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201. Controlling the Unobservable: Experimental Strategies and Hypotheses in Discovering the Causal Origin of Brownian Movement

202. From the Determination of the Ohm to the Discovery of Argon: Lord Rayleigh’s Strategies of Experimental Control

203. Controlling Nature in the Lab and Beyond: Methodological Predicaments in Nineteenth-Century Botany

204. Christoph Scheiner’s The Eye, that is, The Foundation of Optics (1619): The Role of Contrived Experience at the Intersection of Psychology and Mathematics

205. Carl Stumpf and Control Groups

206. Controlling Away the Phenomenon: Maze Research and the Nature of Learning

207. A 'Careful Examination of All Kind of Phenomena': Methodology and Psychical Research at the End of the Nineteenth Century

208. Controlling Induction: Practices and Reflections in David Brewster’s Optical Studies

209. One Myrtle Proves Nothing: Repeated Comparative Experiments and the Growing Awareness of the Difficulty of Conducting Conclusive Experiments

210. Introduction: Practices, Strategies, and Methodologies of Experimental Control in Historical Perspective

211. Interactions between mechanics and differential geometry in the 19th century

217. Formation and Transformations of the Cuban Electric Company/Unión Eléctrica, 1920s–1980s

218. Vehicle-to-Grid, Regulated Deregulation, and the Energy Conversion Imaginary

219. Between Material Dependencies, Natural Commons and Politics of Electrical Transitions: State as Networks of Power in Greece, 1940–2010

220. Introduction

221. Surveying the Landscape: The Oil Industry and Alternative Energy in the 1970s

222. Large-Scale Renewables and Infrastructure Gatekeepers: How Local Actors Shaped the Texas Competitive Renewable Energy Zones (CREZ) Initiative

223. 'We Have no Niagara': Electrifying the 'Britain of the South'

224. Co-ops Against Castroism: USAID and the Electrification of the Global Countryside

225. A Model for Heterogeneous Energy Transitions

226. History Is a Foreign Country: A Journey Through the History of Mathematics

227. On Set Theories and Modernism

228. Reflections

229. History of Mathematics Illuminates Philosophy of Mathematics: Riemann, Weierstrass and Mathematical Understanding

230. What We Talk About When We Talk About Mathematics

231. Mathematical Modernism, Goal or Problem? The Opposing Views of Felix Hausdorff and Hermann Weyl

232. The Geometer’s Gaze: On H. G. Zeuthen’s Holistic Epistemology of Mathematics

233. The Direction-Theory of Parallels: Geometry and Philosophy in the Age of Kant

234. Who’s Afraid of Mathematical Platonism?—An Historical Perspective

235. Variations on Enriques’ ‘Scientific Philosophy’

236. How Useful Is the Term ‘Modernism’ for Understanding the History of Early Twentieth-Century Mathematics?

237. Gauging Potentials: Maxwell, Lorenz, Lorentz and Others on Linking the Electric Scalar and Vector Potentials

238. What Is the Right Way to Be Modern? Examples from Integration Theory in the Twentieth Century

239. Simplifying a Proof of Transcendence for e: A Letter Exchange Between Adolf Hurwitz, David Hilbert and Paul Gordan

240. On Felix Klein’s Early Geometrical Works, 1869–1872

241. Ronald Ross and Hilda Hudson: A Collaboration on the Mathematical Theory of Epidemics

242. Mathematical Practice: How an Astronomical Table Was Made in the Yuanjia li (443 AD)

243. Current and Classical Notions of Function in Real Analysis

244. Further Thoughts on Anachronism: A Presentist Reading of Newton’s Principia

245. Learning from the Masters (and Some of Their Pupils)

246. Poincaré and Arithmetic Revisited

247. Mathematics, History of Mathematics and Poncelet: The Context of the Ecole Polytechnique

248. 'No Mother Has Ever Produced an Intuitive Mathematician': The Question of Mathematical Heritability at the End of the Nineteenth Century

249. Why Historical Research Needs Mathematicians Now More Than Ever

250. A Problem-Oriented Multiple Perspective Way into History of Mathematics – What, Why and How Illustrated by Practice

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