Solve 8*8ln^2pi/12*cos^2pi/12

$$8 \cdot 8 \ln ^ { 2 } \frac { \pi } { 12 } \cdot \cos ^ { 2 } \frac { \pi } { 12 }$$

Evaluate

$$128\ln(\pi )+\ln(\frac{1398322012130835868428588034884196771677195066970945434127813598514808876904126935051323754881674505601372042085244137073957318195381510308489112769611669793434716154418243984849422501125602895319590409751977577071718317124047220570123175012176990919898971299978939584172700874319400928190472395368044948327376900678988631987583292368863157389957745549162033009483007404497721925813559057339867373910794293215966130781631127722083343978915535021202533490464918453394691720362918242082332142511637158840273265016543052107136495239246149020868063107173354487746363995959620747614814549725182545919161203197949402240071462750263594627038566003286381578959459496364387300098324990016316935770855031487052030083696112623414109724223083681889187607247240682667553046105809752835340399819428830582521155405266547302785399972660256818961352677924866569163436255492957754091117639926375812151075253758399674431864149206429926284735706509544118422946310368220942470024311518694936742503257662807154555596560263124940715334082107943046037465735141262098700843908464150959532091633318558907033839167904960338907129099592818344381748204736401807317734191754902500383378692490680128728106108201819969632577231552043493385911240600879135694819307114729769396693780781559851496098255800382718905244262683088879476008231111734573966828102203285465671068885830766743662587005345825896462989225219980920828966868294911100115671694573298811950758758681554249322829560899569947485561494665784526410375273512382795876086114557817230413333927412316756871964538457199116271553120402922364340728053123402829020050606798176795057198446154796490688236579693103939321919684451929397305855070364236588148825073693214136378174661128402332440559056552551644986729937719832519720081413828872794669868427151358265361584746134236844942701744524775996469078245531723087412566952272150829493749640696282284905835906982966291719274850741982299827342268863703300221612741182003827475672021965572928533330060534960967349966049706044030034305503925548430425568555154355343097061890750707879568579365692842411637077274583987269262008210685986508473395330465765548236037908759515730785229179634163408760003430703074310328095483705687350641090222316918743995282544625744371927053660994472896985088739626024430644092521408233254085412357263067743385692454107891435937694123566913277591408367262082520643618880198034988250716506426963894307272634006870800211386680000465599037427701558418495595855263837135660299410857389973795230078815037694428951920365685654708847162487456609077482532027791659453904678002798041325672658622410481776009575963977832194885840830678432654017047804129960991622755691706424350074456539710267599909879139039701209838434777497131542257500204495956606693572913350545445312043430398130471942479667429772894527768758522541277707186249178894040207514391833530647456973247963696752716834776890646533272196465935842536359183306136325051341193535004745120064523946546548268825689130538843246180619337432982709143703117077699173146847640649783151047297416648706612380145713043817679627298492623570308583730246869750721230605948333127132888107065764725875024216781454115801842125949799180874450866511776023931677476315710175158550389022854257533815917219128387844134431641637704155171511440984304485023996227879424006565958323042142317392487755144009365993908865680154818112849851915134796235634356002052337881554276757956242475665615718089500632491301130013050280657580770867562410129466964702592331914361429842956032846466641814122722129543785413977254747952499229024240636370107877170949968951975383816214635197907030285378978954768473077646090930644960360016554523714318759101871290943498116561854575897383484138118622629797714877726105413420222186414900797818354336350608001818599252124792760842061358030917475791580719757621798806206577877187819642740979206948251921904555553783106073015979116553672800877933201369733778670210562508865105185945475014427501661913972172033249212648942921393277946830041910819043552878130240794176596357706797102020013572989780193201909040583071466385826276640813649666589807918081}{13652101047499351886612295337097017212495117378851463216706986355793509781866641164872864921880657150816095081172766505966439818920418344960000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000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Factor

$$64\left(2\ln(\pi )+\ln(\frac{8705127018922193711475037663439635870875861493948402284061707121}{1440000000000000000000000000000000000000000000000000000000000000000})\right)$$