org.drip.specialfunction.property

ElementMissed InstructionsCov.Missed BranchesCov.MissedCxtyMissedLinesMissedMethodsMissedClasses
Total7,874 of 7,8740%652 of 6520%7457451,4261,426419419174174
HypergeometricEqualityLemma8030%360%3737163163191911
GaussContiguousEqualityLemma3030%120%131367677711
GammaInequalityLemma2910%280%222266668811
DigammaEqualityLemma2780%40%14147171121211
IncompleteBetaEqualityLemma2500%n/a10106767101011
DigammaInequalityLemma2350%n/a11116161111111
BetaEqualityLemma1360%n/a7737377711
DigammaSaddlePointEqualityLemma1280%100%111131316611
GammaPolynomialQuotientLemma1080%100%9924244411
DigammaEqualityLemma.new R1ToR1() {...}910%60%5512122211
DigammaEqualityLemma.new R1ToR1() {...}830%60%5514142211
BesselSecondEqualityLemma770%n/a3319193311
BesselFirstEqualityLemma680%n/a3317173311
DigammaEqualityLemma.new R1ToR1() {...}680%80%66992211
DigammaEqualityLemma.new R1ToR1() {...}680%60%5511112211
DigammaEqualityLemma.new R1ToR1() {...}680%80%66992211
GammaEqualityLemma670%20%5515154411
DigammaEqualityLemma.new R1ToR1() {...}620%80%66992211
DigammaEqualityLemma.new R1ToR1() {...}620%80%66992211
IncompleteBetaEqualityLemma.new R3ToR1() {...}600%120%88992211
IncompleteBetaEqualityLemma.new R3ToR1() {...}600%120%88992211
GaussContiguousEqualityLemma.new R1ToR1() {...}600%n/a22442211
DigammaEqualityLemma.new R1ToR1() {...}590%60%55992211
DigammaEqualityLemma.new R1ToR1() {...}590%60%55992211
DigammaEqualityLemma.new R1ToR1() {...}580%60%55992211
HypergeometricEqualityLemma.new R1ToR1() {...}580%n/a22442211
BigPiEqualityLemma570%20%4415153311
GaussContiguousEqualityLemma.new R1ToR1() {...}500%n/a22442211
GaussContiguousEqualityLemma.new R1ToR1() {...}500%n/a22442211
DigammaEqualityLemma.new R1ToR1() {...}490%60%55992211
BigPiEqualityLemma.new R1ToR1() {...}480%40%44772211
GammaEqualityLemma.new R1ToR1() {...}480%20%33662211
IncompleteBetaEqualityLemma.new R3ToR1() {...}470%120%88662211
GammaEqualityLemma.new R1ToR1() {...}470%40%44992211
DigammaEqualityLemma.new R1ToR1() {...}460%60%55882211
DigammaEqualityLemma.new R1ToR1() {...}460%60%55882211
DigammaSaddlePointEqualityLemma.new R1ToR1() {...}460%40%44882211
GammaInequalityLemma.new R1ToR1() {...}450%60%55662211
IncompleteBetaEqualityLemma.new R3ToR1() {...}450%120%88662211
IncompleteBetaEqualityLemma.new R3ToR1() {...}450%120%88662211
DigammaSaddlePointEqualityLemma.new R1ToR1() {...}440%40%44882211
DigammaSaddlePointEqualityLemma.new R1ToR1() {...}440%40%44882211
DigammaSaddlePointEqualityLemma.new R1ToR1() {...}440%40%44882211
BigPiEqualityLemma.new R1ToR1() {...}430%20%33552211
IncompleteBetaEqualityLemma.new R3ToR1() {...}430%120%88662211
DigammaEqualityLemma.new R1ToR1() {...}420%60%55772211
DigammaSaddlePointEqualityLemma.new R1ToR1() {...}420%40%44882211
HypergeometricEqualityLemma.new R1ToR1() {...}420%n/a22332211
HypergeometricEqualityLemma.new R1ToR1() {...}420%n/a22442211
HypergeometricEqualityLemma.new R2ToR1() {...}420%n/a22442211
HypergeometricEqualityLemma.new R2ToR1() {...}420%n/a22332211
BetaEqualityLemma.new R2ToR1() {...}410%80%66662211
BetaEqualityLemma.new R2ToR1() {...}410%80%66662211
GammaInequalityLemma.new R1ToR1() {...}410%60%55552211
IncompleteBetaEqualityLemma.new R3ToR1() {...}410%120%88662211
IncompleteBetaEqualityLemma.new R3ToR1() {...}410%120%88662211
DigammaEqualityLemma.new R1ToR1() {...}410%60%55442211
HypergeometricEqualityLemma.new R2ToR1() {...}400%n/a22442211
IncompleteBetaEqualityLemma.new R3ToR1() {...}390%120%88662211
GammaInequalityLemma.new R1ToR1() {...}390%40%44442211
IncompleteBetaEqualityLemma.new R3ToR1() {...}390%120%88662211
BetaEqualityLemma.new R2ToR1() {...}370%80%66552211
BetaEqualityLemma.new R2ToR1() {...}370%80%66552211
DigammaEqualityLemma.new R1ToR1() {...}370%60%55442211
ReimannZetaEqualityLemma.new R1ToR1() {...}370%20%33882211
ReimannZetaEqualityLemma.new R1ToR1() {...}370%20%33772211
DigammaInequalityLemma.new R1ToR1() {...}370%20%33662211
DigammaEqualityLemma.new R1ToR1() {...}350%60%55442211
BesselFirstEqualityLemma.new R2ToR1() {...}340%40%44442211
HypergeometricEqualityLemma.new R3ToR1() {...}340%n/a22332211
BetaEqualityLemma.new R2ToR1() {...}330%80%66552211
BetaEqualityLemma.new R2ToR1() {...}330%80%66552211
GammaEqualityLemma.new R1ToR1() {...}330%20%33662211
GammaInequalityLemma.new R1ToR1() {...}330%20%33442211
GammaInequalityLemma.new R1ToR1() {...}330%20%33442211
DigammaInequalityLemma.new R1ToR1() {...}330%20%33442211
IncompleteBetaEqualityLemma.new R2ToR1() {...}320%80%66552211
IncompleteBetaEqualityLemma.new R2ToR1() {...}320%80%66552211
IncompleteBetaEqualityLemma.new R2ToR1() {...}320%80%66552211
IncompleteBetaEqualityLemma.new R2ToR1() {...}320%80%66552211
BesselSecondEqualityLemma.new R2ToR1() {...}320%40%44442211
HypergeometricEqualityLemma.new R1ToR1() {...}320%n/a22332211
BetaEqualityLemma.new R2ToR1() {...}310%80%66552211
BetaEqualityLemma.new R2ToR1() {...}310%80%66552211
HypergeometricEqualityLemma.new R1ToR1() {...}310%n/a22442211
HypergeometricEqualityLemma.new R2ToR1() {...}310%n/a22332211
IncompleteBetaEqualityLemma.new R2ToR1() {...}300%80%66552211
GammaInequalityLemma.new R1ToR1() {...}300%20%33662211
BesselSecondEqualityLemma.new R2ToR1() {...}300%40%44442211
BesselFirstEqualityLemma.new R2ToR1() {...}300%40%44442211
GammaInequalityLemma.new R1ToR1() {...}290%20%33662211
DigammaEqualityLemma.new R1ToR1() {...}290%60%55442211
DigammaSaddlePointEqualityLemma.new R1ToR1() {...}290%20%33552211
BigPiEqualityLemma.new R1ToR1() {...}280%20%33552211
DigammaEqualityLemma.new R1ToR1() {...}280%40%44442211
GaussContiguousEqualityLemma.new R1ToR1() {...}280%n/a22442211
HypergeometricEqualityLemma.new R2ToR1() {...}280%n/a22332211
BetaEqualityLemma.new R1ToR1() {...}270%40%44442211
DigammaEqualityLemma.new R1ToR1() {...}270%20%33442211
DigammaSaddlePointEqualityLemma.new R1ToR1() {...}270%20%33552211
HypergeometricEqualityLemma.new R2ToR1() {...}270%n/a22332211
IncompleteBetaEqualityLemma.new R2ToR1() {...}260%80%66552211
GammaInequalityLemma.new R1ToR1() {...}260%20%33552211
GammaEqualityLemma.new R1ToR1() {...}260%20%33772211
GaussContiguousEqualityLemma.new R1ToR1() {...}260%n/a22442211
GaussContiguousEqualityLemma.new R1ToR1() {...}260%n/a22442211
HypergeometricEqualityLemma.new R1ToR1() {...}260%n/a22222211
BetaEqualityLemma.new R1ToR1() {...}250%40%44442211
GammaEqualityLemma.new R1ToR1() {...}250%20%33772211
GammaInequalityLemma.new R1ToR1() {...}250%20%33442211
DigammaInequalityLemma.new R1ToR1() {...}250%20%33442211
HypergeometricEqualityLemma.new R2ToR1() {...}250%n/a22332211
IncompleteBetaEqualityLemma.new R2ToR1() {...}240%80%66552211
IncompleteBetaEqualityLemma.new R2ToR1() {...}240%80%66552211
DigammaEqualityLemma.new R1ToR1() {...}240%40%44552211
BesselSecondEqualityLemma.new R2ToR1() {...}240%20%33442211
BesselFirstEqualityLemma.new R2ToR1() {...}240%20%33442211
GammaInequalityLemma.new R1ToR1() {...}230%20%33552211
GammaInequalityLemma.new R1ToR1() {...}230%20%33442211
BetaEqualityLemma.new R1ToR1() {...}230%40%44442211
HypergeometricEqualityLemma.new R1ToR1() {...}230%n/a22332211
HypergeometricEqualityLemma.new R2ToR1() {...}230%n/a22332211
ReimannZetaEqualityLemma220%n/a22552211
BesselSecondEqualityLemma.new R2ToR1() {...}220%20%33442211
BesselFirstEqualityLemma.new R2ToR1() {...}220%20%33442211
DigammaInequalityLemma.new R1ToR1() {...}220%20%33552211
HypergeometricEqualityLemma.new R1ToR1() {...}220%n/a22222211
HypergeometricEqualityLemma.new R3ToR1() {...}220%n/a22332211
BigPiEqualityLemma.new R1ToR1() {...}210%20%33442211
GammaInequalityLemma.new R1ToR1() {...}210%20%33552211
DigammaInequalityLemma.new R1ToR1() {...}210%20%33442211
HypergeometricEqualityLemma.new R3ToR1() {...}210%n/a22332211
BetaEqualityLemma.new R1ToR1() {...}200%40%44442211
DigammaInequalityLemma.new R1ToR1() {...}200%20%33442211
DigammaInequalityLemma.new R1ToR1() {...}200%20%33442211
DigammaInequalityLemma.new R1ToR1() {...}200%20%33442211
DigammaInequalityLemma.new R1ToR1() {...}200%20%33442211
DigammaInequalityLemma.new R1ToR1() {...}200%20%33442211
DigammaInequalityLemma.new R1ToR1() {...}200%20%33442211
DigammaInequalityLemma.new R1ToR1() {...}200%20%33442211
DigammaInequalityLemma.new R1ToR1() {...}200%20%33442211
DigammaInequalityLemma.new R1ToR1() {...}200%20%33442211
HypergeometricEqualityLemma.new R1ToR1() {...}200%n/a22222211
GammaEqualityLemma.new R1ToR1() {...}190%20%33442211
DigammaEqualityLemma.new R1ToR1() {...}190%20%33442211
DigammaInequalityLemma.new R1ToR1() {...}190%20%33442211
DigammaInequalityLemma.new R1ToR1() {...}190%20%33442211
DigammaInequalityLemma.new R1ToR1() {...}180%20%33442211
HypergeometricEqualityLemma.new R1ToR1() {...}180%n/a22222211
HypergeometricEqualityLemma.new R2ToR1() {...}180%n/a22442211
DigammaInequalityLemma.new R1ToR1() {...}170%20%33442211
HypergeometricEqualityLemma.new R1ToR1() {...}160%n/a22222211
DigammaInequalityLemma.new R1ToR1() {...}150%20%33442211
HypergeometricEqualityLemma.new R1ToR1() {...}150%n/a22222211
HypergeometricEqualityLemma.new R1ToR1() {...}150%n/a22222211
GaussContiguousEqualityLemma.new R1ToR1() {...}150%n/a22222211
GaussContiguousEqualityLemma.new R1ToR1() {...}150%n/a22222211
GaussContiguousEqualityLemma.new R1ToR1() {...}150%n/a22222211
GaussContiguousEqualityLemma.new R1ToR1() {...}150%n/a22222211
GaussContiguousEqualityLemma.new R1ToR1() {...}150%n/a22222211
HypergeometricEqualityLemma.new R3ToR1() {...}150%n/a22332211
DigammaSaddlePointEqualityLemma.new R1ToR1() {...}140%20%33442211
DigammaSaddlePointEqualityLemma.new R1ToR1() {...}140%20%33442211
DigammaSaddlePointEqualityLemma.new R1ToR1() {...}140%20%33442211
DigammaInequalityLemma.new R1ToR1() {...}140%20%33442211
GaussContiguousEqualityLemma.new R1ToR1() {...}130%n/a22222211
HypergeometricEqualityLemma.new R1ToR1() {...}130%n/a22222211
HypergeometricEqualityLemma.new R1ToR1() {...}130%n/a22222211
HypergeometricEqualityLemma.new R1ToR1() {...}130%n/a22222211
HypergeometricEqualityLemma.new R1ToR1() {...}120%n/a22222211
HypergeometricEqualityLemma.new R1ToR1() {...}120%n/a22222211
HypergeometricEqualityLemma.new R1ToR1() {...}90%n/a22222211
HypergeometricEqualityLemma.new R2ToR1() {...}80%n/a22222211
HypergeometricEqualityLemma.new R1ToR1() {...}70%n/a22222211
Created with JaCoCo 0.7.9.201702052155