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Type of Turing machine
computer science, a universal Turing machine (UTM) is a Turing machine capable of computing any computable sequence, as described by Alan Turing in his seminal
Universal_Turing_machine
Computation model defining an abstract machine
computing. A Turing machine that is able to simulate any other Turing machine is called a universal Turing machine (UTM, or simply a universal machine). Another
Turing_machine
Ability of a computing system to simulate Turing machines
simulate a Turing machine, it is Turing equivalent to a Turing machine. A universal Turing machine can be used to simulate any Turing machine and by extension
Turing_completeness
Model of quantum computation
A quantum Turing machine (QTM) or universal quantum computer is an abstract machine used to model the effects of a quantum computer. It provides a simple
Quantum_Turing_machine
Mathematical model of abstract computation
described a universal 2-state 5-symbol Turing machine, and conjectured that a particular 2-state 3-symbol Turing machine (hereinafter (2,3) Turing machine) might
Wolfram's 2-state 3-symbol Turing machine
Wolfram's_2-state_3-symbol_Turing_machine
Measure of algorithmic complexity
encoding for Turing machines, where an encoding is a function which associates to each Turing Machine M a bitstring <M>. If M is a Turing Machine which, on
Kolmogorov_complexity
First working programmable, fully automatic digital computer
branch instruction. Nevertheless, the Z3 was Turing-complete – how to implement a universal Turing machine on the Z3 was shown in 1998 by Raúl Rojas. He
Z3_(computer)
Theoretical model of computation
computation with a deterministic computer. Alan Turing first developed the concept of Turing machine in 1936, imagining it as a simple computer that reads
Nondeterministic Turing machine
Nondeterministic_Turing_machine
Type of recurrent neural network
A neural Turing machine (NTM) is a recurrent neural network model of a Turing machine. The approach was published by Alex Graves et al. in 2014. NTMs combine
Neural_Turing_machine
Mathematical model of computation
probabilities for the transitions, probabilistic Turing machines can be defined as deterministic Turing machines having an additional "write" instruction where
Probabilistic_Turing_machine
Abstract calculator
"Post–Turing program" and "Post–Turing machine" were used by Martin Davis in 1973–1974 (Davis 1973, p. 69ff). Later in 1980, Davis used the name "Turing–Post
Post–Turing_machine
Turing machine that halts for any input
relationship between partial Turing machines and total Turing machines: Can every partial function computable by a partial Turing machine be extended (that is
Decider_(Turing_machine)
Mathematical method of assigning a prior probability to a given observation
distribution over programs (that is, inputs to a universal Turing machine). The prior is universal in the Turing-computability sense, i.e. no string has zero
Algorithmic_probability
Problem in computer science
Turing machine starting from a given state ever print a given symbol?") and to the printing problem considered in Turing's 1936 paper ("does a Turing
Halting_problem
Abstract model of computation
machine (the so-called Harvard architecture). The RA-machine's equivalent of the universal Turing machine – with its program in the registers as well as its
Random-access_machine
Numbers that arise in the theory of Turing machines
Turing machine as a natural number: this is the description number of that Turing machine under Turing's universal machine. The simple Turing machine
Description_number
Thesis on the nature of computability
numbers is called Turing computable if some Turing machine computes the corresponding function on encoded natural numbers. Turing proposed that effectively
Church–Turing_thesis
Hypothetical computing device
"library" can be printed. Turing machine Universal Turing machine Alternating Turing machine Probabilistic Turing machine Turing machine equivalents Sipser,
Multitape_Turing_machine
Hypothetical computing devices
A Turing machine is a hypothetical computing device, first conceived by Alan Turing in 1936. Turing machines manipulate symbols on a potentially infinite
Turing_machine_equivalents
English computer scientist (1912–1954)
"Alan Mathison Turing". MacTutor History of Mathematics Archive. University of St Andrews. Agar, Jon (2001). Turing and the Universal Machine. Duxford: Icon
Alan_Turing
Universality probability is an abstruse probability measure in computational complexity theory that concerns universal Turing machines. A Turing machine
Universality_probability
Instructions a computer can execute
1936, Alan Turing introduced the Universal Turing machine, a theoretical device that can model every computation. It is a finite-state machine that has
Computer_program
Type of abstract computing machine
a register machine is a generic class of abstract machines, analogous to a Turing machine and thus Turing complete. Unlike a Turing machine that uses a
Register_machine
Models of computation
super-Turing computation is a set of hypothetical models of computation that can provide outputs that are not Turing-computable. For example, a machine that
Hypercomputation
Two-dimensional cellular automaton
forums. Retrieved August 23, 2018. "A Turing Machine in Conway's Game of Life, extendable to a Universal Turing Machine". Paul Rendell. Archived from the
Conway's_Game_of_Life
Concept in computability theory
completeness in the sense of computational universality. Specifically, a Turing machine is a universal Turing machine if its halting problem (i.e., the set
Turing_reduction
List
Turing machine Symmetric Turing machine Unambiguous Turing machine Universal Turing machine Wolfram's 2-state 3-symbol Turing machine Turing Machine (band)
List of things named after Alan Turing
List_of_things_named_after_Alan_Turing
Proof by Alan Turing
the universal machine U; Turing does not specify this. In the course of describing universal machine U, Turing has demonstrated that a machine’s S.D (string
Turing's_proof
Book by Stephen Wolfram
technical result in describing the Turing completeness of the Rule 110 cellular automaton. Very small Turing machines can simulate Rule 110, which Wolfram
A_New_Kind_of_Science
Programmable machine that processes data
by Alan Turing in his seminal 1936 paper, On Computable Numbers. Turing proposed a simple device that he called "Universal Computing machine" and that
Computer
Abstract computation model
computational complexity theory, an alternating Turing machine (ATM) is a non-deterministic Turing machine (NTM) with a rule for accepting computations that
Alternating_Turing_machine
Topics referred to by the same term
A Turing machine is an abstract mathematical computational device named after Alan Turing; see the box for variants of this meaning. Turing machine may
Turing machine (disambiguation)
Turing_machine_(disambiguation)
Test of a machine's ability to imitate human intelligence
The Turing test was designed by Alan Turing to assess a machine's ability to exhibit intelligent behaviour equivalent to that of a human by imitating
Turing_test
to supplement the article Turing machine. The following table is Turing's very first example (Turing 1937): "1. A machine can be constructed to compute
Turing_machine_examples
existence of an UDE has been initially regarded as an analogue of the universal Turing machine for analog computers, because of a result of Shannon that identifies
Universal differential equation
Universal_differential_equation
Deterministic model of computation
Universal Turing machine, as was done by Wang (1963) and by Cocke & Minsky (1964). Conversely, a Turing machine can be shown to be a Universal Turing
Tag_system
Mathematical formalism for artificial general intelligence
denotes a monotone universal Turing machine, and q {\displaystyle q} ranges over all (deterministic) programs on the universal machine U {\displaystyle
AIXI
Software that emulates an entire computer
Amazon Machine Image Desktop virtualization Linux containers Native development kit Paravirtualization Storage hypervisor Universal Turing machine Virtual
Virtual_machine
Binary sequence
appears random to any algorithm running on a (prefix-free or not) universal Turing machine. The notion can be applied analogously to sequences on any finite
Algorithmically random sequence
Algorithmically_random_sequence
Affirms the existence of a computable universal function
In computability theory, the UTM theorem, or universal Turing machine theorem, is a basic result about Gödel numberings of the set of computable functions
UTM_theorem
allowed. A read-only Turing machine is used in the definition of a Universal Turing machine to accept the definition of the Turing machine that is to be modelled
Read-only_Turing_machine
Discrete model of computation
This last class is thought to be computationally universal, or capable of simulating a Turing machine. Special types of cellular automata are reversible
Cellular_automaton
Concept in theoretical computer science
programs used in the game are n-state Turing machines, one of the first mathematical models of computation. Turing machines consist of an infinite tape, and
Busy_beaver
Given more time, a Turing machine can solve more problems
Hennie and Richard E. Stearns improved the efficiency of the universal Turing machine. Consequent to the theorem, for every deterministic time-bounded
Time_hierarchy_theorem
A symmetric Turing machine is a Turing machine that has a configuration graph that is undirected (that is, configuration i yields configuration j if and
Symmetric_Turing_machine
Physical components of a computer
In 1936, Alan Turing developed the concept of the universal Turing machine to model any type of computer, demonstrating that no machine could solve the
Computer_hardware
Hypothetical computational model
Zeno machines (abbreviated ZM, and also called accelerated Turing machine, ATM) are a hypothetical computational model related to Turing machines that
Zeno_machine
Model of computation in computer science
machines and nondeterministic Turing machines. An unambiguous Turing machine is defined as a nondeterministic Turing machine with the property that for every
Unambiguous_Turing_machine
Mathematical-logic system based on functions
topic of this article, is a universal machine, i.e. a model of computation that can be used to simulate any Turing machine (and vice versa). It was introduced
Lambda_calculus
Topics referred to by the same term
The universal probability is the algorithmic probability of a universal prefix-free Turing machine, used to define a universal prior distribution. Universal
Universal probability (disambiguation)
Universal_probability_(disambiguation)
American mathematician (1911–1995)
in his life: (age 80 years) Minsky's small universal Turing machine, describing a universal Turing machine with four symbols and seven states; (age 83
Raphael_M._Robinson
Turing also published his seminal work on the Turing machines, an abstract digital computing machine which is now simply referred to as the Universal
History_of_computer_science
1950 scientific paper by Alan Turing
Turing test to the general public. Turing's paper considers the question "Can machines think?" Turing says that since the words "think" and "machine"
Computing Machinery and Intelligence
Computing_Machinery_and_Intelligence
Topics referred to by the same term
A Universal Turing machine, often just called a universal machine, is an abstract computational device that can simulate other computational devices.
Universal machine (disambiguation)
Universal_machine_(disambiguation)
A multitrack Turing machine is a specific type of multi-tape Turing machine. In a standard n-tape Turing machine, n heads move independently along n tracks
Multi-track_Turing_machine
Tool for simulating cellular automata
structured or repetitive patterns such as Paul Rendell's Life universal Turing machine, and that is fast enough to simulate some patterns for 232 or more
Golly_(program)
Halting probability of a random computer program
"Super Ω", the universality probability of a prefix-free universal Turing machine (UTM) – namely, the probability that it remains universal even when every
Chaitin's_constant
Study of computable functions and Turing degrees
(Turing) computable, or recursive function if there is a Turing machine that, on input n, halts and returns output f(n). The use of Turing machines here
Computability_theory
Computational model used in machine learning
full precision real number-valued weights) has the power of a universal Turing machine, using a finite number of neurons and linear connections. Further
Neural network (machine learning)
Neural_network_(machine_learning)
Topics referred to by the same term
to: Unified threat management, an approach to network security Universal Turing machine, a theoretical computer Urchin Tracking Module parameters, used
UTM
model-specific. Thus the RASP is to the RAM as the Universal Turing machine is to the Turing machine. The RASP is an example of the von Neumann architecture
Random-access stored-program machine
Random-access_stored-program_machine
Abstract machine used in a formal logic and theoretical computer science
power of Turing machines. Due to their unary processing style, counter machines are typically exponentially slower than comparable Turing machines. The counter
Counter_machine
Turing machine on a two-dimensional grid
simply known as Turing machines.) Cellular automaton – Discrete model of computation Langton's ant – Two-dimensional Turing machine with emergent behavior
Turmite
Topics referred to by the same term
Turing equivalence may refer to: As related to Turing completeness, Turing equivalence means having computational power equivalent to a universal Turing
Turing_equivalence
Type of computer
computer can be traced back to the 1936 theoretical concept of a universal Turing machine. Von Neumann was aware of this paper, and he impressed it on his
Stored-program_computer
Self-replicating cellular automaton
John von Neumann's universal constructor is a self-replicating machine in a cellular automaton (CA) environment. It was designed in the 1940s, without
Von Neumann universal constructor
Von_Neumann_universal_constructor
Computer architecture where code and data share a common bus
a hypothetical machine he called a universal computing machine, now known as the "Universal Turing machine". The hypothetical machine had an infinite
Von_Neumann_architecture
Subfield of information theory and computer science
choice of universal Turing machine. For this reason the set of random infinite sequences is independent of the choice of universal machine.) Some of the
Algorithmic information theory
Algorithmic_information_theory
Cyber attack where any code can be run
for Vulnerability in Computers? Arbitrary Code Execution in the Universal Turing Machine (Preprint). arXiv:2105.02124. "Deserialization of untrusted data"
Arbitrary_code_execution
Early British cryptanalysis computer
Alan Turing's use of probability in cryptanalysis (see Banburismus) contributed to its design. It has sometimes been erroneously stated that Turing designed
Colossus_computer
Consumption of resources that is indirectly required to achieve a goal
eliminating the function call. Slack space Rule of least power Universal Turing machine Denning, Peter (January 2003). "Overhead". Encyclopedia of Computer
Overhead_(computing)
Matter which can change its physical properties in a programmable fashion
Nanotechnology Self-assembly Smart material Smartdust Ubiquitous computing Universal Turing machine Utility fog Toffoli, Tommaso; Margolus, Norman (1991). "Programmable
Programmable_matter
1997 book by David Deutsch
falsified. Alan Turing's theory of computation, especially as developed in Deutsch's "Turing principle", where Turing's Universal Turing machine is replaced
The_Fabric_of_Reality
Computer science concept
within PSPACE. The hierarchy can be defined using oracle machines or alternating Turing machines. It is a resource-bounded counterpart to the arithmetical
Polynomial_hierarchy
Type of logical formula
and Horn clause logic is equivalent in computational power to a universal Turing machine. Van Emden and Kowalski (1976) investigated the model-theoretic
Horn_clause
Intentionally obscure programming language
A Turing tarpit (or Turing tar-pit) is any programming language or computer interface that allows for flexibility in function but is difficult to learn
Turing_tarpit
Abstract computational machine model
of a Universal Turing machine i.e. the von Neumann architecture. Turing machine—generic tape-based abstract machine computational model Post–Turing machine—minimalist
Pointer_machine
American mathematician (1916–2001)
and Turing met at teatime in the cafeteria. Turing showed Shannon his 1936 paper that defined what is now known as the "universal Turing machine". This
Claude_Shannon
Topics referred to by the same term
rack units, with each U equal to 44.50 millimetres (1.75 in) U, universal Turing machine The prefix U+ (then a number) is used to indicate a codepoint as
U_(disambiguation)
Sequence of words formed by specific rules
Mathematical Logic on Computer Science". In Rolf Herken (ed.). The universal Turing machine: a half-century survey. Springer. p. 290. ISBN 978-3-211-82637-9
Formal_language
Philosophical problem-solving principle
that believes it is subjective. The minimum instruction set of a universal Turing machine requires approximately the same length description across different
Occam's_razor
Esoteric programming language
INTERCAL is nevertheless Turing-complete: given enough memory, INTERCAL can solve any problem that a Universal Turing machine can solve. Most implementations
INTERCAL
Real number that can be computed within arbitrary precision
between 0 and 1: A computable number [is] one for which there is a Turing machine which, given n on its initial tape, terminates with the nth digit of
Computable_number
Hierarchy of complexity classes for formulas defining sets
by some Turing machines T1 and T2, respectively. For every number n, exactly one of these halts. We may therefore construct a Turing machine T that alternates
Arithmetical_hierarchy
Measure in information theory
"Logical Depth and Physical Complexity", in Herken, Rolf (ed.), The Universal Turing Machine: a Half-Century Survey, Oxford U. Press, pp. 227–257, CiteSeerX 10
Logical_depth
British theoretical physicist (born 1953)
falsification. Alan Turing's theory of computation, especially as developed in Deutsch's Turing principle, in which the Universal Turing machine is replaced by
David_Deutsch
Average solution cost is the same with any method
the universal Turing machining used to define Kolmogorov randomness is concerned. So presume that there is one, clearly superior choice of universal Turing
No free lunch in search and optimization
No_free_lunch_in_search_and_optimization
Finite-state machine
eliminating isomorphic automata. Read-only right-moving Turing machines are a particular type of Turing machine that only moves right; these are almost exactly
Deterministic finite automaton
Deterministic_finite_automaton
String rewriting system
that there is some Turing machine with undecidable halting problem means that the halting problem for a universal Turing machine is undecidable (since
Semi-Thue_system
Psychometrics for any intelligent agent
psychological properties. For example, it has been suggested that the Turing test is a form of universal psychometrics. This test involves having testers (without
Universal_psychometrics
theoretical computer science, random-access Turing machines extend the functionality of conventional Turing machines by introducing the capability for random
Random-access_Turing_machine
Technique that interweaves different computations
example is simulating a non-deterministic Turing machine M by a deterministic one (e.g. by a universal Turing machine). In such case, we need to use dovetailing
Dovetailing (computer science)
Dovetailing_(computer_science)
Principle in computer science
quantum physics, the Church–Turing–Deutsch-Wolfram principle (CTDW principle) is a stronger, physical form of the Church–Turing thesis articulated in separate
Church–Turing–Deutsch principle
Church–Turing–Deutsch_principle
Concept in computer science
available. The reversible Turing machine (RTM) is a foundational model in reversible computing. An RTM is defined as a Turing machine whose transition function
Reversible_computing
German mathematician (1919–2006)
in the Journal of Symbolic Logic. In 1963, Hasenjaeger built a Universal Turing machine out of old telephone relays. Although Hasenjaeger's work on UTMs
Gisbert_Hasenjaeger
One of several equivalent definitions of a computable function
the functions that can be computed by Turing machines (this is one of the theorems that supports the Church–Turing thesis). The μ-recursive functions are
General_recursive_function
American cognitive scientist (1927–2016)
learning machine, SNARC.[citation needed] In 1962, he worked on small universal Turing machines and published his well-known 7-state, 4-symbol machine.[better source needed]
Marvin_Minsky
Measure of complexity regarding algorithmic entropy
Koppel, Moshe (1995). Herken, Rolf (ed.). "Structure". The Universal Turing Machine (2nd Ed.). Springer-Verlag New York, Inc.: 403–419. ISBN 3-211-82637-8
Sophistication (complexity theory)
Sophistication_(complexity_theory)
Security architecture implemented in hardware
(computing) Defense strategy (computing) Turing completeness Universal Turing machine Finite-state machine Automata theory Hardware bug Hardware security
Hardware_security
In computability theory, the assignment of natural numbers to a set of objects
in first-order logic, the description numbers that arise from universal Turing machines and admissible numberings of the set of partial computable functions
Numbering (computability theory)
Numbering_(computability_theory)
UNIVERSAL TURING-MACHINE
UNIVERSAL TURING-MACHINE
Boy/Male
Gujarati, Hindu, Indian, Kannada, Marathi, Sanskrit, Telugu
Life Spring of the Universe
Boy/Male
Tamil
Life Spring of the universe
Boy/Male
Hindu, Indian
A Thought
Boy/Male
Indian
Loving, Caring, Daring
Surname or Lastname
English
English : of uncertain origin. Early examples, as for example William Spring (Yorkshire 1280), all point to a personal name or nickname, perhaps going back to an Old English byname derived from the verb springan ‘to jump or leap’ (see Springer 1). Alternatively, it could be a topographic name from Middle English spring ‘young wood’, ‘spring’. Compare Springer. Reaney derives the surname from the word denoting the season, although the word is not attested in this sense until the 16th century, the usual Middle English word being lenten. Compare Lenz. The surname has also been established in Ireland (County Kerry) for several centuries.German : from Middle High German sprinc, Middle Low German sprink ‘spring’, ‘well’, hence a topographic name for someone who lived by a spring or well, or habitational name from Springe near Hannover.Jewish (Ashkenazic) : variant of Springer.John Spring emigrated from England and settled in Watertown, MA, in 1634.
Female
English
English name derived from the season name, "spring," (Mar. 21 thru Jun. 21), derived from the verb spring, "to burst forth," from Proto-Indo-European *sprengh-, SPRING means "rapid movement."Â
Surname or Lastname
English and French
English and French : from an Anglo-Norman French form of the Old Norse personal name þórfinnr, composed of the elements þórr, the name of the god of thunder in Scandinavian mythology (see Thor) + the ethnic name Finnr ‘Finn’. This may have absorbed another name, Turpius, Turpinus (from Latin turpis ‘ugly’, ‘base’), one of the self-abasing names adopted as a mark of humility by the early Christians. It was borne by the archbishop of Rheims in the Charlemagne legend.A Turpin of unknown geographic origin is documented in Montreal in 1681.
Girl/Female
American, Australian, Bengali, British, Christian, English, Indian
Springtime; Spring Season; Rapid Movement
Boy/Male
Muslim
Loving, Caring, Daring
Male
Welsh
Welsh name derived from the element aur, EURIG means "gold."
Boy/Male
Tamil
Universal
Surname or Lastname
German and Jewish (Ashkenazic)
German and Jewish (Ashkenazic) : from Middle High German hærinc ‘herring’, German Hering, a nickname for someone supposedly resembling a herring or a metonymic occupational name for a fish seller. In some cases the Jewish surname is ornamental.English : variant spelling of Herring.
Surname or Lastname
English
English : habitational name from places in Oxfordshire and West Sussex named Goring, from Old English GÄringas ‘people of GÄra’, a short form of the various compound names with the first element gÄr ‘spear’.German (Göring) : see Goering.
Female
English
Elaborated form of English Tara, TARINA means "hill."
Boy/Male
Tamil
Vishavam | வீஷாவாம
Universal
Vishavam | வீஷாவாம
Girl/Female
Indian
Lively, Entertainer, From a stream or a Spring, The Spring season, The Spring season
Surname or Lastname
English
English : perhaps be a nickname from Middle English daring ‘trembling’, ‘crouching or transfixed with fear’.
Girl/Female
Tamil
Arvika | à®…à®°à¯à®µà®¿à®•ா
Universal
Arvika | à®…à®°à¯à®µà®¿à®•ா
Girl/Female
Tamil
Sarvika | ஸரà¯à®µà®¿à®•ா
Universal
Sarvika | ஸரà¯à®µà®¿à®•ா
Boy/Male
Muslim/Islamic
Loving Caring, Daring
UNIVERSAL TURING-MACHINE
UNIVERSAL TURING-MACHINE
Boy/Male
Tamil
Pratyakash | பà¯à®°à®¤à¯à®¯à®•à¯à®·Â Â
In front
Boy/Male
Muslim
Barron, Ruler
Boy/Male
Hindu, Indian, Marathi
Strongest Among Men
Surname or Lastname
English
English : from the Middle English personal name Ailmar, Old English Æ{dh}elmǣr, composed of the elements æ{dh}el ‘noble’ + mǣr ‘famous’, which was reinforced after the Conquest by the introduction of Old French Ailmer, from a Continental cognate.North German : from a Germanic personal name composed of the elements agi(l) ‘edge or tip (of a sword)’ + man ‘man’.South German : topographic name for someone who lived by an elm tree, Middle High German elm(e).Swiss German : habitational name from a village so named in Glarus canton.Edward Elmer was one of the founders of Hartford, CT, (coming from Cambridge, MA, with Thomas Hooker) in 1635.
Surname or Lastname
English
English : of uncertain derivation, possibly a habitational name from Dinckley in Lancashire, recorded in 1246 as Dunkythele and Dinkedelay, and probably named with an old British name, composed of elements meaning ‘fort’ + ‘wood’, with the addition of Old English lēah ‘woodland clearing’. In the British Isles the surname is now most common in Northamptonshire.
Girl/Female
Arabic, Muslim
Heaven; Jannat
Boy/Male
Arabic
Of Paradise
Boy/Male
Indian, Sanskrit
Devotee of Fire; Glorious; Illuminating
Girl/Female
Gujarati, Hindu, Indian
Mirror of Lord Krishna; Name of Lord Krishna
Surname or Lastname
English
English : topographic name for someone who lived by a piece of ground that had been cleared by fire, from Middle English brend, past participle of brennen ‘to burn’.English : habitational name from any of the places in Devon and Somerset named Brent, probably from Old English brant ‘steep’, or from an old Celtic (British) word meaning ‘hill’, ‘high place’.English : byname or nickname for a criminal who had been branded; compare Henry Brendcheke (‘burned cheek’), recorded in Northumbria in 1279.English : Giles Brent (died 1672) came from Gloucestershire, England, to MD in 1638.
UNIVERSAL TURING-MACHINE
UNIVERSAL TURING-MACHINE
UNIVERSAL TURING-MACHINE
UNIVERSAL TURING-MACHINE
UNIVERSAL TURING-MACHINE
n.
A hole made by boring.
adv.
In a universal manner; without exception; as, God's laws are universally binding on his creatures.
a.
Adapted or adaptable to all or to various uses, shapes, sizes, etc.; as, a universal milling machine.
n.
Boldness; fearlessness; adventurousness; also, a daring act.
a.
Constituting or considered as a whole; total; entire; whole; as, the universal world.
n.
The pieces, or chips, detached in the process of turning from the material turned.
n.
A series of tubes; tubes, collectively; a length or piece of a tube; material for tubes; as, leather tubing.
a.
Forming the whole of a genus; relatively unlimited in extension; affirmed or denied of the whole of a subject; as, a universal proposition; -- opposed to particular; e. g. (universal affirmative) All men are animals; (universal negative) No men are omniscient.
a.
Universal.
n.
A general abstract conception, so called from being universally applicable to, or predicable of, each individual or species contained under it.
n.
The chips or fragments made by boring.
a.
Of or pertaining to the universe; extending to, including, or affecting, the whole number, quantity, or space; unlimited; general; all-reaching; all-pervading; as, universal ruin; universal good; universal benevolence or benefice.
n.
A tiring-room.
a.
Bold; fearless; adventurous; as, daring spirits.
prep.
In the time of; as long as the action or existence of; as, during life; during the space of a year.
n.
Universal measurement.
n.
The whole; the general system of the universe; the universe.
n.
Alt. of Goring cloth
n.
A universal proposition. See Universal, a., 4.