inductive definition वाक्य
उदाहरण वाक्य
मोबाइल
- An inductive definition is given by rules for generating elements of a type.
- This constitutes an "'inductive definition "'of the class of the natural numbers.
- Revision theory, while in some respects similar to the theory of inductive definitions, differs in several ways.
- One can now give a formal inductive definition of the rearrangement " & sigma; ", that works in general.
- This inductive definition defines the classes \ Sigma ^ 1 _ n and \ Pi ^ 1 _ n for every natural number n.
- Inductive definitions are semantically interpreted via fixed points, hypotheses h for which h = \ delta _ { M, \ mathcal { D } } ( h ).
- We note that " proves " has an inductive definition, and that gives us the immediate resources for demonstrating claims of the form " If proves, then . . . ".
- :Trivially so : you have already provided an inductive definition of the function you desire . & mdash; Carl ( talk ) 04 : 12, 8 September 2009 ( UTC)
- Nozick believes that if the world were wholly just, only the first two principles would be needed, as " the following inductive definition would exhaustively cover the subject of justice in holdings ":
- More formally, we can think of a truth condition as what makes for the truth of a sentence in an inductive definition of truth ( for details, see the semantic theory of truth ).
- The role of the parentheses in the definition is to ensure that any formula can only be obtained in one way by following the inductive definition ( in other words, there is a unique parse tree for each formula ).
- A "'recursive definition "'( or "'inductive definition "') in mathematical logic and computer science is used to define the elements in a set in terms of other elements in the set ( Aczel 1978 : 740ff ).
- The inductive dimension of a topological space may refer to the " small inductive dimension " or the " large inductive dimension ", and is based on the analogy that )-dimensional } } balls have-dimensional boundaries, permitting an inductive definition based on the dimension of the boundaries of open sets.
- There is also an inductive definition of the natural product ( by mutual induction ), but it is somewhat tedious to write down and we shall not do so ( see the article on surreal numbers for the definition in that context, which, however, uses surreal subtraction, something which obviously cannot be defined on ordinals ).
- This is very similar to an inductive definition of lists of strings; the difference is that this definition specifies how to access the contents of the data structure namely, via the accessor functions head and tail and what those contents may be, whereas the inductive definition specifies how to create the structure and what it may be created from.
- This is very similar to an inductive definition of lists of strings; the difference is that this definition specifies how to access the contents of the data structure namely, via the accessor functions head and tail and what those contents may be, whereas the inductive definition specifies how to create the structure and what it may be created from.
- Inductive definitions require their " definientia " to be " positive ", in the sense that " definienda " can only appear in " definientia " under an even number of negations . ( This assumes that negation, conjunction, disjunction, and the universal quantifier are the primitive logical connectives, and the remaining classical connectives are simply defined symbols . ) The definition
- Proof by induction . . . corresponds immediately to this mode of generating the numbers . "'Definition by induction "'( not to be confused with'inductive definition'. . . ) is the analogous method of defining a number-theoretic function ? ( y ) or predicate P ( y ) . [ A number-theoretic function or predicate takes as its variables only a selection from the natural numbers and produces only a single natural number in turn ].
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