Quantum redactiones paginae "hic" differant

E Victionario
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=={{-la-|Hic}} I==
=={{-la-|Hic}} I==
{{stipula}}
{{stipula}}
==={{int:wikt-formae}}===
==={{formae}}===
* [[hice]], [[haece]], [[hoce]]
* [[hice]], [[haece]], [[hoce]]
* Etiam [[hicce]], [[haecce]], [[hocce]], sed notatio solum ''hocce'' suggerit (pro ''*hod-ce''; v. {{sihler|sectio=377.3}}); propter haec nonnumquam [[hic|hīc]] (= hicc) et [[hoc|hōc]] (= hocc), etc.
* Etiam [[hicce]], [[haecce]], [[hocce]], sed notatio solum ''hocce'' suggerit (pro ''*hod-ce''; v. {{sihler|sectio=377.3}}); propter haec nonnumquam [[hic|hīc]] (= hicc) et [[hoc|hōc]] (= hocc), etc.
[[File:PHDomui.jpg|thumb|Inscriptio in [[urbs|urbe]] [[Roma]]: [[pax|PAX]] [[hic|HUIC]] [[domus|DOMUI]]]]
[[File:PHDomui.jpg|thumb|Inscriptio in [[urbs|urbe]] [[Roma]]: [[pax|PAX]] [[hic|HUIC]] [[domus|DOMUI]]]]

==={{int:wikt-notatio}}===
==={{notatio}}===
A radice Protindeuropaea ''*ǵh-''.
A radice Protindeuropaea ''*ǵh-''.


==={{int:wikt-pronomen}}===
==={{pronomen}}===
'''hic, haec, hoc'''
'''hic, haec, hoc'''
# ''(in loco prope locutorem)''
# ''(in loco prope locutorem)''


==={{int:wikt-declinatio}}===
==={{declinatio}}===
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|- bgcolor=lightgrey
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==={{int:wikt-trans}}===
==={{trans}}===
{{en}}
{{en}}
: {{x|en|this}}
: {{x|en|this}}
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=={{-la-|Hic}} II==
=={{-la-|Hic}} II==
{{stipula}}
{{stipula}}
==={{int:wikt-formae}}===
==={{formae}}===
* [[heic]]
* [[heic]]


==={{int:wikt-notatio}}===
==={{notatio}}===
Locativus casus priscus a '''hic''' pronomine; Protindeuropaee ''*ǵhey-ḱe.''
Locativus casus priscus a '''hic''' pronomine; Protindeuropaee ''*ǵhey-ḱe.''


==={{int:wikt-adverbium}}===
==={{adverbium}}===
'''hīc'''
'''hīc'''
# In hoc loco.
# In hoc loco.
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{{saec19}}
{{saec19}}
#[[ceu|Ceu]] [[antithesis]] [[spiralis]] [[Archimedeus|Archimedeae]] [[hic]] [[spiralis]] [[logarithmica]] [[pro]] [[contemplatio]]nis [[materia]] [[sumo|sumenda]]. [http://books.google.com/books?id=B5VWkvdvJSQC&pg=PA10&lpg=PA10&dq=curva+spiralis+logarithmica&source=web&ots=W5gJR_xCgY&sig=vLDSobBB3rv3mUkJgsFrp-bVDlU#PPA10,M1 De lineis spiralibus mere per se et curvarum orthogonalium ope deductis auctore D. Car. Iul. Küchenmeister Brunsvicensi 1833]]
#[[ceu|Ceu]] [[antithesis]] [[spiralis]] [[Archimedeus|Archimedeae]] [[hic]] [[spiralis]] [[logarithmica]] [[pro]] [[contemplatio]]nis [[materia]] [[sumo|sumenda]]. [http://books.google.com/books?id=B5VWkvdvJSQC&pg=PA10&lpg=PA10&dq=curva+spiralis+logarithmica&source=web&ots=W5gJR_xCgY&sig=vLDSobBB3rv3mUkJgsFrp-bVDlU#PPA10,M1 De lineis spiralibus mere per se et curvarum orthogonalium ope deductis auctore D. Car. Jul. Küchenmeister Brunsvicensi 1833]


==={{int:wikt-trans}}===
==={{trans}}===
{{en}}
{{en}}
: {{x|en|here}}
: {{x|en|here}}

Emendatio ex 23:44, 17 Februarii 2015

Latine I

Haec dictio adhuc stipula est. Amplificando eam adiuvabis Victionarium meliorari.

Formae aliae

Inscriptio in urbe Roma: PAX HUIC DOMUI

Notatio

A radice Protindeuropaea *ǵh-.

Pronomen

hic, haec, hoc

  1. (in loco prope locutorem)

Declinatio

sing. masc. fem. neut. plur. masc. fem. neut.
nom. hic haec hoc nom. hae haec
voc. hic haec hoc voc. hae haec
acc. hunc hanc hoc acc. hōs hās haec
gen. hujus hujus hujus gen. hōrum hārum hōrum
dat. huic huic huic dat. hīs hīs hīs
abl. hōc hāc hōc abl. hīs hīs hīs

Translationes

Anglice

this en

Catalane

aquest ca; est ca

Finnice

tämä fi

Francogallice

ce fr

Germanice

dieser de

Graeca Antiqua

ὅδε (ode)

Hispanice

este es

Islandice

þessi masc., fem. is, þetta neut. is

Italice

questo it

Ruthenice

этот masc. ru, эта fem. ru, это neut. ru

Suecice

den här c , det här n , denna c sv, detta n sv

Latine II

Haec dictio adhuc stipula est. Amplificando eam adiuvabis Victionarium meliorari.

Formae aliae

Notatio

Locativus casus priscus a hic pronomine; Protindeuropaee *ǵhey-ḱe.

Adverbium

hīc

  1. In hoc loco.

Loci

Carolus Iulius Küchenmeister 1833
antiq. class. I II III IV V VI VII VIII IX X XI XII XIII XIV XV XVI XVII XVIII XIX XX XXI


saec. XIX.

  1. Ceu antithesis spiralis Archimedeae hic spiralis logarithmica pro contemplationis materia sumenda. De lineis spiralibus mere per se et curvarum orthogonalium ope deductis auctore D. Car. Jul. Küchenmeister Brunsvicensi 1833

Translationes

Anglice

here en

Bohemice

tady cs, zde cs

Catalane

aquí ca; ací ca

Finnice

tässä fi, täällä fi

Francogallice

ici fr

Germanice

hier de

Hispanice

aquí es

Ruthenice

здесь ru; тут ru

Slovene

tukaj sl

Suecice

här sv