Non Comp Math

Type of logarith to the base e.

This is a set that has a boundary or where some elements have neighbors not in the set.

A fractal curve with starts with an equilateral triangle subdivided into smaller equilateral triangles

This is a set that every element has a neighbor and does not have a boundary.

A general statement in math that is considered true without proof usually related to equality.

The number of ways a selection from a set if order does matter. n!/9n-k)!

Term for geometic shapes containing detailed structure at arbitarily small scales such as Mandelbrot sets.

A series of numbers determined by multiplying the preceding term in the series by a common ratio.

Angles with a common vertex whose sides form two pairs of opposite rays and have no sides in common

A non-orientable surface that has is a continous strip

All the numbers used to measure a continous one dimensional quatity like distance.

A mathematical sequence that adds the two previous numbers starting with a pair of 1's.

All the numbers used for counting, ordering, and labelling

A method to factor expersions in the form of the square of x minus the square of y to get the formula (x + y)(x - y).

Type of data distribution that is represented by a bell curve.

Calculated by summing all the given numbers in a set and dividing by the amount of numbers in the set

These are two angles that are side by side that have a common vertex and ray.

Theorem that no three positive integers a, b, and c satisfy the equation an + bn = cn for any value n greater than 2

A mathematical constant approximately equal to 2.71828 and the base of the natural logarithm.

A 2 dimensional coordinate system which represents distance from a reference point and an reference angle.

Numbers that are equal to the sum of its positive divisors such as 6, 28, and 496

Technique to evaluate limits of indeterminate forms usually used in Calculus

A mathematical csummnoted by Euclid as the ratio of the sum of 2 quantities to the larger quantity equal to 1.618

Real numbers that are not capable of being expressed as a fraction such as pi, or Euler's number.

This is a set that contains all elements in a universal set not in a given set

Numbers that contain both a real and imaginary component with the basic formula a + bi.

The measure in stats for the amount of variation in a set of values.

Numbers that can be expressed as a fraction in the form p/q where q can be any integer but not be zero.

Method to solve differential equation into simpler algebraic equations used for electrical engineering

Structure that has all positive integers from 1 to nsquared with the same sum in any diagonal, horizontal, or vertical.

This is a set that all elements in a given problem.

Problem in game theory that states two suspects are arrested should you confess or stay silent because someone will lose

An n by n matrix that has ones down the main diagonal and zeroes everywhere else.

The theorem relates to curls in vector calculus, this relates a line integral to a surface integral of vector fields.

This is a set that contains all elements common in two different sets

Method to solve the best fitting curve for a given set of points often used for fluid flow problems

Theorem that any distribution, if enough data is taken, the normal distribution can be used to calculate probabilities

unsolved problem stating that every even natural number greater than two is the sum of two primes

A geometric plot of complex numbers ( z= x + iy), with x, y, and z representing 3D coordinates and an imaginary number

These are two angles that add to a right angle or 90 degrees.

Two angles that add up to a straight angle or 180 degrees.

The number of bridges in the Konigsberg problem for crossing each bridge just once to go over all the bridges.

Covering of a surface with geometric shapes or tiles that cover the entire surface with no gaps

A fractal curve with starts with an equilateral triangle, with the middle of each side having smaller triangles.

If in a plane given a line and a point not on it, at most one parallel line can be drawn through the point

A non-orientable surface that has no inside or outside surface.

Theorem that uses a formula to connect complex numbers and trigonometry for any real number x and integer n

A statement that can be deduced directly from a theorem that still must be proved.

A mathematical series that is a triangle with numbers being the sum of the two numbers above it.

Theorem relating the sum of the squares of the sides of a right triangle equaling the square of the hypotenuse

A 2 dimensional coordinate system which represents distance from 2 fixed perpendicular lines.

Special case of irrational numbers that are not algebraic, such as pi that is not the root of a non-zero polynomial.

Theorem that math will always have questions that cannot be derived from axioms examples would have “yes or no” answers

This is a manually-operated device usually made of wood and/or animal bones used to calculate products and quotie

If 2 lines interect 2 straight lines with interior angles less than 90 the indefinetly extended lines will meet.

An unsolved problem in number theory that says if the zeta function is zero its value is 1/2.

This is a short theorem used to prove something larger, or is used as a stepping stone to proving larger main theorems.

The max number of colors required for a map to have no two adjacent regions the same color.

The number of ways a selection from a set if order doesn't matter. n!/[k!9n-k)!]

This is a set that has no elements.

This measurement is determined by taking the nth root of the product of n numbers, cube root of the product of 3 numbers

Numbers that are all the non-zero multples of the square root of -1.

A problem that states if R is the set of all sets not members of themselves therefore R is a set member and not a member

Branch of math dealing with sets with the values for variables being truth values such as true and false or 1 and 0

A mathematical series that involves the sum of infininate sine waves to expand trig functions

Prime numbers that are one less than a power of 2. Examples being 3, 7 etc.

Natural Numbers that are used for counting like 20 questions in a match.

Natural Numbers that are used for ordering like 1st place, 2nd place etc.

The function that is the product of consecutive natural numbers for all numbers zero or greater represented by !.

Cube, dodecahedron, icosahedron, octahedron, and tetrahedron are solids named by what person

Theorem updating a conditional probability of an event based on new information or prior knowledge of conditions

A set created by the combination of elements from multiple sets

A series in which each number is determined by the addition of a common number to the preceding number.

The set of complex numbers c for the function below to infinity to create a branching pattern

Math branch that examines patterns of geometric figures based on position and relative position without regard to size

Chinese puzzle that consists of 7 pieces used to to create a square using all the pieces with none overlapping.

Events that are impossible to occure together such as a heads or tails coin toss but not both

The measure in statistics to measure the asyemmetry of variables around the mean

Theorem that between 2 endpoints of a planar arc there is at least 1 point which the tangent and the secant are parallel

Part of the quadratic formula that allows for deducing some properties of the roots without computing b (square)-4ac.

THis is the infinite sum of terms expressed in terms of a function's derivatives at a single point.

Natural Numbers that are used for labels like Michael Jordan's Jersey number is 23.

A mathematical constant approximately equal to 3.1459 and the ratio between a circle's circumference and diameter

A algorithm to determine prme numbers by crossing out multiples of prime numbers.

This is the inverse of exponentiation, or the base which a number must be raise to produce value x

In math a statement that is true without proof but deals with very specific things such as properties of shapes

Branch of math/logic that analyzes situations with formal rules and groups with conflicting interests that gain and lose

Formula for area of a triangle given as root[s(s-a)(s-b)(s-c)] with s as the semiperimeter.