Fasciculus:Complex number illustration.svg

Sua resolutio(fasciculus SVG, nominale 180 × 180 elementa imaginalia, magnitudo fasciculi: 1 chiliocteti)

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Summarium

Descriptio
Afrikaans: 'n komplekse getal kan visueel voorgestel word as 'n getalpaar wat 'n vektor vorm op 'n diagram wat 'n Arganddiagram genoem word.
العربية: الشكل العام للعدد المركب.
বাংলা: একটি জটিল সংখ্যাকে দুইটি বাস্তব সংখ্যার একটা ক্রমজোড় হিসেবে দেখা যেতে পারে যেটা আসলে আরগ্যান্ড সমতলে একটা ভেক্টর নির্দেশ করে। এখানে (a,b) ভেক্টরটি জটিল সংখ্যা a+ib কে নির্দেশ করছে.
Ελληνικά: Ένας μιγαδικός z=a+bi παριστάνεται και με το διάνυσμα με αρχή το κέντρο των αξόνων και πέρας το σημείο (a,b).
English: A complex number can be visually represented as a pair of numbers forming a vector on a diagram called an Argand diagram, representing the complex plane. Argand diagram.
Español: Un número puede ser visualmente representado por un par de números formando un vector en un diagrama llamado diagrama de Argand.
فارسی: نمایش یک عدد مختلط در صفحه مختلط. در این شکل، a، قسمت حقیقی و b، قسمت موهومی است.
Võro: Kompleksarvo geomeetriline kujo.
Suomi: Kompleksilukua voidaan havainnollistaa kompleksitasolla, jonka vaaka-akseli kuvaa reaaliosan ja pystyakseli imaginaariosan suuruutta.
Français : Forme cartésienne d'un nombre complexe.
Gaeilge: Uimhir Choimpléascach ar an plána coimpléascach.
עברית: יצוג חזותי נפוץ של המספרים המרוכבים הוא בשילוב של ציר המספרים הרגיל, ובמאונך לו ציר דומה למספרים מדומים, כאשר המספרים המרוכבים מתקבלים מחיבור נקודות על שני הצירים.
हिन्दी: किसी समिश्र संख्या का अर्गेन्ड आरेख पर प्रदर्शन.
Latviešu: Kompleksu skaitli vizuāli var attēlot kā vektoru ar divām komponentēm jeb kā punktu plaknē.
മലയാളം: മിശ്ര സംഖ്യകളെ, ആർഗണ്ട് രേഖാചിത്രത്തിൽ ഒരു വെക്ടർ രൂപവത്കരിക്കുന്ന ഒരു ജോഡി സംഖ്യകളായി ചിത്രീകരിക്കാം.
Polski: Liczby zespolone mogą być przedstawione jako współrzędne wektora na płaszczyźnie zespolonej. Związek pomiędzy liczbą zespoloną i wskazem.
Português: Um número complexo representado como um par ordenado de números reais compondo um vetor bidimensional no Plano de Argand-Gauss.
Русский: Геометрическое представление комплексного числа.
Illustration of a complex number
Datum 14 Ianuarius 2008 (original upload date)
Fons Opus proprium (Original text: self-made)
Auctor Wolfkeeper at Anglica Vicipaedia
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Wolfkeeper at Anglica Vicipaedia, the copyright holder of this work, hereby publishes it under the following licenses:
GNU head Licet hoc documentum exscribere vel distribuere vel demutare sub GNU Liberarum Litterarum Licentiae conditionibus in editione 1.2 aut in ulla editione recentiori a Fundatione Liberarum Programmationis Partium publicata; praeterquam Sectiones Immutabiles et Verba Involucra Adversa et Aversa. Licentiae exemplar praesto est in sectione intitulata GNU Free Documentation License.
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attributio aequa parte
This file is licensed under the Creative Commons Attribution-Share Alike 3.0 Unported, 2.5 Generic, 2.0 Generic and 1.0 Generic license.
Tibi licet:
  • communicare – copiare, distribuere et committere hoc opus
  • to remix – to adapt the work
His condicionibus:
  • attributio – You must give appropriate credit, provide a link to the license, and indicate if changes were made. You may do so in any reasonable manner, but not in any way that suggests the licensor endorses you or your use.
  • aequa parte – If you remix, transform, or build upon the material, you must distribute your contributions under the same or compatible license as the original.
Tibi typum permissionis ligere licet.

Original upload log

The original description page was here. All following user names refer to en.wikipedia.
  • 2008-01-14 12:28 Wolfkeeper 249×328×0 (53238 bytes)
  • 2008-01-14 12:22 Wolfkeeper 249×328×0 (54383 bytes) {{Information |Description= |Source=self-made |Date= |Location= |Author= |Permission= |other_versions={{DerivativeVersions|Complex number illustration modarg.svg}} }}

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depicts Anglica

copyrighted Anglica

14 Ianuarii 2008

media type Anglica

image/svg+xml

checksum Anglica

86386a3c9e38f512bd3669fdf3acda1c2fc7aaa8

data size Anglica

1 285 byte

180 pixel

180 pixel

Historia fasciculi

Presso die vel tempore fasciculum videbis, sicut tunc temporis apparuit.

(novissima | veterrima) Videre (recentiores 10 | ) (10 | 20 | 50 | 100 | 250 | 500).
Dies/TempusMinutioDimensionesUsorSententia
recentissima16:04, 31 Martii 2023Minutum speculum redactionis 16:04, 31 Martii 2023 factae180 × 180 (1 chiliocteti)Ponorplease fork: can't change labels, many wikis use (a,b)
10:38, 13 Martii 2023Minutum speculum redactionis 10:38, 13 Martii 2023 factae180 × 180 (4 chiliocteti)Nomen4Omen{{Information |Description= |Source={{own}} |Date= |Author= Nomen4Omen |Permission= |other_versions= }} a+bi ===============> x+yi
22:55, 7 Decembris 2020Minutum speculum redactionis 22:55, 7 Decembris 2020 factae180 × 180 (1 chiliocteti)Ponora,b closer to the axes; using as template for File:Complex_number_illustration_modarg.svg
20:24, 3 Maii 2017Minutum speculum redactionis 20:24, 3 Maii 2017 factae183 × 197 (6 chiliocteti)SemperVincoCleaned up fonts and code somewhat
16:50, 16 Martii 2013Minutum speculum redactionis 16:50, 16 Martii 2013 factae183 × 197 (12 chiliocteti)AnonMoosremove unused code
16:04, 16 Martii 2013Minutum speculum redactionis 16:04, 16 Martii 2013 factae183 × 197 (53 chiliocteti)Incnis MrsiCommons is an educational resource, isn’t it? Throwing away Sans for math, oblique “+” and “0”, and other thoughtless and non-standard typesetting
17:40, 29 Decembris 2011Minutum speculum redactionis 17:40, 29 Decembris 2011 factae183 × 197 (53 chiliocteti)JohnBlackburneReverted to version as of 17:51, 16 August 2009: new version has serious problems with text overlapping in two places
22:16, 22 Decembris 2011Minutum speculum redactionis 22:16, 22 Decembris 2011 factae150 × 150 (2 chiliocteti)Krishnavedalaspecified text properties explicitly
22:13, 22 Decembris 2011Minutum speculum redactionis 22:13, 22 Decembris 2011 factae150 × 150 (2 chiliocteti)KrishnavedalaHand drawn.
17:51, 16 Augusti 2009Minutum speculum redactionis 17:51, 16 Augusti 2009 factae183 × 197 (53 chiliocteti)Kan8eDieReverted to version as of 22:26, 27 January 2008
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