Translation for "zellerit" to english
Zellerit
Translation examples
zeller
Wolfgang Zeller — Helsingin yliopisto
Wolfgang Zeller — University of Helsinki
Zeller, W., 2007, julkaisussa: Africa.
Zeller, W., 2007, In: Africa.
Tunnettu järvi: Zeller See.
Well-known lakes can easily be reached: Zeller See.
Täydelliset naiset (2011) – Andre Zeller (5 jaksoa)
Desperate Housewives (2011) – Andre Zeller (appeared in five episodes)
Tunnettu järvi: Zeller See 1.3 km.
Well-known lakes can easily be reached: Zeller See 1.3 km.
Tunnettu järvi: Zeller See 7 km. Paikkakuntakuvaus
Well-known lakes can easily be reached: Zeller See 7 km.
(2017/2136(DEC)) Talousarvion valvontavaliokunta Esittelijä: Joachim Zeller
(2017/2136(DEC)) Committee on Budgetary Control Rapporteur: Joachim Zeller
Zeller, W., 2009, julkaisussa: Journal of Southern African Studies.
Zeller, W., 2009, In: Journal of Southern African Studies.
1911) 19. kesäkuuta – Carl Zeller, itävaltalainen säveltäjä (k.
1866) June 19 – Karl Zeller, Austrian composer (d.
Diogenes Laertios: Merkittävien filosofien elämät ja opit V. Zeller, Eduard: Aristotle and the Earlier Peripatetics, 1897.
Eduard Zeller, Aristotle and the Earlier Peripatetics (1897).
Legacy: Obiatuaries: Joseph Richard "Joe" Zeller WFMZ: Former Emmaus mayor, state representative dies at age 100 Tämä poliitikkoon liittyvä artikkeli on tynkä.
The Pennsylvania Manual, Volume 103 Pennsylvania House of Representatives-Joseph R. Zeller "Former Emmaus mayor, state representative dies at age 100". wfmz.com.
Filosofeja, jotka voidaan lukea vanhahegeliläisiin, olivat mm.: Karl Daub Georg Andreas Gabler Johann Philipp Gabler Karl Friedrich Göschel Leopold von Henning Hermann Friedrich Wilhelm Hinrichs Heinrich Gustav Hotho Heinrich Leo Muita ajattelijoita ja historioitsijoita, jotka voidaan lukea vanhahegeliläisiin, tietyin varauksin: Johann Eduard Erdmann Eduard Gans Philip Marheineke Karl Ludwig Michelet Johann Karl Friedrich Rosenkranz Max Schasler Albert Schwegler Wilhelm Vatke Eduard Zeller Hegeliläisyys Nuorhegeliläisyys Hegel, G. W. F.: Oikeusfilosofian pääpiirteet eli luonnonoikeuden ja valtiotieteen perusteet, s.
Philosophers within the camp of the Hegelian right include: Johann Philipp Gabler Hermann Friedrich Wilhelm Hinrichs Karl Daub Heinrich Leo Leopold von Henning Heinrich Gustav Hotho Other thinkers or historians who may be included among the Hegelian right, with some reservations, include: Johann Karl Friedrich Rosenkranz Eduard Gans Karl Ludwig Michelet Philip Marheineke Wilhelm Vatke Johann Eduard Erdmann Eduard Zeller Albert Schwegler Hans Lassen Martensen Karl Daub Philip Marheineke David Strauss Ferdinand Christian Baur Richard Adelbert Lipsius Otto Pfleiderer G. C. A. von Harless J. W. F. Höfling Gottfried Thomasius J. C. K. von Hofmann Franz Delitzsch K. F. A. Kahnis Theodosius Harnack C. E. Luthardt F. H. R. von Frank Paul Althaus Werner Elert Speculative theism was an 1830s movement closely related to but distinguished from Right Hegelianism.
Zellerin sääntö Gregoriaanista kalenteria varten on h = ( q + ⌊ ( m + 1 ) ⋅ 26 10 ⌋ + K + ⌊ K 4 ⌋ + ⌊ J 4 ⌋ − 2 J ) mod 7 {\displaystyle h=\left(q+\left\lfloor {\frac {(m+1)\cdot 26}{10}}\right\rfloor +K+\left\lfloor {\frac {K}{4}}\right\rfloor +\left\lfloor {\frac {J}{4}}\right\rfloor -2J\right)\mod 7} Juliaanista kalenteria varten on h = ( q + ⌊ ( m + 1 ) ⋅ 26 10 ⌋ + K + ⌊ K 4 ⌋ + 5 − J ) mod 7 {\displaystyle h=\left(q+\left\lfloor {\frac {(m+1)\cdot 26}{10}}\right\rfloor +K+\left\lfloor {\frac {K}{4}}\right\rfloor +5-J\right)\mod 7} missä q = kuukauden päivä, esimerkiksi 6.12.1917 m = kuukauden järjestysluku, esimerkiksi 6.12.1917.
For the Gregorian calendar, Zeller's congruence is h = ( q + ⌊ 13 ( m + 1 ) 5 ⌋ + K + ⌊ K 4 ⌋ + ⌊ J 4 ⌋ − 2 J ) mod 7 , {\displaystyle h=\left(q+\left\lfloor {\frac {13(m+1)}{5}}\right\rfloor +K+\left\lfloor {\frac {K}{4}}\right\rfloor +\left\lfloor {\frac {J}{4}}\right\rfloor -2J\right){\bmod {7}},} for the Julian calendar it is h = ( q + ⌊ 13 ( m + 1 ) 5 ⌋ + K + ⌊ K 4 ⌋ + 5 − J ) mod 7 , {\displaystyle h=\left(q+\left\lfloor {\frac {13(m+1)}{5}}\right\rfloor +K+\left\lfloor {\frac {K}{4}}\right\rfloor +5-J\right){\bmod {7}},} where h is the day of the week (0 = Saturday, 1 = Sunday, 2 = Monday, ..., 6 = Friday) q is the day of the month m is the month (3 = March, 4 = April, 5 = May, ..., 14 = February) K the year of the century ( y e a r mod 1 00 {\displaystyle year{\bmod {1}}00} ).
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