cyanic-selkie/wikianc huggingface dataset:
Rīmagiefung
Stǣr
The Persian mathematician Omar Khayyam is credited with identifying the foundations of algebraic geometry and found the general geometric solution of the cubic equation. Another Persian mathematician, Sharaf al-Dīn al-Tūsī, found algebraic and numerical solutions to various cases of cubic equations. He also developed the concept of a function. The Indian mathematicians Mahavira and Bhaskara II, the Persian mathematician Al-Karaji, and the Chinese mathematician Zhu Shijie, solved various cases of cubic, quartic, quintic and higher-order polynomial equations using numerical methods. In the 13th century, the solution of a cubic equation by Fibonacci is representative of the beginning of a revival in European algebra. As the Islamic world was declining, the European world was ascending. And it is here that Algebra was further developed.
François Viète’s work at the close of the 16th century marks the start of the classical discipline of algebra. In 1637 René Descartes published La Géométrie, inventing analytic geometry and introducing modern algebraic notation. Another key event in the further development of algebra was the general algebraic solution of the cubic and quartic equations, developed in the mid-16th century. The idea of a determinant was developed by Japanese mathematician Kowa Seki in the 17th century, followed independently by Gottfried Leibniz ten years later, for the purpose of solving systems of simultaneous linear equations using matrices. Gabriel Cramer also did some work on matrices and determinants in the 18th century. Permutations were studied by Joseph Lagrange in his 1770 paper Réflexions sur la résolution algébrique des équations devoted to solutions of algebraic equations, in which he introduced Lagrange resolvents. Paolo Ruffini was the first person to develop the theory of permutation groups, and like his predecessors, also in the context of solving algebraic equations.
Abstract algebra was developed in the 19th century, initially focusing on what is now called Galois theory, and on constructibility issues. The "modern algebra" has deep nineteenth-century roots in the work, for example, of Richard Dedekind and Leopold Kronecker and profound interconnections with other branches of mathematics such as algebraic number theory and algebraic geometry. George Peacock was the founder of axiomatic thinking in arithmetic and algebra. Augustus De Morgan discovered relation algebra in his Syllabus of a Proposed System of Logic. Josiah Willard Gibbs developed an algebra of vectors in three-dimensional space, and Arthur Cayley developed an algebra of matrices (this is a non-commutative algebra).
Classification
Algebra may be divided roughly into the following categories: In some directions of advanced study, axiomatic algebraic systems such as groups, rings, fields, and algebras over a field are investigated in the presence of a geometric structure (a metric or a topology) which is compatible with the algebraic structure. The list includes a number of areas of functional analysis:
Elementary algebra
Elementary algebra is the most basic form of algebra. It is taught to students who are presumed to have no knowledge of mathematics beyond the basic principles of arithmetic. In arithmetic, only numbers and their arithmetical operations (such as +, −, ×, ÷) occur. In algebra, numbers are often denoted by symbols (such as a, x, or y). This is useful because:
Polynomials
A polynomial (see the article on polynomials for more detail) is an expression that is constructed from one or more variables and constants, using only the operations of addition, subtraction, and multiplication (where repeated multiplication of the same variable is standardly denoted as exponentiation with a constant non-negative integer exponent). For example, x2 + 2x − 3 is a polynomial in the single variable x.
An important class of problems in algebra is factorization of polynomials, that is, expressing a given polynomial as a product of other polynomials. The example polynomial above can be factored as (x − 1)(x + 3). A related class of problems is finding algebraic expressions for the roots of a polynomial in a single variable.
Abstract algebra
Abstract algebra extends the familiar concepts found in elementary algebra and arithmetic of numbers to more general concepts.
Sets: Rather than just considering the different types of numbers, abstract algebra deals with the more general concept of sets: a collection of all objects (called elements) selected by property, specific for the set. All collections of the familiar types of numbers are sets. Other examples of sets include the set of all two-by-two matrices, the set of all second-degree polynomials (ax2 + bx + c), the set of all two dimensional vectors in the plane, and the various finite groups such as the cyclic groups which are the group of integers modulo n. Set theory is a branch of logic and not technically a branch of algebra.
Binary operations: The notion of addition (+) is abstracted to give a binary operation, ∗ say. The notion of binary operation is meaningless without the set on which the operation is defined. For two elements a and b in a set S, a ∗ b is another element in the set; this condition is called closure. Addition (+), subtraction (-), multiplication (×), and division (÷) can be binary operations when defined on different sets, as is addition and multiplication of matrices, vectors, and polynomials.
Identity elements: The numbers zero and one are abstracted to give the notion of an identity element for an operation. Zero is the identity element for addition and one is the identity element for multiplication. For a general binary operator ∗ the identity element e must satisfy a ∗ e = a and e ∗ a = a. This holds for addition as a + 0 = a and 0 + a = a and multiplication a × 1 = a and 1 × a = a. Not all set and operator combinations have an identity element; for example, the positive natural numbers (1, 2, 3, ...) have no identity element for addition.
Associativity: Addition of integers has a property called associativity. That is, the grouping of the numbers to be added does not affect the sum. For example: (2 + 3) + 4 = 2 + (3 + 4). In general, this becomes (a ∗ b) ∗ c = a ∗ (b ∗ c). This property is shared by most binary operations, but not subtraction or division or octonion multiplication.
Commutativity: Addition of integers also has a property called commutativity. That is, the order of the numbers to be added does not affect the sum. For example: 2+3=3+2. In general, this becomes a ∗ b = b ∗ a. Only some binary operations have this property. It holds for the integers with addition and multiplication, but it does not hold for matrix multiplication or quaternion multiplication.
Groups—structures of a set with a single binary operation
Combining the above concepts gives one of the most important structures in mathematics: a group. A group is a combination of a set S and a single binary operation ∗, defined in any way you choose, but with the following properties:
If a group is also commutative—that is, for any two members a and b of S, a ∗ b is identical to b ∗ a—then the group is said to be Abelian.
For example, the set of integers under the operation of addition is a group. In this group, the identity element is 0 and the inverse of any element a is its negation, −a. The associativity requirement is met, because for any integers a, b and c, (a + b) + c = a + (b + c)
The nonzero rational numbers form a group under multiplication. Here, the identity element is 1, since 1 × a = a × 1 = a for any rational number a. The inverse of a is 1/a, since a × 1/a = 1.
The integers under the multiplication operation, however, do not form a group. This is because, in general, the multiplicative inverse of an integer is not an integer. For example, 4 is an integer, but its multiplicative inverse is ¼, which is not an integer.
The theory of groups is studied in group theory. A major result in this theory is the classification of finite simple groups, mostly published between about 1955 and 1983, which is thought to classify all of the finite simple groups into roughly 30 basic types.
Semigroups, quasigroups, and monoids are structures similar to groups, but more general. They comprise a set and a closed binary operation, but do not necessarily satisfy the other conditions. A semigroup has an associative binary operation, but might not have an identity element. A monoid is a semigroup which does have an identity but might not have an inverse for every element. A quasigroup satisfies a requirement that any element can be turned into any other by a unique pre- or post-operation; however the binary operation might not be associative.
All groups are monoids, and all monoids are semigroups.
Rings and fields—structures of a set with two particular binary operations, (+) and (×)
Groups just have one binary operation. To fully explain the behaviour of the different types of numbers, structures with two operators need to be studied. The most important of these are rings, and fields.
Distributivity generalised the distributive law for numbers, and specifies the order in which the operators should be applied, (called the precedence). For the integers (a + b) × c = a × c + b × c and c × (a + b) = c × a + c × b, and × is said to be distributive over +.
A ring has two binary operations (+) and (×), with × distributive over +. Under the first operator (+) it forms an Abelian group. Under the second operator (×) it is associative, but it does not need to have identity, or inverse, so division is not allowed. The additive (+) identity element is written as 0 and the additive inverse of a is written as −a.
The integers are an example of a ring. The integers have additional properties which make it an integral domain.
A field is a ring with the additional property that all the elements excluding 0 form an Abelian group under ×. The multiplicative (×) identity is written as 1 and the multiplicative inverse of a is written as a−1.
The rational numbers, the real numbers and the complex numbers are all examples of fields. -->
Mortal Engines Quartet
The Mortal Engines Quartet (also known as The Hungry Town Chronicles 'i the united states; Predator Towns or the Predator Towns Quartet) is a series of epic young adult fantasy novels by the british novelist and illustrator Philip Reeve. He began the first volume of the series, mortal engines, 'i  the 1980s, and 'twere  published  'i  2001. Reeve then published three further novels, predator's gold 'i  2003, infernal devices  'i  2005, and a darkling plain  'i  2006. The series is set thousands of years 'i  the future  'i  a time known as the traction era, and say to the story of two young adventurers on a desolate planet earth where moving towns roam for resources, eating each other. The novels hast won a number of awards, including the nestlé smarties book prize  'i  2002 for mortal engines and the 2006 guardian children's fiction prize and the 2007 los angeles times book prize for young adult fiction for a darkling plain. a companion piece entitled the traction codex was released 'i  2011, and was expanded into the illustrated orb of mortal engines by reeve and jeremy levett, which was published  'i  2018. Additionally, a collection of short stories set ere the series bid night flights was published the like year. Too, a prequel series, fever crumb, set 600 years ere the events of the quartet, was published 'twixt 2009 and 2011. universal pictures and mrc released a film adaptation of the first novel, mortal engines, 'i  2018, though its play universe is  divers from that of the books'
Tawpomere
right|thumb|150px|Taƿpomere right|thumb|150px|Biliþ Taƿpomeres fram ƿeggesīðan Taƿpomere (hāteþ on Nīƿum Englisce Lake Taupo) is Nīƿes Sǣlandes brādost mere, habbende hūhƿega 616 fēorscētra þūsendmetera. Hē ligþ nēan on þǣre Norþīege middele. His ymbmet is nēan 193 metera, and his mǣste dēopness is 186 metera. Se Ƿaicatoflōd irnþ fram him. Forna tīemaþ sƿīðe on him, ge regnbogforna ge brūnforna. Hē is cannmere.
Get Heavy
Get Heavy is sēo lēoþgaderung þæs Lordi.
Iuþytte Flæminga Hlæfdige
right|thumb|200px|Baldwin I Eorl and Iuþytte Iuþytte wæs Francna æðelingen se weard ðriefealde cwen beforan hiere tweotigoð winter. Hiere fæder wæs Carl Bealda Francena Cyning.
Ðan heo wæs þrietiene winteryld mægþ in 856 wæs Iuþytte beæwnod to Æþelwulf West Seaxna Cyning and heo fang þone binama 'cwen' oððæt beforan þisse næfde Westseaxna cyninga wifa swylc naman. Hincmar se Bisceop of Remis, bletsed þa æwnung and settede coronbeag on hiere heafde and abannde þe Iuþytte be cwen.
Æfter twæm wintrum forðferde Æþelwulf Cyning and his sunu Æðelbald fang se rice and his fædred bryd. Ðis ðing wæs abylgnes ac Iuþytte bar ða scamu for hiere geogoþe and gebyrg. Æfter healf þridde wintrum stearf eac Æþelbald Æþelwulfing and Iuþettan fæder draft heire in mynstre.
In 861 cwom Baldwine Flæminga Eorl be þæm mynstre. He nam Iuþytte ðider and beæwde hie.
In þære Cranic find man be Iuþyttan broþor þan he fang to rice on Francum:
The God Delusion
thumb|right|Sēo Dydrung Godes
Sēo Dydrung Godes (on Nīwum Englisce: The God Delusion) is bōc fram Richard Dawkins. Hēo is ymbe gelēaflēasnesse and þæt tō trūwianne on Gode sīe dydrung. Dawkins smēaþ fēower hēafodþohtas:
Tāprabane
right|120px right|200px Taprabane is rīce and īegland be Indealandes sūðernum strande in þǣm Indiscan Gārsecge. Sēo īeg hæfþ tƿeontig þūsend þūsenda manna. thumbnail|right|Tāprabane and his Byrige
Nama
In þǣm 1972. gēare ƿæs þæs rīces ambihtlīc nama aƿended tō "Sri Lanka" (in Sinhalisce 60px|ශ්‍රී ලංකාව śrī laṃkā, . Þæs īeglandes āgnan nama is in Sinhalisce ලංකාව Laṃkāva,, and in Tamilisce இலங்கை ilaṅkai, ). "Sri Lanka" is of Sanskrit ƿorde laṃkā, þe is "boldƿelena land", þe ƿæs ēac his nama in ealdre Indiscre sægene þæs "Mahabharata" and þæs "Ramayana". Sri is Sanskritisc titul of āre.
The Monsterican Dream
The Monsterican Dream is sēo lēoþgaderung þæs Lordi.
Pharnavaz I Iberie Cyning
Pharnavaz I (ფარნავაზი; 326. BC – 234. BC) wæs Iberie cyning fram þǣm 299. BC ōþ þæt 234. BCE.
Sund
Man meaht sƿimman in manigum ƿīsen, on brēoste ellesƿīse on hrycge and mid missenlicum sƿengum þāra lima.
Australia
Australia is land and cynerīce þæs Sūðernan Healftryndles. Þæt rīce is ambihtlīce Australie Cyneƿise gehāten (on Nīƿenglisce hātte Commonwealth of Australia). Australia is se āna ƿorulddǣl þǣre ƿorulde þæt belimpeþ ānum rīce. Hit is þǣre ƿorulde se læsta ƿorulddǣl.
Australie nama is of þǣm Lǣdnum ƿordum Terra Australis Magna, þe mǣneþ 'Þæt Micele Sūþland' for þǣm þe in gēardagum hogde man ðe ðisse ƿorulde sūðdǣl belamp micelum uncūðum lande þǣm gēafon ƿitan þone naman Terra Australis Incognita.
Sēo Australie Cyneƿise is se Australie ƿorulddǣl, Tasmania sēo īeg, and maniga læssan īega in þǣm Indiscan Garsecge and þǣm Sericus Gārsecge.
Mā þonne 42,000 gēara habbaþ ealdinborene Australiaƿara geƿunod þæt Australisce land. Siþþan Australia ƿæs be aspyrgendum Niðerlendiscum scipmannum afunden in þǣm 1606. gēare, ƿæs Australie ēastdǣl in þǣm 1770. gēare be Grēatre Bretene becomen. Hit ƿæs ǣrest geseted be ƿītoferferung tō Nīƿra Sūþƿeala landbūnesse. Sēo ǣreste upgange ƿæs se 26. Æfterran Gēolan þæs 1788. gēares.
On þǣm 1. Æfterran Gēolan þæs 1901. gēares, ƿurdon þā siexe landbūnesse ān rīcegebind, and sēo Australie Cyneƿīse ƿæs ārǣred.
Australie hēafodgerīm is nū mā þonne 21.3 ðūsanda ðūsanda, þāra nēan 60% ƿunaþ in and ymbe þāre rīca hēafodburgum; þā sindon Sydney, Melbourne, Brisbane, Perþ, and Adelaide.
Ƿeald
Australia sēo cyneƿīse is cynerīce under Carle III cyninge. In þǣm rīce sind sixe rīcu and þrīe landscipas.
Fram þǣm gebinde hæfþ Australia gehealden staðolfæst folcstȳrede gerecendebyrd and is gēn Cyneƿīsan cynerīce. Sēo hēafodburg þǣre cyneƿīsan āstȳrunge is Canberra ceaster, sēo stent in þǣm Australiscan Hēafordbyrg Landscipe (Australian Capital Territory oþþe "ACT").
Rīcu
Ēac sēo Australiscan rice
The Arockalypse
The Arockalypse is sēo lēoþgaderung þæs Lordi.
Ǣmette
Ǣmette is gefērlic ƿyrm þǣre cnēorisse Formicidae. Mid gesibb cnēorissan þǣre ƿæpsena and þǣre bēon, Formicidae is dǣl þæs scipes Hymenoptera.
Hēr sind mænigfealdan cynn þǣre ǣmettan, mid mǣr þanne 1,200 cynn. Man hīe cann for hīeran landbūnessum and nestum, mid synderlican ǣmettan in þusendum oþþe millionum geteald.
Hwæsingatūn
Hƿæsingatūn (Nīƿenglisc: Washington) is rīce þāra Geānlǣhtra Rīca American.
Norþcipros
Norþcipros (Crēacisc: Βόρεια Κύπρος, Turcisc: Kuzey Kıbrıs) biþ unoncnaƿe land on þam Middlum Easte.
San Fabián de Alico
is burg in Cile.
Italisc sprǣc
Sēo Italisce sprǣc (italiano, lingua italiana ) is Rōmānisc sprǣc, þe is gesprocen fram 70 þūsenda þūsenda lēoda, mǣst in Italie.
Foundation (TV endebyrdnes)
Foundation is Americanisc feorransīen endebyrdnes þe ongann in 2021 on Apple TV+.
Gautama Budda
Gautama Budda (शाक्यमुनि,, oððe ), (566 Ær Criste – 486 Ær Criste) ƿæs indisc ūtƿita, hƿæs lār habbað dēope in ƿeorced on Iapanes, Thailandes, Cambodian and Vietnames þēodum, and þāra þēoda þanc and līf. Man alīefð ðe Gautama Budda ƿæs Buddendōmes staðolere
Ceorfdēor
Þā ċeorfdēor sind unhƿeorfdēor in þǣm floccum Insecta.
Deadache
Deadache is sēo lēoþgaderung þæs Lordi.
Interlingua
right|thumb|120px|Interlingua tæcn Interlingua is gehugod sprǣc. His grund is Lǣden ac þis gereord næfð gebȳgednesse.
Charmed
Charmed (on Englisce Ongalen) is feorransīenes getæl in þǣm Geānlǣhtum Rīcum ymbe þrēo wiċċan, þe ēac gesweostru sind. Nū sind Paige, Piper, and Phoebe þā þrēo gōdan wiċċan þe feohtaþ wiþ dēmonas, pūclas, sceoccan, and ōðre yfle dēoflas.
Suþgarsecg
left|thumb|1000px|Wolcnas ymbe þæm garsecge
Socrates
right|130px|Socrates
Socrates ƿæs ūtƿita on Crēcum.
Tufalu
Tufalu is īeghēap and rīce þæs Sericus Gārsecges and þās ǣr hatton þā Elliceīga. Þissa īegena onwundendas sind Polynesiaware.
Onmiddan Sericus Garsecge licgaþ Tufalan īega ymbe midway betwug Hawaii and Australia. Bewesten hie sind þā Santa Cruz Īega (þā belimaþ þā Salomon Īege), be norþwesten hie līþ Nauru, and benorþen sind Kiribas þā īega. Be ēasten him is Tokelau, be ēastsūþen sind Samoa and Wallis and Futuna. Ficgīege licgaþ besūðen Tufalu.
Þes īeghēap haefþ þrēo reefīegland and siexe atollas spread out between the norþweard gemēt of 5° to 10° sūþ and ēastweard gemēt of 176° to 180° ēast, bewesten þæm Worulde Tācncircul.
Tufalu hæfþ 10,640 onwunendas. Eall se landscipe on eallum þissum īeglandum þā belimpeþ Tufalwan rīce is tiene mīla þæs fēowerscytes.
Portugal
Portugulƿare sprecað þone Portugliscan gereorde se is sibb mid þæm Galiciscum spræce on Spēnum.
Heafodlica byrig
Þa heafodlican byrig Portugales sind Lisbon, Oporto, Funchal, Braga, Coimbra, Ponta Delgada, Evora, Faro, Aveiro ond Setubal.
Læden stæfrof
Lǣden stæfrōf (Lǣden: Abecedarium Latinum) is stæfrōf þǣre Lǣden. He hæfþ 26 bōcstafa.
Daguerreotype
right|thumb|230px|Hloðƿic Daguerre in his agnum Daguerrotypan Daguerreotype is eald lēohtbiliþ cynn geƿrohted æfter Louis Daguerran geƿeorce.
Daguerre begann þis þing in 1839, and hit ƿæs se ǣrresta lēohtbiliþcræft gesƿutelod þǣm gemǣne folce and brāde genytted. His yld endod in þǣm gearum æfter 1860 siþþan gebēted lēohtbiliþcræftas hine folgedon.
Daguerreotypan bilið is geƿeorcen on gebonedum sylfrenum brede, oftost on Sheaffeld clūte.
Percy Jackson and the Olympians (TV endebyrdnes)
Percy Jackson and the Olympians is Americanisc feorransīen endebyrdnes þe ongann on Disney+.
Se Hlāford þāra Hringa
Se Hlāford þāra Hringa is bōc geƿriten fram J. R. R. Tolkien in dǣlum betƿēonan 1937 and 1949. Fela þǣre bōce ƿæs geƿriten in þǣre Ōðerre Ƿoruldgūðe, and þǣræfter ƿæs geƿīdmǣrsod in þrim dǣlum in 1954 and 1955. Þǣræfter ƿæs sēo edmǣled fela sīða and geƿend on 38 syndrigra sprǣca. Ƿearþ ān þāra folccūðostena geƿeorca in þǣre 20an ielde.
Sēo bōc is endebyrdnes mid þrēom dǣlum:
Egisca Sǣ
right|250px|thumb|Se Egiscan Sǣ mid his rimum and his īegum Se Egisca Sǣ ligþ æt Ƿendelsǣs ēasterne healf. Land ymbhegaþ hine be norþen (Crēcisce Macedonia and Tracia), be ƿestenum (Crecalande) and be ēasten (Turclande). Creto ligþ æt his sūðernum fēt.
Se Egisca Sǣ hæfþ manigu īege, þā Crēcaland āh and hƿæs menn sind Crēcas tō þǣm is sæfōr hāmcūþ.
Infernal Devices (Reeve)
Infernal Devices is the third of four novels 'i Philip Reeve's series for young adults, the Mortal Engines Quartet.
Mortal Engines
Mortal Engines is dimf b¯æm young-adult strengð lêasspell fantasy seldlic fram from Philip Reeve, published fullan Scholastic UK ymbe 2001. The bôc focuses wýscan futuristic, steampunk version orgilde London, stund dimf b¯æm eoten machine wraxliende setlan for−sl¯æwan ûtan wýscan simble ærning ût râd resources. Mortal Engines is wægn betst bôc un−l¯æd hlêg endebyrdnes, Mortal Engines Quartet, published âîeðan 2001 wîte 2006. It has been ðungenlîce samðe in phrase samðsamð weargbr¯æde 2018 feature film of Peter Jackson ge Hollywood, thither sîn movie têoh is missenlic than ðe râd dôð writ.
Hwæsingatun, D.C.
thumb|200px Hƿæsingatūn, D.C. (Columbian scīr, District of Columbia) is sēo hēafodstōl þāra Geānlǣhtan Rīcu American. Sēo burg nis nǣnig rīce, noþþe ānne rīce self; ac hēo siteþ trēoƿiendlice scīrum.
Upstigeieg
right|thumb|300px|Grenebeorg on Upstigeiege right|thumb|220px|Landscite mid Upstigeiege Upstigeieg is ieg anhaga in Westsæ, seo norðernmente ieg on Sancte Elene Īeg, Upstigeīeg and Tristan da Cunha ðæm landscipe.
Ðeos ieg liþ þusaed milra of Affrican rime and 1,400 milra of sūðamerican. Þæs landscipes heafodieg, Sancte Elene Īeg is eahta hundred milra be suðeasten hie. Hiere nama wæs gegiefen for þæm dæg man onfund ðeos ieg, se wæs Upstigmæssedæg in 1501.
Upstigieg hæfð lyfthæfn þæs Cynelican Lyftþreates.
Clāðas
right|thumb|200px|Cild ȝescrȳtt mid maniȝum ƿinterclāðum Clāðas sind āht þe mann birþ on līce tō onhræȝle. Synderlīce menn scrȳdaþ selfe mid clāðum, and se mǣsta dǣl heora sƿā dēþ, on missenlīcum ƿīsum. Þā cynn clāða mid þǣm þe mann sīe ȝescrȳtt habbaþ tō hefiȝum intinȝum brūcinȝe and ȝefērscipe.
Oftost sind menn unȝelīcra ȝecynda ȝescrȳtt mid sundorlīcum clāðum, ac hƿīlum mann ānes ȝecyndes scrȳdeþ selfne mid þǣm clāðum þæs ōðres ȝecyndes.
On maniȝum ȝelēafum ȝelīefþ mann tō missenlīcum reȝolum clāða. Tō bȳsne, on þēaƿlīcum Alladōme and Iudēadōme (and on sumum Crīstnum ciricum) ȝelīefþ mann þæt ƿīf scolde hire hēafod ƿrēon.
8. Æfterran Gēolan
8 Æfterra Ȝēola is se eahtoða dæȝ þæs ȝēares on þǣre Gregoriscan ȝerīmbēċ. Heonan sind 357 belīfendra daga (358 in hlīepȝēarum).
thumb
Alberta
200px|thumb|Se fana Albertan 200px|thumb|Albertan stede on Canadan Alberta is underrīce þāra felda in Canadan. Hēo gebyrdþ norþne þa Norþƿest Landscipas, ƿestne Bryttisc Columbia, eastne Sascatceƿan, and suþne þæt rīce Montane þāra Geānedan Rīca American. Albertan hēafodstōl is Edmonton, ac sēo burg hæfþ Calgares þā mǣstan lēode.
Ðis land on 1 Hāligmōnþes 1905 underrīce ƿearþ. His nama is of Louise Caroline Alberta Æþelice se ƿæs Uictoria Cƿēne dōhtor be hiere rihtƿere Ælfbeorhte Æþelinge, forðæm ðe Louise Hlæfdige rihtƿer Iohannes Campbell, 9. Heretoga of Earragalle ƿæs Gemǣne Rīca of Canadan.
Louise Caroline Alberta
Ēadweard Cyning Næss
thumb|right|[[Thatcher Peninsula|Þatcher Peninsula mid Ēadƿeard Cyning Næsse and Grytvikne]]
Ēadweard Cyning Næss (King Edward Point) is næss on Sūþgeorgie and is se hēafodstōl for Sūþgeorgie and þǣm Sūþsandƿic Īeglandum. Hit is lytel ƿīc on Geþacasteorte.
Se næss is æt -54.28333°N, -36.5°W in Cumbraland Ēastbyhte. Oft segeþ man ēac for þǣm stede "Grytviken", þe is eald hƿælhuntoþƿīc se ligþ nēah, on Ēadƿeard Cyning Cofan.
Carl Bealda
Carl Bealda, eac hatte Carl II, wæs Westfrancena Cyning fram 843 oþ 877, Eotolwara Cyning fram 875 oþ 877 and Casere fram 875.
Æfter ingefeohtum in his fædres cynedome, se wæs Hloðwig se Ǣfæsta, fang Carl fang to rice. Be þæm Foremæl be Uerodune in 843 fang Carl þæs rices westhealf.
Carl Cyning wæs Carl Micla sunes sunu and the Hloðwiges þæs Ǣfæstan iengsta sunu be his oðru wif, Iuþytte.
Quintana Redonda
Quintana Redonda is þorp in Spēonlande.
A Darkling Plain
A Darkling Plain is the last of four novels 'i Philip Reeve's series for young adults, the Mortal Engines Quartet.
Fuentes de Magaña
right|300px
Fuentes de Magaña is þorp on Spēnum.
Bearrucsċīr
Bearrucscīr is scīr on Englum, mid mearcum mid Ƿiltūnscīre, Oxnafordscīre, and Hāmtūnescīre, and hæfþ inn þone ānsettan geƿeald Readinga.
Elpendbān
right|thumb|150px|Elpendbænen mæl - hæccan hēaford of horshƿæles tuxe Elpendbān is heard þing fram tōþum and tūxum. Hit is fram elpendum, nicorum, horshƿælum and nēohƿælum.
Elpendbān geƿyrceþ man in manigum tīdum.
left|thumb|180px|Affrice mid elpend tūxum
Miño de Medinaceli
right|300px
Miño de Medinaceli is þorp in Spēonlande.
Australisc rīce
Siex rīcu sind in Australie. Ælc is selfƿealdend rīce, þe selfƿealdunge hæfþ and se gebindes Ƿitangemōt nearu onƿeald. right|thumb|250px|Þēos carte scēaeþ þā upārǣrung þāra landbūnessena oþþe rīca and fæstland-landscipa.
Cƿēneland
Heafodstōl: Brisbane
Niƿe Suþƿealas
Heafodstōl: Sydney
Sūþaustralia
Heafodstōl: Adelaide
Tasmania
Heafodstōl: Hobart
Uictoria
Heafodstōl: Melbourne
Ƿesterne Australia
Heafodstōl: Perþ
Ƿesterne Australia is eall þæt ƿesterne healf þæs Australia-ƿorulddæl. Ælmæst eall hiere folc ƿonað neah Perþ and þa sǣecg.
Landscipas
Þreo landscipas sindon in Australia-Cynewise. Furðra sindon ƿiðūtan. Hēr habban sēo Cyneƿise-astyrung and se Cyneƿise-Ƿitangemōt onƿeald.
Australisc Hēafodburg Landscipe
Þes landscipe ƿæs aræred as stōl þæs Cyneƿise Ƿitangemot and þǣre Astyrunge. Australisc Hēafodburg Land is eall insittende Nīƿe Suþƿealas.
Iervis Byht Landscipe
Iervis Byht Þorp is þǣre āne tūn. Hē liecð sūð Sydneyburg. In gēardagum ƿæs hit dǣl þæs Australisc Hēafodburg Landscipes, and beforan gebinde ƿæs hit in Niƿan Suþƿealum.
Norðerne Landscipe
Se miclest landscipe, se Norðerne Landscipe is eall middelnorþ Australie.
Namibia
Namibia is land in sūðernum Affrican. Geo ƿæs hit Sūðƿestaffrica, þā Sūðaffricaþēod āgan hit, and beforan him Þēodisc Ƿestaffrica, oð ðǣre Forman Ƿoruldgūþe.
The Narrative
The Narrative wæs Americanisc stānglīwhlōþ þe Suzie Zeldin and guitarmann Jesse Gabriel scōpon in Long Island, Nīweoforwīcburg, in 2008.
Elsass
right|thumb|200px|Se Elassisca fana right|thumb|150px|Elsasses stede on Francum Elsass (Alsace, Elsass) is land on Francum. He stent æt Francena ēasternum mearce mid Þēodscmannum on þǣm ƿesternum ofer þæs hēarran Rīnes. Ēac hæfþ þis land mearc mid Sƿitserum. Elsasses hēafodburg is Strǣtburg.
Elsasses nama is Ðēodsce: Ell-sass, is "Geseten on Ill", þǣre ēa sēo iernþ þurh þǣm lande and þurh Strǣtbyrig.
Francena cyningas anam þis land in þǣre seofontēoþa gearhundrede under Hloþƿig XIII and Hloþƿig XIV. Þēodscland nam Elsass in 1871 and in 1940. Of 1871 oð 1919 ƿæs Elsass Þēodscrīces rīceland.
Frechilla de Almazán
Frechilla de Almazán is þorp on Spēnum.
Calpis
thumb|Calpis, Ƿesthealf|260px thumb|right|220px|Calpis Fāna Calpis is Bryttisc ofersǣ landscipe neah suðernmæst ende Iberie. Calpis hæfþ mearc mid Speonlande norþƿeard.
Pulgaraland
Pulgaraland (България) is land on Europan. His heafodburh is Sofia.
Mortal Engines (TV endebyrdnes)
Mortal Engines is Americanisc feorransīen endebyrdnes þe ongann.
Osasco
70px|left Osasco is mǣs burg þāra Brasil, His burgealdor tōdæȝ is Emídio Pereira de Sousa. thumb|left|200px|
Pulgaraland
Oððæt ðe nu sind þa Pulgare Ƿendisce cynn and hiere gereorde is Ƿendisc, þa forma Pulgare ƿæron Turcisc mægð seo fram easten ƿestƿeard in Europum cƿon, to setlenne in þæm Eastrice, in Tracie. (Bulgar, burg be þæm Riffeng beorge in Russlande, is in þæm ealde Pulgare eþel.)
Calpis
right|200px
Pulgaraland
Þa forma Pulgara-cyningas, oððe khan ƿæron Ætlan bearn, Hunnan cyninges. In 864 ƿearð Boris Khan cristen and nam se nama Cyning oððe Tsar.
Oþomanisc Turcas gehiersumedon Pulgare æfter Nicopolis Beadƿe in 1396. Þæt land bad dæl þæs Oþomaniscan Rīces oððæt ðe Pulgare geset an freo rīce in 1885 and Ferdinand Seaxe-Coburg fang to rīce sƿa Cyning oððe Tsar. Pulgararice bad þeodastyrede cynedom oððæt Stalin gesat an communist-cyneƿīse in 1946. Pulgaraland foreastreccedon communismus in 1990. Simeon Cyning edhƿierfede and is foresittend þæs astyrung þoftscipa.
Sūþfolc
Sūþfolc is gescriflicu scīr in Englaland, mid mearcum mid Norþfolce, Ēastseaxe and Grantabrycgscīre.
Crīstesmæsse Īeg
right|thumb|280px|Crīstesmæsse Īege stede right|thumb|180px|Crīstesmæsseīege landscipes fāna
Crīstesmæsse Īeg is īegland þæs Indiscan Gārsecges. Sēo īeg līþ 220 mīla be sūðan Iafan þǣre īege and 1,600 mīla be norþwestan Perðe on Australie. Hēo is Australisc landscipe.
Oneardiaþ þā īege 1,403 manna and ealle būað on wīcum on hiere norðernum ende: Flēogendra Fisca Cofa (ēac benamod Kampong), Sēofren Ceaster, Poon Saan and Tunnebotmstede.
Sūþfolc
380px
San Pedro Manrique
San Pedro Manrique is þorp in Spēonlande.
Lobengula
Lobengula Khumalo (1845–1894) ƿæs se ōðra cyning þāra Matabela and se endmesta. His fæder ƿæs Mzilikazi se gestaþolde þone cynedōm þæs folces and Lobengula fang to rīce on sƿylcum folce æfter his fædres dēaþ in 1868.
Sēo mægþ
Matabele sindon gesundredon of þæm Zulu folce and fōron norþƿeard ofer Limpopo þære ēa under Mzilikazi, Sciacan heretōga æfer 1830. Hiera nama, Matabele mænþ "Menn þāra langra scilda", forþaem þe hiera ƿigan bāren se Zulu langscild and gār.
Benorþen Limpopoa sceappon þes folc Matabelaland and nīƿ rīce þærin recaþ Zulu Matabele ofer manigum underþēodum and se Cyning ānƿaldede. Stearc ƿæs þæs cyninges þēaƿfæstnes onmang his folce and man se agyltede ƿæs ofslōgen.
Lobengulan cynedōm
Æfter Mzilikazan dēaþ in 1868, fang Lobengula to rīce mid þāra bregena laðunge, and þā ƿerodas þā cnēatoden ƿiþ Lobengulan cynedōm oferdrāf he æt sæcce mid ecgþræce.
In his ylde cƿōm hƿītmenn on Matabelum þā sōhtode huntoþ and æfterƿerd gold.
In 1870 geaf Lobengula Iohannes Sƿinburne Cniht sundorriht þe he meaht sēcan for gold and ore in Matabelelandes sūþdæle andlang Tati Ēa, and þes riht hēt Tati Tīþ. In 1888 cƿōmon Bretƿare and sōhtedon riht to delfenne in fyrðrum lande in Matabelarīce. Endlice sealde Lobengula his hande on bōc to Cecil Rhodes þe his gyld meahte delfan in eallum Matabelalande gif se gyld giefe him ƿæpnas and fēoh and be þissum foremæl noððe Niðerlendiscfolc noððe Portugalƿare mōtan setlan noððe habban tīþe in þæm rīce.
thumb|175px|Bulaƿayo, ymbe 1900 In 1893 gecnēoƿ Lobengula Cyning þe Rhodes ƿolde agetan his landrīce and se Forma Matabele Geƿinn begann in Ƿinterfylleþ 1893. Se Bryttisc Sūþaffrica Gyld hæfde se Maxim gun ƿiþ þāra Matabela gār and hiera ƿigan ƿæron adrufon and adigloden.
Lobengula Cyning steaf in Gēolmonað 1893 oþðe in 1894. By Ƿinterfylleþ 1897 settloden hƿītmenn in eallum Matabelaland and geaf him þone naman Rhodesia.
right|thumb|175px|Lobengulan giengste dōhtor
Lēo
right|thumb|250px|Lēo
Lēo is micel cattecynn. Æfter tigre is lēo sē mæsta dēor on cattecynn. Carlcynn lēo mōt habban 550 pundƿæge.
Rēðenu lēon ƿoniað on Affrice sūþ þæs Deadƿyllan Sandes and on Asie. Lytlu lāf ƿonað on norþƿesternum Indealande.
Lēo ne sind nū on norþernum Affrice, noþþe on þæm nēaum Ēaste noþþe on ƿesternum Asie ac on stǣrlicum ieldum ƿæron manig lēon þær.
Hunigbēo
Sēo hunigbēo is landbūendlicu pīe þe is oft gefreoðod, gefeormod, and geferod fram bēoceorlum.
Hunigbēon sind underdǣl bēona þe feallaþ in þǣm Hāda Hymenoptera and Underhāda Apocrita. Of þǣm ymbe 20,000 cūðum cynnum bēona, sind endleofen cynn ƿiþinnan þǣm cynde Apis, þāra eall cennaþ and hordiaþ hunig be sumum dǣle. Fēoƿer cynn ƿǣron getilod stǣrlīce oþþe hlōðiaþ huniges fram menniscum: Apis mellifera (Ƿesterne hunigbēo), Apis florea (Dƿeorfhunigbēo/lȳtlu bēo), Apis cerana, and Apis dorsata. Hīe ƿǣron getemod forhƿǣga siþþan þā Egyptisce pyramidas ƿǣron getimbrod.
Grundgesetnes þāra Geāndena Rīca American
right|thumb|200px|Forma tramet one of the original copy of þāra Grundgesetnesse Sēo Grundgesetnes þāra Geānedra Rīca American is sēo ealdru ǣ þāra Geānedra Rīca American. Eall riht in þæm rīcum stent under þisse ǣ and sceall gerisnian þærmid.
Sēo Grundgesetnes in his fruman timbre is on fēower trametum þā sind bōcfel.
Word
Se form þrēo word sind "We the people", se is "We se folc" and man hycgð ðe swylce word asēðað þe þāra Geānedra Rīca lēodweard gestandeþ to þegnienne his burgmenn.
Þēos Grundgesetnes wæs sēo forma gesetnes of its kind, adopted be þæs folces spelum for brādum and brǣdendum þēode. Hēo is areaht, beēaned and forþgegangen be miclum gesetnesshēap and manigum rihtdōmum.
Se Fēowerþa Mǣl, se Fifta Mǣl and se Siexta Mǣl staþolaþ þā lāre of geþoftfæstnesse. He sceawaþ þā riht and glemen þāra rīcu and hiera lēodwearda in midwist mid þæm gædes lēodwearde.
Se Sēofenþa Mǣl gestaðoleþ þone rihtgang þærbe mōtan þā þrēotīene rīcu fæstnian þā Grundgesetnes.
Betrunga
Siððan ðe sēo Grundgesetnes weard frumfull in 1789 hæfþ man hie bētredon on sēofen and twentig cyrrum mētlice þan weax þæt rīce and þēod and in nīwum yldum.
Betrunga þære Grundgesetnesse þāra Geānedra Rīca Amenican sindon gerwiten on þæm gewrite æt hsi ende.
Se Rihtgewrit
In folclicre sprǣce hattan þā ǣrrestan tiene betrunga se Rihtgewrit þāra Geānedra Rīca American, and þās betrunga giefaþ sundor weard of mannes syndrige frēodōme and rihte and hie settað bond on þæs lēodwerades cræfte.
Æfterweardu betrunga
Onmang þæm sēofentiene later amendments, se micla dæl expand mannes riht and freoðowaru. Elleswīse hie address issues related to federal authority or modify government processes and procedures.
Estepa de San Juan
Estepa de San Juan is þorp on Spēnum.
Georgisc sprǣc
Sēo Georgisc sprǣc (ქართული ენა kartuli ena) is sēo sprǣc gesprecen on Georgia.
Darwin (æhtendebyrd)
Darwin is open frumtrah POSIX-cwēmende spearcetella æhtendebyrd þe Apple Inc. in 2000 ālīesode. Hēo hæfþ regol þe Apple fulfēold, and regol fram NEXTSTEP, BSD, and ōðrum frēo hnescewaru weorcum.
Darwin is Mac OS Xes and iPhone OSes staðol, and mid þǣm Ān UNIX Lagu fadunge 3 and POSIX UNIX gefremmingum wyrcþ.
Tristan da Cunha
right|thumb|500px|Tristan da Cunha Tristan da Cunha is ieg in Westsæs suðdæle, seo suðernmente geburedu ieg on Sancte Elene Īeg, Upstigeīeg and Tristan da Cunha ðæm landscipe. An tun stent on þisse iege, se het Edinburg þara Seofen Holma
In brime be þisse iegland licagð ungeburdan iega; Goughieg, Ungeferendlicieg and þa Nihtegaleiega.
Tristanieg is 1,732 mila geond Næssbyrig, Sūðaffrican byrig, 1,514 mila of Sancte Elene Īege and 2,487 mila geond þæm Folcland Ieglandum.
K
K, k is bōcstæf þe is gebrocen in Nīwenglisce and ǣlce sprǣce.
In Nīwenglisce brēac man hine for þǣm swēge [].
Cham
Cham (חָם, Regollic Hebrēisc Ḥam, Tiberisc Hebrēisc Ḥām, Ḫām, Ge'ez Kam), be þǣre Cynnreccnessa Cnēorisbōce, wæs sunu Noes and se fæder Chuses, Mizraimes, Phutes, and Chananes. David Rohl gecnǣwþ þās þēode swā þā Pēne þæs Punt.
Ham in þǣre Biblioþēcan
Þēawlīce is gecēpt þæt Cham wæs ān þāra suna Noes, þe tēah sūþwest intō Affrica and dǣlas þæs nēan Middlan Ēastes, and wæs se forefæder þāra þēoda þǣr. Sēo Biblioþēce belimpþ tō Egyptan swā "þæt land Chames" in (Saltere 78:51; 105:23,27; 106:22; 1Ch 4:40). Þǣt Hebrēisce word for Egyptan wæs Mizraim (gewēne bōclīce mǣnþ þā tū land), and wæs se nama ānes suna Chames. Þæt Egiptisce word for Egyptan wæs Khem, þe fægerlīce wæs se fruma þæs naman Cham, oþþe þurh sōnhwierfune betwēonan sprǣcum. Þā naman Chames ōðra cildra efenlǣcaþ þā dǣlas wiþinnan Egyptan rīcscunge - Kush, Chanan, and Phut.
Be Cnēorisbēc 9:20–25, ongann Noe tō tilienne wīnberian æfter þǣm flōde, and druncnode sume dæge. Þā hwīle þe hē druncen wæs, læg hē þā limnacod in his telde. Cham seah his fæder limnacodne, and cȳþde his brōðrum Seme and Iafethe þǣrymbe. Sem and Iafeth ēodon in þæt teld mid hira andwlītan in bewrigenum, and hine þeahton. Hwonne Noe wōc, wiste hē hwæt him belamp, and wiergde Chanan, sunu Chames, tō bēone þā þēowas Semes and Iafethes. <!-- The extent of the significance of this passage is debated, but the simplest interpretation considers uncovering the nakedness of his father to be a great taboo, and the inaction of Ham (who chose instead to publicize and perhaps make light of the situation) to be what led Noah to deem Ham's judgement inferior to that of his more modest brothers. The statement by Noah "Cursed be Canaan" is thus interpreted by some as presaging a fatefully undesirable trait of immodesty that destined Ham's heir Canaan to be held low in society.
Taking into account other uses of the phrase "...the nakedness of..." in Hebrew writings, and the fact that Noah knew what had been done to him - apparently something highly noticeable-- suggests it to be euphemistic innuendo, a reference to a sexual act. Thus the act of "uncovering the nakedness" of the patriarch, performed without consent, constituted a great crime. Some interpreters add to this that Canaan, not Ham, was the object of the curse, since the curse was a result of Ham's sexual activity that had also resulted in the birth of Canaan, his youngest son.
The Talmud deduces two possible explanations (attributed to Rab and Rabbi Samuel) for what Ham did to Noah to warrant the curse. (B. Talmud Sanhedrin 70a.) According to one explanation, Ham castrated Noah, while the other says that Ham sexually abused Noah. The argument from the text for castration goes this way: Since Noah cursed Ham by his fourth son Canaan, Ham must have injured Noah with respect to a fourth son, by emasculating him, thus depriving Noah of the possibility of a fourth son. The argument for abuse from the text draws an analogy between “and he saw” written in two places in the Bible: With regard to Ham and Noah, it is written, “And Ham the father of Canaan saw the nakedness of his father (Noah)”; while in Genesis 34:2, it is written, “And when Shechem the son of Hamor saw her (Dinah), he took her and lay with her and defiled her.”  Thus this explanation deduces that similar abuse must have happened each time that the Bible uses the same language. (See also Genesis Rabbah 36:7; Leviticus Rabbah 17:5.)
This curse was likely connected to the conquest of Canaan by Israel. From a Judaeo-Christian standpoint, the conquest of Canaan is an instance of fulfilled prophecy. From a secular point of view, it is considered an example of later Hebrew writers attempting to justify the conquest of Canaan by retroactively cursing their progenitor.
Some argue that the curse parallels the blessing God grants to Abraham and his descendants, in that the promised land to be delivered to the descendants of Abraham's grandson Jacob, was to be taken away from the descendants of Ham's son Canaan.
The conquest of Canaan and the curse, according to the Book of Jubilees, are attributed, rather, to Canaan's steadfast refusal to join his elder brothers in Ham's allotment beyond the Nile, and instead "squatting" in the inheritance of Shem, on the eastern shores of the Mediterranean, in the region later promised to Abraham.
A few have used the curse of Canaan to justify slavery, and later discrimination against blacks, arguing that Ham was the one who actually committed the sin, and that since he is the father of the black race, all of his descendants (not just those of his son Canaan) were cursed.
It has also been argued that the curse of Ham from Gen. 9:22, the passage in which he sees the nakedness of his father, means that Ham had actually had sexual intercourse with Noah's wife. There is evidence for this in a parallel passage in Leviticus 20:11 The man that lieth with his father's wife hath uncovered his father's nakedness. This may explain, some argue, why Noah cursed Canaan, the yet to be offspring from Ham and Noah's wife before it was ever born.
The existence of Ham
Creationist scholars of mythology hold that some early civilizations came to worship humans deified as gods in the generations after the flood, perhaps owing to the extraordinary longevity of the first few generations after leaving the ark. Minimalist scholarship holds a parallel view, that many (but not all) early gods (or deified humans, e.g. Herakles) are representative of personified archetypes of races, i.e., their family trees being codified descriptions of the inter-relatedness of each race and tribe (with some of the older/earlier generations being more speculative). Both of these distinct viewpoints agree that there is a connection between the family tree of the characters (whether gods or men) and that of tribes and races (although the extent of that connection varies, both amongst the characters in question, and amongst the scholars).
In the minimalist view, the early tribal name either became seen by later generations as the name of the "old ones", and thus gradually evolved into that of a god, or else was deliberately transformed into the name of a god, demi-god or hero, for the purpose of making it easier to tell the tale of a tribe representatively. However, minimalists generally prefer to avoid giving any credence to accounts of tribes being named for eponymous ancestors.
Counter arguments are often put forward that the connection is only between the Egyptian word and the typical modern pronunciation of Hebrew ח as /χ/ ("kh") rather than /ḥ/ (as was the case with biblical Hebrew, and suggest that the appearance is lessened with the original Hebrew חם Ḥam considered as Northwest Semitic /ḥ/ (such as in Hebrew, Phoenician, and Syriac). Further, Kam, the version of the name in Ge'ez—a South Semitic language—is seemingly borrowed from Biblical Hebrew via the Hebrew Bible and perhaps does not reflect a native derivation of the word. However, the conversion between Khem and Ham corresponds with the widely occurring phonological sound change of Kh into X, the voiceless velar fricative (the ch in loch rather than the X in exam), that often happens over time, or during transcription from one language into another (e.g. Xerxes is the ancient Greek attempt at spelling the name Khshayārsha).
Strǣt
Strǣt is ȝecynd ȝrēates pæðes on þǣm ƿæȝnas cunnon faran. Hīe dōþ hit ēaðre tō farenne þurh land and byriȝ, and sind sƿīðe hefiȝa on folclīcre oferferunȝe. Oft sind hīe of līme oþþe tiȝlum oþþe grēote ȝeƿorht.
Cham
The existence of Ham
In the 19th century, there was an erroneous transcription of the Egyptian for Min as ḫm ("khem"), purely by coincidence. Since this Khem was worshipped most significantly in Akhmim, the separate identity of Khem was reinforced, Akhmim being understood as simply a corruption of Khem. However, Akhmim is a corruption of ḫm-mnw, meaning Shrine of Min, via the demotic form šmn. The existence of a god named Khem was later understood as a faulty reading, but unfortunately it had already been enshrined in books written by E. A. Wallis Budge—now out of copyright and widely reprinted. Thus this error still finds a home among some Egyptologists, who often use it to identify Ham with the god Khem or Chem, in addition to the identification of Ham by the Greeks as the Titan Cronos. (See the article Min (god) for more details.)
Nethertheless, since Khem (meaning black) was normally used to described the fertile soils by the Nile, it was sometimes used as an epithet for Min, as the god of fertility. Since Khem was also an Egyptian name for Egypt (precisely because it described the soil of the Nile valley), there is also an association with Ham, who represented the forefather of the north-east African nations including Egypt. Ham could plausibly be a name derived from Khem (Egypt), or vice versa, via sound change, due to the change in language between Egyptian and Hebrew, corresponding to the well known phonological change of /k/ into /kh/ into /x/ (voiceless velar fricative) into /h/. -->
Strǣt
Ƿordstǣr
Þæs ƿordes fruma is þæt Lǣdne ƿord strata (þe mǣneþ "stānstrǣt").
Quintanas de Gormaz
right|300px
Quintanas de Gormaz is þorp in Spēonlande.
Gemǣne Rīca of Australie
right|thumb|200px|Fāna þæs Gemǣnan Rīcan right|thumb|80px|Þæs Gemǣnan Rīcan tæcn Se Gemǣna Rīca of Australie þære Cyneƿīsan is þære Cƿēne spela in Australie, sƿa lǣreð sēo Australie Grundgesetnes. Þȳ is se Gemǣna Rīca Foresittend þæs Federal Executive Council and Ealdorheretoga þæs Australisca Ƿerungþrēates, and þære Cƿēnan spela in þæm Australisca Hēafodstōl Landscipe. Se Rīca setteþ sandambehtas, lēodƿeardes þegnas and dēmeras, he giefþ Cynelic geþafunge to æƿe, ageaf geƿritas for elections, and bestoƿing lof. Oððæt ðe þes Rīca hæfþ micel ƿeard, in practice, they follow the conventions of the Westminster system and responsible lēodƿeard and, with rare exceptions, he act only on the advice of the Forma Þegn of Australie oððe elesƿīse of þæm Ƿitenagemōte.
Brocc
Se brocc (Meles meles) is sycedēor, inlendisc in Europan (būtan in Scedelandes norþdælum, on Īslande noððe and on Wendelsǣs īegum). Hē is getælful in Bryttene and Īrlande.
Fōrhēafod
In menniscum bodigcræfte, is þæt forhēafod oþþe se hnifol is se bāniga ūpƿearda dǣl þæs hēafdes onbūfan þǣm ēagum. Liran þæs fōrhēafdes sind se steornlira, þe gehrērþ and gescierteþ þæs fōrhēafdes moldan.
Rollamienta
right|300px
Rollamienta is þorp in Spēonlande.
Windows Vista
Microsoft Windows Vista is se nama þǣre nīehstan fadunge þæs ƿeorcfremmendes Microsoft Windows, gebrocen on syndrigmanna spearcatella.
Englisc lagu
Englisc lagu, ēac folcriht gehāten (Nīƿum Englisce: "common law"), is lagu Englalandes and Ƿēala (ac ne in Scotlande noþþe Norðerne Īrlande). Þēos is lagu gemacod fram dēmum þurh ordālum oþþe dōmum dōmærna oþþe dōmsetla þonne þurh mōtcorena laga oþþe fremmendlices dǣles dǣde. Sum "gemǣnre lage regolung" is lahlic regolung þe giefþ miclu foregangendu geƿiht tō folcrihte, on þǣm þance þe unfægere is, gelīce sōðas syndre tō ātēonne on syndrigum tīdum.
Inkheart (TV endebyrdnes)
Inkheart is Americanisc feorransīen endebyrdnes þe ongann.
Cġungaġ
right|300px
(Yungay) is burg in Cile.