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Teza:Awaltaf bitejtum
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2026-11-04T21:30:30Z
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<br clear=all />
{| class="toccolours"
|-
| [[Iyeltak:Planets are us.png|100px]]
! width="100%" bgcolor=Gainsboro style="text-align: center;" | <center>[[Awaltaf bitejtum]]</center>
|-
| colspan="2" align="center" style="font-size: 90%;" | ☉ '''[[Awalt]]''' : ☿ [[Niskaduz]] • ♀ [[Wuluz]] • 🜨 [[Tawava]] (☽ [[Tael]]) • ♂ [[Raporuz]] • ♃ [[Almuz]] • ♄ [[Femuz]] • ♅ [[Intuz]] • ♆ [[Werduz]]
|}<noinclude>
</noinclude><noinclude>[[Loma:Teza]]</noinclude>
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Dotanoyatalesaskisikitayaflioda
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39727
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2026-11-04T17:14:09Z
Solokserik
9106
Warzafu bu kan ''''Dotanoyatalesaskisikitayaflioda''' va belca va oteem sotir tentun ton itaya dem tanoy ke bat oteem tis askisiki eka kota gubeota exulesona ise tcalan koe Kotava gan staa '''Ꮄ''' abdu tis eltay d anamkaf dem tra. Belca a<sub>1</sub>, a<sub>2</sub>, ..., a<sub>p</sub>, '''Ꮄ''' x, b<sub>1</sub>, b<sub>2</sub>, ..., b<sub>q</sub> sotir tentuna favesa bata suteka dum <math>1 + \sum_{n=1}^\infty \frac{x^n \prod_{i=1}^p \prod_{k=0}^{n-1} a_i+k}{\prod_{i=1}^q \prod_{k=0}^{n-...'
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'''Dotanoyatalesaskisikitayaflioda''' va belca va oteem sotir tentun ton itaya dem tanoy ke bat oteem tis askisiki eka kota gubeota exulesona ise tcalan koe Kotava gan staa '''Ꮄ''' abdu tis eltay d anamkaf dem tra. Belca a<sub>1</sub>, a<sub>2</sub>, ..., a<sub>p</sub>, '''Ꮄ''' x, b<sub>1</sub>, b<sub>2</sub>, ..., b<sub>q</sub> sotir tentuna favesa bata suteka dum <math>1 + \sum_{n=1}^\infty \frac{x^n \prod_{i=1}^p \prod_{k=0}^{n-1} a_i+k}{\prod_{i=1}^q \prod_{k=0}^{n-1} b_i+k} .</math>
Bata belca acum zo suter koe ar yon xantaza dum <sub>p</sub>F<sub>q</sub> (a<sub>1</sub>, a<sub>2</sub>, ..., a<sub>p</sub>, 1; b<sub>1</sub>, b<sub>2</sub>, ..., b<sub>q</sub>; x). Gan vamobazena suteka bat yon miltay sipsed :
{|
| '''Ꮄ''' x || = <math>\frac{1}{1-x}</math>
|-
| '''Ꮄ''' x, 1 || = e<sup>x</sup>
|-
| a<sup>b–1</sup> '''Ꮄ''' a, b || = <math>(b-1)! \, e^a - \sum_{n=0}^{b-2} \frac{(b-1)! \, a^n}{n!}</math>
|-
| –1, '''Ꮄ''' a, b || = 1 – a/b
|-
| –1, a, '''Ꮄ''' b, x, y || = 1 – ab/xy
|-
| –a, '''Ꮄ''' b, c || = <math>\sum_{n=0}^a \frac{a! \, (-b)^n \, (c-1)!}{(a-n)! \, (c+n-1)!}</math>
|-
| a, '''Ꮄ''' b, 1 || = (1 – b)<sup>–a</sup>
|-
| 1, '''Ꮄ''' x, 2 || <math>= -ln \, (1-x) \, / \, x = -x^{-1} \lim_{n \to \infty} n \, \sqrt[n]{1-x} - n</math>
|-
| 1, '''Ꮄ''' –1, x || = <math>(x-1) (2^{x-2} \, ln \, 2 - \sum_{n=1}^{x-2} \frac{2^{x-n-2}}{n})</math>
|-
| x '''Ꮄ''' –x²/4, 1, ³/₂ || = sin x
|-
| '''Ꮄ''' –x²/4, ½, 1 || = cos x
|-
| ½ – x, x + ½, '''Ꮄ''' 1, ³/₂ – x, x + ³/₂ || = (⅛ – x²/2) ''π'' tan (''π'' x) / x
|-
| ½, ½, '''Ꮄ''' x², 1, ³/₂ || = (arcsin x) / x
|-
| ½, ½, '''Ꮄ''' –x², 1, ³/₂ || = <math>ln \, (\sqrt{x^2 + 1} + x) \, / \, x</math>
|-
| ½, '''Ꮄ''' x², ³/₂ || = <math>\frac{1}{2x} \, ln \, \frac{1+x}{1-x}</math>
|-
| ½, '''Ꮄ''' –x², ³/₂ || = (arctan x) / x
|}
[[Loma:Solokseropa]]
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Tael
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39728
158859
2026-11-04T21:35:28Z
Kwamikagami
2187
Warzafu bu kan '[[Tuwava]]f [[krey]].'
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[[Tuwava]]f [[krey]].
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[[Tawava]]f [[krey]].
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__NOTOC__
[[file:FullMoon2010.jpg|thumb|right|Tael]]
==== Ronoksudana xantaza ====
[[file:Moon symbol (planetary color).svg|80px|☽]] [[Tawava]]f [[krey]].
{{Awaltaf bitejtum}}
[[Loma:Kocopa]]
[[Loma:Awaltaf bitejtum]]
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158862
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2026-11-04T21:41:31Z
Kwamikagami
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__NOTOC__
[[file:FullMoon2010.jpg|thumb|right|Tael]]
==== Ronoksudana xantaza ====
[[file:Moon symbol (planetary color).svg|80px|☽]] [[Tawava]]f [[krey]].
[[File:NASA-Apollo8-Dec24-Earthrise.jpg|frameless]]
{{Awaltaf bitejtum}}
[[Loma:Kocopa]]
[[Loma:Awaltaf bitejtum]]
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