Boolean expression
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노트
- The IDE will warn you if the boolean expression has some unnecessary parts and could be simplified – press Alt+Enter to do that.[1]
- Complete the expression by entering a Boolean expression to evaluate.[2]
- For example, you can use INT and SMALLINT to store the value returned by a Boolean expression.[3]
- When Boolean expressions are evaluated, there are only two possible results: TRUE or FALSE.[4]
- The chapter also discusses how to model English statements as boolean expressions.[5]
- An expression which evaluates to either true or false is called a boolean expression.[6]
- Boolean expressions are used extensively in programming language constructs such as if-then-fi commands and while loops.[6]
- BE-Tree is a novel dynamic data structure designed to efficiently index Boolean expressions over a high-dimensional discrete space.[7]
- Using 4-6 above, we itteratively compute the Truth Tables of any Boolean expression.[8]
- There are a number of important Boolean expressions that are representated by their own operation symbol.[8]
- Formally, the tautology problem is solvable in that we need only construct the truth table for a given Boolean expression.[8]
- If a Boolean expression has propositional variables then the corresponding truth table has rows.[8]
- A Boolean expression enclosed in parentheses Example: (![9]
- A boolean expression is an expression that evaluates to a boolean value.[10]
- A Boolean expression always produces a Boolean value.[11]
- A Boolean expression is composed of a combination of the Boolean constants (True or False), Boolean variables and logical connectives.[11]
- In computer science, a Boolean expression is an expression used in programming languages that produces a Boolean value when evaluated.[12]
- Parentheses can be used for grouping the parts of complex boolean expressions.[13]
- We also assume a similar syntactic category BExp of Boolean expressions, ranged over by b, b′, etc.[14]
- Furthermore, for every pair of data expressions e, e′ we assume that e = e′ is a Boolean expression.[14]
- to denote its value and use a similar convention for Boolean expressions.[14]
- Boolean expressions can compare data of any type as long as both parts of the expression have the same basic data type.[15]
- A Boolean expression is a three-part clause that consists of two items to be compared, separated by a comparison operator.[15]
- You can create a more complex Boolean expression by joining any of these three-part expressions with the AND and OR logical operators.[15]
- Use the NOT operator, with parentheses around the expression, to reverse the sense of a Boolean expression.[15]
소스
- ↑ Simplify Boolean Expression
- ↑ Boolean Expression
- ↑ Boolean expressions
- ↑ Boolean Algebra and Getting Logical in the Math Classroom
- ↑ Boolean Expressions
- ↑ 이동: 6.0 6.1 Boolean Expressions
- ↑ Analysis and optimization for boolean expression indexing
- ↑ 이동: 8.0 8.1 8.2 8.3 PropositionalLogic.htm
- ↑ Boolean Expressions (AHDL)
- ↑ 7.1. Boolean Values and Boolean Expressions — How to Think like a Computer Scientist: Interactive Edition
- ↑ 이동: 11.0 11.1 Boolean Expressions & Functions
- ↑ Boolean expression
- ↑ Boolean Expressions
- ↑ 이동: 14.0 14.1 14.2 Boolean Expression - an overview
- ↑ 이동: 15.0 15.1 15.2 15.3 3.6 Boolean Expressions
메타데이터
위키데이터
- ID : Q1979515
Spacy 패턴 목록
- [{'LOWER': 'boolean'}, {'LEMMA': 'expression'}]