science of pattern and relationship

using mathematical tools to make sense of all existing data in generating analysis, interpretations and better decisions

regular, repeated, recurring forms or designs

an ordered list of numbers called terms, that may have repeated values of which arrangement of these terms is set by a definite rule

designs or patterns that are identical on both halves when folded

evident in most animals and humans

are geometric figures that are self similar across different scales

a sequence in which first few terms are identified and the succeeding terms are obtained by adding this first few terms that are already defined

the most prominent geometric application of fibonacci numbers in nature

has a golden spiral seed arrangement

has a double set of spirals clockwise direction and the opposite

depicts fibonacci spiral

exist when a line is divided into two parts and the longer part (a) divided by the smaller part (b) is equal to the sum of a + b / a which both equal to 1.618

the list of numbers separated by a comma

the sum or difference of the sequence separated by a plus sign or minus sign

two categories of sequence and series

a sequence whose term after the first term is obtained by adding a constant number to the preceding term

common difference

a sequence whose term after the first term is obtained by multiplying a constant number to the preceding term

common ratio

the reciprocal of every term depicts an arithmetic progression

it was developed by leonardo fibonacci

real name of leonardo fibonacci

the name fibonacci was made up in 1838 by the franco italian historian

filius bonacci

was used as a mean to solve the population growth of rabbits

a well defined collection or aggregate of definite, distinct objects. members are called elements

number of elements of a set is called

the mathematical analogue of a noun

the mathematical analogue of sentence

the set are enumerated and separated by comma

the elements are described

a set with countable elements and these elements can be enumerated or listed completely

a set whose elements cannot be listed completely because it has no end

a set without any element

number of elements in the given set

have common elements this joint is they do not have common elements

a set that contains everything

a set whose elements are elements of another set

two sets are equal if they have exactly the same elements

two sets are equivalent if they have the same number of elements

a diagram that illustrates the operations on sets