Logic and Mathematical Language

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4. Logic and Mathematical Language

• Mathematical Reasoning
• Sets
  • Number Sets

Algebraic Structure

Amalie Emmy Noether (1882-1935)

Antecedent

Argument

Attribute

Augustus De Morgan (1806-1871)

Axiom

Biconditional

Boolean Operation

Braces

Calculation

Cardinal of a Set

Carroll Diagram

Cartesian Square

Characteristic

Complement of a Set

Conditional

Conjecture

Conjunction

Connector

Consequence

Contradiction

Contraposition

Corollary

De Morgan’s Laws

Decimal Place

Degree of a Polynomial

Difference

Difference of Sets

Disjunction

Element in a Set

Empty Set

Equivalence

Equivalent Propositions

Exclusive Disjunction

Extensional Definition of a Set

False equality

Fields

Geometric Space

Georg Cantor (1845-1918)

Group

Hypothesis

Intensional Definition of a Set

Inverse Pairs

Inverse Proposition

John Venn (1834-1923)

Law

Lemma

Logic Blocks

Logical Equivalence

Logical Identity

Logical Implication

Mathematical Logic

Mathematical Reasoning

Mathematical Sentence

Mathematics

Mosaic Blocks

n-tuple

Negation

Notation

One-To-One

Operand

Order of a Polynomial

Order Relation

Parentheses

Partition of a Set

Plane

Postulate

Program

Proposition

Propositional Calculation

Propositional Form

Propositional Variable

Quantifier

Quantitative Method

Set

Set Theory

Square Brackets

Standard Form

Adjective that describes the representation of a mathematical object based on a format that meets certain standards.

Statistical Attribute

Symbol

Symmetric Difference of Sets

Tautology

Theorem

True equality

Truth Table

Universal Set

Variable

Venn Diagram

vinculum