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Functions

  abs[]
  acos[]
  active[]
  and[]
  asin[]
  atan2[]
  atan[]
  bin[]
  ceil[]
  chr[]
  cos[]
  datetime[]
  day[]
  dec[]
  defnz[]
  def[]
  deg2rad[]
  exists[]
  exp10[]
  exp2[]
  expr[][]
  exp[]
  e[]
  fix[]
  floor[]
  froms16[]
  froms32[]
  fromu16[]
  fromu32[]
  fup[]
  hex[]
  hour[]
  inc[]
  land[]
  lnand[]
  lnor[]
  lnot[]
  log10[]
  log2[]
  log[]
  lor[]
  lxnor[]
  lxor[]
  max3[]
  max[]
  millisec[]
  min3[]
  minute[]
  min[]
  mmtounit[]
  month[]
  nand[]
  nan[]
  nop[][]
  nor[]
  notexists[]
  not[]
  or[]
  pi[]
  pow[]
  rad2deg[]
  rand[]
  rounddec[]
  roundup[]
  round[]
  s16[]
  s32[]
  s8[]
  second[]
  shl[]
  shr[]
  sin[]
  sqrt[]
  sqr[]
  tan[]
  tomachine[]
  tos16[]
  tos32[]
  tou16[]
  tou32[]
  towork[]
  trunc[]
  u16[]
  u32[]
  u8[]
  unittomm[]
  xnor[]
  xor[]
  year[]

Operators

Macros

gcode:functions:func-log

log[]

Compute natural logarithm.

The log[] function in math is a function that returns the natural logarithm (base e) of a number. The natural logarithm is the logarithm to the base e, where e is the mathematical constant approximately equal to 2.71828. It is the inverse of the exponential function. The input to the function is a number and the output will be a float.

For example, log[e] would return 1, and log[10] would return 2.30258509.

The log[] function is commonly used in mathematics, physics, engineering and other fields, such as solving equations involving exponentials and logarithms, as well as in various algorithms and data analysis.

Syntax

log[x]

Parameters

x Value whose logarithm is calculated.
Return Value Natural logarithm of x.

Examples

#<result> = log[10]
(print,#<result>)

result: 2.30258509

See also

e, exp

gcode/functions/func-log.txt · Last modified: 2023/01/26 18:59 by 127.0.0.1

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