▼5 Racket Libraries
5.1 双 and 􏿴
5.2 􏻿
5.3 􏿰
5.4 􏶃
5.5 􏷂
5.6 􏶿
5.7 句
5.8 米
5.9 文
5.10 同
5.11 Conditionals
5.12 並
5.13 禾
On this page:
5.1.1 Naming Rules
5.1.2 双, 㐅, 􏿴, 􏿫, 阴, 阳
5.1.3 阴阳+  -
5.1.4 􏿝, 􏿜
5.1.5 攸
5.1.6 􏼏, 􏼏*
5.1.7 􏼓, 􏼎
5.1.8 弔, 弓,弓*, 􏹂, 􏹂*
5.1.9 􏷜, 􏷛, 􏷚, 􏷙, 􏷘, 􏷗, 􏷖, 􏷕, 􏷔, 􏷓
5.1.10 末, 􏹧
5.1.11 巨
5.1.12 􏾺,𨚞, 􏷵,􏷴, 􏸄,􏸃, 􏾺/  入,𨚞/  入, 􏾺?
5.1.13 䢼, 􏷳, 䢼分
5.1.14 𰂋,偏,􏾜,重、𠝤
5.1.15 􏾛、𠆯
5.1.16 􏹋、􏹉、􏹊~、􏹊^,􏹅,􏹄,􏹌、􏹈,􏹇~、􏹇
5.1.17 􏹈分,􏹈巨
5.1.18 􏷒,􏷑, 􏷐,􏷏,􏷎,右􏷎
5.1.19 􏷑􏹈,􏷑􏿝, 􏷑􏺗、􏷑􏺘
5.1.20 􏷍/  组合、􏷍/  排列组合,􏷍/  笛卡尔积,􏷍/  分组
5.1.21 ming/  racket/  base
双
双?
阳
阴
㐅?
㐅
􏿴
􏿫
􏿴?
􏼎
弔
巨
􏿝
􏾛
􏹊~
􏹊~/  􏷇
􏹊~/  􏷅
􏹊~/  冃
􏹊^
􏹊^/  􏷇
􏹊^/  􏷅
􏹊^/  冃
𠆯
􏹋
􏹋/  􏷇
􏹋/  􏷅
􏹋/  冃
􏹅
􏹉
􏹉/  􏷇
􏹉/  􏷅
􏹉/  冃
􏹄
􏹌
􏹈
􏷒
􏷑
􏷐
􏷏
􏷎
右􏷎
阳+
阴+
阳-
阴-
阳+  +
阴+  +
阳-+
阴-+
阳+  -
阴+  -
阳--
阴--
阳+  +  +
阴+  +  +
阳-+  +
阴-+  +
阳+  -+
阴+  -+
阳--+
阴--+
阳+  +  -
阴+  +  -
阳-+  -
阴-+  -
阳+  --
阴+  --
阳---
阴---
5.1.22 ming/  racket/  list
穴
穴?
􏷜
􏷛
􏷚
􏷙
􏷘
􏷗
􏷖
􏷕
􏷔
􏷓
末
􏹧
􏼓
攸
攸/  入
弓
􏹂
弓*
􏹂*
􏾺
𨚞
􏷵
􏷴
􏾺/  入
𨚞/  入
􏷵/  入
􏷴/  入
􏸄
􏸃
􏸄/  入
􏸃/  入
􏾺?
䢼
􏷳
䢼分
􏿜
𰂋
偏
􏾜
重
𠝤
􏹇
􏹈分
􏹈巨
􏹈􏷑
􏷑􏿝
􏼏
􏼏*
􏷍/  组合
􏷍/  排列组合
􏷍序列/  组合
􏷍序列/  排列组合
􏷑􏺗
􏷑􏺘
􏷍/  分组
􏷍/  笛卡尔积
􏹇~
9.2.900

5.1 双 and 􏿴🔗ℹ

Originates from Pairs and Lists and extends to 􏿴.

5.1.1 Naming Rules🔗ℹ

Ideograph

Connotation

Elucidation

Example

亻 as component

general subset

Returns a new list with elements produced from the input list. (Implies the input data and output data are the same type.)

 伄 攸 𰂋 偏 􏾜 􏾛 偅 𠆯 􏹈 􏷍?

阝 as component

serial subset

Returns a new list with elements serially produced from the input list.(Implies the input data and output data are the same type.)

􏾝 􏾺 𨚞 􏹋

刂 as component

broken subset

Returns a new list with removing some elements from the input list.

􏷵 􏷴 􏺊 􏾘 𠝤 􏹊 􏹇

分 as component or suffix

split input list to values

Implies the type of output data is values(並).

 􏸄 􏸃 䢼分 􏹈分

入 as component or 入 as suffix

function as input

Implies the type of input data is function.

 􏹃 􏹅 􏹌 􏹂 攸/入 􏾺/入 𨚞/入

*SFX

strengthen

Strengthen the process, thus the data of output may become longer, and the type may be changed accordingly.

弓* 􏹂* 􏼏*

~SFX

soften

Soften the process, thus the output data shorter.

􏹊~ 􏹇~

^SFX

list as input

Implies the type of input data is list.

􏹊^ 伄^ 􏾘^

?SFX

boolean as output

Implies the type of output data is boolean.

双? 􏿴? 􏿳?

又
ideograph

  connotation : elment
  originates from : 又
  originally means : Right hand, borrowed as again in simplified chinese.
Resembles human’s hand that is holding an object.
Examples:  双 􏿫
又LB : 又 + LB
ideograph

  connotation : links pairs, linked pairs
Is reaching from Left through Bottom to right, we write it in this way to stand multiple 双 linked together.
Examples:  􏿴 􏿫
㐅
ideograph

  connotation : null
Is same as 穴, because 㐅 is same as 穴.
Examples:  㐅? 􏿴

5.1.2 双, 㐅, 􏿴, 􏿫, 阴, 阳🔗ℹ

Abstractly, we can pair two data together. Integrally, it is called 双. Separately, the position where set the first data is call 阳, the second is call 阴.

Further more, if we put another 双 to 阴 position of the former 双, we get a linked data. Likewise, the linked data can be extended as long as you want. By this way, if we leave 阴 of the ending 双 to be null(㐅), we get a data called 􏿴; if not, we call it 􏿫.

双 : 又 + 又
ideograph

  connotation : cons a pair data type
  originates from : 双
  originally means : pair
Two human hand here stand for a data type with spaces of holding two holding data. (双 is a special minor data type of 􏿴)

􏿴 : 又LB + 㐅
ideograph

  connotation : list, introduce a list data type
The reaching from Left through Bottom to right 又 stands for multiple 双 linked head to tail; 㐅 means ending with empty(㐅).

􏿴BR : 􏿴 + BR
ideograph

  connotation : list resemblance
Has the similar function process as it resembles and the type of output is same as 􏿴 accordingly.
Examples:  􏼓 􏼎 􏼏 􏿝

􏿫 : 又LB + 又
ideograph

  connotation : list with last element be pair
Resembles 􏿴 except substituting 㐅 with 又, which means the ending position is not empty(㐅).

􏿫BR : 􏿫 + BR
ideograph

  connotation : resembles 􏿫
Has the similar function process as it resembles and the type of output is same as 􏿫 accordingly.
Examples:  􏿜

Examples:
> (双 1 2)

'(1 . 2)

> (双 1 (双 2 (双 3 (双 4 㐅))))

'(1 2 3 4)

> (􏿴 1 2 3 4)

'(1 2 3 4)

> (双 1 (双 2 (双 3 4)))

'(1 2 3 . 4)

> (􏿫 1 2 3 4)

'(1 2 3 . 4)

> (􏿫 1 2 3 '(4))

'(1 2 3 4)

> (阳 '(1 . 2))

1

> (阴 '(1 . 2))

2

> (阳 '(1 2 3 4))

1

> (阴 '(1 2 3 4))

'(2 3 4)

5.1.3 阴阳+-🔗ℹ

日
ideograph

  connotation : former
  originates from : 日
  originally means : sun
Originally means sun in Chinese. Especially is borrowed to mean the former part of an object, or the positive part of an object in Ming. wiki.

月
ideograph

  connotation : latter
  originates from : 月
  originally means : moon
Originally Means moon, borrowed to mean the secondary part of of an object, or the negative part of an object in Ming. wiki.

阳 : 阝 + 日
ideograph

  connotation : the first half part
  originates from : 阳
  originally means : sun, positive
阴
ideograph

  connotation : the last half part
  originates from : 阴
  originally means : negative

阳+ 
ideographs
阴+ 
ideographs
阳- 
ideographs
阴- 
ideographs

   : 阳 / 阴 + + / -
  connotation : 阴 or 阳 nested in mutiple parenthesis reverse order
For the case of procedures that start with 阴 or 阳 and following with + or -, + stands for 阳 and - stands for 阴. For example, (阴+-- lst) is short for (阴 (阴 (阳 (阴 lst)))).

Examples:
> (阴+ '(1 2 3 4))

2

> (阴-+ '(1 2 3 4))

3

> (阳 '((1 1.1) 2 3 4))

'(1 1.1)

> (阳+ '((1 1.1) 2 3 4))

1

> (阳-+ '((1 1.1) 2 3 4))

1.1

5.1.4 􏿝, 􏿜🔗ℹ

􏿝 : 毌 + 􏿴BR
ideograph
􏿜 : 毌 + 􏿫BR
ideograph

Examples:
> (􏿴 1 2 3 4)

'(1 2 3 4)

> (􏿝 '(1) '(2) '(3) '(4))

'(1 2 3 4)

> (􏿝 '(1) '(2 3 4) '(5 6) '(7))

'(1 2 3 4 5 6 7)

> (􏿝 '(a b) 'c)

'(a b . c)

> (􏿝 '(a b) '(c . d))

'(a b c . d)

> (􏿝 '() 'a)

'a

> (􏿝 'a)

'a

> (􏿫 1 2 3 4)

'(1 2 3 . 4)

> (􏿜 '(1) '(2) '(3) '(4))

'(1 2 3 . 4)

> (􏿜 '(1) '(2 3 4) '(5 6) '(7))

'(1 2 3 4 5 6 . 7)

> (􏿫 1 2 3 '(4))

'(1 2 3 4)

> (􏿜 '(1) '(2) '(3) '((4)))

'(1 2 3 4)

> (􏿜 '(1) '(2 22) '(3 33) '((4 44)))

'(1 2 22 3 33 4 44)

> (􏿜 '(1) '(2 22) '((3 33)) '((4 44)))

'(1 2 22 (3 33) 4 44)

> (􏿜 '(a b) '(c))

'(a b . c)

> (􏿜 '(a b) '((c . d)))

'(a b c . d)

> (􏿜 '() '(a))

'a

> (􏿜 '(a))

'a

5.1.5 攸🔗ℹ

攸 
ideographs
􏾩 
ideographs
𰁦 
ideographs
𢪛 
ideographs

   : 亻 / 扌 + 丨 + 攵
丨 at here implies only change one value, thus the input values are only two: the index and the setting value.

🐘 𰁦 􏾩 𢪛

Examples:
> (攸 '(10 15 20 25) 1 1555)

'(10 1555 20 25)

> (攸/入 '(10 15 20 25) 1 􏽊)

'(10 16 20 25)

5.1.6 􏼏, 􏼏*🔗ℹ

􏼏 : 米 + 􏿴BR
ideograph

Examples:
> (􏼏 10)

'(0 1 2 3 4 5 6 7 8 9)

> (􏼏 10 20)

'(10 11 12 13 14 15 16 17 18 19)

> (􏼏 10 20 2)

'(10 12 14 16 18)

> (􏼏* 10 20)

'(10 11 12 13 14 15 16 17 18 19 20)

> (􏼏* 10 20 2)

'(10 12 14 16 18 20)

5.1.7 􏼓, 􏼎🔗ℹ

􏼓 : 三 + 􏿴
ideograph
􏼎 : 弓 + 􏿴
ideograph

Examples:
> (􏼓 5 'foo)

'(foo foo foo foo foo)

> (􏼎 5 並)

'(0 1 2 3 4)

> (􏼎 5 􏽊)

'(1 2 3 4 5)

> (􏼎 5 (入 (n)
          (􏼓 5 'foo)))

'((foo foo foo foo foo)

  (foo foo foo foo foo)

  (foo foo foo foo foo)

  (foo foo foo foo foo)

  (foo foo foo foo foo))

5.1.8 弔, 弓,弓*, 􏹂, 􏹂*🔗ℹ

弓
ideograph

  connotation : index
  originates from : 弓
  originally means : bow
Resembles a rope wraped on stick, thus this rope can be used to count how many circles it is wrapping on stick. Especially means the index of an object in Ming.
􏹂 : 弓 + 入
ideograph
弔
ideograph

  connotation : refer a vlaue from index
  originates from : 第
  originally means : refer, rank
Simplifies from 第 and resembles an stick wrapped with a rope in circles, thus it can be used to ref to an specific circle. Especially means refer in Ming.

🐘 伄 􏾘 􏾝

Examples:
> (弔 '(a b c d e c f) 2)

'c

> (弓 '(a b c d e c f) 'c)

2

> (弓* '(a b c d e c f) 'c)

'(2 5)

> (􏹂 '(a b 11 d 22 c f) 米?)

2

> (􏹂* '(a b 11 d 22 c f) 米?)

'(2 4)

5.1.9 􏷜, 􏷛, 􏷚, 􏷙, 􏷘, 􏷗, 􏷖, 􏷕, 􏷔, 􏷓🔗ℹ

弔RTTz : 弔 + RTTz
ideograph

  connotation : No.
Is 弔 rotated -90 degrees, means No., such as No.1 or 2 or 3.... .
􏷜 
ideographs
􏷛 
ideographs
􏷚 
ideographs
􏷙 
ideographs
􏷘 
ideographs
􏷗 
ideographs
􏷗 
ideographs
􏷖 
ideographs
􏷕 
ideographs
􏷔 
ideographs
􏷓 
ideographs

   : 弔RTTz + 一 / 二 / 三 / 四 / 五 / 六 / 七 / 八 / 九 / 十
  connotation : No.1 or 2 or 3...

🐘 (􏷜 '(1 2 3 4 5 6 7 8 9 10)) is same as (弔 '(1 2 3 4 5 6 7 8 9 10) 1).

Examples:
> (􏷜 '(1 2 3 4 5 6 7 8 9 10))

1

> (􏷛 '(1 2 3 4 5 6 7 8 9 10))

2

> (􏷚 '(1 2 3 4 5 6 7 8 9 10))

3

> (􏷙 '(1 2 3 4 5 6 7 8 9 10))

4

> (􏷓 '(1 2 3 4 5 6 7 8 9 10))

10

5.1.10 末, 􏹧🔗ℹ

􏹧 : 双 + 末
ideograph

Examples:
> (末 '(1 2 3 4))

4

> (􏹧 '(1 2 3 4))

'(4)

> (􏹧 '(1 2 3 . 4))

'(3 . 4)

5.1.11 巨🔗ℹ

🐘 􏹃

Example:
> (巨 '(a b c d e 3 f g))

8

5.1.12 􏾺,𨚞, 􏷵,􏷴, 􏸄,􏸃, 􏾺/入,𨚞/入, 􏾺?🔗ℹ

左
ideograph

  connotation : left, from left
  originates from : 左
  originally means : left
右
ideograph

  connotation : right, from right
  originates from : 右
  originally means : right
分
ideograph

  connotation : split
  originates from : 分
  originally means : split
Implies the output type is 並.
􏾺 
ideographs
𨚞 
ideographs
􏷵 
ideographs
􏷴 
ideographs
􏸃 
ideographs
􏸄 
ideographs

   : 左 / 右 + 阝 / 刂 / 分

🐘 􏺊

Examples:
> (􏾺 '(a b c d e f g) 2)

'(a b)

> (𨚞 '(a b c d e f g) 2)

'(f g)

> (􏷵 '(a b c d e f g) 2)

'(c d e f g)

> (􏷴 '(a b c d e f g) 2)

'(a b c d e)

> (􏸄 '(a b c d e f g) 2)

'(a b)

'(c d e f g)

> (􏸃 '(a b c d e f g) 2)

'(a b c d e)

'(f g)

> (􏾺/入 '(8 4 a b 1 c d 2 e f g 3 5 9) 米?)

'(8 4)

> (𨚞/入 '(8 4 a b 1 c d 2 e f g 3 5 9) 米?)

'(3 5 9)

> (􏾺? '(a b) '(a b c d e f g))

#t

> (􏾺? '(a b z) '(a b c d e f g))

#f

5.1.13 䢼, 􏷳, 䢼分🔗ℹ

共
ideograph

  connotation : share
  originates from : 共
  originally means : share, together
Implies the input data are more than one and they are in the same type.
䢼 
ideographs
􏷳 
ideographs

   : 共 + 阝 / 刂

Examples:
> (䢼 '(a b x y z) '(a b c d e f g))

'(a b)

> (􏷳 '(a b x y z) '(a b c d e f g))

'(x y z)

'(c d e f g)

> (䢼分 '(a b x y z) '(a b c d e f g))

'(a b)

'(x y z)

'(c d e f g)

5.1.14 𰂋,偏,􏾜,重、𠝤🔗ℹ

间
ideograph

  connotation : insert between
  originates from : 间
  originally means : gap, interval, between
扁
ideograph

  connotation : flatten
  originates from : 扁
  originally means : flat, thin
糸
ideograph

  connotation : shuffle
  originates from : 紊
  originally means : disorder
重
ideograph

  connotation : duplication
  originates from : 重
  originally means : heavy, deep, again, repeat, overlap

𰂋 : 亻 + 间
ideograph
偏 : 亻 + 扁
ideograph
􏾜 : 亻 + 糸
ideograph
𠝤 : 重 + 刂
ideograph

Examples:
> (𰂋 '(a b c d) '和)

'(a 和 b 和 c 和 d)

> (偏 '((a b) (c d) (e f)))

'(a b c d e f)

> (􏾜 '(a b c d e d c b a))

'(e b d a c c b a d)

> (重 '(a b c d e d c b a))

'd

> (𠝤 '(a b c d e d c b a))

'(a b c d e)

5.1.15 􏾛、𠆯🔗ℹ

屰
ideograph

  connotation : reverse
  originates from : 屰
  originally means : rotated adult
川
ideograph

  connotation : sort
  originates from : 顺
  originally means : in order, comply, sort

􏾛 : 亻 + 屰
ideograph
𠆯 
ideographs
􏽒 
ideographs

   : 亻 / 扌 + 川
Resembles Chinese characters such as 训, 驯, and thus have a simliar meaning.

Examples:
> (􏾛 '(21 3 888 666 55 77 1000))

'(1000 77 55 666 888 3 21)

> (𠆯 '(21 3 888 666 55 77 1000) <)

'(3 21 55 77 666 888 1000)

> (𠆯 '(21 3 888 666 55 77 1000) >)

'(1000 888 666 77 55 21 3)

> (𠆯 '("cat" "dog" "chicken" "duck" "fox") 句<?)

'("cat" "chicken" "dog" "duck" "fox")

> (𠆯 '("cat" "dog" "chicken" "duck" "fox") 句>?)

'("fox" "duck" "dog" "chicken" "cat")

5.1.16 􏹋、􏹉、􏹊~、􏹊^,􏹅,􏹄,􏹌、􏹈,􏹇~、􏹇🔗ℹ

彐
ideograph

  connotation : find
  originates from : 寻
  originally means : find, search, seek
􏹅 
ideographs
􏹇 
ideographs
􏹉 
ideographs
􏹄 
ideographs
􏹈 
ideographs
􏹌 
ideographs
􏹋 
ideographs
􏹊 
ideographs

   : 日 / 亻 + 彐 + 入 + 阝 / 刂

Examples:
> (􏹋 'c '(a b c d e f))

'(c d e f)

> (􏹉 'c '((a b) (c d) (e f)))

'(c d)

> (􏹊~ 'c '(a b c d e c f))

'(a b d e c f)

> (􏹊^ '(c e) '(a b c d e c f))

'(a b d f)

> (􏹌 米? '(a b 1 c d 3 e 9 f))

1

> (􏹈 米? '(a b 1 c d 3 e 9 f))

'(1 3 9)

> (􏹅 米? '(a b 1 c d 3 e 9 f))

'(1 c d 3 e 9 f)

> (􏹄 米? '((a b) (1 d) (j k) (8 f)))

'(1 d)

> (􏹇 米? '(a b 1 c d 3 e 9 f))

'(a b c d e f)

> (􏹇~ 米? '(a b 1 c d 3 e 9 f))

'(a b c d 3 e 9 f)

5.1.17 􏹈分,􏹈巨🔗ℹ

🐘 巨 􏹃

Examples:
> (􏹈分 米? '(a b 1 c d 3 e 9 f))

'(1 3 9)

'(a b c d e f)

> (􏹈巨 米? '(a b 1 c d 3 e 9 f))

3

5.1.18 􏷒,􏷑, 􏷐,􏷏,􏷎,右􏷎🔗ℹ

夂
ideograph

  connotation : each
  originates from : 各
  originally means : every, each
Do not confuse with 攵.
􏷒 : 夂 + 入
ideograph

  connotation : each
入 component implies the input data is procedure.

􏷑 
ideographs
􏷉 
ideographs
􏷐 
ideographs
􏷏 
ideographs
􏷎 
ideographs

   : 亻 / 扌 / 并 / 戈 / 土 + 􏷒
(􏷑 PROC (􏿴 a b c)) is simplified from: (􏿴 (PROC a) (PROC b) (PROC c))
(􏷐 PROC (􏿴 a b c)) is simplf-from: (并 (PROC a) (PROC b) (PROC c))
(􏷏 PROC (􏿴 a b c)) is simplified from: (戈 (PROC a) (PROC b) (PROC c))
(􏷎 PROC z (􏿴 a b c)) is simplified from: (PROC c (PROC b (PROC a z)))
(右􏷎 PROC z (􏿴 a b c)) is simplified from: (PROC a (PROC b (PROC c z)))

Examples:
> (􏷒 display (􏿴 2 4 6 8))

2468

> (􏷑 􏽊 '(1 2 3 4))

'(2 3 4 5)

> (􏷑 + '(1 2 3 4) '(100 200 300 400))

'(101 202 303 404)

> (􏷐 􏻛? '(1 2 -3 4))

#f

> (􏷐 + '(1 2 3 4) '(100 200 300 400))

404

> (􏷐 􏻚? '(1 2 -3 4))

#f

> (􏷏 + '(1 2 3 4) '(100 200 300 400))

101

> (􏷎 + 0 '(1 2 -3 4))

4

> (􏷎 双 '() '(1 2 -3 4))

'(4 -3 2 1)

> (右􏷎 双 '() '(1 2 -3 4))

'(1 2 -3 4)

5.1.19 􏷑􏹈,􏷑􏿝, 􏷑􏺗、􏷑􏺘🔗ℹ

大
ideograph

  connotation : max
  originates from : 大
  originally means : big
小
ideograph

  connotation : min
  originates from : 小
  originally means : small
􏺗 
ideographs
􏺘 
ideographs

   : 米 + 彐 + 大 / 小

Examples:
> (􏹈􏷑 (入 (x) (并 (􏻛? x) (􏽊 x))) '(-2 -1 0 1 2))

'(2 3)

> (􏷑􏿝 􏻿化􏿴 '(#(1) #(2 3) #(4)))

'(1 2 3 4)

> (􏷑􏺗 char->integer '(#\a #\y #\b #\k #\c #\j #\d))

#\y

> (􏷑􏺘 char->integer '(#\a #\y #\b #\k #\c #\j #\d))

#\a

> (􏷑􏺗 阳 '((3 pears) (1 banana) (2 apples)))

'(3 pears)

> (􏷑􏺘 阳 '((3 pears) (1 banana) (2 apples)))

'(1 banana)

5.1.20 􏷍/组合、􏷍/排列组合,􏷍/笛卡尔积,􏷍/分组🔗ℹ


Examples:
> (􏷍/组合 '(a b c))

'(() (a) (b) (a b) (c) (a c) (b c) (a b c))

> (􏷍/排列组合 '(a b c))

'((a b c) (b a c) (a c b) (c a b) (b c a) (c b a))

> (􏷍/笛卡尔积 '(1 2 3) '(a b c))

'((1 a) (1 b) (1 c) (2 a) (2 b) (2 c) (3 a) (3 b) (3 c))

> (􏷍/分组 米? '(1 a 2 b 3 c))

'((1 2 3) (a b c))

5.1.21 ming/racket/base🔗ℹ

transformer

双 : 双 = cons

transformer

双? : 双 + ?SFX = pair?

transformer

阳 : 阳 = car

transformer

阴 : 阴 = cdr

transformer

㐅? : 㐅 + ?SFX = null?

transformer

㐅 : 㐅 = null

transformer

􏿴 : 􏿴 = list

transformer

􏿫 : 􏿫 = list*

transformer

􏿴? : 􏿴 + ?SFX = list?

transformer

􏼎 : 􏼎 = build-list

transformer

弔 : 弔 = list-ref

transformer

巨 : 巨 = length

transformer

􏿝 : 􏿝 = append

transformer

􏾛 : 􏾛 = reverse

transformer

􏹊~ : 􏹊 + ~SFX = remove

transformer

􏹊~/􏷇 : 􏹊~ + /IFX + 􏷇 = remw

transformer

􏹊~/􏷅 : 􏹊~ + /IFX + 􏷅 = remv

transformer

􏹊~/冃 : 􏹊~ + /IFX + 冃 = remq

transformer

􏹊^ : 􏹊 + ^SFX = remove*

transformer

􏹊^/􏷇 : 􏹊^ + /IFX + 􏷇 = remw*

transformer

􏹊^/􏷅 : 􏹊^ + /IFX + 􏷅 = remv*

transformer

􏹊^/冃 : 􏹊^ + /IFX + 冃 = remq*

transformer

𠆯 : 𠆯 = sort

transformer

􏹋 : 􏹋 = member

transformer

􏹋/􏷇 : 􏹋 + /IFX + 􏷇 = memw

transformer

􏹋/􏷅 : 􏹋 + /IFX + 􏷅 = memv

transformer

􏹋/冃 : 􏹋 + /IFX + 冃 = memq

transformer

􏹅 : 􏹅 = memf

transformer

􏹉 : 􏹉 = assoc

transformer

􏹉/􏷇 : 􏹉 + /IFX + 􏷇 = assw

transformer

􏹉/􏷅 : 􏹉 + /IFX + 􏷅 = assv

transformer

􏹉/冃 : 􏹉 + /IFX + 冃 = assq

transformer

􏹄 : 􏹄 = assf

transformer

􏹌 : 􏹌 = findf

transformer

􏹈 : 􏹈 = filter

transformer

􏷒 : 􏷒 = for-each

transformer

􏷑 : 􏷑 = map

transformer

􏷐 : 􏷐 = andmap

transformer

􏷏 : 􏷏 = ormap

transformer

􏷎 : 􏷎 = foldl

transformer

右􏷎 : 右 + 􏷎 = foldr

transformer

阳+ : 阳+ = caar

transformer

阴+ : 阴+ = cadr

transformer

阳- : 阳- = cdar

transformer

阴- : 阴- = cddr

transformer

阳++ : 阳+ = caaar

transformer

阴++ : 阴+ = caadr

transformer

阳-+ : 阳- = cadar

transformer

阴-+ : 阴- = caddr

transformer

阳+- : 阳+ = cdaar

transformer

阴+- : 阴+ = cdadr

transformer

阳-- : 阳- = cddar

transformer

阴-- : 阴- = cdddr

transformer

阳+++ : 阳+ = caaaar

transformer

阴+++ : 阴+ = caaadr

transformer

阳-++ : 阳- = caadar

transformer

阴-++ : 阴- = caaddr

transformer

阳+-+ : 阳+ = cadaar

transformer

阴+-+ : 阴+ = cadadr

transformer

阳--+ : 阳- = caddar

transformer

阴--+ : 阴- = cadddr

transformer

阳++- : 阳+ = cdaaar

transformer

阴++- : 阴+ = cdaadr

transformer

阳-+- : 阳- = cdadar

transformer

阴-+- : 阴- = cdaddr

transformer

阳+-- : 阳+ = cddaar

transformer

阴+-- : 阴+ = cddadr

transformer

阳--- : 阳- = cdddar

transformer

阴--- : 阴- = cddddr

5.1.22 ming/racket/list🔗ℹ

transformer

穴 : 穴 = empty

transformer

穴? : 穴 + ?SFX = empty?

transformer

􏷜 : 􏷜 = first

transformer

􏷛 : 􏷛 = second

transformer

􏷚 : 􏷚 = third

transformer

􏷙 : 􏷙 = fourth

transformer

􏷘 : 􏷘 = fifth

transformer

􏷗 : 􏷗 = sixth

transformer

􏷖 : 􏷖 = seventh

transformer

􏷕 : 􏷕 = eighth

transformer

􏷔 : 􏷔 = ninth

transformer

􏷓 : 􏷓 = tenth

transformer

末 : 末 = last

transformer

􏹧 : 􏹧 = last-pair

transformer

􏼓 : 􏼓 = make-list

transformer

攸 : 攸 = list-set

transformer

攸/入 : 攸 + /IFX + 入 = list-update

transformer

弓 : 弓 = index-of

transformer

􏹂 : 􏹂 = index-where

transformer

弓* : 弓 + *SFX = indexes-of

transformer

􏹂* : 􏹂 + *SFX = indexes-where

transformer

􏾺 : 􏾺 = take

transformer

𨚞 : 𨚞 = take-right

transformer

􏷵 : 􏷵 = drop

transformer

􏷴 : 􏷴 = drop-right

transformer

􏾺/入 : 􏾺 + /IFX + 入 = takef

transformer

𨚞/入 : 𨚞 + /IFX + 入 = takef-right

transformer

􏷵/入 : 􏷵 + /IFX + 入 = dropf

transformer

􏷴/入 : 􏷴 + /IFX + 入 = dropf-right

transformer

􏸄 : 􏸄 = split-at

transformer

􏸃 : 􏸃 = split-at-right

transformer

􏸄/入 : 􏸄 + /IFX + 入 = splitf-at

transformer

􏸃/入 : 􏸃 + /IFX + 入 = splitf-at-right

transformer

􏾺? : 􏾺 + ?SFX = list-prefix?

transformer

䢼 : 䢼 = take-common-prefix

transformer

􏷳 : 􏷳 = drop-common-prefix

transformer

䢼分 : 䢼 + 分 = split-common-prefix

transformer

􏿜 : 􏿜 = append*

transformer

𰂋 : 𰂋 = add-between

transformer

偏 : 偏 = flatten

transformer

􏾜 : 􏾜 = shuffle

transformer

重 : 重 = check-duplicates

transformer

𠝤 : 𠝤 = remove-duplicates

transformer

􏹇 : 􏹇 = filter-not

transformer

􏹈分 : 􏹈 + 分 = partition

transformer

􏹈巨 : 􏹈 + 巨 = count

transformer

􏹈􏷑 : 􏹈 + 􏷑 = filter-map

transformer

􏷑􏿝 : 􏷑 + 􏿝 = append-map

transformer

􏼏 : 􏼏 = range

transformer

􏼏* : 􏼏 + *SFX = inclusive-range

transformer

􏷍/组合 : 􏷍 + /IFX + 组合 = combinations

transformer

􏷍/排列组合 : 􏷍 + /IFX + 排列组合 = permutations

transformer

􏷍序列/组合 : 􏷍序列 + /IFX + 组合 = in-combinations

transformer

􏷍序列/排列组合 : 􏷍序列 + /IFX + 排列组合 = in-permutations

transformer

􏷑􏺗 : 􏷑 + 􏺗 = argmax

transformer

􏷑􏺘 : 􏷑 + 􏺘 = argmin

transformer

􏷍/分组 : 􏷍 + /IFX + 分组 = group-by

transformer

􏷍/笛卡尔积 : 􏷍 + /IFX + 笛卡尔积 = cartesian-product

transformer

􏹇~ : 􏹇 + ~SFX = remf