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Vocabulary for AI 009

· 6 min read

Vocabulary & Expressions

Term/ExpressionDefinitionSimpler ParaphraseMeaning
canonicalconforming to a general rule or acceptable procedurestandard정통의, 표준의
assertstate a fact or belief confidently and forcefullydeclare단언하다, 주장하다
lurkingremaining hidden so as to wait in ambushhidden숨어있는, 잠복하는
bleak(of an area of land) lacking vegetation and exposed to the elementsdesolate황량한, 적막한
albeitalthoughthough비록 ~일지라도
stencha strong and very unpleasant smellfoul smell악취
woefulcharacterized by, expressive of, or causing sorrow or miserysorrowful슬픈, 비참한
As forwith regard to; concerningregarding~에 관하여
ignorancelack of knowledge or informationunawareness무지, 무식
utterlycompletely and without qualification; absolutelycompletely완전히, 전적으로
prudentacting with or showing care and thought for the futurewise신중한, 현명한
arithmeticthe branch of mathematics dealing with the properties and manipulation of numbersmath산수, 계산
entailmenta relationship between sentences in which one sentence logically follows from one or more othersimplication함축, 수반
syntacticrelating to the arrangement of words and phrases to create well-formed sentences in a languagegrammatical구문의, 통사론의
stands forrepresents or signifiesrepresents~을 나타내다
mnemonica device such as a pattern of letters, ideas, or associations that assists in remembering somethingmemory aid기억을 돕는 장치
parenthesesa pair of round brackets () used to mark off a parenthetical word or expressionbrackets괄호
negationthe contradiction or denial of somethingdenial부정, 반대
antecedenta thing or event that existed before or logically precedes anotherpredecessor선행사, 앞서는 것
precedencethe condition of being considered more important than someone or something else; priority in importance, order, or rankpriority우선, 우선권
disjunctsa word or phrase that is grammatically independent of the other parts of the sentence in which it occursseparate part분리된 부분
causationthe action of causing somethingcausing인과, 원인 제공
decidedlyin a manner that is clear and definiteclearly단호하게, 명확히
sufficebe enough or adequatebe sufficient충분하다
tautologya statement that is true by necessity or by virtue of its logical formredundancy동어 반복, 자명한 진리
converselyintroducing a statement or idea that reverses one that has just been made or referred toin contrast반대로
contrapositivelyin a way that involves the contrapositive of a statementby contrapositive대우적으로
refutationthe action of proving a statement or theory to be wrong or false; disproofdisproving반박, 논박
monotonicitythe property of a function to be either entirely non-increasing or non-decreasingconsistency단조성
resolventa clause obtained by resolving two clauses containing complementary literalsderived clause해석절
soundnessthe quality of being based on valid reasoning or good judgmentvalidity타당성
yieldproduce or provide (a natural, agricultural, or industrial product)produce산출하다, 양보하다
ontologicalrelating to the branch of metaphysics dealing with the nature of beingexistential존재론의
commitmentthe state or quality of being dedicated to a cause, activity, etc.dedication헌신, 약속
pedagogicalrelating to teachingeducational교육의, 교수법의
aritythe number of arguments or operands that a function or operation takesnumber of arguments(함수의) 인수 개수
surrogate motherswomen who carry and give birth to a child for another person or couplegestational carriers대리모
predicatea symbol or function that represents a property or relationproperty술어, 속성, 명제함수
kinshipblood relationshipfamily relationship친족 관계
theorema general proposition not self-evident but proved by a chain of reasoning; a truth established by means of accepted truthsproven statement정리, 명제
existentiallyrelating to existencerelating to existence존재에 관한
Universala type of quantification that states that a predicate holds for all members of a specified setfor all전체에 대한 한정
existentiala type of quantification that states that a predicate holds for at least one member of a specified setthere exists존재에 대한 한정
latentexisting but not yet developed or manifest; hidden or concealedhidden잠재적인, 숨어있는

Knowledge Base

  • TELL, ASKS, TELL
    • TELLs the knowledge base what it preceives
    • ASKs the knowledge base what action it should perform
      • reasoning may be done about the current state of the world
      • about the outcomes of possible action sequences and so on
    • TELLs the knowledge base which action was chosen, and returns the action so that it can be executed
  • MAKE-PERCEPT-SENTENCE
    • constructs a sentence asserting that the agent preceived the given percept at the given time.
  • MAKE-ACTION-QUERY
    • constructs a sentence that asks what action should be done at the current time.
  • MAKE-ACTION-SENTENCE
    • constructs a sentence asserting that the chosen action was executed.

Logical connectives

BNF (Backus–Naur Form) grammar of sentences Symbols from Logic and Set Theory

  • ¬\neg : negation (NOT), ¬W1,3\neg W_{1,3}
    • A literal is either an atomic sentence (a positive literal) or a negated atomic sentence (a negative literal).
  • \land : conjunction (AND), W1,3P3,1W_{1,3} \land P_{3, 1}
    • its parts are the conjuncts.
  • \lor : disjunction (OR), (W1,3P3,1)W2,2(W_{1,3} \land P_{3,1}) \lor W_{2,2}
    • its parts are the disjuncts.
  •     \implies : implication (IMPLIES), (W1,3P3,1)    ¬W2,2(W_{1,3} \land P_{3,1}) \implies \neg W_{2,2}
    • its premise or antecedent, and its conclusion or consequent is the part that follows the     \implies.
    • Implications are also called rules or if-then statements.
    • Sometimes written as \rightarrow or \supset.
  •     \iff : biconditional (IF AND ONLY IF), W1,3    ¬W2,2W_{1,3} \iff \neg W_{2,2}

Truth tables

PPQQ¬P\lnot PPQP \land QPQP \lor QP    QP \implies QP    QP \iff Q
falsefalsetruefalsefalsetruetrue
falsetruetruefalsetruetruefalse
truefalsefalsefalsetruefalsefalse
truetruefalsetruetruetruetrue
  • Logical equivalence: PQP \equiv Q:
  • Validity: a sentence is valid if it is true in all models.
    • Deduction Theorem: For any sentences α\alpha and β\beta, αβ\alpha \models \beta if and only if (α    β)(\alpha \implies \beta) is valid.
  • Satisfiability: a sentence is satisfiable if it is true in, or satisfied by, some model.
  • Modus Ponens: α    β,αβ\frac{\alpha \implies \beta, \alpha}{\therefore \beta}
    • whenever any sentences of the form α    β\alpha \implies \beta and α\alpha are given, then the sentence β\beta can be inferred.
  • And-Elimination: αβα\frac{\alpha \land \beta}{\therefore \alpha}
    • from a conjunction, one of the conjuncts can be inferred.
  • monotonicity: the set of entailed sentences can only increase as information is added to the knowledge base.
    • inference rules can be applied whenever suitable premises are found in the knowledge base, regardless of what other sentences are present.