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A '''dyadic''' function is one that takes an argument on the left and right of the function. Here is an example of a dyadic function named '''deal''' to deal hands of cards:<br/>
A '''dyadic''' function is one that takes an argument on the left and right of the function. Here is an example of a dyadic function named '''deal''' to deal hands of cards:<br/>
<apll>&nbsp;&nbsp;&nbsp;&nbsp;∇ k ← count deal cards;C<br/>
<apll>&nbsp;&nbsp;&nbsp;&nbsp;∇ k ← count deal cards;c<br/>
[1]&nbsp;&nbsp;&nbsp;c ← count<br/>
[1]&nbsp;&nbsp;&nbsp;c ← count<br/>
[2]&nbsp;&nbsp;&nbsp;k ←''<br/>
[2]&nbsp;&nbsp;&nbsp;k ←''<br/>
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* [[monadic]] (accepts one argument)
* [[monadic]] (accepts one argument)
* [[dyadic]] (accepts two arguments)
* [[dyadic]] (accepts two arguments)
* [[System Functions]]
<br/><hr/>
{{Article footer|0|NO}}
[[Category:Definitions]]
[[Category:Dyadic operators]]

Latest revision as of 18:24, 13 October 2019

A dyadic function is one that takes an argument on the left and right of the function. Here is an example of a dyadic function named deal to deal hands of cards:
    ∇ k ← count deal cards;c
[1]   c ← count
[2]   k ←''
[3]   Q:
[4]   k ← k, cards ? 52
[5]   c ← c-1
[6]   →(c>0)/Q
[7]   k←count cards ⍴ k
    ∇
 So an execution of this function to deal 6 hands of 7 cards could produce the following:
      6 deal 7
 28  1  8 24 32 47 27
 38 46  1 43  3 40  7
 47 28 26  7 39  2 37
 36 12 48 46 47 31 13
 24 52 13 25 20 30 47
 23 25 43 21 15 52 14

The numbers generated would have to be related to a rank and suit to display a particular card.

Some system functions are dyadic, in that you may present them one argument on each side of the function name, and it may return a value. The ⎕FMT function provides specialized formatting when used as a dyadic function.

See Also



See Also
System Commands System Variables and Functions Operators


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{{#ifeq:0|1||title="assign" style="border-width:thick; border-color:blue; background-color:yellow;" |←

→ bgcolor=cyan title="assign" |← → }}

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- × ÷ * ⍟ ⌹ ○ ! ? √ bgcolor=cyan title="plus" |+ - × ÷ * ⍟ ⌹ ○ ! ? √ }}

{{#ifeq:0|3||title="mod" style="border-width:thick; border-color:blue; background-color:yellow;" ||

⌈ ⌊ ⊥ ⊤ ⊣ ⊢
⌈ ⌊ ⊥ ⊤ ⊣ ⊢
≢ < ≤ = ≥ > ≠ bgcolor=cyan title="match" |≡ ≢ < ≤ = ≥ > ≠ }}

{{#ifeq:0|5||title="down caret" style="border-width:thick; border-color:blue; background-color:yellow;" |∨

∧ ⍱ ⍲ bgcolor=cyan title="down caret" |∨ ∧ ⍱ ⍲ }}

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↓ ⊂ ⊃ ⌷ ⍋ ⍒
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{{#ifeq:0|8||title="comma" style="border-width:thick; border-color:blue; background-color:yellow;" |,

⍪ ⍴ ⌽ ⊖ ⍉
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⎕ ⍎ ⍕
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⍝ ∇ ∆ ⍙ _ ⍺ ⍵ bgcolor=cyan title="diamond" |⋄ ⍝ ∇ ∆ ⍙ _ ⍺ ⍵ }}

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⍬ ∞ title="neg" |¯ ⍬ ∞ ∅
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}}

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