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	<item>
		<title>Guide to non-transfer of copyright</title>
		<link>https://science.maelbathfield.net/en/2022/10/14/1059/</link>
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		<dc:creator><![CDATA[Maël]]></dc:creator>
		<pubDate>Fri, 14 Oct 2022 08:22:23 +0000</pubDate>
				<category><![CDATA[Open Access]]></category>
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					<description><![CDATA[An essential document to &#8216;open science&#8217;: the guide (for french researchers) of non-transfer of copyrights on scientific publications. A document from the French Ministry of Higher Education and Research to download here (obviously in French)]]></description>
										<content:encoded><![CDATA[
 <p> An essential document to &#8216;open science&#8217;: the guide (for french researchers) of non-transfer of copyrights on scientific publications. A document from the French Ministry of Higher Education and Research <a rel="noreferrer noopener" href="https://www.ouvrirlascience.fr/mettre-en-oeuvre-la-strategie-de-non-cession-des-droits-sur-les-publications-scientifiques/" target="_blank">to download here</a> (obviously in French) <img decoding="async" draggable="false" class="eedee-emoji" src="https://s.w.org/images/core/emoji/12.0.0-1/svg/1f600.svg" alt="&#x1f600;"> </p> 
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		<title>Open Bibliography  #1</title>
		<link>https://science.maelbathfield.net/en/2022/09/22/986/</link>
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		<dc:creator><![CDATA[Maël]]></dc:creator>
		<pubDate>Thu, 22 Sep 2022 10:14:48 +0000</pubDate>
				<category><![CDATA[Open Access]]></category>
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		<guid isPermaLink="false">https://science.maelbathfield.net/?p=986</guid>

					<description><![CDATA[Here is a compilation of (almost) all the articles and books cited in my article Why Zeno’s Paradoxes of Motion are Actually About Immobility. Foundations of Science, 2018, 23 (4), pp.649-679. ⟨10.1007/s10699-017-9544-9⟩ Journal Articles (32) This archive contains the following items: Alper, J. S., &#38; Bridger, M. (1997). Mathematics, Models and Zeno&#8217;s Paradoxes. Synthese, 110, [&#8230;]]]></description>
										<content:encoded><![CDATA[
<p class="has-text-align-center">Here is a compilation of (almost) all the articles and books cited in my article </p> 



<p class="has-text-align-center has-small-font-size"><code><strong><a href="https://science.maelbathfield.net/2017/11/08/84/" data-type="post" data-id="84">Why Zeno’s Paradoxes of Motion are Actually About Immobility.</a></strong></code> </p> 



<p class="has-text-align-center has-small-font-size"><code><em>Foundations of Science</em>, 2018, 23 (4), pp.649-679. <a rel="noreferrer noopener" href="https://dx.doi.org/10.1007/s10699-017-9544-9" target="_blank">⟨10.1007/s10699-017-9544-9⟩</a></code> </p> 


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<p class="has-text-align-center"><strong>Journal Articles (32)</strong> </p> 


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                <strong class="package-title">References in FOS2018 : Journal Articles</strong> | 21.25 MB
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<p style="font-size:14px"><strong>This archive contains the following items:</strong> </p> 



<p style="font-size:14px">Alper, J. S., &amp; Bridger, M. (1997). Mathematics, Models and Zeno&#8217;s Paradoxes. <em>Synthese, </em>110, 143–166. </p> 



<p style="font-size:14px">Antonopoulos, C. (2004). Moving without being where you&#8217;re not; A non-bivalent way. <em>Journal for General Philosophy of Science, </em>35, 235–259. </p> 



<p style="font-size:14px">Ardourel, V. (2015). A discrete solution for the paradox of Achilles and the tortoise. <em>Synthese</em>, 192, 2843-2861. </p> 



<p style="font-size:14px">Arntzenius, F. (2000). Are there really instantaneous velocities? <em>The Monist</em>, 83(2), 187-208. </p> 



<p style="font-size:14px">Atkinson, D. (2007). Losing energy in classical, relativistic and quantum mechanics. <em>Studies in History and Philosophy of Modern Physics, </em>38, 170–180. </p> 



<p style="font-size:14px">Beth, E. W. (1946). Historical studies in traditional philosophy. <em>Synthese</em>, 5(5-6), 258-270. </p> 



<p style="font-size:14px">Carroll, J. W. (2002). Instantaneous Motion. <em>Philosophical Studies: An International Journal for Philosophy in the Analytic Tradition</em>, 110(1), 49-67. </p> 



<p style="font-size:14px">Hamblin, C. L. (1969). Starting and stopping. <em>The Monist</em>, 53(3), 410-425. </p> 



<p style="font-size:14px">Harrison, C. (1996). The Three Arrows of Zeno : Cantorian and Non-Cantorian Concepts of the Continuum and of Motion <em>Synthese</em>, 107, 271-292. </p> 



<p style="font-size:14px">Hasper, P. S. (2006). Zeno Unlimited. <em>Oxford Studies in Ancient Philosophy, </em>30, 49-85 </p> 



<p style="font-size:14px">Jackson, F., &amp; Pargetter, R. (1988). A Question about Rest and Motion. <em>Philosophical Studies: An International Journal for Philosophy in the Analytic Tradition</em>, 53(1), 141-146. </p> 



<p style="font-size:14px">Lange, M. (2005). How Can Instantaneous Velocity Fulfill Its Causal Role? <em>The Philosophical Review</em>, 114(4), 433-468. </p> 



<p style="font-size:14px">Laraudogoitia, J. P. (1996). A Beautiful Supertask. <em>Mind, </em>105, 81-83. </p> 



<p style="font-size:14px">Laraudogoitia, J.P. (2013). Zeno and flow of information. <em>Synthese</em>, 190, 439-447. </p> 



<p style="font-size:14px">Lear, J. (1981). A note on Zeno’s arrow. <em>Phronesis</em>, 26(2), 91–104. </p> 



<p style="font-size:14px">Lee, C. (2011). Nonconservation of momentum in classical mechanics. <em>Studies in History and Philosophy of Modern Physics, </em>42, 68–73. </p> 



<p style="font-size:14px">Lynds, P. (2003). Time and Classical and Quantum Mechanics: Indeterminacy vs. Discontinuity. <em>Found. Phys. Lett., </em>16(4), 343-355. </p> 



<p style="font-size:14px">Medlin, B. (1963). The Origin of Motion. <em>Mind</em>, 72(286), 155-175. </p> 



<p style="font-size:14px">Meyer, U. (2003). The Metaphysics of velocity. <em>Philosophical Studies</em>, 112, 93-102. </p> 



<p style="font-size:14px">Mortensen, C. (1985). The limits of change. <em>Australasian Journal of Philosophy</em>, 63(1), 1-10. </p> 



<p style="font-size:14px">Owen, G. E. L. (1957). <em>Zeno and the Mathematicians</em> (Vol. LVIII, Proceedings&nbsp; of the&nbsp; Aristotelian Society). N.S. </p> 



<p style="font-size:14px">Papa-Grimaldi, A. (1996). Why Mathematical Solutions of Zeno&#8217;s Paradoxes Miss the Point: Zeno&#8217;s One and Many Relation and Parmenides&#8217; Prohibition. <em>The Review of Metaphysics, </em>50(2), 299 &#8211; 314. </p> 



<p style="font-size:14px">Peijnenburg, J., &amp; Atkinson, D. (2008). Achilles, the Tortoise, and Colliding Balls. <em>History of Philosophy Quarterly, </em>25, 187-201. </p> 



<p style="font-size:14px">Priest, G. (1985). Inconsistencies in Motion. <em>American Philosophical Quarterly</em>, 22(4), 339-346. </p> 



<p style="font-size:14px">Reeder, P. (2015). Zeno’s arrow and the inﬁnitesimal calculus. <em>Synthese</em>, 192(5), 1315-1335. </p> 



<p style="font-size:14px">Romero, G. E. (2014). The Collapse of Supertasks. <em>Foundations of Science</em>, 19(2), 209-216. </p> 



<p style="font-size:14px">Smith, J. W. (1990). Time, change and contradiction. <em>Australasian Journal of Philosophy</em>, 68(2), 178-188. </p> 



<p style="font-size:14px">Smith, S. R. (2003). Are instantaneous velocities real and really instantaneous?: an argument for the afﬁrmative. <em>Studies in History and Philosophy of Modern Physics, </em>34, 261–280. </p> 



<p style="font-size:14px">Thomson, J.F. (1954). Tasks and Super-Tasks. <em>Analysis</em>, 15(1), 1-13. </p> 



<p style="font-size:14px">Tooley, M. (1988). In Defense of the Existence of States of Motion. <em>Philosophical Topics</em>, 16(1), 225-254. </p> 



<p style="font-size:14px">Vlastos, G. (1966). A note on Zeno’s arrow. <em>Phronesis</em>, 11(1), 3-18. </p> 



<p style="font-size:14px">White, M. J. (1982). Zeno’s arrow, divisible inﬁnitesimals, and Chrysippus. <em>Phronesis</em>, 27(3), 239-254. </p> 
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<p class="has-text-align-center"><strong>Books (8)</strong> </p> 


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                <strong class="package-title">References in FOS2018 : Books</strong> | 27.30 MB
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<p style="font-size:14px"><strong>This archive contains the following items:</strong> </p> 



<p style="font-size:14px">Bachelard, G. (1934). <em>La formation de l’esprit scientifique</em>. (5<sup>th</sup> ed., Bibliothèque des textes philosophiques). Paris: Librairie philosophique J. VRIN. </p> 



<p style="font-size:14px">Bergson, H. (1907). <em>L’évolution créatrice</em> (86th ed.). Paris: Les Presses universitaires de France. </p> 



<p style="font-size:14px">Bergson, H. (1969). <em>La pensée et le mouvant. Essais et conférences (1903 à 1923)</em>. Paris Les Presses universitaires de France. </p> 



<p style="font-size:14px">Caveing, M. (1982). <em>Zénon d&#8217;Élée, prolégomènes aux doctrines du continu: étude historique et critique des fragments et témoignages</em>. Paris: Vrin <em>(only pages 66-95 and 124-129)</em> </p> 



<p style="font-size:14px">Faris, J. A. (1996). <em>The paradoxes of Zeno.</em> Aldershot (Hants., England) ; Brookfield (Vt., USA): Avebury. </p> 



<p style="font-size:14px">Mazur, J. (2007). <em>The Motion Paradox: The 2,500-year-old Puzzle Behind All the Mysteries of Time and Space</em>. New York: Dutton.<em> (only PART 1)</em> </p> 



<p style="font-size:14px">Salmon, W. C. (Ed.). (1970). <em>Zeno&#8217;s paradoxes</em>. Indianapolis: Bobbs-Merrill. </p> 



<p style="font-size:14px">Shamsi, F. A. (1973). <em>Towards a definitive solution of Zeno&#8217;s paradoxes</em>. Karachi: The Times Press. </p> 



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<p class="has-text-align-center"><strong>Book Sections (7)</strong> </p> 


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                <strong class="package-title">References in FOS2018 : Book sections</strong> | 13.69 MB
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<p style="font-size:14px"><strong>This archive contains the following items:</strong> </p> 



<p style="font-size:14px">Benacerraf, P. (1970). Tasks, Super-Tasks, and the Modern Eleatics. In W. C. Salmon (Ed.), <em>Zeno&#8217;s paradoxes</em> (pp. 103-129). Indianapolis: Bobbs-Merrill. </p> 



<p style="font-size:14px">Bergson, H. (1970). The Cinematographic View of Becoming. In W. C. Salmon (Ed.), <em>Zeno&#8217;s paradoxes</em> (pp. 59-66). Indianapolis: Bobbs-Merrill. </p> 



<p style="font-size:14px">Grünbaum, A. (1970). Modern Science and Zeno&#8217;s Paradox of Motion. In W. C. Salmon (Ed.), <em>Zeno&#8217;s paradoxes</em> (pp. 200-250). Indianapolis: Bobbs-Merrill. </p> 



<p style="font-size:14px">Łukowski, P. (2011). Chapter 5: Ontological Paradoxes. In <em>Paradoxes</em> (Vol. 31, pp. 131-188, Trends in Logic). Netherlands: Springer </p> 



<p style="font-size:14px">Nehamas, A. (2002). Parmenidean Being/ Heraclitean Fire. In V. Caston and D. W. Graham (eds.), <em>Presocratic Philosophy: Essays in Honour of Alexander Mourelatos</em> (pp. 45-64). Aldershot: Ashgate. </p> 



<p style="font-size:14px">Russell, B. (1970). The Problem of Infinity Considered Historically. In W. C. Salmon (Ed.), <em>Zeno&#8217;s paradoxes</em> (pp. 45-58). Indianapolis: Bobbs-Merrill. </p> 



<p style="font-size:14px">Wisdom, J. O. (1970). Achilles on a Physical Racecourse. In W. C. Salmon (Ed.), <em>Zeno&#8217;s paradoxes</em> (pp. 82-88). Indianapolis: Bobbs-Merrill. </p> 



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<p class="has-text-align-center has-small-font-size"><strong>Missing books (4)</strong> </p> 



<p style="font-size:14px">Blay, M. (2010). <em>Penser avec l&#8217;infini : La fécondité d&#8217;une notion mathématique et philosophique, de Giordano Bruno aux Lumières</em>. Paris: Vuibert/Adapt-Snes. </p> 



<p style="font-size:14px">Grünbaum, A. (1967). <em>Modern Science and Zeno&#8217;s Paradoxes</em>. Middletown, Conn.: Wesleyan University Press. </p> 



<p style="font-size:14px">Kline, M. (1980). <em>Mathematics: The Loss of Certainty</em>. New York: Oxford University Press. </p> 



<p style="font-size:14px">Sherwood, P. M. A. (1972). <em>Vibrational Spectroscopy of Solids</em>. Cambridge: University Press. </p> 
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<p class="has-text-align-center"><strong>On-line resources (3)</strong> </p> 



<p style="font-size:16px">Dowden, B. (2017). Zeno’s Paradoxes. In <em>The Internet Encyclopedia of Philosophy</em>, ISSN 2161-0002,&nbsp;<a href="http://www.iep.utm.edu/zeno-par/">http://www.iep.utm.edu/zeno-par/</a> (no publication date available) </p> 



<p style="font-size:16px">Graham, D.W. (2015), Heraclitus. In E. N. Zalta (Ed.), <em>The Stanford Encyclopedia of Philosophy </em>(Vol. Fall 2015). <a href="https://plato.stanford.edu/archives/fall2015/entries/heraclitus/">https://plato.stanford.edu/archives/fall2015/entries/heraclitus/</a> </p> 



<p style="font-size:16px">Huggett, N. (2010). Zeno&#8217;s Paradoxes. In E. N. Zalta (Ed.), <em>The Stanford Encyclopedia of Philosophy</em> (Vol. Winter 2010). <a href="http://plato.stanford.edu/archives/win2010/entries/paradox-zeno/">http://plato.stanford.edu/archives/win2010/entries/paradox-zeno/</a> </p> 
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<p class="has-text-align-center"><strong>Books available on-line (3)</strong> </p> 



<p style="font-size:16px">Hardie, R. P., &amp; Gaye, R. K. (1930). <em>Physica</em> by Aristotle (translation). In J.A. Smith and W.D. Ross (Ed.), <em>The Woks of Aristotle</em>, vol. II, Oxford: At the Clarendon Press. Avialable online at: <a href="https://archive.org/details/workstranslatedi02arisuoft">https://archive.org/details/workstranslatedi02arisuoft</a> </p> 



<p style="font-size:16px">James, W. (1911). <em>Some problems of philosophy: A beginning of an introduction to philosophy</em>. New York: Longmans, Green and Co. Avialable online at: <a href="https://archive.org/details/someproblemsphil00jameuoft">https://archive.org/details/someproblemsphil00jameuoft</a> </p> 



<p style="font-size:16px">Kirk, G. S., &amp; Raven, J. E. (1957). <em>The Presocratic Philosophers: A Critical History with a Selection of Texts</em>. Cambridge, UK: Cambridge University Press. Avialable online at: <a href="https://archive.org/details/presocraticphilo033229mbp">https://archive.org/details/presocraticphilo033229mbp</a> </p> 
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			</item>
		<item>
		<title>Self-publishing of a collaborative scientific book</title>
		<link>https://science.maelbathfield.net/en/2020/04/15/297/</link>
					<comments>https://science.maelbathfield.net/en/2020/04/15/297/#respond</comments>
		
		<dc:creator><![CDATA[Maël]]></dc:creator>
		<pubDate>Wed, 15 Apr 2020 21:00:52 +0000</pubDate>
				<category><![CDATA[Open Access]]></category>
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		<category><![CDATA[self-publishing]]></category>
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					<description><![CDATA[I very modestly contributed (by providing the cover photo free of charge) to a collaborative scientific work edited by my best friend (and two of these colleagues); that of course concerns her area of expertise (phylogenetics) and the joyful particularity of this work is that it did without a &#8216;classic&#8217; scientific editor; it is therefore [&#8230;]]]></description>
										<content:encoded><![CDATA[
 <p> I very modestly contributed (by providing the cover photo free of charge) to a collaborative scientific work edited by my best friend (and two of these colleagues); that of course concerns her area of expertise (phylogenetics) and the joyful particularity of this work is that it did without a &#8216;classic&#8217; scientific editor; it is therefore free open access (green open-access) <span class="wp-font-emots-emo-happy"></span> </p> 



<p class="has-large-font-size">It is here : <a rel="noreferrer noopener" href="https://hal.inria.fr/PGE/" target="_blank">https://hal.inria.fr/PGE/</a> </p> 



<p class="has-text-align-center"><em>There is below the picture used for the cover :</em> </p> 



<div class="wp-block-image is-style-default"><figure class="aligncenter size-large"><a href="https://science.maelbathfield.net/wp-content/uploads/2020/04/Amandier-planet.jpg"><img fetchpriority="high" decoding="async" width="723" height="1024" src="https://science.maelbathfield.net/wp-content/uploads/2020/04/Amandier-planet-723x1024.jpg" alt="" class="wp-image-218" srcset="https://science.maelbathfield.net/wp-content/uploads/2020/04/Amandier-planet-723x1024.jpg 723w, https://science.maelbathfield.net/wp-content/uploads/2020/04/Amandier-planet-212x300.jpg 212w, https://science.maelbathfield.net/wp-content/uploads/2020/04/Amandier-planet-768x1088.jpg 768w, https://science.maelbathfield.net/wp-content/uploads/2020/04/Amandier-planet-34x48.jpg 34w, https://science.maelbathfield.net/wp-content/uploads/2020/04/Amandier-planet.jpg 900w" sizes="(max-width: 723px) 100vw, 723px" /></a><figcaption>At the heart of a small almond tree in bloom (stereographic projection of a spherical panorama)</figcaption></figure></div>
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		<title>ARTICLE: Why Zeno’s Paradoxes of Motion are Actually About Immobility</title>
		<link>https://science.maelbathfield.net/en/2017/11/08/369/</link>
					<comments>https://science.maelbathfield.net/en/2017/11/08/369/#respond</comments>
		
		<dc:creator><![CDATA[Maël]]></dc:creator>
		<pubDate>Wed, 08 Nov 2017 19:00:41 +0000</pubDate>
				<category><![CDATA[Academic activities]]></category>
		<category><![CDATA[Illusion]]></category>
		<category><![CDATA[Immobility]]></category>
		<category><![CDATA[Impermobility]]></category>
		<category><![CDATA[Motion]]></category>
		<category><![CDATA[open-access]]></category>
		<category><![CDATA[Thermal Motion]]></category>
		<category><![CDATA[Zeno]]></category>
		<guid isPermaLink="false">https://science.maelbathfield.net/?p=369</guid>

					<description><![CDATA[The logical solution of Zeno&#8217;s paradoxes of motion The results of my work concerning the famous paradoxes of Zeno of Elea, where I conclude that they are in reality paradoxes of immobility! Why Zeno’s Paradoxes of Motion are Actually About Immobility. Foundations of Science, 2018, 23 (4), pp.649-679. ⟨10.1007/s10699-017-9544-9⟩ Published on-line on Nov. 8th 2017 [&#8230;]]]></description>
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<h4 class="wp-block-heading has-text-align-center">The logical solution of Zeno&#8217;s paradoxes of motion</h4>



<p class="has-large-font-size">The results of my work concerning the famous paradoxes of Zeno of Elea, where I conclude that they are in reality <em><strong>paradoxes of immobility</strong></em>! </p> 



<p class="has-text-align-left"><mark style="background-color:rgba(0, 0, 0, 0)" class="has-inline-color has-primary-color"><code><strong>Why Zeno’s Paradoxes of Motion are Actually About Immobility.</strong> <em>Foundations of Science</em>, 2018, 23 (4), pp.649-679. <a rel="noreferrer noopener" href="https://dx.doi.org/10.1007/s10699-017-9544-9" target="_blank">⟨10.1007/s10699-017-9544-9⟩</a></code></mark> </p> 



<p class="has-text-align-center"><em>Published on-line on Nov. 8th 2017</em> </p> 



<p class="has-drop-cap"><strong>Abstract</strong> : Zeno’s paradoxes of motion, allegedly denying motion, have been conceived to reinforce the Parmenidean vision of an immutable world. The aim of this article is to demonstrate that these famous logical paradoxes should be seen instead as paradoxes of immobility. From this new point of view, motion is therefore no longer logically problematic, while immobility is. This is convenient since it is easy to conceive that immobility can actually conceal motion, and thus the proposition “immobility is mere illusion of the senses” is much more credible than the reverse thesis supported by Parmenides. Moreover, this proposition is also supported by modern depiction of material bodies: the existence of a ceaseless random motion of atoms—the ‘thermal agitation’—in the scope of contemporary atomic theory, can offer a rational explanation of this ‘illusion of immobility’. Our new approach to Zeno’s paradoxes therefore leads to presenting the novel concept of ‘impermobility’, which we think is a more adequate description of physical reality. </p> 



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<p class="has-text-align-center has-large-font-size"><em><strong><a href="https://science.maelbathfield.net/en/2022/09/22/986/" data-type="post" data-id="986">Open Bibliography #1</a>:</strong> All articles and books cited in this article are <a href="https://science.maelbathfield.net/en/2022/09/22/986/" data-type="post" data-id="986">available here</a> <img decoding="async" draggable="false" class="eedee-emoji" src="https://s.w.org/images/core/emoji/12.0.0-1/svg/1f642.svg" alt="&#x1f642;"></em> </p> 



<p class="has-secondary-color has-text-color" style="font-size:12px">Source of the illustration image : <a rel="noreferrer noopener" href="https://www.futura-sciences.com/sciences/actualites/mecanique-quantique-effet-zenon-nouvelle-preuve-cette-etrangete-quantique-60252/" target="_blank">https://www.futura-sciences.com/sciences/actualites/mecanique-quantique-effet-zenon-nouvelle-preuve-cette-etrangete-quantique-60252/</a> </p> 
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