Vikoli - User contributions [vp]

Mangehanu kotoba

2022-05-01T19:58:48Z

BlaupanDaupan🤖: Added even more phrases

Ine "blą́h" ine kotoba ka hanu os tasta mange mange per hanu ineting simper
{| class="wikitable"
|+
!Ktoba
!Ka pas honu koske blah
|-
|Ja/Ia
|👋📥
|-
|Sayanora
|👋📤
|-
|Bitte
|"Nai xar grun auto, bitte xar du auto immadag?"
|-
|Danke
|"Danke, un xar gelt f'du."
|-
|Njles
|Danke f'gelt, njles f'auto.
|-
|Ka
|Ka ting
|-
|Dare
|Ka pash
|-
|Naze
|Ka grun
|-
|Koske
|Ka tid
|-
|Doko
|Ka plas
|-
|Hur / hör
|Ka tropos
|-
|Katai
|Ka lasku
|-
|Brā
|👍
|-
|Gomen
|🙇 nai konfuz mitt "men"
|-
|Jam
|Korva hanu, nai konfuz mitt "ja"
|-
|Varui, war
|👎
|}

Mangehanu kotoba

2022-05-01T19:56:42Z

BlaupanDaupan🤖: Added more phrases

Mangehanu kotoba

2022-05-01T19:42:17Z

BlaupanDaupan🤖: added ogonek

Ine "blą́h" ine kotoba ka hanu os tasta mange mange per hanu ineting simper
{| class="wikitable"
|+
!Ktoba
!Ka pas honu koske blah
|-
|Ia
|👋📥
|-
|Sayanora
|👋📤
|-
|Bitte
|"Nai xar grun auto, bitte xar du auto immadag?"
|-
|Danke
|"Danke, un xar gelt f'du."
|-
|Njles
|Danke f'gelt, njles f'auto.
|-
|Ka
|Ka ting
|-
|Dare
|Ka pash
|-
|Naze
|Ka grun
|-
|Koske
|Ka tid
|-
|Doko
|Ka plas
|-
|Hur / hör
|Ka tropos
|-
|Katai
|Ka lasku
|}

Mangehanu kotoba

2022-05-01T19:35:56Z

BlaupanDaupan🤖: Change of words

Ine "blah" ine kotoba ka hanu os tasta mange mange per hanu ineting simper
{| class="wikitable"
|+
!Ktoba
!Ka pas honu koske blah
|-
|Ia
|👋📥
|-
|Sayanora
|👋📤
|-
|Bitte
|"Nai xar grun auto, bitte xar du auto immadag?"
|-
|Danke
|"Danke, un xar gelt f'du."
|-
|Njles
|Danke f'gelt, njles f'auto.
|-
|Ka
|Ka ting
|-
|Dare
|Ka pash
|-
|Naze
|Ka grun
|-
|Koske
|Ka tid
|-
|Doko
|Ka plas
|-
|Hur / hör
|Ka tropos
|-
|Katai
|Ka lasku
|}

Hanuting

2022-05-01T19:34:31Z

BlaupanDaupan🤖: BlaupanDaupan🤖 moved page Hanuting to Blah: Different name needed

#gjendvera [[Blah]]

Mangehanu kotoba

2022-05-01T19:34:31Z

BlaupanDaupan🤖: BlaupanDaupan🤖 moved page Hanuting to Blah: Different name needed

Ine "blah" ka hanu mange mange per hanu ineting simper
{| class="wikitable"
|+
!Blah
!Ka pas honu koske blah
|-
|Ia
|👋📥
|-
|Sayanora
|👋📤
|-
|Bitte
|"Nai xar grun auto, bitte xar du auto immadag?"
|-
|Danke
|"Danke, un xar gelt f'du."
|-
|Njles
|Danke f'gelt, njles f'auto.
|-
|Ka
|Ka ting
|-
|Dare
|Ka pash
|-
|Naze
|Ka grun
|-
|Koske
|Ka tid
|-
|Doko
|Ka plas
|-
|Hur / hör
|Ka tropos
|-
|Katai
|Ka lasku
|}

Mangehanu kotoba

2022-05-01T19:32:06Z

BlaupanDaupan🤖: Provided name for second header column

Mangehanu kotoba

2022-05-01T19:30:00Z

BlaupanDaupan🤖: Reduced to two columns

Ine "blah" ka hanu mange mange per hanu ineting simper
{| class="wikitable"
|+
!Blah
!
|-
|Ia
|👋📥
|-
|Sayanora
|👋📤
|-
|Bitte
|"Nai xar grun auto, bitte xar du auto immadag?"
|-
|Danke
|"Danke, un xar gelt f'du."
|-
|Njles
|Danke f'gelt, njles f'auto.
|-
|Ka
|Ka ting
|-
|Dare
|Ka pash
|-
|Naze
|Ka grun
|-
|Koske
|Ka tid
|-
|Doko
|Ka plas
|-
|Hur / hör
|Ka tropos
|-
|Katai
|Ka lasku
|}

Mangehanu kotoba

2022-05-01T17:00:45Z

BlaupanDaupan🤖: Mya dan afto ine adzhera f'ktobas mange tasta a honu

Ine "hanuting" ka hanu mange mange per hanu ineting simper
{| class="wikitable"
|+
!Hanuting
!
!Ka inne hanuting
|-
|Ia
|Nai spoer
|👋📥
|-
|Sayanora
|
|👋📤
|-
|Bitte
|
|"Nai xar grun auto, bitte xar du auto immadag?"
|-
|Danke
|
|"Danke, un xar gelt f'du."
|-
|Njles
|
|Danke f'gelt, njles f'auto.
|-
|Ka
|Spoer
|Ka ting
|-
|Dare
|
|Ka pash
|-
|Naze
|
|Ka grun
|-
|Koske
|
|Ka tid
|-
|Doko
|
|Ka plas
|-
|Ka tropos
|
|Hur
|-
|Ka lasku
|
|Katai
|}

Laskushiru

2021-09-23T13:55:03Z

BlaupanDaupan🤖: /* ṡirunajun (MidoriVals😤) */ kotoba *sitt* naj *kundrperka*

'''Laskuširu''' – [[Kotoba_grun_Leksember#11sdag:_Shirutropos|širutropos]], ka mit aftoo deki ''tsatainmietta''. Ine laskuširu, '''lasku''' mononai katainen – pasku miepie fu usoting ka mus samasuru mit joku ruuru.

= Mahpravda ine laskuširu =

'''Mahpravda''' je tsatainmiettatropos per ka joku fras glaubena bli vyerena (zettai pravda, lakinai tšigaumie). Brukena ine joku mahpravda: '''erpravda''' (hadžimade vyerena pravda – miettaranja) au '''razpravda''' (fras dan mahpravdena, hotia imauen vyerena).

= Fal fu laskuširu =

(Jam andrfal ka aftoo unating; men na eindžin dekinai širu alfaftoo… Mangestuur širutropos.)

== Katailaskuširu ==

'''Katailasku''' nasimpel ''lasku fu katai'': ein, ni, tre…. Katailaskuširu per širu katai ting ytten bruk veltting – mangesimpel antaa tšiisai lasku andrlasku made mit yoobi fpašuun, men mit stuur lasku (ttb 157928) treng hyerne os štift-na-paperi.

; Jamlasku (<math>\mathbb N</math>) : lasku fu tingkatai ka sejena ine pravdavelt. 1, 2, 3… jamlasku; <math>-1</math>, <math>\scriptstyle\frac12</math> jamlaskunai. Miettena ka 0 (nil) auen jamlaskutropos, auenli »uso katai«.
; Heellasku (<math>\mathbb Z</math>) : jamlasku au kundurlasku fu aftoo. '''Kundurlasku''' fu <math>x</math> tak lasku <math>y</math>, ka <math>x + y = 0</math>. Kakena <math>-x</math>, hanena »nut <math>x</math>« (< ‘ein utn’) os »lop <math>x</math>«.
; Tellasku (<math>\mathbb Q</math>) : al lasku ka heellaskunen tel fu andr heellasku.
; Gwirlasku (<math>\mathbb R</math>)
; Figlasku (<math>\mathbb C</math>)

== Pravdalaskuširu ==

'''Pravdalasku''' – lasku fu hurmange pravda (os uso). Ine laskuširuvelt letstevikti '''Buulpravdalasku''', ka har ni kundur fal – ''pravda'' (<math>\top</math> os <math>\mathbb1</math>) au ''uso'' (<math>\bot</math> os <math>\mathbb0</math>).

== Klaanilaskuširu ==
'''Klaani''' - ine laskuširu, klaani har mange chigau ting. Deki har sofnai ting, os nil ting (de kaku <math>\emptyset</math>). Ttb Jamlasku je klaani mit sofnai lasku, men <math>A = \{1, 2, 3, 4\}</math> je klaani mit mono 4 lasku. Ting ine klaani mus chigau je, sitt <math>\{1, 1\}</math> sama <math>\{1\}</math>. Klaani mavikti ine laskuširu, grun al laskuširu bruk sore.

== Havuralaskuširu ==
'''Havura''' – liik klaani, men har plusmange ruruimpla. Klaani <math>H</math> je havura li har kawarina <math>(\cdot) : H \times H \to H</math>, ka suru 4 ''Havurapravda'':
# Peral <math>a, b</math> ine havura <math>H</math>, <math>a \cdot b</math> auen ine <math>H</math>
# Peral <math>a, b, c</math> ine <math>H</math>, <math>a \cdot (b \cdot c) = (a \cdot b) \cdot c</math>
# Jam tak <math>e</math> ine <math>H</math>, ka peral <math>a</math> ine <math>H</math>, <math>e \cdot a = a \cdot e = a</math>
# Peral <math>a \in H</math>, jam <math>b \in H</math>, ka <math>a \cdot b = b \cdot a = e</math> (kakuena <math>b = a^{-1}</math>)
Men ine havura, <math>a \cdot b</math> naimus <math>b \cdot a</math> sama. Li afto pravda peral <math>a</math> au <math>b</math>, de <math>H</math> haissa ''havurafabel'' (naeme za Niels Henrik Abel).

== ṡirunajun (MidoriVals😤) ==
; <math>\Rightarrow, \rightarrow, \supset</math>
: il... je ka...
: ''A'' sama ''B'' naj ak koske ''A'' ak au ''B'' naj ak koske ''A'' na sama B''
: <math>x = 2 \Rightarrow x^2</math> = 4 je ak, au <math>x^2 = 4 \Rightarrow x = 2</math> je na akraat perka x miraje -2
; <math>\Leftrightarrow, \leftrightarrow, \equiv</math>
: li au mono li, sama
: ''A'' ⇔ ''B'' mono ak ''A'' ak au ''B'' ak os ''A'' naj ak au ''B'' naj ak
: <math> x + y = y + 2 \Leftrightarrow x + 3 = y</math>
; <math>\neg x, \tilde x, !x</math>
: nai, nilatai
; <math>\neg (\neg A) \Leftrightarrow A</math>
: ¬''A'' ak, li au mono li ''A'' naj ak
: <math>x \neq y \Leftrightarrow \neg(x = y)</math>
; <math>\land, \cdot, \&</math>
: laskiau
: <math>A \land B</math> ak li ''A'' ak au ''B'' ak os je najak
: <math>n < 4 \land n > 2 \Leftrightarrow n = 3</math> koske ''n'' je lasku
; <math>\lor, +, \|\|</math>
: laskios
: <math>n \geq 4 \lor n \leq 2 \Leftrightarrow n \neq 3</math> koske ''n'' je lasku
: ∴ sitt
; Alkami naj sinu
; Zeuskami je kami
; Zeuskami naj sinu
: ∵ perka
Zeuskami naj sinu
; ∵ alkami naj sinu au Zeuskami je kami

Laskushiru

2021-09-23T03:48:06Z

BlaupanDaupan🤖: /* ṡirunajun (MidoriVals😤) */

'''Laskuširu''' – [[Kotoba_grun_Leksember#11sdag:_Shirutropos|širutropos]], ka mit aftoo deki ''tsatainmietta''. Ine laskuširu, '''lasku''' mononai katainen – pasku miepie fu usoting ka mus samasuru mit joku ruuru.

= Mahpravda ine laskuširu =

'''Mahpravda''' je tsatainmiettatropos per ka joku fras glaubena bli vyerena (zettai pravda, lakinai tšigaumie). Brukena ine joku mahpravda: '''erpravda''' (hadžimade vyerena pravda – miettaranja) au '''razpravda''' (fras dan mahpravdena, hotia imauen vyerena).

= Fal fu laskuširu =

(Jam andrfal ka aftoo unating; men na eindžin dekinai širu alfaftoo… Mangestuur širutropos.)

== Katailaskuširu ==

'''Katailasku''' nasimpel ''lasku fu katai'': ein, ni, tre…. Katailaskuširu per širu katai ting ytten bruk veltting – mangesimpel antaa tšiisai lasku andrlasku made mit yoobi fpašuun, men mit stuur lasku (ttb 157928) treng hyerne os štift-na-paperi.

; Jamlasku (<math>\mathbb N</math>) : lasku fu tingkatai ka sejena ine pravdavelt. 1, 2, 3… jamlasku; <math>-1</math>, <math>\scriptstyle\frac12</math> jamlaskunai. Miettena ka 0 (nil) auen jamlaskutropos, auenli »uso katai«.
; Heellasku (<math>\mathbb Z</math>) : jamlasku au kundurlasku fu aftoo. '''Kundurlasku''' fu <math>x</math> tak lasku <math>y</math>, ka <math>x + y = 0</math>. Kakena <math>-x</math>, hanena »nut <math>x</math>« (< ‘ein utn’) os »lop <math>x</math>«.
; Tellasku (<math>\mathbb Q</math>) : al lasku ka heellaskunen tel fu andr heellasku.
; Gwirlasku (<math>\mathbb R</math>)
; Figlasku (<math>\mathbb C</math>)

== Pravdalaskuširu ==

'''Pravdalasku''' – lasku fu hurmange pravda (os uso). Ine laskuširuvelt letstevikti '''Buulpravdalasku''', ka har ni kundur fal – ''pravda'' (<math>\top</math> os <math>\mathbb1</math>) au ''uso'' (<math>\bot</math> os <math>\mathbb0</math>).

== Klaanilaskuširu ==
'''Klaani''' - ine laskuširu, klaani har mange chigau ting. Deki har sofnai ting, os nil ting (de kaku <math>\emptyset</math>). Ttb Jamlasku je klaani mit sofnai lasku, men <math>A = \{1, 2, 3, 4\}</math> je klaani mit mono 4 lasku. Ting ine klaani mus chigau je, sitt <math>\{1, 1\}</math> sama <math>\{1\}</math>. Klaani mavikti ine laskuširu, grun al laskuširu bruk sore.

== Havuralaskuširu ==
'''Havura''' – liik klaani, men har plusmange ruruimpla. Klaani <math>H</math> je havura li har kawarina <math>(\cdot) : H \times H \to H</math>, ka suru 4 ''Havurapravda'':
# Peral <math>a, b</math> ine havura <math>H</math>, <math>a \cdot b</math> auen ine <math>H</math>
# Peral <math>a, b, c</math> ine <math>H</math>, <math>a \cdot (b \cdot c) = (a \cdot b) \cdot c</math>
# Jam tak <math>e</math> ine <math>H</math>, ka peral <math>a</math> ine <math>H</math>, <math>e \cdot a = a \cdot e = a</math>
# Peral <math>a \in H</math>, jam <math>b \in H</math>, ka <math>a \cdot b = b \cdot a = e</math> (kakuena <math>b = a^{-1}</math>)
Men ine havura, <math>a \cdot b</math> naimus <math>b \cdot a</math> sama. Li afto pravda peral <math>a</math> au <math>b</math>, de <math>H</math> haissa ''havurafabel'' (naeme za Niels Henrik Abel).

== ṡirunajun (MidoriVals😤) ==
; <math>\Rightarrow, \rightarrow, \supset</math>
: il... je ka...
: ''A'' sama ''B'' naj ak koske ''A'' ak au ''B'' naj ak koske ''A'' na sama B''
: <math>x = 2 \Rightarrow x^2</math> = 4 je ak, au <math>x^2 = 4 \Rightarrow x = 2</math> je na akraat perka x miraje -2
; <math>\Leftrightarrow, \leftrightarrow, \equiv</math>
: li au mono li, sama
: ''A'' ⇔ ''B'' mono ak ''A'' ak au ''B'' ak os ''A'' naj ak au ''B'' naj ak
: <math> x + y = y + 2 \Leftrightarrow x + 3 = y</math>
; <math>\neg x, \tilde x, !x</math>
: nai, nilatai
; <math>\neg (\neg A) \Leftrightarrow A</math>
: ¬''A'' ak, li au mono li ''A'' naj ak
: <math>x \neq y \Leftrightarrow \neg(x = y)</math>
; <math>\land, \cdot, \&</math>
: laskiau
: <math>A \land B</math> ak li ''A'' ak au ''B'' ak os je najak
: <math>n < 4 \land n > 2 \Leftrightarrow n = 3</math> koske ''n'' je lasku
; <math>\lor, +, \|\|</math>
: laskios
: <math>n \geq 4 \lor n \leq 2 \Leftrightarrow n \neq 3</math> koske ''n'' je lasku
: ∴(kundrperka)
; Alkami naj sinu
; Zeuskami je kami
; Zeuskami naj sinu
: ∵ perka
Zeuskami naj sinu
; ∵ alkami naj sinu au Zeuskami je kami

Laskushiru

2021-09-23T03:45:38Z

BlaupanDaupan🤖: /* ṡirunajun (MidoriVals😤) */

'''Laskuširu''' – [[Kotoba_grun_Leksember#11sdag:_Shirutropos|širutropos]], ka mit aftoo deki ''tsatainmietta''. Ine laskuširu, '''lasku''' mononai katainen – pasku miepie fu usoting ka mus samasuru mit joku ruuru.

= Mahpravda ine laskuširu =

'''Mahpravda''' je tsatainmiettatropos per ka joku fras glaubena bli vyerena (zettai pravda, lakinai tšigaumie). Brukena ine joku mahpravda: '''erpravda''' (hadžimade vyerena pravda – miettaranja) au '''razpravda''' (fras dan mahpravdena, hotia imauen vyerena).

= Fal fu laskuširu =

(Jam andrfal ka aftoo unating; men na eindžin dekinai širu alfaftoo… Mangestuur širutropos.)

== Katailaskuširu ==

'''Katailasku''' nasimpel ''lasku fu katai'': ein, ni, tre…. Katailaskuširu per širu katai ting ytten bruk veltting – mangesimpel antaa tšiisai lasku andrlasku made mit yoobi fpašuun, men mit stuur lasku (ttb 157928) treng hyerne os štift-na-paperi.

; Jamlasku (<math>\mathbb N</math>) : lasku fu tingkatai ka sejena ine pravdavelt. 1, 2, 3… jamlasku; <math>-1</math>, <math>\scriptstyle\frac12</math> jamlaskunai. Miettena ka 0 (nil) auen jamlaskutropos, auenli »uso katai«.
; Heellasku (<math>\mathbb Z</math>) : jamlasku au kundurlasku fu aftoo. '''Kundurlasku''' fu <math>x</math> tak lasku <math>y</math>, ka <math>x + y = 0</math>. Kakena <math>-x</math>, hanena »nut <math>x</math>« (< ‘ein utn’) os »lop <math>x</math>«.
; Tellasku (<math>\mathbb Q</math>) : al lasku ka heellaskunen tel fu andr heellasku.
; Gwirlasku (<math>\mathbb R</math>)
; Figlasku (<math>\mathbb C</math>)

== Pravdalaskuširu ==

'''Pravdalasku''' – lasku fu hurmange pravda (os uso). Ine laskuširuvelt letstevikti '''Buulpravdalasku''', ka har ni kundur fal – ''pravda'' (<math>\top</math> os <math>\mathbb1</math>) au ''uso'' (<math>\bot</math> os <math>\mathbb0</math>).

== Klaanilaskuširu ==
'''Klaani''' - ine laskuširu, klaani har mange chigau ting. Deki har sofnai ting, os nil ting (de kaku <math>\emptyset</math>). Ttb Jamlasku je klaani mit sofnai lasku, men <math>A = \{1, 2, 3, 4\}</math> je klaani mit mono 4 lasku. Ting ine klaani mus chigau je, sitt <math>\{1, 1\}</math> sama <math>\{1\}</math>. Klaani mavikti ine laskuširu, grun al laskuširu bruk sore.

== Havuralaskuširu ==
'''Havura''' – liik klaani, men har plusmange ruruimpla. Klaani <math>H</math> je havura li har kawarina <math>(\cdot) : H \times H \to H</math>, ka suru 4 ''Havurapravda'':
# Peral <math>a, b</math> ine havura <math>H</math>, <math>a \cdot b</math> auen ine <math>H</math>
# Peral <math>a, b, c</math> ine <math>H</math>, <math>a \cdot (b \cdot c) = (a \cdot b) \cdot c</math>
# Jam tak <math>e</math> ine <math>H</math>, ka peral <math>a</math> ine <math>H</math>, <math>e \cdot a = a \cdot e = a</math>
# Peral <math>a \in H</math>, jam <math>b \in H</math>, ka <math>a \cdot b = b \cdot a = e</math> (kakuena <math>b = a^{-1}</math>)
Men ine havura, <math>a \cdot b</math> naimus <math>b \cdot a</math> sama. Li afto pravda peral <math>a</math> au <math>b</math>, de <math>H</math> haissa ''havurafabel'' (naeme za Niels Henrik Abel).

== ṡirunajun (MidoriVals😤) ==
; <math>\Rightarrow, \rightarrow, \supset</math>
: il... je ka...
: ''A'' sama ''B'' naj ak koske ''A'' ak au ''B'' naj ak koske ''A'' na sama B''
: <math>x = 2 \Rightarrow x^2</math> = 4 je ak, au <math>x^2 = 4 \Rightarrow x = 2</math> je na akraat perka x miraje -2
; <math>\Leftrightarrow, \leftrightarrow, \equiv</math>
: li au mono li, sama
: ''A'' ⇔ ''B'' mono ak ''A'' ak au ''B'' ak os ''A'' naj ak au ''B'' naj ak
: <math> x + y = y + 2 \Leftrightarrow x + 3 = y</math>
; <math>\neg x, \tilde x, !x</math>
: nai, nilatai
; <math>\neg (\neg A) \Leftrightarrow A</math>
: ¬''A'' ak, li au mono li ''A'' naj ak
: <math>x \neq y \Leftrightarrow \neg(x = y)</math>
; <math>\land, \cdot, \&</math>
: laskiau
: <math>A \land B</math> ak li ''A'' ak au ''B'' ak os je najak
: <math>n < 4 \land n > 2 \Leftrightarrow n = 3</math> koske ''n'' je lasku
; <math>\lor, +, \|\|</math>
: laskios
: <math>n \geq 4 \lor n \leq 2 \Leftrightarrow n \neq 3</math> koske ''n'' je lasku
: (kundrperka)
; Alkami naj sinu
; Zeuskami je kami
; ∴Zeuskami naj sinu
: ∴ perka
Zeuskami naj sinu
; ∴ alkami naj sinu au Zeuskami je kami

Laskushiru

2021-09-17T17:57:03Z

BlaupanDaupan🤖:

'''Laskuširu''' – [[Kotoba_grun_Leksember#11sdag:_Shirutropos|širutropos]], ka mit aftoo deki ''tsatainmietta''. Ine laskuširu, '''lasku''' mononai katainen – pasku miepie fu usoting ka mus samasuru mit joku ruuru.

= Mahpravda ine laskuširu =

'''Mahpravda''' je tsatainmiettatropos per ka joku fras glaubena bli vyerena (zettai pravda, lakinai tšigaumie). Brukena ine joku mahpravda: '''erpravda''' (hadžimade vyerena pravda – miettaranja) au '''razpravda''' (fras dan mahpravdena, hotia imauen vyerena).

= Fal fu laskuširu =

(Jam andrfal ka aftoo unating; men na eindžin dekinai širu alfaftoo… Mangestuur širutropos.)

== Katailaskuširu ==

'''Katailasku''' nasimpel ''lasku fu katai'': ein, ni, tre…. Katailaskuširu per širu katai ting ytten bruk veltting – mangesimpel antaa tšiisai lasku andrlasku made mit yoobi fpašuun, men mit stuur lasku (ttb 157928) treng hyerne os štift-na-paperi.

; Jamlasku (<math>\mathbb N</math>) : lasku fu tingkatai ka sejena ine pravdavelt. 1, 2, 3… jamlasku; <math>-1</math>, <math>\scriptstyle\frac12</math> jamlaskunai. Miettena ka 0 (nil) auen jamlaskutropos, auenli »uso katai«.
; Heellasku (<math>\mathbb Z</math>) : jamlasku au kundurlasku fu aftoo. '''Kundurlasku''' fu <math>x</math> tak lasku <math>y</math>, ka <math>x + y = 0</math>. Kakena <math>-x</math>, hanena »nut <math>x</math>« (< ‘ein utn’) os »lop <math>x</math>«.
; Tellasku (<math>\mathbb Q</math>) : al lasku ka heellaskunen tel fu andr heellasku.
; Gwirlasku (<math>\mathbb R</math>)
; Figlasku (<math>\mathbb C</math>)

== Pravdalaskuširu ==

'''Pravdalasku''' – lasku fu hurmange pravda (os uso). Ine laskuširuvelt letstevikti '''Buulpravdalasku''', ka har ni kundur fal – ''pravda'' (<math>\top</math> os <math>\mathbb1</math>) au ''uso'' (<math>\bot</math> os <math>\mathbb0</math>).

== Klaanilaskuširu ==
'''Klaani''' - ine laskuširu, klaani har mange chigau ting. Deki har sofnai ting, os nil ting (de kaku <math>\emptyset</math>). Ttb Jamlasku je klaani mit sofnai lasku, men <math>A = \{1, 2, 3, 4\}</math> je klaani mit mono 4 lasku. Ting ine klaani mus chigau je, sitt <math>\{1, 1\}</math> sama <math>\{1\}</math>. Klaani mavikti ine laskuširu, grun al laskuširu bruk sore.

== Havuralaskuširu ==
'''Havura''' – liik klaani, men har plusmange ruruimpla. Klaani <math>H</math> je havura li har kawarina <math>(\cdot) : H \times H \to H</math>, ka suru 4 ''Havurapravda'':
# Peral <math>a, b</math> ine havura <math>H</math>, <math>a \cdot b</math> auen ine <math>H</math>
# Peral <math>a, b, c</math> ine <math>H</math>, <math>a \cdot (b \cdot c) = (a \cdot b) \cdot c</math>
# Jam tak <math>e</math> ine <math>H</math>, ka peral <math>a</math> ine <math>H</math>, <math>e \cdot a = a \cdot e = a</math>
# Peral <math>a \in H</math>, jam <math>b \in H</math>, ka <math>a \cdot b = b \cdot a = e</math> (kakuena <math>b = a^{-1}</math>)
Men ine havura, <math>a \cdot b</math> naimus <math>b \cdot a</math> sama. Li afto pravda peral <math>a</math> au <math>b</math>, de <math>H</math> haissa ''havurafabel'' (naeme za Niels Henrik Abel).

'''ṡirunajun (MidoriVals😤)'''
<math>⇒,→,⊃</math>
il... je ka...
''A'' sama ''B'' naj ak koske ''A'' ak au ''B'' naj ak koske ''A'' na sama B''
<math>x = 2 ⇒ x^2</math> = 4 je ak, au <math>x^2 = 4 ⇒ x = 2</math> je na akraat perka x miraje -2
<math>⇔,≡,⟷</math>
li au mono li, sama
''A'' ⇔ ''B'' mono ak ''A'' ak au ''B'' ak os ''A'' naj ak au ''B'' naj ak
<math> x + y = y + 2 ⇔ x + 3 = y</math
<math>¬,˜,!</math>
nai, nilatai
<math>¬(¬''A'')⇔''A''</math>
¬''A'' ak, li au mono li ``A`` naj ak
<math>x ≠ y ⇔ ¬(x = y)</math>
<math>∧,·,&</math>
laskiau
<math>''A'' ∧ ''B''</math> ak li ``A`` ak au ``B`` ak os je najak
<math>n < 4 ∧ n >2 ⇔ n = 3</math koske n je lasku
<math∨,+,∥</math>
laskios
<math>n ≥ 4 ∨ n ≤ 2 ⇔ n ≠ 3</math> koske n je lasku

Laskushiru

2021-09-17T17:53:15Z

BlaupanDaupan🤖:

'''Laskuširu''' – [[Kotoba_grun_Leksember#11sdag:_Shirutropos|širutropos]], ka mit aftoo deki ''tsatainmietta''. Ine laskuširu, '''lasku''' mononai katainen – pasku miepie fu usoting ka mus samasuru mit joku ruuru.

= Mahpravda ine laskuširu =

'''Mahpravda''' je tsatainmiettatropos per ka joku fras glaubena bli vyerena (zettai pravda, lakinai tšigaumie). Brukena ine joku mahpravda: '''erpravda''' (hadžimade vyerena pravda – miettaranja) au '''razpravda''' (fras dan mahpravdena, hotia imauen vyerena).

= Fal fu laskuširu =

(Jam andrfal ka aftoo unating; men na eindžin dekinai širu alfaftoo… Mangestuur širutropos.)

== Katailaskuširu ==

'''Katailasku''' nasimpel ''lasku fu katai'': ein, ni, tre…. Katailaskuširu per širu katai ting ytten bruk veltting – mangesimpel antaa tšiisai lasku andrlasku made mit yoobi fpašuun, men mit stuur lasku (ttb 157928) treng hyerne os štift-na-paperi.

; Jamlasku (<math>\mathbb N</math>) : lasku fu tingkatai ka sejena ine pravdavelt. 1, 2, 3… jamlasku; <math>-1</math>, <math>\scriptstyle\frac12</math> jamlaskunai. Miettena ka 0 (nil) auen jamlaskutropos, auenli »uso katai«.
; Heellasku (<math>\mathbb Z</math>) : jamlasku au kundurlasku fu aftoo. '''Kundurlasku''' fu <math>x</math> tak lasku <math>y</math>, ka <math>x + y = 0</math>. Kakena <math>-x</math>, hanena »nut <math>x</math>« (< ‘ein utn’) os »lop <math>x</math>«.
; Tellasku (<math>\mathbb Q</math>) : al lasku ka heellaskunen tel fu andr heellasku.
; Gwirlasku (<math>\mathbb R</math>)
; Figlasku (<math>\mathbb C</math>)

== Pravdalaskuširu ==

'''Pravdalasku''' – lasku fu hurmange pravda (os uso). Ine laskuširuvelt letstevikti '''Buulpravdalasku''', ka har ni kundur fal – ''pravda'' (<math>\top</math> os <math>\mathbb1</math>) au ''uso'' (<math>\bot</math> os <math>\mathbb0</math>).

== Klaanilaskuširu ==
'''Klaani''' - ine laskuširu, klaani har mange chigau ting. Deki har sofnai ting, os nil ting (de kaku <math>\emptyset</math>). Ttb Jamlasku je klaani mit sofnai lasku, men <math>A = \{1, 2, 3, 4\}</math> je klaani mit mono 4 lasku. Ting ine klaani mus chigau je, sitt <math>\{1, 1\}</math> sama <math>\{1\}</math>. Klaani mavikti ine laskuširu, grun al laskuširu bruk sore.

== Havuralaskuširu ==
'''Havura''' – liik klaani, men har plusmange ruruimpla. Klaani <math>H</math> je havura li har kawarina <math>(\cdot) : H \times H \to H</math>, ka suru 4 ''Havurapravda'':
# Peral <math>a, b</math> ine havura <math>H</math>, <math>a \cdot b</math> auen ine <math>H</math>
# Peral <math>a, b, c</math> ine <math>H</math>, <math>a \cdot (b \cdot c) = (a \cdot b) \cdot c</math>
# Jam tak <math>e</math> ine <math>H</math>, ka peral <math>a</math> ine <math>H</math>, <math>e \cdot a = a \cdot e = a</math>
# Peral <math>a \in H</math>, jam <math>b \in H</math>, ka <math>a \cdot b = b \cdot a = e</math> (kakuena <math>b = a^{-1}</math>)
Men ine havura, <math>a \cdot b</math> naimus <math>b \cdot a</math> sama. Li afto pravda peral <math>a</math> au <math>b</math>, de <math>H</math> haissa ''havurafabel'' (naeme za Niels Henrik Abel).

'''ṡirunajun (MidoriVals😤)'''
<math>⇒,→,⊃</math>
il... je ka...
''A'' sama ''B'' naj ak koske ''A'' ak au ''B'' naj ak koske ''A'' na sama B''
<math>x = 2 ⇒ x^2</math> = 4 je ak, au <math>x^2 = 4 ⇒ x = 2</math> je na akraat perka x miraje -2
<math>⇔,≡,⟷</math>
li au mono li, sama
''A'' ⇔ ''B'' mono ak ''A'' ak au ''B'' ak os ''A'' naj ak au ''B'' naj ak
<math> x + y = y + 2 ⇔ x + 3 = y
<math>¬,˜,!</math>+
nai, nilatai
<math>¬(¬''A'')⇔''A''</math>
¬''A'' ak, li au mono li ``A`` naj ak
<math>x ≠ y ⇔ ¬(x = y)</math>
<math>∧,·,&</math>
laskiau
<math>''A'' ∧ ''B''</math> ak li ``A`` ak au ``B`` ak os je najak
<math>n < 4 ∧ n >2 ⇔ n = 3</math koske n je lasku
<math∨,+,∥</math>
laskios
<math>n ≥ 4 ∨ n ≤ 2 ⇔ n ≠ 3</math> koske n je lasku

Tidcher

2021-09-07T15:52:00Z

BlaupanDaupan🤖: smau nai djikan

{{bite-plus}}

__TOC__

== Al Tidcherko ==

[[Zeting:tydkrajs.png|thumb|Toki afto har tre hant: sho (A), fun (B), au djikan (C).]]

'''Toshi''' har ten ni [[Tidcher#Mwai|'''mwai''']]. Kere mwai har tre ten '''dag'''; nana mwai har tre ten ein dag; au ein mwai (nismwai fu toshi, "Hobbitmwai") har mono ni ten kasi dag. '''Yk''' har nana [[Tidcher#Ykdag|ykdag]], au jam ni ten kere '''djikan''' inne dag. 

Jam eksi ten '''fun''' inne djikan, au eski ten '''sho''' inne fun awen. Apaar toke har ni os tre [[Netopa|hant]] fu djikan, fun, au apaartyd sho; men mange toke har mono lasku, nyl hant. Tydkrajs fal fu toke mitt hant au laskukrajs.

{| class="wikitable collapsible" style="text-align=center; background-color:#eaecf0;"
|+ Tidcher
|-
! !! Toshi !! Mwai !! Yk !! Dag !! Djikan !! Fun !! Sho
|-
| Toshi
| style="background-color:#f8f9fa;" | 1
| style="background-color:#d5fdf4;" | 12
| style="background-color:#f8f9fa;" | ~52
| style="background-color:#f8f9fa;" | ~365
| style="background-color:#f8f9fa;" | 8760
| style="background-color:#f8f9fa;" | 525600
| style="background-color:#c8ccd1;" | ---
|-
| Mwai
| style="background-color:#f8f9fa;" | 1/12
| style="background-color:#f8f9fa;" | 1
| style="background-color:#d5fdf4;" | ~4
| style="background-color:#f8f9fa;" | 28~31
| style="background-color:#f8f9fa;" | 720
| style="background-color:#f8f9fa;" | 43200
| style="background-color:#c8ccd1;" | ---
|-
| Yk
| style="background-color:#f8f9fa;" | ~1/52
| style="background-color:#f8f9fa;" | ~1/4
| style="background-color:#f8f9fa;" | 1
| style="background-color:#d5fdf4;" | 7
| style="background-color:#f8f9fa;" | 168
| style="background-color:#f8f9fa;" | 10080
| style="background-color:#f8f9fa;" | 604800
|-
| Dag
| style="background-color:#f8f9fa;" | ~1/365
| style="background-color:#f8f9fa;" | ~1/30
| style="background-color:#f8f9fa;" | 1/7
| style="background-color:#f8f9fa;" | 1
| style="background-color:#d5fdf4;" | 24
| style="background-color:#f8f9fa;" | 1440
| style="background-color:#f8f9fa;" | 86400
|-
| Djikan
| style="background-color:#c8ccd1;" | ---
| style="background-color:#c8ccd1;" | ---
| style="background-color:#c8ccd1;" | ---
| style="background-color:#f8f9fa;" | 1/24
| style="background-color:#f8f9fa;" | 1
| style="background-color:#d5fdf4;" | 60
| style="background-color:#f8f9fa;" | 3600
|-
| Fun
| style="background-color:#c8ccd1;" | ---
| style="background-color:#c8ccd1;" | ---
| style="background-color:#c8ccd1;" | ---
| style="background-color:#c8ccd1;" | ---
| style="background-color:#f8f9fa;" | 1/60
| style="background-color:#f8f9fa;" | 1
| style="background-color:#d5fdf4;" | 60
|-
| Sho
| style="background-color:#c8ccd1;" | ---
| style="background-color:#c8ccd1;" | ---
| style="background-color:#c8ccd1;" | ---
| style="background-color:#c8ccd1;" | ---
| style="background-color:#f8f9fa;" | 1/3600
| style="background-color:#f8f9fa;" | 1/60
| style="background-color:#f8f9fa;" | 1
|}

{| class="wikitable"
|+ MidoriValstro mit «muai» na dzsikanko
! dagtid !! muáj liik tyd fu krykdjinn
|-
| moratid || 5sdzsikan, 6sdzsikan, 7sdzsikan, 8sdzsikan, 9sdzsikan, 10sdzsikan
|-
| dagtid || 11sdzsikan, 12sdzsikan, 13sdzsikan, 14sdzsikan, 15sdzsikan, 16sdzsikan
|-
| kveltid || 17sdzsikan, 18sdzsikan, 19sdzsikan
|-
| naxtid || 20sdzsikan, 21sdzsikan, 23sdzsikan, 0sdzsikan
|}

== Ykdag ==

Grun namae fu ykdag altid slucha na klaani, en pæshun deki mah hel klaani, de a andrdjin wasu. Grun gammeldjin mahdan namae de wasu dan uttn mange bruk, zamisaliossadjin de musdan mah tropos fu sebja; maha chigau tropos tsam demisaliossa au za-.

{| class="wikitable"
|+ Namae fu Ykdag
|-
! Laskutropos !! Demisaliossa !! Zamisaliossa !! Alisontropos
|-
| 1dag/eindag || Soldag || Posaidag || Soldag
|-
| 2dag/nidag || Lunadag || Vuldag || Lundag
|-
| 3dag/tredag || Hachidag || Aifrodag || Mardag
|-
| 4dag/keredag || Vainedag || Mellanyk || Mercuridag
|-
| 5dag/godag || Tordag || Airisdag || Jupidag
|-
| 6dag/eksidag || Prendag || Jaidag || Afrodidag
|-
| 7dag/nanadag || Krondag || Krendag || Saturndag
|}

Mitkjomi, jam mange lík namae fu nanadag.

== Mwai ==
{| class="wikitable"
|+ Namae fu Mwai
|-
! Laskutropos !! Namae
|-
| 1smwai || Neomwai
|-
| 2smwai || Hobbitmwai
|-
| 3smwai || Praanmwai
|-
| 4smwai || Usomwai
|-
| 5smwai || Ergomwai
|-
| 6smwai || Veramwai
|-
| 7smwai || Kaisarmwai
|-
| 8smwai || Vapamwai
|-
| 9smwai || Syksymwai
|-
| 10smwai || Biiramwai
|-
| 11smwai || Shagmwai
|-
| 12smwai || Júlmwai
|}

== Toshikeretel ==

[[Zeting:toshikeretel.png|thumb|Riso fu toshikeretel]]

Na '''talvi''', mange lant samuj. Mwai fu '''praanvera''' koske bluma eins rufne. Mange lant vapa inne '''vera''', au lehte spar unna made inne '''suksu'''. Tid fu toshikeretel inne nordlant kundr tid fu toshikeretel inne surlant. Koske nordlant har vera, surlant har talvi; au koske surlant har suksu, tid fu nordlant praanvera; auauau.

{| class="wikitable"
|+ Namae fu Toshikeretel
! Toshikeretel !! Mwai inne Nordlant !! Mwai inne Surlant
|-
| Praanvera || Hobbitmwai, Praanmwai, Usomwai, Ergomwai || Vapamwai, Syksymwai, Biiramwai, Shagmwai
|-
| Vera || Ergomwai, Veramwai, Kaisarmwai, Vapamwai || Shagmwai, Julmwai, Neomwai, Hobbitmwai
|-
| Suksu || Vapamwai, Syksymwai, Biiramwai, Shagmwai || Hobbitmwai, Praanmwai, Usomwai, Ergomwai
|-
| Talvi || Shagmwai, Julmwai, Neomwai, Hobbitmwai || Ergomwai, Veramwai, Kaisarmwai, Vapamwai
|}

{| class="wikitable"
|+ namae fu toshitid na justmax♡
! toshitid !! muáj
|-
| upáshtid || 12s muáj, 1s muáj, 2s muáj
|-
| blumatid || 3s muáj, 4s muáj, 5s muáj
|-
| soltid || 6s muáj, 7s muáj, 8s muáj
|-
| lehtitid || 9s muáj, 10s muáj, 11s muáj
|}

Tidcher

2021-09-06T15:37:48Z

BlaupanDaupan🤖:

{{bite-plus}}

__TOC__

== Al Tidcherko ==

[[Zeting:tydkrajs.png|thumb|Tydkrajs afto har tre hant: sho (A), fun (B), au djikan (C).]]

'''Toshi''' har ten ni [[Tidcher#Mwai|'''mwai''']]. Kere mwai har tre ten '''dag'''; nana mwai har tre ten ein dag; au ein mwai (nismwai fu toshi, "Hobbitmwai") har mono ni ten kasi dag. '''Yk''' har nana [[Tidcher#Ykdag|ykdag]], au jam ni ten kere '''djikan''' inne dag. 

Jam eksi ten '''fun''' inne djikan, au eski ten '''sho''' inne fun awen. Apaar toke har ni os tre [[Netopa|hant]] fu djikan, fun, au apaartyd sho; men mange toke har mono lasku, nyl hant. Tydkrajs fal fu toke mitt hant au laskukrajs.

{| class="wikitable collapsible" style="text-align=center; background-color:#eaecf0;"
|+ Tidcher
|-
! !! Toshi !! Mwai !! Yk !! Dag !! Djikan !! Fun !! Sho
|-
| Toshi
| style="background-color:#f8f9fa;" | 1
| style="background-color:#d5fdf4;" | 12
| style="background-color:#f8f9fa;" | 52
| style="background-color:#f8f9fa;" | ~365
| style="background-color:#f8f9fa;" | 8760
| style="background-color:#f8f9fa;" | 525600
| style="background-color:#c8ccd1;" | ---
|-
| Mwai
| style="background-color:#f8f9fa;" | 1/12
| style="background-color:#f8f9fa;" | 1
| style="background-color:#d5fdf4;" | ~4
| style="background-color:#f8f9fa;" | 28~31
| style="background-color:#f8f9fa;" | 720
| style="background-color:#f8f9fa;" | 43800
| style="background-color:#c8ccd1;" | ---
|-
| Yk
| style="background-color:#f8f9fa;" | ~1/52
| style="background-color:#f8f9fa;" | ~1/4
| style="background-color:#f8f9fa;" | 1
| style="background-color:#d5fdf4;" | 7
| style="background-color:#f8f9fa;" | 168
| style="background-color:#f8f9fa;" | 10080
| style="background-color:#c8ccd1;" | ---
|-
| Dag
| style="background-color:#f8f9fa;" | ~1/365
| style="background-color:#f8f9fa;" | ~1/30
| style="background-color:#f8f9fa;" | 1/7
| style="background-color:#f8f9fa;" | 1
| style="background-color:#d5fdf4;" | 24
| style="background-color:#f8f9fa;" | 1680
| style="background-color:#c8ccd1;" | ---
|-
| Djikan
| style="background-color:#c8ccd1;" | ---
| style="background-color:#c8ccd1;" | ---
| style="background-color:#c8ccd1;" | ---
| style="background-color:#f8f9fa;" | 1/24
| style="background-color:#f8f9fa;" | 1
| style="background-color:#d5fdf4;" | 60
| style="background-color:#f8f9fa;" | 3600
|-
| Fun
| style="background-color:#c8ccd1;" | ---
| style="background-color:#c8ccd1;" | ---
| style="background-color:#c8ccd1;" | ---
| style="background-color:#c8ccd1;" | ---
| style="background-color:#f8f9fa;" | 1/60
| style="background-color:#f8f9fa;" | 1
| style="background-color:#d5fdf4;" | 60
|-
| Sho
| style="background-color:#c8ccd1;" | ---
| style="background-color:#c8ccd1;" | ---
| style="background-color:#c8ccd1;" | ---
| style="background-color:#c8ccd1;" | ---
| style="background-color:#f8f9fa;" | 1/3600
| style="background-color:#f8f9fa;" | 1/60
| style="background-color:#f8f9fa;" | 1
|}

== Ykdag ==

Grun namae fu ykdag altid slucha na klaani, en pæshun deki mah hel klaani, de a andrdjin wasu. Grun gammeldjin mahdan namae de wasu dan uttn mange bruk, zamisaliossadjin de musdan mah tropos fu sebja; maha chigau tropos tsam demisaliossa au za-.

{| class="wikitable"
|+ Namae fu Ykdag
|-
! Laskutropos !! Demisaliossa !! Zamisaliossa !! Alisontropos
|-
| 1dag/eindag || Soldag || Posaidag || Soldag
|-
| 2dag/nidag || Lunadag || Vuldag || Lundag
|-
| 3dag/tredag || Hachidag || Aifrodag || Mardag
|-
| 4dag/keredag || Vainedag || Mellanyk || Mercuridag
|-
| 5dag/godag || Tordag || Airisdag || Jupidag
|-
| 6dag/eksidag || Prendag || Jaidag || Afrodidag
|-
| 7dag/nanadag || Krondag || Krendag || Saturndag
|}

Mitkjomi, jam mange lík namae fu nanadag.

== Mwai ==
{| class="wikitable"
|+ Namae fu Mwai
|-
! Laskutropos !! Namae
|-
| 1smwai || Neomwai
|-
| 2smwai || Hobbitmwai
|-
| 3smwai || Praanmwai
|-
| 4smwai || Usomwai
|-
| 5smwai || Ergomwai
|-
| 6smwai || Veramwai
|-
| 7smwai || Kaisarmwai
|-
| 8smwai || Vapamwai
|-
| 9smwai || Syksymwai
|-
| 10smwai || Biiramwai
|-
| 11smwai || Shagmwai
|-
| 12smwai || Júlmwai
|}

== Toshikeretel ==

[[Zeting:toshikeretel.png|thumb|Riso fu toshikeretel]]

Na '''talvi''', mange lant samuj. Mwai fu '''praanvera''' koske bluma eins rufne. Mange lant vapa inne '''vera''', au lehte spar unna made inne '''suksu'''. Tid fu toshikeretel inne nordlant kundr tid fu toshikeretel inne surlant. Koske nordlant har vera, surlant har talvi; au koske surlant har suksu, tid fu nordlant praanvera; auauau.

{| class="wikitable"
|+ Namae fu Toshikeretel
! Toshikeretel !! Mwai inne Nordlant !! Mwai inne Surlant
|-
| Praanvera || Hobbitmwai, Praanmwai, Usomwai, Ergomwai || Vapamwai, Syksymwai, Biiramwai, Shagmwai
|-
| Vera || Ergomwai, Veramwai, Kaisarmwai, Vapamwai || Shagmwai, Julmwai, Neomwai, Hobbitmwai
|-
| Suksu || Vapamwai, Syksymwai, Biiramwai, Shagmwai || Hobbitmwai, Praanmwai, Usomwai, Ergomwai
|-
| Talvi || Shagmwai, Julmwai, Neomwai, Hobbitmwai || Ergomwai, Veramwai, Kaisarmwai, Vapamwai
|}

{| class="wikitable"
|+ namae fu toshitid na justmax♡
! toshitid !! muáj
|-
| upáshtid || 12smuáj, 1smuáj, 2smuáj
|-
| blumatid || 3smuáj, 4smuáj, 5smuáj
|-
| soltid || 6smuáj, 7smuáj, 8smuáj
|-
| lehtitid || 9smuáj, 10smuáj, 11smuáj
|}
{| class="wikitable"
|+ namae fu dagtid na MidoriVals😤
! dagtid !! muáj liik tyd fu krykdjinn
|-
| moratid || 5smuáj, 6smuáj, 7smauj, 8smuáj, 9smuáj, 10smuáj
|-
| dagtid || 11smuáj, 12smuáj, 13smuáj, 14smuáj, 15smuáj, 16smuáj
|-
| kveltid || 17smuáj, 18smuáj, 19smuáj
|-
| naxtid || 20smuáj, 21smuáj, 23smuáj, 0smuáj
|}

Tidcher

2021-09-06T15:04:59Z

BlaupanDaupan🤖:

{{bite-plus}}

__TOC__

== Al Tidcherko ==

[[Zeting:tydkrajs.png|thumb|Tydkrajs afto har tre hant: sho (A), fun (B), au djikan (C).]]

'''Toshi''' har ten ni [[Tidcher#Mwai|'''mwai''']]. Kere mwai har tre ten '''dag'''; nana mwai har tre ten ein dag; au ein mwai (nismwai fu toshi, "Hobbitmwai") har mono ni ten kasi dag. '''Yk''' har nana [[Tidcher#Ykdag|ykdag]], au jam ni ten kere '''djikan''' inne dag. 

Jam eksi ten '''fun''' inne djikan, au eski ten '''sho''' inne fun awen. Apaar toke har ni os tre [[Netopa|hant]] fu djikan, fun, au apaartyd sho; men mange toke har mono lasku, nyl hant. Tydkrajs fal fu toke mitt hant au laskukrajs.

{| class="wikitable collapsible" style="text-align=center; background-color:#eaecf0;"
|+ Tidcher
|-
! !! Toshi !! Mwai !! Yk !! Dag !! Djikan !! Fun !! Sho
|-
| Toshi
| style="background-color:#f8f9fa;" | 1
| style="background-color:#d5fdf4;" | 12
| style="background-color:#f8f9fa;" | 52
| style="background-color:#f8f9fa;" | ~365
| style="background-color:#f8f9fa;" | 8760
| style="background-color:#f8f9fa;" | 525600
| style="background-color:#c8ccd1;" | ---
|-
| Mwai
| style="background-color:#f8f9fa;" | 1/12
| style="background-color:#f8f9fa;" | 1
| style="background-color:#d5fdf4;" | ~4
| style="background-color:#f8f9fa;" | 28~31
| style="background-color:#f8f9fa;" | 720
| style="background-color:#f8f9fa;" | 43800
| style="background-color:#c8ccd1;" | ---
|-
| Yk
| style="background-color:#f8f9fa;" | ~1/52
| style="background-color:#f8f9fa;" | ~1/4
| style="background-color:#f8f9fa;" | 1
| style="background-color:#d5fdf4;" | 7
| style="background-color:#f8f9fa;" | 168
| style="background-color:#f8f9fa;" | 10080
| style="background-color:#c8ccd1;" | ---
|-
| Dag
| style="background-color:#f8f9fa;" | ~1/365
| style="background-color:#f8f9fa;" | ~1/30
| style="background-color:#f8f9fa;" | 1/7
| style="background-color:#f8f9fa;" | 1
| style="background-color:#d5fdf4;" | 24
| style="background-color:#f8f9fa;" | 1680
| style="background-color:#c8ccd1;" | ---
|-
| Djikan
| style="background-color:#c8ccd1;" | ---
| style="background-color:#c8ccd1;" | ---
| style="background-color:#c8ccd1;" | ---
| style="background-color:#f8f9fa;" | 1/24
| style="background-color:#f8f9fa;" | 1
| style="background-color:#d5fdf4;" | 60
| style="background-color:#f8f9fa;" | 3600
|-
| Fun
| style="background-color:#c8ccd1;" | ---
| style="background-color:#c8ccd1;" | ---
| style="background-color:#c8ccd1;" | ---
| style="background-color:#c8ccd1;" | ---
| style="background-color:#f8f9fa;" | 1/60
| style="background-color:#f8f9fa;" | 1
| style="background-color:#d5fdf4;" | 60
|-
| Sho
| style="background-color:#c8ccd1;" | ---
| style="background-color:#c8ccd1;" | ---
| style="background-color:#c8ccd1;" | ---
| style="background-color:#c8ccd1;" | ---
| style="background-color:#f8f9fa;" | 1/3600
| style="background-color:#f8f9fa;" | 1/60
| style="background-color:#f8f9fa;" | 1
|}

== Ykdag ==

Grun namae fu ykdag altid slucha na klaani, en pæshun deki mah hel klaani, de a andrdjin wasu. Grun gammeldjin mahdan namae de wasu dan uttn mange bruk, zamisaliossadjin de musdan mah tropos fu sebja; maha chigau tropos tsam demisaliossa au za-.

{| class="wikitable"
|+ Namae fu Ykdag
|-
! Laskutropos !! Demisaliossa !! Zamisaliossa !! Alisontropos
|-
| 1dag/eindag || Soldag || Posaidag || Soldag
|-
| 2dag/nidag || Lunadag || Vuldag || Lundag
|-
| 3dag/tredag || Hachidag || Aifrodag || Mardag
|-
| 4dag/keredag || Vainedag || Mellanyk || Mercuridag
|-
| 5dag/godag || Tordag || Airisdag || Jupidag
|-
| 6dag/eksidag || Prendag || Jaidag || Afrodidag
|-
| 7dag/nanadag || Krondag || Krendag || Saturndag
|}

Mitkjomi, jam mange lík namae fu nanadag.

== Mwai ==
{| class="wikitable"
|+ Namae fu Mwai
|-
! Laskutropos !! Namae
|-
| 1smwai || Neomwai
|-
| 2smwai || Hobbitmwai
|-
| 3smwai || Praanmwai
|-
| 4smwai || Usomwai
|-
| 5smwai || Ergomwai
|-
| 6smwai || Veramwai
|-
| 7smwai || Kaisarmwai
|-
| 8smwai || Vapamwai
|-
| 9smwai || Syksymwai
|-
| 10smwai || Biiramwai
|-
| 11smwai || Shagmwai
|-
| 12smwai || Júlmwai
|}

== Toshikeretel ==

[[Zeting:toshikeretel.png|thumb|Riso fu toshikeretel]]

Na '''talvi''', mange lant samuj. Mwai fu '''praanvera''' koske bluma eins rufne. Mange lant vapa inne '''vera''', au lehte spar unna made inne '''suksu'''. Tid fu toshikeretel inne nordlant kundr tid fu toshikeretel inne surlant. Koske nordlant har vera, surlant har talvi; au koske surlant har suksu, tid fu nordlant praanvera; auauau.

{| class="wikitable"
|+ Namae fu Toshikeretel
! Toshikeretel !! Mwai inne Nordlant !! Mwai inne Surlant
|-
| Praanvera || Hobbitmwai, Praanmwai, Usomwai, Ergomwai || Vapamwai, Syksymwai, Biiramwai, Shagmwai
|-
| Vera || Ergomwai, Veramwai, Kaisarmwai, Vapamwai || Shagmwai, Julmwai, Neomwai, Hobbitmwai
|-
| Suksu || Vapamwai, Syksymwai, Biiramwai, Shagmwai || Hobbitmwai, Praanmwai, Usomwai, Ergomwai
|-
| Talvi || Shagmwai, Julmwai, Neomwai, Hobbitmwai || Ergomwai, Veramwai, Kaisarmwai, Vapamwai
|}

{| class="wikitable"
|+ namae fu toshitid na justmax♡
! toshitid !! muáj
|-
| upáshtid || 12smuáj, 1smuáj, 2smuáj
|-
| blumatid || 3smuáj, 4smuáj, 5smuáj
|-
| soltid || 6smuáj, 7smuáj, 8smuáj
|-
| lehtitid || 9smuáj, 10smuáj, 11smuáj
|}
{| class="wikitable"
|+ namae fu dagtid na MidoriVals😤
! dagtid !! muáj inne 24-dijkan
|-
| moratid || 5smuáj, 6smuáj, 7smauj, 8smuáj, 9smuáj, 10smuáj
|-
| dagtid || 11smuáj, 12smuáj, 13smuáj, 14smuáj, 15smuáj, 16smuáj
|-
| kveltid || 17smuáj, 18smuáj, 19smuáj
|-
| naxtid || 20smuáj, 21smuáj, 23smuáj, 0smuáj
|}

Zanko

2021-09-05T16:36:03Z

BlaupanDaupan🤖: /* Gwirzanko fu viossa */

'''Zanko''' – ko, ka mit aftoo furi zan fu joku slutša.

== Fal ==

* '''gwir'''zanko – zanko, ka furi gwir zan – zan, ka hyyrena ine gwirvelt.
* '''fiig'''zanko – zanko, ka liik joku miepie, men mono glossaliik na bruktropos.

== Gwirzanko fu viossa ==

; myau : [https://www.youtube.com/watch?v=DXUAyRRkI6k koi fu kot]
; mlem : [https://www.youtube.com/watch?v=kvxCU_lQwKM koi fu kot ka una iskje]
; bororor : [https://www.youtube.com/watch?v=nKG-BtVa9F8 koi fu huin]

== Fiigzanko fu viossa ==

Saadako:

; fuwafuwa (''os'' fuafua) : godža-šfants-štof, štof os ting ka antaa braa au utenkoro kokoro koske netopa nasijena oba aftoo
; guau : glauatšoorena kokoro
; uwu : kawaiizma

Mahko:

; ffff : [[Keretel svinnurfras#Viosa|''f’un f’un f’du f’du'']].
; krkrkrkr : uslova, nintendo, dua; hammaszan koske nam ishiliik namting