science 50 (2):268-282.
    E. C. Tolman's 'purposive behaviorism' is commonly interpreted as an attempt to operationalize a cognitivist theory of learning by the use of the 'Intervening Variable' (IV). Tolman would thus be a counterinstance to an otherwise reliable correlation of cognitivism with realism, and S-R behaviorism with operationalism. A study of Tolman's epistemological background, with a careful reading of his methodological writings, shows the common interpretation to be false. Tolman was a cognitivist and a realist. His 'IV' has been systematically misinterpreted by (...)
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  18.  18
    Jonathan Simon (2011). Ursula Klein and E. C. Spary : Materials and Expertise in Early Modern Europe: Between Market and Laboratory. Chicago: University of Chicago Press, 2010, 408pp, $50 HB. [REVIEW] Metascience 20 (2):413-414.
    Ursula Klein and E. C. Spary : Materials and expertise in early modern Europe: Between market and laboratory. Chicago: University of Chicago Press, 2010, 408pp, $50 HB Content Type Journal Article DOI 10.1007/s11016-010-9462-8 Authors Jonathan Simon, LEPS-LIRDHIST, Université Lyon 1, Université de Lyon, 69622 Villeurbanne cedex, France Journal Metascience Online ISSN 1467-9981 Print ISSN 0815-0796.
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  19.  5
    Morris H. Morgan (1890). Two Editions of Andocides Andocidis Orationes edidit Iustus Hermann Lipsius; pp. xxxii, 67. B. Tauchnitz, Leipzig, 1888. M. 1. 20. Andocidis de Mysteriis et de Reditu; edited by E. C. Marchant, B.A., late scholar of Peter house, Cambridge; Assistant Master at St. Paul's School. Rivingtons, London, 1889. 5s. [REVIEW] The Classical Review 4 (03):114-116.
    Andocidis Orationes edidit Iustus Hermann Lipsius; pp. xxxii, 67. B. Tauchnitz, Leipzig, 1888. M. 1. 20. Andocidis de Mysteriis et de Reditu; edited by E. C. Marchant, B.A., late scholar of Peter house, Cambridge; Assistant Master at St. Paul's School. Rivingtons, London, 1889. 5s.
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  20.  11
    George Barmpalias & Andrew E. M. Lewis (2006). The Hypersimple-Free C.E. WTT Degrees Are Dense in the C.E. WTT Degrees. Notre Dame Journal of Formal Logic 47 (3):361-370.
    We show that in the c.e. weak truth table degrees if b < c then there is an a which contains no hypersimple set and b < a < c. We also show that for every w < c in the c.e. wtt degrees such that w is hypersimple, there is a hypersimple a such that w < a < c. On the other hand, we know that there are intervals which contain no hypersimple set.
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  21.  4
    E. C. Marchant (1937). P. Corneli Taciti libri Ab Excessu Divi Augusti XI–XVI; Germania, Agricola, Dialogus. Post G. Andresen denuo curavit E. Koestkrmann. (For further details see C.R. LI, 47.). [REVIEW] The Classical Review 51 (04):149-.
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  22.  6
    E. C. Marchant (1892). Graves's Thucydides. Book V The Fifth Book of Thucydides, Edited with Notes by C. E. Graves, M.A. Macmillan. 1891. Pp. Ix. 276. 3s. 6d. [REVIEW] The Classical Review 6 (09):389-390.
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  23.  6
    E. C. Marchant (1935). A New Teubner Text of Tacitus P. Cornelii Taciti Libri Qui Supersunt. Recognovit C. Halm; Post G. Andresen Denuo Curavit E. Koestermann. Tom. I, Fasc. 1; Libri Ab Excessu Divi Auguasti I–VI. Leipzig: Teubner, 1934. Cloth, RM. 2.20. [REVIEW] The Classical Review 49 (01):32-.
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  24.  5
    E. C. Marchant (1936). A New Text of Tacitus' Histories P. Cornelii Taciti Libri Qui Supersunt; Rec. C. Halm. Post G. Andresen Denuo Curavit E. Koestermann. Tom. II, Fasc. I, Historiarum Libri. Leipzig : Teubner, 1935. Cloth, (Export Price) RM. 1.80. [REVIEW] The Classical Review 50 (05):180-181.
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  25. E. C. Jones (1917). Robinson, C. E.: The Days of Alkibiades. Classical World: A Quarterly Journal on Antiquity 11:127-128.
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  26.  8
    G. C. M. Smith (1892). Luciani Menippus Et Timon, with English Notes by E. C. Mackie, B.A., Late Classical Master at Heversham Grammar School. Edited for the Syndics of the University Press. Cambridge University Press. 1892. 3s. 6d. [REVIEW] The Classical Review 6 (07):325-.
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  27. F. C. S. Schiller (1912). JONES, E. E. C. - A New Law of Thought and Its Logical Bearings. [REVIEW] Mind 21:246.
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  28.  6
    T. E. Jessop (1955). New Letters of David Hume. Edited by R. Klibansky and E. C. Mossner. (Oxford: Clarendon Press. 1954. Pp. Xxxiv + 253. Price 30s.). [REVIEW] Philosophy 30 (115):375-.
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  29.  1
    C. Barone (2002). A. Cavalli e C. Facchini (a cura di), "Scelte cruciali". Polis 16 (1):129-131.
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  30.  1
    W. E. Johnson (1893). E. E. C. Jones. Mind 2 (6):222-223.
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  31.  2
    C. P. Sanger (1900). Book Review:The Social Philosophy of Rodbertus. E. C. K. Gonner. [REVIEW] Ethics 10 (4):537-.
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  32. K. C. Barclay (1966). "Studies in the Philosophy of Charles Sanders Peirce" . Edited by E. C. Moore and R.S. Robin. [REVIEW] Mind 75:455.
     
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  33. D. G. C. Macnabb (1957). MOSSNER, E. C. - The Life of David Hume. [REVIEW] Mind 66:266.
     
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  34. C. S. Myers (1906). E. E. C. Jones, Elements of Logic as a Science of Propositions. [REVIEW] Mind 15:559.
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  35. C. P. Sanger (1899). The Social Philosophy of Rodbertus, by E. C. K. Gonner. [REVIEW] Ethics 10:537.
     
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  36. F. C. S. Schiller (1937). HARTOG, Sir P. And E. C. RHODES-The Marks of Examiners. [REVIEW] Mind 46:256.
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  37. F. C. S. Schiller (1936). HARTOG, SIR P. And E. C. RHODES-An Examination of Examinations. [REVIEW] Mind 45:395.
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  38. R. E. Stedman (1937). MOSSNER, E. C. - Bishop Butler and the Age of Reason. [REVIEW] Mind 46:516.
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  39. A. E. Taylor (1942). THOMAS, E. C. -History of the Schoolmen. [REVIEW] Mind 51:291.
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  40.  2
    Liang Yu & Decheng Ding (2004). There Is No SW-Complete C.E. Real. Journal of Symbolic Logic 69 (4):1163 - 1170.
    We prove that there is no sw-complete c.e. real, negatively answering a question in [6].
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  41.  1
    Liang Yu & Yue Yang (2005). On the Definable Ideal Generated by Nonbounding C.E. Degrees. Journal of Symbolic Logic 70 (1):252 - 270.
    Let [NB]₁ denote the ideal generated by nonbounding c.e. degrees and NCup the ideal of noncuppable c.e. degrees. We show that both [NB]₁ ∪ NCup and the ideal generated by nonbounding and noncuppable degrees are new, in the sense that they are different from M, [NB]₁ and NCup—the only three known definable ideals so far.
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  42.  9
    Guohua Wu (2004). Bi-Isolation in the D.C.E. Degrees. Journal of Symbolic Logic 69 (2):409 - 420.
    In this paper, we study the bi-isolation phenomena in the d.c.e. degrees and prove that there are c.e. degrees c₁ < c₂ and a d.c.e. degree d ∈ (c₁, c₂) such that (c₁, d) and (d, c₂) contain no c.e. degrees. Thus, the c.e. degrees between c₁ and c₂ are all incomparable with d. We also show that there are d.c.e. degrees d₁ < d₂ such that (d₁, d₂) contains a unique c.e. degree.
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  43.  59
    Frederic Mauriac & Natalie Depraz (2009). “Second Persons”: The Example of a Psychiatric Emergency Unit: E.R.I.C. World Futures 65 (2):133 – 140.
    The goal of this article is to put to the fore the importance and the relevance of the “second persons” in the framework of the relational ethics where the person has being related as a primacy over the individual as an isolated subject. While using the psychiatric team of an emergency unit (E.R.I.C.) as a leading thread we seek to show the anthropology of being related, which underlines the practical ethics of such emergency team.
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  44.  5
    Denis R. Hirschfeldt (2001). Degree Spectra of Intrinsically C.E. Relations. Journal of Symbolic Logic 66 (2):441-469.
    We show that for every c.e. degree a > 0 there exists an intrinsically c.e. relation on the domain of a computable structure whose degree spectrum is {0, a}. This result can be extended in two directions. First we show that for every uniformly c.e. collection of sets S there exists an intrinsically c.e. relation on the domain of a computable structure whose degree spectrum is the set of degrees of elements of S. Then we show that if α ∈ (...)
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  45.  13
    Liang Yu & Rod Downey (2004). There Are No Maximal Low D.C.E.~Degrees. Notre Dame Journal of Formal Logic 45 (3):147-159.
    We prove that there is no maximal low d.c.e degree.
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  46.  11
    Timothy H. McNicholl (2001). On the Convergence of Query-Bounded Computations and Logical Closure Properties of C.E. Sets. Journal of Symbolic Logic 66 (4):1543-1560.
    Call a set A n-correctable if every set Turing reducible to A via a Turing machine that on any input makes at most n queries is Turing reducible to A via a Turing machine that on any input makes at most n-queries and on any input halts no matter what answers are given to its queries. We show that if a c.e. set A is n-correctable for some n ≥ 2, then it is n-correctable for all n. We show that (...)
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  47.  12
    S. Bartsch O'Gorman, S. M. Goldberg, E. Paratore, N. P. Miller, P. V. Jones, D. S. Levene, R. Martin, R. Syme, J. Ginsburg & C. Pelling (2012). Jakob Andersson. Kingship in the Early Mesopotamian Onomasticon 2800–2200 B. C. E. Acta Universitatis Upsaliensis. Studia Semitica Upsaliensia, 28. Up-Psala: Uppsala University Library, 2012. Pp. Xxxix, 440. SEK 392 (Pb.). ISBN 978-91-554-8270-1. [REVIEW] Classical World: A Quarterly Journal on Antiquity 106 (1):149-154.
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  48.  5
    H. Richards (1891). Recent Literature on the ' Αθηναίων Πολιτεία Aristotle on the Athenian Constitution, Translated, with Introduction and Notes, by F. G. Kenyon. London. Bell. 4s. 6d. Aristotle on the Constitution of Athens, Translated by E. Poste. London. Macmillan. 3s. 6d. Aristoteles Schriftvom Staatswesen der Athener, Verdeutscht von Georg Kaibel Und Adolf Kiessling. Strassburg. 2 Mk. Aristotele la Costituzione Degli Ateniesi Testo Greco, Versione Italiana, Introduzione E Note Per Cura di C. Ferrini. Milano. [REVIEW] The Classical Review 5 (10):465-468.
    Aristotle on the Athenian Constitution, translated, with introduction and notes, by F. G. Kenyon. London. Bell. 4s. 6d. Aristotle on the Constitution of Athens, translated by E. Poste. London. Macmillan. 3s. 6d. Aristoteles Schriftvom Staatswesen der Athener, verdeutscht von Georg Kaibel und Adolf Kiessling. Strassburg. 2 Mk. Aristotele la Costituzione degli Ateniesi Testo Greco, versione Italiana, introduzione e note per cura di C. Ferrini. Milano.
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  49.  10
    Wei Wang & Decheng Ding (2007). On the Definable Ideal Generated by the Plus Cupping C.E. Degrees. Archive for Mathematical Logic 46 (3-4):321-346.
    In this paper, we will prove that the plus cupping degrees generate a definable ideal on c.e. degrees different from other ones known so far, thus answering a question asked by Li and Yang (Proceedings of the 7th and the 8th Asian Logic Conferences. World Scientific Press, Singapore, 2003).
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  50.  9
    Rod Downey, Guohua Wu & Xizhong Zheng (2004). Degrees of D. C. E. Reals. Mathematical Logic Quarterly 50 (4‐5):345-350.
    A real α is called a c. e. real if it is the halting probability of a prefix free Turing machine. Equivalently, α is c. e. if it is left computable in the sense that L = {q ∈ ℚ : q ≤ α} is a computably enumerable set. The natural field formed by the c. e. reals turns out to be the field formed by the collection of the d. c. e. reals, which are of the form α—β, where (...)
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