History of Surface area of the Platonic solids

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2026-08-13 22:07 bmatschke how well the digits are known: proven (interval or ball arithmetic only) current
2026-08-09 09:26 label hoist moved the parameter labels onto the parameter they describe
2026-08-09 09:15 flattening entries rewritten as records with named parameters
2026-08-09 08:35 data-repository import the current state of the data repository reviewed
2021-05-17 00:16 bmatschke from the data repository, f92548e2
2021-05-17 00:12 bmatschke from the data repository, 7adb9080

What changed between 2021-05-17 00:12 and 2021-05-17 00:16

from line 39 (39 lines) @@ -39,39 +39,39 @@
     param-latex: $a = 1$     numbers:-      tetrahedron: '0.866025403784438646763723170752936183471402626905190314027903489725966508454400018540573093378624287'-      cube: '3'-      octahedron: '1.732050807568877293527446341505872366942805253810380628055806979451933016908800037081146186757248575'-      dodecahedron: '10.32286440353380153655407186433165759644424502006118997524256824214321395325379738799464744832552644'-      icosahedron: '4.330127018922193233818615853764680917357013134525951570139517448629832542272000092702865466893121439'+      tetrahedron: '1.732050807568877293527446341505872366942805253810380628055806979451933016908800037081146186757248575'+      cube: '6'+      octahedron: '3.464101615137754587054892683011744733885610507620761256111613958903866033817600074162292373514497151'+      dodecahedron: '20.64572880706760307310814372866331519288849004012237995048513648428642790650759477598929489665105288'+      icosahedron: '8.660254037844386467637231707529361834714026269051903140279034897259665084544000185405730933786242878'   unit-r:     param-latex: $r = 1$     numbers:-      tetrahedron: '101.8233764908628435137215881430982616570163750271402612687209411353327384492717067972279024715901932'+      tetrahedron: '41.56921938165305504465871219614093680662732609144913507333936750684639240581120088994750848217396581'       cube: '24'-      octahedron: '25.45584412271571087843039703577456541425409375678506531718023528383318461231792669930697561789754830'-      dodecahedron: '7.476707849886436060953781114889167137933914190223891106284512521681299844414645683783780524542428483'-      icosahedron: '10.03105620015141858539495851348111048275478107970147852495398330442493354078047242162162596727676202'+      octahedron: '20.78460969082652752232935609807046840331366304572456753666968375342319620290560044497375424108698290'+      dodecahedron: '16.65087308554653080721129634098551772221279463864749660133526159061651012199973570944881668240785065'+      icosahedron: '15.16216843079671197462984573581723208302614982393675749883782673469245527651989477030483530174158427'   unit-rho:     param-latex: $\rho = 1$     numbers:-      tetrahedron: '19.59591794226542478557827259764713113572757984525336102746154053800768301965852021231887546483712187'-      cube: '8.485281374238570292810132345258188471418031252261688439060078427944394870772642233102325205965849436'+      tetrahedron: '13.85640646055101834821957073204697893554244203048304502444645583561546413527040029664916949405798860'+      cube: '12'       octahedron: '13.85640646055101834821957073204697893554244203048304502444645583561546413527040029664916949405798860'-      dodecahedron: '4.602188132372894015023435983020989182377126995335495728067413344344215395451591506512123079332599428'-      icosahedron: '8.177634621393245962487454335413097538946223953416591409519196144192341162387579187139900066883527331'+      dodecahedron: '12.04868495317363679218786035796452853983566764331200087326784824627229472654814420293669360307525122'+      icosahedron: '13.23169076499214995403073624735217489995494056139551057579847172242315958789421077724151183413072209'   unit-R:     param-latex: $R = 1$     numbers:-      tetrahedron: '3.771236166328253463471169931225861542852458334338528195137812634641953275898952103601033424873710860'-      cube: '4.618802153517006116073190244015659645180814010161015008148818611871821378423466765549723164685996201'-      octahedron: '4.898979485566356196394568149411782783931894961313340256865385134501920754914630053079718866209280469'-      dodecahedron: '3.751849481701597997202786938152175693346874556623280513227186075744627102817853163690612667362233490'-      icosahedron: '5.033634289459275878823026814148517672302837591763241005186846009207711216279421605087592392983770267'+      tetrahedron: '4.618802153517006116073190244015659645180814010161015008148818611871821378423466765549723164685996201'+      cube: '8'+      octahedron: '6.928203230275509174109785366023489467771221015241522512223227917807732067635200148324584747028994302'+      dodecahedron: '10.51462224238267212051338169695753214570995864486683563057871046482422292806428036743265257663105141'+      icosahedron: '9.574541383273939164915932615493924447762209127520624627382922262292363985214042303772887113855138720'   unit-V:     param-latex: $V = 1$     numbers:-      tetrahedron: '7.348469228349534294591852224117674175897842441970010385298077701752881132371945079619578299313920704'-      cube: '3'-      octahedron: '3.674234614174767147295926112058837087948921220985005192649038850876440566185972539809789149656960352'-      dodecahedron: '1.347083929738756117325835455392580362737637446963250558183435902506422669437062479789291732528027741'-      icosahedron: '1.984753614748822493104610437102826234993241084209326586369770758363473938184131616586226775119608313'+      tetrahedron: '7.205621731056016360052792324097257077790444509355893350110228342695233624114567516268450730218521578'+      cube: '6'+      octahedron: '5.719105757981619442544453972396562946637442567902081239655857241552507174386170248041811430392081677'+      dodecahedron: '5.311613997069083669796666701461086337809888399341493422663761016884993104265681047701440824017902919'+      icosahedron: '5.148348556199515646330812946116019064100864116386724148450713675398032479050857713029837325629943109' 

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