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THE COEFFICIENTS OF RK12(10) TO 60 DIGITS
using the notation of Fehlberg, Bettis, Horn, et alia
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24 6 0.348600717628329563206854421629657569274689947367847465753757
24 7 0.229499544768994849582890233710555447073823569666506700662510
24 8 5.79046485790481979159831978177003471098279506036722411333192
24 9 0.418587511856506868874073759426596207226461447604248151080016
24 10 0.307039880222474002649653817490106690389251482313213999386651
24 11 -4.68700905350603332214256344683853248065574415794742040470287
24 12 3.13571665593802262152038152399873856554395436199962915429076
24 13 1.40134829710965720817510506275620441055845017313930508348898
24 14 -5.52931101439499023629010306005764336421276055777658156400910
24 15 -0.853138235508063349309546894974784906188927508039552519557498
24 16 0.103575780373610140411804607167772795518293914458500175573749
24 17 -0.140474416950600941142546901202132534870665923700034957196546
24 18 -0.418587511856506868874073759426596207226461447604248151080016
24 19 -0.229499544768994849582890233710555447073823569666506700662510
24 20 -0.348600717628329563206854421629657569274689947367847465753757
24 21 -0.291666666666666666666666666666666666666666666666666666666667
24 22 -0.421296296296296296296296296296296296296296296296296296296296
24 23 -0.787500000000000000000000000000000000000000000000000000000000
The estimate of the local truncation error is (49/640) h ( f(t1,x1)-f(t23,x23) )
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