Arithmetic

43 built-in function(s) in this category.

• Abs — Abs[z] gives the absolute value (modulus) of numeric z, Sqrt[Re[z]^2 + Im[z]^2] for complex z. (Stable)
• Accumulate — Accumulate[list] (Stable)
• Accuracy — Accuracy[x] (Stable)
• Arg — Arg[z] gives the argument (phase angle in (-Pi, Pi]) of numeric z; 0 for nonnegative reals, Pi for negative reals. (Stable)
• Binomial — Binomial[n, m] (Stable)
• Ceiling — Ceiling[x] (Stable)
• Complex — Complex[re, im] (Stable)
• Conjugate — Conjugate[z] gives the complex conjugate Re[z] - I Im[z] of numeric z; real and real-valued (Re/Im/Abs/Arg) arguments are returned unchanged. (Stable)
• Differences — Differences[list] (Stable)
• DigitCount — DigitCount[n] gives a list of the counts of digits 1, 2, ..., 9, 0 in the base-10 representation of n. (Stable)
• Divide — x / y or Divide[x, y] represents x / y; rewritten by the evaluator to (Stable)
• Factorial — n! or Factorial[n] (Stable)
• Factorial2 — Factorial2[n] (also typeset n!!) gives the double factorial of n. (Stable)
• FactorialPower — FactorialPower[n, k] (Stable)
• Fibonacci — Fibonacci[n] (Stable)
• Floor — Floor[x] (Stable)
• FromDigits — FromDigits[list] constructs an integer from a list of decimal digits, most-significant first. (Stable)
• Im — Im[z] gives the imaginary part of numeric z, and 0 for real or real-valued (Re/Im/Abs/Arg) arguments. (Stable)
• IntegerDigits — IntegerDigits[n] gives a list of the decimal digits in the integer n. (Stable)
• IntegerExponent — IntegerExponent[n, b] gives the highest power of b that divides n. (Stable)
• IntegerLength — IntegerLength[n] gives the number of decimal digits in the integer n. (Stable)
• IntegerString — IntegerString[n] gives a string consisting of the decimal digits in the integer n. (Stable)
• LucasL — LucasL[n] (Stable)
• MantissaExponent — MantissaExponent[x] gives a list {m, e} containing the mantissa and exponent of the real number x, such that x = m * 10^e and 1/10 <= |m| < 1 (or m = 0 when x = 0). (Stable)
• N — N[expr] (Stable)
• Plus — x + y + ... or Plus[x, y, ...] represents a sum of terms. (Stable)
• Power — x ^ y or Power[x, y] represents x to the power y. (Stable)
• Precision — Precision[x] (Stable)
• Rational — Rational[n, d] (Stable)
• Rationalize — Rationalize[x] (Stable)
• Ratios — Ratios[list] (Stable)
• Re — Re[z] gives the real part of numeric z; Re[Re[z]], Re[Im[z]], Re[Abs[z]], Re[Arg[z]] fold since those heads are real-valued. (Stable)
• ReIm — ReIm[z] gives {Re[z], Im[z]}, the real and imaginary parts of numeric z as a list; real-valued arguments give {z, 0}. (Stable)
• RealDigits — RealDigits[x] gives a list {digits, exp} of the digits in the approximate real number x together with the exponent such that the first digit is the coefficient of 10^(exp - 1). (Stable)
• RealExponent — RealExponent[x] gives Log[10, |x|] -- the base-10 real exponent of x. (Stable)
• Round — Round[x] (Stable)
• SetAccuracy — SetAccuracy[x, n] (Stable)
• SetPrecision — SetPrecision[x, n] (Stable)
• Sign — Sign[x] gives -1, 0, or 1 for real numeric x according to its sign, and z/Abs[z] for a nonzero numeric complex z. (Stable)
• Sqrt — Sqrt[z] (Stable)
• Subtract — x - y or Subtract[x, y] represents x - y; rewritten by the evaluator (Stable)
• Times — x * y * ... or Times[x, y, ...] represents a product of terms. (Stable)
• Total — Total[list] (Stable)