Meris

Regnorum, Regionum, Civitatum, ac omnium fere Ordinum; idque nonnisi ex meris conjecturis, argutiis negativis, insolentibus censuris, satyris ac sarcasmis, cum Aethnicis, Haeresiarchis, Haereticis aliisque Auctoribus ab Ecclesia damnatis. ❋ 1840-1916 (1913)

Gen. 43: 34 emegalunthe de he meris Beniamein para tas meridas panton. ❋ 1856-1924 (1905)

"Capita moralia christiana, ex meris Novi Testamenti dictis contexta et regulis lxxx. comprehensa." ❋ Unknown (1895)

Annus • qiio aeternitatem adiit, hucusque excjuiri baud potuit Hic vir plura fui indefeffi laboris, ac perfpicadflinu ingenii monumeotat vt ex nu» meris praecedeatibus patet » reliquit, nunqoam typis euulgata; forfitan axtant adiiuplon - ge plura, quae ad noftram cognitionem peraenire nequierunt, aut alibi recondita haben* tur, aut trifti periere cafu. ❋ Benedictine Abbey : Augsburg, Germany (1791)

Cap.laiir. hu* tn aduerfo, dextram protendentl* meris paludaris. ❋ Unknown (1785)

TO et bu - meris ex fuperioribus inepte repetitum. ❋ Unknown (1779)

Ortalium Animos, non minus qukm Gorpora, innu - meris perturba - tionibus ac mor - bis obnoxios ef - fe, nemo eft qui nefciat, aut qui facile, fi in mores & a£la hominum attente inquirat, agnofcere continuo hon poflTit. ❋ Unknown (1773)

Oxoo. 8c Ahoeofis, cum una acque alcera Tralatione. (r) Scd omncs undem, oi p&ulo liberius & in - caucius, faitem ex meris onjefluris. ❋ Lactantius, Paul Bauldri, Etienne Baluze , Nicolas Thoynard , Johan Columbus , Thomas Spark , Joannes Georgius Graevius, Gisbertus Cuperus, Elias Boherellus, Thomas Gale (1692)

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* emegalunthe de he meris Beniamein para tas meridas panton. ❋ 1856-1924 (1905)

- finceris et meris, intelle el ineflTe animadverto. ❋ Unknown (1797)

The Difficulty and Length of the necciTary Calculations leemcd the only Obftacles to hinder chcm from becoming of general Ufe: To remove which this Ephe - meris was made; the Mariner being hereby re - lieved from theNrcefilty of calculating the Moon's Place from the Tables, and afterwards computing tlic Diftancc to Second*; by Logarithnw, which are the principal and only very dehcatc Part of the Calculus; fo that the finding the Longitude by the Helpof the Ephemfkis is now in a Manner reduced to the Computation of the Time, an Ope - ration equal to that of an Azimuth, and the Cor - rection of the Diftancc on account of Refraftion and Parallax, which is alfo rendered very eafy by either of the Two Methods invented by Mr. Lvovs and Mr. DuNTHORNE, and pubiiihed among the Tables rcquifuc P RE F A C E. reqmficc to be ufed with the EpHENftRisj or hy cither of the Two Methods annexed to the Epbe* ❋ Unknown (1767)

Dochm.p. 55. seqq.) ▼ (nu. » meris cohaereat cum proximo, qui etiaitt dochmia* cus est. ❋ Unknown (1812)