Page:Laplace - Œuvres complètes, Gauthier-Villars, 1878, tome 13.djvu/355

TABLE III

pour réduire les hauteurs barométriques à zéro de température.

${\begin{array}{|r|r|r|r|r|r|r|r|r|}\hline \\0.&780^{\mathrm {mm} }.&775^{\mathrm {mm} }.&770^{\mathrm {mm} }.&765^{\mathrm {mm} }.&760^{\mathrm {mm} }.&755^{\mathrm {mm} }.&750^{\mathrm {mm} }.&745^{\mathrm {mm} }.\\\\\hline \\1&0{\overset {^{\mathrm {mm} }}{,}}126&0{\overset {^{\mathrm {mm} }}{,}}125&0{\overset {^{\mathrm {mm} }}{,}}124&0{\overset {^{\mathrm {mm} }}{,}}123&0{\overset {^{\mathrm {mm} }}{,}}123&0{\overset {^{\mathrm {mm} }}{,}}122&0{\overset {^{\mathrm {mm} }}{,}}121&0{\overset {^{\mathrm {mm} }}{,}}120\\2&0{,}252&0{,}250&0{,}249&0{,}247&0{,}245&0{,}244&0{,}242&0{,}241\\3&0{,}377&0{,}375&0{,}373&0{,}371&0{,}368&0{,}366&0{,}363&0{,}361\\4&0{,}503&0{,}500&0{,}497&0{,}494&0{,}490&0{,}488&0{,}484&0{,}481\\5&0{,}628&0{,}625&0{,}622&0{,}618&0{,}614&0{,}610&0{,}606&0{,}602\\6&0{,}756&0{,}751&0{,}746&0{,}741&0{,}736&0{,}731&0{,}727&0{,}722\\7&0{,}882&0{,}876&0{,}870&0{,}865&0{,}859&0{,}853&0{,}848&0{,}842\\8&1{,}008&1{,}001&0{,}994&0{,}988&0{,}982&0{,}975&0{,}969&0{,}962\\9&1{,}133&1{,}126&1{,}119&1{,}112&1{,}104&1{,}097&1{,}090&1{,}083\\10&1{,}259&1{,}251&1{,}243&1{,}235&1{,}227&1{,}219&1{,}211&1{,}203\\11&1{,}385&1{,}376&1{,}367&1{,}359&1{,}350&1{,}341&1{,}332&1{,}323\\12&1{,}510&1{,}501&1{,}492&1{,}482&1{,}472&1{,}463&1{,}453&1{,}444\\13&1{,}636&1{,}626&1{,}616&1{,}606&1{,}595&1{,}585&1{,}574&1{,}564\\14&1{,}761&1{,}751&1{,}740&1{,}729&1{,}718&1{,}707&1{,}695&1{,}684\\15&1{,}889&1{,}877&1{,}865&1{,}853&1{,}841&1{,}829&1{,}817&1{,}805\\16&2{,}015&2{,}002&1{,}989&1{,}976&1{,}963&1{,}950&1{,}938&1{,}925\\17&2{,}141&2{,}127&2{,}113&2{,}100&2{,}086&2{,}072&2{,}059&2{,}045\\18&2{,}267&2{,}252&2{,}237&2{,}223&2{,}209&2{,}194&2{,}180&2{,}165\\19&2{,}392&2{,}377&2{,}362&2{,}347&2{,}331&2{,}316&2{,}301&3{,}286\\20&2{,}518&2{,}502&2{,}486&2{,}470&2{,}454&2{,}438&2{,}422&2{,}406\\21&2{,}644&2{,}627&2{,}610&2{,}594&2{,}577&2{,}560&2{,}543&2{,}526\\22&2{,}770&2{,}752&2{,}734&2{,}717&2{,}699&2{,}682&2{,}664&2{,}646\\23&3{,}895&2{,}877&2{,}859&2{,}841&2{,}822&2{,}804&2{,}785&2{,}766\\24&3{,}021&3{,}002&2{,}983&2{,}964&2{,}945&2{,}926&2{,}906&3{,}886\\25&3{,}148&3{,}128&3{,}108&3{,}088&3{,}068&3{,}048&3{,}028&3{,}007\\26&3{,}274&3{,}253&3{,}232&3{,}211&3{,}190&3{,}169&3{,}149&3{,}127\\27&3{,}400&3{,}378&3{,}356&3{,}335&3{,}313&3{,}291&3{,}270&3{,}248\\28&3{,}524&3{,}503&3{,}480&3{,}458&3{,}436&3{,}413&3{,}391&3{,}368\\29&3{,}652&3{,}628&3{,}605&3{,}582&3{,}559&3{,}536&3{,}512&3{,}489\\30&3{,}778&3{,}754&3{,}730&3{,}706&3{,}682&3{,}658&3{,}634&3{,}610\\\\\hline \end{array}}$

${\begin{array}{|r|r|r|r|r|r|r|r|r|r|}\hline \\0.&740^{\mathrm {mm} }.&735^{\mathrm {mm} }.&730^{\mathrm {mm} }.&725^{\mathrm {mm} }.&720^{\mathrm {mm} }.&715^{\mathrm {mm} }.&710^{\mathrm {mm} }.&705^{\mathrm {mm} }.&700^{\mathrm {mm} }.\\\\\hline \\1&0{\overset {^{\mathrm {mm} }}{,}}120&0{\overset {^{\mathrm {mm} }}{,}}119&0{\overset {^{\mathrm {mm} }}{,}}118&0{\overset {^{\mathrm {mm} }}{,}}117&0{\overset {^{\mathrm {mm} }}{,}}116&0{\overset {^{\mathrm {mm} }}{,}}116&0{\overset {^{\mathrm {mm} }}{,}}115&0{\overset {^{\mathrm {mm} }}{,}}114&0{\overset {^{\mathrm {mm} }}{,}}113\\2&0{,}239&0{,}237&0{,}236&0{,}234&0{,}233&0{,}231&0{,}229&0{,}228&0{,}226\\3&0{,}359&0{,}356&0{,}354&0{,}351&0{,}349&0{,}347&0{,}344&0{,}341&0{,}339\\4&0{,}478&0{,}475&0{,}472&0{,}468&0{,}465&0{,}462&0{,}458&0{,}455&0{,}452\\5&0{,}598&0{,}594&0{,}590&0{,}586&0{,}582&0{,}578&0{,}574&0{,}569&0{,}565\\6&0{,}717&0{,}712&0{,}707&0{,}703&0{,}69s&0{,}693&0{,}688&0{,}683&0{,}678\\7&0{,}837&0{,}831&0{,}825&0{,}820&0{,}814&0{,}809&0{,}803&0{,}797&0{,}791\\8&0{,}956&0{,}950&0{,}943&0{,}937&0{,}930&0{,}934&0{,}918&0{,}910&0{,}904\\9&1{,}076&1{,}068&1{,}061&0{,}054&1{,}047&1{,}040&1{,}032&1{,}024&1{,}017\\10&1{,}195&1{,}187&1{,}179&1{,}171&1{,}163&1{,}155&1{,}147&1{,}138&1{,}130\\11&1{,}315&1{,}306&1{,}297&1{,}288&1{,}279&1{,}271&1{,}262&1{,}252&1{,}243\\12&1{,}434&1{,}424&1{,}415&1{,}405&1{,}396&1{,}386&1{,}376&1{,}366&1{,}356\\13&1{,}554&1{,}543&1{,}533&1{,}522&1{,}512&1{,}502&1{,}491&1{,}479&1{,}469\\14&1{,}673&1{,}662&1{,}651&1{,}639&1{,}628&1{,}617&1{,}606&1{,}593&1{,}582\\15&1{,}793&1{,}781&1{,}769&1{,}757&1{,}745&1{,}733&1{,}721&1{,}707&1{,}695\\16&1{,}912&1{,}899&1{,}886&1{,}874&1{,}861&1{,}848&1{,}835&1{,}821&1{,}808\\17&2{,}032&2{,}018&2{,}004&1{,}991&1{,}977&1{,}964&1{,}950&1{,}934&1{,}921\\18&2{,}15l&2{,}137&2{,}122&2{,}108&2{,}093&2{,}079&2{,}065&2{,}048&2{,}034\\19&2{,}271&2{,}255&2{,}240&2{,}225&3{,}210&2{,}195&2{,}179&3{,}162&2{,}147\\20&2{,}390&2{,}374&2{,}358&2{,}342&2{,}336&2{,}310&2{,}294&2{,}276&2{,}260\\21&2{,}510&2{,}493&2{,}476&2{,}459&2{,}442&2{,}436&2{,}409&2{,}390&2{,}373\\22&2{,}628&2{,}611&2{,}594&2{,}576&2{,}559&2{,}541&2{,}523&2{,}503&2{,}486\\23&2{,}748&2{,}730&2{,}712&2{,}693&2{,}675&2{,}657&2{,}638&2{,}617&2{,}599\\24&2{,}867&2{,}849&2{,}830&2{,}810&2{,}791&2{,}772&2{,}753&2{,}731&2{,}712\\25&2{,}987&2{,}968&2{,}948&2{,}928&2{,}908&2{,}888&2{,}868&2{,}845&2{,}825\\26&3{,}106&3{,}086&3{,}065&3{,}045&3{,}024&3{,}003&2{,}982&2{,}959&2{,}938\\27&3{,}226&3{,}205&3{,}183&3{,}162&3{,}140&3{,}119&3{,}097&3{,}072&3{,}051\\28&3{,}346&3{,}334&3{,}302&3{,}279&3{,}256&3{,}234&3{,}212&3{,}186&3{,}164\\29&3{,}466&3{,}443&3{,}420&3{,}396&3{,}373&3{,}350&3{,}327&3{,}300&3{,}277\\30&3{,}586&3{,}562&3{,}538&3{,}514&3{,}490&3{,}466&3{,}441&3{,}414&3{,}390\\\\\hline \end{array}}$

${\begin{array}{|c|}\\&\mathrm {Pour\ les\ dixi{\grave {e}}mes\ de\ degr{\acute {e}}} \left\{{\begin{array}{lll}0{,}1\ldots 0{,}012&0{,}4\ldots 0{,}050&0{,}7\ldots 0{,}088\\0{,}2\ldots 0{,}025&0{,}5\ldots 0{,}062&0{,}8\ldots 0{,}100\\0{,}3\ldots 0{,}037&0{,}6\ldots 0{,}075&0{,}9\ldots 0{,}113\end{array}}\right.\\&\ \ \ \mathrm {La\ correction\ est\ soustractive\ pour\ les\ degr{\acute {e}}s\ du\ thermom{\grave {e}}tre\ au-dessus\ de\ z{\acute {e}}ro} \quad \\&\mathrm {et\ positive\ au-dessous\ de\ z{\acute {e}}ro\ de\ temp{\acute {e}}rature} .\\\\\hline \end{array}}$