The Direction of Time
By O. Penrose. 1962
Subfields: Philosophy
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Philosophy
- Jan Peters
- Laura Schulz
- Stephen F. LeRoy
- David Lopez-Paz
- Angel Jannasch-Pennell
- Peter Spirtes
- Michael S. Haigh
- Jonathan Barrett
Citations in the corpus
- Toward Causal Representation Learning (2021, background): “Reichenbach [198] clearly articulated the connection between causality and statistical dependence.”
- Towards Causal Representation Learning (2021, background): “Reichenbach [198] clearly articulated the connection between causality and statistical dependence.”
- Simpson's Paradox in COVID-19 Case Fatality Rates: A Mediation Analysis of Age-Related Causal Effects (2020, background): “tatistical dependence between two variables X and Y must have a causal explanation in that either (i) X causes Y (denoted X !Y), (ii) Y causes X, or (iii) X and Y have a common cause Z, i.e., X Z !Y (Reichenbach, 1956).2 The common cause principle indicates that different causal models can explain t”
- Causality for Machine Learning (2019, background): “ystem, taking us outside the IID setting. We no longer work with the observational distribution, but a distribution where certain variables or mechanisms have changed. This is the realm of causality. Reichenbach (1956) clearly articulated the connection between causality and statistical dependence. ”
- The Arrow of Time in Multivariate Time Series (2016, background): “This question is mainly academic but has received a lot of attention in literature, especially in physics, see Reichenbach (1956) or Price (1996).”
- Algorithmic independence of initial condition and dynamical law in thermodynamics and causal inference (2015, background): “X → Z ← Y (common effect) naturally emerges from the time direction of appropriate mixing processes [35].”
- Causal Markov condition for submodular information measures (2010, background): “It can be justified by the assumption that every dependence between them requires a common cause (as postulated by Reichenbach [3]), which should then explicitly appear in the causal model.”
- Detecting low-complexity unobserved causes (2011, background): “Statistical dependences between two variables X and Y indicate that (A) X causes Y , (B) Y causes X, or (C) there is a third variable W influencing both X and Y [Reichenbach, 1956].”
- Causal Inference Using the Algorithmic Markov Condition (2008, methodology): “The statistical version of this principle is part of Reichenbach’s principle of the common cause [32] stating that statistical dependences between random variables4 and are always due to at least one of the following three types of causal links: 1) is a cause of , or 2) vice versa, or 3) there is a ”
- A theory of causal learning in children: causal maps and Bayes nets. (2004, background): “…correlation We can translate these informal intuitions about conditional dependence into the more precise language of probability theory (see Reichenbach, 1956 More formally, we could say that if Graph 1 is right and there is a causal chain that goes from parties to wine to insomnia, then Y…”
- Seeing the Arrow of Time (2014, background): “There has been much study of how the underlying physics, and the second law of thermodynamics, create a direction of time [14, 16].”
- Scientific Explanation (2005, background): “Since that time, philosophers have come to see claims about causal relations as having a rich empirical content that goes far beyond mere regularities and their instantiation (see Spirtes et al. (2000), though the tradition began well before Hempel made his remark, with Reichenbach (1956)).”
- Estimating Causal Direction and Confounding of Two Discrete Variables (2016, background): “Further, assume that any probabilistic dependence between variables always arises due to a causal connection between the variables (Reichenbach, 1991).”
- EPISTEMIC DEMOCRACY WITH DEFENSIBLE PREMISES1 (2013, background): “…which is usually understood thus: a more frequent than expected coincidence between a set of phenomena, which do not affect each other, is due to (possibly hidden) common causes, and the phenomena become independent once we conditionalize on these common causes (Reichenbach 1956: 159-160).”
- Nonstationary Time Series, Cointegration, and the Principle of the Common Cause (2003, background): “Association is not, in general, correlation (as is clearly understood by both Reichenbach [1956], p.”