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According to Albert Einstein (1897-1955), free-falling and feeling weightless are intrinsically linked. If a person were in free-fall under gravity, for example, diving towards the Earth from an airplane, they would feel completely weightless. Similarly, a person descending in a lift may feel partially weightless. Broadly speaking, it is assumed that an object in a uniform gravitational field and an object undergoing constant acceleration in the absence of gravity are under the same...
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Updated: May 21, 2026

Perceptual and Category Processing of the Uncanny Valley Hypothesis' Dimension of Human Likeness: Some Methodological Issues
07:34

Perceptual and Category Processing of the Uncanny Valley Hypothesis' Dimension of Human Likeness: Some Methodological Issues

Published on: June 3, 2013

Honest universality.

Nachum Dershowitz1, Evgenia Falkovich

  • 1School of Computer Science, Tel Aviv University, Ramat Aviv, Israel. nachumd@post.tau.ac.il

Philosophical Transactions. Series A, Mathematical, Physical, and Engineering Sciences
|June 20, 2012
PubMed
Summary
This summary is machine-generated.

This study extends Turing

Related Experiment Videos

Last Updated: May 21, 2026

Perceptual and Category Processing of the Uncanny Valley Hypothesis' Dimension of Human Likeness: Some Methodological Issues
07:34

Perceptual and Category Processing of the Uncanny Valley Hypothesis' Dimension of Human Likeness: Some Methodological Issues

Published on: June 3, 2013

Area of Science:

  • Computability theory
  • Theoretical computer science

Background:

  • Alan Turing's concept of universality is foundational in computability theory.
  • Understanding function universality is crucial for defining the limits of computation.

Purpose of the Study:

  • To generalize Turing's notion of universality to arbitrary effective domains.
  • To rigorously analyze the simulation capabilities of effective universal functions.

Main Methods:

  • Formal extension of Turing's universality concept.
  • Careful consideration of representations to prevent 'cheating' or misrepresentation.
  • Analysis of simulation power within effective domains.

Main Results:

  • Successfully extended the universality concept to a broader class of domains.
  • Demonstrated that effective universal functions have inherent limitations.
  • Proved that effective universal functions cannot simulate non-effective functions.

Conclusions:

  • The generalized universality concept provides a robust framework for studying computational limits.
  • The findings confirm fundamental distinctions between effective and non-effective functions.
  • This work clarifies the boundaries of what effective computation can achieve.