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I. Grattan-Guinness [67]Ivor Grattan-Guinness [20]
  1. Ivor Grattan-Guinness (forthcoming). Lagrange and Mozart Critics of Descartes. Enrahonar: Quaderns de Filosofía.
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  2. Ivor Grattan-Guinness, From Anomaly to Fundament: Louis Poinsotʼs Theories of the Couple in Mechanics.
    In 1803 Louis Poinsot published a textbook on statics, in which he made clear that the subject dealt not only with forces but also with 'couples' (his word), pairs of coplanar non-collinear forces equal in magnitude and direction but opposite in sense. His innovation was not understood or even welcomed by some contemporary mathematicians. Later he adapted his theory to put forward a new relationship between rectilinear and rotational motion in dynamics; its reception was more positive, although not always appreciative (...)
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  3. I. Grattan-Guinness (2013). Numerical Notation: A Comparative History. Annals of Science 70 (2):294-295.
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  4. I. Grattan-Guinness (2013). The Development of Modern Logic. Annals of Science 70 (2):294-294.
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  5. I. Grattan-Guinness (2012). Autour desPrincipia Mathematicade Russell et Whitehead. History and Philosophy of Logic 33 (4):383-383.
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  6. I. Grattan-Guinness (2012). An Early History of Recursive Functions and Computability From Gödel to Turing. History and Philosophy of Logic 33 (2):191 - 191.
    History and Philosophy of Logic, Volume 33, Issue 2, Page 191, May 2012.
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  7. I. Grattan-Guinness (2012). Iris Runge: A Life at the Crossroads of Mathematics, Science, and Industry. Annals of Science:1-2.
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  8. Ivor Grattan-Guinness (2012). A New–Old Characterisation of Logical Knowledge. History and Philosophy of Logic 33 (3):245 - 290.
    We seek means of distinguishing logical knowledge from other kinds of knowledge, especially mathematics. The attempt is restricted to classical two-valued logic and assumes that the basic notion in logic is the proposition. First, we explain the distinction between the parts and the moments of a whole, and theories of ?sortal terms?, two theories that will feature prominently. Second, we propose that logic comprises four ?momental sectors?: the propositional and the functional calculi, the calculus of asserted propositions, and rules for (...)
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  9. Ivor Grattan-Guinness (2012). On Mathematicians Who Liked Logic. In. In S. Barry Cooper (ed.), How the World Computes. 245--252.
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  10. Ivor Grattan-Guinness (2012). Of the Human Heart. A Biography of Benjamin Peirce. Annals of Science 69 (1):141-142.
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  11. I. Grattan-Guinness (2011). 6000 Jahre Mathematik. Eine kulturgeschichtliche Zeitreise. Annals of Science 68 (2):281-282.
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  12. I. Grattan-Guinness (2011). Omnipresence, Multipresence and Ubiquity: Kinds of Generality in and Around Mathematics and Logics. [REVIEW] Logica Universalis 5 (1):21-73.
    A prized property of theories of all kinds is that of generality, of applicability or least relevance to a wide range of circumstances and situations. The purpose of this article is to present a pair of distinctions that suggest that three kinds of generality are to be found in mathematics and logics, not only at some particular period but especially in developments that take place over time: ‘omnipresent’ and ‘multipresent’ theories, and ‘ubiquitous’ notions that form dependent parts, or moments, of (...)
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  13. I. Grattan-Guinness (2011). Peano e la sua scuola. Fra matematica, logica e interlingua. Atti del Congresso internazionale di studi, Torino, 6–7 ottobre 2008. [REVIEW] History and Philosophy of Logic 32 (4):401 - 402.
    History and Philosophy of Logic, Volume 32, Issue 4, Page 401-402, November 2011.
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  14. I. Grattan-Guinness (2011). The Evolution of Logic - By W. D. Hart. Theoria 77 (3):282-283.
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  15. Ivor Grattan-Guinness (2011). The Reception of Godel's 1931 Incompletability Theorems by Mathematicians, and Some Logicians, to the Early 1960s. In Matthias Baaz (ed.), Kurt Gödel and the Foundations of Mathematics: Horizons of Truth. Cambridge University Press. 57.
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  16. Ivor Grattan-Guinness (2011). Was Hugh MacColl a Logical Pluralist or a Logical Monist? A Case Study in the Slow Emergence of Metatheorising. Philosophia Scientiae 15:189-203.
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  17. I. Grattan-Guinness (2010). How to Take Over a Journal Without Trying: Annals of Science, 1974. Annals of Science 67 (2):239-242.
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  18. Ivor Grattan-Guinness, Benjamin Peirce. Stanford Encyclopedia of Philosophy.
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  19. Ivor Grattan-Guinness (2008). Levels of Criticism: Handling Popperian Problems in a Popperian Way. [REVIEW] Axiomathes 18 (1):37-48.
    Popper emphasised both the problem-solving nature of human knowledge, and the need to criticise a scientific theory as strongly as possible. These aims seem to contradict each other, in that the former stresses the problems that motivate scientific theories while the one ignores the character of the problems that led to the formation of the theories against which the criticism is directed. A resolution is proposed in which problems as such are taken as prime in the search for knowledge, and (...)
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  20. I. Grattan-Guinness (2007). From A.B. Kempe to Josiah Royce Via C.S. Peirce: Addenda to a Recent Paper by Pratt. History and Philosophy of Logic 28 (3):265-266.
    This note relates to two recent papers in the journal. The main point was to highlight Kempe's theory of multisets (as we now call them), especially in the background to the start of Peirce's theory of existential graphs.
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  21. I. Grattan-Guinness (2006). An Extension of the Period Covered by Annals of Science. Annals of Science 33 (1):1-1.
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  22. I. Grattan-Guinness (2006). The Russell Archives: Some New Light on Russell's Logicism. Annals of Science 31 (5):387-406.
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  23. I. Grattan-Guinness (2006). Work for the Workers: Advances in Engineering Mechanics and Instruction in France, 1800–1830. Annals of Science 41 (1):1-33.
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  24. I. Grattan-Guinness (2004). Decline, Then Recovery: An Overview of Activity in the History of Mathematics During the Twentieth Century. History of Science 42:279-312.
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  25. I. Grattan-Guinness (2004). Karl Popper and the 'the Problem of Induction': A Fresh Look at the Logic of Testing Scientific Theories. [REVIEW] Erkenntnis 60 (1):107-120.
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  26. I. Grattan-Guinness (2004). The Place of the Notion of Corroboration in Karl Popper's Philosophy of Science. In Friedrich Stadler (ed.), Induction and Deduction in the Sciences. Springer. 251.
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  27. Ivor Grattan-Guinness (2004). The Mathematical Turns in Logic. In Dov M. Gabbay, John Woods & Akihiro Kanamori (eds.), Handbook of the History of Logic. Elsevier. 3--545.
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  28. I. Grattan-Guinness (2003). Geraldine Brady From Peirce to Skolem. History and Philosophy of Logic 24 (1):78-80.
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  29. I. Grattan-Guinness (2003). Mathematics in and Behind Russell's Logicism and its Reception'. In Nicholas Griffin (ed.), The Cambridge Companion to Bertrand Russell. Cambridge University Press. 51.
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  30. I. Grattan-Guinness (2002). Re-Interpreting 'Λ': Kempe on Multisets and Peirce on Graphs, 1886-1905. Transactions of the Charles S. Peirce Society 38 (3):327 - 350.
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  31. I. Grattan-Guinness (2002). Truths and Contradictions About Karl Popper. Annals of Science 59 (1):89-96.
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  32. Michael Astroh, Ivor Grattan-Guinness & Stephen Read (2001). A Survey of the Life of Hugh MacColl (1837-1909). History and Philosophy of Logic 22 (2):81-98.
    The Scottish logician Hugh MacColl is well known for his innovative contributions to modal and nonclassical logics. However, until now little biographical information has been available about his academic and cultural background, his personal and professional situation, and his position in the scientific community of the Victorian era. The present article reports on a number of recent findings.
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  33. I. Grattan-Guinness (1999). Mathematics and Symbolic Logics: Some Notes on an Uneasy Relationship. History and Philosophy of Logic 20 (3-4):159-167.
    Symbolic logics tend to be too mathematical for the philosophers and too philosophical for the mathematicians; and their history is too historical for most mathematicians, philosophers and logicians. This paper reflects upon these professional demarcations as they have developed during the century.
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  34. I. Grattan-Guinness (1998). Discussion. Structural Similarity of Structuralism? Comments on Priest's Analysis of the Paradoxes of Self-Reference. Mind 107 (428):823-834.
    that all the paradoxes of set theory and logic fall under one schema; and (2) hence they should be solved by one kind of solution. This reply addresses both claims, and counters that (1) in fact at least one paradox escapes the schema, and also some apparently 'safe' theorems fall within it; and (2) even for the (considerable) range of paradoxes so captured by the schema, the assumption of a common solution is not obvious; each paradox surely depends upon the (...)
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  35. I. Grattan-Guinness (1998). Reviews: Institutions; Education, Libraries, Museums-L'Ecole d'Application de l'Artillerie Et du Genie de Metz (1802-1870). Enseignement Et Recherches. Actes de la Journee d'Etude de 2 Novembre. [REVIEW] Annals of Science 55 (4):424-424.
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  36. Michael Otte, Marco Panza & I. Grattan-Guinness (1998). Reviews: Mathematics and Logic-Analysis and Synthesis in Mathematics. History and Philosophy. [REVIEW] Annals of Science 55 (4):436-437.
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  37. Friedrich Stadler & I. Grattan-Guinness (1998). Reviews: Mathematics and Logic-Studien zum Wiener Kreis. Ursprung, Entwicklung und Wirkung des Logischen Empirismus im Kontext. [REVIEW] Annals of Science 55 (4):438.
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  38. Charles-Francois Bicquilley, Pierre Crepel, Stephen Stigler & I. Grattan-Guinness (1997). Theorie elementaire du commerce (1804). Annals of Science 54 (1):101-101.
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  39. I. Grattan-Guinness (1997). A Retreat From Holisms: Carnap's Logical Course, 1921-43. Annals of Science 54 (4):407-421.
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  40. I. Grattan-Guinness (1997). Benjamin Peirce's Linear Associative Algebra (1870): New Light on its Preparation and 'Publication'. Annals of Science 54 (6):597-606.
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  41. I. Grattan-Guinness (1997). Benjamin Peirce's Linear Associative Algebra (1870): New Light on its Preparation and 'Publication' In Fond Memory of Max H. Fisch (1900–95). [REVIEW] Annals of Science 54 (6):597-606.
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  42. Ivor Grattan-Guinness (1997). Essay Review A Retreat From Holisms: Carnap's Logical Course, 1921-43. Annals of Science 54:407421.
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  43. Ivor Grattan-Guinness (1997). Vida En Común, Vidas Separadas. Sobre Las Interacciones Entre Matematicas Y Lógicas Desde la Revolución Francesa Hasta la Primera Guerra Mundial [Living Together and Living Apart. On the Interactions Between Mathematics and Logics From the French Revolution to the First World War]. Theoria 12 (1):13-37.
    Este artículo presenta un alnplio panorama histórico de las conexiones existentes entre ramas de las matematícas y tipos de lógica durante el periodo 1800-1914. Se observan dos corrientes principales,bastante diferentes entre sí: la lógica algebraica, que hunde sus raíces en la logique yen las algebras de la época revolucionaria francesa y culmina, a través de Boole y De Morgan, en los sistemas de Peirce y de Schröder; y la lógica matematíca, que tiene una fuente de inspiraeión en el analisis matemático (...)
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  44. Jean-Louis Greffe, Gerhard Heinzmann, Kuno Lorenz & I. Grattan-Guinness (1997). Henri Poincare: Science Et Philosophie. Congres International Nancy 1994. Annals of Science 54 (1):98-98.
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  45. Ivor Grattan-Guinness (1996). Dedekind Richard. What Are Numbers and What Should They Be?(Was Sind Und Was Sollen Die Zahlen?) Revised English Translation of 70½ 1 with Added Notes by Pogorzelski H., Ryan W., and Snyder W.. RIM Monographs in Mathematics. Research Institute for Mathematics, Orono, Maine, 1995, Viii+ 91 Pp. [REVIEW] Journal of Symbolic Logic 61 (2):688-689.
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  46. Ivor Grattan-Guinness (1996). New Archival Source on the Publications of Wittgenstein'stractatus. Axiomathes 7 (3):435-436.
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  47. Ivor Grattan-Guinness (1996). Review: Richard Dedekind, What Are Numbers and What Should They Be? [REVIEW] Journal of Symbolic Logic 61 (2):688-689.
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  48. R. Bolling & I. Grattan-Guinness (1995). Das Fotoalbum Fur Weierstrass. A Photo Album for Weierstrass. Annals of Science 52 (5):527-527.
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  49. J. Hoyrup & I. Grattan-Guinness (1995). In Measure, Number, and Weight: Studies in Mathematics and Culture. Annals of Science 52 (6):623.
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  50. I. Grattan-Guinness (ed.) (1994). Companion Encyclopedia of the History and Philosophy of the Mathematical Sciences. Routledge.
    The Companion Encyclopedia is the first comprehensive work to cover all the principal lines and themes of the history and philosophy of mathematics from ancient times up to the twentieth century. In 176 articles contributed by 160 authors of 18 nationalities, the work describes and analyzes the variety of theories, proofs, techniques, and cultural and practical applications of mathematics. The work's aim is to recover our mathematical heritage and show the importance of mathematics today by treating its interactions with the (...)
     
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