378f61c6-1650-4d9c-9bed-7d4e1582bf51 13 15 12 decimal

&[DATE] &[TIME] - &[FILENAME]

21023^2252 -^- (* 1.79769313486232 10308^*

3 appVersion 0.98.6179 ≡

... is 4½ pages wide terminated *2 ,,, evaluates in-situ but too long to be assigned a 21023^2252 -^- (* (: 898846567431158000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000002 *

8988465674311582 * 1.79769313486232 1015^*

a #

a 21023^2249 -^- (* (: 1.79769313486231 10308^*

a 1.797693135 10308^*

21023^89884656743115800000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000

252 -^14503599627370500 /

252 -^2.22044604925031 1016 -^*

2 2.22044604925031 1016 -^* - 2.000000000000000

b 12345678910298^* :

b 1.23456789 10306^*

b 12345678912345678910298^* :

b #

b 1234510304^* :

b 1.2345 10308^*

aa 21023^2252 -^- (* maple :

aa aa

Where this big number comes from . . . ?

from evaluating some of the coefficients of an expanded Thiele Continued Fraction,

evaluated from maple. As it looks, neither Num/Den make sense. Nothing to do,

except declare BUG in the mutual Maple/Smath companionship.

Mathcad 11 converts Thiele to J_Fraction nicely at demanded floating point.

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ASPIRE ONE D257-1907 [64 bits] ... "above/below max/min for double floating point" BigNumber 6901388083493009371102278192341558410880794617677808452203063012016883293050658522000637758065814573677547408512671352939922361441495527118133849140924102994717209666481880012023467997284401402253756244189862223346400726491448394053427049923945908140791747443123028564600614617000746599419681711793582101679220919696324675270175491373952723042116595331406937404923100307117164365158212570106132146557179104403821515638686208051140438589371800910144.00369728648573268784997507938865987303569054566273145669378346688497746707688312393868278482487 365867483736353460472897282878772013939055039572035113061700344520684534837667280962156954725917369422640518269526349803158833011736294398409605338812695830167343219626656026328085633407393533684194675800263617332343707555713857635682292102173832083653870280746186425435632564580287392462874592361391119687567465091835475978195610242739308106000833836140481728467908108705462697919806814575123079032827583668182592071516171531301449774600728679728531974754309918571165160098999743886881285688994039989302685853984753480695818973501562500000000 / :

69013880834936586748373 / 18.86308128

3747496240458578846816802614168368718836278480023461906964004588893784153760457618600040956634936450799364469262116842959554230124537256716975007607727504123840242876610929087426066252024249797420358797645249816451718526013402570117883873950306183169801792192155548582646460025587803461859428138477197578282389063852659758961995041189758097305637456663130349115392996561074527504876098263927542882079664072818688360975178104476893907130765558703169196838753736370949645085951135745879916208933156570568310211051925659201479627112544300948559813798231867570904870413244594746242512555905008592820520330276432483599436635709455728269097247783811883296845954972552220022372133834569835570958692712143468886394347365599732427914274091273380227523733822205357741462395705399997277970674154911770068020566051307743930816650390625 / #

Numeric 1.7976931348623157 10323 -^* 1.976262583364990 10323 -^*

NONE 1.7976931348623157 10323 -^* 1.7976931348623157 10323 -^*

Symbolic 1.7976931348623157 10323 -^* 224711641857791250000000000010323^* /

NUMERIC ... above max 224711641857791250000000000010323^* / #

Numeric 1.7976931348623157 10324 -^* 0.000000000000000

1.976262583364990 1.7976931348623157 / 1.09933255294784

252 -^21022 -^* ± 4.94065645841247 10324 -^* 4.94065645841247 10324 -^* - 21 sys

121022 -^* ± 2.2250738585072 10308 -^* 2.2250738585072 10308 -^* - 21 sys

2252 -^- (21023^* ± 1.79769313486232 10308^* 1.79769313486232 10308^* - 21 sys

NaN Some operations of floating-point arithmetic are invalid, such as taking the square root of a negative number. The act of reaching an invalid result is called a floating-point exception. An exceptional result is represented by a special code called a NaN, for "Not a Number". All NaNs in IEEE 754-1985 have this format:

Quite correct for Engineering works 1.23456789 - sqrt 1.11111110605556 i *

Numeric 1.7976931348623157 10324 -^* 224711641857791250000000000010324^* /

0.000022471164185779 1250000000000010306^* / 0.000022471164185779 1250000000000010306^* /

0.000022471164185779 0.12500000000000 1030614 -^* / 0.000000000000000