Works by Eric Steinhart ( view other items matching `Eric Steinhart`, view all matches )

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Profile: Eric Steinhart (William Paterson College)
  1. Eric Steinhart, Peirce's Omega Point Theory.
    An Omega Point Theory says that reality is making progress from some initial state to some final state. It moves from some Alpha Point (the initial state) to some Omega Point (the final state). The progress is an increase in some quality. For example, reality is making progress from the chaotic to the orderly; or it is making progress from the simple to the complex; or from the mindless to the mental; or from evil to good. Here we focus on (...)
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  2. Eric Steinhart, The Simplicity of Santa.
    Santa is an unextended thinking substance. Since Santa is unextended, he has no parts; since he has no parts, he is simple. Santa is a monad. According to the traditional accounts, Santa has agency. Yet Santa's agency need not be mechanical. Santa is not a machine. Santa's agency is not located in the physical motions of matter; on the contrary, Santa's agency is located in the logical structure of the world. It is revealed by a conceptual or logical analysis of (...)
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  3. Eric Steinhart (2013). Royce's Model of the Absolute. Transactions of the Charles S. Peirce Society 48 (3):356-384.
    At the end of the 19th century, Josiah Royce participated in what has come to be called the great debate (Royce, 1897; Armour, 2005).1 The great debate concerned issues in metaphysical theology, and, since metaphysics was primarily idealistic, it dealt considerably with the relations between the divine Self and lesser selves. After the great debate, Royce developed his idealism in his Gifford Lectures (1898-1900). These were published as The World and the Individual. At the end of the first volume, Royce (...)
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  4. Eric Steinhart (2012). Ontology in the Game of Life. Axiomathes 22 (3):403-416.
    The game of life is an excellent framework for metaphysical modeling. It can be used to study ontological categories like space, time, causality, persistence, substance, emergence, and supervenience. It is often said that there are many levels of existence in the game of life. Objects like the glider are said to exist on higher levels. Our goal here is to work out a precise formalization of the thesis that there are various levels of existence in the game of life. To (...)
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  5. Eric Steinhart (2012). On the Number of Gods. International Journal for Philosophy of Religion 72 (2):75-83.
    A god is a cosmic designer-creator. Atheism says the number of gods is 0. But it is hard to defeat the minimal thesis that some possible universe is actualized by some possible god. Monotheists say the number of gods is 1. Yet no degree of perfection can be coherently assigned to any unique god. Lewis says the number of gods is at least the second beth number. Yet polytheists cannot defend an arbitrary plural number of gods. An alternative is that, (...)
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  6. Eric Steinhart (2010). Theological Implications of the Simulation Argument. Ars Disputandi 10:23-37.
    Nick Bostrom’s Simulation Argument (SA) has many intriguing theological implications. We work out some of them here. We show how the SA can be used to develop novel versions of the Cosmological and Design Arguments. We then develop some of the affinities between Bostrom's naturalistic theogony and more traditional theological topics. We look at the resurrection of the body and at theodicy. We conclude with some reflections on the relations between the SA and Neoplatonism (friendly) and between the SA and (...)
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  7. Eric Steinhart (2009). More Precisely: The Math You Need to Do Philosophy. Broadview Press.
    More Precisely is a mathematics book that's designed to meet the needs of philosophers. It's not a philosophy of math book and it's not a logic book - it's a math book for philosophers. More Precisely shows how to apply mathematical tools in various branches of philosophy. It provides many classical and recent philosophical examples. The topics presented by More Precisely include: basic set theory; relations and functions; machines; probability; formal semantics (including possible worlds semantics); utilitarianism; and infinity (both countable (...)
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  8. Eric Steinhart (2009). A Modern Analysis of Divine Infinity. Theology and Science 7 (3):261-274.
    Mathematics is obviously important in the sciences. And so it is likely to be equally important in any effort that aims to understand God in a scientifically significant way or that aims to clarify the relations between science and theology. The degree to which God has any perfection is absolutely infinite. We use contemporary mathematics to precisely define that absolute infinity. For any perfection, we use transfinite recursion to define an endlessly ascending series of degrees of that perfection. That series (...)
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  9. Eric Steinhart (2008). Teilhard de Chardin and Transhumanism. Journal of Evolution and Technology 20:1-22.
    Teilhard is among the first to seriously explore the future of human evolution. He advocates both bio-technologies (e.g. genetic engineering) and intelligence technologies. He discusses the emergence of a global computation - communication system (and is said by some to have been the first to have envisioned the Internet). He advocates the development of a global society. He is almost surely the first to discuss the acceleration of technological progress to a Singularity in which human intelligence will become super-intelligence. He (...)
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  10. Eric Steinhart (2008). The Revision Theory of Resurrection. Religious Studies 44 (1):63-81.
    A powerful argument against the resurrection of the body is based on the premise that all resurrection theories violate natural laws. We counter this argument by developing a fully naturalistic resurrection theory. We refer to it as the revision theory of resurrection (the RTR). Since Hick’s replica theory is already highly naturalistic, we use Hick’s theory as the basis for the RTR. According to Hick, resurrection is the recreation of an earthly body in another universe. The recreation is a resurrection (...)
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  11. Eric Steinhart (2007). Encyclopedia of American Philosophy. Routledge.
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  12. Eric Steinhart (2007). Infinity. In Encyclopedia of American Philosophy. Routledge.
    This article deals with the concept of infinity in classical American philosophy. It focuses on the philosophical and technical developments of infinity in the 19th Century American thinkers Royce and Peirce.
     
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  13. Eric Steinhart (2007). Intelligent Computing Everywhere. Springer.
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  14. Eric Steinhart (2007). Infinitely Complex Machines. In Intelligent Computing Everywhere. Springer.
    Infinite machines (IMs) can do supertasks. A supertask is an infinite series of operations done in some finite time. Whether or not our universe contains any IMs, they are worthy of study as upper bounds on finite machines. We introduce IMs and describe some of their physical and psychological aspects. An accelerating Turing machine (an ATM) is a Turing machine that performs every next operation twice as fast. It can carry out infinitely many operations in finite time. Many ATMs can (...)
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  15. Eric Steinhart (2007). Survival as a Digital Ghost. Minds and Machines 17:261 – 271.
    You can survive after death in various kinds of artifacts. You can survive in diaries, photographs, sound recordings, and movies. But these artifacts record only superficial features of yourself. We are already close to the construction of programs that partially and approximately replicate entire human lives (by storing their memories and duplicating their personalities). A digital ghost is an artificially intelligent program that knows all about your life. It is an animated auto-biography. It replicates your patterns of belief and desire. (...)
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  16. Eric Steinhart (2005). Nietzsche on Identity. Revista di Estetica 28 (1):241-256.
    I gather and constructively criticize Nietzsche’s writings on identity. Nietzsche treats identity as a logical fiction. He denies that there are any enduring things (no substances); he denies that there are any indiscernible things in any respect (no universals, no bare particulars). For Nietzsche, the world consists of durationless events bearing non-universal properties and standing to one another in non-universal relations. Events are bundles of tropes. Nietzsche even denies self-identity. His events are self-differing trope-bundles. I link Nietzsche’s denial of self-identity (...)
     
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  17. Eric Steinhart (2004). Pantheism and Current Ontology. Religious Studies 40 (1):63-80.
    Pantheism claims: (1) there exists an all-inclusive unity; and (2) that unity is divine. I review three current and scientifically viable ontologies to see how pantheism can be developed in each. They are: (1) materialism; (2) Platonism; and (3) class-theoretic Pythagoreanism. I show how each ontology has an all-inclusive unity. I check the degree to which that unity is: eternal, infinite, complex, necessary, plentiful, self-representative, holy. I show how each ontology solves the problem of evil (its theodicy) and provides for (...)
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  18. Eric Steinhart (2003). Supermachines and Superminds. Minds and Machines 13 (1):155-186.
    If the computational theory of mind is right, then minds are realized by machines. There is an ordered complexity hierarchy of machines. Some finite machines realize finitely complex minds; some Turing machines realize potentially infinitely complex minds. There are many logically possible machines whose powers exceed the Church–Turing limit (e.g. accelerating Turing machines). Some of these supermachines realize superminds. Superminds perform cognitive supertasks. Their thoughts are formed in infinitary languages. They perceive and manipulate the infinite detail of fractal objects. They (...)
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  19. Eric Steinhart (2002). Indiscernible Persons. Metaphilosophy 33 (3):300-320.
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  20. Eric Steinhart (2002). Logically Possible Machines. Minds and Machines 12 (2):259-280.
    I use modal logic and transfinite set-theory to define metaphysical foundations for a general theory of computation. A possible universe is a certain kind of situation; a situation is a set of facts. An algorithm is a certain kind of inductively defined property. A machine is a series of situations that instantiates an algorithm in a certain way. There are finite as well as transfinite algorithms and machines of any degree of complexity (e.g., Turing and super-Turing machines and more). There (...)
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  21. Eric Steinhart (2002). Why Numbers Are Sets. Synthese 133 (3):343 - 361.
    I follow standard mathematical practice and theory to argue that the natural numbers are the finite von Neumann ordinals. I present the reasons standardly given for identifying the natural numbers with the finite von Neumann's (e.g., recursiveness; well-ordering principles; continuity at transfinite limits; minimality; and identification of n with the set of all numbers less than n). I give a detailed mathematical demonstration that 0 is { } and for every natural number n, n is the set of all natural (...)
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  22. Eric Steinhart (2001). Persons Versus Brains: Biological Intelligence in Human Organisms. Biology and Philosophy 16 (1):3-27.
    I go deep into the biology of the human organism to argue that the psychological features and functions of persons are realized by cellular and molecular parallel distributed processing networks dispersed throughout the whole body. Persons supervene on the computational processes of nervous, endocrine, immune, and genetic networks. Persons do not go with brains.
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  23. Eric Steinhart (1999). Emergent Values for Automatons: Ethical Problems of Life in the Generalized Internet. Ethics and Information Technology 1 (2):155-160.
    The infrastructure is becoming a network of computerized machines regulated by societies of self-directing software agents. Complexity encourages the emergence of novel values in software agent societies. Interdependent human and software political orders cohabitate and coevolve in a symbiosis of freedoms.
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  24. Eric Steinhart (1999). Nietzsche's Philosophy of Mathematics. International Studies in Philosophy 31 (3):19-27.
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  25. Eric Steinhart (1998). Philosophy Laboratory. Teaching Philosophy 21 (4):315-326.
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  26. Eric Steinhart (1997). Robert Cummins and John Pollock (Eds.), Philosophy and AI: Essays at the Interface. Minds and Machines 7 (3).
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  27. Eric Steinhart (1994). Structural Idealism. Idealistic Studies 24 (1):77-105.
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  28. Eric Steinhart (1993). Paul Thagard, Conceptual Revolutions. Metaphilosophy 24 (4):415-420.
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