Natural Interpretation Research Articles

A New Lexicon for the Anthropocene: The Words of the Pandemic

The term “Anthropocene”, introduced by Crutzen and Stoermer in 2000, describes the massive impact of human activities able to influence geological processes: humans are a force of nature in a geological sense. The recognition of a close interdependence between man and nature has been consciously elaborated only since the late 1960s and early 1970s, thanks to publications in scientific environmentalism. It is indeed valuable to note that literary texts discuss these issues much earlier. Henry David Thoreau (1817–1862), in his essay Walking back in 1861 introduces the idea of preserving nature when it was unknown and unpredictable. A few years later, another author, John Muir (1838–1914), supports the interpretation of nature as worthy of intrinsic value and contributes to the creation of the Yosemite Park in California. What these texts have in common is that they belong to the genre “nature writing”, which is capable of putting itself at the service of the natural environment and to which Spillover: Animal Infections and the Next Human Pandemic (2012) by American nature writer, David Quammen, also belongs. Spillover fits perfectly into this literary tradition, embodying the main characteristics of the genre. Moreover, it shows some optimism towards the future, offering the possibility of redemption to our species. The redemption of literature in the context of environmental narration is solidified not only through nature writing. Spillover proves to be prophetic like its classical ancestors, also through the introduction of a new terminology that contributes to developing a new lexicon, that of the Anthropocene.

Complex symplectic contractions and 3d mirrors

We propose magnetic quivers for the complex-symplectic contraction spaces, which are related to implosions and have a natural interpretation in terms of the Moore-Tachikawa category. We use 3-d mirrors to provide computational checks.

A style guide for the structuralist

AbstractOntic structuralists claim that there are no individual objects, and that reality should instead be thought of as a “web of relations”. It is difficult to make this metaphysical picture precise, however, since languages usually characterize the world by describing the objects that exist in it. This paper proposes a solution to the problem; I argue that when discourse is reformulated in the language of the calculus of relations ‐ an algebraic logic developed by Alfred Tarski ‐ it can be interpreted without presupposing the existence of objects. What is distinctive about the language of the calculus is that it contains no operator that resembles a quantifier, and yet it can be used to paraphrase any sentence expressible in first‐order logic. Since the use of a first‐order quantifier (or some similar operator) is usually what establishes commitment to an ontology of objects, and since the calculus of relations eschews the quantifier in favor of a composition operator that can be given a natural interpretation consistent with structuralist metaphysics, the calculus is an ideal language for the structuralist to use to describe the world.

Medina to House of Wisdom: Islam and Muslim Contribution to Science of History

This paper explores the pivotal role of Islam and Muslim scholars in advancing the science of history from the early days of Medina to the flourishing intellectual center of The House of Wisdom. This study aims to provide a comprehensive understanding of the evolution of historical methodologies, preservation of historical knowledge, and cultural essence in both pre-Islamic and Islamic realms. Employing a qualitative research approach, the paper analyzes various genres of Islamic historical writing, including Tabaqat, Tarajim, geographical history, and universal history, as well as the methodologies used in documenting and analyzing historical events, such as logical interpretation, natural law interpretation, and speculative interpretation. Through an examination of libraries, scholars, and the transmission of historical knowledge, the paper highlights the enduring legacy of Islamic historiography and its impact on subsequent historiographical traditions. The research findings underscore the significance of Islamic historiography in shaping our understanding of the past and its ongoing relevance in modern academic research, while also suggesting avenues for future research to further explore the rich heritage of Islamic historical scholarship.

Qualitative analysis of fourth-order hyperbolic equations

We investigate the qualitative properties of weak solutions to the boundary value problems for fourth-order linear hyperbolic equations with constant coefficients in a plane bounded domain convex with respect to characteristics. Our main scope is to prove some analog of the maximum principle, solvability, uniqueness and regularity results for weak solutions of initial and boundary value problems in the space L2. The main novelty of this paper is to establish some analog of the maximum principle for fourth-order hyperbolic equations. This question is very important due to natural physical interpretation and helps to establish the qualitative properties for solutions (uniqueness and existence results for weak solutions). The challenge to prove the maximum principle for weak solutions remains more complicated and at that time becomes more interesting in the case of fourth-order hyperbolic equations, especially, in the case of non-classical boundary value problems with data of weak regularity. Unlike second-order equations, qualitative analysis of solutions to fourth-order equations is not a trivial problem, since not only a solution is involved in boundary or initial conditions, but also its high- order derivatives. Other difficulty concerns the concept of weak solution of the boundary value problems with L2 – data. Such solutions do not have usual traces, thus, we have to use a special notion for traces to poss correctly the boundary value problems. This notion is traces associated with operator L or L-traces. We also derive an interesting interpretation (as periodicity of characteristic billiard or the John's mapping) of the Fredholm's property violation. Finally, we discuss some potential challenges in applying the results and proposed methods.

Gaussian dependence structure pairwise goodness-of-fit testing based on conditional covariance and the 20/60/20 rule

We present a novel data-oriented statistical framework that assesses the presumed Gaussian dependence structure in a pairwise setting. This refers to both multivariate normality and normal copula goodness-of-fit testing. The proposed test clusters the data according to the 20/60/20 rule and confronts conditional covariance (or correlation) estimates on the obtained subsets. The corresponding test statistic has a natural practical interpretation, desirable statistical properties, and asymptotic pivotal distribution under the multivariate normality assumption. We illustrate the usefulness of the introduced framework using extensive power simulation studies and show that our approach outperforms popular benchmark alternatives. Also, we apply the proposed methodology to exemplary commodity and equity market data.

Celestial Lw1+∞ charges from a twistor action

The celestial Lw1+∞ symmetries in asymptotically flat spacetimes have a natural geometric interpretation on twistor space in terms of Poisson diffeomorphisms. Using this framework, we provide a first-principle derivation of the canonical generators associated with these symmetries starting from the Poisson BF twistor action for self-dual gravity. We express these charges as surface integrals over the celestial sphere in terms of spacetime data at null infinity. The connection between twistor space and spacetime expressions at I\\documentclass[12pt]{minimal} \\usepackage{amsmath} \\usepackage{wasysym} \\usepackage{amsfonts} \\usepackage{amssymb} \\usepackage{amsbsy} \\usepackage{mathrsfs} \\usepackage{upgreek} \\setlength{\\oddsidemargin}{-69pt} \\begin{document}$$ \\mathcal{I} $$\\end{document} is achieved via an integral formula for the asymptotic Bianchi identities due to Bramson and Tod. Finally, we clarify how Lw1+∞ transformations are symmetries of gravity from a phase space perspective by showing the invariance of the asymptotic Bianchi identities.

Two Interpretations of Nietzschean Concept of Nature: C. Alamariu and V. Lemm

Nietzsche criticises religious interpretations of nature (Natur) and advocates the ‘naturalisation of humanity’. The various usages of the term ‘nature’ (Natur) have no clear, systematic definition in Nietzsche’s works, which is why the interpretations of this concept in Nietzsche’s studies are controversial. Two opposing perspectives emerge: Vanessa Lemm interprets nature as a Dionysian chaos which promotes an emancipatory rejection of the prevailing ideas, while Costin Alamariu sees it as an aristocratic phusis that fosters higher human types. This article argues that these seemingly contradictory views are compatible. Nietzsche uses the concept of nature as chaos to criticize anthropocentric views, while presenting the possibility of an understanding of nature detached from the human perspective. This paper analyses and criticizes Lemm’s illustration of this concept through sex differences. Finally, it is argued that Alamariu’s interpretation is in line with Nietzsche’s later positive ethico-political aspirations, often ignored in Nietzschean scholarship, concerning the development of higher human types.

Interpretation of Buddhist Scriptures from the Perspective of Sinicization of Buddhism

The interpretation of Buddhist scriptures from the perspective of Sinicization of Buddhism has undergone a long and fruitful development process. From the initial period of Buddhist transmission with grid-meaning translation, to the elaboration of Buddhist doctrines during the Wei, Jin, Northern, and Southern Dynasties, to the doctrinal taxonomy in the Sui and Tang dynasties, and then to the interpretation of mind and nature during the Song and Ming dynasties, up to the modern trend of humanistic Buddhism, the interpretation of Buddhist scriptures has always interacted with the spirit of Chinese native culture, presenting a unique landscape of integration and innovation. The Sinicized interpretation of Buddhist scriptures not only demonstrates cultural confidence but also provides wisdom and inspiration for modern society. In the future, cross-cultural dialogue with the world, interdisciplinary integration and development, digital humanities research, and innovative communication methods will become new directions and challenges for the Sinicized interpretation of Buddhist scriptures.

Levin-Wen is a Gauge Theory: Entanglement from Topology

We show that the Levin-Wen model of a unitary fusion category C\\documentclass[12pt]{minimal} \\usepackage{amsmath} \\usepackage{wasysym} \\usepackage{amsfonts} \\usepackage{amssymb} \\usepackage{amsbsy} \\usepackage{mathrsfs} \\usepackage{upgreek} \\setlength{\\oddsidemargin}{-69pt} \\begin{document}$${\\mathcal {C}}$$\\end{document} is a gauge theory with gauge symmetry given by the tube algebra Tube(C)\\documentclass[12pt]{minimal} \\usepackage{amsmath} \\usepackage{wasysym} \\usepackage{amsfonts} \\usepackage{amssymb} \\usepackage{amsbsy} \\usepackage{mathrsfs} \\usepackage{upgreek} \\setlength{\\oddsidemargin}{-69pt} \\begin{document}$${\ ext {Tube}}({\\mathcal {C}})$$\\end{document}. In particular, we define a model corresponding to a Tube(C)\\documentclass[12pt]{minimal} \\usepackage{amsmath} \\usepackage{wasysym} \\usepackage{amsfonts} \\usepackage{amssymb} \\usepackage{amsbsy} \\usepackage{mathrsfs} \\usepackage{upgreek} \\setlength{\\oddsidemargin}{-69pt} \\begin{document}$${\ ext {Tube}}({\\mathcal {C}})$$\\end{document} symmetry protected topological phase, and we provide a gauging procedure which results in the corresponding Levin-Wen model. In the case C=Hilb(G,ω)\\documentclass[12pt]{minimal} \\usepackage{amsmath} \\usepackage{wasysym} \\usepackage{amsfonts} \\usepackage{amssymb} \\usepackage{amsbsy} \\usepackage{mathrsfs} \\usepackage{upgreek} \\setlength{\\oddsidemargin}{-69pt} \\begin{document}$${\\mathcal {C}}=\ extsf{Hilb}(G,\\omega )$$\\end{document}, we show how our procedure reduces to the twisted gauging of a trival G-SPT to produce the Twisted Quantum Double. We further provide an example which is outside the bounds of the current literature, the trivial Fibbonacci SPT, whose gauge theory results in the doubled Fibonacci string-net. Our formalism has a natural topological interpretation with string diagrams living on a punctured sphere. We provide diagrams to supplement our mathematical proofs and to give the reader an intuitive understanding of the subject matter.

The Great Loop: From Conformal Cyclic Cosmology to Aeon Monism

AbstractPenrose’s conformal cyclic cosmology describes the cosmos as a collection of successive universes, the so-called aeons. The beginning and ending of our universe are directly connected to two other, anterior and posterior, universes. Penrose considers but rules out a different interpretation of conformal cyclic cosmology: that the beginning of our universe is connected to its own end in a cosmic loop. The paper argues that the view, aeon monism, should be regarded as a natural interpretation of conformal cyclic cosmology and discusses its implications for the concept of eternal return in light of the most popular metaphysics of time.

Bosnia and Herzegovina – From Peace Implementation to Crisis Creation, Legal and Political Problems, Processes and Perspectives

In this paper, the author deals not only and primarily with legal issues, but also with political problems, processes, and perspectives that characterise Bosnia and Herzegovina. One can notice a number of conflicting opinions regarding the understanding and interpretation of the legal nature, international law status, division of jurisdiction, state organisation, and the position of the federal units (hereinafter: Entities) in Bosnia and Herzegovina. Additionally, there are also opposing concepts regarding the methods of institutional responsibilities (jurisdictions), the scope of reforms, and the future of Bosnia and Herzegovina in general. It must not be forgotten that the creation of this internationally-recognised state took place in turbulent social, political, and legal circumstances with the conclusion of the Dayton Peace Agreement. This analysis primarily includes the framework established by this agreement, with special emphasis on its Annex 4 (the Constitution of Bosnia and Herzegovina). In this sense, the author examines how the process of peace implementation later turned into a crisis generator that is extant. Also, this issue is analysed with certain indications from the author that could be useful to overcome these impediments, but also to create a positive joint perspective.

Revisiting the time-ordering issue of TMD soft factors: causality, coordinate space analyticity and new equalities

We show that as a result of causality-constrained coordinate space analyticity, the Drell-Yan-shape transverse-momentum dependent soft factor in the exponential regulator allows Euclidean-type parametric representations without cuts, to all orders in perturbation theory. Moreover, it is identical to another soft factor defined with a single time-ordering that has a natural interpretation as a space-like form factor. Furthermore, this relation continues to hold for a larger class of TMD soft factors that interpolate between three different rapidity regulators: the off-light-cone regulator, the finite light-front length regulator, and the exponential regulator.

Constructive holography

We consider the collective field theory description of the singlet sector of a free and massless matrix field in d dimensions. The k-local collective fields are functions of (d − 1)k + 1 coordinates. We provide a map between the collective fields and fields in the dual gravitational theory defined on AdSd+1 spacetime. The coordinates of the collective field have a natural interpretation: the k-local collective field is a field defined on an AdSd+1×Sk−1×S(d−2)(k−2)×Sd−3 spacetime. The modes of a harmonic expansion on the Sk−1×S(d−2)(k−2)×Sd−3 portion of the spacetime leads to the spinning bulk fields of the dual gravity theory.

공공문화콘텐츠로서의 산림교육과 자연해설에 대한 해석적 연구: 프리먼 틸든의 ‘해설’ 개념을 중심으로

This study is an interpretive research on the philosophical orientation of forest education, a public cultural content utilizing forest resources. Forest education professionals such as ‘forest interpreters’, ‘early childhood forest guides’, and ‘forest trail and mountain guides’ are trained to provide public cultural content services that mediate between citizens and nature. This practice originated in the historical context of nature preservation and management through state-led national parks, which began in the West, particularly in the United States. Forest education in Korea, such as forest interpretation, is equivalent to ‘nature interpretation’ in the West. The various literatures produced on nature interpretation have had a significant impact on Korean forest education policy, and this study aims to identify the ideological roots of nature interpretation, which have been largely unexplored. The study first approached nature interpretation activities by collecting examples from Europe, Northern Europe, and Canada, confirming that nature preservation is a common goal and purpose. Through a historical approach, the researchers examined the preservationism that influenced the introduction of nature interpretation in the West and realized that the philosophical origin of nature interpretation is the idea of combining nature preservation and spirituality. To understand nature interpretation, we examine Freeman Tilden's concept of interpretation, which continued this early preservationist spirit but constructively transformed it and shaped nature interpretation today. The study explored the core concept of ‘the Thing Itself’ in the context of Romantic texts such as those by Novalis and Carl von Linné, centering on Kant's influence on Romanticism. Most importantly, the researchers interpreted Tilden's concept of ‘interpretation’ as a theory of the sublime to explore the philosophical roots of nature interpretation. Through this study, it is argued that the essential meaning of the field of nature interpretation is the unity of nature and human beings and the love of nature through personal experience and recognition of the sublime in nature.

Bertrand’s theorem and the double copy of relativistic field theories

Which relativistic field theories give rise to Kepler dynamics in the two-body problem? We consider a class of Hamiltonians that is the unique relativistic extension of the Kepler problem preserving its so(4) algebra, and have orbits related through time reparametrisation to orbits of the original Kepler problem. For three explicit examples, we give a natural interpretation in terms of spin-0,-1 and -2 interacting field theories in 5D. These are organically connected via the classical double copy, which therefore preserves maximal superintegrability.

Annealing approach to root finding.

The Newton-Raphson method is a fundamental root-finding technique with numerous applications in physics. In this study, we propose a parameterized variant of the Newton-Raphson method, inspired by principles from physics. Through analytical and empirical validation, we demonstrate that this approach offers increased robustness and faster convergence during root-finding iterations. Furthermore, we establish connections to the Adomian series method and provide a natural interpretation within a series framework. Remarkably, the introduced parameter, akin to a temperature variable, enables an annealing approach. This advancement sets the stage for a fresh exploration of numerical iterative root-finding methodologies.

THE CONCEPTS OF TEACHING, UPBRINGING, EDUCATION AND THE QUESTION OF THEIR CORRELATION

The concepts of education, teaching and upbringing, as well as the question of their correlation are relevant for modern philosophical research. One of the terminological problems is the use of the word «education» as a synonym for «upbringing» or a synonym for «teaching». The purpose is to provide a logical systematization of the main variants of the definition of the concept of education in its relation to the concepts of teaching and upbringing. The authors identify three main characteristic variants of the correlation between the concepts of education, teaching and upbringing. The first option is a one-component scheme, for which the concepts of teaching, upbringing and education are identical. Education is teaching or upbringing. This scheme is quite common at the everyday and theoretical levels. The authors analyze the historical origins of such identifications. Firstly, it is the New European rationalist interpretation of human nature, which considers the formation of man as a primarily intelligent and knowledgeable being. Secondly, it is the Soviet heritage, which viewed education as a systemic pedagogical concept. The equation of education, teaching, and upbringing also has an etymological basis, as it is similar to the multivalent Greek term paideia and the Latin word discipline. The second option is a two-component scheme. In this scheme, education is a broader concept that includes teaching and upbringing without leveling or identifying them. Teaching reflects the meanings of education in the professional and intellectual sphere, and upbringing in the worldview and moral sphere. The third option is a three-component scheme that includes training, education and development as components of education. This scheme, although interesting, is still in the process of its terminological formation.

Non-relativistic intersecting branes, Newton-Cartan geometry and AdS/CFT

We discuss non-relativistic variants of four-dimensional N\\documentclass[12pt]{minimal} \\usepackage{amsmath} \\usepackage{wasysym} \\usepackage{amsfonts} \\usepackage{amssymb} \\usepackage{amsbsy} \\usepackage{mathrsfs} \\usepackage{upgreek} \\setlength{\\oddsidemargin}{-69pt} \\begin{document}$$ \\mathcal{N} $$\\end{document} = 4 super-Yang-Mills theory obtained from generalised Newton-Cartan geometric limits of D3-branes in ten-dimensional spacetime. We argue that the natural interpretation of these limits is that they correspond to non-relativistic D1-branes or D3-branes intersecting the original D3-branes. The resulting gauge theories have dynamics that reduce to quantum mechanics on monopole moduli space or two-dimensional sigma-models on Hitchin moduli space respectively. We show that these theories possess interesting infinite-dimensional symmetries and we discuss the dual AdS geometries.

Reconstructing the metric in group field theory

Abstract We study a group field theory (GFT) for quantum gravity coupled to four massless scalar fields, using these matter fields to define a (relational) coordinate system. We exploit symmetries of the GFT action, in particular under shifts in the values of the scalar fields, to derive a set of classically conserved currents, and show that the same conservation laws hold exactly at the quantum level regardless of the choice of state. We propose a natural interpretation of the conserved currents which implies that the matter fields always satisfy the Klein–Gordon equation in GFT. We then observe that in our matter reference frame, the same conserved currents can be used to extract all components of an effective GFT spacetime metric. Finally, we apply this construction to the simple example of a spatially flat homogeneous and isotropic Universe, where we derive an effective Friedmann equation directly from this metric. The Friedmann equation displays a bounce and a late-time limit equivalent to general relativity with a single scalar field. Our proposal goes substantially beyond the GFT literature in which only specific geometric quantities such as the total volume or volume perturbations could be defined, opening up the possibility to study more general geometries as emerging from GFT.