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ABSOLUTE VALUE

  • Absolute value
  • Distance from zero to a number

    In mathematics, the absolute value or modulus of a real number x, denoted |x|, is the (non-negative) magnitude of x measured without regard to its sign

    Absolute value

    Absolute value

    Absolute_value

  • Absolute Value of Romance
  • 2026 South Korean television series

    Absolute Value of Romance (Korean: 로맨스의 절댓값) is a 2026 South Korean television series written by Lee Min-joo and directed by Lee Tae-gon [ko] and Kim Jun-hyung

    Absolute Value of Romance

    Absolute_Value_of_Romance

  • Value (ethics)
  • Personal value, basis for ethical action

    existence of absolute values, which can also be termed noumenal values (and not to be confused with mathematical absolute value). An absolute value can be described

    Value (ethics)

    Value_(ethics)

  • Average absolute deviation
  • Summary statistic of variability

    as MAD). When the central value is replaced by zero, AAD corresponds to the average absolute value or mean absolute value. Several measures of statistical

    Average absolute deviation

    Average_absolute_deviation

  • Absolute value (disambiguation)
  • Topics referred to by the same term

    absolute value in Wiktionary, the free dictionary. The absolute value is a value of a real number. Absolute value may also refer to: Absolute value (algebra)

    Absolute value (disambiguation)

    Absolute_value_(disambiguation)

  • Absolute value (algebra)
  • Function which measures the "size" of elements in a field or integral domain

    In algebra, an absolute value is a function that generalizes the usual absolute value. More precisely, if D is a field or (more generally) an integral

    Absolute value (algebra)

    Absolute_value_(algebra)

  • Norm (mathematics)
  • Length in a vector space

    following properties, where | s | {\displaystyle |s|} denotes the usual absolute value of a scalar s {\displaystyle s} : Subadditivity / Triangle inequality:

    Norm (mathematics)

    Norm_(mathematics)

  • Mean absolute error
  • Statistical error measure

    {\displaystyle x_{i}} the true value. Alternative formulations may include relative frequencies as weight factors. The mean absolute error uses the same scale

    Mean absolute error

    Mean_absolute_error

  • Least absolute deviations
  • Statistical optimality criterion

    Least absolute deviations (LAD), also known as least absolute errors (LAE), least absolute residuals (LAR), or least absolute values (LAV), is a statistical

    Least absolute deviations

    Least_absolute_deviations

  • Absolute difference
  • Absolute value of (x - y), a metric

    absolute difference of two real numbers x {\displaystyle x} and y {\displaystyle y} is given by | x − y | {\displaystyle |x-y|} , the absolute value of

    Absolute difference

    Absolute_difference

  • P-adic valuation
  • Measure of divisibility by a prime number

    and gives rise to an analogue of the usual absolute value, though unlike the latter, the p-adic absolute value is not Archimedean. Whereas the completion

    P-adic valuation

    P-adic valuation

    P-adic_valuation

  • Residual value
  • Future value of a good in terms of absolute value

    Residual value also known as salvage value describes the future value of a good in terms of absolute value in monetary terms after depreciation, and it

    Residual value

    Residual_value

  • Symmetric derivative
  • Operation in differential calculus

    nor the mean-value theorem hold for the symmetric derivative; some similar but weaker statements have been proved. For the absolute value function f (

    Symmetric derivative

    Symmetric_derivative

  • Mean absolute percentage error
  • Measure of prediction accuracy of a forecast

    Where At is the actual value and Ft is the forecast value. Their difference is divided by the actual value At. The absolute value of this ratio is summed

    Mean absolute percentage error

    Mean absolute percentage error

    Mean_absolute_percentage_error

  • Complex number
  • Number with a real and an imaginary part

    z⋅z‾=(x+iy)(x−iy)=x2+y2 is a non-negative real number. This allows to define the absolute value (or modulus or magnitude) of z to be the square root |z|=x2+y2. By Pythagoras'

    Complex number

    Complex number

    Complex_number

  • Homogeneous function
  • Function with a multiplicative scaling behaviour

    homogeneous function that is not homogeneous. A special case is the absolute value of real numbers. The quotient of two homogeneous polynomials of the

    Homogeneous function

    Homogeneous_function

  • Deviation (statistics)
  • Difference between a variable's observed value and a reference value

    difference: the deviation is positive when the observed value exceeds the reference value. The absolute value of the deviation indicates the size or magnitude

    Deviation (statistics)

    Deviation (statistics)

    Deviation_(statistics)

  • Unary operation
  • Mathematical operation with only one operand

    | n | {\displaystyle |n|} is the absolute value of n {\displaystyle n} . Negation is used to find the negative value of a single number. Here are some

    Unary operation

    Unary_operation

  • Rolle's theorem
  • Theorem in real analysis

    interval, the conclusion of Rolle's theorem may not hold. Consider the absolute value function f ( x ) = | x | , x ∈ [ − 1 , 1 ] . {\displaystyle f(x)=|x|

    Rolle's theorem

    Rolle's theorem

    Rolle's_theorem

  • Square-integrable function
  • Function whose squared absolute value has finite integral

    function, is a real- or complex-valued measurable function for which the integral of the square of the absolute value is finite. Thus, square-integrability

    Square-integrable function

    Square-integrable_function

  • Geometrical properties of polynomial roots
  • Geometry of the location of polynomial roots

    properties are related to a single polynomial, such as upper bounds on the absolute values of the roots, which define a disk containing all roots, or lower bounds

    Geometrical properties of polynomial roots

    Geometrical_properties_of_polynomial_roots

  • Mean absolute difference
  • Measure of statistical dispersion

    mean absolute difference (univariate) is a measure of statistical dispersion equal to the average absolute difference of two independent values drawn

    Mean absolute difference

    Mean_absolute_difference

  • Determinant
  • In mathematics, invariant of square matrices

    c)⁠, ⁠(b,d)⁠, and ⁠(a+b,c+d)⁠. The area of this parallogram is the absolute value of the determinant ⁠ad−bc⁠ of the matrix. The sign of the determinant

    Determinant

    Determinant

  • Archimedean property
  • Mathematical property of algebraic structures

    rank one valued fields and normed spaces over rank one valued fields as follows. Let K {\displaystyle K} be a field endowed with an absolute value function

    Archimedean property

    Archimedean property

    Archimedean_property

  • Absolutely integrable function
  • Function whose absolute value has a finite integral

    function whose absolute value is integrable, meaning that the integral of the absolute value over the whole domain is finite. For a real-valued function, since

    Absolutely integrable function

    Absolutely_integrable_function

  • Comparator
  • Device that compares two voltages or currents

    create absolute-value detectors. In an absolute-value detector, two comparators and a digital logic gate are used to compare the absolute values of two

    Comparator

    Comparator

    Comparator

  • Ostrowski's theorem
  • On all absolute values of rational numbers

    non-trivial absolute value on the rational numbers Q {\displaystyle \mathbb {Q} } is equivalent to either the usual real absolute value or a p-adic absolute value

    Ostrowski's theorem

    Ostrowski's_theorem

  • Squeeze theorem
  • Method for finding limits in calculus

    In calculus, the squeeze theorem (also known as the sandwich theorem, the two policemen and a drunk theorem among other names) is a theorem regarding the

    Squeeze theorem

    Squeeze theorem

    Squeeze_theorem

  • Absolute Value (album)
  • 2008 studio album by Akrobatik

    Absolute Value is the second studio album by Boston rapper Akrobatik. It was released on February 19, 2008 by Fat Beats Records. The album features guest

    Absolute Value (album)

    Absolute_Value_(album)

  • Value theory
  • Systematic study of values

    moral, political, aesthetic, and religious values. Further categorizations distinguish absolute values from values that are relative to something else. Diverse

    Value theory

    Value_theory

  • Magnitude (mathematics)
  • Property determining comparison and ordering

    a measure of distance from one object to another. For numbers, the absolute value of a number is commonly applied as the measure of units between a number

    Magnitude (mathematics)

    Magnitude_(mathematics)

  • Logarithmic integral function
  • Special function defined by an integral

    values between 0 and 1 are offset by iπ so that the absolute value at 0 is π rather than zero. The complex function is also defined (but multi-valued)

    Logarithmic integral function

    Logarithmic integral function

    Logarithmic_integral_function

  • Huber loss
  • Loss function used in robust regression

    &{\text{otherwise.}}\end{cases}}} The Huber loss is the convolution of the absolute value function with the rectangular function, scaled and translated. Thus

    Huber loss

    Huber_loss

  • Valuation (algebra)
  • Function in algebra

    "exponential valuation" or "non-Archimedean absolute value" or "ultrametric absolute value"; our "absolute value" (satisfying the triangle inequality) is

    Valuation (algebra)

    Valuation_(algebra)

  • Sign function
  • Function returning minus 1, zero or plus 1

    \end{array}}} Any real number can be expressed as the product of its absolute value and its sign: x = | x | sgn ⁡ x . {\displaystyle x=|x|\operatorname

    Sign function

    Sign function

    Sign_function

  • Approximation error
  • Mathematical concept

    principal ways: as an absolute error, which denotes the direct numerical magnitude of this discrepancy irrespective of the true value's scale, or as a relative

    Approximation error

    Approximation error

    Approximation_error

  • Lists of integrals
  • add a well chosen step function. If we also use the fact that the absolute values of sine and cosine are periodic with period π, then we get:

    Lists of integrals

    Lists_of_integrals

  • Prime number
  • Number divisible only by 1 and itself

    ⁠p⁠-adic absolute value |q|p of any rational number ⁠q⁠ is then defined as ⁠|q|p=p−νp(q)⁠. Multiplying an integer by its ⁠p⁠-adic absolute value cancels

    Prime number

    Prime number

    Prime_number

  • Absolute zero
  • Lowest theoretical temperature

    and in ideal cases entropy, reach their minimum values. The Kelvin scale is defined so that absolute zero is 0 Kelvin, equivalent to −273.15 °C on the

    Absolute zero

    Absolute zero

    Absolute_zero

  • P-adic number
  • Number system extending the rational numbers

    p-adic absolute value). Every rational number can be uniquely expressed as the sum of a series as above, with respect to the p-adic absolute value. This

    P-adic number

    P-adic number

    P-adic_number

  • Geometric progression
  • Mathematical sequence of numbers

    the terms' complex arguments follow an arithmetic progression. If the absolute value of the common ratio is smaller than 1, the terms will decrease in magnitude

    Geometric progression

    Geometric progression

    Geometric_progression

  • Sign (mathematics)
  • Number property of being positive or negative

    belongs a positive real number, its absolute value. For example, the absolute value of −3 and the absolute value of 3 are both equal to 3. This is written

    Sign (mathematics)

    Sign (mathematics)

    Sign_(mathematics)

  • Square (algebra)
  • Product of a number by itself

    the interval [0, +∞). On the negative numbers, numbers with greater absolute value have greater squares, so the square is a monotonically decreasing function

    Square (algebra)

    Square (algebra)

    Square_(algebra)

  • Perron–Frobenius theorem
  • Theorem in linear algebra

    powers Ak as k → ∞ is controlled by the eigenvalue of A with the largest absolute value (modulus). The Perron–Frobenius theorem describes the properties of

    Perron–Frobenius theorem

    Perron–Frobenius_theorem

  • Local field
  • Locally compact infinite topological field

    available for functions defined on local fields. Given a local field, an absolute value can be defined on it which gives rise to a complete metric that generates

    Local field

    Local_field

  • Algebraic number theory
  • Branch of number theory

    the integers. In addition to the usual absolute value function |·| : Q → R, there are p-adic absolute value functions |·|p : Q → R, defined for each

    Algebraic number theory

    Algebraic number theory

    Algebraic_number_theory

  • Velocity
  • Speed and direction of a motion

    and direction are needed to define it (velocity vector). The scalar absolute value (magnitude) of velocity is called speed, a quantity that is measured

    Velocity

    Velocity

    Velocity

  • Triangle inequality
  • Property of geometry, also used to generalize the notion of "distance" in metric spaces

    1)\|=|1|+|1|=2=\|\mathbf {u} \|+\|\mathbf {v} \|.} The absolute value is a norm for the real line; as required, the absolute value satisfies the triangle inequality for

    Triangle inequality

    Triangle inequality

    Triangle_inequality

  • Lp space
  • Function spaces generalizing finite-dimensional p norm spaces

    p-norm or Lp-norm of x is defined by ‖x‖p=(|x1|p+|x2|p+⋯+|xn|p)1/p. The absolute value bars can be dropped when p is an even integer, and x is drawn from the

    Lp space

    Lp_space

  • Negative number
  • Real number that is strictly less than zero

    The absolute value of a number is the non-negative number with the same magnitude. For example, the absolute value of −3 and the absolute value of 3

    Negative number

    Negative number

    Negative_number

  • IEEE 754
  • IEEE standard for floating-point arithmetic

    representation is made unique. Most floating point numbers, those with absolute value larger than 2emin, are called normal. They have a significand which

    IEEE 754

    IEEE_754

  • Algebraic number field
  • Finite extension of the rationals

    absolute value on R {\displaystyle \mathbb {R} } to K {\displaystyle K} gives an archimedean absolute value on K {\displaystyle K} ; such an absolute

    Algebraic number field

    Algebraic_number_field

  • Quotient rule
  • Formula for the derivative of a ratio of functions

    the absolute value and natural logarithm of both sides of the equation gives ln⁡|h(x)|=ln⁡|f(x)g(x)|. Applying properties of the absolute value and logarithms

    Quotient rule

    Quotient_rule

  • Relative change
  • Comparisons in quantitative sciences

    of the value with respect to the reference value (that is, larger or smaller) does not matter in a particular application, the absolute value may be used

    Relative change

    Relative_change

  • Slope
  • Mathematical term

    The steepness, incline, or grade of a line is the absolute value of its slope: greater absolute value indicates a steeper line. The line trend is defined

    Slope

    Slope

    Slope

  • Sunrise equation
  • Equation to derive time of sunset and sunrise

    _{2}}{\cos \phi \,\cos \delta _{2}}}.} If the right hand side has an absolute value greater than 1, then the Sun does not go below the horizon on that day

    Sunrise equation

    Sunrise equation

    Sunrise_equation

  • Wilcoxon signed-rank test
  • Statistical hypothesis test

    Assume for simplicity that the observations in the sample have distinct absolute values and that no observation equals zero. (Zeros and ties introduce several

    Wilcoxon signed-rank test

    Wilcoxon_signed-rank_test

  • Geometric series
  • Sum of an (infinite) geometric progression

    the 2-adic numbers using the 2-adic absolute value as a convergence metric. In that case, the 2-adic absolute value of the common coefficient is | r |

    Geometric series

    Geometric_series

  • Vertical bar
  • Typographic symbol

    brackets, it suggests the notion of size. These are: absolute value: |x|, read "the absolute value of x" cardinality: |S|, read "the cardinality of the

    Vertical bar

    Vertical_bar

  • Average rectified value
  • electrical engineering, the average rectified value (ARV) of a quantity is its average absolute value. The ARV of an alternating current indicates which

    Average rectified value

    Average_rectified_value

  • Bernoulli's method
  • Polynomial root-finding algorithm

    absolute value of a univariate polynomial. The method works under the condition that there is only one root (possibly multiple) of maximal absolute value

    Bernoulli's method

    Bernoulli's method

    Bernoulli's_method

  • Euclidean distance
  • Length of a line segment

    two points on the real line is the absolute value of the numerical difference of their coordinates, their absolute difference. Thus if p {\displaystyle

    Euclidean distance

    Euclidean distance

    Euclidean_distance

  • Value (mathematics)
  • Notion in mathematics

    Absolute value Truth value Collins, Joseph Victor (1893). Text-book of Algebra: Through Quadratic Equations. Albert, Scott & Company. p. 64. "Value"

    Value (mathematics)

    Value_(mathematics)

  • L-function
  • Meromorphic function on the complex plane

    are defined using a Dirichlet character. They thus take complex values with absolute value 1 or are equal to 0. Let m∈ℕ be an integer, and let χ be a Dirichlet

    L-function

    L-function

    L-function

  • Sign-value notation
  • Number representation system

    manner to represent larger values by convention. Although the absolute value of each sign is independent of its position, the value of the resulting sequence

    Sign-value notation

    Sign-value_notation

  • Absolute
  • Topics referred to by the same term

    brightness of a star Absolute value, a notion in mathematics, commonly a number's numerical value without regard to its sign Absolute pressure, the pressure

    Absolute

    Absolute

  • Lipschitz continuity
  • Strong form of uniform continuity

    such that, for every pair of points on the graph of this function, the absolute value of the slope of the line connecting them is not greater than this real

    Lipschitz continuity

    Lipschitz continuity

    Lipschitz_continuity

  • Rational number
  • Quotient of two integers

    absolute value on the rational numbers ⁠ Q {\displaystyle \mathbb {Q} } ⁠ is equivalent to either the usual real absolute value or a p-adic absolute value

    Rational number

    Rational number

    Rational_number

  • Arithmetic underflow
  • Computer programming condition

    program where the result of a calculation is a number of more precise absolute value than the computer can actually represent in memory on its central processing

    Arithmetic underflow

    Arithmetic_underflow

  • Arc elasticity
  • Elasticity of one variable with respect to another between two given points

    measurements were taken in reverse sequence (first 120 and then 80), the absolute value of the percentage change would be the same. In contrast, if the percentage

    Arc elasticity

    Arc elasticity

    Arc_elasticity

  • Symmetric mean absolute percentage error
  • Statistical accuracy measure

    the absolute difference between At and Ft is divided by half the sum of absolute values of the actual value At and the forecast value Ft. The value of

    Symmetric mean absolute percentage error

    Symmetric_mean_absolute_percentage_error

  • Abscissa and ordinate
  • Horizontal and vertical axes/coordinate numbers of a 2D coordinate system or graph

    point is the signed measure of its projection on the primary axis. Its absolute value is the distance between the projection and the origin of the axis, and

    Abscissa and ordinate

    Abscissa and ordinate

    Abscissa_and_ordinate

  • Instrumental and intrinsic value
  • Philosophical concept

    legitimate ends: [T]he more the value to which action is oriented is elevated to the status of an absolute [intrinsic] value, the more "irrational" in this

    Instrumental and intrinsic value

    Instrumental_and_intrinsic_value

  • Demian (singer)
  • South Korean singer and actor (born 1994)

    Entertainment. Demian plays the role of Jung Gi-jeon in the television series Absolute Value of Romance, which premiered in April 2026. All song credits are adapted

    Demian (singer)

    Demian_(singer)

  • Absolute convergence
  • Mode of convergence of an infinite series

    converge absolutely (or to be absolutely convergent) if the sum of the absolute values of the summands is finite. More precisely, a real or complex series

    Absolute convergence

    Absolute_convergence

  • Mandelbrot set
  • Fractal named after mathematician Benoit Mandelbrot

    ) ) {\displaystyle f_{c}(f_{c}(0))} , and so on, remains bounded in absolute value. This set was first defined and drawn by Robert W. Brooks and Peter

    Mandelbrot set

    Mandelbrot set

    Mandelbrot_set

  • Product rule
  • Formula for the derivative of a product

    absolute value of each function and the natural log of both sides of the equation, ln⁡|h(x)|=ln⁡|f(x)g(x)| Applying properties of the absolute value and

    Product rule

    Product rule

    Product_rule

  • Two's complement
  • Binary representation for signed numbers

    so negative numbers are represented by the two's complement of the absolute value. To get the two's complement of a negative binary number, all bits are

    Two's complement

    Two's_complement

  • Riemann sum
  • Approximation technique in integral calculus

    {M_{1}(b-a)^{2}}{2n}},} where M 1 {\displaystyle M_{1}} is the maximum value of the absolute value of f ′ ( x ) {\displaystyle f^{\prime }(x)} over the interval

    Riemann sum

    Riemann sum

    Riemann_sum

  • Cauchy–Schwarz inequality
  • Mathematical inequality relating inner products and norms

    called Cauchy–Bunyakovsky–Schwarz inequality) is an upper bound on the absolute value of the inner product between two vectors in an inner product space in

    Cauchy–Schwarz inequality

    Cauchy–Schwarz_inequality

  • Principal value
  • Specific values of a multivalued function

    principal value at a point of a multivalued function is distinguished from the other values by being the one whose argument has the smallest absolute value, and

    Principal value

    Principal_value

  • Weil conjectures
  • On generating functions from counting points on algebraic varieties over finite fields

    Frobenius on the stalks of Ek have absolute value at most qk(d−1)/2+1. This estimate can be used to find the absolute value of any eigenvalue α of Frobenius

    Weil conjectures

    Weil_conjectures

  • Gematria
  • Numerological practice of reading a word or phrase as a number

    number. The same value will be arrived at regardless of whether it is the absolute values, the ordinal values, or the reduced values that are being counted

    Gematria

    Gematria

  • Price elasticity of demand
  • Sensitivity of quantity to price

    good is said to be inelastic when the elasticity is less than one in absolute value: that is, changes in price have a relatively small effect on the quantity

    Price elasticity of demand

    Price_elasticity_of_demand

  • Scientific notation
  • Concise notation for large or small numbers

    coefficient m is a nonzero real number (usually between 1 and 10 in absolute value, and nearly always written as a terminating decimal). The integer n

    Scientific notation

    Scientific_notation

  • Piecewise function
  • Function defined by multiple sub-functions

    evaluates trivially to the input value itself. The following table documents the absolute value function at certain values of x {\displaystyle x} : In order

    Piecewise function

    Piecewise function

    Piecewise_function

  • Triangle wave
  • Non-sinusoidal waveform

    \lfloor \ \rfloor } is the floor function. This can be seen to be the absolute value of a shifted sawtooth wave. For a triangle wave spanning the range [−1

    Triangle wave

    Triangle wave

    Triangle_wave

  • Average true range
  • Market volatility indicator

    minus the most recent period's low Absolute value of the most recent period's high minus the previous close Absolute value of the most recent period's low

    Average true range

    Average_true_range

  • Relative return
  • Measure of the return on an investment

    underperform the benchmark. Within passive portfolio management, the absolute value of the relative return is often called the tracking error, which is

    Relative return

    Relative_return

  • Isocost
  • Graph in economics

    the total cost of acquiring those quantities of the two inputs. The absolute value of the slope of the isocost line, with capital plotted vertically and

    Isocost

    Isocost

    Isocost

  • Singular value
  • Square roots of the eigenvalues of the self-adjoint operator A* A

    A {\displaystyle A} ⁠ is a normal matrix, then its singular values are the absolute values of its eigenvalues. Indeed, in this case, the spectral theorem

    Singular value

    Singular value

    Singular_value

  • Salem number
  • Type of algebraic integer

    >1} whose conjugate roots all have absolute value no greater than 1, and at least one of which has absolute value exactly 1. Salem numbers are of interest

    Salem number

    Salem number

    Salem_number

  • Power iteration
  • Eigenvalue algorithm

    produce a number λ {\displaystyle \lambda } , which is the greatest (in absolute value) eigenvalue of A {\displaystyle A} , and a nonzero vector v {\displaystyle

    Power iteration

    Power_iteration

  • Spectral radius
  • Largest absolute value of an operator's eigenvalues

    the absolute values of its eigenvalues. More generally, the spectral radius of a bounded linear operator is the supremum of the absolute values of the

    Spectral radius

    Spectral_radius

  • Numerical digit
  • Symbols used to write numbers

    with an integer base, the number of different digits required is the absolute value of the base. For example, decimal (base 10) requires ten digits (0 to

    Numerical digit

    Numerical_digit

  • Ordered ring
  • positive elements. If a is an element of an ordered ring R, then the absolute value of a, denoted |a|, is defined thus: |a|:={a,if 0≤a,−a,otherwise, where

    Ordered ring

    Ordered ring

    Ordered_ring

  • Complex plane
  • Geometric representation of the complex numbers

    the magnitude or modulus of the product is the product of the two absolute values, or moduli, and the angle or argument of the product is the sum of

    Complex plane

    Complex plane

    Complex_plane

  • Dominated convergence theorem
  • Theorem in measure theory

    More technically it says that if a sequence of functions is bounded in absolute value by an integrable function and is almost everywhere pointwise convergent

    Dominated convergence theorem

    Dominated_convergence_theorem

  • Chebyshev polynomials
  • Pair of polynomial sequences

    are polynomials with the largest possible leading coefficient whose absolute value on the interval [−1, 1] is bounded by 1. They are also the "extremal"

    Chebyshev polynomials

    Chebyshev polynomials

    Chebyshev_polynomials

  • Kelvin
  • SI unit of temperature

    were correct. For example, in a footnote, Thomson derived the value of −273 °C for absolute zero by calculating the negative reciprocal of 0.00366—the coefficient

    Kelvin

    Kelvin

    Kelvin

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