User:Linguae

• #Japanese Words and Phrases
• /Japanese Words and Phrases

Vicipaedia

• C:Cognomina
  • w:la:Tullus

c:New Latin

1st declension (New Latin)

• terra nūllīus 　<1>

2nd declension (New Latin)

• (pronoun) Pechinum 　<2>

3rd declension (New Latin)

• error typographicus (typographical error) 　<3>
• (pronoun) Ūniō Eurōpaea 　<3.F>

5th declension (New Latin)

• (pronoun) Rēs Pūblica Sinārum (ROC) 　<5>

• iūs vītae necisque
• patria potestās

　

C:Latin proverbs

　

• quīnam, quaenam, quodnam (interrogative)

• ephippiatus
• quibuscumque

• (common noun)
  • agrī cultūra
• (place names)
  • Arduenna (silva)
  • Hercynia (silva)
• (Greek-type declension noun)
  • alcē, alcēs (elk)

• (common noun)
  • ālus　(f.)
  • ammentum
  • gerundīvum (gerundive)
  • prīmus pīlus (ordo)
  • supīnum (supine)
• (place names)
  • Itius (portus)
  • Vacalus (flumen)
  • Vosegus (mons)
• (Roman cognomen)
  • Dūrus
  • Basilus　<2.both>(sg, pl)
  • Sextius
  • Sīlānus
  • Tullus
  • Vorēnus, Vorēnī
• (Greek names)
  • Appiānus (w)
• (tribal personal names)
  • Balventius (vir)　<2.both>(sg, pl)
  • Commius (rex)
  • Mandubracius (rex)
• (tribal names)
  • Aeduus, Aeduae (gens) : member of the Aedui
  • Bibrocī (gens)
  • Cenimagnī (gens)
  • Esubiī (gens)
  • Germānus, Germānī (gens)(adj., noun)
  • Menapiī (gens) > Menapiōs
  • Morinī (gens) > Morinōrum
  • Nervius (gens)　<2.both>(sg, pl)
  • Segontiacī (gens)
  • Sequani#Latin (gens)
  • Suēbī (gens) > Suēbōs, Suēbīs
  • Sugambrī (gens) > Sugambrōrum, Sugambrōs
  • Trēvir, Trēvirī (gens)　<2.both>(sg, pl)
  • Ubiī (gens) > Ubiōrum, Ubiōs

• (common noun)
  • caelestia　<3.pl> (i-stem)　
• (place name)
  • Bacēnis (silva)
• (Roman cognomen)
  • Pullō, Pullōnis
• (tribal personal name)
  • Accō, Accōnis
  • Cingetorīx/Cingetorīg-　/Cingetorīg<3>
  • Lugotorīx/Lugotorīg-　/Lugotorīg<3>
  • Verticō
• (tribal names)
  • Atrebās (gens)　<3.both>(sg, pl)
  • Nantuātēs (gens)　<3.I.pl> (i-stem)　

#* {{Q|la|Julius Caesar|Bello Gallico|4|27|quote= 原文 '''原語''' .|trans= 訳文 '''訳語'''. }}

• (common noun)
  • occupāt-us, -ūs

• Appiānus, -a, -um
• Gallicus (gens), Gallicīs
• militare#Adjective_2
• intrānsitīvus
• Transrhenanus

oxoniensis

Numeral

• quadrāgēnum (gen.m./n.pl. of quadrāgēnī)

• bipertītō
• in prīmīs
• dē imprōvīsō

• dērēctē
• dīrēctē
• fastīgātē
• inflate#Adverb
• prōnē

• obliquius

• necessarissimē
• oblīquissimē

• inopīnor (deponent)

• perdiscō > perdiscendō (gerund)　{{la-verb|3|perdiscō|perdidic|-}}　{{la-conj|3|perdiscō|perdidic|-}}

{{minitoc}}

{{slim-wikipedia|lang=la}} {{swp|lang=la}}

Latin Wikipedia has an article on:

Linguae

Wikipedia ^la

Latin Wikipedia has an article on:

Linguae

Wikipedia ^la

Latin Wikipedia has an article on:

Corpus (discretiva)

Wikipedia ^la

{{slim-wikipedia|lang=la}}

{{wikipedia|lang=la}}

{{wikipedia|Corpus (discretiva)|lang=la}}

]

1. Decimus Laberius, a Roman eques

　

{{also|　}}

===Alternative forms===
* {{l|la|conloquium}}

# {{alternative form of|la|colloquium}}

===Etymology 1===
Perfect passive participle of {{m|la|adficiō}}.
===Etymology 1===
From {{af|la|Appius|t1=Appian|-ānus|t2=of or pertaining to|pos2=adjective-forming suffix}}.

===Pronunciation===
* {{la-IPA}}
===Pronunciation===
* {{la-IPA|　　}}

{{smallcaps|bc}}

===Noun===
{{head|la|noun form|head=hospite|g=m|g2=f}}

# {{inflection of|la|hospes||abl|s|t=　}}

===Proper noun===
{{la-proper noun|

===Proper noun===
{{head|la|proper noun form|head=Lūcium}}

# {{inflection of|la|Lūcius||acc|s}}　　　対

===Adjective===
{{head|la|adjective form|head=Gallōs}}

# {{inflection of|la|Gallus#Adjective|Gallus||acc|m|p}}

===Numeral===
{{head|la|numeral form|head=　　}}

# {{inflection of|la|vīcēsimus||nom//acc//voc|n|s|;|acc|m|s}}

===Participle===
{{head|la|participle form|head=dēfatīgātīs}}

# {{inflection of|la|dēfatīgātus||dat//abl|m//f//n|p}}　男女中･複･与奪

===Verb===
{{head|la|verb form|head=annuam}}

# {{inflection of|la|annuō||1|s|futr|actv|indc}}
# {{inflection of|la|placeō||3|s|impf|actv|indc}}
# {{inflection of|la|mittō||3|s|impf|actv|subj}}

/ 1　2　3 // s　p // pres　impf　futr　perf　plup　futr|perf // actv　pasv // indc　subj　impr　inf /

====Verb====
{{head|la|verb form|head=adsuēscēre}}

# {{inflection of|la|adsuēscō||2|s|futr|pasv|indc|;|2|s|impf|pasv|subj}}

===Adverb===
{{la-adv|īnflātē}}　{{la-adv|īnflātē}}

====Adverb====
{{la-adv|artē}}

====Adverb====
{{la-adv|longē}}

#: {{syn|la|　　}}
#: {{syn|la|at|ast|tamen|sed}}

#: {{ux|la|　　|t=　　}}

====Declension====
{{la-ndecl|　　Pechinum<2>}}

====Derived terms====
* {{l|la|

====Synonyms====
* {{sense|　　}} {{l|la|　}}
* {{sense|dryness, drought}} {{l|la|ariditas}}

===(Synonyms:)===
# {{lb|la|anatomy}} a ]
#: {{syn|la|labium}}
#: {{syn|la|nēquīquam|īnfēlīciter|supervacuō}}

====Derived terms====
* {{l|la|contabulātiō}}
* {{l|la|essedārius}}

===References===
<references/>

====References====
* {{R:L&S}}
* {{R:L&S lite}}
* {{R:Elementary Lewis}}
* {{R:Gaffiot}}

* {{R:du Cange}}
* {{R:M&A}}
* {{R:Peck}}
* {{R:Smith's Persons}}
* {{R:Webster 1913}}
* {{R:Century 1911|　}}

{{cln|la|nomina gentilia}}

{{cln|la|cognomina}}

{{C|la|European Union}}
{{cln|la|exonyms}}

{{auto cat}}

• -ēnsis > Leidensis, oxoniensis, pekinensis

• Category:Latin terms with usage examples
• Wiktionary:Semantic relations
• {{hypernyms}}
• {{synonyms}}
• Wiktionary:Semantic relations#Antonymy

• nōmen gentīlicium

• The sum of the real or complex power series
  
       ${\displaystyle \sum _{n=1}^{\infty }{{(-1)^{n-1}} \over {(2n-1)!}}x^{2n-1}=x-{1 \over 6}x^{3}+{1 \over 120}x^{5}-{1 \over 5040}x^{7}+...}$
  
  where x is in radians.

Laplace transform

ℒ (Laplace_transform)

1. (mathematics) an integral transform of positive real function ${\displaystyle f(t)}$ to a complex function ${\displaystyle F(s)}$; given by:

   ${\displaystyle F(s)=\int _{0}^{\infty }f(t)e^{-st}\,dt.}$

Fourier transform

• There are also several different conventions used when it comes to defining the Fourier transform and its inverse for an integrable function ${\displaystyle f:\mathbb {R} \to \mathbb {C} }$. (The two are often defined together to highlight their connectedness.)
  • One form of this definition pair is:

    ${\displaystyle {\hat {f}}(\xi )=\int _{-\infty }^{\infty }f(x)\ e^{-2\pi ix\xi }\,dx}$

    ${\displaystyle f(x)=\int _{-\infty }^{\infty }{\hat {f}}(\xi )\ e^{2\pi ix\xi }\,d\xi }$,

  where the exponent (including its sign) reflects a convention in electrical engineering to use ${\displaystyle f(x)=e^{2\pi i\xi _{0}x}}$ for a signal with initial phase 0 and frequency ${\displaystyle \xi _{0}}$.