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{{Built-in|Root|√}} (<source lang=j inline>%:</source> in [[J]]) is a [[dyadic]] [[scalar function]] that computes the [[wikipedia:nth root|nth root]]; <source lang=apl inline>X√Y</source> is equal to <source lang=apl inline>Y*÷X</source>, the right [[argument]] raised to the [[power]] of the [[reciprocal]] of the left argument. The positioning of arguments resembles the [[Comparison with traditional mathematics#Explicitness|mathematical notation]] <math>\sqrt[x]{y}</math>. Root shares the [[glyph]] <source lang=apl inline>√</source> with the monadic function [[Square Root]], which is the same as Root with the default left argument of 2. Root is defined in [[J]], [[NARS2000]], [[dzaima/APL]], and [[Extended Dyalog APL]]. | {{Built-in|Root|√}} (<source lang=j inline>%:</source> in [[J]]) is a [[dyadic]] [[scalar function]] that computes the [[wikipedia:nth root|nth root]]; <source lang=apl inline>X√Y</source> is equal to <source lang=apl inline>Y*÷X</source>, the right [[argument]] raised to the [[power]] of the [[reciprocal]] of the left argument. The positioning of arguments resembles the [[Comparison with traditional mathematics#Explicitness|mathematical notation]] <math>\sqrt[x]{y}</math>. Root shares the [[glyph]] <source lang=apl inline>√</source> with the monadic function [[Square Root]], which is the same as Root with the default left argument of 2. Root is defined in [[J]], [[NARS2000]], [[dzaima/APL]], and [[Extended Dyalog APL]]. | ||
== See also == | |||
* [[Divide]] | |||
* [[Logarithm]] | |||
== External links == | == External links == |
Revision as of 07:51, 9 July 2020
√
|
Root (√
) (%:
in J) is a dyadic scalar function that computes the nth root; X√Y
is equal to Y*÷X
, the right argument raised to the power of the reciprocal of the left argument. The positioning of arguments resembles the mathematical notation . Root shares the glyph √
with the monadic function Square Root, which is the same as Root with the default left argument of 2. Root is defined in J, NARS2000, dzaima/APL, and Extended Dyalog APL.
See also
External links
Documentation