Wikipǣdia angwiki https://ang.wikipedia.org/wiki/Heafodtramet MediaWiki 1.48.0-wmf.1 first-letter Media Syndrig Mōtung Brūcend Brūcendmōtung Wikipǣdia Wikipǣdiamōtung Ymele Ymelmōtung MediaWiki MediaWikimōtung Bysen Bysenmōtung Help Helpmōtung Flocc Floccmōtung TimedText TimedText talk Module Module talk Event Event talk 0 11614 232523 229953 2026-11-02T00:44:11Z Zåiromos 143104 232523 wikitext text/x-wiki {{Cyþþubox rice |nama=Pitcearnīega |heafodstol=[[Adamustūn, Pitcearnīega|Adamustūn]] |aganspræces nama=Pitcairn Islands |biliþ= Pitcairn Island.jpg |breges titul=Foresittend |landscite= Pitcairn_Islands_in_United_Kingdom.svg }} Þā '''Pitcearnīgga''' (on [[Pitcearnisc]]e hātāþ hīe ''Pitkern Ailen''), gesetedlīce hātaþ '''Pitcearn-, Hendersunu-, Ducie- and Oeno- Īega''', stent on þrim of fēoƿra [[fȳrbeorg|fȳrbeorglicra]] īega in þǣm sūðernan [[Sericus Gārsecg]]e. Þā īega sind [[Bryttisc ofersǣ landscipe|Bryttisc ofersǣƿisc landscipe]], se æftermesta þe gīet stent in þǣm [[Sericus Gārsecg]]e. Þā fēoƿer īega – gehāten Pitcearn (gehāten Pitcairn on [[Nīwe Englisc|Nīƿum Englisce]]), [[Hendersunuīeg (þāra Pitcearnīega)|Hendersunu]], [[Ducieīeg|Ducie]], and [[Oenoīeg|Oeno]] – licgaþ ofer sumum hundum mīla geofones and habbaþ a fulle brǣdu of about 18 fēoƿerscētra mīla. Efne Pitcearrn, sēo þridde þurh brǣdu and ƿīd 2 mīla, is geseted. Þā īega sind gecūðosta tō botle þāra cildra þāra [[Scipswīc on þǣm Bounty|''Bounty'' gesƿīcena]] and þāra [[Tahitīeg|Tahitiscena]] ƿīfa þā mid him fōron, þe is gelimpung eft teald oft on manigum bōcum and scēaƿspellum. Þis spell is gīet geseƿenlic in þǣm cūþnamum þāra īegbūenda. Mid efne 50 landbūendum<ref>{{Cite web |title=Recent article mentioning island |url=http://news.yahoo.com/s/ap/20100420/ap_on_re_as/as_tonga_bounty_voyage |accessdate=2010-04-23 |archivedate=2010-04-23 |archiveurl=https://web.archive.org/web/20100423133218/http://news.yahoo.com/s/ap/20100420/ap_on_re_as/as_tonga_bounty_voyage }}</ref> (of nigonum cynnum), Pitcearn is ēac mearcƿeorþ tō ƿesenne se læst folcseteda and gesundrodosta dōm in þǣre ƿorulde (þēah hit nis ƿealdende rīce). Hit is þæt læst folcsetede land in þǣre ƿorulde. Þāre [[Geānde Þēodscipas|Geāndena Þēodscipa]] Gemōt Unfolcsetunge befēhþ þā Pitcearnīega on þǣm [[Geānedra Þēodscipa getæl Unselfwealdendra Landscipa|Geānedra Þēodscipa getæl Unselfƿealdendra Landscipa]].<ref>[http://www.un.org/Depts/dpi/decolonization/trust3.htm United Nations list of Non-Self-Governing Territories]</ref> ==Fruman== {{reflist}} == Ūtƿearde hlencan == * [http://pitcairn.pn/ Pitcearn Leodƿeardes ƿebstede] {{Webarchive|url=https://web.archive.org/web/20210317204049/http://pitcairn.pn/ |date=2021-03-17 }} * [http://www.visitpitcairn.pn/ Pitcearnīeg Sīþ] <gallery> Ymele:Bounty Bay Jetty 1970s.jpg|Bounty Byht in the 1970s Ymele:Pitcairnlanding.jpg|Pitcearn stāþ Ymele:Pitcairn Island.jpg|Pitcearnīeg Ymele:Henderson.JPG|Hendersonīeg shelter Ymele:W W oeno island atol.png|Oeno Ymele:Stpaulspoint.jpg|Sctes Paules Ōra in ƿesternum Pitcearnīeg Ymele:Pitcairnvegetation.jpg|Garnetes Hrycg on Pitcearnīege </gallery> {{Sericus Garsecges Iegland}} {{Þæs Cyninges Sundorscīra þæs Geānedan Cynerīces}} [[Flocc:Bryttisce ofersæwisce landscipas]] f83yxshkpq5vwpysm0lge3t9hl5m22q 0 16479 232521 182925 2026-11-01T23:54:42Z InternetArchiveBot 112307 Rescuing 1 sources and tagging 0 as dead. #IABot (v2.0.9.6) 232521 wikitext text/x-wiki '''Bleach''' ({{lang|ja|ブリーチ}}) biþ Iapanisc [[anime]] and [[manga]] ƿriten ac ābreȝdan be [[Tite Kubo]]. == Ūtweardlice hlenċan == * [https://web.archive.org/web/20110205215538/http://www.j-bleach.com/ Bleach] [[Flocc:Manga]] [[Flocc:Anime]] nigru9knpl9yn4m8vbuy2ngc8hgtzbi 14 18143 232528 221959 2026-11-02T01:28:47Z Rylesbourne 125148 232528 wikitext text/x-wiki [[Flocc:Byrig on Þeodsclande|Bægwarum]] [[Flocc:Tūnstedas on Bægwaraland]] jwwdvzrgqjt0hpdxf8w12n5fci16b24 232529 232528 2026-11-02T01:28:57Z Rylesbourne 125148 232529 wikitext text/x-wiki [[Flocc:Byrig on Þeodsclande|Bægwarum]] [[Flocc:Tūnstedas on Bægwarum]] ti56dt8i3yrqbtfd87gapoykbsvgpqy 0 18392 232522 231088 2026-11-02T00:34:59Z InternetArchiveBot 112307 Rescuing 1 sources and tagging 0 as dead. #IABot (v2.0.9.6) 232522 wikitext text/x-wiki Sēo '''Siexta Gebētung''' þære [[Grundgesetnes þāra Geānedra Rīca American|Grundgesetnesse þāra Geānedra Rīca American]] is in þæm [[Rihtgewrit þāra Geānedra Rīca American|Rihtgewrit]] and þēos gebētung setteþ forþ riht be scyldigunge. He wæs gecewed in þæm [[Mōt þāra Geānedra Rīca American|Gemōte]] in 1789. Se [[Ealdorrihtærn þāra Geānedra Rīca American|Ealdorrihtærn]] hæfþ gedēmed þe þisse gebētunge weardaþ menn in eallum rīcum þæs Gædes þurh þā [[Fēowertēoþa Gebētung þære Grundgesetnesse þāra Geānedra Rīca American|Fēowertēoþa Gebētunge]]. ==Gewrit== [[Ymele:Bill of Rights - DPLA - a65f6d0b6210c18d17c596908ebcf270 (page 1).jpg|right|200px|thumb|Se Rihtgewrit in þǣm Ðēodlican Gewrithorde]] Sēo '''Siexta Gebētung''' segþ: :In eallum scyldigungum, sceall se betihtleda mann benugan þæt riht to spēdig ceac and openlic, be efnum ǣwdum þæs rīces and þæs læppan þærin wæs gedōn þæt scyld, swa swa is swylca læppa ǣfæstlice astiht, and to bēon gecȳðed of þæs tyhtlan and andweorces; to standan wiþ þā cȳðeras wiþ hine; to habban genēdelic forþgeong to he meaht abiddan cȳðeras on his healfe, and to habban the rǣdboran fultum for his forespræce. [[Ymele:Amendment_6.jpg|left|1500px|Crop þæs handgewritnan bewrit þæs Rihtgewrit of 1789 se ætywað þā Siexta Gebētunge]] {{clear}} ==Frūman== *[https://web.archive.org/web/20130725002145/http://www.archives.gov/exhibits/charters/bill_of_rights_transcript.html#6 Rihtgewrit: siexta Gebētung] {{Grundgesetnes þara GRA‎}} [[Flocc:Grundgesetnes þāra Geānedra Rīca American|6]] axfgnz1kp90wn2rxq9ztshg7f486yek 0 24900 232510 232474 2026-11-01T13:59:38Z Д.Ильин 130345 232510 wikitext text/x-wiki {{Rimcraeftniwenglish}} {{Infobox gesceapu | nama = Seoxhyrne | ymele = Regular polygon 6 annotated.svg | gewrit = Ǣn samaflanc seoxhyrne | rind = 6 | sclæfligruna = {6} | oferside = Manigfult | tweoflaedig = 120° }} Sēo '''seoxecge''' ({{lang-en|hexagon}}) oþþe '''seoxhyrne ġesceap''' is sēo ġesċeap ƿiþ [[seox]] hyrneġen. In [[geometry]], a '''seoxecge''' (from [[Ancient Greek|Greek]] {{lang|grc|ἕξ}}, {{lang|grc-Latn|hex}}, mēnung "seox", and {{lang|grc|γωνία}}, {{lang|grc-Latn|gonía}}, meaning "corner, angle") is a seoxflanc [[polygon]].<ref>[https://deimel.org/images/plain_cube.gif Cube picture]</ref> Þē total æf þē internal angles æf any [[simple polygon|simple]] (non-self-intersecting) hexagon is 720°. ==Samaflanc seoxhyrne == A ''[[samaflanc gesceap|samaflanc]] seoxhyrne'' hæfde sēo [[sclæfligruna]] æf {6} ond [[innyrdigfeald]]s <!--interior angle--> æf 120°.<ref>{{citation|title=Polyhedron Models|first=Magnus J.|last=Wenninger|publisher=Cambridge University Press|year=1974|page=9|isbn=9780521098595|url=https://books.google.com/books?id=N8lX2T-4njIC&pg=PA9|access-date=2015-11-06|archiveurl=https://web.archive.org/web/20160102075753/https://books.google.com/books?id=N8lX2T-4njIC&pg=PA9|archive-date=2016-01-02|url-status=live}}.</ref> Aht cunnen eallswā bēon ācweccaned eallswā a [[sċeortode (gemetrig)|sċeortode]] [[samaflanc þrīhyrne]], t{3}, hwic oðerwiss twā ēgðus æf rindenes. A samaflanc seoxhyrne is tealde eallswā a seoxhyrne þæt is bā [[samaflanc gesceap|samaflanc]] and [[efnangul gesceap|efnangul]]<!--equiangular-->. Hit is [[twofold gesceap|twofold]], mǣnaneg þæt hit is bā [[hweorfanlic gesceap|hweorfanlic]]<!--cyclic--> (hafs a ymbehringed hring) and [[tangwise gesceap|tangƿise]] (hafs an inwriten hring). Þē ġecynde wǣg æf þē flacenes īsgelīcs þē hrēodanfex æf þē [[ymbehringed hring]]<!--circumscribed circle--> or [[ymbehringhring]], hwic yamounted<math>\tfrac{2}{\sqrt{3}}</math> tīman þē [[æpþem]] (hrēodanfex æf þē [[inwriten gesceap|inwriten hring]]). Ēall innyrdig [[feald (rīmcræft)|feald]]s earon 120 [[rīminnyrdig]]. A samaflanc seoxhyrne hafs seox [[ymbhrǣdlic gemetgemostras]] (''ymbhrǣdlic gemetgemostras ǣf ordre seox'') and seox [[reflection symmetries]] (''seox lines æf symmetry''), crǣftung upp þē [[twēoflaedig flocc]] D₆. Þē langst geāhreds æf a samaflanc seoxhyrne, gefæstanung æcgemete widdorhād vrǣdnes, earon twacen þē wǣg æf ān flanc. Fram þīs hit cunnen wesan sēon þæt a [[þrīhyrne]] ƿīþ a hwyrftstān at þē centrum æf þē samaflanc seoxhyrne and sharung ān flanc ƿīþ þē seoxhyrne is [[samaflanc þrīhyrne|samaflanc]], and þæt þē samaflanc seoxhyrne cunnen wesan dǣlfæst intō seox samaflanc þrīhyrnes. Lician [[fēowerecge (gemetrig)|fēowerecge]]s and [[samaflanc]] [[þrīhyrne]]s, samaflanc seoxhyrnes fhit tōgædere þiþout ǣniġ ġeaps tō ''tile þē plane'' (þrī seoxhyrnes meetung aht eall hwyrftstān), and so earon nyttfull fore ācweccaneg [[tessellation]]s. Þē cēlan æf a [[bēohȳf (bēocēpanung)|bēohȳf]] [[huniġcamb]] earon seoxhyrnelican fore þīs reason and bēacen þæs þē ġesceap crǣften eficient fricu æf ūtstræcan and boldung andweorces. Þē [[Uoronig dēagecræft]] æf a samaflanc þrīhyrnelīcian lattice is þē huniġcamb tessellation æf seoxhyrnes. Hit is nāht gestalteg considered a [[samaflanc gesceap|þrīhyrnetorr]], þēah hit is samaflanc. {| class="wikitable" width=40% |+ Forebȳsn |- | [[Ymele:Regular Hexagon Inscribed in a Circle.gif|240px]] || [[Ymele:01-Sechseck-Seite-vorgegeben-wiki.svg|263px]] |- | Ǣn stepebīstepe ymelestyring æf þē getimbrung æf a samaflanc seoxhyrne usung [[færanfæþm ond streċċaneċġ]], ġiefen bī [[Ewcleod]]'s ''[[Ewcleoden Ādalen|Ādalen]]'', Bōc IU, Trahtnysse 15: þīs is mæglic eallswā 6 <math>=</math> 2 × 3, a afraet æf a anweald æf twā and clæne [[Færmet formesta]]s. || Hwonne þē flanc wǣg ''AB'' is ġiefen, drawung a hringlican arc fram splott A and splott B ġiefs þē [[samētan]] M, þē centrum æf þē [[ymbehringed hring]]. Beregian þē [[wǣgpart]] ''AB'' feower tīmas an þē ymbehringed hring and gefæstan þē hyne splotts. |} == Parameters == [[Image:Regular hexagon 1.svg|thumb|''R'' = [[Circumradius]]; ''r'' = [[Inradius]]; ''t'' = sīdelǣgum]] Sēo maximal [[æcgemete#gescap|æcgemete]] (hƿīc corresponds to þē long [[diagonal]] æf þē seoxhyrne), ''D'', is twice þē maximal radius or [[circumradius]], ''R'', hƿīc equals þē sīdelǣgum, ''t''. Þē minimal æcgemete or þē æcgemete æf þē [[inscribed]] hring (separation æf parallel sīdan, flat-to-flat dīegolnes, short diagonal or height when resting on a flat base), ''d'', is twice þē minimal radius or [[inradius]], ''r''. Þē maxima and minima are related by þē same factor: :<math>\frac{1}{2}d = r = \cos(30^\circ) R = \frac{\sqrt{3}}{2} R = \frac{\sqrt{3}}{2} t</math> &nbsp; and, similarly, <math>d = \frac{\sqrt{3}}{2} D.</math> Sēo area æf a samaflanc seoxhyrne :<math>\begin{align} A &= \frac{3\sqrt{3}}{2}R^2 = 3Rr = 2\sqrt{3} r^2 \\[3pt] &= \frac{3\sqrt{3}}{8}D^2 = \frac{3}{4}Dd = \frac{\sqrt{3}}{2} d^2 \\[3pt] &\approx 2.598 R^2 \approx 3.464 r^2\\ &\approx 0.6495 D^2 \approx 0.866 d^2. \end{align}</math> For ǣniġe samaflanc [[gesceap]], þē area can also be expressed in terms æf þē [[apothem]] ''a'' and þē perimeter ''p''. For þē samaflanc seoxhyrne þæs are given by ''a'' = ''r'', and ''p''<math>{} = 6R = 4r\sqrt{3}</math>, so :<math>\begin{align} A &= \frac{ap}{2} \\ &= \frac{r \cdot 4r\sqrt{3}}{2} = 2r^2\sqrt{3} \\ &\approx 3.464 r^2. \end{align}</math> Sēo samaflanc seoxhyrne fills þē hlæfdel <math>\tfrac{3\sqrt{3}}{2\pi} \approx 0.8270</math> æf hits [[ymbhrēodscripst hring]]<!--circumscribed circle-->. If a samaflanc seoxhyrne has æfterfylgende vertices A, B, C, D, E, F and if P is ǣniġe ord on þē ymbhrēodhring between B and C, þēos {{nowrap|PE + PF {{=}} PA + PB + PC + PD}}. Hit folgode fram sēo reced æf [[ymbhrēodanfex]]<!--circumradius--> to [[onanfex]]<!--inradius--> þæt þē hīeȝþutōwīdþ reced æf a samaflanc seoxhyrne is 1:1.1547005; þæt is, a seoxhyrne with a long [[diagonal]] æf 1.0000000 ƿylle hæfde a dīegolnes æf 0.8660254 between parallel sīdan. == Point in plane == For an arbitrary point in þē plane æf a regular hexagon with circumradius <math>R</math>, whose distances to þē centroid æf þē regular hexagon and its seox vertices are <math>L</math> and <math>d_i</math> respectively, we have<ref name=Mamuka >{{cite journal| last1= Meskhishvili |first1= Mamuka| date=2020|title=Cyclic Averages æf Regular Polygons and Platonic Solids |journal= Communications in Mathematics and Applications|volume=11|pages=335–355|doi= 10.26713/cma.v11i3.1420|doi-broken-date= 31 January 2024|arxiv= 2010.12340|url= https://www.rgnpublications.com/journals/index.php/cma/article/view/1420/1065}}</ref> :<math> d_1^2 + d_4^2 = d_2^2 + d_5^2 = d_3^2+ d_6^2= 2\left(R^2 + L^2\right), </math> :<math> d_1^2 + d_3^2+ d_5^2 = d_2^2 + d_4^2+ d_6^2 = 3\left(R^2 + L^2\right), </math> :<math> d_1^4 + d_3^4+ d_5^4 = d_2^4 + d_4^4+ d_6^4 = 3\left(\left(R^2 + L^2\right)^2 + 2 R^2 L^2\right). </math> If <math>d_i</math> are þē distances from þē vertices æf a regular hexagon to any point on its circumcircle, then <ref name= Mamuka /> :<math>\left(\sum_{i=1}^6 d_i^2\right)^2 = 4 \sum_{i=1}^6 d_i^4 .</math> == Symmetry== {| class="collapsible collapsed" align=right ! Example hexagons by symmetry |- | {| class=wikitable |- valign=top ! ! [[File:Hexagon_r12_symmetry.png|60px]]<BR>r12<BR>regular ! |rowspan=3| ! ! [[File:Hexagon_i4_symmetry.png|60px]]<BR>i4 ! |- valign=top ! [[File:Hexagon_d6_symmetry.png|60px]]<BR>d6<BR>[[isotoxal figure|isotoxal]] ! [[File:Hexagon_g6_symmetry.png|60px]]<BR>g6<BR>directed ! [[File:Hexagon_p6_symmetry.png|60px]]<BR>p6<BR>[[isogonal figure|isogonal]] ! [[File:Hexagon_d3_symmetry.png|60px]]<BR>d2 ! [[File:Hexagon_g2_symmetry.png|60px]]<BR>g2<BR>general<BR>[[parallelogon]] ! [[File:Hexagon_p2_symmetry.png|60px]]<BR>p2 |- valign=top ! ! [[File:Hexagon_g3_symmetry.png|60px]]<BR>g3 ! ! ! [[File:Hexagon_a1_symmetry.png|60px]]<BR>a1 ! |} |} [[File:Hexagon reflections.svg|thumb|160px|left|The seox lines æf [[reflection symmetry|reflection]] æf a regular hexagon, with Dih₆ or '''r12''' symmetry, order 12.]] [[File:Regular hexagon symmetries.svg|thumb|400px|The dihedral symmetries are divided depending on whether they pass through vertices ('''d''' for diagonal) or edges ('''p''' for perpendiculars) Cyclic symmetries in þē middle column are labeled as '''g''' for their central gyration orders. Full symmetry æf þē regular form is '''r12''' and no symmetry is labeled '''a1'''.]] The ''regular hexagon'' has D₆ symmetry. There are 16 subgroups. There are 8 up to isomorphism: itself (D₆), 2 dihedral: (D_3, D₂), 4 [[cyclic group|cyclic]]: (Z₆, Z₃, Z₂, Z₁) and þē trivial (e) These symmetries express nine distinct symmetries æf a regular hexagon. [[John Horton Conway|John Conway]] labels these by a letter and group order.<ref>John H. Conway, Heidi Burgiel, [[Chaim Goodman-Strauss]], (2008) The Symmetries of Things, {{ISBN|978-1-56881-220-5}} (Chapter 20, Generalized Schaefli symbols, Types of symmetry of a polygon pp. 275-278)</ref> '''r12''' is full symmetry, and '''a1''' is no symmetry. '''p6''', an [[isogonal figure|isogonal]] hexagon constructed by three mirrors can alternate long and short edges, and '''d6''', an [[isotoxal figure|isotoxal]] hexagon constructed with equal edge lengths, but vertices alternating two different internal angles. These two forms are [[dual polygon|duals]] æf each other and have half þē symmetry order æf þē regular hexagon. Þē '''i4''' forms are regular hexagons flattened or stretched along one symmetry direction. It can be seen as an [[Elongation (geometry)|elongated]] [[rhombus]], while '''d2''' and '''p2''' can be seen as horizontally and vertically elongated [[Kite (geometry)|kites]]. '''g2''' hexagons, with opposite sides parallel are also called hexagonal [[parallelogon]]s. Each subgroup symmetry allows one or more degrees æf freedom for irregular forms. Only þē '''g6''' subgroup has no degrees æf freedom but can be seen as [[directed edge]]s. Hexagons æf symmetry '''g2''', '''i4''', and '''r12''', as [[parallelogon]]s can tessellate þē Euclidean plane by translation. Other [[Hexagonal tiling#Topologically equivalent tilings|hexagon shapes can tile þē plane]] with different orientations. {| class=wikitable !''p''6''m'' (*632) !''cmm'' (2*22) !''p''2 (2222) !''p''31''m'' (3*3) !colspan=2|''pmg'' (22*) !''pg'' (××) |- ![[File:Isohedral_tiling_p6-13.svg|120px]]<BR>[[hexagonal tiling|r12]] ![[File:Isohedral_tiling_p6-12.svg|120px]]<BR>i4 ![[File:Isohedral_tiling_p6-7.svg|120px]]<BR>g2 ![[File:Isohedral tiling p6-11.svg|120px]]<BR>d2 ![[File:Isohedral tiling p6-10.svg|120px]]<BR>d2 ![[File:Isohedral tiling p6-9.svg|120px]]<BR>p2 ![[File:Isohedral tiling p6-1.svg|120px]]<BR>a1 |- valign=top al !Dih₆ !Dih₂ !Z₂ !colspan=3|Dih₁ !Z₁ |} {{-}} === A2 and G2 groups === {| class=wikitable align=right style="text-align:center;" |- | [[File:Root system A2.svg|120px]]<BR>A2 group roots<BR>{{Dynkin|node_n1|3|node_n2}} | [[File:Root system G2.svg|120px]]<BR>G2 group roots<BR>{{Dynkin2|nodeg_n1|6a|node_n2}} |} The 6 roots æf þē [[simple Lie group]] [[Dynkin diagram#Example: A2|A2]], represented by a [[Dynkin diagram]] {{Dynkin|node_n1|3|node_n2}}, are in a regular hexagonal pattern. Þē two simple roots have a 120° angle between them. The 12 roots æf þē [[Exceptional Lie group#Exceptional cases|Exceptional Lie group]] [[G2 (mathematics)|G2]], represented by a [[Dynkin diagram]] {{Dynkin2|nodeg_n1|6a|node_n2}} are also in a hexagonal pattern. Þē two simple roots æf two lengths have a 150° angle between them. {{-}} == Dissection== {| class=wikitable align=right style="text-align:center;" ! [[6-cubī]] projection !colspan=2| 12 rhomb dissection |- | [[File:6-cube t0 A5.svg|120px]] | [[File:6-gon rhombic dissection-size2.svg|140px]] | [[File:6-gon rhombic dissection2-size2.svg|140px]] |} [[Coxeter]] states that every [[zonogon]] (a 2''m''-gon whose opposite sides are parallel and æf equal length) can be dissected into {{nowrap|{{frac|1|2}}''m''(''m'' − 1)}} parallelograms.<ref>[[Coxeter]], Mathematical recreations and Essays, Thirteenth edition, p.141</ref> In particular this is true for [[regular polygon]]s with evenly many sides, in which case þē parallelograms are all rhombi. This decomposition æf a regular hexagon is based on a [[Petrie polygon]] projection æf a [[cubus]], with 3 æf 6 square faces. Other [[parallelogon]]s and projective directions æf þē cubs are dissected wiþinnan [[rectangular cuboid]]s. {| class="wikitable collapsible" style="text-align:center;" !colspan=12| Dissection æf hexagons into three rhombs and parallelograms |- !rowspan=3| 2D ! Rhombs !colspan=3| Parallelograms |- valign=top |[[File:Hexagon_dissection.svg|80px]] |[[File:Cube-skew-orthogonal-skew-solid.png|95px]] |[[File:Cuboid_diagonal-orthogonal-solid.svg|120px]] |[[File:Cuboid_skew-orthogonal-solid.png|120px]] |- valign=top | Regular {6} |colspan=3| Hexagonal [[parallelogon]]s |- !rowspan=3| 3D !colspan=2| Square faces !colspan=2| Rectangular faces |- valign=top | [[File:3-cube_graph.svg|95px]] | [[File:Cube-skew-orthogonal-skew-frame.png|95px]] | [[File:Cuboid_diagonal-orthogonal-frame.png|120px]] | [[File:Cuboid_skew-orthogonal-frame.png|120px]] |- valign=top |colspan=2| [[Cube]] |colspan=2| [[Rectangular cuboid]] |} == Related polygons and tilings == A regular hexagon has [[Schläfli symbol]] {6}. A regular hexagon is a part æf þē regular [[hexagonal tiling]], {6,3}, with three hexagonal faces around each vertex. A regular hexagon can also be created as a [[Truncation (geometry)|truncated]] [[equilateral triangle]], with Schläfli symbol t{3}. Seen with two types (colors) æf edges, this form only has D₃ symmetry. A [[truncation (geometry)|truncated]] hexagon, t{6}, is a [[dodecagon]], {12}, alternating two types (colors) æf edges. An [[Alternation (geometry)|alternated]] hexagon, h{6}, is an [[equilateral triangle]], {3}. A regular hexagon can be [[stellation|stellated]] with equilateral triangles on its edges, creating a [[hexagram]]. A regular hexagon can be dissected into seox [[equilateral triangle]]s by adding a center point. This pattern repeats wiþinnan þē regular [[triangular tiling]]. A regular hexagon can be extended into a regular [[dodecagon]] by adding alternating [[square]]s and [[equilateral triangle]]s around it. This pattern repeats wiþinnan þē [[rhombitrihexagonal tiling]]. {| class=wikitable style="text-align:center;" width=640 |- | [[File:Regular polygon 6 annotated.svg|80px]] | [[Image:Truncated triangle.svg|80px]] | [[File:Regular truncation 3 1000.svg|80px]] | [[File:Regular truncation 3 1.5.svg|80px]] | [[File:Regular truncation 3 0.55.svg|80px]] | [[Image:Hexagram.svg|80px]] | [[File:Regular polygon 12 annotated.svg|80px]] | [[File:Regular polygon 3 annotated.svg|80px]] |- style="vertical-align:top;" ! Regular<BR>{6} ! Truncated<BR>t{3} = {6} ! colspan=3|Hypertruncated triangles ! Stellated<BR>[[Star figure]] [[Hexagram|2{3}]] ! Truncated<BR>t{6} = [[Dodecagon|{12}]] ! Alternated<BR>h{6} = [[equilateral triangle|{3}]] |} {| class=wikitable style="text-align:center;" width=400 |- |[[File:Crossed-square hexagon.png|80px]] | [[File:Medial triambic icosahedron face.svg|80px]] | [[File:Great triambic icosahedron face.svg|80px]] | [[File:Hexagonal cupola flat.svg|80px]] | [[File:Cube petrie polygon sideview.svg|80px]] | [[File:3-cube t0.svg|80px]] | [[File:3-cube t2.svg|80px]] | [[File:5-simplex_graph.svg|80px]] |- style="vertical-align:top;" ! Crossed<BR>hexagon ! A concave hexagon ! A self-intersecting hexagon ([[star polygon]]) ! Extended<BR>Central {6} in {12} ! A [[skew regular polygon|skew hexagon]], wiþinnan [[cube]] ! Dissected {6} ! projection<BR>[[octahedron]] ! [[Complete graph]] |} === Self-crossing hexagons=== There are seox [[Star polygon|self-crossing hexagons]] with þē [[vertex arrangement]] æf þē regular hexagon: {| class=wikitable style="width:400px; text-align:center;" |+ Self-intersecting hexagons with regular vertices !colspan=3| Dih₂ !colspan=2| Dih₁ ! Dih₃ |- valign=top | [[File:Crossed hexagon1.svg|100px]]<BR>Figure-eight | [[File:Crossed hexagon2.svg|100px]]<BR>Center-flip | [[File:Crossed hexagon3.svg|100px]]<BR>[[Unicursal hexagram|Unicursal]] | [[File:Crossed hexagon4.svg|100px]]<BR>Fish-tail | [[File:Crossed hexagon5.svg|100px]]<BR>Double-tail | [[File:Crossed hexagon6.svg|100px]]<BR>Triple-tail |} ==Hexagonal structures== [[File:Giant's Causeway (13).JPG|thumb|Giant's Causeway closeup]] From bees' [[honeycomb]]s to þē [[Giant's Causeway]], hexagonal patterns are prevalent in nature due to their efficiency. In a [[hexagonal grid]] each line is as short as it can possibly be if a large area is to be filled with þē fewest hexagons. This means that honeycombs require less [[wax]] to construct and gain much strength under [[compression (physics)|compression]]. Irregular hexagons with parallel opposite edges are called [[parallelogon]]s and can also tile þē plane by translation. In three dimensions, [[hexagonal prism]]s with parallel opposite faces are called [[parallelohedron]]s and these can tessellate 3-space by translation. {| class=wikitable style="text-align:center;" |+ Hexagonal prism tessellations ! Form ! [[Hexagonal tiling]] ! [[Hexagonal prismatic honeycomb]] |- ! Regular | [[File:Uniform tiling 63-t0.svg|170px]] | [[File:Hexagonal prismatic honeycomb.png|170px]] |- ! Parallelogonal | [[File:Isohedral tiling p6-7.svg|170px]] | [[File:Skew hexagonal prism honeycomb.png|240px]] |} ==Tesselations by hexagons== {{main|Hexagonal tiling}} In addition to þē regular hexagon, which determines a unique tessellation æf þē plane, any irregular hexagon which satisfies þē [[Conwēg criterion]] will tile þē plane. ==Hexagon inscribed in a conic section== [[Pascal's theorem]] (also known as þē "Hexagrammum Mysticum Theorem") states that if an arbitrary hexagon is inscribed in any [[conic section]], and pairs æf opposite [[extended side|sides are extended]] until they meet, þē three intersection points will lie on a straight line, þē "Pascal line" æf that configuration. ===Cyclic hexagon=== The [[Lemoine hexagon]] is a [[cyclic polygon|cyclic]] hexagon (one inscribed in a circle) with vertices given by þē seox intersections æf þē edges æf a triangle and þē three lines that are parallel to þē edges that pass through its [[symmedian point]]. If þē successive sides æf a cyclic hexagon are ''a'', ''b'', ''c'', ''d'', ''e'', ''f'', then þē three main diagonals intersect in a single point if and only if {{nowrap|''ace'' {{=}} ''bdf''}}.<ref>Cartensen, Jens, "About hexagons", ''Mathematical Spectrum'' 33(2) (2000–2001), 37–40.</ref> If, for each side æf a cyclic hexagon, þē adjacent sides are extended to their intersection, forming a triangle exterior to þē given side, then þē segments connecting þē circumcenters æf opposite triangles are [[concurrent lines|concurrent]].<ref>{{cite journal|author=Dergiades, Nikolaos|title=Dao's theorem on seox circumcenters associated with a cyclic hexagon|journal=[[Forum Geometricorum]]|volume=14|date=2014|pages=243–246|url=http://forumgeom.fau.edu/FG2014volume14/FG201424index.html|access-date=2014-11-17|archive-url=https://web.archive.org/web/20141205210609/http://forumgeom.fau.edu/FG2014volume14/FG201424index.html|archive-date=2014-12-05|url-status=live|archivedate=2014-12-05|archiveurl=https://web.archive.org/web/20141205210609/http://forumgeom.fau.edu/FG2014volume14/FG201424index.html}}</ref> If a hexagon has vertices on þē [[circumcircle]] æf an [[acute triangle]] at þē seox points (including three triangle vertices) where þē extended altitudes æf þē triangle meet þē circumcircle, then þē area æf þē hexagon is twice þē area æf þē triangle.<ref name=Johnson>Johnson, Roger A., ''Advanced Euclidean Geometry'', Dover Publications, 2007 (orig. 1960).</ref>{{rp|p. 179}} ==Hexagon tangential to a conic section== Let ABCDEF be a hexagon formed by seox [[tangent line]]s æf a conic section. Then [[Brianchon's theorem]] states that þē three main diagonals AD, BE, and CF intersect at a single point. In a hexagon that is [[tangential polygon|tangential to a circle]] and that has consecutive sides ''a'', ''b'', ''c'', ''d'', ''e'', and ''f'',<ref>Gutierrez, Antonio, "Hexagon, Inscribed Circle, Tangent, Semiperimeter", [http://gogeometry.com/problem/p343_circumscribed_hexagon_tangent_semiperimeter.htm] {{Webarchive|url=https://web.archive.org/web/20120511025055/http://gogeometry.com/problem/p343_circumscribed_hexagon_tangent_semiperimeter.htm|date=2012-05-11}}, Accessed 2012-04-17.</ref> :<math>a + c + e = b + d + f.</math> ==Equilateral triangles on þē sides æf an arbitrary hexagon== [[File:Equilateral in hexagon.svg|thumb|Equilateral triangles on þē sides æf an arbitrary hexagon]] If an [[equilateral triangle]] is constructed externally on each side æf any hexagon, then þē midpoints æf þē segments connecting þē [[centroid]]s æf opposite triangles form another equilateral triangle.<ref>{{cite journal|author=Dao Thanh Oai|date=2015|title=Equilateral triangles and Kiepert perspectors in complex numbers|journal=Forum Geometricorum|volume=15|pages=105–114|url=http://forumgeom.fau.edu/FG2015volume15/FG201509index.html|access-date=2015-04-12|archive-url=https://web.archive.org/web/20150705033424/http://forumgeom.fau.edu/FG2015volume15/FG201509index.html|archive-date=2015-07-05|url-status=live|archivedate=2015-07-05|archiveurl=https://web.archive.org/web/20150705033424/http://forumgeom.fau.edu/FG2015volume15/FG201509index.html}}</ref>{{rp|Thm. 1}} {{-}} == Skew hexagon== [[File:Skew polygon in triangular antiprism.svg|160px|thumb|A regular skew hexagon seen as edges (black) æf a [[triangular antiprism]], symmetry D_3d, [2⁺,6], (2*3), order 12.]] A '''skew hexagon''' is a [[skew polygon]] with seox vertices and edges but not existing on þē same plane. Þē interior æf such a hexagon is not generally defined. A ''skew zig-zag hexagon'' has vertices alternating between two parallel planes. A '''regular skew hexagon''' is [[vertex-transitive]] with equal edge lengths. In three dimensions it will be a zig-zag skew hexagon and can be seen in þē vertices and side edges æf a [[triangular antiprism]] with þē same D_3d, [2⁺,6] symmetry, order 12. The [[cube]] and [[octahedron]] (same as triangular antiprism) have regular skew hexagons as petrie polygons. {| class="wikitable" style="text-align:center;" |+ Skew hexagons on 3-fold axes |- | [[File:Cube petrie.svg|100px]]<br>[[Cube]] | [[File:Octahedron petrie.svg|100px]]<br>[[Octahedron]] |} ===Petrie polygons=== The regular skew hexagon is þē [[Petrig polygon]] for these higher dimensional [[regular polytope|regular]], uniform and dual polyhedra and polytopes, shown in these skew [[orthogonal projection]]s: {| class="wikitable" style="width:360px; text-align:center;" |- !colspan=2| 4D ! 5D |- valign=top | [[File:3-3 duoprism ortho-Dih3.png|100px]]<BR>[[3-3 duoprism]] | [[File:3-3 duopyramid ortho.png|100px]]<BR>[[3-3 duopyramid]] | [[Image:5-simplex t0.svg|100px]]<br>[[5-simplex]] |} ==Convex equilateral hexagon== A ''principal diagonal'' æf a hexagon is a diagonal which divides þē hexagon into quadrilaterals. In any convex [[equilateral polygon|equilateral]] hexagon (one with all sides equal) with common side ''a'', there exists<ref name="Crux">''Inequalities proposed in "[[Crux Mathematicorum]]"'', [http://www.imomath.com/othercomp/Journ/ineq.pdf] {{Webarchive|url=https://web.archive.org/web/20170830032311/http://imomath.com/othercomp/Journ/ineq.pdf|date=2017-08-30}}.</ref>{{rp|p.184,#286.3}} a principal diagonal ''d''₁ such that :<math>\frac{d_1}{a} \leq 2</math> and a principal diagonal ''d''₂ such that :<math>\frac{d_2}{a} > \sqrt{3}.</math> ===Polyhedra with hexagons=== There is no [[Platonic solid]] made æf only regular hexagons, because þē hexagons [[tessellation|tessellate]], not allowing þē result to "fold up". Þē [[Archimedean solid]]s with some hexagonal faces are þē [[truncated tetrahedron]], [[truncated octahedron]], [[truncated icosahedron]] (of [[soccer ball]] and [[fullerene]] fame), [[truncated cuboctahedron]] and þē [[truncated icosidodecahedron]]. These hexagons can be considered [[truncation (geometry)|truncated]] triangles, with [[Coxeter diagram]]s æf þē form {{CDD|node_1|3|node_1|p|node}} and {{CDD|node_1|3|node_1|p|node_1}}. {| class="wikitable collapsible collapsed" style="text-align:center;" !colspan=12|Hexagons in [[Archimedean solid]]s |- ! [[Tetrahedral symmetry|Tetrahedral]] !colspan=2| [[Octahedral symmetry|Octahedral]] !colspan=2| [[Icosahedral symmetry|Icosahedral]] |- | {{CDD|node_1|3|node_1|3|node}} | {{CDD|node_1|3|node_1|4|node}} | {{CDD|node_1|3|node_1|4|node_1}} | {{CDD|node_1|3|node_1|5|node}} | {{CDD|node_1|3|node_1|5|node_1}} |- valign=top | [[File:truncated tetrahedron.png|100px]]<br>[[truncated tetrahedron]] | [[File:truncated octahedron.png|100px]]<br>[[truncated octahedron]] | [[File:Great rhombicuboctahedron.png|100px]]<br>[[truncated cuboctahedron]] | [[File:truncated icosahedron.png|100px]]<br>[[truncated icosahedron]] | [[File:Great rhombicosidodecahedron.png|100px]]<br>[[truncated icosidodecahedron]] |} There are other symmetry polyhedra with stretched or flattened hexagons, like these [[Goldberg polyhedron]] G(2,0): {| class="wikitable collapsible collapsed" style="text-align:center;" ! colspan=12 | Hexagons in Goldberg polyhedra |- ! [[Tetrahedral symmetry|Tetrahedral]] ! [[Octahedral symmetry|Octahedral]] ! [[Icosahedral symmetry|Icosahedral]] |- | [[File:Alternate truncated cube.png|120px]]<BR>[[Chamfered tetrahedron]] | [[File:Truncated rhombic dodecahedron2.svg|120px]]<BR>[[Chamfered cube]] | [[File:Truncated rhombic triacontahedron.svg|120px]]<BR>[[Chamfered dodecahedron]] |} There are also 9 [[Johnson solid]]s with regular hexagons: {| class="wikitable collapsible collapsed" style="width:400px; text-align:center;" !colspan=12| Johnson solids with hexagons |- valign=top | [[File:Triangular cupola.svg|80px]]<BR>[[triangular cupola]] | [[File:Elongated triangular cupola.png|80px]]<BR>[[elongated triangular cupola]] | [[File:Gyroelongated triangular cupola.png|80px]]<BR>[[gyroelongated triangular cupola]] |- valign=top | [[File:Augmented hexagonal prism.png|80px]]<BR>[[augmented hexagonal prism]] | [[File:Parabiaugmented hexagonal prism.png|80px]]<BR>[[parabiaugmented hexagonal prism]] | [[File:Metabiaugmented hexagonal prism.png|80px]]<BR>[[metabiaugmented hexagonal prism]] |- valign=top | [[File:Triaugmented hexagonal prism.png|80px]]<BR>[[triaugmented hexagonal prism]] | [[File:Augmented truncated tetrahedron.png|80px]]<BR>[[augmented truncated tetrahedron]] | [[File:Triangular hebesphenorotunda.png|80px]]<BR>[[triangular hebesphenorotunda]] |} {| class="wikitable collapsible collapsed" style="text-align:center;" !colspan=12| [[Prismoid]]s with hexagons |- valign=top | [[File:Hexagonal prism.png|100px]]<br>[[Hexagonal prism]] | [[File:Hexagonal antiprism.png|100px]]<br>[[Hexagonal antiprism]] | [[File:Hexagonal pyramid.svg|100px]]<br>[[Hexagonal pyramid]] |} {| class="wikitable collapsible collapsed" style="width:480px;" !colspan=12| Tilings with regular hexagons |- ! Regular !colspan=3| 1-uniform |- style="text-align:center;" |[[hexagonal tiling|{6,3}]]<BR>{{CDD|node_1|6|node|3|node}} |[[Trihexagonal tiling|r{6,3}]]<BR>{{CDD|node|6|node_1|3|node}} |[[Rhombitrihexagonal tiling|rr{6,3}]]<BR>{{CDD|node_1|6|node|3|node_1}} |[[Truncated trihexagonal tiling|tr{6,3}]]<BR>{{CDD|node_1|6|node_1|3|node_1}} |- |[[Image:Uniform tiling 63-t0.svg|120px]] |[[Image:Uniform tiling 63-t1.svg|120px]] |[[Image:Uniform polyhedron-63-t02.png|120px]] |[[Image:Uniform polyhedron-63-t012.png|120px]] |- style="text-align:center;" |colspan=4|[[2-uniform tiling]]s |- |[[File:2-uniform 1.png|120px]] |[[File:2-uniform 10.png|120px]] |[[File:2-uniform 11.png|120px]] |[[File:2-uniform 12.png|120px]] |} ==Gallery of natural and artificial hexagons== <gallery mode="packed"> Image:Graphen.jpg|The ideal crystalline structure æf [[graphene]] is a hexagonal grid. Image:Assembled E-ELT mirror segments undergoing testing.jpg|Assembled [[E-ELT]] mirror segments Image:Honey comb.jpg|A beehive [[honeycomb]] Image:Carapax.svg|The scutes æf a turtle's [[carapace]] Image:PIA20513 - Basking in Light.jpg|[[Saturn's hexagon]], a hexagonal cloud pattern around þē north pole æf þē planet Image:Snowflake 300um LTSEM, 13368.jpg|Micrograph æf a snowflake File:Benzene-aromatic-3D-balls.png|[[Benzene]], þē simplest [[aromatic compound]] with hexagonal shape. File:Order and Chaos.tif|Hexagonal order æf bubbles in a foam. Image:Hexa-peri-hexabenzocoronene ChemEurJ 2000 1834 commons.jpg|Crystal structure æf a [[Hexabenzocoronene|molecular hexagon]] composed æf hexagonal aromatic rings. Image:Giants causeway closeup.jpg|Naturally formed [[basalt]] columns from [[Giant's Causeway]] in [[Northern Ireland]]; large masses must cool slowly to form a polygonal fracture pattern Image:Fort-Jefferson Dry-Tortugas.jpg|An aerial view æf Fort Jefferson in [[Dry Tortugas National Park]] Image:Jwst front view.jpg|The [[James Webb Space Telescope]] mirror is composed æf 18 hexagonal segments. File:564X573-Carte France geo verte.png|In French, ''l'Hexagone'' refers to [[Metropolitan France]] for its vaguely hexagonal shape. Image:Hanksite.JPG|Hexagonal [[Hanksite]] crystal, one æf many [[hexagonal crystal system]] minerals File:HexagonalBarnKewauneeCountyWisconsinWIS42.jpg|Hexagonal barn Image:Reading the Hexagon Theatre.jpg|[[The Hexagon]], a hexagonal [[theatre]] in [[Reading, Berkshire]] Image:Hexaschach.jpg|Władysław Gliński's [[hexagonal chess]] Image:Chinese pavilion.jpg|Pavilion in þē [[Taiwan]] Botanical Gardens Image:Mustosen talon ikkuna 1870 1.jpg|[[Hexagonal window]] </gallery> ==See also== * [[24-cell]]: a [[four-dimensional space|four-dimensional]] figure which, like þē hexagon, has [[orthoplex]] facets, is [[self-dual]] and tessellates [[Euclidean space]] * [[Hexagonal crystal system]] * [[Hexagonal number]] * [[Hexagonal tiling]]: a [[regular tiling]] æf hexagons in a plane * [[Hexagram]]: seoxflanc steorra wiþinnan a regular hexagon * [[Unicursal hexagram]]: single path, seoxflanc steorra, wiþinnan a hexagon * [[Honeycomb conjecture]] * [[Havannah (board game)|Havannah]]: abstract board game played on a seoxflanc hexagonal grid == Fruman == {{reflist}} {{Gesceapu}} [[Flocc:Ġesċeapu]] ==External links== {{wiktionary}} *{{MathWorld|title=Hexagon|urlname=Hexagon}} *[http://www.mathopenref.com/hexagon.html Definition and properties of a hexagon] with interactive animation and [http://www.mathopenref.com/consthexagon.html construction with compass and straightedge]. *[https://hexnet.org/content/hexagonal-geometry An Introduction to Hexagonal Geometry] on [https://web.archive.org/web/19980204100717/http://www.hexnet.org/ Hexnet] a website devoted to hexagon mathematics. *{{YouTube|thOifuHs6eY|Hexagons are the Bestagons}} – an [[animation|animated]] [[internet video]] about hexagons by [[CGP Grey]]. <br /> {{Center|{{Polytopes}} }} {{Polygons}} [[Category:6 (number)]] [[Category:Constructible polygons]] [[Category:Polygons by the number of sides]] [[Category:Elementary shapes]] 3onsv4wh0uzsj3vvm0m1x2iedu4oq1e 0 28754 232516 232490 2026-11-01T18:47:09Z Rylesbourne 125148 232516 wikitext text/x-wiki {{Cyþþubox folcstede |nama = Augustesburh |flocc = [[:Flocc:Byrig on Bægwarum|Buruh]] |rice = {{flag|Þēodscland}} |underrice = {{flag|Bægwaraland}} |scir = {{flagicon image|Flagge Schwaben Bayern.svg}} [[Swǣfaland|Sƿǣfaland]] |brǣdu = |lengu = |biliþ = Augsburg - Markt.jpg |biliþ gewrit = Ceapstow on middel Augustesburh |motto = |ænglisc motto = |burgriht = |GDP getæl = |GDP ǣlcum hēafde = }} '''Augustesburh''' ({{lang-de|Augsburg}}) oððe '''Augusburh''' is eald burh on [[Bægwaraland|Bægwarum]]. Hēo līþ æt þǣra ēana Wertach and Lech ġemōte, and is ān þāra ealdostan burga on [[Þeodscland]]e. Sēo burg ƿæs ġestaþelod fram Rōmƿarum on þām ġēare 15 ǣr Crīstes ġebyrde, and ƿæs ġenemned [[Augusta Vindelicorum]] æfter þām cāsere Augusto. On middanealdum ƿearþ hēo micel ċēapstōƿ and ƿeligu burg, and ƿæs sƿīþe ġecūþ þurh þā Fugger-cynn and heora ċēapmannas. Þā mislīċan ġetimbru on hire middanburge befōþ middanealdlīċ ġildhūs, Sancte Marian dōmċiriċan of þǣre 11. hundgēarġetale, and Sancte Ulrīċes and Afran munucclāster mid īeplġelīċum stēpelhrofum. Þā mǣrostan ġetimbru of þǣre Ednīƿungtīde sind Augustesburhe rādhūs mid his Gyldenan Healle. Þæt Fuggerhūs is setl ānes ƿeligan peninghūsċynnes, and sēo Fuggerei is hūsġebyrd for þearfendum folce, ġetimbrod on þǣre 16. hundgēarġetale. [[Flocc:Byrig on Bægwarum]] [[Flocc:Byrig on Swǣfum]] 3txnuahrpshekui8tjpqwxx7aqa5a3k 2 28762 232511 2026-11-01T16:27:31Z Zåiromos 143104 /* */ Wilcume 232511 wikitext text/x-wiki Wilcume,ic ecom Zåiromos . hq2u5ogsws99bbzl7tktewtbxgt9f63 232512 232511 2026-11-01T16:32:53Z Zåiromos 143104 Zåiromos Ealdengliscan Wikipǣdian 232512 wikitext text/x-wiki Wilcume, ic eom Zåiromos. Ic can ealle: * 193 land þære [[Ġemǣnra Þēoda|UN]] [[File:Flag of the United Nations.svg|22x20px|border|]]; * Land þes ne eont oncnāwen fram þære [[Ġemǣnra Þēoda|UN]] [[File:Flag of the United Nations.svg|22x20px|border|]]; * Ofersǣland; * [[Usonas Lytlan Utanweardan Igland|Geānlǣhtan īgland]] þāra [[Geanedan Ricu America|USA]] [[File:Flag of the United States.svg|22x20px|border|]]; * Land mid þǣm tītule tō tūne swā [[Saba]] [[File:Flag of Saba.svg|22x20px|border|]]. Ic can ealle hiera fānan, hēafodburgas, and stǣlas. [[File:Flag Map of The World (2025).png|350px|rihte|thumb|Fānamere middangeardes (on þǣm wisan þæs YouTube-bēonnes Geography and Space).]] <center>[[File:Gatto zzz.gif|Slǣpende catt]]</center> And ēac maniġu ealdu rīciu swā Cāserrīciu, Cynerīciu, Respubliko, Califatu, Sultanatu, Canatu, Cynn, Lēodas and swā forþ. Ēac hiera hēafodburgas, fānan, scildas and tācn þā þe þone stede getācnodon. Ic eom ēac swīðe cræftiġ on [[:en:Vexillology|Fānalāre]] [[File:Flag of FIAV.svg|22x20px|border|]] and [[:en:Cartography|Landmerelāre]]. ===Landmera Hord=== <center> [[File:AS kingdoms.svg|thumb|350px|Middangeardes mere þāra Engla rīca ca. 600 (Wessex, Sūþseaxe, Mierce, and Norþanhymbre).]] </center> ==Zåiromos on ōðrum Wikipǣdiun== Þis is mīn brūcendtramet on þǣre Ealdengliscan Wikipǣdian. Þū meaht ēac sēon mīna ōðra hordas on ōðrum gereordatrametum: * [[File:Flag of the United Kingdom.svg|22px|border]] [[:en:User:Zåiromos|Enġlisc Wikipǣdia (Nīw Englisc)]] * [[File:Flag of Bosnia and Herzegovina.svg|22px|border]] [[:bs:User:Zåiromos|Bosnisc Wikipǣdia]] * [[File:Flag of Shan State.svg|22px|border]] [[:shn:User:Zåiromos|Sċanisc Wikipǣdia]] * [[File:Flag of Portugal.svg|22px|border]] [[:pt:User:Zåiromos|Portugiġisc Wikipǣdia]] * [[File:Flag of Esperanto.svg|22px|border]] [[:eo:User:Zåiromos|Esperantisc Wikipǣdia]] n5i5mwqs3mer1mdjar0duhxwjfl6dkg 232514 232512 2026-11-01T18:17:28Z Zåiromos 143104 CWIKI 232514 wikitext text/x-wiki Wilcume, ic eom Zåiromos. Ic can ealle: * 193 land þære [[Ġemǣnra Þēoda|UN]] [[File:Flag of the United Nations.svg|22x20px|border|]]; * Land þes ne eont oncnāwen fram þære [[Ġemǣnra Þēoda|UN]] [[File:Flag of the United Nations.svg|22x20px|border|]]; * Ofersǣland; * [[Usonas Lytlan Utanweardan Igland|Geānlǣhtan īgland]] þāra [[Geanedan Ricu America|USA]] [[File:Flag of the United States.svg|22x20px|border|]]; * Land mid þǣm tītule tō tūne swā [[Saba]] [[File:Flag of Saba.svg|22x20px|border|]]. Ic can ealle hiera fānan, hēafodburgas, and stǣlas. [[File:Flag Map of The World (2025).png|350px|rihte|thumb|Fānamere middangeardes (on þǣm wisan þæs YouTube-bēonnes Geography and Space).]] <center>[[File:Gatto zzz.gif|Slǣpende catt]]</center> And ēac maniġu ealdu rīciu swā Cāserrīciu, Cynerīciu, Respubliko, Califatu, Sultanatu, Canatu, Cynn, Lēodas and swā forþ. Ēac hiera hēafodburgas, fānan, scildas and tācn þā þe þone stede getācnodon. Ic eom ēac swīðe cræftiġ on [[:en:Vexillology|Fānalāre]] [[File:Flag of FIAV.svg|22x20px|border|]] and [[:en:Cartography|Landmerelāre]]. ===Landmera Hord=== <center> [[File:AS kingdoms.svg|thumb|350px|Middangeardes mere þāra Engla rīca ca. 600 (Wessex, Sūþseaxe, Mierce, and Norþanhymbre).]] </center> ==Zåiromos on ōðrum Wikipǣdiun== Þis is mīn brūcendtramet on þǣre Ealdengliscan Wikipǣdian. Þū meaht ēac sēon mīna ōðra hordas on ōðrum gereordatrametum: * [[File:Flag of the United Kingdom.svg|22px|border]] [[:en:User:Zåiromos|Enġlisc Wikipǣdia (Nīw Englisc)]] * [[File:Flag of Bosnia and Herzegovina.svg|22px|border]] [[:bs:User:Zåiromos|Bosnisc Wikipǣdia]] * [[File:Flag of Shan State.svg|22px|border]] [[:shn:User:Zåiromos|Sċanisc Wikipǣdia]] * [[File:Flag of Portugal.svg|22px|border]] [[:pt:Usuário:Zåiromos|Portugiġisc Wikipǣdia]] * [[File:Flag of Esperanto.svg|22px|border]] [[:eo:User:Zåiromos|Esperantisc Wikipǣdia]] [[pt:Usuário:Zåiromos]] [[en:User:Zåiromos]] [[bs:User:Zåiromos]] [[shn:User:Zåiromos]] [[eo:User:Zåiromos]] b5yoerp2hegxb2nrrozmonse34skj0w 232518 232514 2026-11-01T20:29:50Z Zåiromos 143104 Wikibanner2.PNG 232518 wikitext text/x-wiki [[File: Wikibanner2.PNG]] Wilcume, ic eom Zåiromos. Ic can ealle: * 193 land þære [[Ġemǣnra Þēoda|UN]] [[File:Flag of the United Nations.svg|22x20px|border|]]; * Land þes ne eont oncnāwen fram þære [[Ġemǣnra Þēoda|UN]] [[File:Flag of the United Nations.svg|22x20px|border|]]; * Ofersǣland; * [[Usonas Lytlan Utanweardan Igland|Geānlǣhtan īgland]] þāra [[Geanedan Ricu America|USA]] [[File:Flag of the United States.svg|22x20px|border|]]; * Land mid þǣm tītule tō tūne swā [[Saba]] [[File:Flag of Saba.svg|22x20px|border|]]. Ic can ealle hiera fānan, hēafodburgas, and stǣlas. [[File:Flag Map of The World (2025).png|350px|rihte|thumb|Fānamere middangeardes (on þǣm wisan þæs YouTube-bēonnes Geography and Space).]] <center>[[File:Gatto zzz.gif|Slǣpende catt]]</center> And ēac maniġu ealdu rīciu swā Cāserrīciu, Cynerīciu, Respubliko, Califatu, Sultanatu, Canatu, Cynn, Lēodas and swā forþ. Ēac hiera hēafodburgas, fānan, scildas and tācn þā þe þone stede getācnodon. Ic eom ēac swīðe cræftiġ on [[:en:Vexillology|Fānalāre]] [[File:Flag of FIAV.svg|22x20px|border|]] and [[:en:Cartography|Landmerelāre]]. ===Landmera Hord=== <center> [[File:AS kingdoms.svg|thumb|350px|Middangeardes mere þāra Engla rīca ca. 600 (Wessex, Sūþseaxe, Mierce, and Norþanhymbre).]] </center> ==Zåiromos on ōðrum Wikipǣdiun== Þis is mīn brūcendtramet on þǣre Ealdengliscan Wikipǣdian. Þū meaht ēac sēon mīna ōðra hordas on ōðrum gereordatrametum: * [[File:Flag of the United Kingdom.svg|22px|border]] [[:en:User:Zåiromos|Enġlisc Wikipǣdia (Nīw Englisc)]] * [[File:Flag of Bosnia and Herzegovina.svg|22px|border]] [[:bs:User:Zåiromos|Bosnisc Wikipǣdia]] * [[File:Flag of Shan State.svg|22px|border]] [[:shn:User:Zåiromos|Sċanisc Wikipǣdia]] * [[File:Flag of Portugal.svg|22px|border]] [[:pt:Usuário:Zåiromos|Portugiġisc Wikipǣdia]] * [[File:Flag of Esperanto.svg|22px|border]] [[:eo:User:Zåiromos|Esperantisc Wikipǣdia]] [[pt:Usuário:Zåiromos]] [[en:User:Zåiromos]] [[bs:User:Zåiromos]] [[shn:User:Zåiromos]] [[eo:User:Zåiromos]] lql0okicivacf4ftnke75a04j17zsn4 232519 232518 2026-11-01T22:49:56Z Zåiromos 143104 Wicipǣdia on Egyptisc Arabisc. 232519 wikitext text/x-wiki [[File: Wikibanner2.PNG]] Wilcume, ic eom Zåiromos. Ic can ealle: * 193 land þære [[Ġemǣnra Þēoda|UN]] [[File:Flag of the United Nations.svg|22x20px|border|]]; * Land þes ne eont oncnāwen fram þære [[Ġemǣnra Þēoda|UN]] [[File:Flag of the United Nations.svg|22x20px|border|]]; * Ofersǣland; * [[Usonas Lytlan Utanweardan Igland|Geānlǣhtan īgland]] þāra [[Geanedan Ricu America|USA]] [[File:Flag of the United States.svg|22x20px|border|]]; * Land mid þǣm tītule tō tūne swā [[Saba]] [[File:Flag of Saba.svg|22x20px|border|]]. Ic can ealle hiera fānan, hēafodburgas, and stǣlas. [[File:Flag Map of The World (2025).png|350px|rihte|thumb|Fānamere middangeardes (on þǣm wisan þæs YouTube-bēonnes Geography and Space).]] <center>[[File:Gatto zzz.gif|Slǣpende catt]]</center> And ēac maniġu ealdu rīciu swā Cāserrīciu, Cynerīciu, Respubliko, Califatu, Sultanatu, Canatu, Cynn, Lēodas and swā forþ. Ēac hiera hēafodburgas, fānan, scildas and tācn þā þe þone stede getācnodon. Ic eom ēac swīðe cræftiġ on [[:en:Vexillology|Fānalāre]] [[File:Flag of FIAV.svg|22x20px|border|]] and [[:en:Cartography|Landmerelāre]]. ===Landmera Hord=== <center> [[File:AS kingdoms.svg|thumb|350px|Middangeardes mere þāra Engla rīca ca. 600 (Wessex, Sūþseaxe, Mierce, and Norþanhymbre).]] </center> ==Zåiromos on ōðrum Wikipǣdiun== Þis is mīn brūcendtramet on þǣre Ealdengliscan Wikipǣdian. Þū meaht ēac sēon mīna ōðra hordas on ōðrum gereordatrametum: * [[File:Flag of the United Kingdom.svg|22px|border]] [[:en:User:Zåiromos|Enġlisc Wikipǣdia (Nīw Englisc)]] * [[File:Flag of Bosnia and Herzegovina.svg|22px|border]] [[:bs:User:Zåiromos|Bosnisc Wikipǣdia]] * [[File:Flag of Shan State.svg|22px|border]] [[:shn:User:Zåiromos|Sċanisc Wikipǣdia]] * [[File:Flag of Portugal.svg|22px|border]] [[:pt:Usuário:Zåiromos|Portugiġisc Wikipǣdia]] * [[File:Flag of Esperanto.svg|22px|border]] [[:eo:User:Zåiromos|Esperantisc Wikipǣdia]] * [[File:Flag of Egypt (darker shade of gold).svg|22px|border]][[:arz:User:Zåiromos|Wicipǣdia on Egyptisc Arabisc]] [[pt:Usuário:Zåiromos]] [[en:User:Zåiromos]] [[bs:User:Zåiromos]] [[shn:User:Zåiromos]] [[eo:User:Zåiromos]] [[arz:User:Zåiromos]] 503rjuztoezy1xnhi3bgsw6wtel0m2s 232520 232519 2026-11-01T23:48:57Z Zåiromos 143104 Wikipǣdia Læden 232520 wikitext text/x-wiki [[File: Wikibanner2.PNG]] Wilcume, ic eom Zåiromos. Ic can ealle: * 193 land þære [[Ġemǣnra Þēoda|UN]] [[File:Flag of the United Nations.svg|22x20px|border|]]; * Land þes ne eont oncnāwen fram þære [[Ġemǣnra Þēoda|UN]] [[File:Flag of the United Nations.svg|22x20px|border|]]; * Ofersǣland; * [[Usonas Lytlan Utanweardan Igland|Geānlǣhtan īgland]] þāra [[Geanedan Ricu America|USA]] [[File:Flag of the United States.svg|22x20px|border|]]; * Land mid þǣm tītule tō tūne swā [[Saba]] [[File:Flag of Saba.svg|22x20px|border|]]. Ic can ealle hiera fānan, hēafodburgas, and stǣlas. [[File:Flag Map of The World (2025).png|350px|rihte|thumb|Fānamere middangeardes (on þǣm wisan þæs YouTube-bēonnes Geography and Space).]] <center>[[File:Gatto zzz.gif|Slǣpende catt]]</center> And ēac maniġu ealdu rīciu swā Cāserrīciu, Cynerīciu, Respubliko, Califatu, Sultanatu, Canatu, Cynn, Lēodas and swā forþ. Ēac hiera hēafodburgas, fānan, scildas and tācn þā þe þone stede getācnodon. Ic eom ēac swīðe cræftiġ on [[:en:Vexillology|Fānalāre]] [[File:Flag of FIAV.svg|22x20px|border|]] and [[:en:Cartography|Landmerelāre]]. ===Landmera Hord=== <center> [[File:AS kingdoms.svg|thumb|350px|Middangeardes mere þāra Engla rīca ca. 600 (Wessex, Sūþseaxe, Mierce, and Norþanhymbre).]] </center> ==Zåiromos on ōðrum Wikipǣdiun== Þis is mīn brūcendtramet on þǣre Ealdengliscan Wikipǣdian. Þū meaht ēac sēon mīna ōðra hordas on ōðrum gereordatrametum: * [[File:Flag of the United Kingdom.svg|22px|border]] [[:en:User:Zåiromos|Enġlisc Wikipǣdia (Nīw Englisc)]] * [[File:Flag of Bosnia and Herzegovina.svg|22px|border]] [[:bs:User:Zåiromos|Bosnisc Wikipǣdia]] * [[File:Flag of Shan State.svg|22px|border]] [[:shn:User:Zåiromos|Sċanisc Wikipǣdia]] * [[File:Flag of Portugal.svg|22px|border]] [[:pt:Usuário:Zåiromos|Portugiġisc Wikipǣdia]] * [[File:Flag of Esperanto.svg|22px|border]] [[:eo:User:Zåiromos|Esperantisc Wikipǣdia]] * [[File:Flag of Egypt (darker shade of gold).svg|22px|border]][[:arz:User:Zåiromos|Egyptisc Arabisc Wikipǣdia]] *[[File:Vexilloid of the Roman Empire.svg|svg|22px|border]][[:la:User:Zåiromos|Læden Wikipǣdia]] [[pt:Usuário:Zåiromos]] [[en:User:Zåiromos]] [[bs:User:Zåiromos]] [[shn:User:Zåiromos]] [[eo:User:Zåiromos]] [[arz:User:Zåiromos]] [[la:User:Zåiromos]] ip4xsuh105qg77zujumjk1pmexo05yv 232524 232520 2026-11-02T00:46:58Z Zåiromos 143104 Geography and Space. 232524 wikitext text/x-wiki [[File: Wikibanner2.PNG]] Wilcume, ic eom Zåiromos. Ic can ealle: * 193 land þære [[Ġemǣnra Þēoda|UN]] [[File:Flag of the United Nations.svg|22x20px|border|]]; * Land þes ne eont oncnāwen fram þære [[Ġemǣnra Þēoda|UN]] [[File:Flag of the United Nations.svg|22x20px|border|]]; * Ofersǣland; * [[Usonas Lytlan Utanweardan Igland|Geānlǣhtan īgland]] þāra [[Geanedan Ricu America|USA]] [[File:Flag of the United States.svg|22x20px|border|]]; * Land mid þǣm tītule tō tūne swā [[Saba]] [[File:Flag of Saba.svg|22x20px|border|]]. Ic can ealle hiera fānan, hēafodburgas, and stǣlas. [[File:Flag Map of The World (2025).png|350px|thumb|Fānamere middangeardes (on þǣm wisan þæs YouTube-bēonnes [https://youtube.com/@geographyandspace?si=3eKF8M5VfwWDe3V8 Geography and Space]).]] <center>[[File:Gatto zzz.gif|Slǣpende catt]]</center> And ēac maniġu ealdu rīciu swā Cāserrīciu, Cynerīciu, Respubliko, Califatu, Sultanatu, Canatu, Cynn, Lēodas and swā forþ. Ēac hiera hēafodburgas, fānan, scildas and tācn þā þe þone stede getācnodon. Ic eom ēac swīðe cræftiġ on [[:en:Vexillology|Fānalāre]] [[File:Flag of FIAV.svg|22x20px|border|]] and [[:en:Cartography|Landmerelāre]]. ===Landmera Hord=== <center> [[File:AS kingdoms.svg|thumb|350px|Middangeardes mere þāra Engla rīca ca. 600 (Wessex, Sūþseaxe, Mierce, and Norþanhymbre).]] </center> ==Zåiromos on ōðrum Wikipǣdiun== Þis is mīn brūcendtramet on þǣre Ealdengliscan Wikipǣdian. Þū meaht ēac sēon mīna ōðra hordas on ōðrum gereordatrametum: * [[File:Flag of the United Kingdom.svg|22px|border]] [[:en:User:Zåiromos|Enġlisc Wikipǣdia (Nīw Englisc)]] * [[File:Flag of Bosnia and Herzegovina.svg|22px|border]] [[:bs:User:Zåiromos|Bosnisc Wikipǣdia]] * [[File:Flag of Shan State.svg|22px|border]] [[:shn:User:Zåiromos|Sċanisc Wikipǣdia]] * [[File:Flag of Portugal.svg|22px|border]] [[:pt:Usuário:Zåiromos|Portugiġisc Wikipǣdia]] * [[File:Flag of Esperanto.svg|22px|border]] [[:eo:User:Zåiromos|Esperantisc Wikipǣdia]] * [[File:Flag of Egypt (darker shade of gold).svg|22px|border]][[:arz:User:Zåiromos|Egyptisc Arabisc Wikipǣdia]] *[[File:Vexilloid of the Roman Empire.svg|svg|22px|border]][[:la:User:Zåiromos|Læden Wikipǣdia]] [[pt:Usuário:Zåiromos]] [[en:User:Zåiromos]] [[bs:User:Zåiromos]] [[shn:User:Zåiromos]] [[eo:User:Zåiromos]] [[arz:User:Zåiromos]] [[la:User:Zåiromos]] inbah2lvjl9f8unuttmctq4eq9rzzky 10 28763 232513 2026-11-01T18:13:02Z Rylesbourne 125148 Nīwe tramet: [[Eastfrancisc sprǣc|Eastfrancisc]]: {{lang|vmf|''{{{1}}}''}}{{#if:{{{2|}}}|, ''{{{2}}}''}}<noinclude> [[Flocc:Bysen Sprǣc|Vmf]] </noinclude> 232513 wikitext text/x-wiki [[Eastfrancisc sprǣc|Eastfrancisc]]: {{lang|vmf|''{{{1}}}''}}{{#if:{{{2|}}}|, ''{{{2}}}''}}<noinclude> [[Flocc:Bysen Sprǣc|Vmf]] </noinclude> omjy1kjqaa2zl0qxeeibjaqa67agqw2 0 28764 232515 2026-11-01T18:38:01Z Rylesbourne 125148 Nīwe tramet: {{Cyþþubox folcstede |nama = Fyrt |flocc = [[:Flocc:Byrig on Bægwarum|Buruh]] |rice = {{flag|Þēodscland}} |underrice = {{flag|Bægwaraland}} |scir = {{flagicon image|Flag_of_Middle_Franconia.svg}} [[Middelfrancland]] |brǣdu = |lengu = |biliþ = Fuerther Innenstadt Mrz 2020.jpg |biliþ gewrit = Fyrters Innanstrǣt |motto = |æng... 232515 wikitext text/x-wiki {{Cyþþubox folcstede |nama = Fyrt |flocc = [[:Flocc:Byrig on Bægwarum|Buruh]] |rice = {{flag|Þēodscland}} |underrice = {{flag|Bægwaraland}} |scir = {{flagicon image|Flag_of_Middle_Franconia.svg}} [[Middelfrancland]] |brǣdu = |lengu = |biliþ = Fuerther Innenstadt Mrz 2020.jpg |biliþ gewrit = Fyrters Innanstrǣt |motto = |ænglisc motto = |burgriht = |GDP getæl = |GDP ǣlcum hēafde = }} '''Fyrt''' ({{lang-de|Fürth}}; {{lang-vmf|Färdd}}) mæneþ ''ford'' is Germanisc burh on [[Middelfrancland]] on [[Bægwaraland|Bægwarum]]. [[Flocc:Byrig on Bægwarum]] [[Flocc:Byrig on Middelfrancum]] 5exjar0pgovbdk1lhhezzaq6l9qsode 0 28765 232517 2026-11-01T18:50:35Z Rylesbourne 125148 Nīwe tramet: {{Cyþþubox folcstede |nama = Orlangian |flocc = [[:Flocc:Byrig on Bægwarum|Buruh]] |rice = {{flag|Þēodscland}} |underrice = {{flag|Bægwaraland}} |scir = {{flagicon image|Flag_of_Middle_Franconia.svg}} [[Middelfrancland]] |brǣdu = |lengu = |biliþ = Erlangen_08-2012.jpg |biliþ gewrit = Orlangian on Þēodsclande |motto = |æng... 232517 wikitext text/x-wiki {{Cyþþubox folcstede |nama = Orlangian |flocc = [[:Flocc:Byrig on Bægwarum|Buruh]] |rice = {{flag|Þēodscland}} |underrice = {{flag|Bægwaraland}} |scir = {{flagicon image|Flag_of_Middle_Franconia.svg}} [[Middelfrancland]] |brǣdu = |lengu = |biliþ = Erlangen_08-2012.jpg |biliþ gewrit = Orlangian on Þēodsclande |motto = |ænglisc motto = |burgriht = |GDP getæl = |GDP ǣlcum hēafde = }} '''Orlangian''' ({{lang-de|Erlangen}}) is burg on [[Middelfrancland]]e, on [[Bægwaraland|Bægƿaraland]]e, on [[Þēodscland]]e. Hēo is sēo [[heafodstōl]] þæs eardes Orlangian-Hēahstede (ǣr Orlangianes eard ġehāten), and mid 120.839 būendum (swā swā on þām 30. dæġe þæs mōnaþes Iūnius, on þām ġēare 2026, ġeteled wearð) is hēo sēo lǣste þāra eahta micelra burga on Bægwaralande. Þæt būendġetæl stāh ofer 100.000 on þām ġēare 1974, and þus wearð Orlangian, be þǣre on Þēodiscum lande ġebrūcanan ambihtlican ġetælunge, tō micelre byrig ġereċened. Mid [[Nyrnebeorg]]e, [[Fyrt]] and [[Swabbeah]] is Orlangian dǣl ānes þāra þrēora micelra [[burgrīce|burgġebieta]] on Bægwaralande. Þās burgas mid heora ymbliġgendum lande ġemǣnelīċe ġesettiað Nyrnebeorges Europisċe Burgrīċe, ān þāra endleofan micelra burgġebieta on Þēodiscum lande. Þā burgas Nyrnebeorg, Fyrt and Orlangian ġemaciað ēac þrīhyrne on landġemete, and þæt þrīhyrne is þæt middelland þæs samodġebūwan burglandes ymb Nyrnebeorg. [[Flocc:Byrig on Bægwarum]] [[Flocc:Byrig on Middelfrancum]] pundgghxd4a6z2dxjmziq19e3xx51m0 0 28766 232525 2026-11-02T01:24:21Z Rylesbourne 125148 Nīwe tramet: {{Cyþþubox folcstede |nama = Sƿabbeah |flocc = [[:Flocc:Byrig on Bægwarum|Buruh]] |rice = {{flag|Þēodscland}} |underrice = {{flag|Bægwaraland}} |scir = {{flagicon image|Flag_of_Middle_Franconia.svg}} [[Middelfrancland]] |brǣdu = |lengu = |biliþ = Schwabach - Marktplatz_1.jpg |biliþ gewrit = Sƿabbeahes ceapstow |motto = |æ... 232525 wikitext text/x-wiki {{Cyþþubox folcstede |nama = Sƿabbeah |flocc = [[:Flocc:Byrig on Bægwarum|Buruh]] |rice = {{flag|Þēodscland}} |underrice = {{flag|Bægwaraland}} |scir = {{flagicon image|Flag_of_Middle_Franconia.svg}} [[Middelfrancland]] |brǣdu = |lengu = |biliþ = Schwabach - Marktplatz_1.jpg |biliþ gewrit = Sƿabbeahes ceapstow |motto = |ænglisc motto = |burgriht = |GDP getæl = |GDP ǣlcum hēafde = }} '''Sƿabbeah''' ({{lang-de|Schwabach}}; {{lang-enm|Shwabagh}}) is burg on [[Þēodscland]]e. [[Flocc:Byrig on Bægwarum]] h62o9hy8w7opek9sey0e2hod3k8jmto 232526 232525 2026-11-02T01:26:27Z Rylesbourne 125148 232526 wikitext text/x-wiki {{Cyþþubox folcstede |nama = Sƿabbeah |flocc = [[:Flocc:Byrig on Bægwarum|Buruh]] |rice = {{flag|Þēodscland}} |underrice = {{flag|Bægwaraland}} |scir = {{flagicon image|Flag_of_Middle_Franconia.svg}} [[Middelfrancland]] |brǣdu = |lengu = |biliþ = Schwabach - Marktplatz_1.jpg |biliþ gewrit = Sƿabbeahes ceapstow |motto = |ænglisc motto = |burgriht = |GDP getæl = |GDP ǣlcum hēafde = }} '''Sƿabbeah''' ({{lang-de|Schwabach}}; {{lang-enm|Shwabagh}}) is burg on [[Þēodscland]]e. [[Flocc:Tūnas on Bægwarum]] glw78tsmkpcmktmavys6isift0rfjka 232531 232526 2026-11-02T01:31:09Z Rylesbourne 125148 232531 wikitext text/x-wiki {{Cyþþubox folcstede |nama = Sƿabbeah |flocc = [[:Flocc:Byrig on Bægwarum|Buruh]] |rice = {{flag|Þēodscland}} |underrice = {{flag|Bægwaraland}} |scir = {{flagicon image|Flag_of_Middle_Franconia.svg}} [[Middelfrancland]] |brǣdu = |lengu = |biliþ = Schwabach - Marktplatz_1.jpg |biliþ gewrit = Sƿabbeahes ceapstow |motto = |ænglisc motto = |burgriht = |GDP getæl = |GDP ǣlcum hēafde = }} '''Sƿabbeah''' ({{lang-de|Schwabach}}; {{lang-enm|Shwabagh}}) is tūn on [[Þēodscland]]e. [[Flocc:Tūnas on Bægwarum]] e8r4oipgl9lwkm0isqm0xmdlijapzke 14 28767 232527 2026-11-02T01:27:54Z Rylesbourne 125148 Nīwe tramet: {{for|tūnas mid mā þonne 100.000 būendum|Flocc:Byrig on Bægwarum}} [[Category:Tūnas on Þeodsclande|Baegwaraland]] [[Category:Tūnstedas on Bægwarum]] 232527 wikitext text/x-wiki {{for|tūnas mid mā þonne 100.000 būendum|Flocc:Byrig on Bægwarum}} [[Category:Tūnas on Þeodsclande|Baegwaraland]] [[Category:Tūnstedas on Bægwarum]] loj5tj5m2l47ujm7kv5h3hybqpha84b 14 28768 232530 2026-11-02T01:29:46Z Rylesbourne 125148 Nīwe tramet: [[Flocc:Bægwaraland|Tun]] [[Flocc:Tūnstedas on Þeodsclande þāra rīcu|Baegwarland]] 232530 wikitext text/x-wiki [[Flocc:Bægwaraland|Tun]] [[Flocc:Tūnstedas on Þeodsclande þāra rīcu|Baegwarland]] jxn2hdcxza2mg9hu781fidzxjtwxyrg 0 28769 232532 2026-11-02T03:08:51Z Rylesbourne 125148 Nīwe tramet: {{Cyþþubox folcstede |nama = Ēfenbeorg |flocc = [[:Flocc:Byrig on Bægwarum|Buruh]] |rice = {{flag|Þēodscland}} |underrice = {{flag|Bægwaraland}} |scir = {{flagicon image|Flag_of_Middle_Franconia.svg}} [[Middelfrancland]] |brǣdu = |lengu = |biliþ = Burg Abenberg Totale von W.jpg |biliþ gewrit = Burug (castel) Ēfenbeorg |motto... 232532 wikitext text/x-wiki {{Cyþþubox folcstede |nama = Ēfenbeorg |flocc = [[:Flocc:Byrig on Bægwarum|Buruh]] |rice = {{flag|Þēodscland}} |underrice = {{flag|Bægwaraland}} |scir = {{flagicon image|Flag_of_Middle_Franconia.svg}} [[Middelfrancland]] |brǣdu = |lengu = |biliþ = Burg Abenberg Totale von W.jpg |biliþ gewrit = Burug (castel) Ēfenbeorg |motto = |ænglisc motto = |burgriht = |GDP getæl = |GDP ǣlcum hēafde = }} '''Ēfenbeorg''' ({{lang-de|Abenberg}}) is tūn on [[Þēodscland]]e. [[Flocc:Tūnas on Bægwarum]] 3pwmv7gqyj0gb7nykz2b49byeif5vab 232533 232532 2026-11-02T03:09:00Z Rylesbourne 125148 232533 wikitext text/x-wiki {{Cyþþubox folcstede |nama = Ēfenbeorg |flocc = [[:Flocc:Byrig on Bægwarum|Buruh]] |rice = {{flag|Þēodscland}} |underrice = {{flag|Bægwaraland}} |scir = {{flagicon image|Flag_of_Middle_Franconia.svg}} [[Middelfrancland]] |brǣdu = |lengu = |biliþ = Burg Abenberg Totale von W.jpg |biliþ gewrit = Burug (castel) Ēfenbeorg |motto = |ænglisc motto = |burgriht = |GDP getæl = |GDP ǣlcum hēafde = }} '''Ēfenbeorg''' ({{lang-de|Abenberg}}) is tūn on [[Þēodscland]]e. {{DEFAULTSORT:Efenbeorg}} [[Flocc:Tūnas on Bægwarum]] anh7no38t2q4xqbcp11es22nhqh2hqo 232540 232533 2026-11-02T05:37:32Z Rylesbourne 125148 232540 wikitext text/x-wiki {{distinguish|Ēfenesbeorg}} {{Cyþþubox folcstede |nama = Ēfenbeorg |flocc = [[:Flocc:Byrig on Bægwarum|Buruh]] |rice = {{flag|Þēodscland}} |underrice = {{flag|Bægwaraland}} |scir = {{flagicon image|Flag_of_Middle_Franconia.svg}} [[Middelfrancland]] |brǣdu = |lengu = |biliþ = Burg Abenberg Totale von W.jpg |biliþ gewrit = Burug (castel) Ēfenbeorg |motto = |ænglisc motto = |burgriht = |GDP getæl = |GDP ǣlcum hēafde = }} '''Ēfenbeorg''' ({{lang-de|Abenberg}}) is tūn on [[Þēodscland]]e. {{DEFAULTSORT:Efenbeorg}} [[Flocc:Tūnas on Bægwarum]] p817zu2io9e1l0hfxyw4cia45210vpl 0 28770 232534 2026-11-02T05:27:27Z Rylesbourne 125148 Nīwe tramet: {{Cyþþubox folcstede |nama = Cūburh |flocc = [[:Flocc:Byrig on Bægwarum|Buruh]] |rice = {{flag|Þēodscland}} |underrice = {{flag|Bægwaraland}} |scir = {{flagicon image|Flagge Oberfranken.svg}} [[Uppfrancland]] |brǣdu = |lengu = |biliþ = Marktplatz Coburg.jpg |biliþ gewrit = Ceapstoƿ Cuburh |motto = |ænglisc motto =... 232534 wikitext text/x-wiki {{Cyþþubox folcstede |nama = Cūburh |flocc = [[:Flocc:Byrig on Bægwarum|Buruh]] |rice = {{flag|Þēodscland}} |underrice = {{flag|Bægwaraland}} |scir = {{flagicon image|Flagge Oberfranken.svg}} [[Uppfrancland]] |brǣdu = |lengu = |biliþ = Marktplatz Coburg.jpg |biliþ gewrit = Ceapstoƿ Cuburh |motto = |ænglisc motto = |burgriht = |GDP getæl = |GDP ǣlcum hēafde = }} '''Cūburh''' ({{lang-de|Coburg}} oððe ''Kuhburg''; {{lang-en|Cowborough}}) is tūn on [[Þēodscland]]e. {{DEFAULTSORT:Cuburh}} [[Flocc:Tūnas on Bægwarum]] 6mu3ig62q2xmaq4pds5mnxgfx2kdc10 232535 232534 2026-11-02T05:28:59Z Rylesbourne 125148 232535 wikitext text/x-wiki {{Cyþþubox folcstede |nama = Cūburh |flocc = [[:Flocc:Byrig on Bægwarum|Buruh]] |rice = {{flag|Þēodscland}} |underrice = {{flag|Bægwaraland}} |scir = {{flagicon image|Flagge Oberfranken.svg}} [[Uppfrancland]] |brǣdu = |lengu = |biliþ = Marktplatz Coburg.jpg |biliþ gewrit = Ceapstoƿ Cuburh |motto = |ænglisc motto = |burgriht = |GDP getæl = |GDP ǣlcum hēafde = }} '''Cūburh''' ({{lang-de|Coburg}} oððe ''Kuhburg''; {{lang-en|Cowborough}}) oþþe '''Trufealstede''' is tūn on [[Þēodscland]]e. {{DEFAULTSORT:Cuburh}} [[Flocc:Tūnas on Bægwarum]] jr6r6evfdk3bv1n29e9ra8r798aezi1 232537 232535 2026-11-02T05:29:41Z Rylesbourne 125148 232537 wikitext text/x-wiki {{Cyþþubox folcstede |nama = Cūburh |flocc = [[:Flocc:Byrig on Bægwarum|Buruh]] |rice = {{flag|Þēodscland}} |underrice = {{flag|Bægwaraland}} |scir = {{flagicon image|Flagge Oberfranken.svg}} [[Uppfrancland]] |brǣdu = |lengu = |biliþ = Marktplatz Coburg.jpg |biliþ gewrit = Ceapstoƿ Cuburh |motto = |ænglisc motto = |burgriht = |GDP getæl = |GDP ǣlcum hēafde = }} '''Cūburh''' ({{lang-de|Coburg}} oððe ''Kuhburg''; {{lang-en|Cowborough}} oððe ''Cowburg'') oþþe '''Trufealstede''' is tūn on [[Þēodscland]]e. {{DEFAULTSORT:Cuburh}} [[Flocc:Tūnas on Bægwarum]] chijyzi2y7j98tzokwch1unxfsouhgg 0 28771 232536 2026-11-02T05:29:16Z Rylesbourne 125148 Redirected page to [[Cūburh]] 232536 wikitext text/x-wiki #REDIRECT [[Cūburh]] imp4gx4o8d5lgl4o1ww6ywuh6br645q 0 28772 232538 2026-11-02T05:36:07Z Rylesbourne 125148 Nīwe tramet: {{distinguish|Ēfenbeorg}} {{Cyþþubox folcstede |nama = Ēfenesbeorg |flocc = [[:Flocc:Byrig on Bægwarum|Buruh]] |rice = {{flag|Þēodscland}} |underrice = {{flag|Bægwaraland}} |scir = {{flagicon image|Flag of Lower Bavaria.svg}} [[Niðerbægwaraland]] |brǣdu = |lengu = |biliþ = Maderturm 2.jpg |biliþ gewrit = Mædreturm on Ēfenesbeorgum |mo... 232538 wikitext text/x-wiki {{distinguish|Ēfenbeorg}} {{Cyþþubox folcstede |nama = Ēfenesbeorg |flocc = [[:Flocc:Byrig on Bægwarum|Buruh]] |rice = {{flag|Þēodscland}} |underrice = {{flag|Bægwaraland}} |scir = {{flagicon image|Flag of Lower Bavaria.svg}} [[Niðerbægwaraland]] |brǣdu = |lengu = |biliþ = Maderturm 2.jpg |biliþ gewrit = Mædreturm on Ēfenesbeorgum |motto = |ænglisc motto = |burgriht = |GDP getæl = |GDP ǣlcum hēafde = }} '''Ēfenesbeorg''' ({{lang-de|Abensberg}}) is tūn on [[Niðerbægwaraland|Niðerbægwarum]] on [[Þēodscland]]e. {{DEFAULTSORT:Ēfenesbeorg}} [[Flocc:Tūnas on Bægwarum]] 2smhnnvobgw20ycj9za50go0ymchx5o 232539 232538 2026-11-02T05:36:12Z Rylesbourne 125148 232539 wikitext text/x-wiki {{distinguish|Ēfenbeorg}} {{Cyþþubox folcstede |nama = Ēfenesbeorg |flocc = [[:Flocc:Byrig on Bægwarum|Buruh]] |rice = {{flag|Þēodscland}} |underrice = {{flag|Bægwaraland}} |scir = {{flagicon image|Flag of Lower Bavaria.svg}} [[Niðerbægwaraland]] |brǣdu = |lengu = |biliþ = Maderturm 2.jpg |biliþ gewrit = Mædreturm on Ēfenesbeorgum |motto = |ænglisc motto = |burgriht = |GDP getæl = |GDP ǣlcum hēafde = }} '''Ēfenesbeorg''' ({{lang-de|Abensberg}}) is tūn on [[Niðerbægwaraland|Niðerbægwarum]] on [[Þēodscland]]e. {{DEFAULTSORT:Efenesbeorg}} [[Flocc:Tūnas on Bægwarum]] k2hnax9ybvivx76lvap9uccwuzg2wl5 0 28773 232541 2026-11-02T05:42:51Z Rylesbourne 125148 Nīwe tramet: {{distinguish|Nyrnebeorg}} {{Cyþþubox folcstede |nama = Ealdþorp be Nyrnebeorg |flocc = [[:Flocc:Byrig on Bægwarum|Buruh]] |rice = {{flag|Þēodscland}} |underrice = {{flag|Bægwaraland}} |scir = {{flagicon image|Flag_of_Middle_Franconia.svg}} [[Middelfrancland]] |brǣdu = |lengu = |biliþ = Rathaus_Altdorf_20180521.jpg |biliþ gewrit = Hrǣthūs... 232541 wikitext text/x-wiki {{distinguish|Nyrnebeorg}} {{Cyþþubox folcstede |nama = Ealdþorp be Nyrnebeorg |flocc = [[:Flocc:Byrig on Bægwarum|Buruh]] |rice = {{flag|Þēodscland}} |underrice = {{flag|Bægwaraland}} |scir = {{flagicon image|Flag_of_Middle_Franconia.svg}} [[Middelfrancland]] |brǣdu = |lengu = |biliþ = Rathaus_Altdorf_20180521.jpg |biliþ gewrit = Hrǣthūs on Ealdþorpum |motto = |ænglisc motto = |burgriht = |GDP getæl = |GDP ǣlcum hēafde = }} '''Ealdþorp be Nyrnebeorg''' ({{lang-de|Altdorf bei Nürnberg}}; {{lang-en|Oldthorpe by Nuremberg}}) is tūn on [[Niðerbægwaraland|Niðerbægwarum]] on [[Þēodscland]]e. {{DEFAULTSORT:Ealdþorp be Nyrnebeorg}} [[Flocc:Tūnas on Bægwarum]] 8tezrwe7k48ora5ry54348a7nk69m6j 0 28774 232542 2026-11-02T05:47:38Z Rylesbourne 125148 Nīwe tramet: {{Cyþþubox folcstede |nama = Eamorbrōc |flocc = [[:Flocc:Byrig on Bægwarum|Buruh]] |rice = {{flag|Þēodscland}} |underrice = {{flag|Bægwaraland}} |scir = {{flagicon image|Flag of Lower Franconia.svg}} [[Underfrancland]] |brǣdu = |lengu = |biliþ = Amorbach.jpg |biliþ gewrit = Eamorbrōc |motto = |ænglisc motto = |bur... 232542 wikitext text/x-wiki {{Cyþþubox folcstede |nama = Eamorbrōc |flocc = [[:Flocc:Byrig on Bægwarum|Buruh]] |rice = {{flag|Þēodscland}} |underrice = {{flag|Bægwaraland}} |scir = {{flagicon image|Flag of Lower Franconia.svg}} [[Underfrancland]] |brǣdu = |lengu = |biliþ = Amorbach.jpg |biliþ gewrit = Eamorbrōc |motto = |ænglisc motto = |burgriht = |GDP getæl = |GDP ǣlcum hēafde = }} '''Eamorbrōc''' ({{lang-de|Amorbach}}) is tūn on [[Underfrancland|Underfrancum]] on [[Þēodscland]]e. {{DEFAULTSORT:Eamorbroc}} [[Flocc:Tūnas on Bægwarum]] mvs5s2tf5bfm0clw7tmhr15fktzfmpn