blob_id stringlengths 40 40 | directory_id stringlengths 40 40 | path stringlengths 6 214 | content_id stringlengths 40 40 | detected_licenses listlengths 0 50 | license_type stringclasses 2 values | repo_name stringlengths 6 87 | snapshot_id stringlengths 40 40 | revision_id stringlengths 40 40 | branch_name stringclasses 15 values | visit_date timestamp[us]date 2016-08-04 09:00:04 2023-09-05 17:18:33 | revision_date timestamp[us]date 1998-12-11 00:15:10 2023-09-02 05:42:40 | committer_date timestamp[us]date 2005-04-26 09:58:02 2023-09-02 05:42:40 | github_id int64 436k 586M ⌀ | star_events_count int64 0 12.3k | fork_events_count int64 0 6.3k | gha_license_id stringclasses 7 values | gha_event_created_at timestamp[us]date 2012-11-16 11:45:07 2023-09-14 20:45:37 ⌀ | gha_created_at timestamp[us]date 2010-03-22 23:34:58 2023-01-07 03:47:44 ⌀ | gha_language stringclasses 36 values | src_encoding stringclasses 17 values | language stringclasses 1 value | is_vendor bool 1 class | is_generated bool 1 class | length_bytes int64 5 10.4M | extension stringclasses 15 values | filename stringlengths 2 96 | content stringlengths 5 10.4M |
|---|---|---|---|---|---|---|---|---|---|---|---|---|---|---|---|---|---|---|---|---|---|---|---|---|---|---|---|
896bcd1c4ad90875c3fbf330667b33806e76037d | 449d555969bfd7befe906877abab098c6e63a0e8 | /1529/CH12/EX12.2/12_02.sce | a68f92a2876bc045dbe22d624ca88256ce8e4078 | [] | no_license | FOSSEE/Scilab-TBC-Uploads | 948e5d1126d46bdd2f89a44c54ba62b0f0a1f5e1 | 7bc77cb1ed33745c720952c92b3b2747c5cbf2df | refs/heads/master | 2020-04-09T02:43:26.499817 | 2018-02-03T05:31:52 | 2018-02-03T05:31:52 | 37,975,407 | 3 | 12 | null | null | null | null | UTF-8 | Scilab | false | false | 248 | sce | 12_02.sce | //Chapter 12, Problem 2
clc;
Ic=100*10^-3; //emitter current
Ie=102*10^-3; //collector current
Ib=Ie-Ic; //calculating base current
printf("Value of base current Ib = %d mA",Ib*1000);
|
007bc4deb45bf6c4f0292c8cefe529e95aa32dc3 | 449d555969bfd7befe906877abab098c6e63a0e8 | /135/CH12/EX12.3/EX3.sce | 4cc7bdfd76cc738b429985c22f5469b82274e361 | [] | no_license | FOSSEE/Scilab-TBC-Uploads | 948e5d1126d46bdd2f89a44c54ba62b0f0a1f5e1 | 7bc77cb1ed33745c720952c92b3b2747c5cbf2df | refs/heads/master | 2020-04-09T02:43:26.499817 | 2018-02-03T05:31:52 | 2018-02-03T05:31:52 | 37,975,407 | 3 | 12 | null | null | null | null | UTF-8 | Scilab | false | false | 393 | sce | EX3.sce | // Example 12.3: Range of capacitance
clc, clear
L1=2e-3; // in henry
L2=1.5e-3; // in henry
fmin=1000e3; // in hertz
fmax=2000e3; // in hertz
Cmin=1/((2*%pi*fmax)^2*(L1+L2)); // in farads
Cmax=1/((2*%pi*fmin)^2*(L1+L2)); // in farads
Cmin=Cmin*1e12; // in pico-farads
Cmax=Cmax*1e12; // in pico-farads
disp(Cmin,"Minimum value of C (pF) =");
disp(Cmax,"Maximum value of C (pF) ="); |
99e7fe23e5def874e0f48eb185abbe1b4b5f8972 | 36c5f94ce0d09d8d1cc8d0f9d79ecccaa78036bd | /Windowmaker Duel.sce | 6fc1e35f227ba751ce4134f4f30af29c8de32a62 | [] | no_license | Ahmad6543/Scenarios | cef76bf19d46e86249a6099c01928e4e33db5f20 | 6a4563d241e61a62020f76796762df5ae8817cc8 | refs/heads/master | 2023-03-18T23:30:49.653812 | 2020-09-23T06:26:05 | 2020-09-23T06:26:05 | null | 0 | 0 | null | null | null | null | UTF-8 | Scilab | false | false | 40,174 | sce | Windowmaker Duel.sce | Name=Windowmaker Duel
PlayerCharacters=Windowmaker
BotCharacters=Windowbot.bot
IsChallenge=true
Timelimit=60.0
PlayerProfile=Windowmaker
AddedBots=Windowbot.bot
PlayerMaxLives=0
BotMaxLives=0
PlayerTeam=1
BotTeams=2
MapName=longrangecover.map
MapScale=1.25
BlockProjectilePredictors=false
BlockCheats=true
InvinciblePlayer=true
InvincibleBots=false
Timescale=1.0
BlockHealthbars=false
TimeRefilledByKill=0.0
ScoreToWin=1000.0
ScorePerDamage=1.0
ScorePerKill=0.0
ScorePerMidairDirect=0.0
ScorePerAnyDirect=0.0
ScorePerTime=0.0
ScoreLossPerDamageTaken=0.0
ScoreLossPerDeath=0.0
ScoreLossPerMidairDirected=0.0
ScoreLossPerAnyDirected=0.0
ScoreMultAccuracy=false
ScoreMultDamageEfficiency=false
ScoreMultKillEfficiency=false
GameTag=Overwatch, OW
WeaponHeroTag=Widowmaker
DifficultyTag=4
AuthorsTag=KovaaK
BlockHitMarkers=false
BlockHitSounds=false
BlockMissSounds=true
BlockFCT=false
Description=Duel an enemy Windowbot from a medium range. Be sure to zoom in.
GameVersion=1.0.5
[Aim Profile]
Name=Low Spread
MinReactionTime=0.15
MaxReactionTime=0.2
MinSelfMovementCorrectionTime=0.001
MaxSelfMovementCorrectionTime=0.05
FlickFOV=30.0
FlickSpeed=1.5
FlickError=15.0
TrackSpeed=3.5
TrackError=1.0
MaxTurnAngleFromPadCenter=75.0
MinRecenterTime=0.3
MaxRecenterTime=0.5
OptimalAimFOV=30.0
OuterAimPenalty=1.0
MaxError=40.0
ShootFOV=15.0
VerticalAimOffset=0.0
MaxTolerableSpread=0.1
MinTolerableSpread=0.1
TolerableSpreadDist=2000.0
MaxSpreadDistFactor=2.0
[Aim Profile]
Name=Default
MinReactionTime=0.3
MaxReactionTime=0.4
MinSelfMovementCorrectionTime=0.001
MaxSelfMovementCorrectionTime=0.05
FlickFOV=30.0
FlickSpeed=1.5
FlickError=15.0
TrackSpeed=3.5
TrackError=3.5
MaxTurnAngleFromPadCenter=75.0
MinRecenterTime=0.3
MaxRecenterTime=0.5
OptimalAimFOV=30.0
OuterAimPenalty=1.0
MaxError=40.0
ShootFOV=15.0
VerticalAimOffset=0.0
MaxTolerableSpread=5.0
MinTolerableSpread=1.0
TolerableSpreadDist=2000.0
MaxSpreadDistFactor=2.0
[Bot Profile]
Name=Windowbot
DodgeProfileNames=Long Strafes Crouch Spam;Short Strafes Crouch Spam
DodgeProfileWeights=2.0;1.0
DodgeProfileMaxChangeTime=5.0
DodgeProfileMinChangeTime=1.0
WeaponProfileWeights=1.0;1.0;1.0;1.0;1.0;1.0;1.0;1.0
AimingProfileNames=Low Spread;Default;Default;Default;Default;Default;Default;Default
WeaponSwitchTime=3.0
UseWeapons=true
CharacterProfile=Windowbot
SeeThroughWalls=true
[Character Profile]
Name=Windowmaker
MaxHealth=200.0
WeaponProfileNames=Spider Rifle;;;;;;;
MinRespawnDelay=1.0
MaxRespawnDelay=5.0
StepUpHeight=30.0
CrouchHeightModifier=0.69
CrouchAnimationSpeed=5.0
CameraOffset=X=0.000 Y=0.000 Z=0.000
HeadshotOnly=false
DamageKnockbackFactor=1.0
MovementType=Base
MaxSpeed=483.516479
MaxCrouchSpeed=270.0
Acceleration=10000.0
AirAcceleration=16000.0
Friction=100.0
BrakingFrictionFactor=0.0
JumpVelocity=270.0
Gravity=1.0
AirControl=0.16
CanCrouch=true
CanPogoJump=false
CanCrouchInAir=false
CanJumpFromCrouch=true
EnemyBodyColor=X=0.774 Y=0.000 Z=0.000
EnemyHeadColor=X=0.729 Y=0.537 Z=0.839
TeamBodyColor=X=0.000 Y=0.000 Z=0.774
TeamHeadColor=X=0.729 Y=0.537 Z=0.839
BlockSelfDamage=true
InvinciblePlayer=false
InvincibleBots=false
BlockTeamDamage=true
AirJumpCount=0
AirJumpVelocity=800.0
MainBBType=Cylindrical
MainBBHeight=124.444443
MainBBRadius=20.0
MainBBHasHead=true
MainBBHeadRadius=12.5
MainBBHeadOffset=-12.5
MainBBHide=false
ProjBBType=Cylindrical
ProjBBHeight=124.444443
ProjBBRadius=20.0
ProjBBHasHead=true
ProjBBHeadRadius=12.5
ProjBBHeadOffset=-12.5
ProjBBHide=true
HasJetpack=false
JetpackActivationDelay=0.5
JetpackFullFuelTime=1000.0
JetpackFuelIncPerSec=100.0
JetpackFuelRegensInAir=true
JetpackThrust=6000.0
JetpackMaxZVelocity=600.0
JetpackAirControlWithThrust=0.25
AbilityProfileNames=;;;Melee.abilmelee
HideWeapon=false
AerialFriction=0.0
StrafeSpeedMult=1.0
BackSpeedMult=0.9
RespawnInvulnTime=0.0
BlockedSpawnRadius=0.0
BlockSpawnFOV=0.0
BlockSpawnDistance=0.0
RespawnAnimationDuration=0.5
AllowBufferedJumps=true
BounceOffWalls=false
LeanAngle=0.0
LeanDisplacement=0.0
AirJumpExtraControl=0.0
ForwardSpeedBias=1.0
HealthRegainedonkill=0.0
HealthRegenPerSec=0.0
HealthRegenDelay=0.0
JumpSpeedPenaltyDuration=0.0
JumpSpeedPenaltyPercent=0.0
[Character Profile]
Name=Windowbot
MaxHealth=200.0
WeaponProfileNames=Bot Sniper;;;;;;;
MinRespawnDelay=1.0
MaxRespawnDelay=5.0
StepUpHeight=30.0
CrouchHeightModifier=0.69
CrouchAnimationSpeed=5.0
CameraOffset=X=0.000 Y=0.000 Z=0.000
HeadshotOnly=false
DamageKnockbackFactor=1.0
MovementType=Base
MaxSpeed=483.516479
MaxCrouchSpeed=270.0
Acceleration=10000.0
AirAcceleration=16000.0
Friction=100.0
BrakingFrictionFactor=0.0
JumpVelocity=270.0
Gravity=1.0
AirControl=0.16
CanCrouch=true
CanPogoJump=false
CanCrouchInAir=false
CanJumpFromCrouch=true
EnemyBodyColor=X=0.774 Y=0.000 Z=0.000
EnemyHeadColor=X=0.729 Y=0.537 Z=0.839
TeamBodyColor=X=0.000 Y=0.000 Z=0.774
TeamHeadColor=X=0.729 Y=0.537 Z=0.839
BlockSelfDamage=true
InvinciblePlayer=false
InvincibleBots=false
BlockTeamDamage=true
AirJumpCount=0
AirJumpVelocity=800.0
MainBBType=Cylindrical
MainBBHeight=124.444443
MainBBRadius=20.0
MainBBHasHead=true
MainBBHeadRadius=12.5
MainBBHeadOffset=-12.5
MainBBHide=false
ProjBBType=Cylindrical
ProjBBHeight=124.444443
ProjBBRadius=20.0
ProjBBHasHead=true
ProjBBHeadRadius=12.5
ProjBBHeadOffset=-12.5
ProjBBHide=true
HasJetpack=false
JetpackActivationDelay=0.5
JetpackFullFuelTime=1000.0
JetpackFuelIncPerSec=100.0
JetpackFuelRegensInAir=true
JetpackThrust=6000.0
JetpackMaxZVelocity=600.0
JetpackAirControlWithThrust=0.25
AbilityProfileNames=Walk.abilsprint;;Melee.abilmelee;
HideWeapon=false
AerialFriction=0.0
StrafeSpeedMult=1.0
BackSpeedMult=0.9
RespawnInvulnTime=0.0
BlockedSpawnRadius=0.0
BlockSpawnFOV=0.0
BlockSpawnDistance=0.0
RespawnAnimationDuration=0.5
AllowBufferedJumps=true
BounceOffWalls=false
LeanAngle=0.0
LeanDisplacement=0.0
AirJumpExtraControl=0.0
ForwardSpeedBias=1.0
HealthRegainedonkill=0.0
HealthRegenPerSec=0.0
HealthRegenDelay=0.0
JumpSpeedPenaltyDuration=0.0
JumpSpeedPenaltyPercent=0.0
[Dodge Profile]
Name=Long Strafes Crouch Spam
MaxTargetDistance=1245.901611
MinTargetDistance=373.770477
ToggleLeftRight=true
ToggleForwardBack=false
MinLRTimeChange=0.5
MaxLRTimeChange=1.5
MinFBTimeChange=0.2
MaxFBTimeChange=0.5
DamageReactionChangesDirection=true
DamageReactionChanceToIgnore=0.5
DamageReactionMinimumDelay=0.125
DamageReactionMaximumDelay=0.25
DamageReactionCooldown=1.0
DamageReactionThreshold=50.0
DamageReactionResetTimer=0.5
JumpFrequency=0.2
CrouchInAirFrequency=0.0
CrouchOnGroundFrequency=0.35
TargetStrafeOverride=Ignore
TargetStrafeMinDelay=0.125
TargetStrafeMaxDelay=0.25
MinProfileChangeTime=0.0
MaxProfileChangeTime=0.0
MinCrouchTime=0.075
MaxCrouchTime=0.1
MinJumpTime=0.6
MaxJumpTime=0.6
LeftStrafeTimeMult=1.0
RightStrafeTimeMult=1.0
StrafeSwapMinPause=0.0
StrafeSwapMaxPause=0.0
BlockedMovementPercent=0.5
BlockedMovementReactionMin=0.125
BlockedMovementReactionMax=0.2
[Dodge Profile]
Name=Short Strafes Crouch Spam
MaxTargetDistance=1245.901611
MinTargetDistance=373.770477
ToggleLeftRight=true
ToggleForwardBack=false
MinLRTimeChange=0.2
MaxLRTimeChange=0.5
MinFBTimeChange=0.2
MaxFBTimeChange=0.5
DamageReactionChangesDirection=false
DamageReactionChanceToIgnore=0.5
DamageReactionMinimumDelay=0.125
DamageReactionMaximumDelay=0.25
DamageReactionCooldown=1.0
DamageReactionThreshold=50.0
DamageReactionResetTimer=0.5
JumpFrequency=0.2
CrouchInAirFrequency=0.0
CrouchOnGroundFrequency=0.35
TargetStrafeOverride=Ignore
TargetStrafeMinDelay=0.125
TargetStrafeMaxDelay=0.25
MinProfileChangeTime=0.0
MaxProfileChangeTime=0.0
MinCrouchTime=0.075
MaxCrouchTime=0.1
MinJumpTime=0.6
MaxJumpTime=0.6
LeftStrafeTimeMult=1.0
RightStrafeTimeMult=1.0
StrafeSwapMinPause=0.0
StrafeSwapMaxPause=0.0
BlockedMovementPercent=0.5
BlockedMovementReactionMin=0.125
BlockedMovementReactionMax=0.2
[Weapon Profile]
Name=Spider Rifle
Type=Hitscan
ShotsPerClick=1
DamagePerShot=13.0
KnockbackFactor=0.1
TimeBetweenShots=0.1
Pierces=false
Category=FullyAuto
BurstShotCount=2
TimeBetweenBursts=0.1
ChargeStartDamage=0.1
ChargeStartVelocity=X=1500.000 Y=0.000 Z=0.000
ChargeTimeToAutoRelease=2.0
ChargeTimeToCap=1.0
ChargeMoveSpeedModifier=1.0
MuzzleVelocityMin=X=3000.000 Y=0.000 Z=0.000
MuzzleVelocityMax=X=3000.000 Y=0.000 Z=0.000
InheritOwnerVelocity=0.0
OriginOffset=X=0.000 Y=0.000 Z=0.000
MaxTravelTime=3.0
MaxHitscanRange=100000.0
GravityScale=1.0
HeadshotCapable=true
HeadshotMultiplier=2.0
MagazineMax=0
AmmoPerShot=1
ReloadTimeFromEmpty=1.0
ReloadTimeFromPartial=0.8
DamageFalloffStartDistance=2500.0
DamageFalloffStopDistance=4000.0
DamageAtMaxRange=6.0
DelayBeforeShot=0.0
HitscanVisualEffect=Tracer
ProjectileGraphic=Ball
VisualLifetime=0.1
WallParticleEffect=Gunshot
HitParticleEffect=Blood
BounceOffWorld=true
BounceFactor=0.6
BounceCount=0
HomingProjectileAcceleration=6000.0
ProjectileEnemyHitRadius=0.1
CanAimDownSight=true
ADSZoomDelay=0.0
ADSZoomSensFactor=0.379403
ADSMoveFactor=0.35
ADSStartDelay=0.333333
ShootSoundCooldown=0.08
HitSoundCooldown=0.08
HitscanVisualOffset=X=0.000 Y=0.000 Z=-50.000
ADSBlocksShooting=true
ShootingBlocksADS=false
KnockbackFactorAir=0.1
RecoilNegatable=true
DecalType=1
DecalSize=15.0
DelayAfterShooting=0.0
BeamTracksCrosshair=false
AlsoShoot=
ADSShoot=Spider Bullet
StunDuration=0.0
CircularSpread=true
SpreadStationaryVelocity=0.0
PassiveCharging=false
BurstFullyAuto=true
FlatKnockbackHorizontal=0.0
FlatKnockbackVertical=0.0
HitscanRadius=0.0
HitscanVisualRadius=6.0
TaggingDuration=0.0
TaggingMaxFactor=1.0
TaggingHitFactor=1.0
ProjectileTrail=None
RecoilCrouchScale=1.0
RecoilADSScale=1.0
PSRCrouchScale=1.0
PSRADSScale=1.0
ProjectileAcceleration=0.0
AccelIncludeVertical=true
AimPunchAmount=0.0
AimPunchResetTime=0.05
AimPunchCooldown=0.5
AimPunchHeadshotOnly=false
AimPunchCosmeticOnly=true
MinimumDecelVelocity=0.0
PSRManualNegation=false
PSRAutoReset=true
AimPunchUpTime=0.05
AmmoReloadedOnKill=0
CancelReloadOnKill=false
FlatKnockbackHorizontalMin=0.0
FlatKnockbackVerticalMin=0.0
ADSScope=No Scope
ADSFOVOverride=51.0
ADSFOVScale=Overwatch
ADSAllowUserOverrideFOV=false
Explosive=false
Radius=500.0
DamageAtCenter=100.0
DamageAtEdge=0.0
SelfDamageMultiplier=0.5
ExplodesOnContactWithEnemy=true
DelayAfterEnemyContact=0.0
ExplodesOnContactWithWorld=true
DelayAfterWorldContact=0.0
ExplodesOnNextAttack=false
DelayAfterSpawn=5.0
BlockedByWorld=true
SpreadSSA=2.0,5.5,0.0,3.0
SpreadSCA=2.0,5.5,0.0,3.0
SpreadMSA=2.0,5.5,0.0,3.0
SpreadMCA=2.0,5.5,0.0,3.0
SpreadSSH=2.0,5.5,0.0,3.0
SpreadSCH=2.0,5.5,0.0,3.0
SpreadMSH=2.0,5.5,0.0,3.0
SpreadMCH=2.0,5.5,0.0,3.0
MaxRecoilUp=0.0
MinRecoilUp=0.0
MinRecoilHoriz=0.0
MaxRecoilHoriz=0.0
FirstShotRecoilMult=1.0
RecoilAutoReset=true
TimeToRecoilPeak=0.01
TimeToRecoilReset=0.45
AAMode=2
AAPreferClosestPlayer=false
AAAlpha=1.0
AAMaxSpeed=1.5
AADeadZone=0.0
AAFOV=75.0
AANeedsLOS=true
TrackHorizontal=true
TrackVertical=true
AABlocksMouse=true
AAOffTimer=0.0
AABackOnTimer=0.0
TriggerBotEnabled=true
TriggerBotDelay=0.01
TriggerBotFOV=0.1
StickyLock=false
HeadLock=true
VerticalOffset=0.0
DisableLockOnKill=false
UsePerShotRecoil=false
PSRLoopStartIndex=0
PSRViewRecoilTracking=0.45
PSRCapUp=9.0
PSRCapRight=4.0
PSRCapLeft=4.0
PSRTimeToPeak=0.095
PSRResetDegreesPerSec=40.0
UsePerBulletSpread=false
PBS0=0.0,0.0
[Weapon Profile]
Name=Bot Sniper
Type=Hitscan
ShotsPerClick=1
DamagePerShot=120.0
KnockbackFactor=0.1
TimeBetweenShots=0.75
Pierces=false
Category=Charge
BurstShotCount=1
TimeBetweenBursts=0.5
ChargeStartDamage=10.0
ChargeStartVelocity=X=500.000 Y=0.000 Z=0.000
ChargeTimeToAutoRelease=2.0
ChargeTimeToCap=0.25
ChargeMoveSpeedModifier=1.0
MuzzleVelocityMin=X=2000.000 Y=0.000 Z=0.000
MuzzleVelocityMax=X=2000.000 Y=0.000 Z=0.000
InheritOwnerVelocity=0.0
OriginOffset=X=0.000 Y=0.000 Z=0.000
MaxTravelTime=5.0
MaxHitscanRange=100000.0
GravityScale=1.0
HeadshotCapable=true
HeadshotMultiplier=2.5
MagazineMax=0
AmmoPerShot=3
ReloadTimeFromEmpty=0.5
ReloadTimeFromPartial=0.5
DamageFalloffStartDistance=100000.0
DamageFalloffStopDistance=100000.0
DamageAtMaxRange=80.0
DelayBeforeShot=0.0
HitscanVisualEffect=Tracer
ProjectileGraphic=Ball
VisualLifetime=0.5
WallParticleEffect=None
HitParticleEffect=None
BounceOffWorld=false
BounceFactor=0.0
BounceCount=0
HomingProjectileAcceleration=0.0
ProjectileEnemyHitRadius=1.0
CanAimDownSight=false
ADSZoomDelay=0.0
ADSZoomSensFactor=0.7
ADSMoveFactor=1.0
ADSStartDelay=0.0
ShootSoundCooldown=0.08
HitSoundCooldown=0.08
HitscanVisualOffset=X=0.000 Y=0.000 Z=-20.000
ADSBlocksShooting=false
ShootingBlocksADS=false
KnockbackFactorAir=0.1
RecoilNegatable=true
DecalType=1
DecalSize=15.0
DelayAfterShooting=0.0
BeamTracksCrosshair=false
AlsoShoot=
ADSShoot=
StunDuration=0.0
CircularSpread=true
SpreadStationaryVelocity=200.0
PassiveCharging=true
BurstFullyAuto=true
FlatKnockbackHorizontal=0.0
FlatKnockbackVertical=0.0
HitscanRadius=0.0
HitscanVisualRadius=6.0
TaggingDuration=0.0
TaggingMaxFactor=1.0
TaggingHitFactor=1.0
ProjectileTrail=None
RecoilCrouchScale=1.0
RecoilADSScale=1.0
PSRCrouchScale=1.0
PSRADSScale=1.0
ProjectileAcceleration=0.0
AccelIncludeVertical=true
AimPunchAmount=0.0
AimPunchResetTime=0.05
AimPunchCooldown=0.5
AimPunchHeadshotOnly=false
AimPunchCosmeticOnly=true
MinimumDecelVelocity=0.0
PSRManualNegation=false
PSRAutoReset=true
AimPunchUpTime=0.05
AmmoReloadedOnKill=0
CancelReloadOnKill=false
FlatKnockbackHorizontalMin=0.0
FlatKnockbackVerticalMin=0.0
ADSScope=No Scope
ADSFOVOverride=72.099998
ADSFOVScale=Overwatch
ADSAllowUserOverrideFOV=false
Explosive=false
Radius=500.0
DamageAtCenter=100.0
DamageAtEdge=0.1
SelfDamageMultiplier=0.5
ExplodesOnContactWithEnemy=false
DelayAfterEnemyContact=0.0
ExplodesOnContactWithWorld=false
DelayAfterWorldContact=0.0
ExplodesOnNextAttack=false
DelayAfterSpawn=0.0
BlockedByWorld=false
SpreadSSA=1.0,45.0,0.0,10.0
SpreadSCA=1.0,45.0,0.0,10.0
SpreadMSA=1.0,1.0,10.0,10.0
SpreadMCA=1.0,1.0,10.0,10.0
SpreadSSH=1.0,45.0,0.0,10.0
SpreadSCH=1.0,45.0,0.0,10.0
SpreadMSH=1.0,1.0,10.0,10.0
SpreadMCH=1.0,1.0,10.0,10.0
MaxRecoilUp=5.0
MinRecoilUp=5.0
MinRecoilHoriz=0.0
MaxRecoilHoriz=0.0
FirstShotRecoilMult=1.0
RecoilAutoReset=true
TimeToRecoilPeak=0.05
TimeToRecoilReset=0.35
AAMode=0
AAPreferClosestPlayer=false
AAAlpha=0.2
AAMaxSpeed=0.5
AADeadZone=0.0
AAFOV=30.0
AANeedsLOS=true
TrackHorizontal=true
TrackVertical=true
AABlocksMouse=false
AAOffTimer=0.0
AABackOnTimer=0.0
TriggerBotEnabled=true
TriggerBotDelay=0.01
TriggerBotFOV=1.0
StickyLock=false
HeadLock=true
VerticalOffset=0.0
DisableLockOnKill=false
UsePerShotRecoil=false
PSRLoopStartIndex=0
PSRViewRecoilTracking=0.45
PSRCapUp=9.0
PSRCapRight=4.0
PSRCapLeft=4.0
PSRTimeToPeak=0.095
PSRResetDegreesPerSec=40.0
UsePerBulletSpread=false
PBS0=0.0,0.0
[Weapon Profile]
Name=Spider Bullet
Type=Hitscan
ShotsPerClick=1
DamagePerShot=120.0
KnockbackFactor=0.1
TimeBetweenShots=0.5
Pierces=false
Category=Charge
BurstShotCount=1
TimeBetweenBursts=0.5
ChargeStartDamage=12.0
ChargeStartVelocity=X=500.000 Y=0.000 Z=0.000
ChargeTimeToAutoRelease=2.0
ChargeTimeToCap=0.75
ChargeMoveSpeedModifier=1.0
MuzzleVelocityMin=X=2000.000 Y=0.000 Z=0.000
MuzzleVelocityMax=X=2000.000 Y=0.000 Z=0.000
InheritOwnerVelocity=0.0
OriginOffset=X=0.000 Y=0.000 Z=0.000
MaxTravelTime=5.0
MaxHitscanRange=100000.0
GravityScale=1.0
HeadshotCapable=true
HeadshotMultiplier=2.5
MagazineMax=0
AmmoPerShot=3
ReloadTimeFromEmpty=0.5
ReloadTimeFromPartial=0.5
DamageFalloffStartDistance=100000.0
DamageFalloffStopDistance=100000.0
DamageAtMaxRange=80.0
DelayBeforeShot=0.0
HitscanVisualEffect=Tracer
ProjectileGraphic=Ball
VisualLifetime=0.5
WallParticleEffect=None
HitParticleEffect=None
BounceOffWorld=false
BounceFactor=0.0
BounceCount=0
HomingProjectileAcceleration=0.0
ProjectileEnemyHitRadius=1.0
CanAimDownSight=false
ADSZoomDelay=0.0
ADSZoomSensFactor=0.7
ADSMoveFactor=1.0
ADSStartDelay=0.0
ShootSoundCooldown=0.08
HitSoundCooldown=0.08
HitscanVisualOffset=X=0.000 Y=0.000 Z=-80.000
ADSBlocksShooting=false
ShootingBlocksADS=false
KnockbackFactorAir=0.1
RecoilNegatable=true
DecalType=1
DecalSize=15.0
DelayAfterShooting=0.0
BeamTracksCrosshair=false
AlsoShoot=
ADSShoot=
StunDuration=0.0
CircularSpread=true
SpreadStationaryVelocity=0.0
PassiveCharging=true
BurstFullyAuto=true
FlatKnockbackHorizontal=0.0
FlatKnockbackVertical=0.0
HitscanRadius=0.0
HitscanVisualRadius=6.0
TaggingDuration=0.0
TaggingMaxFactor=1.0
TaggingHitFactor=1.0
ProjectileTrail=None
RecoilCrouchScale=1.0
RecoilADSScale=1.0
PSRCrouchScale=1.0
PSRADSScale=1.0
ProjectileAcceleration=0.0
AccelIncludeVertical=true
AimPunchAmount=0.0
AimPunchResetTime=0.05
AimPunchCooldown=0.5
AimPunchHeadshotOnly=false
AimPunchCosmeticOnly=true
MinimumDecelVelocity=0.0
PSRManualNegation=false
PSRAutoReset=true
AimPunchUpTime=0.05
AmmoReloadedOnKill=0
CancelReloadOnKill=false
FlatKnockbackHorizontalMin=0.0
FlatKnockbackVerticalMin=0.0
ADSScope=No Scope
ADSFOVOverride=72.099998
ADSFOVScale=Overwatch
ADSAllowUserOverrideFOV=false
Explosive=false
Radius=500.0
DamageAtCenter=100.0
DamageAtEdge=0.1
SelfDamageMultiplier=0.5
ExplodesOnContactWithEnemy=false
DelayAfterEnemyContact=0.0
ExplodesOnContactWithWorld=false
DelayAfterWorldContact=0.0
ExplodesOnNextAttack=false
DelayAfterSpawn=0.0
BlockedByWorld=false
SpreadSSA=1.0,1.0,-1.0,0.0
SpreadSCA=1.0,1.0,-1.0,0.0
SpreadMSA=1.0,1.0,-1.0,0.0
SpreadMCA=1.0,1.0,-1.0,0.0
SpreadSSH=1.0,1.0,-1.0,0.0
SpreadSCH=1.0,1.0,-1.0,0.0
SpreadMSH=1.0,1.0,-1.0,0.0
SpreadMCH=1.0,1.0,-1.0,0.0
MaxRecoilUp=4.5
MinRecoilUp=4.5
MinRecoilHoriz=-0.25
MaxRecoilHoriz=0.25
FirstShotRecoilMult=1.0
RecoilAutoReset=true
TimeToRecoilPeak=0.05
TimeToRecoilReset=0.5
AAMode=0
AAPreferClosestPlayer=false
AAAlpha=0.2
AAMaxSpeed=0.5
AADeadZone=0.0
AAFOV=30.0
AANeedsLOS=true
TrackHorizontal=true
TrackVertical=true
AABlocksMouse=false
AAOffTimer=0.0
AABackOnTimer=0.0
TriggerBotEnabled=true
TriggerBotDelay=0.01
TriggerBotFOV=1.0
StickyLock=false
HeadLock=true
VerticalOffset=0.0
DisableLockOnKill=false
UsePerShotRecoil=false
PSRLoopStartIndex=0
PSRViewRecoilTracking=0.45
PSRCapUp=9.0
PSRCapRight=4.0
PSRCapLeft=4.0
PSRTimeToPeak=0.095
PSRResetDegreesPerSec=40.0
UsePerBulletSpread=false
PBS0=0.0,0.0
[Melee Ability Profile]
Name=Melee
MaxCharges=1.0
ChargeTimer=0.25
ChargesRefundedOnKill=0.0
DelayAfterUse=1.0
FullyAuto=false
AbilityDuration=0.15
HurtboxRadius=100.0
HurtboxDamage=30.0
HurtboxGroundKnockbackFactor=0.0
HurtboxAirKnockbackFactor=0.0
BlockAttackTimer=0.5
AbilityBlockedWhenAttacking=false
AmmoPerShot=0
FlatKnockbackHorizontal=0.0
FlatKnockbackVertical=0.0
FlatKnockbackHorizontalMin=0.0
FlatKnockbackVerticalMin=0.0
AIUseInCombat=true
AIUseOutOfCombat=false
AIUseOnGround=true
AIUseInAir=true
AIReuseTimer=1.0
AIMinSelfHealth=0.0
AIMaxSelfHealth=100.0
AIMinTargHealth=0.0
AIMaxTargHealth=100.0
AIMinTargDist=0.0
AIMaxTargDist=600.0
AIMaxTargFOV=15.0
AIDamageReaction=false
AIDamageReactionIgnoreChance=0.0
AIDamageReactionMinDelay=0.125
AIDamageReactionMaxDelay=0.25
AIDamageReactionCooldown=1.0
AIDamageReactionThreshold=0.0
AIDamageReactionResetTimer=0.1
[Sprint Ability Profile]
Name=Walk
MaxCharges=1.0
ChargeTimer=1.25
ChargesRefundedOnKill=0.0
DelayAfterUse=0.5
FullyAuto=false
AbilityDuration=0.5
BlockAttackWhileSprinting=false
AbilityBlockedWhenAttacking=false
SpeedModifier=0.35
45DegreeSprint=true
90DegreeSprint=true
135DegreeSprint=true
180DegreeSprint=true
TapToSprint=true
Block45DegreesWhenSprinting=false
AIUseInCombat=true
AIUseOutOfCombat=false
AIUseOnGround=true
AIUseInAir=true
AIReuseTimer=0.25
AIMinSelfHealth=0.0
AIMaxSelfHealth=100.0
AIMinTargHealth=0.0
AIMaxTargHealth=100.0
AIMinTargDist=0.0
AIMaxTargDist=200000.0
AIMaxTargFOV=15.0
AIDamageReaction=true
AIDamageReactionIgnoreChance=0.0
AIDamageReactionMinDelay=0.125
AIDamageReactionMaxDelay=0.25
AIDamageReactionCooldown=1.0
AIDamageReactionThreshold=0.0
AIDamageReactionResetTimer=0.1
[Map Data]
reflex map version 8
global
entity
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String32 targetGameOverCamera end
UInt8 playersMin 1
UInt8 playersMax 16
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UInt8 posLerp 2
UInt8 angleLerp 2
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Vector3 angles -135.000000 30.000000 0.000000
String32 name end
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Vector3 angles 180.000000 0.000000 0.000000
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|
136220add3244f5cb7ae6426701a6de044b4f617 | a62e0da056102916ac0fe63d8475e3c4114f86b1 | /set5/s_Electrical_Machines_-_1_T._Singh_704.zip/Electrical_Machines_-_1_T._Singh_704/CH4/EX4.1/ex4_1.sce | 4083ecae86978ddb72bdefa4a34fb53b34baf9ad | [] | no_license | hohiroki/Scilab_TBC | cb11e171e47a6cf15dad6594726c14443b23d512 | 98e421ab71b2e8be0c70d67cca3ecb53eeef1df6 | refs/heads/master | 2021-01-18T02:07:29.200029 | 2016-04-29T07:01:39 | 2016-04-29T07:01:39 | null | 0 | 0 | null | null | null | null | UTF-8 | Scilab | false | false | 685 | sce | ex4_1.sce | errcatch(-1,"stop");mode(2);//Caption:Determines the turns per phase for the HV and LV winding of the 3 phase transformer.
//Exam:4.1
;
;
F_max=0.024;//Maximum flux (in weber)
f=50;//Supply frequency(in Hz)
E_1p=11000;//Primary phase voltage(in Volts)
N_1=ceil(E_1p/(4.44*F_max*f));//Turns per phase on primary
disp(N_1,'turns per phase for the H.V. winding of the 3 phase transformer=');
E_2l=400;//Secondary line voltage(in Volts)
E_2p=E_2l/(3)^(1/2);//Secondary phase voltage(in Volts)
N_2=ceil(E_2p/(4.44*F_max*f));//turns per phase for the L.V. winding of the 3 phase transformer
disp(N_2,'turns per phase for the L.V. winding of the 3 phase transformer=');
exit();
|
6607ac93c7cdf23cfa18c154fdc363354f45a0dd | 449d555969bfd7befe906877abab098c6e63a0e8 | /2459/CH12/EX12.9/Ex12_9.sce | b49db335a6c175a8bf75333838e287138dfb9df2 | [] | no_license | FOSSEE/Scilab-TBC-Uploads | 948e5d1126d46bdd2f89a44c54ba62b0f0a1f5e1 | 7bc77cb1ed33745c720952c92b3b2747c5cbf2df | refs/heads/master | 2020-04-09T02:43:26.499817 | 2018-02-03T05:31:52 | 2018-02-03T05:31:52 | 37,975,407 | 3 | 12 | null | null | null | null | UTF-8 | Scilab | false | false | 656 | sce | Ex12_9.sce | //chapter12
//example12.9
//page245
V_CC=12 // V
gain_beta1=100
gain_beta2=50
V_BE=0.3 // V
V_CE=8 // V
I_C=1 // mA
// here V_CC=V_CE+I_C*R_C so we get
R_C=(V_CC-V_CE)/I_C
I_B=I_C/gain_beta1
// we know that R_B=(V_CC-V_BE-gain_beta1*R_C*I_B)/I_B so
R_B=(V_CC-V_BE-gain_beta1*R_C*I_B)/I_B
// for gain_beta=50 i.e. gain_beta2
// we know that R_B=(V_CC-V_BE-gain_beta2*R_C*I_B)/I_B so we get
I_B2=(V_CC-V_BE)/(R_B+gain_beta2*R_C)
I_C2=gain_beta2*I_B2
V_CE2=V_CC-I_C2*R_C
printf("for beta=100,required base resistance = %.3f kilo ohm \n",R_B)
printf("for beta=50,new operating point is %.3f V, %.3f mA \n",V_CE2,I_C2)
|
2d25c0c9d9792288a04e7063aaa2613983bcc84a | 449d555969bfd7befe906877abab098c6e63a0e8 | /3774/CH4/EX4.1/Ex4_1.sce | e68f24ff10ae8e80f5c665cb0ddd2842758b1bc7 | [] | no_license | FOSSEE/Scilab-TBC-Uploads | 948e5d1126d46bdd2f89a44c54ba62b0f0a1f5e1 | 7bc77cb1ed33745c720952c92b3b2747c5cbf2df | refs/heads/master | 2020-04-09T02:43:26.499817 | 2018-02-03T05:31:52 | 2018-02-03T05:31:52 | 37,975,407 | 3 | 12 | null | null | null | null | UTF-8 | Scilab | false | false | 695 | sce | Ex4_1.sce | // exa 4.1 Pg 102
clc;clear;close;
P=6;// kN
//dimensions of plate
r=5;//mm
d=40;//mm
D=50;//mm
d0=10;//mm
w=40;//mm
Sut=200;//MPa
n=2.5;// factor of safety
//Fillet -
rBYd=r/d;
DBYd=D/d;
Kt=1.75;// factor
printf('for stepped plate under tension, Kt=%.2f for r/d = %.3f & D/d = %.2f ',Kt,rBYd,DBYd)
t=poly(0,'t')
sigma_max = Kt*P/t;// N per mm sq.
// Hole -
d0BYw=d0/w;
Kt=2.42;// factor
printf('\n for finite width plate under tension with a hole, Kt=%.2f for d0/w = %.2f',Kt,d0BYw)
sigma_max_into_t = Kt*P/(w-d0);//N/mm sq.
//Design stress
sigma_d = Sut/n;// MPa
//putting sigma_max=sigma_d
t=sigma_max_into_t/sigma_d*1000;// mm
printf('\n Thickness of plate = %.2f mm or %.f mm',t,t)
|
93b0db69fb498ddd82c87e148bb6c3196eedacff | 1b969fbb81566edd3ef2887c98b61d98b380afd4 | /Rez/bivariate-lcmsr-post_mi/bfi_a6_vrt_col_d/~BivLCM-SR-bfi_a6_vrt_col_d-PLin-VLin.tst | ab4f9ee767321901db367da6ce96f61ff4f806c3 | [] | no_license | psdlab/life-in-time-values-and-personality | 35fbf5bbe4edd54b429a934caf289fbb0edfefee | 7f6f8e9a6c24f29faa02ee9baffbe8ae556e227e | refs/heads/master | 2020-03-24T22:08:27.964205 | 2019-03-04T17:03:26 | 2019-03-04T17:03:26 | 143,070,821 | 1 | 0 | null | null | null | null | UTF-8 | Scilab | false | false | 11,974 | tst | ~BivLCM-SR-bfi_a6_vrt_col_d-PLin-VLin.tst |
THE OPTIMIZATION ALGORITHM HAS CHANGED TO THE EM ALGORITHM.
ESTIMATED COVARIANCE MATRIX FOR PARAMETER ESTIMATES
1 2 3 4 5
________ ________ ________ ________ ________
1 0.361247D+00
2 -0.263530D-02 0.306524D-02
3 0.813797D-01 -0.296629D-02 0.391308D+00
4 -0.276616D-02 0.485912D-03 -0.219169D-02 0.338873D-02
5 -0.467533D-03 0.180010D-03 -0.150319D-02 0.141703D-03 0.282954D-02
6 0.706064D-03 0.324686D-04 0.109297D-02 -0.131241D-03 0.495456D-04
7 0.848188D-04 0.495872D-04 0.160008D-03 -0.985967D-04 0.474906D-03
8 -0.255859D-03 -0.144727D-04 -0.147287D-02 0.104722D-03 -0.108730D-03
9 -0.112451D+00 0.217771D-01 0.455649D-02 -0.856706D-02 0.107885D+00
10 -0.127236D+00 0.178635D-01 0.176836D+00 0.215768D-01 0.200361D+00
11 -0.251372D+00 0.172393D-01 -0.240690D+00 0.242967D-01 0.766759D-01
12 -0.626514D+00 0.461928D-02 -0.119959D+01 0.528808D-01 0.163535D-01
13 -0.302514D-01 0.438253D-02 0.989547D-01 -0.181095D-01 0.132963D-01
14 -0.365528D-01 -0.154980D-01 -0.544909D+00 0.184357D-01 0.247791D-01
15 -0.772035D+00 0.592973D-01 -0.289248D+00 0.422658D-02 -0.139303D+00
16 -0.398148D-01 -0.126149D-01 0.249683D-01 -0.192075D-02 0.472508D-03
17 -0.129202D-01 -0.192781D-02 -0.219575D-02 0.252616D-03 -0.661645D-03
18 -0.384469D+00 -0.288083D-01 -0.575521D+00 0.237259D-01 -0.393851D-02
19 -0.175513D+00 -0.182166D-02 0.113493D+00 -0.923179D-02 0.991561D-02
20 -0.793844D+00 0.413123D-01 -0.301470D+01 -0.246478D-01 -0.333054D-02
21 0.199235D+00 0.279563D-03 -0.112745D+00 0.526480D-02 -0.701128D-02
22 0.102966D-02 0.282308D-03 -0.650119D-03 -0.310220D-03 -0.255385D-03
23 -0.959528D-02 -0.183011D-03 -0.358444D-01 -0.131260D-01 -0.125646D-03
24 0.324119D-02 -0.347460D-03 0.325484D-02 -0.893342D-03 -0.143820D-03
ESTIMATED COVARIANCE MATRIX FOR PARAMETER ESTIMATES
6 7 8 9 10
________ ________ ________ ________ ________
6 0.746462D-03
7 0.696850D-03 0.319582D-02
8 -0.134816D-03 -0.227378D-03 0.173920D-02
9 0.383657D-01 0.155648D+00 -0.153923D-01 0.831360D+02
10 0.574172D-02 0.179429D-01 0.368628D-02 0.468235D+01 0.328919D+02
11 0.489133D-03 0.450150D-01 0.791130D-02 0.192183D+02 0.476327D+01
12 -0.219743D-01 0.987491D-02 0.106497D-01 0.138901D+02 -0.370837D+01
13 0.639697D-01 0.168553D+00 -0.702447D-02 0.101353D+02 0.183842D+01
14 0.879419D-02 0.339168D-01 0.147725D+00 0.593635D+01 0.729453D+01
15 0.334768D-01 0.328274D-01 -0.846119D-01 -0.113859D+02 -0.208943D+02
16 -0.167814D-03 0.526010D-03 -0.257900D-02 0.644531D+00 -0.727948D-01
17 -0.413007D-03 -0.903229D-03 0.589795D-03 -0.207529D+00 -0.267720D-01
18 -0.602915D-01 -0.123452D+00 -0.338460D-01 -0.142769D+02 -0.238824D+01
19 -0.374587D-02 0.166443D-01 0.236107D-02 0.525639D+00 -0.589613D-01
20 -0.241535D-01 -0.143644D-02 -0.902384D-01 0.449475D+01 0.332582D+01
21 0.409656D-02 -0.181193D-01 -0.121408D-02 0.577546D-01 0.185483D+00
22 -0.476052D-04 -0.144818D-03 0.337454D-03 -0.616591D-01 -0.217933D-02
23 0.919469D-03 0.862784D-04 -0.565787D-03 0.566583D+00 -0.472335D-01
24 0.113861D-03 0.918977D-04 -0.168492D-03 -0.789876D-01 -0.428386D-01
ESTIMATED COVARIANCE MATRIX FOR PARAMETER ESTIMATES
11 12 13 14 15
________ ________ ________ ________ ________
11 0.526860D+02
12 0.126465D+02 0.122999D+03
13 0.138037D+00 -0.105535D+01 0.209623D+02
14 0.354603D+01 -0.573558D+00 0.381841D+01 0.568234D+02
15 -0.405777D+01 0.187162D+00 0.179651D+01 -0.145479D+02 0.363894D+03
16 0.148438D-01 -0.107388D+00 0.168018D+00 0.745623D-01 0.993579D+00
17 -0.480811D-01 0.488158D-01 -0.587780D-01 0.318729D-01 -0.171028D+01
18 0.461630D+01 -0.389638D+00 -0.128171D+02 -0.961106D+01 0.100590D+03
19 0.811564D+00 -0.106069D+01 0.430089D+00 -0.597681D-01 0.320869D+00
20 -0.585662D+01 -0.194633D+02 -0.126268D+01 -0.155652D+02 0.679700D+02
21 0.750649D-01 0.617222D+00 -0.449628D+00 0.326891D+00 -0.938253D+00
22 -0.124360D+00 0.104853D-01 -0.600895D-02 0.448780D-01 -0.413446D+00
23 0.165937D+00 -0.365224D+00 0.193200D+00 0.229826D+00 0.790239D+00
24 -0.327889D-03 -0.102225D+00 -0.740370D-02 -0.991020D-01 -0.192718D+00
ESTIMATED COVARIANCE MATRIX FOR PARAMETER ESTIMATES
16 17 18 19 20
________ ________ ________ ________ ________
16 0.518743D+00
17 -0.199027D-01 0.200001D-01
18 -0.942507D-01 -0.355761D+00 0.270397D+03
19 0.223569D+00 -0.761897D-02 -0.219442D+01 0.577156D+01
20 -0.410058D+00 -0.189367D+00 0.116374D+03 -0.385031D+01 0.481634D+03
21 0.952277D-01 -0.303647D-01 0.543913D+01 -0.503288D+01 0.511775D+01
22 -0.189178D-01 0.457279D-02 -0.116258D+01 -0.196656D-01 -0.376318D+00
23 0.888389D-01 -0.125019D-01 0.854909D+00 0.211282D-01 0.401855D+01
24 -0.289227D-02 0.139755D-02 -0.375626D+00 0.294824D-01 -0.238112D+01
ESTIMATED COVARIANCE MATRIX FOR PARAMETER ESTIMATES
21 22 23 24
________ ________ ________ ________
21 0.584322D+01
22 -0.332535D-01 0.119477D-01
23 0.236258D+00 -0.144069D-01 0.636408D+00
24 -0.568161D-01 0.202687D-02 -0.308300D-01 0.256649D-01
ESTIMATED CORRELATION MATRIX FOR PARAMETER ESTIMATES
1 2 3 4 5
________ ________ ________ ________ ________
1 1.000
2 -0.079 1.000
3 0.216 -0.086 1.000
4 -0.079 0.151 -0.060 1.000
5 -0.015 0.061 -0.045 0.046 1.000
6 0.043 0.021 0.064 -0.083 0.034
7 0.002 0.016 0.005 -0.030 0.158
8 -0.010 -0.006 -0.056 0.043 -0.049
9 -0.021 0.043 0.001 -0.016 0.222
10 -0.037 0.056 0.049 0.065 0.657
11 -0.058 0.043 -0.053 0.058 0.199
12 -0.094 0.008 -0.173 0.082 0.028
13 -0.011 0.017 0.035 -0.068 0.055
14 -0.008 -0.037 -0.116 0.042 0.062
15 -0.067 0.056 -0.024 0.004 -0.137
16 -0.092 -0.316 0.055 -0.046 0.012
17 -0.152 -0.246 -0.025 0.031 -0.088
18 -0.039 -0.032 -0.056 0.025 -0.005
19 -0.122 -0.014 0.076 -0.066 0.078
20 -0.060 0.034 -0.220 -0.019 -0.003
21 0.137 0.002 -0.075 0.037 -0.055
22 0.016 0.047 -0.010 -0.049 -0.044
23 -0.020 -0.004 -0.072 -0.283 -0.003
24 0.034 -0.039 0.032 -0.096 -0.017
ESTIMATED CORRELATION MATRIX FOR PARAMETER ESTIMATES
6 7 8 9 10
________ ________ ________ ________ ________
6 1.000
7 0.451 1.000
8 -0.118 -0.096 1.000
9 0.154 0.302 -0.040 1.000
10 0.037 0.055 0.015 0.090 1.000
11 0.002 0.110 0.026 0.290 0.114
12 -0.073 0.016 0.023 0.137 -0.058
13 0.511 0.651 -0.037 0.243 0.070
14 0.043 0.080 0.470 0.086 0.169
15 0.064 0.030 -0.106 -0.065 -0.191
16 -0.009 0.013 -0.086 0.098 -0.018
17 -0.107 -0.113 0.100 -0.161 -0.033
18 -0.134 -0.133 -0.049 -0.095 -0.025
19 -0.057 0.123 0.024 0.024 -0.004
20 -0.040 -0.001 -0.099 0.022 0.026
21 0.062 -0.133 -0.012 0.003 0.013
22 -0.016 -0.023 0.074 -0.062 -0.003
23 0.042 0.002 -0.017 0.078 -0.010
24 0.026 0.010 -0.025 -0.054 -0.047
ESTIMATED CORRELATION MATRIX FOR PARAMETER ESTIMATES
11 12 13 14 15
________ ________ ________ ________ ________
11 1.000
12 0.157 1.000
13 0.004 -0.021 1.000
14 0.065 -0.007 0.111 1.000
15 -0.029 0.001 0.021 -0.101 1.000
16 0.003 -0.013 0.051 0.014 0.072
17 -0.047 0.031 -0.091 0.030 -0.634
18 0.039 -0.002 -0.170 -0.078 0.321
19 0.047 -0.040 0.039 -0.003 0.007
20 -0.037 -0.080 -0.013 -0.094 0.162
21 0.004 0.023 -0.041 0.018 -0.020
22 -0.157 0.009 -0.012 0.054 -0.198
23 0.029 -0.041 0.053 0.038 0.052
24 0.000 -0.058 -0.010 -0.082 -0.063
ESTIMATED CORRELATION MATRIX FOR PARAMETER ESTIMATES
16 17 18 19 20
________ ________ ________ ________ ________
16 1.000
17 -0.195 1.000
18 -0.008 -0.153 1.000
19 0.129 -0.022 -0.056 1.000
20 -0.026 -0.061 0.322 -0.073 1.000
21 0.055 -0.089 0.137 -0.867 0.096
22 -0.240 0.296 -0.647 -0.075 -0.157
23 0.155 -0.111 0.065 0.011 0.230
24 -0.025 0.062 -0.143 0.077 -0.677
ESTIMATED CORRELATION MATRIX FOR PARAMETER ESTIMATES
21 22 23 24
________ ________ ________ ________
21 1.000
22 -0.126 1.000
23 0.123 -0.165 1.000
24 -0.147 0.116 -0.241 1.000
|
a8960ee6783e09926dc60e1d82841020b8cc6947 | 449d555969bfd7befe906877abab098c6e63a0e8 | /2774/CH5/EX5.14/Ex5_14.sce | fbe8b3448167dffa72c790cb204766bc851c411b | [] | no_license | FOSSEE/Scilab-TBC-Uploads | 948e5d1126d46bdd2f89a44c54ba62b0f0a1f5e1 | 7bc77cb1ed33745c720952c92b3b2747c5cbf2df | refs/heads/master | 2020-04-09T02:43:26.499817 | 2018-02-03T05:31:52 | 2018-02-03T05:31:52 | 37,975,407 | 3 | 12 | null | null | null | null | UTF-8 | Scilab | false | false | 885 | sce | Ex5_14.sce | clc
// initialization of variables
T1=600+273 // initial temperature in kelvin
P1=2 // initial pressure in MPa
P2=10 // final pressure in kPa
mdot=2 // mass flow rate in kg/s
EffT=0.8 // efficiency of turbine
WdotT=2496 // theoritical power of turbine in kW
//solution
Wdota=EffT*WdotT // actual power output of turbine
h1=3690 // specific enthalpy @ 2MPa and 600 degree celsius
h2=h1-(Wdota/mdot) // final enthalpy from first law of thermodynamics
T2=((h2-2688)/(2783-2688))*(150-100)+100 // by interpolating from steam table @ P2= 10 kPa, h2=2770
s2=8.46 // final specific entropy by interpolation from steam table
printf("The temperature by interpolation is %.0f degree celsius \n",T2)
printf("The final entropy by interpolation is %.2f kJ/kg.K",s2)
// The temperature and entropy are found by interpolation from steam table and cannot be shown here.
|
0e7f0289d24b3f708adf555e3156e2072710e9fc | 717ddeb7e700373742c617a95e25a2376565112c | /1766/CH5/EX5.18/EX5_18.sce | 412971570e686dc2db9fa1609300208e7f5ae49e | [] | no_license | appucrossroads/Scilab-TBC-Uploads | b7ce9a8665d6253926fa8cc0989cda3c0db8e63d | 1d1c6f68fe7afb15ea12fd38492ec171491f8ce7 | refs/heads/master | 2021-01-22T04:15:15.512674 | 2017-09-19T11:51:56 | 2017-09-19T11:51:56 | 92,444,732 | 0 | 0 | null | 2017-05-25T21:09:20 | 2017-05-25T21:09:19 | null | UTF-8 | Scilab | false | false | 992 | sce | EX5_18.sce | clc;funcprot(0);//Example 5.18
//Initilisation of Variables
Tmi=10;.....//Inlet Temperature of mercury in degrees celcius
Tmo=30;.....//Oulet Temperature of mercury in degrees celcius
D=0.02;...//Diameter of tube in m
m=2;........//Mass flow rate of mercury in kg/s
Tw=60;......//Temperature of tube wall at degrees celcius
Tm=(Tmi+Tmo)/2;......//Average temperature of water in degrees celcius
//Properties of water at Tm
rho=13550;......//Density in kg/m^3
mu=0.114*10^-6;......//Viscocity in m^2/s
Pr=0.0272;........//Prandtl no
K=7.9;........//Thermal conductivity in W/mK
Cp=0.139;.....//Specific heat capacity in kJ/kgK
//calculation
Re=(4*m)/(%pi*D*rho*mu);..............//Reynolds no
Nu=5+(0.025*(Re*Pr)^0.8);...........//Nusselt number
h=(Nu*K)/D;.........//Heat transfer co efficient in W/m^2K
Q=m*Cp*[Tmo-Tmi];........//Heat transfer rate from wall to air in kW
L=(Q*10^3)/(h*%pi*D*(Tw-Tm));.......//Length of the tube in m
disp(L,"Length of the tube in m:")
|
a5ef210c81c9ac14b30c1db5a1bf742a950c1ef7 | 449d555969bfd7befe906877abab098c6e63a0e8 | /1586/CH17/EX17.10/EX17_10.sce | 7a8f1c79b7f89c42103dcc444fc7d87f793ad4ec | [] | no_license | FOSSEE/Scilab-TBC-Uploads | 948e5d1126d46bdd2f89a44c54ba62b0f0a1f5e1 | 7bc77cb1ed33745c720952c92b3b2747c5cbf2df | refs/heads/master | 2020-04-09T02:43:26.499817 | 2018-02-03T05:31:52 | 2018-02-03T05:31:52 | 37,975,407 | 3 | 12 | null | null | null | null | UTF-8 | Scilab | false | false | 1,549 | sce | EX17_10.sce | clc;funcprot(0);//EXAMPLE 17.10
// Initialisation of Variables
psi=500000;...............//Modulus Elasticity of Epoxyin psi
f=500;.....................//Force applied on Epoxy in pounds
q=0.10;....................//Stretchable distence in in.
rho=0.0451;..................//Density of Epoxy in lb/in^3
d=1.24;....................//Diameter of Epoxy in in
e=12000;....................//Yeild Strngth of Epoxy in psi
E2=77*10^6;................//Modulus of high Carbon Fiber in psi
Fc=0.817;..................//Volume fraction of Epoxy remaining
Fc2=0.183;..................//Min volume Faction of Epoxy
rho2=0.0686;...............//Density of high Carbon Fiber in lb/in^3
emax=q/120;................//MAX. Strain of Epoxy
E=psi*emax;................//Max Modulus of elasticity in psi
A=f/E;....................//Area of Structure in in^2
W=rho*%pi*((d/2)^2)*120;...........//Weight of Structure in ib
c=W*0.80;..........................//Cost of Structure in Dollars
Ec=e/emax;..................//Minimum Elasticity of composite in psi
A2=f/e;....................//Area of Epoxy in in^2
At=A2/Fc;................//Total Volume of Epoxy
V=At*120;................//Volume of Structure in in^3
W2=((rho2*Fc2)+(rho*Fc))*V;.............//Weight of Structure in lb
Wf=(Fc2*1.9)/((Fc2*1.9)+(Fc*1.25));...........//Weight Fraction of Carbon
Wc=Wf*W2;.....................//Weight of Carbon
We=0.746*W2;.................//Weight of Epoxy
c2=(Wc*30)+(We*0.80);.............//Cost of Each Struct.
disp(c2,"Cost of Each Struct.:")
|
b1158b6872ba19e534e693ac7481c6b68fd80923 | 449d555969bfd7befe906877abab098c6e63a0e8 | /1670/CH7/EX7.1/7_1.sce | 45238c2cc3d725fedc068c43649af2ee47a73a9f | [] | no_license | FOSSEE/Scilab-TBC-Uploads | 948e5d1126d46bdd2f89a44c54ba62b0f0a1f5e1 | 7bc77cb1ed33745c720952c92b3b2747c5cbf2df | refs/heads/master | 2020-04-09T02:43:26.499817 | 2018-02-03T05:31:52 | 2018-02-03T05:31:52 | 37,975,407 | 3 | 12 | null | null | null | null | UTF-8 | Scilab | false | false | 348 | sce | 7_1.sce | //Example 7.1
//Differentiation
//Page no. 230
clc;close;clear;
deff('y=f(x)','y=sin(x)')
deff('y=f1(x,h)','y=(f(x+h)-f(x-h))/(2*h)')
deff('y=f2(x,h)','y=(-f(x+2*h)+8*f(x+h)-8*f(x-h)+f(x-2*h))/(12*h)')
h=0.01;x=0.5
d=f1(x,h)
d1=f2(x,h)
printf('Centred Formula of Order O(h2) = %g\n',d)
printf('\n Centred Formula of Order O(h4) = %g',d1) |
523604762587eb2f278064fde0d64d67256fde1f | 449d555969bfd7befe906877abab098c6e63a0e8 | /3754/CH3/EX3.34/3_34.sce | 2a595b89433843fc77b39bf4ffb16cfcd019c3bd | [] | no_license | FOSSEE/Scilab-TBC-Uploads | 948e5d1126d46bdd2f89a44c54ba62b0f0a1f5e1 | 7bc77cb1ed33745c720952c92b3b2747c5cbf2df | refs/heads/master | 2020-04-09T02:43:26.499817 | 2018-02-03T05:31:52 | 2018-02-03T05:31:52 | 37,975,407 | 3 | 12 | null | null | null | null | UTF-8 | Scilab | false | false | 456 | sce | 3_34.sce | clear//
//Case a :
//Variables
R = 8.0 //Resistance (in ohm)
P1 = 60.0 //Power (in watt)
//Calculation
I1 = (P1/R)**0.5 //Current (in Ampere)
//Case b :
//Variables
R = 8.0 //Resistance (in ohm)
P2 = 120.0 //Power (in watt)
//Calculation
I2 = (P2/R)**0.5 //Current (in Ampere)
//Result
printf("\n Maximum new current is %0.2f A.\nMaximum new current is %0.2f A.",I1,I2)
|
d2d6fc21ff92df28251fa5e15994014c6a2041cc | 449d555969bfd7befe906877abab098c6e63a0e8 | /1634/CH1/EX1.28/example1_28.sce | fa5c218a4d976599f72395f8d86eb8eba7fba685 | [] | no_license | FOSSEE/Scilab-TBC-Uploads | 948e5d1126d46bdd2f89a44c54ba62b0f0a1f5e1 | 7bc77cb1ed33745c720952c92b3b2747c5cbf2df | refs/heads/master | 2020-04-09T02:43:26.499817 | 2018-02-03T05:31:52 | 2018-02-03T05:31:52 | 37,975,407 | 3 | 12 | null | null | null | null | UTF-8 | Scilab | false | false | 569 | sce | example1_28.sce |
//exapple 1.28
clc; funcprot(0);
// Initialization of Variable
longP=85+20/60;//longitude of place
GST=6+30/60;//standard time
GMN=6+32/60+12/3600;
dot=longP/15;//difference in time
i=dot*9.8565/3600;//error
LST=GMN-i;//LST at L.M.N
i2=GST*9.8565/3600;//error in GST
LST2=GST+i2;
LST=LST+LST2//lst at L.M.N
disp("local mean time in past midnight observed:");
a=modulo(LST*3600,60);
printf("seconds %.2f",a);
b=modulo(LST*3600-a,3600)/60;
printf(" minutes %i",b);
c=(LST*3600-b*60-a)/3600;
if c>24 then
c=c-24;
end
printf(" hours %i",c);
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fdf7704492f0da99ddf95e0e771e1bbec17eb6ad | 449d555969bfd7befe906877abab098c6e63a0e8 | /2417/CH3/EX3.4/Ex3_4.sce | d764e2189e1e7d6b4c53246d08f94f1d41005d38 | [] | no_license | FOSSEE/Scilab-TBC-Uploads | 948e5d1126d46bdd2f89a44c54ba62b0f0a1f5e1 | 7bc77cb1ed33745c720952c92b3b2747c5cbf2df | refs/heads/master | 2020-04-09T02:43:26.499817 | 2018-02-03T05:31:52 | 2018-02-03T05:31:52 | 37,975,407 | 3 | 12 | null | null | null | null | UTF-8 | Scilab | false | false | 680 | sce | Ex3_4.sce | clear;
clc;
printf("\t\t\tProblem Number 3.1\n\n\n");
// Chapter 3 : The First Law Of Thermodynamics
// Problem 3.1 (page no. 91)
// Solution
printf("Solution For (a)\n");
m=10; //Unit:lbm //mass of water
//delataU=U2-U1
Heat=100; //Unit:Btu //heat added
deltaU=Heat/m; //Change in internal energy //unit:Btu/lbm
printf("Change in internal energy per pound of water is %f Btu/lbm\n",deltaU);
printf("Solution For (b)\n");
printf("In this process,energy crosses the boundary of the system by means of fractional work\n");
printf("The contents of the tank will not distinguish between the energy if it is added as heat or the energy added as fraction work\n");
|
634de83798331cf1e109a4976e5859cc3816d5c6 | 449d555969bfd7befe906877abab098c6e63a0e8 | /998/CH29/EX29.44/Ex44.sce | d83be1803e17ef09dbdfbab40129b00f9d2fc8fc | [] | no_license | FOSSEE/Scilab-TBC-Uploads | 948e5d1126d46bdd2f89a44c54ba62b0f0a1f5e1 | 7bc77cb1ed33745c720952c92b3b2747c5cbf2df | refs/heads/master | 2020-04-09T02:43:26.499817 | 2018-02-03T05:31:52 | 2018-02-03T05:31:52 | 37,975,407 | 3 | 12 | null | null | null | null | UTF-8 | Scilab | false | false | 469 | sce | Ex44.sce | //Ex:44
clc;
clear;
close;
p_t=10*log(2)/log(10);// transmit power in dbW
g_t=42;// Gain of the VSAT transmit antenna in db
g_r=30;//Gain of the satellite receive antenna in db
l_p=207;//Free space path loss at 14HGz
l_b=2;//Beam loss in db
l_a=0.5;//atmospheric loss in db
l_l=0.5;//miscellaneous loss in db
l_o=l_b+l_a+l_l;// other losses in db
p_r=p_t+g_t+g_r-l_p-l_o;//the power received in dbW
P_r=floor(p_r);
printf("The power received=%f dbW",P_r); |
7ec892babe4e9c76748a96fc6dcc99cdbf3bd995 | 0577305335a94b42b5326da932fa216f0a3be24b | /Assignment 2/Span_Column_Space.sce | 418f0d8a136f7131224582849d8c4512bd91c373 | [] | no_license | RITIKHARIANI/Scilab-Assignment | 540ff67cce176b49c556e7d21cebbb03a8653e0f | b979fb6771f0e0855fa632a216a54aca892114ea | refs/heads/master | 2020-12-18T20:37:55.331452 | 2020-06-03T10:49:33 | 2020-06-03T10:49:33 | 235,514,808 | 2 | 0 | null | null | null | null | UTF-8 | Scilab | false | false | 734 | sce | Span_Column_Space.sce | //Span of Column Space
//input of 3*3 matrix A
disp('Please enter the matrix A');
a11=input("Enter a11: ");
a12=input("Enter a12: ");
a13=input("Enter a13: ");
a21=input("Enter a21: ");
a22=input("Enter a22: ");
a23=input("Enter a23: ");
a31=input("Enter a31: ");
a32=input("Enter a32: ");
a33=input("Enter a33: ");
A=[a11,a12,a13;a21,a22,a23;a31,a32,a33];
a=A;
//Performing Row transformations by Gaussian elimination
a(2,:)=a(2,:)-(a(2,1)/a(1,1))*a(1,:)
a(3,:)=a(3,:)-(a(3,1)/a(1,1))*a(1,:)
disp(a)
a(3,:)=a(3,:)-(a(3,2)/a(2,2))*a(2,:)
disp(a)
a(1,:)=a(1,:)/a(1,1)
a(2,:)=a(2,:)/a(2,2)
disp(a)
for i=1:3
for j=i:3
if(a(i,j)<>0)
disp('is a pivot column',j,'column')
break
end
end
end
|
66b9f462830c967471ddcbb5d65fb67d54aa0a7b | 449d555969bfd7befe906877abab098c6e63a0e8 | /3843/CH5/EX5.6/Ex5_6.sce | bc09c3aa61f1221a03311007f51e02e0f1f632a7 | [] | no_license | FOSSEE/Scilab-TBC-Uploads | 948e5d1126d46bdd2f89a44c54ba62b0f0a1f5e1 | 7bc77cb1ed33745c720952c92b3b2747c5cbf2df | refs/heads/master | 2020-04-09T02:43:26.499817 | 2018-02-03T05:31:52 | 2018-02-03T05:31:52 | 37,975,407 | 3 | 12 | null | null | null | null | UTF-8 | Scilab | false | false | 526 | sce | Ex5_6.sce | // Example 5_6
clc;funcprot(0);
// Given data
T_H=500;// K
T_L=300;// K
P_1=80*10^3;// Pa
v_4=10;// m^3/kg
R=287;// J/kg.K
k=1.4;// The specific heat ratio
// Calculation
n=(1-(T_L/T_H))*100;// %
T_1=T_L;// K
T_2=T_H;// K
v_1=(R*T_1)/P_1;// m^3/kg
v_2=v_1*(T_1/T_2)^(1/(k-1));// m^3/kg
T_4=T_L;// K
T_3=T_H;// K
v_3=v_4*(T_4/T_3)^(1/(k-1));// m^3/kg
q_H=(R/10^3)*T_H*log(v_3/v_2);// kJ/kg
w=(n/100)*q_H;// kJ/kg
printf("\nThe thermal efficiency,n=%2.0f percentage \nThe work output,w=%3.0f kJ/kg",n,w);
|
a43088f337c10cb5d237e0590a02ba3cb2ac4a37 | 449d555969bfd7befe906877abab098c6e63a0e8 | /542/CH14/EX14.7/Example_14_7.sci | b420afb8eb687ba47b3ca1bd87e61c8f09c0b7fd | [] | no_license | FOSSEE/Scilab-TBC-Uploads | 948e5d1126d46bdd2f89a44c54ba62b0f0a1f5e1 | 7bc77cb1ed33745c720952c92b3b2747c5cbf2df | refs/heads/master | 2020-04-09T02:43:26.499817 | 2018-02-03T05:31:52 | 2018-02-03T05:31:52 | 37,975,407 | 3 | 12 | null | null | null | null | UTF-8 | Scilab | false | false | 1,440 | sci | Example_14_7.sci | clear;
clc;
printf("\n Example 14.7");
//(a) Maximum throughput
printf("\n (a) Maximum throughput");
t_bopt = (15*10^3)+(2/(7*10^(-5)))*(7*10^(-5)*0.2*15*10^3)^0.5;
printf("\n The boiling time to give maximum heat transfer and hence maximum throughput is %.1f ksecs ",t_bopt*10^(-3));
Qb = (2*40*40)*(7*10^(-5))*[((7*10^(-5)*2.81*10^4)+0.2)^0.5-0.2^0.5];
printf("\n The heat transferred during boiling is %.2f*10^7 kJ",Qb);
printf("\n the water vaporated = %.2f*10^4 kg",(4.67*10^(7)/2300)*10^(-4));
printf("\n Rate of evaporation during boiling = %.3f kg/secs",(2.03*10^4)/(2.81*10^4));
printf("\n Mean rate of evaporation during the cycle = %.3f kg/secs",2.03*10^(4)/[(2.8*10^4)+(15*10^3)]);
printf("\n cost = %.1f euro/cycle",((2.81*10^(4)*18)/1000)+600);
printf("\n (b) Minimum cost");
t_bopt1 = (600/0.018)+[2*(7*10^(-5)*0.2*600*0.018)^0.5]/(7*10^(-5)*0.018);
printf("\n The boiling time to give minimum cost is %.1f ksecs",t_bopt1*10^(-3));
Qb1 = [(2*40*40)/(7*10^(-5))]*[(7*10^(-5)*5.28*10^4 + 0.2)^0.5-0.2^0.5];
printf("\n The heat transferred during one boiling period is %.2f*10^7 kJ",Qb1*10^(-7))
printf("\n The water evaporated = %.2f*10^4 kg",Qb1/2300);
printf("\n Rate of evaporation = %.3f kg/secs",(3.03/5.28));
printf("\n Mean rate of evaporation during the cycle = %.2f kg/secs",(3.03*10^4)/[(5.28*10^4)+(15*10^3)]);
printf("\n cost of one cyce = %.1f euro",5.28*10^(4)*0.018+600);
|
46e818d1a09aa4a9b1319108e6ac25a5dcdbfdfd | 449d555969bfd7befe906877abab098c6e63a0e8 | /3886/CH4/EX4.4/Ex4_4.sce | 92223721f58ed576af46e33d469c0292d81f86c8 | [] | no_license | FOSSEE/Scilab-TBC-Uploads | 948e5d1126d46bdd2f89a44c54ba62b0f0a1f5e1 | 7bc77cb1ed33745c720952c92b3b2747c5cbf2df | refs/heads/master | 2020-04-09T02:43:26.499817 | 2018-02-03T05:31:52 | 2018-02-03T05:31:52 | 37,975,407 | 3 | 12 | null | null | null | null | UTF-8 | Scilab | false | false | 1,011 | sce | Ex4_4.sce | //Finding forces in all members
//Refer fig. 4.11(a)
theta1=atand(4/6) //Degree
theta2=atand(8/6) //Degree
theta3=atand(4/3) //Degree
//Joint H
FHG=20/sind(53.13) //kN (Compression)
FHF=25*cosd(53.13) //kN (Tension)
//Taking moment about A
RG=(20*9+12*6)/6 //kN
VA=32-42 //kN (Downwards)
HA=0
//Joint A
//applying equilibrium conditions
FAC=10/sind(33.69) //kN (Compression)
FAB=18.03*cosd(33.69) //kN (Tension)
//Joint B
FBC=0
FCE=FAC //kN (Compression)
//Joint D
FDE=0
FDF=FBD //kN (Tension)
//Joint E
FEF=0
FEG=FCE //kN (Compression)
//Joint F
FAG=12 //kN (Compression)
printf("Required values are:-\nFHG=%.2f kN (Compression)\nFHF=%.2f kN (Tension)\nRG=%.2f kN\nVA=%.2f kN (Downwards)\nHA=%.2f kN\nFAC=%.2f kN (Compression)\nFAB=%.2f kN (Tension)\nFBC=%.2f kN\nFCE=%.2f kN (Compression)\nFDE=%.2f kN\nFDF=%.2f kN (Tension)\nFEF=%.2f kN\nFEG=%.2f kN (Compression)\nFAG=%.2f kN (Compression)",FHG,FHF,RG,-VA,HA,FAC,FAB,FBC,FCE,FDE,FDF,FEF,FEG,FAG)
|
8a2d733ce8de5c76c8d8102e64dfcfea7993d4c7 | 6e257f133dd8984b578f3c9fd3f269eabc0750be | /ScilabFromTheoryToPractice/CreatingPlots/testmultiplot.sce | bf24b651fad0faca4a007abf3b369913db883df8 | [] | no_license | markusmorawitz77/Scilab | 902ef1b9f356dd38ea2dbadc892fe50d32b44bd0 | 7c98963a7d80915f66a3231a2235010e879049aa | refs/heads/master | 2021-01-19T23:53:52.068010 | 2017-04-22T12:39:21 | 2017-04-22T12:39:21 | 89,051,705 | 0 | 0 | null | null | null | null | UTF-8 | Scilab | false | false | 184 | sce | testmultiplot.sce | //line
X=[-2;4];Y=2*X-1;
// point scatter
x=4*grand(100,1,'def')-1;//x coordinates
noise=(2-abs(x-1)).*(2*rand(x)-1);
y=2*x-1+noise//y coordinates
//plot
clf;
plot(X,Y,'-r',x,y,'+k')
|
8228c8eda99149f82646c3df8c74a0489dec8563 | 449d555969bfd7befe906877abab098c6e63a0e8 | /2681/CH1/EX1.4/Ex1_4.sce | f3fe6fdd536b1697880c8bbbbe9a81338cdec40a | [] | no_license | FOSSEE/Scilab-TBC-Uploads | 948e5d1126d46bdd2f89a44c54ba62b0f0a1f5e1 | 7bc77cb1ed33745c720952c92b3b2747c5cbf2df | refs/heads/master | 2020-04-09T02:43:26.499817 | 2018-02-03T05:31:52 | 2018-02-03T05:31:52 | 37,975,407 | 3 | 12 | null | null | null | null | UTF-8 | Scilab | false | false | 565 | sce | Ex1_4.sce | //determine the charge Q at the point (2,0,0).
//given
clc
Q1=-10D-9//coulombs
epsilon0=8.85d-12//permitivity of free space
r1=[3 1 1]-[0 0 0]
r2=[3 1 1]-[2 0 0]
R1=norm(r1)//magnitude of the given vector r1
R2=norm(r2)//magnitude of vector r2
ar1=r1/R1//unit vector
ar2=r2/R2//unit vector
deff("[Qt]=electricfield(E)","Qt=((E-((Q1/(4*%pi*epsilon0*R1^2))*ar1(1,1)))/ar2(1,1))*(4*%pi*epsilon0*R2^2)")
Qt=electricfield(0)//in coulombs
Qt=round(Qt*1d+11)/1d+11///rounding off decimals
disp(Qt/1d-9,'the electrical field at the point [2,0,0] in nC')//nC
|
a0c67bfd9f53781c7278d80550e010c013979349 | 449d555969bfd7befe906877abab098c6e63a0e8 | /1640/CH6/EX6.14/6_14.sce | 43858f16447abc973c4695622095b84b05b59a37 | [] | no_license | FOSSEE/Scilab-TBC-Uploads | 948e5d1126d46bdd2f89a44c54ba62b0f0a1f5e1 | 7bc77cb1ed33745c720952c92b3b2747c5cbf2df | refs/heads/master | 2020-04-09T02:43:26.499817 | 2018-02-03T05:31:52 | 2018-02-03T05:31:52 | 37,975,407 | 3 | 12 | null | null | null | null | UTF-8 | Scilab | false | false | 378 | sce | 6_14.sce | clc
//Initialization of variables
B=48 //ft
D=5 //ft
f=0.005
i=1/1000
g=32.2
//calculations
C=sqrt(2*g/f)
m=B*D/(B+2*D)
V=C*sqrt(m*i)
Q=B*D*V
Dc=(Q^2 /(g*B^2))^(1/3)
d1=2.25 //ft
Q1=1*D*V
d2=-d1/2 + sqrt(2*Q1^2 /(g*d1) + d1^2 /4)
hd=d2-d1
//results
printf("height required = %.3f ft",hd)
//The answer is a bit different due to rounding off error in textbook
|
86d35bab836af31fc10d35bdfbf660f32c1d21a0 | 449d555969bfd7befe906877abab098c6e63a0e8 | /278/CH9/EX9.2/ex_9_2.sce | a7a89799cf1fc9c4a879fdfc6dbb986d2ffb3a0d | [] | no_license | FOSSEE/Scilab-TBC-Uploads | 948e5d1126d46bdd2f89a44c54ba62b0f0a1f5e1 | 7bc77cb1ed33745c720952c92b3b2747c5cbf2df | refs/heads/master | 2020-04-09T02:43:26.499817 | 2018-02-03T05:31:52 | 2018-02-03T05:31:52 | 37,975,407 | 3 | 12 | null | null | null | null | UTF-8 | Scilab | false | false | 627 | sce | ex_9_2.sce |
clc
//solution
//given
t=6//mm
d=20//mm
ft=120//N/mm^2
T=90//N/mm^2
fc=180//N/mm^2
p=50//mm
pi=3.14
Pt=(p-d)*t*ft//N//tearing resistance of plate
Ps=(pi/4)*d^2*T//N//shearing resistance of rivet
Pc=d*t*fc//N//crushing resistance of rivet
P=p*t*ft//N//strength of the unriveted
//eff=(least of Pt,Ps,Pc)/P
eff=Pt/P//least is Pt
p1=65//mm
Pt1=(p1-d)*t*ft//N
Ps1=(2*pi/4)*d^2*T//N
Pc1=2*d*t*fc//N
P2=p1*t*ft//N
printf("the value of forces are,%f N\n,%f N\n,%f N\n",Pt1,Ps1,Pc1)
//eff1=least of Pt1,Ps1,Pc1/P2
eff1=Pt1/P2//least is Pt1
printf("the efficiency is first case is,%f\n",eff)
printf("the eff is second case is,%f",eff1) |
62f825caca6ea389e16c4b54818bfe4ad36a0f3a | 00fc439a1f2cc38d50ec7b050222d6ba1c2b76cf | /macros/datadeploy_getpath.sci | 59378337852f10e4a3a927bd2f9dbd729b9801fb | [] | no_license | slevin48/datadeploy | c9cc657db8d45aa0ab8fa5845b8f2552f3781140 | 1ed8be8d0b4ad5ab5cbdb91f20338df90e913f88 | refs/heads/master | 2022-07-28T20:19:46.917688 | 2020-05-25T08:58:25 | 2020-05-25T08:58:25 | 266,721,169 | 0 | 0 | null | null | null | null | UTF-8 | Scilab | false | false | 153 | sci | datadeploy_getpath.sci | function path = datadeploy_getpath()
path = get_function_path("datadeploy_getpath")
path = fullpath(fullfile(fileparts(path), ".."))
endfunction
|
67d4159bfe216ef056b3a6d2141789a0edf9a4e7 | 4a1effb7ec08302914dbd9c5e560c61936c1bb99 | /Project 2/Experiments/GAssist-Interval-C/results/GAssist-Intervalar-C.led7digit-10-1tra/result9s0.tst | bd017e592c32545d4426f9a255b6c4eaea3f1b70 | [] | no_license | nickgreenquist/Intro_To_Intelligent_Systems | 964cad20de7099b8e5808ddee199e3e3343cf7d5 | 7ad43577b3cbbc0b620740205a14c406d96a2517 | refs/heads/master | 2021-01-20T13:23:23.931062 | 2017-05-04T20:08:05 | 2017-05-04T20:08:05 | 90,484,366 | 0 | 0 | null | null | null | null | UTF-8 | Scilab | false | false | 534 | tst | result9s0.tst | @relation led7digit
@attribute Led1 real[0.0,1.0]
@attribute Led2 real[0.0,1.0]
@attribute Led3 real[0.0,1.0]
@attribute Led4 real[0.0,1.0]
@attribute Led5 real[0.0,1.0]
@attribute Led6 real[0.0,1.0]
@attribute Led7 real[0.0,1.0]
@attribute number{0,1,2,3,4,5,6,7,8,9}
@inputs Led1, Led2, Led3, Led4, Led5, Led6, Led7
@outputs number
0 0
4 3
7 5
8 8
8 8
4 4
4 8
9 3
3 3
8 8
8 8
0 0
1 5
3 7
4 4
4 3
5 5
6 6
3 3
7 7
7 7
0 0
3 3
4 4
5 5
5 5
7 1
2 6
3 7
3 3
6 6
7 0
1 1
2 2
7 7
8 8
8 8
9 0
2 7
2 2
2 3
7 7
9 8
0 0
2 2
2 2
6 8
7 1
7 7
9 7
|
13d3880b3ddccc7a0313d927f631b0d96b154a94 | 449d555969bfd7befe906877abab098c6e63a0e8 | /1445/CH2/EX2.3/ch2_ex_3.sce | 21882fc33cac6ce4da2ed691bc558dcca6b9872f | [] | no_license | FOSSEE/Scilab-TBC-Uploads | 948e5d1126d46bdd2f89a44c54ba62b0f0a1f5e1 | 7bc77cb1ed33745c720952c92b3b2747c5cbf2df | refs/heads/master | 2020-04-09T02:43:26.499817 | 2018-02-03T05:31:52 | 2018-02-03T05:31:52 | 37,975,407 | 3 | 12 | null | null | null | null | UTF-8 | Scilab | false | false | 503 | sce | ch2_ex_3.sce | //CHAPTER 2- STEADY-STATE ANALYSIS OF SINGLE-PHASE A.C. CIRCUIT
//Example 3
disp("CHAPTER 2");
disp("EXAMPLE 3");
//VARIABLE INITIALIZATION
v_m=5; //peak value of voltage in Volts
//SOLUTION
v_av=(integrate('v_m*sin(x)','x',0,%pi))/(%pi);
v_rms=(integrate('(v_m*sin(x))^2','x',0,%pi))/(%pi);
v_rms=sqrt(v_rms);
disp(sprintf("Average value of full wave rectifier sine wave is %f V",v_av));
disp(sprintf("Effective value of full wave rectifier sine wave is %f V",v_rms));
//END
|
1159eb46263692d4f1f79ba8e3f13c212253b502 | 449d555969bfd7befe906877abab098c6e63a0e8 | /1370/CH7/EX7.9/exp7_9.sce | 6d4b3c596c0c83e93bcfd9e25c57cb8f1ff423da | [] | no_license | FOSSEE/Scilab-TBC-Uploads | 948e5d1126d46bdd2f89a44c54ba62b0f0a1f5e1 | 7bc77cb1ed33745c720952c92b3b2747c5cbf2df | refs/heads/master | 2020-04-09T02:43:26.499817 | 2018-02-03T05:31:52 | 2018-02-03T05:31:52 | 37,975,407 | 3 | 12 | null | null | null | null | UTF-8 | Scilab | false | false | 419 | sce | exp7_9.sce | //Example 7.9
clc
disp("The current equation of a diode is")
disp("I = I_0 * (e^(V/eta*VT) - 1)")
disp("At 300 K, VT = 26 mV = 26*10^-3 V")
disp(" V = 0.71 V for I = 2.5 mA and eta = 2 for silicon")
i0=(2.5*10^-3)/((%e^(0.71/(2*26*10^-3)))-1)
format(9)
disp(i0,"Therefore, I_0(in A) =")
disp("Now V = 0.8 V")
i=((2.93*10^-9)*((%e^(0.8/(2*26*10^-3)))-1))*10^3
format(6)
disp(i,"Therefore, I(in mA) =")
|
dcbecd07513f64cc7a2b86145561ac7fbbbffa2c | 449d555969bfd7befe906877abab098c6e63a0e8 | /260/DEPENDENCIES/lagrange.sci | 59d81f779f6169b1d2c7547f0c729f9c23ddf717 | [] | no_license | FOSSEE/Scilab-TBC-Uploads | 948e5d1126d46bdd2f89a44c54ba62b0f0a1f5e1 | 7bc77cb1ed33745c720952c92b3b2747c5cbf2df | refs/heads/master | 2020-04-09T02:43:26.499817 | 2018-02-03T05:31:52 | 2018-02-03T05:31:52 | 37,975,407 | 3 | 12 | null | null | null | null | UTF-8 | Scilab | false | false | 475 | sci | lagrange.sci | function p = lagrange(X,y,n)
x = poly(0,'x')
// n is the order of the polynomial
//x is the matrix of independent variable values
//y is the matrix of values of f(x)
p = 0;
for i = 1:n+1
L(i) = 1
for j = 1:n+1
if j == i then
continue ;
else
L(i) = L(i)*( x - X(j) )/( X(i) - X(j) ) ;
end
end
p = p + y(i)*L(i)
end
endfunction |
fe9eb2b5cb48f58f50f1c45e1c6ada9a784fad9c | 449d555969bfd7befe906877abab098c6e63a0e8 | /249/CH6/EX6.1/6_01.sce | 7ff0fea6e00990875ba9e4aa817483d93cadebcf | [] | no_license | FOSSEE/Scilab-TBC-Uploads | 948e5d1126d46bdd2f89a44c54ba62b0f0a1f5e1 | 7bc77cb1ed33745c720952c92b3b2747c5cbf2df | refs/heads/master | 2020-04-09T02:43:26.499817 | 2018-02-03T05:31:52 | 2018-02-03T05:31:52 | 37,975,407 | 3 | 12 | null | null | null | null | UTF-8 | Scilab | false | false | 325 | sce | 6_01.sce | clear
clc
V1=50;V2=30;V3=40;
//Branch D consists of 2 reactor in series,can be considered a single reactor of volume
VD=V1+V2;
VE=V3;
//For Reactor in parallel,V/F must be same for same conversion
//FE/FD=VE/VD;FD/F=1/(1+VE/VD)
m=VE/VD
fr_D=1/(1+m);
printf("\n Fraction of feed going to branch D is %f \n",fr_D)
|
fb93cb42648ee253cc4cce2ee00b1f191f917691 | 417f69e36190edf7e19a030d2bb6aa4f15bb390c | /SMTTests/tests/ok_setLogic_QF_AX.tst | d6940f9da0a284e5e161380f6bb90e3299d0c014 | [] | no_license | IETS3/jSMTLIB | aeaa7ad19be88117c7454d807a944e8581184a66 | c724ac63056101bfeeb39cc3f366c8719aa23f7b | refs/heads/master | 2020-12-24T12:41:17.664907 | 2019-01-04T10:47:43 | 2019-01-04T10:47:43 | 76,446,229 | 1 | 0 | null | 2016-12-14T09:46:41 | 2016-12-14T09:46:41 | null | UTF-8 | Scilab | false | false | 44 | tst | ok_setLogic_QF_AX.tst | ; testing loading QF_AX
(set-logic QF_AX )
|
f5ab8d73bd4c58fb8791d7caca2d09a172958031 | 449d555969bfd7befe906877abab098c6e63a0e8 | /2528/CH7/EX7.3/Ex7_3.sce | dc83429cb373cae49da9d742bd3da732da996f1e | [] | no_license | FOSSEE/Scilab-TBC-Uploads | 948e5d1126d46bdd2f89a44c54ba62b0f0a1f5e1 | 7bc77cb1ed33745c720952c92b3b2747c5cbf2df | refs/heads/master | 2020-04-09T02:43:26.499817 | 2018-02-03T05:31:52 | 2018-02-03T05:31:52 | 37,975,407 | 3 | 12 | null | null | null | null | UTF-8 | Scilab | false | false | 1,083 | sce | Ex7_3.sce | // Chapter7
// Page.No-226
// Example7_3
//page 226
// Output waveform of zener limits Diodes
// Given
clc;
clear;
Rf=20*10^3; //in Ohm
Ri=10*10^3; //in Ohm
Av=-Rf/Ri;
Vin=4; //in V
Vout=Av*Vin;
printf("\n Vout = %0.0f V(peak)",Vout);
Vzener=5.1; //in V
Vlimit=(Vzener+0.7);
printf("\n Vlimit +_%.1f V",Vlimit);
//graph
T0=4;
t=-5.99:0.01:6;
t_temp=0.01:0.01:T0/4;
s=length(t)/length(t_temp);
dx=[];
x=[];
for i=1:s
if modulo(i,2)==1 then
dx=[dx -ones(1,length(t_temp))];
x=[x .1*t_temp($:-1:1)];
else
dx=[dx ones(1,length(t_temp))];
x=[x .1*t_temp];
end
end
clf();
k=-(-80*2*x)-8; //function for output plot
x1=[] //function for clipped output
for c=1:length(x)
if k(c) < -5.8 then
x1(c)=-5.8;
else
if k(c)<5.8 then
x1(c)=k(c);
else
x1(c)=5.8
end
end
end
plot(t-1.5,-80*x+4,t-1.5,k,t-1.5,x1);
xtitle("Input(Blue) / Output (Green/Red for clipped ) waveform");
xgrid;
|
559728e3ccead5ad1c8fc37f6234e3e20b28f0d4 | 449d555969bfd7befe906877abab098c6e63a0e8 | /3669/CH7/EX7.6/6.sce | 0a4c65bec97cdd613ff9dc2fbfd4827466dd739b | [] | no_license | FOSSEE/Scilab-TBC-Uploads | 948e5d1126d46bdd2f89a44c54ba62b0f0a1f5e1 | 7bc77cb1ed33745c720952c92b3b2747c5cbf2df | refs/heads/master | 2020-04-09T02:43:26.499817 | 2018-02-03T05:31:52 | 2018-02-03T05:31:52 | 37,975,407 | 3 | 12 | null | null | null | null | UTF-8 | Scilab | false | false | 408 | sce | 6.sce |
//Variable declaration
mew0=4*%pi*10**-7;
B=0.0044; //flux density(Wb/m**2)
M=3300; //magnetic moment(A/m)
//Calculation
H=(B/mew0)-M; //magnetizing force(A/m)
mewr=1+(M/H); //relative permeability
//Result
printf('magnetizing force is %0.3f A/m \n',int(H))
printf('relative permeability is %0.3f \n',(mewr))
printf('answer varies due to approximating off errors\n') |
2ea273e31daf7784da4ffc613f9b38594d4c052a | 449d555969bfd7befe906877abab098c6e63a0e8 | /2219/CH13/EX13.5/Ex13_5.sce | 444f04deb110d41356f7bce355016501a8358fce | [] | no_license | FOSSEE/Scilab-TBC-Uploads | 948e5d1126d46bdd2f89a44c54ba62b0f0a1f5e1 | 7bc77cb1ed33745c720952c92b3b2747c5cbf2df | refs/heads/master | 2020-04-09T02:43:26.499817 | 2018-02-03T05:31:52 | 2018-02-03T05:31:52 | 37,975,407 | 3 | 12 | null | null | null | null | UTF-8 | Scilab | false | false | 915 | sce | Ex13_5.sce | //Chapter 13 example 5
//------------------------------------------------------------------------------
clc;
clear;
// Given data
PL = 50; // path length in miles from fig
FM = 40; // fade margin in dB
P_fm_ex = 7*10^-5; // prob. of fade margin getting exceeding
P_fm_ex_50db = 6*10^-6; // prob. of fade margin getting exceeding for fade margin 50dB
p_fig_30m_40db = 2*10^-5; // prob fig for patl length of 30miles and fade margin 40dB
// Calculations
impr_prob_a = P_fm_ex/P_fm_ex_50db; // improvement in prob. of fade margin for a
impr_prob_b = P_fm_ex/p_fig_30m_40db // improvement in prob. of fade margin for b
// Output
mprintf('(a):\n Improvement in probability of fade margin = %3.1f\n (b):\n Improvement in probability of fade margin = %3.1f\n',impr_prob_a,impr_prob_b);
//------------------------------------------------------------------------------
|
5e276bdd777f8eff7d90b6040b45abe96ba2b96a | e0124ace5e8cdd9581e74c4e29f58b56f7f97611 | /3899/CH3/EX3.4/Ex3_4.sce | ead4a3b6676202c040b146ad8b8f2254435d72eb | [] | no_license | psinalkar1988/Scilab-TBC-Uploads-1 | 159b750ddf97aad1119598b124c8ea6508966e40 | ae4c2ff8cbc3acc5033a9904425bc362472e09a3 | refs/heads/master | 2021-09-25T22:44:08.781062 | 2018-10-26T06:57:45 | 2018-10-26T06:57:45 | null | 0 | 0 | null | null | null | null | UTF-8 | Scilab | false | false | 270 | sce | Ex3_4.sce | //fundamental period of a function//
n=-50:50
g=2*cos(9*%pi*n/4)-3*sin(6*%pi*n/5)
plot2d3(n,g)
//as g=2*cos(9*%pi*n/4)-3*sin(6*%pi*n/5),the fundamental period of the two individual sinusoids are 8 and 5 and their LCM is 40.//
//the fundamental period of g is 40//
|
ed40affd8d3aef556651089c16a7b7c39e8977c2 | 449d555969bfd7befe906877abab098c6e63a0e8 | /3772/CH15/EX15.9/Ex15_9.sce | 52e10c920d257fd0bcb784a8ec606479b74a451c | [] | no_license | FOSSEE/Scilab-TBC-Uploads | 948e5d1126d46bdd2f89a44c54ba62b0f0a1f5e1 | 7bc77cb1ed33745c720952c92b3b2747c5cbf2df | refs/heads/master | 2020-04-09T02:43:26.499817 | 2018-02-03T05:31:52 | 2018-02-03T05:31:52 | 37,975,407 | 3 | 12 | null | null | null | null | UTF-8 | Scilab | false | false | 679 | sce | Ex15_9.sce | // Problem no 15.9,Page no.359
clc;clear;
close;
P=14*10**3 //N //Axial pull
dL=0.0084 //cm //Elongation
L=0.25 //m //Length
p=7*10**6 //Internal pressure
dL_2=0.0034 //cm //Longation
d=0.0475 //m //Internal diameter
D=0.05 //m //External Diameter
m=0.25
//Calculation
t=(D-d)*2**-1 //thickness od tube
A=%pi*4**-1*(D**2-d**2) //Area of tube
sigma=P*A**-1 //stress
e=dL*(L)**-1 //strain
E=sigma*e**-1 //Modulus of Elasticity
sigma_1=p*d*(2*t)**-1 //Hoop stress
sigma_2=p*d*(4*t)**-1 //Longitudinal stress
m=-(sigma_1*(dL_2*L**-1*E-sigma_2)**-1) //POissoin's ratio\
//Let X=1*m**-1
X=1*m**-1 //Poissoin's ratio
//Result
printf("The value of Poissoin''s ratio is %.3f",X)
|
209ffd9ecc1cee695fdd5825e30be58204158c38 | 449d555969bfd7befe906877abab098c6e63a0e8 | /608/CH21/EX21.26/21_26.sce | 281faeca14c45240514136caa36251449df7f277 | [] | no_license | FOSSEE/Scilab-TBC-Uploads | 948e5d1126d46bdd2f89a44c54ba62b0f0a1f5e1 | 7bc77cb1ed33745c720952c92b3b2747c5cbf2df | refs/heads/master | 2020-04-09T02:43:26.499817 | 2018-02-03T05:31:52 | 2018-02-03T05:31:52 | 37,975,407 | 3 | 12 | null | null | null | null | UTF-8 | Scilab | false | false | 795 | sce | 21_26.sce | //Problem 21.26: A 200 V d.c. motor develops a shaft torque of 15 Nm at 1200 rev/min. If the efficiency is 80%, determine the current supplied to the motor.
//initializing the variables:
T = 15; // in Nm
n = 1200/60; // in rev/sec
eff = 0.8;
V = 200; // in Volts
//calculation:
//The efficiency of a motor = (output power/input power)*100 %
//The output power of a motor is the power available to do work at its shaft and is given by Tw or T proportional to (2*pi*n) watts, where T is the torque in Nm and n is the speed of rotation in rev/s. The input power is the electrical power in watts supplied to the motor, i.e. VI watts.
//Thus for a motor, efficiency =(T*2*pi*n/(V*I))%
I = T*2*%pi*n/(V*eff)
printf("\n\n Result \n\n")
printf("\n current supplied, I is %.1f A",I) |
4f0c7a0ca78f675cfe2d576de79480621370b419 | 449d555969bfd7befe906877abab098c6e63a0e8 | /848/CH11/EX11.7/Example8_7.sce | c54b4199ad789eb382fa5da2dea38fd12fca216e | [] | no_license | FOSSEE/Scilab-TBC-Uploads | 948e5d1126d46bdd2f89a44c54ba62b0f0a1f5e1 | 7bc77cb1ed33745c720952c92b3b2747c5cbf2df | refs/heads/master | 2020-04-09T02:43:26.499817 | 2018-02-03T05:31:52 | 2018-02-03T05:31:52 | 37,975,407 | 3 | 12 | null | null | null | null | UTF-8 | Scilab | false | false | 602 | sce | Example8_7.sce | //clear//
//Caption: Program to find CRC(Cyclic Redundancy Check)
//Example8.7
//page 308
clear;
clc;
close;
x = poly(0,'x');
m = [1,1,1,1,0];
G = x^7+x^6+x^5+x^4+0+0+0+0;
D = x^3+0+x+1;
[R,Q] = pdiv(G,D)
R = coeff(R);
Q = coeff(Q);
R = abs(modulo(R,2));
Q = abs(modulo(Q,2));
disp(R,'Remainder R =')
disp(Q,'Quotient Q =')
disp([m R],'CRC for the given information CRC =')
//Result
//Remainder R =
// 1. 0. 1.
//Quotient Q =
// 1. 1. 0. 1. 1.
//CRC for the given information CRC =
// 1. 1. 1. 1. 0. 1. 0. 1.
|
212a62c37156e1223a34b8d03277782302ec0700 | ea619b33cae5a486fb22da8bdcfe0bc7d81c3032 | /test/testcases/directed/rred3.tst | 8967eb29a270c6b173408c82803195224209026b | [
"MIT",
"LicenseRef-scancode-unknown-license-reference"
] | permissive | alexvonduar/optimized-routines | 714ab0a7b8d7d28fc689b0bae1e7a885fd461a69 | f59c54e97e2023a5981679b14637d8ee2abe2d2d | refs/heads/master | 2020-03-08T14:07:45.302916 | 2018-11-27T09:34:42 | 2018-11-27T09:34:42 | 128,176,402 | 0 | 0 | Apache-2.0 | 2018-11-27T09:34:43 | 2018-04-05T08:05:10 | C | UTF-8 | Scilab | false | false | 41,586 | tst | rred3.tst | ; rred3.tst
;
; Copyright (c) 1999-2018, Arm Limited.
; SPDX-License-Identifier: MIT
func=rred op1=4f454f91.26ab5b7c result=bccabf68.428292b8.71a res2=00000003 errno=0
func=rred op1=4f569eab.0985179b result=bc561ece.c9c577fd.3e9 res2=00000003 errno=0
func=rred op1=4f5b7b07.c8260da4 result=3cd61dee.99d944a9.b99 res2=00000001 errno=0
func=rred op1=4f64d809.9ba17aa6 result=3cb123f9.b608e0bb.0c7 res2=00000001 errno=0
func=rred op1=4f68654c.7768b490 result=bcb285e6.a2a5383a.e06 res2=00000003 errno=0
func=rred op1=4f71868a.855f3127 result=bcdf60e1.eb2be0c7.29c res2=00000001 errno=0
func=rred op1=4f7f440e.697237f9 result=3cc9b5f6.910d5118.92b res2=00000003 errno=0
func=rred op1=4f808557.ebaaea77 result=3caf8419.92d91276.712 res2=00000001 errno=0
func=rred op1=4f8cb7fe.275f44bf result=bcb549c0.7bdde73a.883 res2=00000003 errno=0
func=rred op1=4f939201.7a980109 result=3ca9fc65.e067b477.218 res2=00000001 errno=0
func=rred op1=4f99ab54.98722e2d result=bcb80d9a.5516963a.300 res2=00000003 errno=0
func=rred op1=4fa51856.420e8c52 result=3c9dd9fc.f709f0f1.047 res2=00000001 errno=0
func=rred op1=4fa824ff.d0fba2e4 result=bcbd954e.0787f439.7fb res2=00000003 errno=0
func=rred op1=4fb0a57e.3ee1734d result=bce19716.baece8b3.584 res2=00000001 errno=0
func=rred op1=4fbfa481.6315d27b result=3cb6637d.b94774b4.c35 res2=00000003 errno=0
func=rred op1=4fc0956b.15462ee2 result=bcad509f.1805f781.fae res2=00000001 errno=0
func=rred op1=4fcb2196.364d750b result=3c512bbb.e07f2de1.317 res2=00000003 errno=0
func=rred op1=4fd2d6e0.abaa5d9a result=3cae635a.d60dea60.0e0 res2=00000001 errno=0
func=rred op1=4fd8e020.9fe94653 result=bcc5fc77.520479a1.7c3 res2=00000003 errno=0
func=rred op1=4fe1b625.e078463e result=bcac3de3.59fe04a3.e7d res2=00000003 errno=0
func=rred op1=4fec4251.017f8c67 result=3cc6ca84.208a6fc8.0a8 res2=00000003 errno=0
func=rred op1=4ff24683.461151ec result=3cb04469.290ee80e.1a1 res2=00000001 errno=0
func=rred op1=4ffa9138.d0b4695d result=bcc52e6a.837e837a.ede res2=00000001 errno=0
func=rred op1=5001fe54.9344cc15 result=bca7f2f4.61de392b.9b7 res2=00000003 errno=0
func=rred op1=500b69c4.e919fae2 result=3cc8669d.bd965c15.272 res2=00000003 errno=0
func=rred op1=50168ff5.64c92090 result=bc9eba2c.e33d4476.056 res2=00000003 errno=0
func=rred op1=501fb337.07d1c986 result=3cb8da47.194e7efe.b2d res2=00000001 errno=0
func=rred op1=50246b3c.556d393e result=3cccb18c.b5b6278d.738 res2=00000003 errno=0
func=rred op1=502d464f.45a95c5d result=bccbca39.fe45e1ba.5c2 res2=00000003 errno=0
func=rred op1=5030ebf8.0b96d86c result=bcb70ba1.aa6df358.841 res2=00000001 errno=0
func=rred op1=50357d98.dd1b2ce7 result=3cc50301.7ce6d66f.f22 res2=00000001 errno=0
func=rred op1=5043bdf6.b82ffc7e result=bccae2e7.46d59be7.44b res2=00000001 errno=0
func=rred op1=504df394.e2e6991d result=3cce8032.2496b333.a24 res2=00000003 errno=0
func=rred op1=505254f7.61e36a75 result=bcd8f744.78a1c79f.e46 res2=00000003 errno=0
func=rred op1=505f5c94.39332b26 result=3cdc948f.5662deec.41f res2=00000001 errno=0
func=rred op1=50698d45.78b193d2 result=3c9b1a80.f8d4304f.d3d res2=00000003 errno=0
func=rred op1=506af644.cefe25db result=bca12cec.66d32c4e.1b8 res2=00000001 errno=0
func=rred op1=507101a0.bf3e8004 result=bcd559f9.9ae0b053.86d res2=00000003 errno=0
func=rred op1=507f46eb.858b838e result=3ce5bed8.255a2f51.3f3 res2=00000001 errno=0
func=rred op1=50827574.6f5ee5d9 result=3cc98706.ceee3458.f22 res2=00000001 errno=0
func=rred op1=5083de73.c5ab77e2 result=bca4cc98.513c4074.4d1 res2=00000001 errno=0
func=rred op1=5096b5dc.9f2e85da result=3cb0b434.d0361015.ad4 res2=00000001 errno=0
func=rred op1=509dcdad.a88133d3 result=bcbf32e4.79da60ae.73a res2=00000003 errno=0
func=rred op1=50a54a28.326cfede result=bc90618e.0418c17a.7f3 res2=00000003 errno=0
func=rred op1=50a82191.0bf00cd6 result=3cd1ba4d.b0779c2d.553 res2=00000001 errno=0
func=rred op1=50b60002.68cdc25c result=3cbd5006.1f65efcc.bab res2=00000001 errno=0
func=rred op1=50bfef3c.4ba37e4d result=bca89255.06252237.bed res2=00000001 errno=0
func=rred op1=50c4ef3b.173c9d1f result=bccaf12d.92c58902.3cc res2=00000001 errno=0
func=rred op1=50c5a515.4d9d609d result=3cb51f3f.1d598f0f.7b2 res2=00000003 errno=0
func=rred op1=50d02514.b369f006 result=3ca9dcf0.369a5ca4.771 res2=00000001 errno=0
func=rred op1=50daca28.cca06f75 result=bc8b98af.465c9942.1d6 res2=00000001 errno=0
func=rred op1=50e2b79e.72eb7772 result=bcb3d4a3.ece454a2.c2e res2=00000001 errno=0
func=rred op1=50e8379f.0d1ee809 result=3cc365b4.28f3c57b.594 res2=00000003 errno=0
func=rred op1=50f16e59.932ab3bc result=3c982131.26d82006.d0b res2=00000003 errno=0
func=rred op1=50fc136d.ac61332b result=bccdbef5.e3567ef4.245 res2=00000003 errno=0
func=rred op1=510212fc.030b1597 result=bcc0d07d.c80950a1.e8c res2=00000001 errno=0
func=rred op1=510a2586.5cc00d9a result=3cb218e4.dd221805.1c8 res2=00000001 errno=0
func=rred op1=5115c9ef.f7f560ab result=3cbe297d.708e2808.84e res2=00000003 errno=0
func=rred op1=511f25bf.316b1c64 result=bcc89489.21819541.435 res2=00000003 errno=0
func=rred op1=512349d3.8d9fd946 result=3ce235ba.dbcc7553.b93 res2=00000001 errno=0
func=rred op1=512ca5a2.c71594ff result=bca9ee91.117df4f0.9b1 res2=00000001 errno=0
func=rred op1=5130809c.95f020f7 result=bc6cd5fe.aa5d4e9c.a57 res2=00000003 errno=0
func=rred op1=5134dc32.fabacde6 result=3cb73a81.31853591.eb8 res2=00000003 errno=0
func=rred op1=5146931f.ae82dafb result=bcbad541.06d0df65.804 res2=00000001 errno=0
func=rred op1=514aeeb6.134d87ea result=3cb56d21.46df60a8.213 res2=00000001 errno=0
func=rred op1=515389de.22397df9 result=bcbca2a0.f176b44f.4a9 res2=00000003 errno=0
func=rred op1=515df7f7.9f96e4ec result=3cb1d261.7193b6d4.8c8 res2=00000001 errno=0
func=rred op1=5162053d.5c14cf78 result=bcc01eb0.63612f11.6fa res2=00000003 errno=0
func=rred op1=516f7c98.65bb936d result=3ca539c3.8df8c65a.c65 res2=00000001 errno=0
func=rred op1=5177fe9a.7dd5da32 result=3c8b3b10.e3287c31.ce6 res2=00000001 errno=0
func=rred op1=5179833b.43fa88b3 result=bcc75430.0df882b8.990 res2=00000003 errno=0
func=rred op1=51837d4b.26d0a654 result=3cc38612.7fc63e97.a96 res2=00000003 errno=0
func=rred op1=518c7fe9.d4db0e10 result=bcb96e9c.8df83f16.6ba res2=00000001 errno=0
func=rred op1=5195bdf2.d2534043 result=3cc6ed74.9c2b4e1d.e33 res2=00000001 errno=0
func=rred op1=519a3f42.29587421 result=bcb29fd8.552e2009.f81 res2=00000003 errno=0
func=rred op1=51a31f47.b421b09d result=bca7a228.38c801fb.08f res2=00000001 errno=0
func=rred op1=51af1e94.f30c9db6 result=3c7cc745.5303d1b6.2be res2=00000001 errno=0
func=rred op1=51b6af44.eebd125f result=bcc88862.63602088.ba4 res2=00000003 errno=0
func=rred op1=51bb8e97.b8713bf4 result=3cbd0785.3858b94d.312 res2=00000001 errno=0
func=rred op1=51c15749.16d3ffbc result=bcb5d5b3.e397c4df.a63 res2=00000003 errno=0
func=rred op1=51cd5696.55beecd5 result=3cc05036.f15c99c1.fb5 res2=00000003 errno=0
func=rred op1=51d672f0.67a29dd8 result=3cc21cab.468cd6dd.5e1 res2=00000001 errno=0
func=rred op1=51d83aef.04f04eb9 result=bcad47c5.1dada0e4.366 res2=00000003 errno=0
func=rred op1=51e3e51c.bf3b4eca result=bc9dc844.e8577012.40e res2=00000003 errno=0
func=rred op1=51eac8c2.ad579dc7 result=3cc94e7c.9b4dcb4a.e90 res2=00000001 errno=0
func=rred op1=51f981d8.d923f640 result=3cb55534.18edf5b1.9bb res2=00000003 errno=0
func=rred op1=51fdd7ab.1ed8f62f result=bcb65633.ae41940d.b0a res2=00000001 errno=0
func=rred op1=520116be.b246fb0f result=bcd08066.dd5c4773.3f4 res2=00000003 errno=0
func=rred op1=5206b37a.cc2fa285 result=3c99c446.9308f6a1.ed0 res2=00000001 errno=0
func=rred op1=52105304.95e6a4f5 result=bca0e621.9ed2f4c1.4a5 res2=00000003 errno=0
func=rred op1=521d13f1.0278a015 result=3cc11bab.b1393881.491 res2=00000001 errno=0
func=rred op1=5223833f.b10b23bd result=3c91bc49.e86c03c1.456 res2=00000001 errno=0
func=rred op1=522d75ce.10a8cb22 result=bccb90bb.ab49ef9a.183 res2=00000001 errno=0
func=rred op1=5231eb22.2378e459 result=bca8ee1e.496fe7a1.f20 res2=00000003 errno=0
func=rred op1=52351b5d.3e9d6321 result=3cbe3359.0d23f792.3e6 res2=00000001 errno=0
func=rred op1=5242b730.ea42040b result=bc8cc751.840f8f82.b26 res2=00000001 errno=0
func=rred op1=52444f4e.77d4436f result=3cc388bf.00acfcb9.708 res2=00000003 errno=0
func=rred op1=52525129.86dd7432 result=bcbc8708.79f1d992.484 res2=00000003 errno=0
func=rred op1=52531d38.4da693e4 result=3cac46bf.6fd423a1.de3 res2=00000001 errno=0
func=rred op1=526c45cd.11154dfd result=bc501242.876d7c1a.84c res2=00000001 errno=0
func=rred op1=526cabd4.7479ddd6 result=3cc5350f.93df1ab9.66a res2=00000003 errno=0
func=rred op1=52777e7e.fdaba904 result=bcad47e3.984afb63.868 res2=00000001 errno=0
func=rred op1=5277e486.611038dd result=3cd1ac37.a5e49645.2ae res2=00000001 errno=0
func=rred op1=5280868d.923f797b result=3cab459b.475d4be0.35e res2=00000003 errno=0
func=rred op1=528e7670.6917d88d result=bcd20ca5.3511272d.ca0 res2=00000001 errno=0
func=rred op1=52919edf.3e40bec3 result=bcc5f5ea.b2383c8a.a4e res2=00000003 errno=0
func=rred op1=5296662d.51aa63bc result=3ca94352.f66f9c5c.e55 res2=00000003 errno=0
func=rred op1=52a112b6.68401c1f result=bcb0a63a.1d132d35.13d res2=00000001 errno=0
func=rred op1=52abb9a4.3b14ab59 result=3cd0cb38.027c997b.b79 res2=00000003 errno=0
func=rred op1=52b0cca1.fd3fcacd result=3cc2f27e.38d3b545.abf res2=00000001 errno=0
func=rred op1=52b6ac41.bcaab50e result=bcb4aaca.beee8c3b.b51 res2=00000001 errno=0
func=rred op1=52c0efac.32bff376 result=3c926220.de044084.c11 res2=00000003 errno=0
func=rred op1=52cc68d7.469576a6 result=bcd5d0ec.ccced044.012 res2=00000001 errno=0
func=rred op1=52d3cdf6.f7b55442 result=bcc25e86.a32e042b.1ce res2=00000001 errno=0
func=rred op1=52d96782.4c1fed31 result=3cab9331.4d0660c7.21a res2=00000001 errno=0
func=rred op1=52e7f85c.e9a53ccb result=3cd26053.c0992257.ef0 res2=00000003 errno=0
func=rred op1=52ead6a7.ae9a9d97 result=bcb25aec.6857c7d1.78b res2=00000001 errno=0
func=rred op1=52f1a73e.e3fd4ba9 result=bca253b7.f2ab4f1e.306 res2=00000003 errno=0
func=rred op1=52fa1f14.fd5d4564 result=3ca27089.c95d31eb.51c res2=00000003 errno=0
func=rred op1=53058760.980e9c6d result=3cc6fe43.505b8cff.958 res2=00000003 errno=0
func=rred op1=530eb6c9.62abee5b result=bca236e6.1bf96c51.0ef res2=00000001 errno=0
func=rred op1=5313974f.be05f40b result=3cbba8ce.ae0bcae0.fab res2=00000001 errno=0
func=rred op1=53182f04.23549d02 result=bcbb6f2b.00a80546.b7d res2=00000003 errno=0
func=rred op1=53229f47.51019fda result=bca1fd42.6e95a6b6.cc1 res2=00000001 errno=0
func=rred op1=5329270c.9058f133 result=3ca2e3d1.2424bd1f.d78 res2=00000003 errno=0
func=rred op1=53365f2e.272f729f result=3cd030e1.7b8a7d14.784 res2=00000001 errno=0
func=rred op1=533beeea.f9826fc7 result=bcbafbe3.a5e07a12.322 res2=00000003 errno=0
func=rred op1=53413b58.1c6ce090 result=3ca3ca5f.d9b3d388.e2f res2=00000003 errno=0
func=rred op1=534a8afb.c4edb07d result=bca03025.037779e4.b53 res2=00000001 errno=0
func=rred op1=5351ed4f.b6b74035 result=bcba1554.f05163a9.26b res2=00000003 errno=0
func=rred op1=5359d904.2aa350d8 result=3cbdaf8f.c68dbd4d.547 res2=00000001 errno=0
func=rred op1=53658a2e.238818b4 result=3cc8bcf7.d020c86b.1bb res2=00000003 errno=0
func=rred op1=536ed9d1.cc08e8a1 result=bcb67b1a.1a150a04.f8e res2=00000003 errno=0
func=rred op1=537362c3.1ffa7ca2 result=3cd643ab.d4ea4df9.ff5 res2=00000003 errno=0
func=rred op1=537cb266.c87b4c8f result=bccb6db2.1081fee7.31a res2=00000003 errno=0
func=rred op1=538027a2.9aa61287 result=3ce28db9.dc189650.54c res2=00000001 errno=0
func=rred op1=538fed87.4dcfb6aa result=bcd401ce.1ede8f93.dc8 res2=00000003 errno=0
func=rred op1=53944599.ae031379 result=bc6bb722.955e057c.c77 res2=00000003 errno=0
func=rred op1=5395594f.2fc9e182 result=3cb2eca6.c508e35c.fcb res2=00000001 errno=0
func=rred op1=53adde8b.c4213631 result=bcb6638b.17b4a40c.95a res2=00000003 errno=0
func=rred op1=53aef241.45e8043a result=3cb13134.9bb30305.304 res2=00000003 errno=0
func=rred op1=53b91212.b91224d5 result=bcb81efd.410a8464.622 res2=00000001 errno=0
func=rred op1=53ba25c8.3ad8f2de result=3ccb8541.12e264df.94e res2=00000001 errno=0
func=rred op1=53c1df5d.287b8acb result=3cab74a0.920e84ab.2eb res2=00000003 errno=0
func=rred op1=53c6abd6.338a9c27 result=bcbb95e1.93b64513.fb1 res2=00000001 errno=0
func=rred op1=53d3127b.6b3f4f22 result=3c9b321e.8ebf03d9.95f res2=00000003 errno=0
func=rred op1=53d578b7.f0c6d7d0 result=bcc141d5.1c86e339.967 res2=00000001 errno=0
func=rred op1=53ec9bb9.20def6b3 result=3cb46596.eb0f42e3.307 res2=00000001 errno=0
func=rred op1=53edced7.63a2bb0a result=bcb4ea9a.f1ae4486.61f res2=00000003 errno=0
func=rred op1=53f73d8b.24ad40bf result=3cd2d3b6.03cb130e.637 res2=00000001 errno=0
func=rred op1=53f870a9.67710516 result=bc9d462e.a93b0a66.5bc res2=00000001 errno=0
func=rred op1=5405c192.69582a1c result=3cb3e092.e470413f.ff0 res2=00000001 errno=0
func=rred op1=540b1fc0.6589e010 result=bcc89360.c6d5a5d3.2d6 res2=00000003 errno=0
func=rred op1=5417191d.e8649799 result=3c94f5ee.3f4af033.448 res2=00000003 errno=0
func=rred op1=5419c834.e67d7293 result=bccfe4ec.7124686c.c45 res2=00000001 errno=0
func=rred op1=5421a8b9.4e0e8d12 result=bca2cb37.8995924c.b98 res2=00000001 errno=0
func=rred op1=542c8982.82baa220 result=3cbe5b8a.0415b959.a14 res2=00000003 errno=0
func=rred op1=543a7d15.f515d39b result=bcbc30d3.4e605b73.164 res2=00000003 errno=0
func=rred op1=543fed7a.8f6bde22 result=3ca720a4.f5004e19.cf8 res2=00000001 errno=0
func=rred op1=5448cb19.eebd359a result=bc9ceb94.3c55acff.470 res2=00000003 errno=0
func=rred op1=544e3b7e.89134021 result=3cd211d9.a0aae670.0a9 res2=00000003 errno=0
func=rred op1=545539e9.9e65e156 result=bcc668aa.112047ec.a26 res2=00000003 errno=0
func=rred op1=545c5c4a.3f1489de result=3cafcb7f.cbd5c5b3.fb9 res2=00000001 errno=0
func=rred op1=54670281.c6918b78 result=bccda38f.2035b32c.742 res2=00000001 errno=0
func=rred op1=546a93b2.16e8dfbc result=3c76ff5c.7c00c5a5.a46 res2=00000003 errno=0
func=rred op1=5479af66.02d30aab result=bcbb7b9e.7495a0a4.ecc res2=00000003 errno=0
func=rred op1=547b77fe.2afeb4cd result=3cc09dba.c9cae907.2ae res2=00000001 errno=0
func=rred op1=54830a79.7d18d2bc result=bccc3399.5875a6d2.19e res2=00000003 errno=0
func=rred op1=5483eec5.912ea7cd result=3c913f85.5d00943c.3b4 res2=00000001 errno=0
func=rred op1=54910e75.585c765e result=3cd0f9b8.3bbaec1d.c17 res2=00000001 errno=0
func=rred op1=549d7402.4fbb112b result=bcc7e3b8.013581c3.0b1 res2=00000001 errno=0
func=rred op1=54a5d113.b7a2ab0d result=3cd3d9a3.cb3b04d2.760 res2=00000001 errno=0
func=rred op1=54af5650.762f146b result=bcc0b3eb.1a7543ff.47a res2=00000003 errno=0
func=rred op1=54b4dfec.a468a96d result=3cd82985.227b29e1.84d res2=00000001 errno=0
func=rred op1=54b9a28b.03aede1c result=bcb02850.d7e9f3c2.540 res2=00000003 errno=0
func=rred op1=54c37632.0791a6fd result=3c9b5c2e.905b478d.418 res2=00000003 errno=0
func=rred op1=54cfcee3.ffcc153b result=bcd1de13.c0efa83b.282 res2=00000001 errno=0
func=rred op1=54d3b27b.cc602765 result=3cd2f548.460648b5.0f6 res2=00000003 errno=0
func=rred op1=54d9ded4.c87d5e84 result=bc83d1cc.7de27fdd.9a1 res2=00000001 errno=0
func=rred op1=54e3580d.252a66c9 result=bcc1656d.9fc81bc0.2da res2=00000003 errno=0
func=rred op1=54e9fcf9.aae49eb8 result=3ccc994b.58396f8b.1b2 res2=00000003 errno=0
func=rred op1=54f3671f.965e06e3 result=bc9dbab2.bcd3bfcc.671 res2=00000003 errno=0
func=rred op1=54f9ede7.39b0fe9e result=3cca1f11.c87d1f8f.67e res2=00000001 errno=0
func=rred op1=55035f96.5dc436d6 result=bcd34118.cb9557bc.f41 res2=00000001 errno=0
func=rred op1=5509e65e.01172e91 result=3cc52a9e.a9047f98.016 res2=00000001 errno=0
func=rred op1=55102780.6101730c result=bcd5bb52.5b51a7b8.a76 res2=00000001 errno=0
func=rred op1=551d1e73.fdd9f25b result=3cb18efd.b4addf5b.023 res2=00000003 errno=0
func=rred op1=5521cb14.97fca4fe result=3c9e985d.d6f27db0.d4a res2=00000003 errno=0
func=rred op1=552842c9.ca1bfc9f result=bca8576a.104bc0e2.c9d res2=00000003 errno=0
func=rred op1=5535d4f4.b03d01c1 result=bcd1e846.a0735802.8cc res2=00000003 errno=0
func=rred op1=553ab09e.e3faf77d result=3cb6f246.6135de44.9f7 res2=00000001 errno=0
func=rred op1=554301ff.24ec226d result=3cd37883.921d0736.0f7 res2=00000003 errno=0
func=rred op1=554979b4.570b7a0e result=bc76523a.f15e29e2.a4f res2=00000003 errno=0
func=rred op1=5555a264.77840f86 result=3cbd333a.27dc9b12.aa5 res2=00000003 errno=0
func=rred op1=555d5104.3692e496 result=bcc163e4.721a12c5.a9c res2=00000001 errno=0
func=rred op1=55678e0c.6747c4ca result=3cba68f2.c9b0d5d6.55b res2=00000001 errno=0
func=rred op1=556b655c.46cf2f52 result=bcc2c908.212ff563.d41 res2=00000003 errno=0
func=rred op1=557883e0.5f299f6c result=3cb4d464.0d594b5d.ac8 res2=00000001 errno=0
func=rred op1=557a6f88.4eed54b0 result=bcc5934f.7f5bbaa0.28b res2=00000003 errno=0
func=rred op1=5588feca.5b1a8cbd result=3ca3568d.29546cd8.b41 res2=00000001 errno=0
func=rred op1=5589f49e.52fc675f result=bccb27de.3bb34518.d1f res2=00000003 errno=0
func=rred op1=5592ddd2.435024e2 result=bc77dd6e.404de84f.86c res2=00000001 errno=0
func=rred op1=559f1fc2.72e4f498 result=3cc41578.9b56dc1b.304 res2=00000003 errno=0
func=rred op1=55a5b0d9.513ce227 result=3cd474ee.545813bc.6e6 res2=00000001 errno=0
func=rred op1=55ac4cbb.64f83753 result=bc91e612.b03a6e3b.a51 res2=00000003 errno=0
func=rred op1=55b484ca.c83efa2d result=bcc88efd.476577aa.199 res2=00000003 errno=0
func=rred op1=55baa5c2.e0096208 result=3cc119ca.d34d1f11.3f7 res2=00000003 errno=0
func=rred op1=55c6c1ca.91acc375 result=3cbc3c3a.1686c40e.9d3 res2=00000003 errno=0
func=rred op1=55c868c3.169b98c0 result=bccd0881.f3741339.02d res2=00000001 errno=0
func=rred op1=55d5a34a.acf5ded1 result=bcd17fee.c1c3c6a6.724 res2=00000001 errno=0
func=rred op1=55d98742.fb527d64 result=3ca4ac4e.cc98aba5.f03 res2=00000003 errno=0
func=rred op1=55e6328a.9f515123 result=bcab0e8d.b40324f9.1d5 res2=00000003 errno=0
func=rred op1=55ecdbfb.5753a9a5 result=3ccb6ff2.399974e4.378 res2=00000001 errno=0
func=rred op1=55f32572.3c7dde0b result=3cbf0276.32e50178.e85 res2=00000001 errno=0
func=rred op1=55fc945b.5e25f07c result=bcb0b866.4db6cf26.254 res2=00000001 errno=0
func=rred op1=5604abfe.6de79797 result=3c8f9f43.f70ee3fe.57e res2=00000003 errno=0
func=rred op1=560e1ae7.8f8faa08 result=bcd6e074.2095712f.940 res2=00000003 errno=0
func=rred op1=5613e8b8.5532bad1 result=3cd07e35.392af7dc.66e res2=00000001 errno=0
func=rred op1=561bd115.457113b6 result=bca1a12a.9fe62c4d.1e8 res2=00000003 errno=0
func=rred op1=56250da1.7a4205fa result=bcc520b0.f5b05a39.6ce res2=00000001 errno=0
func=rred op1=562b6f72.3916a553 result=3cc437ec.a380fd12.739 res2=00000001 errno=0
func=rred op1=56314a44.885010b9 result=3c9bfc32.ae516f62.72b res2=00000003 errno=0
func=rred op1=563f32cf.2b089a94 result=bca5443b.e8a3a0e9.03b res2=00000001 errno=0
func=rred op1=5642fb21.7b1bd428 result=3cc34f28.51519feb.7a4 res2=00000003 errno=0
func=rred op1=564d81f2.383cd725 result=bcc6f239.9a0f1487.5f7 res2=00000001 errno=0
func=rred op1=5657661b.604673ef result=bcbfe659.dcf5715d.859 res2=00000003 errno=0
func=rred op1=565916f8.5312375e result=3cb15a14.b9ff9eed.f0d res2=00000001 errno=0
func=rred op1=5664582f.f44b4254 result=bc8f5139.75200fd8.96a res2=00000003 errno=0
func=rred op1=566dd5c0.b1d92c68 result=3cd2549e.85a89f6c.b59 res2=00000001 errno=0
func=rred op1=5676b794.23aebcd9 result=3cbeca02.455b3be0.cee res2=00000001 errno=0
func=rred op1=567e8447.ee70e37e result=bca77ceb.17d80be2.710 res2=00000001 errno=0
func=rred op1=56896e3b.f15e12e9 result=bcb392c3.e93409e7.5e2 res2=00000003 errno=0
func=rred op1=568bcda0.20c18d6e result=3cccd4ee.ae093ae3.457 res2=00000001 errno=0
func=rred op1=56909d77.de101cc7 result=bcda28ec.e2f0a362.db4 res2=00000003 errno=0
func=rred op1=569d28f4.07993876 result=3cc11679.221d34f2.0cf res2=00000003 errno=0
func=rred op1=56a8c091.fdf23d65 result=3c86ddc6.78d2d05c.1a6 res2=00000003 errno=0
func=rred op1=56add69d.fb050dfa result=bca999c7.d6eb5bc1.901 res2=00000003 errno=0
func=rred op1=56b4015a.fa955792 result=bcc60f0e.b04adedc.af5 res2=00000003 errno=0
func=rred op1=56bd7fc9.014f2338 result=3ccbc680.4e7f92f3.b5f res2=00000001 errno=0
func=rred op1=56c3d5f0.7dba6231 result=bc9c55c9.3503e727.05b res2=00000001 errno=0
func=rred op1=56cdab33.7e2a1899 result=3cbdf338.c613ca25.dbd res2=00000003 errno=0
func=rred op1=56d1609f.bd9e7497 result=bcc0579d.12162ac5.a8c res2=00000003 errno=0
func=rred op1=56d64b41.3dd64fcb result=3c9165c3.bca1b991.2f1 res2=00000001 errno=0
func=rred op1=56e51098.ddc858fe result=bca3a2e7.56b30a5e.6e3 res2=00000003 errno=0
func=rred op1=56e785e9.9de44698 result=3cbb3737.67fb3ec0.662 res2=00000001 errno=0
func=rred op1=56f0ad96.4f29fe80 result=3ce5eb3c.76a9c9cf.db6 res2=00000001 errno=0
func=rred op1=56ff98e5.4cac857d result=bcbd745b.020c8f8d.a54 res2=00000001 errno=0
func=rred op1=570069c6.d65d3e25 result=3c9e5140.4520d187.dff res2=00000003 errno=0
func=rred op1=570af213.45416aa4 result=bca81d2e.8ad5abf8.ec6 res2=00000001 errno=0
func=rred op1=57180156.1184e1d1 result=bcc9aa32.f968755c.a94 res2=00000001 errno=0
func=rred op1=571de2d0.78fdf377 result=3c88d046.e92c963b.ce3 res2=00000003 errno=0
func=rred op1=5724358e.73f10ffb result=bcc215e2.e82040fa.b15 res2=00000003 errno=0
func=rred op1=5727264b.a7ad98ce result=3cb242a8.ffb5fb8b.69b res2=00000001 errno=0
func=rred op1=57324faa.a5272710 result=bc976a16.2c7ec1b6.0a9 res2=00000003 errno=0
func=rred op1=573bfcec.aa340a8c result=3cd3b94a.627de7a6.ca6 res2=00000001 errno=0
func=rred op1=5744bafb.266a5fef result=3cbeaacc.744c46a9.50d res2=00000001 errno=0
func=rred op1=574b777f.f7baba98 result=bcb18f90.a15f1148.87f res2=00000001 errno=0
func=rred op1=5756e395.4e70f0d4 result=bcbd449b.b79e7223.8d4 res2=00000003 errno=0
func=rred op1=57594ee5.cfb429b3 result=3ccbbd89.aebc6e72.8f8 res2=00000001 errno=0
func=rred op1=576005b5.5082422e result=bcc47cd3.66eee97f.494 res2=00000001 errno=0
func=rred op1=576b98db.24590e95 result=3cda46e8.4bf48257.2ed res2=00000001 errno=0
func=rred op1=57712aaf.fad4b49f result=bcd5f374.c9b6d59a.a9f res2=00000001 errno=0
func=rred op1=577f07cb.235065e8 result=3ce814f6.37c8a02e.1dd res2=00000003 errno=0
func=rred op1=57808785.0f5c5168 result=bd0043a7.41699ccb.2c1 res2=00000001 errno=0
func=rred op1=578f899a.e22a7522 result=3cbcc116.86cdb576.a4a res2=00000003 errno=0
func=rred op1=5790e9c8.1b67ad02 result=3c955c01.693bcf02.685 res2=00000003 errno=0
func=rred op1=57920ec2.c5ba1f73 result=bcb21315.d22fcdf5.708 res2=00000003 errno=0
func=rred op1=57a95eac.291b8383 result=3cb00501.0eecdb41.ce3 res2=00000001 errno=0
func=rred op1=57aa83a6.d36df5f4 result=bcbecf2b.4a10a82a.46f res2=00000001 errno=0
func=rred op1=57b491bc.cd185f0a result=3cd261cb.8722118b.c5e res2=00000003 errno=0
func=rred op1=57be2b9b.851ea7fc result=bca2e653.c1a9b24f.bd4 res2=00000001 errno=0
func=rred op1=57c78ab1.d0432a7f result=3ca7d1af.10cdebb5.136 res2=00000001 errno=0
func=rred op1=57cc57a1.2c464ef8 result=bcd1c460.1d3d8a5f.1b2 res2=00000003 errno=0
func=rred op1=57d6a0b4.a3d6fdfd result=bcbc597d.a27e8b77.9be res2=00000003 errno=0
func=rred op1=57df1598.b18ad47e result=3cacbd0a.5ff2251a.699 res2=00000003 errno=0
func=rred op1=57e715b3.3a0d143e result=bc921f3a.46c27f0a.21c res2=00000001 errno=0
func=rred op1=57ef8a97.47c0eabf result=3cd43a0d.c4cfa711.c63 res2=00000001 errno=0
func=rred op1=57f315c0.7e4e341e result=bcc52a3b.0a820231.017 res2=00000001 errno=0
func=rred op1=57fb15a5.f5cbf45e result=3cb8353b.ce418557.e12 res2=00000003 errno=0
func=rred op1=580515b9.dc2da42e result=bcc9b209.9c32a1f3.89e res2=00000003 errno=0
func=rred op1=580915ac.97ec844e result=3cae4b3d.55c08ba5.a08 res2=00000001 errno=0
func=rred op1=581815af.e8fccc46 result=bc87ccdc.df11c9ba.8bf res2=00000001 errno=0
func=rred op1=581a15a9.46dc3c56 result=3ccfc80b.23b1a841.494 res2=00000003 errno=0
func=rred op1=582795b1.9184f042 result=bcc39c08.14b39ba5.ca8 res2=00000001 errno=0
func=rred op1=582895ae.4074a84a result=3cbb51a1.b9de526e.4f0 res2=00000003 errno=0
func=rred op1=5837d5b0.bd40de44 result=bcc695a3.b095d4dd.1c0 res2=00000003 errno=0
func=rred op1=583855af.14b8ba48 result=3cb55e6a.8219dfff.ac0 res2=00000001 errno=0
func=rred op1=5847f5b0.531ed545 result=bccc88da.e85a474b.bf0 res2=00000003 errno=0
func=rred op1=584835af.7edac347 result=3ca2eff8.2521f644.cc2 res2=00000001 errno=0
func=rred op1=58522043.b9ac94b5 result=bc837392.e7bf4dd6.ff5 res2=00000001 errno=0
func=rred op1=585e4b1b.4408f1d9 result=3cc42731.539deb22.3c1 res2=00000003 errno=0
func=rred op1=58652af9.9c43abfe result=3cb08185.c82a0c89.ec3 res2=00000003 errno=0
func=rred op1=586b2065.cb93e38f result=bcd27542.3e8b51ba.a0f res2=00000001 errno=0
func=rred op1=5879ab0a.a537536b result=bcc1fa8c.57f4ad30.75c res2=00000001 errno=0
func=rred op1=587cb5c0.87ce6ab4 result=3c9b1ef1.51299679.b23 res2=00000003 errno=0
func=rred op1=5885e5a7.2f71f410 result=bcc6d771.11e480a6.35a res2=00000001 errno=0
func=rred op1=5888f05d.12090b59 result=3cc3e563.f24f3f59.227 res2=00000001 errno=0
func=rred op1=58958850.65dad007 result=3cb45734.fcdf30db.45a res2=00000001 errno=0
func=rred op1=58994db3.dba02f62 result=bcc00fb4.bd9a1b07.c91 res2=00000003 errno=0
func=rred op1=58a00ee6.99fe5303 result=3cd59753.0761d8c0.bda res2=00000001 errno=0
func=rred op1=58ab01ba.31b74d0b result=bc9401e0.a82a7e57.7fc res2=00000003 errno=0
func=rred op1=58b11795.29d573dc result=3ca11e00.fd14574d.f24 res2=00000001 errno=0
func=rred op1=58bdbe6f.17a58b8d result=bccbd7e9.3bef203c.159 res2=00000003 errno=0
func=rred op1=58c275ef.9ccc931d result=bcbc90e1.26b4a9fe.78f res2=00000003 errno=0
func=rred op1=58c9a35f.bec02dca result=3cb9ad01.7b9e82f4.eb7 res2=00000003 errno=0
func=rred op1=58d55d7a.744ad0d3 result=3cc56581.3c596d21.6ed res2=00000001 errno=0
func=rred op1=58df479f.7c2caa02 result=bcbf74c0.d1cad108.067 res2=00000001 errno=0
func=rred op1=58e3e9b5.088bb1f8 result=bcacad7f.a96cf374.284 res2=00000003 errno=0
func=rred op1=58e82f9a.53010eef result=3c863a09.42eeec9e.f14 res2=00000001 errno=0
func=rred op1=58f280a5.193092ea result=3ccb10a2.0fcd71be.da8 res2=00000003 errno=0
func=rred op1=58fdde8f.8cd18af4 result=bcc5821f.bf11b697.1e3 res2=00000001 errno=0
func=rred op1=5903352d.10de2271 result=3cb973c4.762df009.8cc res2=00000001 errno=0
func=rred op1=590d2a07.9523fb6d result=bc89cdd9.99f81b54.dbe res2=00000003 errno=0
func=rred op1=591aacd0.f412852e result=3c9f8d25.b8e1cb93.74a res2=00000003 errno=0
func=rred op1=591fa73e.363571ac result=bcb4ca36.3b34808f.4b1 res2=00000001 errno=0
func=rred op1=592250d5.bc2c2f15 result=bcc8bbda.f250ba01.b9b res2=00000003 errno=0
func=rred op1=592e0e5e.e9d5eec9 result=3ce14bfb.5e0ba4cf.e71 res2=00000001 errno=0
func=rred op1=5932c301.668528c3 result=3cca2bad.fa0b2611.5fe res2=00000003 errno=0
func=rred op1=59354038.07969f02 result=bc940e8d.7b0e6b16.431 res2=00000003 errno=0
func=rred op1=5947f684.7dd49218 result=3cba8982.5a1e30cd.e3e res2=00000003 errno=0
func=rred op1=594fe054.0b61ee83 result=bcae15d4.3895a0a1.64a res2=00000001 errno=0
func=rred op1=5953e511.cc77a577 result=bccc4fab.4959e8b7.a44 res2=00000003 errno=0
func=rred op1=59569b5e.42b5988d result=3cb0823b.9c96fb42.c25 res2=00000001 errno=0
func=rred op1=59609dbd.23407407 result=3c99ebd3.7c3f16de.833 res2=00000003 errno=0
func=rred op1=596b3dd9.270bc388 result=bcab2731.37fd4abd.449 res2=00000003 errno=0
func=rred op1=59739c8d.b2fb064a result=3cc3bfb6.0c1ede1e.92c res2=00000001 errno=0
func=rred op1=597e3ca9.b6c655cb result=bc63b5db.bbe33dec.159 res2=00000001 errno=0
func=rred op1=59846e62.dd48d2a6 result=bcc45d64.e9fdf80d.f37 res2=00000001 errno=0
func=rred op1=59876d33.6d0364e9 result=3ca8b075.c080e2ff.c1d res2=00000003 errno=0
func=rred op1=599106a7.b8675a35 result=bcd0f87e.c2fe4eb6.4ad res2=00000003 errno=0
func=rred op1=599ad4ee.91e4dd5a result=3ca639ba.49047b42.3f2 res2=00000001 errno=0
func=rred op1=59a0d232.6dd3e71e result=bcb00a54.137b0d1c.24f res2=00000003 errno=0
func=rred op1=59ae0834.6c32e2b4 result=3cdcb30a.c55fa646.cb1 res2=00000001 errno=0
func=rred op1=59b5d390.7fdc623c result=3c98bd98.d625b898.68c res2=00000001 errno=0
func=rred op1=59b93b4b.a4bddaad result=bcc80f7e.1d3893aa.377 res2=00000001 errno=0
func=rred op1=59c352e1.76d824ad result=bcb9e541.f16cac12.2fc res2=00000003 errno=0
func=rred op1=59c8543f.88e09fcb result=3cc9516d.63c93255.4c4 res2=00000001 errno=0
func=rred op1=59d05eac.5fe549ad result=3cb28e32.a09c4a72.4e9 res2=00000003 errno=0
func=rred op1=59d8c7c5.96cf3d3c result=bcc6cd8e.d6a7f4ff.22a res2=00000003 errno=0
func=rred op1=59e45975.f462f4bc result=3cddf4fa.0bf044f1.dfe res2=00000001 errno=0
func=rred op1=59ecc28f.2b4ce84b result=bca0fd70.d82eaa33.503 res2=00000001 errno=0
func=rred op1=59f11bb9.a5a2006d result=3c8f009f.f7dc3994.626 res2=00000003 errno=0
func=rred op1=59fd7f9c.71099f0b result=bcd5d589.d6e91332.7f9 res2=00000001 errno=0
func=rred op1=5a06ef24.6877745c result=bcaa3ab9.b2664601.87c res2=00000001 errno=0
func=rred op1=5a0c6408.886e8ceb result=3cc22eea.698c2718.06d res2=00000001 errno=0
func=rred op1=5a114afc.f7112e1d result=bccb6c33.43c3c2e6.3e7 res2=00000003 errno=0
func=rred op1=5a1c934b.d9ddba9b result=3c831799.15d7ce4b.6a7 res2=00000001 errno=0
func=rred op1=5a21335b.4e599745 result=bcc3ac0b.45ccb481.25d res2=00000003 errno=0
func=rred op1=5a26d782.bfbfdd84 result=3cb1e343.1ea91693.9e8 res2=00000001 errno=0
func=rred op1=5a31278a.79fdcbd9 result=bca0aeed.277a5edb.d29 res2=00000003 errno=0
func=rred op1=5a3c877b.0581ef2f result=3cd3f920.c398626f.18d res2=00000001 errno=0
func=rred op1=5a46dd6b.29edc33a result=3c73455f.72eb7b7c.bf7 res2=00000003 errno=0
func=rred op1=5a4c9934.440ba051 result=bcc9a08e.b6ceea25.a1d res2=00000003 errno=0
func=rred op1=5a512496.44e6d8fe result=3cc27d6e.1a40726f.848 res2=00000001 errno=0
func=rred op1=5a5c9640.0ef4ad76 result=bcc014c2.2be302ff.ec9 res2=00000003 errno=0
func=rred op1=5a640100.b76a4e1c result=3cc3b1c4.116f2a27.507 res2=00000003 errno=0
func=rred op1=5a69b9d5.9c713858 result=bcbdc0d8.69689690.413 res2=00000001 errno=0
func=rred op1=5a756f35.f0ac08ab result=3cc61a6f.ffcc9996.e86 res2=00000003 errno=0
func=rred op1=5a784ba0.632f7dc9 result=bcb8ef80.8cadb7b1.115 res2=00000001 errno=0
func=rred op1=5a806ef5.c2d17524 result=3cc8831b.ee2a0906.805 res2=00000003 errno=0
func=rred op1=5a8d4be0.910a1150 result=bca4f6f1.ecfa3627.038 res2=00000001 errno=0
func=rred op1=5a951465.afa156be result=bcd17f4a.7253920d.011 res2=00000003 errno=0
func=rred op1=5a9a14a5.dd7bea45 result=3ca193cc.f8dcc0d2.7b5 res2=00000001 errno=0
func=rred op1=5aa2c1ad.b93965f1 result=3cbc0f45.ef59dbe5.fd1 res2=00000001 errno=0
func=rred op1=5aa5f8e8.6cc78cfc result=bcbf726a.e377513a.855 res2=00000003 errno=0
func=rred op1=5ab24f6c.5aa64ad2 result=bcca34ae.6838c3b0.c47 res2=00000001 errno=0
func=rred op1=5abdbe21.ef9d2c6f result=3cb8ac20.fb3c6691.74e res2=00000001 errno=0
func=rred op1=5ac07aae.5195a9bd result=bcd795d0.2a997ceb.e40 res2=00000001 errno=0
func=rred op1=5acf92df.f8adcd84 result=3cc36e64.7ffdd907.b40 res2=00000003 errno=0
func=rred op1=5ad19e2e.056787d7 result=3cb1e5d7.13017be8.647 res2=00000001 errno=0
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func=rred op1=5aeb57a4.0ca39c4d result=3cc05d49.a6051ec9.14f res2=00000001 errno=0
func=rred op1=5aed2c62.15b43d62 result=bca266a1.1bd45d77.ba4 res2=00000001 errno=0
func=rred op1=5af67ae9.09059212 result=3cd12190.5c834d58.bcb res2=00000003 errno=0
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func=rred op1=5b01eeed.91317459 result=bcda54e0.ea6d7c14.99e res2=00000001 errno=0
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func=rred op1=5b1b8003.d288928e result=3caaa4bc.3d2039f7.883 res2=00000001 errno=0
func=rred op1=5b229cbc.ece25382 result=bca66cf1.626b69f2.689 res2=00000001 errno=0
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func=rred op1=5bbacc8b.518d13e2 result=bca9d022.b6d2ce7a.9a7 res2=00000001 errno=0
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func=rred op1=5c8bc69f.d6c8887c result=bcb06854.2c4731cd.8f9 res2=00000001 errno=0
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func=rred op1=5c9ac593.e47e035b result=bc85642d.b7aa8cc8.3d0 res2=00000001 errno=0
func=rred op1=5ca3d3eb.eecbe13c result=3ca61e91.7cb91d37.00a res2=00000001 errno=0
func=rred op1=5ca4d4f7.e116665d result=bcc89c7e.426acab4.576 res2=00000003 errno=0
func=rred op1=5cb0db9d.ed1812bd result=bcb5c15f.9a31d4ff.9ed res2=00000003 errno=0
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func=rred op1=5cc8c8e6.ea7ed98b result=3ccba635.dbe76484.c0c res2=00000001 errno=0
func=rred op1=5ccfba8e.e030fbaa result=bca4a9c9.f29bfc59.796 res2=00000001 errno=0
func=rred op1=5cd4d242.6bcb7624 result=3ca79359.06d63e14.87e res2=00000003 errno=0
func=rred op1=5cdbc3ea.617d9843 result=bcddde3d.37b39bd8.8e2 res2=00000003 errno=0
func=rred op1=5cea4668.a5fe38e7 result=bca1c03a.de61ba9e.6ae res2=00000001 errno=0
func=rred op1=5cef3b63.a1b13136 result=3cc1ae82.c520ae8f.65e res2=00000001 errno=0
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func=rred op1=5cff7af9.40f11670 result=bc97da39.6bda6e50.9bd res2=00000001 errno=0
func=rred op1=5d04f20d.3b6b68c1 result=3cb19cca.abdfa280.60e res2=00000003 errno=0
func=rred op1=5d0f9ac4.1091090d result=bcd6276d.8959a33e.832 res2=00000001 errno=0
func=rred op1=5d179c3a.f0b4d0d4 result=bcb1e3ab.10e3d2bc.74e res2=00000003 errno=0
func=rred op1=5d1cd0cb.8ba7ae5d result=3cbd4306.fcc8a96c.9ae res2=00000003 errno=0
func=rred op1=5d23acdb.c896ae06 result=bcbdd0c7.c6d109e4.c2d res2=00000001 errno=0
func=rred op1=5d28e16c.63898b8f result=3cd01f27.1521fb9b.572 res2=00000001 errno=0
func=rred op1=5d31b52c.34879c9f result=bccad580.9955bc1a.af5 res2=00000001 errno=0
func=rred op1=5d3ec87b.1fb6bfc4 result=3cdbc563.660b0287.912 res2=00000001 errno=0
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func=rred op1=5d4f21ba.3053eb1a result=3caf594f.d184a1b7.aa4 res2=00000001 errno=0
func=rred op1=5d51888c.ac3906f4 result=bca05b23.06303ae9.8d6 res2=00000001 errno=0
func=rred op1=5d5ef51a.a805556f result=3cedbaf8.63234ca3.0bc res2=00000003 errno=0
func=rred op1=5d685523.6e467907 result=3cb72bbe.4e6c8442.e39 res2=00000003 errno=0
func=rred op1=5d6a4cd3.02558a6e result=bcb888b4.8948585e.542 res2=00000003 errno=0
func=rred op1=5d75eaaf.d74748b1 result=bcc471eb.c7bc49a3.f0c res2=00000001 errno=0
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func=rred op1=5d871fe9.a2c6e0dc result=3c95ce94.3581d4f7.96b res2=00000003 errno=0
func=rred op1=5d8b820c.cdd52299 result=bca5cefb.f19f8b57.4f7 res2=00000001 errno=0
func=rred op1=5d94543b.277ff3e8 result=bccdfc73.85b03b34.280 res2=00000003 errno=0
func=rred op1=5d9e4dbb.491c0f8d result=3cc8889a.9a40eac6.65e res2=00000001 errno=0
func=rred op1=5da157ef.3a1528a5 result=3cb05aef.28215fb9.b10 res2=00000001 errno=0
func=rred op1=5da5ba12.65236a62 result=bcc888ce.784fc5f6.425 res2=00000001 errno=0
func=rred op1=5db20ada.d8e6e3e2 result=3cd9e583.dd990815.df5 res2=00000001 errno=0
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func=rred op1=5dc3e276.9f052722 result=3c95cb56.549421f9.d07 res2=00000003 errno=0
func=rred op1=5dcebf7f.d196dc53 result=bcd72c19.130683d6.a54 res2=00000001 errno=0
func=rred op1=5dd80bb7.85d6027c result=bcbb44a7.ab949073.d10 res2=00000001 errno=0
func=rred op1=5dddd3b1.ee87bab3 result=3cb05880.bf6f197b.5c5 res2=00000001 errno=0
func=rred op1=5de1cdd6.2b9cb975 result=3ccdfad4.953961b5.44d res2=00000001 errno=0
func=rred op1=5defe852.61f02860 result=bc95e545.5c01b9e8.025 res2=00000001 errno=0
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func=rred op1=5e1de26e.ccb8accd result=3ccde761.4fa72fc2.9f7 res2=00000001 errno=0
func=rred op1=5e21f2ae.571716b6 result=bcc8a1ee.0781f125.029 res2=00000001 errno=0
func=rred op1=5e2fe0f3.f2d7af53 result=3cdc890c.f9e71424.1f5 res2=00000003 errno=0
func=rred op1=5e30f36b.c4079573 result=bcd74399.b1c1d586.827 res2=00000001 errno=0
func=rred op1=5e3ee1b1.5fc82e10 result=3ced3837.24c721f3.5f6 res2=00000001 errno=0
func=rred op1=5e407779.b20c1158 result=bd0240b0.7732a570.d90 res2=00000003 errno=0
func=rred op1=5e4f6501.e0dc2b38 result=3ccd4bc7.2315a02d.747 res2=00000001 errno=0
func=rred op1=5e51b106.168d1822 result=3cad9a07.1c4f9915.c89 res2=00000001 errno=0
func=rred op1=5e52b048.a99c9965 result=bc9c6107.3767b574.780 res2=00000001 errno=0
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func=rred op1=5eb98180.cca242b4 result=3cc7aa42.c9b8fedc.6cb res2=00000001 errno=0
func=rred op1=5ebd9016.9d240838 result=bca06911.eceb131d.8bd res2=00000003 errno=0
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func=rred op1=5ece93bc.11447999 result=bcc616cc.98ef6b60.adc res2=00000001 errno=0
func=rred op1=5ed5286b.81ba94c9 result=3cbeeb73.a686ea9b.4da res2=00000003 errno=0
func=rred op1=5ed62c10.f5db062a result=bcb89d9a.e3609cac.51c res2=00000001 errno=0
func=rred op1=5ee27a0e.22368523 result=bcc48356.6825d7e4.eec res2=00000003 errno=0
|
f33bf982528030fea766d7973fc4db5409276d03 | 449d555969bfd7befe906877abab098c6e63a0e8 | /2741/CH4/EX4.5/Chapter4_Example5.sce | b7df679401bff02ee7bac59ba18897da1cba8080 | [] | no_license | FOSSEE/Scilab-TBC-Uploads | 948e5d1126d46bdd2f89a44c54ba62b0f0a1f5e1 | 7bc77cb1ed33745c720952c92b3b2747c5cbf2df | refs/heads/master | 2020-04-09T02:43:26.499817 | 2018-02-03T05:31:52 | 2018-02-03T05:31:52 | 37,975,407 | 3 | 12 | null | null | null | null | UTF-8 | Scilab | false | false | 715 | sce | Chapter4_Example5.sce | clc
clear
//Input data
m=50;//Mass of water in gms
t1=15;//Initial temperature in degree centigrade
t2=-20;//Final temperature in degree centigrade
Sp=0.5;//Specific heat of Ice in cal/g-K
Li=80;//Latent heat of fusion of Ice in cals per gram
//Calculations
h1=m*1*t1;//Heat removed in cooling water from 15 to 0 degree centigrade in cal
h2=m*Li;//Heat removed in converting water into Ice at 0 degree centigrade in cal
h3=m*Sp*-t2;//Heat removed in cooling ice from 0 to -20 degree centigrade in cal
H=h1+h2+h3;//Total heat removed in one hour in cal
H1=H/60;//Heat removed per minute in cal/minute
//Output
printf('The Quantity of heat removed per minute is %3.1f cal/minute ',H1)
|
964bb2865be521b4908bcb5676d694d33a0b2769 | 449d555969bfd7befe906877abab098c6e63a0e8 | /542/CH7/EX7.4/Example_7_4.sci | d24679ebc4749ebe9630786c55fdce69df3c7785 | [] | no_license | FOSSEE/Scilab-TBC-Uploads | 948e5d1126d46bdd2f89a44c54ba62b0f0a1f5e1 | 7bc77cb1ed33745c720952c92b3b2747c5cbf2df | refs/heads/master | 2020-04-09T02:43:26.499817 | 2018-02-03T05:31:52 | 2018-02-03T05:31:52 | 37,975,407 | 3 | 12 | null | null | null | null | UTF-8 | Scilab | false | false | 799 | sci | Example_7_4.sci | clear;
clc;
printf("\n Example 7.4");
a = [2*84300*0.02^(2)*60 -2*0.02*0.0003;2*84300*0.02^(2)*120 -2*0.02*0.00044];
b = [0.0003^2;0.00044^2];
x = inv(a)*b;
y = [x(2);1/x(1)];
printf("\n L/v = %f ruv = %f*10^(10)",y(1),y(2)*10^(-10));
printf("\n Area of filtering surface = %f m^2",4*(%pi));
printf("\n Bulk volume of cake deposited =%.3f m^3/revolution",4*(%pi)*0.005);
V = sqrt(1*10^(-6)*143^2);
printf("\n V = %.3f m^3",V);
t =poly([0],'t');
t1 = roots(0.141^2 +2*2.19*10^(-3)*0.141-2*84300*(4*(%pi))^(2)*t/(3.48*10^10));
printf("\n t = %f secs",t1);
printf("\n time for 1 revolution =%.1f secs",t1/0.4);
printf("\n speed = %.3fHz",0.4/t1);
printf("\n rate of filtrate production w = %.2f kg/sec",143/67.3)
printf("\n mass of slurry S =%.1f kg/sec",1.66*2.11);
|
87ebc1e8894e8d388d429aac284bb02a51ef932d | 449d555969bfd7befe906877abab098c6e63a0e8 | /1484/CH1/EX1.15/1_15.sce | ac0fe85c98d0f441521ec0fa6d113a41e2db26f7 | [] | no_license | FOSSEE/Scilab-TBC-Uploads | 948e5d1126d46bdd2f89a44c54ba62b0f0a1f5e1 | 7bc77cb1ed33745c720952c92b3b2747c5cbf2df | refs/heads/master | 2020-04-09T02:43:26.499817 | 2018-02-03T05:31:52 | 2018-02-03T05:31:52 | 37,975,407 | 3 | 12 | null | null | null | null | UTF-8 | Scilab | false | false | 299 | sce | 1_15.sce | clc
//initialisation of variables
pa= 10 //lbs/in^2
h= 8 //ft
h1= 6 //ft
w= 62.4 //lbs/ft^3
pg= 10 //lbs/in^2
//CALCULATIONS
Pa= pa*144
Pa1= w*h1
Pt= (Pa*h+Pa1*(h1/2))
y= (Pa*h*(h/2)+(Pa1*h1*(h-h1)/2))/Pt
//RESULTS
printf ('Depth of the centre of pressure= %.2f ft from the base',y)
|
b2f1ab8396282b0b2b0b3faf02348a5e0451a629 | 089894a36ef33cb3d0f697541716c9b6cd8dcc43 | /NLP_Project/test/blog/bow/bow.15_7.tst | cfef34c16f0591892417b5a96c26cc5386dfa0a3 | [] | no_license | mandar15/NLP_Project | 3142cda82d49ba0ea30b580c46bdd0e0348fe3ec | 1dcb70a199a0f7ab8c72825bfd5b8146e75b7ec2 | refs/heads/master | 2020-05-20T13:36:05.842840 | 2013-07-31T06:53:59 | 2013-07-31T06:53:59 | 6,534,406 | 0 | 1 | null | null | null | null | UTF-8 | Scilab | false | false | 4,100 | tst | bow.15_7.tst | 15 4:0.2857142857142857 7:0.5 27:0.06060606060606061 82:1.0 89:1.0 104:0.5 229:1.0 281:1.0 376:1.0 393:1.0 419:2.0 1014:1.0
15 2:0.3333333333333333 21:0.05263157894736842 104:0.5 132:0.2 149:0.5 257:1.0 298:0.3333333333333333 1123:1.0 1224:1.0 1227:1.0 1282:1.0
15 2:0.3333333333333333 7:2.0 21:0.05263157894736842 22:0.15384615384615385 53:0.125 54:0.25 66:0.25 84:1.0 93:0.5 104:1.5 107:0.25 115:1.0 158:1.0 172:0.5 195:1.0 210:1.0 212:1.0 233:0.125 257:1.0 311:1.5 394:2.0 419:2.0 506:1.0 599:1.0 685:4.0 1227:1.0 1282:1.0 1488:1.0
15 84:1.0 104:0.5 394:1.0
15 35:1.0 45:0.3333333333333333 54:0.25 93:0.5 117:1.0 149:0.5 233:0.125 795:1.0 1102:1.0
15 10:0.2 28:1.0 66:0.125 72:2.0 227:1.0 298:0.3333333333333333 438:1.0 1170:1.0 1532:1.0
15 10:0.4 11:1.0 66:0.125 127:1.0 356:1.0 678:1.0 890:1.0
15 7:1.0 21:0.05263157894736842 22:0.07692307692307693 36:1.0 72:1.0 77:0.5 117:1.0 209:0.3333333333333333 257:1.0 268:1.0 374:1.0 381:0.3333333333333333 684:1.0 1088:1.0 1681:1.0
15 7:0.5 195:1.0 263:1.0 893:1.0
15 7:0.5 91:0.25 104:0.5 263:1.0 1455:1.0
15 91:0.25 1455:1.0
15 22:0.07692307692307693 311:0.5 495:1.0 711:1.0 1612:1.0
15 2:0.6666666666666666 21:0.10526315789473684 22:0.07692307692307693 34:0.3333333333333333 37:1.0 47:1.0 66:0.125 91:0.5 104:0.5 127:1.0 128:0.25 150:0.5 195:1.0 311:1.5 394:1.0 479:1.0 1000:1.0 1282:1.0 1292:1.0 1475:1.0 1481:1.0
15 45:0.3333333333333333 195:1.0 893:1.0 1481:1.0
15 21:0.05263157894736842 22:0.07692307692307693 45:0.3333333333333333 91:0.25 93:0.5 227:1.0 311:0.5 1481:1.0
15 27:0.015151515151515152 1204:0.5
15 4:0.42857142857142855 7:0.5 14:1.0 22:0.23076923076923078 27:0.07575757575757576 86:0.5 91:0.25 94:1.0 104:1.0 115:2.0 132:0.2 149:1.0 157:2.0 172:0.5 212:2.0 264:0.3333333333333333 270:1.0 281:0.5 311:0.5 347:1.0 415:1.0 419:1.0 454:1.0 685:1.0 699:1.0 753:1.0 932:1.0 1282:2.0 1488:1.0
15 14:1.0 22:0.07692307692307693 27:0.030303030303030304 49:0.06666666666666667 66:0.125 128:0.25 279:0.25 290:1.0 303:1.0 509:0.5 646:1.0 842:1.0
15 7:0.5 22:0.07692307692307693 27:0.030303030303030304 86:0.5 116:1.0 128:0.25 290:1.0 393:1.0 419:1.0 587:0.5 646:1.0
15 7:1.0 21:0.05263157894736842 27:0.045454545454545456 34:0.3333333333333333 47:1.0 53:0.125 54:0.25 66:0.125 104:0.5 209:0.3333333333333333 210:0.5 233:0.125 281:0.5 394:1.0 455:1.0 506:1.0 509:0.5 539:1.0 1522:1.0
15 53:0.125 93:0.5 132:0.2 157:1.0 1375:1.0 1476:1.0 1602:1.0
15 66:0.125 91:0.25 116:1.0 128:0.25 257:1.0 290:1.0 311:1.0 421:1.0 1282:1.0 1357:1.0
15 7:0.5 14:1.0 22:0.07692307692307693 66:0.125 128:0.25 257:1.0 281:0.5 308:1.0 311:0.5 392:1.0 419:1.0 833:1.0
15 1:0.3333333333333333 7:0.5 27:0.015151515151515152 45:0.3333333333333333 47:1.0 385:1.0 454:1.0
15 7:0.5 21:0.05263157894736842 53:0.125 66:0.125 195:1.0 376:1.0 804:1.0
15 22:0.07692307692307693 104:0.5 115:1.0 128:0.25 257:1.0 311:0.5
15 21:0.05263157894736842 66:0.125 165:0.125 1262:1.0
15 4:0.14285714285714285 7:0.5 15:1.0 21:0.10526315789473684 22:0.15384615384615385 27:0.015151515151515152 38:1.0 87:1.0 91:0.25 431:1.0 803:1.0 1063:1.0 1069:1.0 1094:1.0 1195:1.0
15 482:1.0 1376:1.0
15 7:0.5 36:0.5 45:0.6666666666666666 66:0.125 957:1.0 1678:1.0 1681:1.0
15 22:0.07692307692307693 36:1.0 40:0.2 45:0.6666666666666666 47:1.0 77:0.5 79:1.0 91:0.25 104:0.5 149:1.0 200:1.0 233:0.125 279:0.25 419:1.0 438:1.0 495:1.0 736:1.0 1063:1.0 1118:1.0 1390:1.0 1506:1.0
15 15:1.0 21:0.05263157894736842 22:0.07692307692307693 27:0.015151515151515152 212:1.0 257:1.0 1276:1.0 1388:1.0
15 21:0.05263157894736842 35:1.0 104:0.5 136:1.0 149:1.0 171:1.0 233:0.125 291:1.0 1390:1.0
15 2:0.3333333333333333 22:0.07692307692307693 27:0.015151515151515152 66:0.125 279:0.5 1169:1.0
15 4:0.14285714285714285 7:0.5 31:1.0 40:0.4 113:1.0 149:0.5 303:1.0 509:0.5 942:1.0 998:1.0 1276:1.0 1355:1.0
15 1:0.3333333333333333 2:0.3333333333333333 15:1.0 66:0.125 90:1.0 1065:1.0
15 2:0.3333333333333333 7:1.5 22:0.15384615384615385 54:0.25 998:1.0 1052:1.0 1065:1.0 1066:1.0 1195:1.0
15 11:1.0 82:1.0 89:1.0 136:1.0 431:2.0 1155:1.0 1263:1.0 1612:1.0
15 8:1.0 47:1.0 53:0.125 66:0.25 136:1.0 374:1.0 1000:1.0 1058:1.0
|
ab447799c48e576dcc04b434d85593649248aa06 | 449d555969bfd7befe906877abab098c6e63a0e8 | /605/CH5/EX5.9/5_9.sce | 9fdc8a05dc4a62e9b78938704a944e91c369b834 | [] | no_license | FOSSEE/Scilab-TBC-Uploads | 948e5d1126d46bdd2f89a44c54ba62b0f0a1f5e1 | 7bc77cb1ed33745c720952c92b3b2747c5cbf2df | refs/heads/master | 2020-04-09T02:43:26.499817 | 2018-02-03T05:31:52 | 2018-02-03T05:31:52 | 37,975,407 | 3 | 12 | null | null | null | null | UTF-8 | Scilab | false | false | 258 | sce | 5_9.sce |
w=2*%pi*5*10^9
u=4*%pi*10^-7
a=5.8*10^7
r=sqrt((3.832^2+(%pi/2)^2)/(5000*2*%pi/300)^2)
h=2*r
del=sqrt(2/(w*u*a))
printf("\ndel=%.4e m",del)
Qc=47.7465*10^6/(9.3459*10^-7*5*10^9)*(3.832^2+(%pi/2)^2)^1.5/((3.832^2+(%pi/2)^2)+1)
printf("\nQc=%.2f",Qc) |
e85c3d234df561c6830bed7ab6eb7de6c66ff852 | 449d555969bfd7befe906877abab098c6e63a0e8 | /2126/CH2/EX2.1/1.sce | 5d77ebfc33cfefd653e8b5d6cc7638ffee7f2a06 | [] | no_license | FOSSEE/Scilab-TBC-Uploads | 948e5d1126d46bdd2f89a44c54ba62b0f0a1f5e1 | 7bc77cb1ed33745c720952c92b3b2747c5cbf2df | refs/heads/master | 2020-04-09T02:43:26.499817 | 2018-02-03T05:31:52 | 2018-02-03T05:31:52 | 37,975,407 | 3 | 12 | null | null | null | null | UTF-8 | Scilab | false | false | 979 | sce | 1.sce | clc
clear
//Input data
do1=1.12 //Density of air i reservoir in kg/m^3
ao1=500 //Velocity of sound in reservoir in m/s
d=0.01 //Throat diameter in m
k=1.4 //Adiabatic Constant
R=287 //Specific gas constant in J/kg-K
//Calculation
To1=ao1^2/(k*R) //Stagnation temperature in K
Po1=do1*R*To1 //Stagnation pressure in Pa
p1=0.528 //Ratio of critical pressure to Stagnation pressure from gas tables @M=1
Pt=(Po1*p1)*10^-5 //Throat pressure in bar
t1=0.834 //Ratio of critical temperature to Stagnation temperature from gas tables @M=1
Tt=To1*t1 //critical temperature in K
d_t=(Pt*10^5)/(R*Tt) //Density of air at throat in kg/m^3
a_t=sqrt(k*R*Tt) //Sound velocity at throat in m/s
Ct=a_t //Air velocity t throat in m/s, Since M=1
A_t=%pi*d^2/4 //Throat area in m^2
m=d_t*A_t*Ct //Maximum mass flow rate in kg/s
//Output
printf('(A)Maximum mass flow rate is %3.5f kg/s\n (B)Pressure and temperarature at the throat are %3.3f bar and %3.4f K',m,Pt,Tt)
|
824413b102511bedd29ff398189563b52402afd3 | 449d555969bfd7befe906877abab098c6e63a0e8 | /3296/CH2/EX2.10/Ex2_10.sce | f62dda84f3eb61b3a341a87485fca2a3ce31554f | [] | no_license | FOSSEE/Scilab-TBC-Uploads | 948e5d1126d46bdd2f89a44c54ba62b0f0a1f5e1 | 7bc77cb1ed33745c720952c92b3b2747c5cbf2df | refs/heads/master | 2020-04-09T02:43:26.499817 | 2018-02-03T05:31:52 | 2018-02-03T05:31:52 | 37,975,407 | 3 | 12 | null | null | null | null | UTF-8 | Scilab | false | false | 652 | sce | Ex2_10.sce | // chapter 2
// exapmle 2.10
// fig. 2.6
// Find the change in the length of the bar
// page-21
clear;
clc;
// given
A=200; // in mm^2 (cross-sectional area of the bar)
E=200; // in GPa (modulus of elasticity)
P=50, P2=30; // in kN (forces acting at the ends)
l1=300; // in mm (length of part AB)
l2=800; // in mm (length of the bar)
// calculate
E=E*1E3; // changing unit from GPa to N/mm^2
P1=P-P2; // force acting on AB
P1=P1*1E3; // changing unit from kN to N
P2=P2*1E3; // changing unit from kN to N
dl=(1/(A*E))*(P1*l1+P2*l2); // calculation of change in the length of the bar
printf("\nThe change in the length of the bar is \t dl= %.2f mm",dl); |
76c853711252e469d3c7dd2d0260907a58a2060d | 449d555969bfd7befe906877abab098c6e63a0e8 | /3020/CH1/EX1.6/ex1_6.sce | 48b14013adb7b8f31bf0c59b2545edb7f5b1776d | [] | no_license | FOSSEE/Scilab-TBC-Uploads | 948e5d1126d46bdd2f89a44c54ba62b0f0a1f5e1 | 7bc77cb1ed33745c720952c92b3b2747c5cbf2df | refs/heads/master | 2020-04-09T02:43:26.499817 | 2018-02-03T05:31:52 | 2018-02-03T05:31:52 | 37,975,407 | 3 | 12 | null | null | null | null | UTF-8 | Scilab | false | false | 411 | sce | ex1_6.sce | clc;
clear all;
l = 3; // Length of copper wire
y = 10e10; // Young's modulus in newton per square meter
r = 5e-4; // Radius in meters
d = r*2; // Diameter
sigma = 0.26; // Poisson's Ratio
g = 9.8; // Gravitational Constant
M = 10; // Load in Kg
deltal = (M*g*l)/(%pi*r*r*y);
lt = sigma*(deltal/l); // Lateral strain
lc = lt*d;// Lateral Compression
disp('m',lc,'Lateral Compression produced is')
|
2964e402daa1c6dda3c348187b1511997ee08cda | 449d555969bfd7befe906877abab098c6e63a0e8 | /797/CH1/EX1.3s/1_03_solution.sce | 2a93b3fe587f08bd760e9017348c1188e47a4edc | [] | no_license | FOSSEE/Scilab-TBC-Uploads | 948e5d1126d46bdd2f89a44c54ba62b0f0a1f5e1 | 7bc77cb1ed33745c720952c92b3b2747c5cbf2df | refs/heads/master | 2020-04-09T02:43:26.499817 | 2018-02-03T05:31:52 | 2018-02-03T05:31:52 | 37,975,407 | 3 | 12 | null | null | null | null | UTF-8 | Scilab | false | false | 201 | sce | 1_03_solution.sce | //Solution 1-03
WD=get_absolute_file_path('1_03_solution.sce');
datafile=WD+filesep()+'1_03_example.sci';
clc;
exec(datafile)
m = rho * V; //mass volume relation
printf("\n Mass of oil: %1.2f kg", m);
|
d503d816c2187be0a4a235fdd6aedd956e83851f | 449d555969bfd7befe906877abab098c6e63a0e8 | /2792/CH1/EX1.7/Ex1_7.sce | 009348ee0b002093e1e4b655d56bafe6410bf8d9 | [] | no_license | FOSSEE/Scilab-TBC-Uploads | 948e5d1126d46bdd2f89a44c54ba62b0f0a1f5e1 | 7bc77cb1ed33745c720952c92b3b2747c5cbf2df | refs/heads/master | 2020-04-09T02:43:26.499817 | 2018-02-03T05:31:52 | 2018-02-03T05:31:52 | 37,975,407 | 3 | 12 | null | null | null | null | UTF-8 | Scilab | false | false | 675 | sce | Ex1_7.sce | clc
h=1.05*10^-34
disp("h = "+string(h)+"Js") //initializing value of reduced plancks constant or dirac constant or h-bar
m = 9.1*10^-31
disp("m = "+string(m)+"kg") //initializing value of mass of electron
E = 0.1
disp("E = "+string(E)+" eV") //initializing value of energy of electron
N = [sqrt(2)*(m)^(3/2)]/[(%pi)^2*(h)^3]
disp("density of states in 3D is ,(N(E) = [sqrt(2)*(m)^(3/2)]/%pi^2*h^3)= "+string(N)+"E^1/2 J^-1m^-3")//calculation
//Expressing E in eV and the density of states in commonly used units of eV^-1cm^-3
N1 = 6.8*10^21*sqrt(E)
disp("density of states in 3D is ,(N(E)= 6.8*10^21*sqrt(E))= "+string(N1)+"eV^-1cm^-3")//calculation
|
55eaedea9507154a20dd4976de0b5c8d9e844137 | 449d555969bfd7befe906877abab098c6e63a0e8 | /1703/CH9/EX9.4/9_4.sce | 3a464f6a6168f0edc85953028538315b3fcc6869 | [] | no_license | FOSSEE/Scilab-TBC-Uploads | 948e5d1126d46bdd2f89a44c54ba62b0f0a1f5e1 | 7bc77cb1ed33745c720952c92b3b2747c5cbf2df | refs/heads/master | 2020-04-09T02:43:26.499817 | 2018-02-03T05:31:52 | 2018-02-03T05:31:52 | 37,975,407 | 3 | 12 | null | null | null | null | UTF-8 | Scilab | false | false | 321 | sce | 9_4.sce | clc
//initialisation of variables
t= 0.25 //in
a= 30 //degrees
w= 480 //lb/ft^3
h= 2 //in
d= 0.5 //in
l= 6 //in
w1= 62.4 //lb/ft^3
g= 32.2 //ft/sec^2
//CALCULATIONS
W= t*l^2*w/1728
M= w1*%pi*d^2*cosd(a)/(g*4*144)
v= sqrt(W*(l/2)*sind(a)/(M*2*secd(a)))
//RESULTS
printf ('Velocity of jet = %.1f ft/sec',v)
|
6e4c72d0cc5f50d2dd63a85213d107ec1baf7ca8 | 449d555969bfd7befe906877abab098c6e63a0e8 | /1109/CH12/EX12.22/12_22.sce | e90f8fc3c7464a09a611120a225c49dd0d6b38b9 | [] | no_license | FOSSEE/Scilab-TBC-Uploads | 948e5d1126d46bdd2f89a44c54ba62b0f0a1f5e1 | 7bc77cb1ed33745c720952c92b3b2747c5cbf2df | refs/heads/master | 2020-04-09T02:43:26.499817 | 2018-02-03T05:31:52 | 2018-02-03T05:31:52 | 37,975,407 | 3 | 12 | null | null | null | null | UTF-8 | Scilab | false | false | 251 | sce | 12_22.sce | clear;
clc;
Rl=10;V=100;Z1=-%i*30;Z2=-%i*30;Z3=20+(%i*10);
I=V/(Z1+Z2);
Voc=I*Z2;
Zab=1/((1/Z1)+(1/Z2))+Z3;
Z=Zab+Rl;
Il=Voc/Z;
ampIl=sqrt(real(Il)^2+imag(Il)^2);
Pl=ampIl*ampIl*Rl;
printf("Power in the load = %f Watts",round(Pl*100)/100);
|
79937379e5d22ef0bf12573d4f7e71638bf60e26 | 36c5f94ce0d09d8d1cc8d0f9d79ecccaa78036bd | /AIMER7s HEURISTIC ABOUT GEOMETRIC POSITIONING AND APPLICATIONS.sce | 2a39173d916a41e2576626a557b63126ca5823cd | [] | no_license | Ahmad6543/Scenarios | cef76bf19d46e86249a6099c01928e4e33db5f20 | 6a4563d241e61a62020f76796762df5ae8817cc8 | refs/heads/master | 2023-03-18T23:30:49.653812 | 2020-09-23T06:26:05 | 2020-09-23T06:26:05 | null | 0 | 0 | null | null | null | null | UTF-8 | Scilab | false | false | 25,381 | sce | AIMER7s HEURISTIC ABOUT GEOMETRIC POSITIONING AND APPLICATIONS.sce | Name=AIMER7s HEURISTIC ABOUT GEOMETRIC POSITIONING AND APPLICATIONS
PlayerCharacters=notquaker
BotCharacters=stationary.bot
IsChallenge=true
Timelimit=6000.0
PlayerProfile=notquaker
AddedBots=stationary.bot;stationary.bot;stationary.bot;stationary.bot;stationary.bot;stationary.bot;stationary.bot;stationary.bot;stationary.bot;stationary.bot
PlayerMaxLives=0
BotMaxLives=0;0;0;0;0;0;0;0;0;0
PlayerTeam=1
BotTeams=2;2;2;2;2;2;2;2;0;2
MapName=examples.map
MapScale=3.8125
BlockProjectilePredictors=true
BlockCheats=true
InvinciblePlayer=true
InvincibleBots=false
Timescale=1.0
BlockHealthbars=false
TimeRefilledByKill=0.0
ScoreToWin=1000.0
ScorePerDamage=3.0
ScorePerKill=0.0
ScorePerMidairDirect=0.0
ScorePerAnyDirect=0.0
ScorePerTime=0.0
ScoreLossPerDamageTaken=0.0
ScoreLossPerDeath=0.0
ScoreLossPerMidairDirected=0.0
ScoreLossPerAnyDirected=0.0
ScoreMultAccuracy=false
ScoreMultDamageEfficiency=true
ScoreMultKillEfficiency=false
GameTag=.pdf
WeaponHeroTag=none
DifficultyTag=5
AuthorsTag=bozott (official)
BlockHitMarkers=false
BlockHitSounds=false
BlockMissSounds=false
BlockFCT=false
Description=In every kind of game, from MOBA to FPS, the concept of positioning is used and abusedby people to justify why something worked or failed, but no distinction is made between itsdifferent aspects
GameVersion=1.0.7.2
ScorePerDistance=0.0
[Aim Profile]
Name=Default
MinReactionTime=0.3
MaxReactionTime=0.4
MinSelfMovementCorrectionTime=0.001
MaxSelfMovementCorrectionTime=0.05
FlickFOV=30.0
FlickSpeed=1.5
FlickError=15.0
TrackSpeed=3.5
TrackError=3.5
MaxTurnAngleFromPadCenter=75.0
MinRecenterTime=0.3
MaxRecenterTime=0.5
OptimalAimFOV=30.0
OuterAimPenalty=1.0
MaxError=40.0
ShootFOV=15.0
VerticalAimOffset=0.0
MaxTolerableSpread=5.0
MinTolerableSpread=1.0
TolerableSpreadDist=2000.0
MaxSpreadDistFactor=2.0
[Bot Profile]
Name=stationary
DodgeProfileNames=
DodgeProfileWeights=
DodgeProfileMaxChangeTime=5.0
DodgeProfileMinChangeTime=1.0
WeaponProfileWeights=1.0;1.0;1.0;1.0;1.0;1.0;1.0;1.0
AimingProfileNames=Default;Default;Default;Default;Default;Default;Default;Default
WeaponSwitchTime=3.0
UseWeapons=true
CharacterProfile=Quaker
SeeThroughWalls=false
NoDodging=true
NoAiming=true
[Character Profile]
Name=notquaker
MaxHealth=300.0
WeaponProfileNames=;;aimer7shooter;;;;;
MinRespawnDelay=1.0
MaxRespawnDelay=5.0
StepUpHeight=75.0
CrouchHeightModifier=0.5
CrouchAnimationSpeed=2.0
CameraOffset=X=0.000 Y=0.000 Z=80.000
HeadshotOnly=false
DamageKnockbackFactor=4.0
MovementType=Base
MaxSpeed=1300.0
MaxCrouchSpeed=500.0
Acceleration=9000.0
AirAcceleration=16000.0
Friction=4.0
BrakingFrictionFactor=2.0
JumpVelocity=800.0
Gravity=3.0
AirControl=0.25
CanCrouch=true
CanPogoJump=false
CanCrouchInAir=true
CanJumpFromCrouch=false
EnemyBodyColor=X=0.771 Y=0.000 Z=0.000
EnemyHeadColor=X=1.000 Y=1.000 Z=1.000
TeamBodyColor=X=1.000 Y=0.888 Z=0.000
TeamHeadColor=X=1.000 Y=1.000 Z=1.000
BlockSelfDamage=false
InvinciblePlayer=false
InvincibleBots=false
BlockTeamDamage=false
AirJumpCount=0
AirJumpVelocity=0.0
MainBBType=Cylindrical
MainBBHeight=320.0
MainBBRadius=58.0
MainBBHasHead=false
MainBBHeadRadius=45.0
MainBBHeadOffset=0.0
MainBBHide=false
ProjBBType=Cylindrical
ProjBBHeight=230.0
ProjBBRadius=55.0
ProjBBHasHead=false
ProjBBHeadRadius=45.0
ProjBBHeadOffset=0.0
ProjBBHide=true
HasJetpack=false
JetpackActivationDelay=0.2
JetpackFullFuelTime=4.0
JetpackFuelIncPerSec=1.0
JetpackFuelRegensInAir=false
JetpackThrust=6000.0
JetpackMaxZVelocity=400.0
JetpackAirControlWithThrust=0.25
AbilityProfileNames=;;;
HideWeapon=false
AerialFriction=0.0
StrafeSpeedMult=1.0
BackSpeedMult=1.0
RespawnInvulnTime=0.0
BlockedSpawnRadius=0.0
BlockSpawnFOV=0.0
BlockSpawnDistance=0.0
RespawnAnimationDuration=0.5
AllowBufferedJumps=true
BounceOffWalls=false
LeanAngle=0.0
LeanDisplacement=0.0
AirJumpExtraControl=0.0
ForwardSpeedBias=1.0
HealthRegainedonkill=0.0
HealthRegenPerSec=0.0
HealthRegenDelay=0.0
JumpSpeedPenaltyDuration=0.0
JumpSpeedPenaltyPercent=0.0
ThirdPersonCamera=false
TPSArmLength=300.0
TPSOffset=X=0.000 Y=150.000 Z=150.000
BrakingDeceleration=2048.0
VerticalSpawnOffset=0.0
[Character Profile]
Name=Quaker
MaxHealth=300.0
WeaponProfileNames=;;LG;;;;;
MinRespawnDelay=1.0
MaxRespawnDelay=5.0
StepUpHeight=75.0
CrouchHeightModifier=0.5
CrouchAnimationSpeed=2.0
CameraOffset=X=0.000 Y=0.000 Z=80.000
HeadshotOnly=false
DamageKnockbackFactor=4.0
MovementType=Base
MaxSpeed=1300.0
MaxCrouchSpeed=500.0
Acceleration=9000.0
AirAcceleration=16000.0
Friction=4.0
BrakingFrictionFactor=2.0
JumpVelocity=800.0
Gravity=3.0
AirControl=0.25
CanCrouch=true
CanPogoJump=false
CanCrouchInAir=true
CanJumpFromCrouch=false
EnemyBodyColor=X=0.771 Y=0.000 Z=0.000
EnemyHeadColor=X=1.000 Y=1.000 Z=1.000
TeamBodyColor=X=1.000 Y=0.888 Z=0.000
TeamHeadColor=X=1.000 Y=1.000 Z=1.000
BlockSelfDamage=false
InvinciblePlayer=false
InvincibleBots=false
BlockTeamDamage=false
AirJumpCount=0
AirJumpVelocity=0.0
MainBBType=Cylindrical
MainBBHeight=320.0
MainBBRadius=58.0
MainBBHasHead=false
MainBBHeadRadius=45.0
MainBBHeadOffset=0.0
MainBBHide=false
ProjBBType=Cuboid
ProjBBHeight=500.0
ProjBBRadius=250.0
ProjBBHasHead=false
ProjBBHeadRadius=45.0
ProjBBHeadOffset=0.0
ProjBBHide=false
HasJetpack=false
JetpackActivationDelay=0.2
JetpackFullFuelTime=4.0
JetpackFuelIncPerSec=1.0
JetpackFuelRegensInAir=false
JetpackThrust=6000.0
JetpackMaxZVelocity=400.0
JetpackAirControlWithThrust=0.25
AbilityProfileNames=;;;
HideWeapon=false
AerialFriction=0.0
StrafeSpeedMult=1.0
BackSpeedMult=1.0
RespawnInvulnTime=0.0
BlockedSpawnRadius=0.0
BlockSpawnFOV=0.0
BlockSpawnDistance=0.0
RespawnAnimationDuration=0.5
AllowBufferedJumps=true
BounceOffWalls=false
LeanAngle=0.0
LeanDisplacement=0.0
AirJumpExtraControl=0.0
ForwardSpeedBias=1.0
HealthRegainedonkill=0.0
HealthRegenPerSec=0.0
HealthRegenDelay=0.0
JumpSpeedPenaltyDuration=0.0
JumpSpeedPenaltyPercent=0.0
ThirdPersonCamera=false
TPSArmLength=300.0
TPSOffset=X=0.000 Y=150.000 Z=150.000
BrakingDeceleration=2048.0
VerticalSpawnOffset=0.0
[Weapon Profile]
Name=aimer7shooter
Type=Hitscan
ShotsPerClick=1
DamagePerShot=6.0
KnockbackFactor=0.0
TimeBetweenShots=0.046
Pierces=false
Category=FullyAuto
BurstShotCount=1
TimeBetweenBursts=0.5
ChargeStartDamage=10.0
ChargeStartVelocity=X=500.000 Y=0.000 Z=0.000
ChargeTimeToAutoRelease=2.0
ChargeTimeToCap=1.0
ChargeMoveSpeedModifier=1.0
MuzzleVelocityMin=X=2000.000 Y=0.000 Z=0.000
MuzzleVelocityMax=X=2000.000 Y=0.000 Z=0.000
InheritOwnerVelocity=0.0
OriginOffset=X=0.000 Y=0.000 Z=0.000
MaxTravelTime=5.0
MaxHitscanRange=100000.0
GravityScale=1.0
HeadshotCapable=false
HeadshotMultiplier=2.0
MagazineMax=0
AmmoPerShot=1
ReloadTimeFromEmpty=0.5
ReloadTimeFromPartial=0.5
DamageFalloffStartDistance=100000.0
DamageFalloffStopDistance=100000.0
DamageAtMaxRange=7.0
DelayBeforeShot=0.0
HitscanVisualEffect=Tracer
ProjectileGraphic=Ball
VisualLifetime=0.05
WallParticleEffect=None
HitParticleEffect=None
BounceOffWorld=false
BounceFactor=0.0
BounceCount=0
HomingProjectileAcceleration=0.0
ProjectileEnemyHitRadius=1.0
CanAimDownSight=true
ADSZoomDelay=0.0
ADSZoomSensFactor=0.7
ADSMoveFactor=1.0
ADSStartDelay=0.0
ShootSoundCooldown=0.08
HitSoundCooldown=0.08
HitscanVisualOffset=X=0.000 Y=0.000 Z=-80.000
ADSBlocksShooting=false
ShootingBlocksADS=false
KnockbackFactorAir=0.0
RecoilNegatable=false
DecalType=0
DecalSize=30.0
DelayAfterShooting=0.0
BeamTracksCrosshair=true
AlsoShoot=
ADSShoot=
StunDuration=0.0
CircularSpread=true
SpreadStationaryVelocity=0.0
PassiveCharging=false
BurstFullyAuto=true
FlatKnockbackHorizontal=0.0
FlatKnockbackVertical=0.0
HitscanRadius=0.0
HitscanVisualRadius=6.0
TaggingDuration=0.0
TaggingMaxFactor=1.0
TaggingHitFactor=1.0
ProjectileTrail=None
RecoilCrouchScale=1.0
RecoilADSScale=1.0
PSRCrouchScale=1.0
PSRADSScale=1.0
ProjectileAcceleration=0.0
AccelIncludeVertical=true
AimPunchAmount=0.0
AimPunchResetTime=0.05
AimPunchCooldown=0.5
AimPunchHeadshotOnly=false
AimPunchCosmeticOnly=true
MinimumDecelVelocity=0.0
PSRManualNegation=false
PSRAutoReset=true
AimPunchUpTime=0.05
AmmoReloadedOnKill=0
CancelReloadOnKill=false
FlatKnockbackHorizontalMin=0.0
FlatKnockbackVerticalMin=0.0
ADSScope=No Scope
ADSFOVOverride=70.0
ADSFOVScale=Quake/Source
ADSAllowUserOverrideFOV=true
IsBurstWeapon=false
ForceFirstPersonInADS=true
ZoomBlockedInAir=false
ADSCameraOffsetX=0.0
ADSCameraOffsetY=0.0
ADSCameraOffsetZ=0.0
QuickSwitchTime=0.1
Explosive=false
Radius=500.0
DamageAtCenter=100.0
DamageAtEdge=0.0
SelfDamageMultiplier=0.5
ExplodesOnContactWithEnemy=false
DelayAfterEnemyContact=0.0
ExplodesOnContactWithWorld=false
DelayAfterWorldContact=0.0
ExplodesOnNextAttack=false
DelayAfterSpawn=0.0
BlockedByWorld=false
SpreadSSA=1.0,1.0,-1.0,0.0
SpreadSCA=1.0,1.0,-1.0,0.0
SpreadMSA=1.0,1.0,-1.0,0.0
SpreadMCA=1.0,1.0,-1.0,0.0
SpreadSSH=1.0,1.0,-1.0,0.0
SpreadSCH=1.0,1.0,-1.0,0.0
SpreadMSH=1.0,1.0,-1.0,0.0
SpreadMCH=1.0,1.0,-1.0,0.0
MaxRecoilUp=0.0
MinRecoilUp=0.0
MinRecoilHoriz=0.0
MaxRecoilHoriz=0.0
FirstShotRecoilMult=1.0
RecoilAutoReset=false
TimeToRecoilPeak=0.05
TimeToRecoilReset=0.35
AAMode=0
AAPreferClosestPlayer=false
AAAlpha=0.05
AAMaxSpeed=1.0
AADeadZone=0.0
AAFOV=30.0
AANeedsLOS=true
TrackHorizontal=true
TrackVertical=true
AABlocksMouse=false
AAOffTimer=0.0
AABackOnTimer=0.0
TriggerBotEnabled=false
TriggerBotDelay=0.0
TriggerBotFOV=1.0
StickyLock=false
HeadLock=false
VerticalOffset=0.0
DisableLockOnKill=false
UsePerShotRecoil=false
PSRLoopStartIndex=0
PSRViewRecoilTracking=0.45
PSRCapUp=9.0
PSRCapRight=4.0
PSRCapLeft=4.0
PSRTimeToPeak=0.095
PSRResetDegreesPerSec=40.0
UsePerBulletSpread=false
PBS0=0.0,0.0
[Weapon Profile]
Name=LG
Type=Hitscan
ShotsPerClick=1
DamagePerShot=6.0
KnockbackFactor=2.0
TimeBetweenShots=0.046
Pierces=false
Category=FullyAuto
BurstShotCount=1
TimeBetweenBursts=0.5
ChargeStartDamage=10.0
ChargeStartVelocity=X=500.000 Y=0.000 Z=0.000
ChargeTimeToAutoRelease=2.0
ChargeTimeToCap=1.0
ChargeMoveSpeedModifier=1.0
MuzzleVelocityMin=X=2000.000 Y=0.000 Z=0.000
MuzzleVelocityMax=X=2000.000 Y=0.000 Z=0.000
InheritOwnerVelocity=0.0
OriginOffset=X=0.000 Y=0.000 Z=0.000
MaxTravelTime=5.0
MaxHitscanRange=100000.0
GravityScale=1.0
HeadshotCapable=false
HeadshotMultiplier=2.0
MagazineMax=0
AmmoPerShot=1
ReloadTimeFromEmpty=0.5
ReloadTimeFromPartial=0.5
DamageFalloffStartDistance=100000.0
DamageFalloffStopDistance=100000.0
DamageAtMaxRange=7.0
DelayBeforeShot=0.0
HitscanVisualEffect=Tracer
ProjectileGraphic=Ball
VisualLifetime=0.05
WallParticleEffect=None
HitParticleEffect=None
BounceOffWorld=false
BounceFactor=0.0
BounceCount=0
HomingProjectileAcceleration=0.0
ProjectileEnemyHitRadius=1.0
CanAimDownSight=true
ADSZoomDelay=0.0
ADSZoomSensFactor=0.7
ADSMoveFactor=1.0
ADSStartDelay=0.0
ShootSoundCooldown=0.08
HitSoundCooldown=0.08
HitscanVisualOffset=X=0.000 Y=0.000 Z=-80.000
ADSBlocksShooting=false
ShootingBlocksADS=false
KnockbackFactorAir=4.0
RecoilNegatable=false
DecalType=0
DecalSize=30.0
DelayAfterShooting=0.0
BeamTracksCrosshair=true
AlsoShoot=
ADSShoot=
StunDuration=0.0
CircularSpread=true
SpreadStationaryVelocity=0.0
PassiveCharging=false
BurstFullyAuto=true
FlatKnockbackHorizontal=0.0
FlatKnockbackVertical=0.0
HitscanRadius=0.0
HitscanVisualRadius=6.0
TaggingDuration=0.0
TaggingMaxFactor=1.0
TaggingHitFactor=1.0
ProjectileTrail=None
RecoilCrouchScale=1.0
RecoilADSScale=1.0
PSRCrouchScale=1.0
PSRADSScale=1.0
ProjectileAcceleration=0.0
AccelIncludeVertical=true
AimPunchAmount=0.0
AimPunchResetTime=0.05
AimPunchCooldown=0.5
AimPunchHeadshotOnly=false
AimPunchCosmeticOnly=true
MinimumDecelVelocity=0.0
PSRManualNegation=false
PSRAutoReset=true
AimPunchUpTime=0.05
AmmoReloadedOnKill=0
CancelReloadOnKill=false
FlatKnockbackHorizontalMin=0.0
FlatKnockbackVerticalMin=0.0
ADSScope=No Scope
ADSFOVOverride=70.0
ADSFOVScale=Quake/Source
ADSAllowUserOverrideFOV=true
IsBurstWeapon=false
ForceFirstPersonInADS=true
ZoomBlockedInAir=false
ADSCameraOffsetX=0.0
ADSCameraOffsetY=0.0
ADSCameraOffsetZ=0.0
QuickSwitchTime=0.0
Explosive=false
Radius=500.0
DamageAtCenter=100.0
DamageAtEdge=0.0
SelfDamageMultiplier=0.5
ExplodesOnContactWithEnemy=false
DelayAfterEnemyContact=0.0
ExplodesOnContactWithWorld=false
DelayAfterWorldContact=0.0
ExplodesOnNextAttack=false
DelayAfterSpawn=0.0
BlockedByWorld=false
SpreadSSA=1.0,1.0,-1.0,0.0
SpreadSCA=1.0,1.0,-1.0,0.0
SpreadMSA=1.0,1.0,-1.0,0.0
SpreadMCA=1.0,1.0,-1.0,0.0
SpreadSSH=1.0,1.0,-1.0,0.0
SpreadSCH=1.0,1.0,-1.0,0.0
SpreadMSH=1.0,1.0,-1.0,0.0
SpreadMCH=1.0,1.0,-1.0,0.0
MaxRecoilUp=0.0
MinRecoilUp=0.0
MinRecoilHoriz=0.0
MaxRecoilHoriz=0.0
FirstShotRecoilMult=1.0
RecoilAutoReset=false
TimeToRecoilPeak=0.05
TimeToRecoilReset=0.35
AAMode=0
AAPreferClosestPlayer=false
AAAlpha=0.05
AAMaxSpeed=1.0
AADeadZone=0.0
AAFOV=30.0
AANeedsLOS=true
TrackHorizontal=true
TrackVertical=true
AABlocksMouse=false
AAOffTimer=0.0
AABackOnTimer=0.0
TriggerBotEnabled=false
TriggerBotDelay=0.0
TriggerBotFOV=1.0
StickyLock=false
HeadLock=false
VerticalOffset=0.0
DisableLockOnKill=false
UsePerShotRecoil=false
PSRLoopStartIndex=0
PSRViewRecoilTracking=0.45
PSRCapUp=9.0
PSRCapRight=4.0
PSRCapLeft=4.0
PSRTimeToPeak=0.095
PSRResetDegreesPerSec=40.0
UsePerBulletSpread=false
PBS0=0.0,0.0
[Map Data]
reflex map version 8
global
entity
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String32 targetGameOverCamera end
UInt8 playersMin 1
UInt8 playersMax 16
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208.000000 160.000000 -720.000000
208.000000 160.000000 -976.000000
0.000000 160.000000 -720.000000
faces
0.000000 0.000000 1.000000 1.000000 0.000000 0 1 2 4 0x00000000
0.000000 0.000000 1.000000 1.000000 0.000000 3 4 2 6 0x00000000
0.000000 0.000000 1.000000 1.000000 0.000000 2 1 5 6 0x00000000
0.000000 0.000000 1.000000 1.000000 0.000000 0 4 3 7 0x00000000
0.000000 0.000000 1.000000 1.000000 0.000000 5 1 0 7 0x00000000
0.000000 0.000000 1.000000 1.000000 0.000000 3 6 5 7 0x00000000
entity
type PlayerSpawn
Vector3 position 448.000000 0.000000 80.000000
Bool8 teamB 0
entity
type CameraPath
UInt8 posLerp 2
UInt8 angleLerp 2
entity
type Effect
Vector3 position 0.000000 256.000000 0.000000
String64 effectName internal/misc/reflectionprobe
entity
type Target
Vector3 position 320.000000 256.000000 320.000000
Vector3 angles -135.000000 30.000000 0.000000
String32 name end
entity
type PlayerSpawn
Vector3 position 416.000000 0.000000 544.000000
Bool8 teamA 0
entity
type PlayerSpawn
Vector3 position 1488.000000 0.000000 544.000000
Bool8 teamA 0
entity
type PlayerSpawn
Vector3 position 1504.000000 0.000000 -96.000000
Bool8 teamA 0
entity
type PlayerSpawn
Vector3 position 1904.000000 0.000000 -592.000000
Bool8 teamA 0
entity
type PlayerSpawn
Vector3 position 1664.000000 0.000000 -1104.000000
Bool8 teamA 0
entity
type PlayerSpawn
Vector3 position 1088.000000 64.000000 -880.000000
Bool8 teamA 0
entity
type PlayerSpawn
Vector3 position 1152.000000 256.000000 -480.000000
Bool8 teamA 0
entity
type PlayerSpawn
Vector3 position 768.000000 256.000000 -496.000000
Bool8 teamA 0
entity
type PlayerSpawn
Vector3 position 496.000000 112.000000 -832.000000
Bool8 teamA 0
entity
type PlayerSpawn
Vector3 position 112.000000 208.000000 -800.000000
Bool8 teamA 0
|
40a236d100c3af5911073dade397fd779d0118ed | 449d555969bfd7befe906877abab098c6e63a0e8 | /317/CH15/EX15.5/example5.sce | a93f212b2a78085bab18e19690b93f0dd7c7ba8b | [] | no_license | FOSSEE/Scilab-TBC-Uploads | 948e5d1126d46bdd2f89a44c54ba62b0f0a1f5e1 | 7bc77cb1ed33745c720952c92b3b2747c5cbf2df | refs/heads/master | 2020-04-09T02:43:26.499817 | 2018-02-03T05:31:52 | 2018-02-03T05:31:52 | 37,975,407 | 3 | 12 | null | null | null | null | UTF-8 | Scilab | false | false | 949 | sce | example5.sce | // find peak output voltage and frequency
// Electronic Principles
// By Albert Malvino , David Bates
// Seventh Edition
// The McGraw-Hill Companies
// Example 15-5, page 532
clear; clc; close;
// Given data
R1=900;// from the figure in ohms
R2=100;// from the figure in ohms
Vgt=1 ;// gate trigger voltage in volts
Igt=200*10^-6;// gate trigger current in amperes
C=0.2*10^-6;// capacitance in faraday
R=50;// thevenin resistance facing the capacitance when the SCR is off
// Calculations
Rth=R1*R2/(R1+R2);// thevenin resistance
Rg=Rth;// in ohms
Vin=Vgt + (Igt*Rg);// input voltage in volts
Vpeak=10*Vin;// because of 10:1 voltage divider, the output voltage is 10(Vin)
T=0.2*R*C ;// period of sawtooth is 20% of time constant in seconds
f=1/T;// frequency in Hertz
disp("Volts",Vpeak,"Peak output voltage=")
disp("hertz",f,"frequency=")
// Results
// Peak output voltage is 10.1 Volts
// Frequency is 50 KHertz |
16cfafc1708d4697165ff7c602ab839a6428521f | 449d555969bfd7befe906877abab098c6e63a0e8 | /632/CH11/EX11.28/example11_28.sce | 8e706f3d3869fb0b32379dfcf85583f584e3da42 | [] | no_license | FOSSEE/Scilab-TBC-Uploads | 948e5d1126d46bdd2f89a44c54ba62b0f0a1f5e1 | 7bc77cb1ed33745c720952c92b3b2747c5cbf2df | refs/heads/master | 2020-04-09T02:43:26.499817 | 2018-02-03T05:31:52 | 2018-02-03T05:31:52 | 37,975,407 | 3 | 12 | null | null | null | null | UTF-8 | Scilab | false | false | 267 | sce | example11_28.sce | //clc()
U2 = 0.35*10^3;//kJ
U1 = 0.25*10^3;//kJ
//since the tank is rigid the volume does not change during heating, Under constant volume, the change in the internal energy is equal to the heat supplied
Q = U2 - U1;
disp("kJ",Q,"Heat transferred to the air = ") |
849050baeed7b2707ed9098da3087f13f31cf3ff | 449d555969bfd7befe906877abab098c6e63a0e8 | /2360/CH4/EX4.1/ex4_1.sce | 76db8ef2ef0f11949c2f4971a37ad8ba3731c233 | [] | no_license | FOSSEE/Scilab-TBC-Uploads | 948e5d1126d46bdd2f89a44c54ba62b0f0a1f5e1 | 7bc77cb1ed33745c720952c92b3b2747c5cbf2df | refs/heads/master | 2020-04-09T02:43:26.499817 | 2018-02-03T05:31:52 | 2018-02-03T05:31:52 | 37,975,407 | 3 | 12 | null | null | null | null | UTF-8 | Scilab | false | false | 492 | sce | ex4_1.sce | // Exa 4.1
format('v',7);clc;clear;close;
// Given data
Vi = 5.1;//input voltage in V
n = 8;// number of bit
Resolution = 2^n;
Resolution = Vi/(Resolution-1);// in V/LSB
Resolution= Resolution*10^3;// in mV/LSB
disp(Resolution,"The Resolution in mV/LSB is");
Resolution= Resolution*10^-3;// in V/LSB
Vi = 1.28;// in V
D = Vi/Resolution;//digital output in LSBs
DigitalOutput= dec2bin(round(D));// digital output in binary
disp(DigitalOutput,"The digital output in binary is :")
|
4773fbbd88aae21cc0f355c9ebc9fc0967e963fa | 449d555969bfd7befe906877abab098c6e63a0e8 | /2444/CH1/EX1.16/ex1_16.sce | a53137bc3ee07664159bf82530595f4467e6c072 | [] | no_license | FOSSEE/Scilab-TBC-Uploads | 948e5d1126d46bdd2f89a44c54ba62b0f0a1f5e1 | 7bc77cb1ed33745c720952c92b3b2747c5cbf2df | refs/heads/master | 2020-04-09T02:43:26.499817 | 2018-02-03T05:31:52 | 2018-02-03T05:31:52 | 37,975,407 | 3 | 12 | null | null | null | null | UTF-8 | Scilab | false | false | 459 | sce | ex1_16.sce | // Exa 1.16
clc;
clear;
close;
format('v',9)
// Given data
N = 3*10^25;// in /m^3
e = 1.602*10^-19;// in C
E_G = 1.1;// in eV
E_G = E_G*e;// in J
kdas = 1.38*10^-23;// in J/K
T = 300;// in K
miu_e = 0.14;// in m^2/V-s
miu_h = 0.05;// in m^2/V-s
n_i = N*(%e^((-E_G)/(2*kdas*T)));// in /m^3
disp(n_i,"The interinsic carrier concentration in /m^3 is");
sigma = n_i*e*(miu_e+miu_h);// in S/m
disp(sigma,"The conductivity of silicon in S/m is");
|
6a439cb43b32786b5456ce90902fb60eef5aa6ac | 449d555969bfd7befe906877abab098c6e63a0e8 | /1244/CH2/EX2.3/Example23.sce | a2c01c2de674d44d45380601fe64ee5393b94dff | [] | no_license | FOSSEE/Scilab-TBC-Uploads | 948e5d1126d46bdd2f89a44c54ba62b0f0a1f5e1 | 7bc77cb1ed33745c720952c92b3b2747c5cbf2df | refs/heads/master | 2020-04-09T02:43:26.499817 | 2018-02-03T05:31:52 | 2018-02-03T05:31:52 | 37,975,407 | 3 | 12 | null | null | null | null | UTF-8 | Scilab | false | false | 838 | sce | Example23.sce |
// Display mode
mode(0);
// Display warning for floating point exception
ieee(1);
clc;
disp("Principles of Heat Transfer, 7th Ed. Frank Kreith et. al Chapter - 2 Example # 2.3 ")
//Outer radius in m
ro = 0.02;
//Inner radius in m
ri = 0.015;
//Thermal conductivity of plastic in W/mK
k = 0.5;
//Internal convection heat transfer coefficient in W/m2K
hc1 = 300;
//Temperature of fluid in pipe in degree C
Thot = 200;
//Temperature of outside in degree C
Tcold = 30;
//External convection heat transfer coefficient in W/m2K
hc0 = 10;
disp("Overall heat transfer coefficient in W/m2K is")
//Overall heat transfer coefficient in W/m2K
U0 = 1/(ro/(ri*hc1)+(ro*log(ro/ri))/k+1/hc0)
disp("The heat loss per unit length in W/m is")
//The heat loss per unit length in W/m
q = (((U0*2)*%pi)*ro)*(Thot-Tcold)
|
530db35d8e860a1bac43b967cf11dfd68c3ac407 | e9d5f5cf984c905c31f197577d633705e835780a | /GED/linear/scilab/jacobians/jacobians.sci | 84b99b0d7483d575df1d7d977f434e6ccc785283 | [] | no_license | faiz-hub/dr-ged-benchmarks | 1ad57a69ed90fe7595c006efdc262d703e22d6c0 | 98b250db9e9f09d42b3413551ce7a346dd99400c | refs/heads/master | 2021-05-18T23:12:18.631904 | 2020-03-30T21:12:16 | 2020-03-30T21:12:16 | null | 0 | 0 | null | null | null | null | UTF-8 | Scilab | false | false | 32,395 | sci | jacobians.sci | // Data Reconciliation Benchmark and GED Problems From Lietrature Review
// Author: Edson Cordeiro do Valle
// Contact - edsoncv@{gmail.com}{vrtech.com.br}
// Skype: edson.cv
//Rao, R Ramesh, and Shankar Narasimhan. 1996.
//“Comparison of Techniques for Data Reconciliation of Multicomponent Processes.”
//Industrial & Engineering Chemistry Research 35:1362-1368.
//http://dx.doi.org/10.1021/ie940538b.
//Bibtex Citation
//@article{Rao1996,
//author = {Rao, R Ramesh and Narasimhan, Shankar},
//isbn = {0888-5885},
//journal = {Industrial \& Engineering Chemistry Research},s
//month = apr,
//number = {4},
//pages = {1362--1368},
//publisher = {American Chemical Society},
//title = {{Comparison of Techniques for Data Reconciliation of Multicomponent Processes}},
//url = {http://dx.doi.org/10.1021/ie940538b},
//volume = {35},
//year = {1996}
//}
// 3 Streams
// 1 Equipment
function [jac]=jacP1()
jac = [ 1 -1 -1 ];
endfunction
// Data Reconciliation Benchmark Problems From Lietrature Review
// Author: Edson Cordeiro do Valle
// Contact - edsoncv@{gmail.com}{vrtech.com.br}
// Skype: edson.cv
// Authors
//Dovì, V G, and C Solisio. 2001. Reconciliation of censored measurements in chemical processes: an alternative approach. Chemical Engineering Journal 84, no. 3 (December): 309-314. http://www.sciencedirect.com/science/article/B6TFJ-45KNHB1-F/2/199f358469628f600f10b394d2b55a8b.
//Bibtex Citation
//@article{Dovi2001,
//annote = { The importance of considering the censoring of measured data in the reconciliation of process flow rates has been shown in a previous paper [Chem. Eng. Sci. 52 (17) (1997) 3047]. The purpose of the present paper is to introduce a new technique for carrying out the actual reconciliation procedure and compare its significance and performance with those of previous methods. A numerical example shows how nontrivial differences are to be expected.},
//author = {Dov\`{\i}, V G and Solisio, C},
//isbn = {1385-8947},
//journal = {Chemical Engineering Journal},
//keywords = {Censored data,Data reconciliation,Detection limits},
//month = dec,
//number = {3},
//pages = {309--314},
//title = {{Reconciliation of censored measurements in chemical processes: an alternative approach}},
//url = {http://www.sciencedirect.com/science/article/B6TFJ-45KNHB1-F/2/199f358469628f600f10b394d2b55a8b},
//volume = {84},
//year = {2001}
//}
// 6 Streams
// 3 Equipments
function [jac]=jacP2()
jac = [ 1 1 -1 0 0 0
0 -1 1 -1 0 0
0 0 0 1 -1 -1 ];
endfunction
// Data Reconciliation Benchmark Problems From Lietrature Review
// Author: Edson Cordeiro do Valle
// Contact - edsoncv@{gmail.com}{vrtech.com.br}
// Skype: edson.cv
// Atmospheric tower example from:
// Zhang, P, G Rong, and Y Wang. 2001.
// A new method of redundancy analysis in data reconciliation and its application.
// Computers and Chemical Engineering 25: 941-949.
//Bibtex Citation
//@article{Zhang2001,
//author = {Zhang, P and Rong, G and Wang, Y},
//journal = {Computers and Chemical Engineering},
//pages = {941--949},
//title = {{A new method of redundancy analysis in data reconciliation and its application}},
//volume = {25},
//year = {2001}
//}
//12 Streams
//3 Equipments
function [jac]=jacP3()
//The jacobian of the constraints
// 1 2 3 4 5 6 7 8 9 10 11 12
jac = [ 1 -1 1 0 0 0 0 0 0 0 -1 0
0 1 0 -1 -1 -1 -1 -1 1 0 1 -1
0 0 -1 0 0 0 0 0 -1 -1 0 1 ];
// 1 2 3 4 5 6 7 8 9 10 11 12
endfunction
// Data Reconciliation Benchmark Problems From Lietrature Review
// Author: Edson Cordeiro do Valle
// Contact - edsoncv@{gmail.com}{vrtech.com.br}
// Skype: edson.cv
//Heat exchanger with by-pass valve
//Narasimhan, S, and C Jordache. 2000.
//Data Reconciliation and Gross Error Detection: An Intelligent Use of Process Data. 1st ed.
//Houston: Gulf Publishing.
//Bibtex Citation
//@book{Narasimhan2000,
//address = {Houston},
//author = {Narasimhan, S and Jordache, C},
//booktitle = {Process Data. Gulf Professional Publishing, Houston, TX.},
//edition = {1},
//publisher = {Gulf Publishing},
//title = {{Data Reconciliation and Gross Error Detection: An Intelligent Use of Process Data}},
//year = {2000}
//}
// 6 Streams
// 4 Equipments
function [jac]=jacP4()
jac = [ 1 -1 -1 0 0 0
0 1 0 -1 0 0
0 0 1 0 -1 0
0 0 0 1 1 -1];
endfunction
// Data Reconciliation Benchmark Problems From Lietrature Review
// Author: Edson Cordeiro do Valle
// Contact - edsoncv@{gmail.com}{vrtech.com.br}
// Skype: edson.cv
//Yang, Youqi, Rongbo Ten, and Luiqun Jao. 1995.
//“A study of gross error detection and data reconciliation in process industries.” Comp. & Chem.
//Eng 19S:S217-S222.
//Bibtex Citation
//@article{Yang1995,
//author = {Yang, Youqi and Ten, Rongbo and Jao, Luiqun},
//journal = {Comp. \& Chem. Eng},
//keywords = {combinatory approach,data reconciliation,gross error detection},
//pages = {S217--S222},
//title = {{A study of gross error detection and data reconciliation in process industries}},
//volume = {19S},
//year = {1995}
//}
// 8 Streams
// 4 Equipments
function [jac]=jacP5()
//The jacobian of the constraints
// 1 2 3 4 5 6 7 8
jac = [ 1 -1 0 0 0 0 -1 0
0 1 -1 0 0 0 0 1
0 0 1 1 -1 0 0 0
0 0 0 0 0 -1 1 -1];
// 1 2 3 4 5 6 7 8
endfunction
// Data Reconciliation Benchmark Problems From Lietrature Review
// Author: Edson Cordeiro do Valle
// Contact - edsoncv@{gmail.com}{vrtech.com.br}
// Skype: edson.cv
//Rosenberg, J and Mah, R S H and Iordache, C
//Evaluation of Schemes for Detecting and Identifying Gross Errors in Process Data
//Ind. & Eng. Chem. Proc. Des. Dev, Vol., V. 26:555--564
//Bibtex Citation
//@article{Rosenberg1987a,
//author = {Rosenberg, J and Mah, R S H and Iordache, C},
//journal = {Ind. \& Eng. Chem. Proc. Des. Dev, Vol.},
//pages = {555--564},
//title = {{Evaluation of Schemes for Detecting and Identifying Gross Errors in Process Data}},
//volume = {26},
//year = {1987}
//}
//7 Streams
//4 Equipments
// 1 2 3 4 5 6 7
function [jac]=jacP6()
jac = [ 1 -1 0 1 0 1 0
0 1 -1 0 0 0 0
0 0 1 -1 -1 0 0
0 0 0 0 1 -1 -1];
// 1 2 3 4 5 6 7
endfunction
// Data Reconciliation Benchmark Problems From Lietrature Review
// Author: Edson Cordeiro do Valle
// Contact - edsoncv@{gmail.com}{vrtech.com.br}
// Skype: edson.cv
// Proposed by author
//10 Streams
//6 Equipments
function [jac]=jacP7()
//The jacobian of the constraints
// 1 2 3 4 5 6 7 8 9 10
jac = [ 1 -1 0 0 0 1 0 0 0 0
0 1 -1 0 0 0 0 0 0 0
0 0 1 -1 -1 0 0 0 1 0
0 0 0 0 1 -1 -1 0 0 0
0 0 0 0 0 0 1 -1 0 0
0 0 0 0 0 0 0 1 -1 -1 ];
// 1 2 3 4 5 6 7 8 9 10
endfunction
// Data Reconciliation Benchmark Problems From Lietrature Review
// Author: Edson Cordeiro do Valle
// Contact - edsoncv@{gmail.com}{vrtech.com.br}
// Skype: edson.cv
//Rao, R Ramesh, and Shankar Narasimhan. 1996.
//“Comparison of Techniques for Data Reconciliation of Multicomponent Processes.”
//Industrial & Engineering Chemistry Research 35:1362-1368.
//http://dx.doi.org/10.1021/ie940538b.
//Bibtex Citation
//@article{Rao1996,
//author = {Rao, R Ramesh and Narasimhan, Shankar},
//isbn = {0888-5885},
//journal = {Industrial \& Engineering Chemistry Research},
//month = apr,
//number = {4},
//pages = {1362--1368},
//publisher = {American Chemical Society},
//title = {{Comparison of Techniques for Data Reconciliation of Multicomponent Processes}},
//url = {http://dx.doi.org/10.1021/ie940538b},
//volume = {35},
//year = {1996}
//}
// 12 Streams
// 7 Equipments
function [jac]=jacP8()
// 1 2 3 4 5 6 7 8 9 10 11
jac = [ 1 -1 -1 0 0 0 0 0 0 0 0
0 1 1 -1 -1 -1 -1 0 0 0 0
0 0 0 0 1 0 0 0 0 -1 -1
0 0 0 1 0 0 0 -1 -1 0 0 ];
// 1 2 3 4 5 6 7 8 9 10 11
endfunction
// Data Reconciliation Benchmark Problems From Lietrature Review
// Author: Edson Cordeiro do Valle
// Contact - edsoncv@{gmail.com}{vrtech.com.br}
// Skype: edson.cv
//Mandel, Denis, Ali Abdollahzadeh, Didier Maquin, and Jos� Ragot. 1998.
//Data reconciliation by inequality balance equilibration: a LMI approach.
//International Journal of Mineral Processing 53, no. 3 (April): 157-169.
//http://www.sciencedirect.com/science/article/B6VBN-3VM1X8N-3/2/8bffe94a1153eea8647eed5af0031d36.
//Bibtex Citation
//@article{Mandel1998,
//author = {Mandel, Denis and Abdollahzadeh, Ali and Maquin, Didier and Ragot, Jos�},
//isbn = {0301-7516},
//journal = {International Journal of Mineral Processing},
//keywords = {Linear Matrix Inequality Techniques,data reconciliation,error detection,error isolation},
//month = apr,
//number = {3},
//pages = {157--169},
//title = {{Data reconciliation by inequality balance equilibration: a LMI approach}},
//url = {http://www.sciencedirect.com/science/article/B6VBN-3VM1X8N-3/2/8bffe94a1153eea8647eed5af0031d36},
//volume = {53},
//year = {
// 12 Streams
// 5 Equipments
// the measures
function [jac]=jacP9()
jac = [ 1 -1 -1 0 0 0 0 0 0 0 0 0
0 0 1 -1 -1 0 0 0 0 0 0 0
0 0 0 0 1 -1 -1 0 0 0 0 0
0 0 0 0 0 0 1 1 -1 0 0 0
0 0 0 0 0 0 0 -1 0 1 0 -1
0 0 0 0 0 0 0 0 1 -1 -1 0
];
endfunction
function [jac]=jacP9_u_s10()
jac = [ 1 -1 -1 0 0 0 0 0 0 0 0
0 0 1 -1 -1 0 0 0 0 0 0
0 0 0 0 1 -1 -1 0 0 0 0
0 0 0 0 0 0 1 1 -1 0 0
0 0 0 0 0 0 0 -1 1 -1 -1 ];
endfunction
function [jac]=jacP9_u_s7()
jac = [ 1 -1 -1 0 0 0 0 0 0 0 0
0 0 1 -1 -1 0 0 0 0 0 0
0 0 0 0 1 -1 1 -1 0 0 0
0 0 0 0 0 0 -1 0 1 0 -1
0 0 0 0 0 0 0 1 -1 -1 0];
endfunction
// Data Reconciliation Benchmark Problems From Lietrature Review
// Author: Edson Cordeiro do Valle
// Contact - edsoncv@{gmail.com}{vrtech.com.br}
// Skype: edson.cv
//Martins, Márcio A.F., Carolina A. Amaro, Leonardo S. Souza, Ricardo A. Kalid, and Asher Kiperstok. 2010.
//New objective function for data reconciliation in water balance from industrial processes.
//Journal of Cleaner Production (March): 1-6. doi:10.1016/j.jclepro.2010.03.014. http://linkinghub.elsevier.com/retrieve/pii/S0959652610001149.
//Bibtex Citation
//@article{Martins2010,
//author = {Martins, M\'{a}rcio A.F. and Amaro, Carolina A. and Souza, Leonardo S. and Kalid, Ricardo A. and Kiperstok, Asher},
//doi = {10.1016/j.jclepro.2010.03.014},
//file = {::},
//issn = {09596526},
//journal = {Journal of Cleaner Production},
//month = mar,
//pages = {1--6},
//title = {{New objective function for data reconciliation in water balance from industrial processes}},
//url = {http://linkinghub.elsevier.com/retrieve/pii/S0959652610001149},
//year = {2010}
//}
// 13 Streams
// 8 Equipments
function [jac]=jacP10()
// 1 2 3 4 5 6 7 8 9 10 11 12 13
jac = [ 1 -1 -1 -1 -1 0 0 0 0 0 0 0 0
0 1 0 0 0 0 0 -1 0 0 0 0 0
0 0 1 0 0 0 0 0 -1 0 0 0 0
0 0 0 1 0 -1 -1 0 0 0 0 0 0
0 0 0 0 1 0 0 0 0 0 1 -1 0
0 0 0 0 0 1 0 0 0 -1 0 0 0
0 0 0 0 0 0 1 0 0 0 -1 0 0
0 0 0 0 0 0 0 1 1 1 0 0 -1];
// 1 2 3 4 5 6 7 8 9 10 11 12 13
endfunction
// Data Reconciliation Benchmark Problems From Lietrature Review
// Author: Edson Cordeiro do Valle
// Contact - edsoncv@{gmail.com}{vrtech.com.br}
// Skype: edson.cv
//Rao, R Ramesh, and Shankar Narasimhan. 1996.
//“Comparison of Techniques for Data Reconciliation of Multicomponent Processes.”
//Industrial & Engineering Chemistry Research 35:1362-1368.
//http://dx.doi.org/10.1021/ie940538b.
//Bibtex Citation
//@article{Rao1996,
//author = {Rao, R Ramesh and Narasimhan, Shankar},
//isbn = {0888-5885},
//journal = {Industrial \& Engineering Chemistry Research},
//month = apr,
//number = {4},
//pages = {1362--1368},
//publisher = {American Chemical Society},
//title = {{Comparison of Techniques for Data Reconciliation of Multicomponent Processes}},
//url = {http://dx.doi.org/10.1021/ie940538b},
//volume = {35},
//year = {1996}
//}
// 12 Streams
// 7 Equipments
function [jac]=jacP11()
//The jacobian of the constraints
// 1 2 3 4 5 6 7 8 9 10 11 12
jac = [ 1 -1 0 0 1 0 0 0 0 0 0 0
0 1 -1 0 0 0 -1 0 0 0 0 0
0 0 1 -1 0 -1 0 0 0 0 0 0
0 0 0 0 -1 1 0 1 0 0 0 0
0 0 0 0 0 0 0 -1 1 0 0 -1
0 0 0 0 0 0 1 0 -1 1 0 0
0 0 0 0 0 0 0 0 0 -1 -1 1 ];
// 1 2 3 4 5 6 7 8 9 10 11 12
endfunction
// Data Reconciliation Benchmark Problems From Lietrature Review
// Author: Edson Cordeiro do Valle
// Contact - edsoncv@{gmail.com}{vrtech.com.br}
// Skype: edson.cv
//Mitsas, Christos L. 2010. Data reconciliation and variable classification by null space methods.
//Measurement 43, no. 5 (June): 702-707.
// http://apps.isiknowledge.com/full_record.do?product=UA&search_mode=GeneralSearch&qid=2&SID=2A@bF9dN34I72L1Am9M&page=2&doc=17&colname=WOS.
//Bibtex Citation
//@article{Mitsas2010a,
//author = {Mitsas, Christos L.},
//journal = {Measurement},
//month = jun,
//number = {5},
//pages = {702--707},
//publisher = {ELSEVIER SCI LTD},
//title = {{Data reconciliation and variable classification by null space methods}},
//url = {http://apps.isiknowledge.com/full\_record.do?product=UA\&search\_mode=GeneralSearch\&qid=2\&SID=2A@bF9dN34I72L1Am9M\&page=2\&doc=17\&colname=WOS},
//volume = {43},
//year = {2010}
//}
// 12 Streams
// 6 Equipments
function [jac]=jacP12()
//The jacobian of the constraints
// 1 2 3 4 5 6 7 8 9 10 11 12
jac = [ 1 -1 -1 -1 0 0 0 0 0 0 0 0
0 1 0 0 -1 -1 -1 0 0 0 0 0
0 0 1 0 1 1 1 -1 0 0 0 0
0 0 0 1 0 0 0 0 -1 -1 0 0
0 0 0 0 0 0 0 1 1 0 -1 0
0 0 0 0 0 0 0 0 0 1 1 -1
];
// 1 2 3 4 5 6 7 8 9 10 11 12
endfunction
// Data Reconciliation Benchmark Problems From Lietrature Review
// Author: Edson Cordeiro do Valle
// Contact - edsoncv@{gmail.com}{vrtech.com.br}
// Skype: edson.cv
// Fictitious but realistic mineral processing plant
//Alhaj-Dibo, Moustapha, Didier Maquin, and José Ragot. 2008.
//Data reconciliation: A robust approach using a contaminated distribution.
//Control Engineering Practice 16, no. 2 (February): 159-170.
// http://www.sciencedirect.com/science/article/B6V2H-4N4406D-1/2/50cac92b050f160a20a795faec990dc7.
//Bibtex Citation
//@article{Alhaj-Dibo2008,
//author = {Alhaj-Dibo, Moustapha and Maquin, Didier and Ragot, Jos\'{e}},
//isbn = {0967-0661},
//journal = {Control Engineering Practice},
//keywords = {Data reconciliation,Gross error detection,Linear and bilinear mass balances,Robust estimation},
//month = feb,
//number = {2},
//pages = {159--170},
//title = {{Data reconciliation: A robust approach using a contaminated distribution}},
//url = {http://www.sciencedirect.com/science/article/B6V2H-4N4406D-1/2/50cac92b050f160a20a795faec990dc7},
//volume = {16},
//year = {2008}
//}
// 16 Streams
// 9 Equipments
// the measures
function [jac]=jacP13()
//The jacobian of the constraints
// 1 2 3 4 5 6 7 8 9 10 11 12 13 14 15 16
jac = [ 1 -1 0 1 0 0 0 0 0 0 0 0 0 0 0 0
0 1 -1 0 0 0 0 0 0 0 -1 0 0 0 0 0
0 0 1 -1 -1 0 0 0 0 0 0 0 0 0 0 0
0 0 0 0 1 -1 0 0 0 1 0 0 0 0 0 0
0 0 0 0 0 1 -1 -1 0 0 0 0 0 0 0 0
// 1 2 3 4 5 6 7 8 9 10 11 12 13 14 15 16
0 0 0 0 0 0 1 0 -1 -1 0 0 0 0 0 0
0 0 0 0 0 0 0 0 0 0 1 -1 -1 0 0 1
0 0 0 0 0 0 0 0 0 0 0 1 1 -1 0 0
0 0 0 0 0 0 0 0 0 0 0 0 0 1 -1 -1];
// 1 2 3 4 5 6 7 8 9 10 11 12 13 14 15 16
endfunction
// Data Reconciliation Benchmark Problems From Lietrature Review
// Author: Edson Cordeiro do Valle
// Contact - edsoncv@{gmail.com}{vrtech.com.br}
// Skype: edson.cv
//Proposed by author
// 24 Streams
// 14 Equipments
function [jac]=jacP14()
//The jacobian of the constraints
//The jacobian of the constraints
// 1 2 3 4 5 6 7 8 9 10 11 12 13 14 15 16 17 18 19 20 21 22 23 24
jac = [ 1 1 1 1 -1 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 //M1
0 0 0 0 1 -1 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 //F1
0 0 0 0 0 1 -1 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 //T1
0 0 0 0 0 0 1 -1 -1 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 //S1
0 0 0 0 0 0 0 0 1 -1 0 0 0 0 0 0 0 0 0 0 0 0 0 0 //F2
// 1 2 3 4 5 6 7 8 9 10 11 12 13 14 15 16 17 18 19 20 21 22 23 24
0 0 0 0 0 0 0 0 0 1 -1 0 0 0 -1 0 0 0 0 0 0 0 0 0 //M2
0 0 0 0 0 0 0 0 0 0 1 -1 -1 0 0 0 0 0 0 0 0 0 0 0 //S3
0 0 0 0 0 0 0 0 0 0 0 1 0 -1 0 0 0 0 0 0 0 0 0 0 //F3
0 0 0 0 0 0 0 0 0 0 0 0 0 0 1 -1 0 0 -1 0 0 0 0 0 //F4
0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 1 -1 0 0 0 0 0 0 0 //F5
// 1 2 3 4 5 6 7 8 9 10 11 12 13 14 15 16 17 18 19 20 21 22 23 24
0 0 0 0 0 0 0 0 0 0 0 0 1 0 0 0 1 -1 0 0 0 0 0 0 //S5
0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 1 -1 0 0 0 0 //T2
0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 1 -1 -1 0 0 //S4
0 0 0 0 0 0 0 1 0 0 0 0 0 0 0 0 0 0 0 0 0 0 -1 -1 //S2
];
// 1 2 3 4 5 6 7 8 9 10 11 12 13 14 15 16 17 18 19 20 21 22 23 24
endfunction
// Data Reconciliation Benchmark Problems From Lietrature Review
// Author: Edson Cordeiro do Valle
// Contact - edsoncv@{gmail.com}{vrtech.com.br}
// Skype: edson.cv
// Steam metering system
//Serth, R W, and W A Heenan. 1986.
// Gross error detection and data reconciliation in steam-metering systems.
//AIChE Journal 32: 733-747.
//Bibtex Citation
//@article{Serth1986,
//author = {Serth, R W and Heenan, W A},
//journal = {AIChE Journal},
//pages = {733--747},
//title = {{Gross error detection and data reconciliation in steam-metering systems}},
//volume = {32},
//year = {1986}
//}
// 28 Streams
// 11 Equipments
// the measures
function [jac]=jacP15()
//The jacobian of the constraints
// 1 2 3 4 5 6 7 8 9 10 11 12 13 14 15 16 17 18 19 20 21 22 23 24 25 26 27 28
jac = [ 1 1 -1 1 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0
0 0 0 0 -1 -1 1 1 -1 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0
-1 0 0 0 1 0 0 0 0 -1 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0
0 0 0 0 0 0 0 0 0 1 1 -1 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0
0 0 1 0 0 0 0 0 0 0 -1 0 1 -1 -1 -1 -1 0 0 0 0 0 0 0 0 0 0 0
// 1 2 3 4 5 6 7 8 9 10 11 12 13 14 15 16 17 18 19 20 21 22 23 24 25 26 27 28
0 -1 0 0 0 1 0 0 0 0 0 0 -1 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0
0 0 0 0 0 0 -1 0 0 0 0 0 0 1 0 0 0 1 -1 -1 -1 0 0 0 0 0 0 0
0 0 0 0 0 0 0 0 0 0 0 0 0 0 1 0 0 -1 0 0 0 1 -1 -1 0 0 0 0
0 0 0 0 0 0 0 0 0 0 0 1 0 0 0 1 0 0 0 0 0 -1 0 0 -1 0 0 0
0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 1 0 0 0 1 0 0 -1 1 0
0 0 0 0 0 0 0 -1 0 0 0 0 0 0 0 0 0 0 0 1 0 0 0 0 0 1 0 1
];
// 1 2 3 4 5 6 7 8 9 10 11 12 13 14 15 16 17 18 19 20 21 22 23 24 25 26 27 28
endfunction
// Data Reconciliation Benchmark Problems From Lietrature Review
// Author: Edson Cordeiro do Valle
// Contact - edsoncv@{gmail.com}{vrtech.com.br}
// Skype: edson.cv
// Atmospheric tower example from:
// Zhang, P, G Rong, and Y Wang. 2001.
// A new method of redundancy analysis in data reconciliation and its application.
// Computers and Chemical Engineering 25: 941-949.
//Bibtex Citation
//@article{Zhang2001,
//author = {Zhang, P and Rong, G and Wang, Y},
//journal = {Computers and Chemical Engineering},
//pages = {941--949},
//title = {{A new method of redundancy analysis in data reconciliation and its application}},
//volume = {25},
//year = {2001}
//}
// 50 Streams
// 26 Equipments
function [jac]=jacP16()
//The jacobian of the constraints
//S319 S316 S312 S378 S336 S357 S346 S359P1 S347 S352 S356 S358 S357P S359P2 S359 S338P S338 S341P S341 S414 S502 S411 S401 S415 S402 S404 S405 S407 S408 S453 S460 S456 S452 S511 S503 S384P S52P S592 S581 S525 S524 S536 S527 S549 S550 S537 S598 S599 S267 S538
jac = [
1 1 1 1 -1 1 -1 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0
0 0 0 0 0 0 1 -1 -1 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0
0 0 0 0 0 0 0 0 1 -1 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0
0 0 0 0 0 0 0 0 0 1 -1 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0
0 0 0 0 0 0 0 0 0 0 1 -1 -1 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0
0 0 0 0 0 -1 0 0 0 0 0 0 1 -1 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0
0 0 0 0 0 0 0 1 0 0 0 0 0 1 -1 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0
0 0 0 0 1 0 0 0 0 0 0 0 0 0 0 -1 0 -1 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0
0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 1 -1 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0
0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 1 -1 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0
0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 1 0 1 -1 0 1 -1 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0
0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 1 -1 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0
0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 1 1 -1 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0
0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 1 -1 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0
0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 1 -1 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0
0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 1 -1 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0
0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 -1 0 0 0 0 0 1 -1 1 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0
0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 1 -1 -1 -1 -1 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0
0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 1 0 0 0 0 0 0 0 0 0 0 0 0 -1 -1 0 0 0 0 0 0 0 0 0 0 0 0 0 0 1
0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 1 0 0 -1 -1 0 0 0 0 0 0 0 0 0 0 0
0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 1 0 1 -1 0 0 0 0 0 0 0 0 0 0 0 0 0
0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 1 0 0 -1 -1 0 0 0 0 0 0 0 0 0
0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 1 -1 -1 0 0 0 0 0 0 0
0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 1 -1 -1 -1 0 0 0 0
0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 1 -1 -1 0 0
0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 1 1 -1];
endfunction
function [jac]=jacP16_split1_part1()
// problem P6 splited in 2 parts to test methods, this is the jacobian of Part 1 of the diagram, see diagrams in folder 'data_reconciliation\diagram\png'
//The jacobian of the constraints
//S319 S316 S312 S378 S336 S357 S346 S359P1S347 S352 S356 S358 S357P S359P2S359 S338P S338 S341P S341 S414 S502 S411 S401 S415 S402 S404 S405 S407 S408 S453 S460 S456 S452
jac = [
1 1 1 1 -1 1 -1 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0
0 0 0 0 0 0 1 -1 -1 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0
0 0 0 0 0 0 0 0 1 -1 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0
0 0 0 0 0 0 0 0 0 1 -1 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0
0 0 0 0 0 0 0 0 0 0 1 -1 -1 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0
0 0 0 0 0 -1 0 0 0 0 0 0 1 -1 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0
0 0 0 0 0 0 0 1 0 0 0 0 0 1 -1 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0
0 0 0 0 1 0 0 0 0 0 0 0 0 0 0 -1 0 -1 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0
0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 1 -1 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0
0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 1 -1 0 0 0 0 0 0 0 0 0 0 0 0 0 0
0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 1 0 1 -1 0 1 -1 0 0 0 0 0 0 0 0 0 0
0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 1 -1 0 0 0 0 0 0 0 0 0 0 0 0
0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 1 1 -1 0 0 0 0 0 0 0 0
0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 1 -1 0 0 0 0 0 0 0
0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 1 -1 0 0 0 0 0 0
0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 1 -1 0 0 0 0 0
0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 -1 0 0 0 0 0 1 -1 1 0 0 0
0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 1 -1 -1 -1 -1];
endfunction
function [jac]=jacP16_split1_part2()
//The jacobian of the constraints
// problem P6 splited in 2 parts to test methods, this is the jacobian of Part 2 of the diagram, see diagrams in folder 'data_reconciliation\diagram\png'
// S502 S511 S503 S384P S52P S592 S581 S525 S524 S536 S527 S549 S550 S537 S598 S599 S267 S538
jac = [ 1 -1 -1 0 0 0 0 0 0 0 0 0 0 0 0 0 0 1 //Da404
0 0 1 0 0 -1 -1 0 0 0 0 0 0 0 0 0 0 0 // Da 405
0 1 0 1 -1 0 0 0 0 0 0 0 0 0 0 0 0 0
0 0 0 0 1 0 0 -1 -1 0 0 0 0 0 0 0 0 0
0 0 0 0 0 0 0 0 1 -1 -1 0 0 0 0 0 0 0
0 0 0 0 0 0 0 0 0 0 1 -1 -1 -1 0 0 0 0
0 0 0 0 0 0 0 0 0 0 0 0 0 1 -1 -1 0 0
0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 1 1 -1];
endfunction
function [jac]=jacP16_split2_part1()
// problem P6 splited in 2 parts to test methods, this is the jacobian of Part 1 of the diagram, see diagrams in folder 'data_reconciliation\diagram\png'
//The jacobian of the constraints
//S319 S316 S312 S378 S336 S357 S346 S359P1 S347 S352 S356 S358 S357P S359P2 S359 S338P S338 S341P S341 S414 S502 S411 S401 S415 S402 S404 S405
//REMOVED S407 S408 S453 S460 S456 S452
jac = [
1 1 1 1 -1 1 -1 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 // DA301
0 0 0 0 0 0 1 -1 -1 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 // Split 1
0 0 0 0 0 0 0 0 1 -1 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 // Comp 1
0 0 0 0 0 0 0 0 0 1 -1 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 // EA32X
0 0 0 0 0 0 0 0 0 0 1 -1 -1 0 0 0 0 0 0 0 0 0 0 0 0 0 0 // FA309
0 0 0 0 0 -1 0 0 0 0 0 0 1 -1 0 0 0 0 0 0 0 0 0 0 0 0 0 // Split 2
0 0 0 0 0 0 0 1 0 0 0 0 0 1 -1 0 0 0 0 0 0 0 0 0 0 0 0 // Mixer 1
0 0 0 0 1 0 0 0 0 0 0 0 0 0 0 -1 0 -1 0 0 0 0 0 0 0 0 0 // FSPL
0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 1 -1 0 0 0 0 0 0 0 0 0 0 // H338
0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 1 -1 0 0 0 0 0 0 0 0 // H341
0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 1 0 1 -1 0 1 -1 0 0 0 0 // DA 401
0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 1 -1 0 0 0 0 0 0 // PTC
0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 1 1 -1 0 0 // M1
0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 1 -1 0 // 448-450
0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 1 -1]; // DC 401
endfunction
function [jac]=jacP16_split2_part2()
// problem P6 splited in 2 parts to test methods, this is the jacobian of Part 1 of the diagram, see diagrams in folder 'data_reconciliation\diagram\png'
//The jacobian of the constraints
// S405 S407 S408 S453 S460 S456 S452 S411
jac = [
1 -1 0 0 0 0 0 0// 452-448
0 1 -1 1 0 0 0 -1 // DA 408
0 0 1 -1 -1 -1 -1 0]; // DA 402
endfunction
function [jac]=jacP16_split2_part3()
//The jacobian of the constraints
// problem P6 splited in 2 parts to test methods, this is the jacobian of Part 2 of the diagram, see diagrams in folder 'data_reconciliation\diagram\png'
// S502 S511 S503 S384P S52P S592 S581 S525 S524 S536 S527 S549 S550 S537 S598 S599 S267 S538
jac = [ 1 -1 -1 0 0 0 0 0 0 0 0 0 0 0 0 0 0 1 //Da404
0 0 1 0 0 -1 -1 0 0 0 0 0 0 0 0 0 0 0 // Da 405
0 1 0 1 -1 0 0 0 0 0 0 0 0 0 0 0 0 0
0 0 0 0 1 0 0 -1 -1 0 0 0 0 0 0 0 0 0
0 0 0 0 0 0 0 0 1 -1 -1 0 0 0 0 0 0 0
0 0 0 0 0 0 0 0 0 0 1 -1 -1 -1 0 0 0 0
0 0 0 0 0 0 0 0 0 0 0 0 0 1 -1 -1 0 0
0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 1 1 -1];
endfunction
|
9c9d5d43d8de94b0c9c34392c24baca720fe20a0 | 449d555969bfd7befe906877abab098c6e63a0e8 | /1332/CH5/EX5.7/5_7.sce | 94a830d62c554586978e019f3692cca8131ed1a8 | [] | no_license | FOSSEE/Scilab-TBC-Uploads | 948e5d1126d46bdd2f89a44c54ba62b0f0a1f5e1 | 7bc77cb1ed33745c720952c92b3b2747c5cbf2df | refs/heads/master | 2020-04-09T02:43:26.499817 | 2018-02-03T05:31:52 | 2018-02-03T05:31:52 | 37,975,407 | 3 | 12 | null | null | null | null | UTF-8 | Scilab | false | false | 599 | sce | 5_7.sce | //Example 5.7
//Aitkens Method
//Page no. 161
clc;clear;close;
deff('x=f(x)','x=exp(-x)')
printf('n\tx0\t\tx1\t\tx2\t\tx3\t\ty\t\tdx0\n')
printf('-----------------------------------------------------------------------------------------------------\n')
x0=0.5;e=0.0001
for i=1:3
x1=f(x0);x2=f(x1);x3=f(x2);
y=x3-((x3-x2)^2)/(x3-2*x2+x1)
dx0=y-x0;
printf(' %i\t%.10f\t%.10f\t%.10f\t%.10f\t%.10f\t%.10f\n',i,x0,x1,x2,x3,y,dx0)
x0=y;
if abs(x0)<e then
break;
end
end
printf('\n\nThe solution of this equation after %i Iterations is %.10f',i,y) |
5447d6dd4b657954d825c9f9a29d4a0301fca592 | 449d555969bfd7befe906877abab098c6e63a0e8 | /2045/CH2/EX2.12/Ex2_12.sce | eed6e5d65e8c660a4521c5a2132c69c0c7f5f2db | [] | no_license | FOSSEE/Scilab-TBC-Uploads | 948e5d1126d46bdd2f89a44c54ba62b0f0a1f5e1 | 7bc77cb1ed33745c720952c92b3b2747c5cbf2df | refs/heads/master | 2020-04-09T02:43:26.499817 | 2018-02-03T05:31:52 | 2018-02-03T05:31:52 | 37,975,407 | 3 | 12 | null | null | null | null | UTF-8 | Scilab | false | false | 402 | sce | Ex2_12.sce | //pagenumber 109 example 12
clear
i1=0.1;//current in ampere
vms=40;//rms voltage in volts
c=40*10^-6;//capacitance in farad
r1=50;//resistance in ohms
ripple=0.0001;
induct=((1.76/c)*sqrt(0.472/ripple));//inductance
outv=(2*sqrt(2)*vms)/3.14-i1*r1;//output voltage
disp("inductance = "+string(induct)+"henry");//correction in the book
disp("output voltage = "+string(outv)+"volt");
|
e0e1ad8ada1a861059abf28f55c48146fb8d7d27 | d3d4c2b897530aaaea4c5411ba745ee516a78083 | /y.tst | a3c9660af6b5b3a5fbd60d787ebbe4b71d792023 | [] | no_license | jgmatu/SOT1516 | e5d260b6318515570cfc464f17a572be74f818f8 | c7d1d063ef006378577cb0ede7df3d61a945c65a | refs/heads/master | 2020-12-31T04:17:39.843950 | 2017-03-23T15:35:08 | 2017-03-23T15:35:08 | 58,229,528 | 0 | 0 | null | null | null | null | UTF-8 | Scilab | false | false | 21 | tst | y.tst | cat cunit.c
grep for
|
442456081c4d9e32b19f3b9618287fa54885009e | 5f48beee3dc825617c83ba20a7c82c544061af65 | /tests/s/65.tst | 81d0f032d7d35c1cd3e3074f599f952332b4ff17 | [] | no_license | grenkin/compiler | bed06cd6dac49c1ca89d2723174210cd3dc8efea | 30634ec46fba10333cf284399f577be7fb8e5b61 | refs/heads/master | 2020-06-20T12:44:17.903582 | 2016-11-27T03:08:20 | 2016-11-27T03:08:20 | 74,863,612 | 3 | 0 | null | null | null | null | UTF-8 | Scilab | false | false | 50 | tst | 65.tst | int f(float x, int y) {
}
int f(float x, int y); |
5854578a281a0413b7cfd4905857a7236c38cd1c | 1bb72df9a084fe4f8c0ec39f778282eb52750801 | /test/RT35.prev.tst | b023e31f05a75967e8049e82b4f0250d15347cd7 | [
"Apache-2.0",
"LicenseRef-scancode-unknown-license-reference"
] | permissive | gfis/ramath | 498adfc7a6d353d4775b33020fdf992628e3fbff | b09b48639ddd4709ffb1c729e33f6a4b9ef676b5 | refs/heads/master | 2023-08-17T00:10:37.092379 | 2023-08-04T07:48:00 | 2023-08-04T07:48:00 | 30,116,803 | 2 | 0 | null | null | null | null | UTF-8 | Scilab | false | false | 727 | tst | RT35.prev.tst | For input string: "-d"
java.lang.NumberFormatException: For input string: "-d"
at java.lang.NumberFormatException.forInputString(Unknown Source)
at java.lang.Integer.parseInt(Unknown Source)
at java.lang.Integer.parseInt(Unknown Source)
at org.teherba.ramath.linear.RationalTriangle.main(RationalTriangle.java:581)
at sun.reflect.NativeMethodAccessorImpl.invoke0(Native Method)
at sun.reflect.NativeMethodAccessorImpl.invoke(Unknown Source)
at sun.reflect.DelegatingMethodAccessorImpl.invoke(Unknown Source)
at java.lang.reflect.Method.invoke(Unknown Source)
at org.teherba.common.RegressionTester.runTests(RegressionTester.java:630)
at org.teherba.common.RegressionTester.main(RegressionTester.java:733)
|
39d0ce06208bc9e5856dd56b037b50fb52c84d86 | 449d555969bfd7befe906877abab098c6e63a0e8 | /2333/CH3/EX3.1/1.sce | 1a654753fa993d2ae9aa2cfb44df68d61aca8f5b | [] | no_license | FOSSEE/Scilab-TBC-Uploads | 948e5d1126d46bdd2f89a44c54ba62b0f0a1f5e1 | 7bc77cb1ed33745c720952c92b3b2747c5cbf2df | refs/heads/master | 2020-04-09T02:43:26.499817 | 2018-02-03T05:31:52 | 2018-02-03T05:31:52 | 37,975,407 | 3 | 12 | null | null | null | null | UTF-8 | Scilab | false | false | 588 | sce | 1.sce | clc
// Given that
lambda = 6000 // wavelength of light in angstrom
e = 0.1 // Width of slit in mm
d = 1 // Linear distance in mm
// Sample Problem 1 on page no. 137
printf("\n # PROBLEM 1 # \n")
printf(" Standard formula used \n")
printf(" lambda = e*sin(theta) \n")
theta = asin(lambda*1e-10/(e*1e-3)) // Calculation of angle in radian
ang_wdt = 2*theta // Angular width of central maxima
y = d*ang_wdt // Total linear width of central maxima
printf("\n Total Angular width of central maxima is %erad \n Total linear width of central maxima %f cm.",ang_wdt,y*100)
|
3025a1b10b1325fe575521b36c0f93cc302a13ab | 449d555969bfd7befe906877abab098c6e63a0e8 | /1757/CH11/EX11.4/EX11_4.sce | 4e142f31fa44fa24177401d0c86716411ca5aeec | [] | no_license | FOSSEE/Scilab-TBC-Uploads | 948e5d1126d46bdd2f89a44c54ba62b0f0a1f5e1 | 7bc77cb1ed33745c720952c92b3b2747c5cbf2df | refs/heads/master | 2020-04-09T02:43:26.499817 | 2018-02-03T05:31:52 | 2018-02-03T05:31:52 | 37,975,407 | 3 | 12 | null | null | null | null | UTF-8 | Scilab | false | false | 392 | sce | EX11_4.sce | //Example11.4 // determine the number of bit required to design a 4-bit D/A converter
clc;
clear;
close;
VFS = 5 ;
Resolution = 10*10^-3 ; // A
// the resolution of 4-bit D/A converter is defined as
// Resolution = VFS/(2^N-1) ;
N = (VFS/Resolution)+1 ;
N = log10(N)/log10(2);
disp('the number of bit required to design a 4-bit D/A converter is = '+string(N)+ ' = 9 ');
|
20a98c9a4d1045507eada6bfb08be7360358acfc | 449d555969bfd7befe906877abab098c6e63a0e8 | /620/CH20/EX20.5/example20_5.sce | 7002a0ad7ce8a8be8381f20a59cee65edf255554 | [] | no_license | FOSSEE/Scilab-TBC-Uploads | 948e5d1126d46bdd2f89a44c54ba62b0f0a1f5e1 | 7bc77cb1ed33745c720952c92b3b2747c5cbf2df | refs/heads/master | 2020-04-09T02:43:26.499817 | 2018-02-03T05:31:52 | 2018-02-03T05:31:52 | 37,975,407 | 3 | 12 | null | null | null | null | UTF-8 | Scilab | false | false | 119 | sce | example20_5.sce | f=10^3;
v=10;
i=50*10^(-3);
x_l=v/i;
l=x_l/(2*%pi*f);
disp("the inductance of the coil (in mH) is"); disp(l*10^3); |
3b5013d9192501107b31ec89720edf4f7973dbd7 | 8217f7986187902617ad1bf89cb789618a90dd0a | /browsable_source/2.4.1/Unix-Windows/scilab-2.4.1/macros/percent/%hm_log.sci | a08598a2ac2fae04b31ba11273ff1cee9902a724 | [
"LicenseRef-scancode-public-domain",
"LicenseRef-scancode-warranty-disclaimer"
] | permissive | clg55/Scilab-Workbench | 4ebc01d2daea5026ad07fbfc53e16d4b29179502 | 9f8fd29c7f2a98100fa9aed8b58f6768d24a1875 | refs/heads/master | 2023-05-31T04:06:22.931111 | 2022-09-13T14:41:51 | 2022-09-13T14:41:51 | 258,270,193 | 0 | 1 | null | null | null | null | UTF-8 | Scilab | false | false | 76 | sci | %hm_log.sci | function M=%hm_log(M)
// Copyright INRIA
M('entries')=log(M('entries'))
|
46254fab633271777e944bbf509cb951e117f5f5 | 63c8bbe209f7a437f8bcc25dc1b7b1e9a100defa | /test/0053.tst | 6980e5bbdd7fc84e361d18cbce95e7c35191b1f2 | [] | no_license | fmeci/nfql-testing | e9e7edb03a7222cd4c5f17b9b4d2a8dd58ea547c | 6b7d465b32fa50468e3694f63c803e3630c5187d | refs/heads/master | 2021-01-11T04:09:48.579127 | 2013-05-02T13:30:17 | 2013-05-02T13:30:17 | 71,239,280 | 0 | 0 | null | 2016-10-18T11:01:57 | 2016-10-18T11:01:55 | Python | UTF-8 | Scilab | false | false | 630 | tst | 0053.tst | SPlIttEr r {}
FIlter O { NoT UP ( ) or Not 7 << BitAND ( E::b:E:Cc:db:CF:C/1, ) or BItOr () <= oR NoT 63.250.123.140/85 <= -1. 234.7.255.31 >= v oR BITAND ( , 120.252.246.224, f:Db::c:b, s, ) NOt biTANd ( ) }
fIltEr fg {noT Ux or dN }
h -> xUOlDeX -> A
gRouPeR la {AggrEgAte BiTanD(c.mb) as N ,h ,O.Fn ,eR.n ,LZRu.GO ,CoUnT(S) aS nk }
UNGRoUper x { }
gROupfilteR hI {nOT Pd < K GTOA ( g ( ::111.6.193.252/24, e6:aA:AB:FB:DF:AD
, ), ) or nOt 88.252.1.81 = 8 or BITOr () not bItanD ( D, ) In ::
}
mErgEr Xj { mODULE za { BRanchEs RT, u } mODULe tp { BraNchES HB 255.243.3.227/35 < f } expORt hVjegBdQ } |
95a515254d753108915b5de9d0ba36c91b84cde9 | 449d555969bfd7befe906877abab098c6e63a0e8 | /1752/CH9/EX9.5/exa_9_5.sce | 5e567e87c867ecd92a687e1acb340e6033d18744 | [] | no_license | FOSSEE/Scilab-TBC-Uploads | 948e5d1126d46bdd2f89a44c54ba62b0f0a1f5e1 | 7bc77cb1ed33745c720952c92b3b2747c5cbf2df | refs/heads/master | 2020-04-09T02:43:26.499817 | 2018-02-03T05:31:52 | 2018-02-03T05:31:52 | 37,975,407 | 3 | 12 | null | null | null | null | UTF-8 | Scilab | false | false | 424 | sce | exa_9_5.sce | //Exa 9.5
clc;
clear;
close;
format('v',9)
//given correlataion
//h_A=5.56*(det_T)^3
//h_P=h_A*(rho/rho_a)^0.4
disp("When temperature excess is 25 degree C at atmospheric pressure")
del_T=25;// in degree C
h_A=5.56*(del_T)^3;// in W/m^2K
disp(h_A*10^-3,"The heat transfer coefficient in kW/m^2K");
// and at 20 bar
rho=20;
rho_a=1;
h_P=h_A*(rho/rho_a)^0.4;// in W/m^2
disp(h_P*10^-3,"Value of h_P in kW/m^2") |
ed6af12cd7b282eeaaf98a9c160d7a212a015693 | 449d555969bfd7befe906877abab098c6e63a0e8 | /2783/CH3/EX3.5/Ex3_5.sce | 5a526f1da84e2da82a0f28be93d3c89abc0f037f | [] | no_license | FOSSEE/Scilab-TBC-Uploads | 948e5d1126d46bdd2f89a44c54ba62b0f0a1f5e1 | 7bc77cb1ed33745c720952c92b3b2747c5cbf2df | refs/heads/master | 2020-04-09T02:43:26.499817 | 2018-02-03T05:31:52 | 2018-02-03T05:31:52 | 37,975,407 | 3 | 12 | null | null | null | null | UTF-8 | Scilab | false | false | 250 | sce | Ex3_5.sce | clc
//initialization of new variables
clear
W=275 //kg
rho_c=1.22 //kg/m^3
D=15 //m
g=9.8 //m/s^2
Tc=290 //K
//calculations
L=W*g
Tr=1-(6*L/(rho_c*g*%pi*D^3)) // Tc/Th
Th=Tc/Tr
//result
printf('The temperature required is % .1f K',Th)
|
5a1a63b1eeb6def8a58b833d170a56824ce95c46 | 449d555969bfd7befe906877abab098c6e63a0e8 | /1439/CH18/EX18.6/18_6.sce | 5ea78a2b03f71a17c9dd56e1d36c743d04beda9f | [] | no_license | FOSSEE/Scilab-TBC-Uploads | 948e5d1126d46bdd2f89a44c54ba62b0f0a1f5e1 | 7bc77cb1ed33745c720952c92b3b2747c5cbf2df | refs/heads/master | 2020-04-09T02:43:26.499817 | 2018-02-03T05:31:52 | 2018-02-03T05:31:52 | 37,975,407 | 3 | 12 | null | null | null | null | UTF-8 | Scilab | false | false | 199 | sce | 18_6.sce | clc
//initialisation of variables
h= 6.625*10^-27 //erg sec
c= 3*10^10 //cm sec^-1
k= 2.647*10^-40 //gm cm^2
//CALCULATIONS
v= h/(4*%pi^2*k*c)
//RESULTS
printf (' frequency = %.1f cm^-1',v)
|
bef34752e795e8fe3bc926fe7c21061b17c40737 | 3c47dba28e5d43bda9b77dca3b741855c25d4802 | /microdaq/macros/check_mdaq_compiler.sci | 167e2f9bc89eac3108047be0c115c031e881b0ca | [
"BSD-3-Clause"
] | permissive | microdaq/Scilab | 78dd3b4a891e39ec20ebc4e9b77572fd12c90947 | ce0baa6e6a1b56347c2fda5583fb1ccdb120afaf | refs/heads/master | 2021-09-29T11:55:21.963637 | 2019-10-18T09:47:29 | 2019-10-18T09:47:29 | 35,049,912 | 6 | 3 | BSD-3-Clause | 2019-10-18T09:47:30 | 2015-05-04T17:48:48 | Scilab | UTF-8 | Scilab | false | false | 137 | sci | check_mdaq_compiler.sci | function result = check_mdaq_compiler()
result = isfile(mdaqToolboxPath() + "rt_templates"+filesep()+"target_paths.mk");
endfunction
|
80fd4eb5cac6987bf7c2def1a9fec2b7b432a611 | 449d555969bfd7befe906877abab098c6e63a0e8 | /534/CH8/EX8.6/8_6_Metal_Duct.sce | 6c3fb77efc16e2b980b342b30101db04a1a57d99 | [] | no_license | FOSSEE/Scilab-TBC-Uploads | 948e5d1126d46bdd2f89a44c54ba62b0f0a1f5e1 | 7bc77cb1ed33745c720952c92b3b2747c5cbf2df | refs/heads/master | 2020-04-09T02:43:26.499817 | 2018-02-03T05:31:52 | 2018-02-03T05:31:52 | 37,975,407 | 3 | 12 | null | null | null | null | UTF-8 | Scilab | false | false | 1,243 | sce | 8_6_Metal_Duct.sce | clear;
clc;
printf('FUNDAMENTALS OF HEAT AND MASS TRANSFER \n Incropera / Dewitt / Bergman / Lavine \n EXAMPLE 8.6 Page 516 \n'); //Example 8.6
// Heat Loss from the Duct over the Length L, q
// Heat flux and suface temperature at x=L
//Operating Conditions
m = .05; //[kg/s] mass flow rate of water
Ti = 103+273; //[K] Inlet temp
To = 77+273; //[K] Outlet temperature
D = .15; //[m] Diameter
L = 5; //[m] length
ho = 6; //[W/m^2.K] Heat transfer convective coefficient
Tsurr = 0+273; //[K] Temperature of surrounding
//Table A.4 Air Properties T = 363 K
cp = 1010; //[J/kg.K] specific heat
//Table A.4 Air Properties T = 350 K
k = .030; //[W/m] Thermal Conductivity
u = 20.82*10^-6; //[N.s/m^2] Viscosity
Pr = .7; //Prandtl Number
q = m*cp*(To-Ti);
Re = m*4/(%pi*D*u);
printf("\n As Reynolds Number is %i. The flow is Turbulent.",Re);
//Equation 8.6
n = 0.3;
Nu = .023*Re^.8*Pr^.3;
h = Nu*k/D;
q2 = (To-Tsurr)/[1/h + 1/ho];
Ts = -q2/h+To;
printf("\n\n Heat Loss from the Duct over the Length L, q = %i W \n Heat flux and suface temperature at x=L is %.1f W/m^2 & %.1f degC respectively",q,q2,Ts-273);
//END |
b9116c3177df8b458d2814cbcd92a799c86a6f3e | b6b875fb04ec6df2c0fb0d28f36962fa9aebb2bf | /TD3/TD3 - 1/AlleK.sce | 5140cf7f3643a097d9e0a2f6ca04e4d525dbed6b | [] | no_license | MFrizzy/Modelisation | 51794b2edf421f9d2206cb73972d8d8d7b1e9759 | 0ca819afbcbe00f58f3bbaa8fc97164ae2c1d3cb | refs/heads/master | 2021-08-29T12:02:20.042037 | 2017-12-13T22:39:21 | 2017-12-13T22:39:21 | 106,943,303 | 0 | 0 | null | null | null | null | UTF-8 | Scilab | false | false | 668 | sce | AlleK.sce | clear
clf
r = 1 ; A = 0.8 ; I=0.05 ; // variables du modèles
Kvect=1.5:0.1:2.5; // variable qui varie
x = linspace(0, 2.2, 301); // vecteur contenant les valeurs de la vitesse d'accroissement
function f = allee_imig(x) // fonction qui calcule la vitesse d'accroissement
f = r * x .* (x / A - 1 ) .* (1 - x / K)+ I // opérations vectorielles. x est un vecteur
endfunction
for i=1:11; // Boucle qui va dessiner les différentes courbes
K=Kvect(i); // Assignation valeur qui varie
plot2d(x, allee_imig(x), style = i) // Tracé de la vitesse d'accroissement
end
// Définition des paramètres d'affichages
a=gca();
a.x_location = "origin";
a.grid=[5,5];
|
3c7a3455508330b395ec487b01f55d1174a15a23 | 449d555969bfd7befe906877abab098c6e63a0e8 | /2615/CH16/EX80.6/80.sce | 6ea1f37f8f81127a93c829e8516b8123bd8cce89 | [] | no_license | FOSSEE/Scilab-TBC-Uploads | 948e5d1126d46bdd2f89a44c54ba62b0f0a1f5e1 | 7bc77cb1ed33745c720952c92b3b2747c5cbf2df | refs/heads/master | 2020-04-09T02:43:26.499817 | 2018-02-03T05:31:52 | 2018-02-03T05:31:52 | 37,975,407 | 3 | 12 | null | null | null | null | UTF-8 | Scilab | false | false | 249 | sce | 80.sce | clc
//initialisation of variables
z1=20//mm
z2=50//mm
z3=30//mm
z4=60//mm
z5=25//mm
z6=100//mm
h=1500//rpm
//CALCULATIONS
N=h*((z1*z3)/(z2*z4))//rpm
N4=h*((z1*z3*z5)/(z2*z4*z6))//rpm)
//RESULTS
printf('the train of gears =% f rpm',N4)
|
9ba78ea2f43ed986382addc1ee229b8154fe4cef | 449d555969bfd7befe906877abab098c6e63a0e8 | /3554/CH4/EX4.7/Ex4_7.sce | 2ca177149bf78d4285e1ccb40b972f4dbc2b1fb0 | [] | no_license | FOSSEE/Scilab-TBC-Uploads | 948e5d1126d46bdd2f89a44c54ba62b0f0a1f5e1 | 7bc77cb1ed33745c720952c92b3b2747c5cbf2df | refs/heads/master | 2020-04-09T02:43:26.499817 | 2018-02-03T05:31:52 | 2018-02-03T05:31:52 | 37,975,407 | 3 | 12 | null | null | null | null | UTF-8 | Scilab | false | false | 1,270 | sce | Ex4_7.sce | // Exa 4.7
clc;
clear all;
// Referring circuit given in fig. 4.7 on page no.81
S1=1000; // Sensitivity of meter 1 (Ohms/volt)
S2=20000;// Sensitivity of meter 2(Ohms/volt)
Rm1=200;// Meter resistance(Ohms)
Rm2=1500;// Meter resistance(Ohms)
V1=10; // Range of voltmeter 1(Volts)
V2=10;
Ra=25000; // in Ohms
Rb=5000;// in Ohms
V=30; // Applied Voltage(V)
//Solution
VRb= Rb/(Ra+Rb) * V; // Voltage across Rb
printf('The voltage across the resistance Rb, without either meter connected = %d V\n ',VRb);
// For meter 1
Rt1=S1* V1; // Total resistance of meter1
Req1= Rb*Rt1/(Rb+Rt1); // Total resistance across Rb
VRb1= Req1/(Req1+Ra) * V; // Voltage reading across Rb with meter1
printf('The voltage across Rb when meter 1 is used is = %.2f V \n',VRb1);
Err1=(VRb-VRb1)/VRb *100; // Voltmeter 1 error
printf(' Voltmeter 1 error in percentage = %.1f \n ',Err1);
// For meter 2
Rt2=S2* V2; // Total resistance of meter 2
Req2= Rb*Rt2/(Rb+Rt2); // Total resistance across Rb
VRb2= Req2/(Req2+Ra) * V; // Voltage reading across Rb with meter2
printf('The voltage across Rb when meter 2 is used is = %.1f V \n',VRb2);
Err2=(VRb-VRb2)/VRb *100; // Voltmeter 2 error
printf(' Voltmeter 2 error in percentage = %d \n ',Err2);
|
374f5078b0234259094fdc7dd467401cc5410c0e | 449d555969bfd7befe906877abab098c6e63a0e8 | /494/CH8/EX8.7/8_7.sce | 459ed90d38949bdb6d1268a4c3f8f0f592c9ba29 | [] | no_license | FOSSEE/Scilab-TBC-Uploads | 948e5d1126d46bdd2f89a44c54ba62b0f0a1f5e1 | 7bc77cb1ed33745c720952c92b3b2747c5cbf2df | refs/heads/master | 2020-04-09T02:43:26.499817 | 2018-02-03T05:31:52 | 2018-02-03T05:31:52 | 37,975,407 | 3 | 12 | null | null | null | null | UTF-8 | Scilab | false | false | 728 | sce | 8_7.sce | //All the quantities are expressed in SI units
T_inf = 288; //freestream temperature
p_inf = 1; //freestream pressure
p1 = 0.7545; //pressure at point 1
M = 0.9; //mach number at point 1
gam = 1.4; //ratio of specific heats
R = 8.314;
//for isentropic flow, from eq. (7.32)
T1 = T_inf*((p1/p_inf)^((gam-1)/gam));
//the speed of sound at that point is thus
a1 = sqrt(gam*R*T1);
//thus, the velocity can be given as
V1 = M*a1;
printf("\nRESULTS\n---------\nThe velocity at the given point is:\n V1 = %3.0f m/s\n",V1) |
3792375347371344a8edf1c4080dc3aa089c37dc | 931df7de6dffa2b03ac9771d79e06d88c24ab4ff | /manwing cover + movement (scoring not made by an ape).sce | e0cecb051808568e3da82e4566159bff6139de5a | [] | no_license | MBHuman/Scenarios | be1a722825b3b960014b07cda2f12fa4f75c7fc8 | 1db6bfdec8cc42164ca9ff57dd9d3c82cfaf2137 | refs/heads/master | 2023-01-14T02:10:25.103083 | 2020-11-21T16:47:14 | 2020-11-21T16:47:14 | null | 0 | 0 | null | null | null | null | UTF-8 | Scilab | false | false | 150,921 | sce | manwing cover + movement (scoring not made by an ape).sce | Name=manwing cover + movement (scoring not made by an ape)
PlayerCharacters=Counter-Striker
BotCharacters=Counter-Striker Bot PEEKER.bot
IsChallenge=true
Timelimit=60.0
PlayerProfile=Counter-Striker
AddedBots=Counter-Striker Bot PEEKER.bot
PlayerMaxLives=0
BotMaxLives=0
PlayerTeam=1
BotTeams=2
MapName=apexLowgroundToHighground.map
MapScale=3.0
BlockProjectilePredictors=true
BlockCheats=true
InvinciblePlayer=true
InvincibleBots=false
Timescale=1.0
BlockHealthbars=true
TimeRefilledByKill=0.0
ScoreToWin=1.0
ScorePerDamage=1.0
ScorePerKill=100.0
ScorePerMidairDirect=0.0
ScorePerAnyDirect=0.0
ScorePerTime=0.0
ScoreLossPerDamageTaken=0.0
ScoreLossPerDeath=0.0
ScoreLossPerMidairDirected=0.0
ScoreLossPerAnyDirected=0.0
ScoreMultAccuracy=false
ScoreMultDamageEfficiency=false
ScoreMultKillEfficiency=false
GameTag=
WeaponHeroTag=Manwing
DifficultyTag=3
AuthorsTag=OP: dock :). re-edited by 0BS1N
BlockHitMarkers=true
BlockHitSounds=true
BlockMissSounds=true
BlockFCT=true
Description=shoot the mf and hope he doesnt ws strafe bc he can literally stall you for half the challenge by doing that
GameVersion=2.0.2.0
ScorePerDistance=0.02
MBSEnable=false
MBSTime1=0.25
MBSTime2=0.5
MBSTime3=0.75
MBSTime1Mult=1.0
MBSTime2Mult=0.2
MBSTime3Mult=0.2
MBSFBInstead=false
MBSRequireEnemyAlive=true
LockFOVRange=false
LockedFOVMin=60.0
LockedFOVMax=120.0
LockedFOVScale=Clamped Horizontal
[Aim Profile]
Name=High Skill
MinReactionTime=0.25
MaxReactionTime=0.35
MinSelfMovementCorrectionTime=0.001
MaxSelfMovementCorrectionTime=0.05
FlickFOV=30.0
FlickSpeed=1.5
FlickError=10.0
TrackSpeed=5.0
TrackError=2.0
MaxTurnAngleFromPadCenter=75.0
MinRecenterTime=0.3
MaxRecenterTime=0.5
OptimalAimFOV=30.0
OuterAimPenalty=1.0
MaxError=35.0
ShootFOV=15.0
VerticalAimOffset=0.0
MaxTolerableSpread=5.0
MinTolerableSpread=1.0
TolerableSpreadDist=2000.0
MaxSpreadDistFactor=2.0
AimingStyle=Original
ScanSpeedMultiplier=1.0
MaxSeekPitch=30.0
MaxSeekYaw=30.0
AimingSpeed=5.0
MinShootDelay=0.3
MaxShootDelay=0.6
[Aim Profile]
Name=cs
MinReactionTime=0.18
MaxReactionTime=0.3
MinSelfMovementCorrectionTime=0.007
MaxSelfMovementCorrectionTime=0.035
FlickFOV=10.0
FlickSpeed=1.0
FlickError=3.0
TrackSpeed=3.5
TrackError=3.5
MaxTurnAngleFromPadCenter=90.0
MinRecenterTime=0.25
MaxRecenterTime=0.4
OptimalAimFOV=35.0
OuterAimPenalty=1.1
MaxError=35.0
ShootFOV=1.0
VerticalAimOffset=-5.0
MaxTolerableSpread=2.0
MinTolerableSpread=0.0
TolerableSpreadDist=2000.0
MaxSpreadDistFactor=2.0
AimingStyle=Original
ScanSpeedMultiplier=1.0
MaxSeekPitch=30.0
MaxSeekYaw=30.0
AimingSpeed=5.0
MinShootDelay=0.3
MaxShootDelay=0.6
[Aim Profile]
Name=Default
MinReactionTime=0.3
MaxReactionTime=0.4
MinSelfMovementCorrectionTime=0.001
MaxSelfMovementCorrectionTime=0.05
FlickFOV=30.0
FlickSpeed=1.5
FlickError=15.0
TrackSpeed=3.5
TrackError=3.5
MaxTurnAngleFromPadCenter=75.0
MinRecenterTime=0.3
MaxRecenterTime=0.5
OptimalAimFOV=30.0
OuterAimPenalty=1.0
MaxError=40.0
ShootFOV=15.0
VerticalAimOffset=0.0
MaxTolerableSpread=5.0
MinTolerableSpread=1.0
TolerableSpreadDist=2000.0
MaxSpreadDistFactor=2.0
AimingStyle=Original
ScanSpeedMultiplier=1.0
MaxSeekPitch=30.0
MaxSeekYaw=30.0
AimingSpeed=5.0
MinShootDelay=0.3
MaxShootDelay=0.6
[Bot Profile]
Name=Counter-Striker Bot PEEKER
DodgeProfileNames=MidStrafes
DodgeProfileWeights=1.0
DodgeProfileMaxChangeTime=10.0
DodgeProfileMinChangeTime=0.1
WeaponProfileWeights=1.5;1.5;1.5;1.0;1.0;1.0;1.0;1.0
AimingProfileNames=High Skill;cs;cs;cs;cs;Default;Default;Default
WeaponSwitchTime=5.0
UseWeapons=true
CharacterProfile=Counter-Striker
SeeThroughWalls=false
NoDodging=false
NoAiming=false
AbilityUseTimer=0.1
UseAbilityFrequency=1.0
UseAbilityFreqMinTime=0.3
UseAbilityFreqMaxTime=0.6
ShowLaser=false
LaserRGB=X=1.000 Y=0.300 Z=0.000
LaserAlpha=1.0
[Character Profile]
Name=Counter-Striker
MaxHealth=100.0
WeaponProfileNames=Manwing;;;;;;;
MinRespawnDelay=0.0001
MaxRespawnDelay=0.0001
StepUpHeight=75.0
CrouchHeightModifier=0.75
CrouchAnimationSpeed=1.0
CameraOffset=X=0.000 Y=0.000 Z=0.000
HeadshotOnly=false
DamageKnockbackFactor=1.0
MovementType=Base
MaxSpeed=1100.0
MaxCrouchSpeed=250.0
Acceleration=6000.0
AirAcceleration=16000.0
Friction=7.5
BrakingFrictionFactor=1.25
JumpVelocity=800.0
Gravity=2.5
AirControl=1.0
CanCrouch=true
CanPogoJump=false
CanCrouchInAir=false
CanJumpFromCrouch=true
EnemyBodyColor=X=0.546 Y=0.776 Z=0.546
EnemyHeadColor=X=0.608 Y=0.463 Z=0.314
TeamBodyColor=X=0.000 Y=0.000 Z=0.771
TeamHeadColor=X=0.149 Y=0.542 Z=1.000
BlockSelfDamage=true
InvinciblePlayer=false
InvincibleBots=false
BlockTeamDamage=true
AirJumpCount=0
AirJumpVelocity=800.0
MainBBType=Cylindrical
MainBBHeight=210.0
MainBBRadius=35.0
MainBBHasHead=true
MainBBHeadRadius=25.0
MainBBHeadOffset=0.0
MainBBHide=false
ProjBBType=Cylindrical
ProjBBHeight=250.0
ProjBBRadius=35.0
ProjBBHasHead=true
ProjBBHeadRadius=25.0
ProjBBHeadOffset=0.0
ProjBBHide=true
HasJetpack=false
JetpackActivationDelay=0.5
JetpackFullFuelTime=1000.0
JetpackFuelIncPerSec=100.0
JetpackFuelRegensInAir=true
JetpackThrust=6000.0
JetpackMaxZVelocity=600.0
JetpackAirControlWithThrust=0.25
AbilityProfileNames=;;;
HideWeapon=false
AerialFriction=0.0
StrafeSpeedMult=1.0
BackSpeedMult=1.0
RespawnInvulnTime=0.0
BlockedSpawnRadius=256.0
BlockSpawnFOV=0.0
BlockSpawnDistance=0.0
RespawnAnimationDuration=0.0
AllowBufferedJumps=true
BounceOffWalls=false
LeanAngle=0.0
LeanDisplacement=0.0
AirJumpExtraControl=0.0
ForwardSpeedBias=1.0
HealthRegainedonkill=0.0
HealthRegenPerSec=0.0
HealthRegenDelay=0.0
JumpSpeedPenaltyDuration=0.0
JumpSpeedPenaltyPercent=0.0
ThirdPersonCamera=false
TPSArmLength=300.0
TPSOffset=X=0.000 Y=150.000 Z=150.000
BrakingDeceleration=5000.0
VerticalSpawnOffset=0.0
TerminalVelocity=0.0
CharacterModel=None
CharacterSkin=Default
SpawnXOffset=0.0
SpawnYOffset=0.0
InvertBlockedSpawn=false
ViewBobTime=0.0
ViewBobAngleAdjustment=0.0
ViewBobCameraZOffset=0.0
ViewBobAffectsShots=false
IsFlyer=false
FlightObeysPitch=false
FlightVelocityUp=800.0
FlightVelocityDown=800.0
[Dodge Profile]
Name=MidStrafes
MaxTargetDistance=2500.0
MinTargetDistance=750.0
ToggleLeftRight=true
ToggleForwardBack=true
MinLRTimeChange=0.32
MaxLRTimeChange=0.35
MinFBTimeChange=0.25
MaxFBTimeChange=0.6
DamageReactionChangesDirection=true
DamageReactionChanceToIgnore=0.2
DamageReactionMinimumDelay=0.13
DamageReactionMaximumDelay=0.16
DamageReactionCooldown=1.0
DamageReactionThreshold=0.0
DamageReactionResetTimer=0.2
JumpFrequency=0.0
CrouchInAirFrequency=0.0
CrouchOnGroundFrequency=0.5
TargetStrafeOverride=Oppose
TargetStrafeMinDelay=0.13
TargetStrafeMaxDelay=0.18
MinProfileChangeTime=0.0
MaxProfileChangeTime=0.0
MinCrouchTime=0.1
MaxCrouchTime=0.5
MinJumpTime=0.0
MaxJumpTime=0.0
LeftStrafeTimeMult=0.9
RightStrafeTimeMult=1.0
StrafeSwapMinPause=0.0
StrafeSwapMaxPause=0.0
BlockedMovementPercent=0.5
BlockedMovementReactionMin=0.125
BlockedMovementReactionMax=0.2
WaypointLogic=Ignore
WaypointTurnRate=200.0
MinTimeBeforeShot=0.15
MaxTimeBeforeShot=0.25
IgnoreShotChance=0.0
ForwardTimeMult=1.0
BackTimeMult=1.0
DamageReactionChangesFB=false
[Weapon Profile]
Name=Manwing
Type=Hitscan
ShotsPerClick=1
DamagePerShot=50.0
KnockbackFactor=0.1
TimeBetweenShots=0.4
Pierces=false
Category=SemiAuto
BurstShotCount=1
TimeBetweenBursts=0.5
ChargeStartDamage=10.0
ChargeStartVelocity=X=500.000 Y=0.000 Z=0.000
ChargeTimeToAutoRelease=2.0
ChargeTimeToCap=1.0
ChargeMoveSpeedModifier=1.0
MuzzleVelocityMin=X=2000.000 Y=0.000 Z=0.000
MuzzleVelocityMax=X=2000.000 Y=0.000 Z=0.000
InheritOwnerVelocity=0.0
OriginOffset=X=0.000 Y=0.000 Z=0.000
MaxTravelTime=5.0
MaxHitscanRange=100000.0
GravityScale=1.0
HeadshotCapable=true
HeadshotMultiplier=2.0
MagazineMax=7
AmmoPerShot=1
ReloadTimeFromEmpty=2.1
ReloadTimeFromPartial=2.1
DamageFalloffStartDistance=5000.0
DamageFalloffStopDistance=5000.0
DamageAtMaxRange=200.0
DelayBeforeShot=0.0
ProjectileGraphic=Ball
VisualLifetime=0.5
BounceOffWorld=false
BounceFactor=0.0
BounceCount=0
HomingProjectileAcceleration=0.0
ProjectileEnemyHitRadius=1.0
CanAimDownSight=false
ADSZoomDelay=0.0
ADSZoomSensFactor=0.7
ADSMoveFactor=1.0
ADSStartDelay=0.0
ShootSoundCooldown=0.08
HitSoundCooldown=0.08
HitscanVisualOffset=X=0.000 Y=0.000 Z=-80.000
ADSBlocksShooting=false
ShootingBlocksADS=false
KnockbackFactorAir=0.1
RecoilNegatable=true
DecalType=1
DecalSize=30.0
DelayAfterShooting=0.0
BeamTracksCrosshair=false
AlsoShoot=
ADSShoot=
StunDuration=0.0
CircularSpread=true
SpreadStationaryVelocity=0.0
PassiveCharging=false
BurstFullyAuto=true
FlatKnockbackHorizontal=0.0
FlatKnockbackVertical=0.0
HitscanRadius=0.0
HitscanVisualRadius=6.0
TaggingDuration=0.0
TaggingMaxFactor=1.0
TaggingHitFactor=1.0
RecoilCrouchScale=1.0
RecoilADSScale=1.0
PSRCrouchScale=1.0
PSRADSScale=1.0
ProjectileAcceleration=0.0
AccelIncludeVertical=true
AimPunchAmount=0.0
AimPunchResetTime=0.05
AimPunchCooldown=0.5
AimPunchHeadshotOnly=false
AimPunchCosmeticOnly=true
MinimumDecelVelocity=0.0
PSRManualNegation=false
PSRAutoReset=true
AimPunchUpTime=0.05
AmmoReloadedOnKill=8
CancelReloadOnKill=false
FlatKnockbackHorizontalMin=0.0
FlatKnockbackVerticalMin=0.0
ADSScope=No Scope
ADSFOVOverride=72.099998
ADSFOVScale=Overwatch
ADSAllowUserOverrideFOV=true
IsBurstWeapon=false
ForceFirstPersonInADS=true
ZoomBlockedInAir=false
ADSCameraOffsetX=0.0
ADSCameraOffsetY=0.0
ADSCameraOffsetZ=0.0
QuickSwitchTime=0.1
WeaponModel=Heavy Surge Rifle
WeaponAnimation=Primary
UseIncReload=false
IncReloadStartupTime=0.0
IncReloadLoopTime=0.0
IncReloadAmmoPerLoop=1
IncReloadEndTime=0.0
IncReloadCancelWithShoot=true
WeaponSkin=Default
ProjectileVisualOffset=X=0.000 Y=0.000 Z=0.000
SpreadDecayDelay=0.0
ReloadBeforeRecovery=true
3rdPersonWeaponModel=Pistol
3rdPersonWeaponSkin=Default
ParticleMuzzleFlash=None
ParticleWallImpact=None
ParticleBodyImpact=None
ParticleProjectileTrail=None
ParticleHitscanTrace=Tracer
ParticleMuzzleFlashScale=1.0
ParticleWallImpactScale=1.0
ParticleBodyImpactScale=1.0
ParticleProjectileTrailScale=1.0
Explosive=false
Radius=500.0
DamageAtCenter=100.0
DamageAtEdge=0.0
SelfDamageMultiplier=0.5
ExplodesOnContactWithEnemy=false
DelayAfterEnemyContact=0.0
ExplodesOnContactWithWorld=false
DelayAfterWorldContact=0.0
ExplodesOnNextAttack=false
DelayAfterSpawn=0.0
BlockedByWorld=false
SpreadSSA=1.0,1.0,-1.0,0.0
SpreadSCA=1.0,1.0,-1.0,0.0
SpreadMSA=1.0,1.0,-1.0,0.0
SpreadMCA=1.0,1.0,-1.0,0.0
SpreadSSH=0.0,0.1,0.0,0.0
SpreadSCH=1.0,1.0,-1.0,0.0
SpreadMSH=0.0,0.1,0.0,0.0
SpreadMCH=1.0,1.0,-1.0,0.0
MaxRecoilUp=6.0
MinRecoilUp=6.0
MinRecoilHoriz=0.0
MaxRecoilHoriz=0.0
FirstShotRecoilMult=1.0
RecoilAutoReset=true
TimeToRecoilPeak=0.025
TimeToRecoilReset=0.3
AAMode=2
AAPreferClosestPlayer=false
AAAlpha=0.05
AAMaxSpeed=0.5
AADeadZone=0.0
AAFOV=30.0
AANeedsLOS=true
TrackHorizontal=true
TrackVertical=true
AABlocksMouse=false
AAOffTimer=0.0
AABackOnTimer=0.0
TriggerBotEnabled=true
TriggerBotDelay=0.01
TriggerBotFOV=0.1
StickyLock=false
HeadLock=true
VerticalOffset=0.0
DisableLockOnKill=false
UsePerShotRecoil=false
PSRLoopStartIndex=0
PSRViewRecoilTracking=0.45
PSRCapUp=9.0
PSRCapRight=4.0
PSRCapLeft=4.0
PSRTimeToPeak=0.095
PSRResetDegreesPerSec=40.0
UsePerBulletSpread=false
PBS0=0.0,0.0
[Map Data]
reflex map version 8
global
entity
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entity
type PlayerSpawn
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Vector3 angles 360.000000 0.000000 0.000000
Bool8 TeamA 0
entity
type PlayerSpawn
Vector3 position -272.000000 72.000000 192.000000
Vector3 angles 90.000000 0.000000 0.000000
Bool8 TeamA 0
entity
type PlayerSpawn
Vector3 position -288.000000 88.000000 -0.000000
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Bool8 TeamA 0
entity
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Vector3 angles 90.000000 0.000000 0.000000
Bool8 TeamA 0
entity
type PlayerSpawn
Vector3 position -96.000000 88.000000 -496.000000
Vector3 angles 180.000000 0.000000 0.000000
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Vector3 position 272.000000 40.000000 -0.000000
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Bool8 TeamB 0
|
c6b752603d549b24717c0318e8b21446ec7135bc | f42e0a9f61003756d40b8c09ebfe5dd926081407 | /TP6/fillTE.sci | 2046002faade18b353e4b502cc7f1f6944a123cf | [] | no_license | BenFradet/MT09 | 04fe085afaef9f8c8d419a3824c633adae0c007a | d37451249f2df09932777e2fd64d43462e3d6931 | refs/heads/master | 2020-04-14T02:47:55.441807 | 2014-12-22T17:34:50 | 2014-12-22T17:34:50 | null | 0 | 0 | null | null | null | null | UTF-8 | Scilab | false | false | 194 | sci | fillTE.sci | function[TE] = fillTE(a, t0, T)
exec('fillTV.sci', -1);
deff('[x] = f(t)', 'x = 3 / 2 * exp(-t) - 1 / 2 * cos(t) + 1 / 2 * sin(t)');
TE = abs(f(T) - fillTV(a, t0, T));
endfunction
|
56c9e11f8a6a211a81b857bdac809ef255e599d0 | 449d555969bfd7befe906877abab098c6e63a0e8 | /3835/CH6/EX6.6/Ex6_6.sce | 77509d997b220c1215dd76368aa7ed0ac913f724 | [] | no_license | FOSSEE/Scilab-TBC-Uploads | 948e5d1126d46bdd2f89a44c54ba62b0f0a1f5e1 | 7bc77cb1ed33745c720952c92b3b2747c5cbf2df | refs/heads/master | 2020-04-09T02:43:26.499817 | 2018-02-03T05:31:52 | 2018-02-03T05:31:52 | 37,975,407 | 3 | 12 | null | null | null | null | UTF-8 | Scilab | false | false | 655 | sce | Ex6_6.sce | clear
//
//case a
//from oc test data shunt admittances are determined as follows
//given
v1=200
i0=1
pc=100
yc=i0/(v1)
printf("\n yc= %e S",yc)
gc=pc/(v1**2)
printf("\n gc= %e S",gc)
bm=(((0.005**2)-(0.0025**2))**0.5)
printf("\n bm= %e S",bm)
//from sc test data
p=85
isc=10
vsc=15
req=p/(isc**2)
printf("\n req= %0.1f ohm",req)
zeq=vsc/(isc)
printf("\n zeq= %0.1f ohm",zeq)
xeq=(((zeq**2)-(req**2))**0.5)
printf("\n xeq= %0.1f ohm",xeq)
//case b
a=0.5
//equivalent impedance parameters referred to lv side
re=(a**2)*req
printf("\n req1= %0.1f ohm",re)
xe=(a**2)*xeq
printf("\n xeq1= %0.1f ohm",xe)
ze=(a**2)*zeq
printf("\n zeq1= %0.1f ohm",ze)
|
46e960dc6a2bfe91eea1cd521e812ec5b74c93f1 | e04f3a1f9e98fd043a65910a1d4e52bdfff0d6e4 | /New LSTMAttn Model/.data/lemma-split/DEVELOPMENT-LANGUAGES/niger-congo/lug.tst | 2e6df5842a776ca777abd36d74afa77e4d3a1739 | [] | no_license | davidgu13/Lemma-vs-Form-Splits | c154f1c0c7b84ba5b325b17507012d41b9ad5cfe | 3cce087f756420523f5a14234d02482452a7bfa5 | refs/heads/master | 2023-08-01T16:15:52.417307 | 2021-09-14T20:19:28 | 2021-09-14T20:19:28 | 395,023,433 | 3 | 0 | null | null | null | null | UTF-8 | Scilab | false | false | 19,277 | tst | lug.tst | lya V;PROG;PL;3;PST
lya V;PL;1;PST+RCT
lya V;PROG;2;PRS
lya V;SG;1;PST+RCT
lya V;PL;3;PST+RCT
lya V;PROG;PL;3;PRS
lya V;PROG;PL;1;PRS
lya V;PL;2;PST+RMT
lya V;PL;2;FUT+IMMED
lya V;PROG;PL;2;PRS
lya V;PROG;3;PST
lya V;PL;1;PRS
lya V;INTEN;1;FUT
lya V;1;PRS
lya V;PROG;1;PRS
lya V;PL;3;FUT+IMMED
lya V;SG;2;PST+RCT
lya V;PROG;3;PRS
lya V;PL;3;FUT+RMT
lya V;3;PRS
lya V;PROG;PL;1;PST
lya V;2;FUT+IMMED
lya V;2;PST+RCT
lya V;INTEN;2;FUT
lya V;PROG;PL;2;PST
lya V;INTEN;3;FUT
lya V;1;FUT+RMT
lya V;3;PST+RMT
lya V;1;PST+RCT
lya V;1;FUT+IMMED
lya V;INTEN;PL;3;FUT
lya V;INTEN;PL;2;FUT
lya V;INTEN;PL;1;FUT
lya V;PL;1;FUT+IMMED
lya V;2;FUT+RMT
lya V;PL;3;PST+RMT
lya V;3;FUT+IMMED
lya V;PL;2;PST+RCT
lya V;SG;3;PST+RCT
lya V;PROG;1;PST
lya V;2;PRS
lya V;NFIN
lya V;2;PST+RMT
lya V;PL;1;PST+RMT
lya V;PROG;2;PST
lya V;PL;2;PRS
lya V;1;PST+RMT
lya V;PL;2;PST+RCT
lya V;PL;3;PRS
lya V;3;FUT+RMT
lya V;3;PST+RCT
lya V;PL;1;FUT+RMT
lya V;PL;2;FUT+RMT
nywegera V;PL;2;PST+RMT
nywegera V;PL;2;PST+RCT
nywegera V;INTEN;2;FUT
nywegera V;PROG;PL;1;PST
nywegera V;INTEN;PL;2;FUT
nywegera V;2;PRS
nywegera V;1;PST+RMT
nywegera V;SG;1;PST+RCT
nywegera V;PL;1;PST+RMT
nywegera V;PROG;2;PRS
nywegera V;PROG;2;PST
nywegera V;PROG;PL;2;PRS
nywegera V;PL;3;FUT+RMT
nywegera V;INTEN;PL;3;FUT
nywegera V;SG;3;PST+RCT
nywegera V;PL;3;PST+RMT
nywegera V;3;PST+RCT
nywegera V;PROG;1;PRS
nywegera V;PL;3;PST+RCT
nywegera V;3;PRS
nywegera V;2;PST+RMT
nywegera V;PL;2;FUT+IMMED
nywegera V;2;PST+RCT
nywegera V;PROG;3;PST
nywegera V;PROG;PL;3;PST
nywegera V;3;FUT+IMMED
nywegera V;INTEN;1;FUT
nywegera V;PL;1;FUT+IMMED
nywegera V;3;FUT+RMT
nywegera V;1;FUT+IMMED
nywegera V;PL;1;PST+RCT
nywegera V;PL;2;PRS
nywegera V;PL;1;PRS
nywegera V;3;PST+RMT
nywegera V;INTEN;3;FUT
nywegera V;1;FUT+RMT
nywegera V;PROG;1;PST
nywegera V;PROG;3;PRS
nywegera V;PL;3;FUT+IMMED
nywegera V;PL;2;FUT+RMT
nywegera V;PL;3;PRS
nywegera V;PROG;PL;1;PRS
nywegera V;1;PRS
nywegera V;PL;1;PST+RCT
nywegera V;PROG;PL;2;PST
nywegera V;NFIN
nywegera V;2;FUT+RMT
nywegera V;PROG;PL;3;PRS
nywegera V;INTEN;PL;1;FUT
nywegera V;SG;2;PST+RCT
nywegera V;2;FUT+IMMED
nywegera V;PL;1;FUT+RMT
nywegera V;1;PST+RCT
somesa V;PROG;2;PRS
somesa V;PROG;1;PST
somesa V;PL;3;PST+RMT
somesa V;PL;3;PST+RCT
somesa V;PROG;2;PST
somesa V;3;PST+RCT
somesa V;INTEN;PL;2;FUT
somesa V;SG;2;PST+RCT
somesa V;2;FUT+RMT
somesa V;3;PST+RMT
somesa V;3;FUT+IMMED
somesa V;PROG;PL;3;PRS
somesa V;PROG;PL;3;PST
somesa V;1;PRS
somesa V;SG;3;PST+RCT
somesa V;PL;3;FUT+RMT
somesa V;PL;1;PST+RMT
somesa V;1;PST+RMT
somesa V;2;PST+RMT
somesa V;INTEN;2;FUT
somesa V;INTEN;PL;3;FUT
somesa V;INTEN;1;FUT
somesa V;INTEN;PL;1;FUT
somesa V;PL;1;PRS
somesa V;PROG;PL;2;PST
somesa V;PL;1;FUT+IMMED
somesa V;PROG;PL;1;PRS
somesa V;PL;3;FUT+IMMED
somesa V;PL;2;FUT+RMT
somesa V;PL;1;FUT+RMT
somesa V;2;PRS
somesa V;INTEN;3;FUT
somesa V;PL;2;PST+RCT
somesa V;PROG;PL;1;PST
somesa V;1;FUT+IMMED
somesa V;1;PST+RCT
somesa V;PL;3;PRS
somesa V;NFIN
somesa V;1;FUT+RMT
somesa V;PL;1;PST+RCT
somesa V;2;PST+RCT
somesa V;SG;1;PST+RCT
somesa V;PL;2;PST+RMT
somesa V;PL;1;PST+RCT
somesa V;PROG;1;PRS
somesa V;PL;2;PST+RCT
somesa V;PROG;3;PRS
somesa V;PROG;3;PST
somesa V;2;FUT+IMMED
somesa V;PL;2;FUT+IMMED
somesa V;3;PRS
somesa V;3;FUT+RMT
somesa V;PL;2;PRS
somesa V;PROG;PL;2;PRS
nnyonnyola V;PL;3;PST+RCT
nnyonnyola V;PL;2;PRS
nnyonnyola V;PL;2;PST+RMT
nnyonnyola V;PROG;3;PRS
nnyonnyola V;PROG;2;PST
nnyonnyola V;INTEN;2;FUT
nnyonnyola V;PL;1;PRS
nnyonnyola V;2;FUT+RMT
nnyonnyola V;PL;2;FUT+RMT
nnyonnyola V;2;PST+RMT
nnyonnyola V;PL;1;PST+RMT
nnyonnyola V;INTEN;PL;3;FUT
nnyonnyola V;1;PST+RMT
nnyonnyola V;1;FUT+RMT
nnyonnyola V;PL;1;FUT+RMT
nnyonnyola V;PROG;2;PRS
nnyonnyola V;SG;2;PST+RCT
nnyonnyola V;PL;3;PST+RMT
nnyonnyola V;PL;3;PRS
nnyonnyola V;PROG;1;PST
nnyonnyola V;PROG;PL;3;PST
nnyonnyola V;PL;2;FUT+IMMED
nnyonnyola V;1;PST+RCT
nnyonnyola V;PROG;PL;1;PST
nnyonnyola V;PL;2;PST+RCT
nnyonnyola V;1;FUT+IMMED
nnyonnyola V;SG;1;PST+RCT
nnyonnyola V;PROG;PL;1;PRS
nnyonnyola V;3;PRS
nnyonnyola V;PL;1;FUT+IMMED
nnyonnyola V;PL;3;FUT+IMMED
nnyonnyola V;3;PST+RMT
nnyonnyola V;2;PRS
nnyonnyola V;3;FUT+IMMED
nnyonnyola V;3;FUT+RMT
nnyonnyola V;PROG;1;PRS
nnyonnyola V;PROG;3;PST
nnyonnyola V;1;PRS
nnyonnyola V;NFIN
nnyonnyola V;PROG;PL;3;PRS
nnyonnyola V;PROG;PL;2;PST
nnyonnyola V;3;PST+RCT
nnyonnyola V;INTEN;PL;2;FUT
nnyonnyola V;PROG;PL;2;PRS
nnyonnyola V;2;PST+RCT
nnyonnyola V;PL;1;PST+RCT
nnyonnyola V;INTEN;PL;1;FUT
nnyonnyola V;INTEN;1;FUT
nnyonnyola V;PL;3;FUT+RMT
nnyonnyola V;INTEN;3;FUT
nnyonnyola V;2;FUT+IMMED
nnyonnyola V;SG;3;PST+RCT
ba V;3;PST+RMT
ba V;3;FUT+RMT
ba V;PL;2;FUT+IMMED
ba V;PL;1;PRS
ba V;PROG;PL;3;PST
ba V;PL;3;PST+RMT
ba V;PL;1;PST+RCT
ba V;PL;3;PST+RCT
ba V;PROG;PL;2;PRS
ba V;2;PST+RMT
ba V;3;FUT+IMMED
ba V;PL;1;PST+RMT
ba V;NFIN
ba V;1;PRS
ba V;INTEN;PL;2;FUT
ba V;1;FUT+RMT
ba V;PROG;1;PRS
ba V;PL;2;PRS
ba V;PL;2;PST+RCT
ba V;SG;2;PST+RCT
ba V;INTEN;3;FUT
ba V;1;FUT+IMMED
ba V;1;PST+RMT
ba V;INTEN;1;FUT
ba V;2;PST+RCT
ba V;PL;3;FUT+IMMED
ba V;PROG;PL;1;PST
ba V;3;PST+RCT
ba V;1;PST+RCT
ba V;2;FUT+RMT
ba V;PROG;2;PST
ba V;PROG;PL;1;PRS
ba V;PROG;1;PST
ba V;2;FUT+IMMED
ba V;PROG;PL;2;PST
ba V;SG;3;PST+RCT
ba V;PROG;PL;3;PRS
ba V;3;PRS
ba V;PROG;3;PST
ba V;PL;2;FUT+RMT
ba V;PROG;2;PRS
ba V;PL;1;FUT+IMMED
ba V;PL;1;FUT+RMT
ba V;PL;3;PRS
ba V;PROG;3;PRS
ba V;INTEN;PL;3;FUT
ba V;INTEN;2;FUT
ba V;PL;1;PST+RCT
ba V;PL;3;FUT+RMT
ba V;2;PRS
ba V;INTEN;PL;1;FUT
ba V;PL;2;PST+RMT
ba V;PL;3;PST+RCT
ba V;SG;1;PST+RCT
nywa V;PL;1;FUT+IMMED
nywa V;PL;1;PST+RMT
nywa V;PROG;PL;1;PST
nywa V;PROG;PL;3;PST
nywa V;2;PRS
nywa V;PL;3;FUT+RMT
nywa V;PROG;2;PRS
nywa V;PL;3;PST+RMT
nywa V;PL;1;PST+RCT
nywa V;PL;2;PST+RCT
nywa V;INTEN;PL;2;FUT
nywa V;INTEN;2;FUT
nywa V;3;PST+RMT
nywa V;3;FUT+RMT
nywa V;1;PST+RMT
nywa V;PL;3;PST+RCT
nywa V;2;PST+RMT
nywa V;2;FUT+IMMED
nywa V;3;PRS
nywa V;PROG;PL;1;PRS
nywa V;SG;3;PST+RCT
nywa V;PROG;2;PST
nywa V;1;PRS
nywa V;INTEN;1;FUT
nywa V;PROG;PL;3;PRS
nywa V;PROG;PL;2;PRS
nywa V;PROG;1;PST
nywa V;INTEN;3;FUT
nywa V;2;FUT+RMT
nywa V;1;FUT+RMT
nywa V;INTEN;PL;3;FUT
nywa V;INTEN;PL;1;FUT
nywa V;SG;1;PST+RCT
nywa V;PROG;PL;2;PST
nywa V;SG;2;PST+RCT
nywa V;PROG;1;PRS
nywa V;1;FUT+IMMED
nywa V;PL;2;FUT+IMMED
nywa V;2;PST+RCT
nywa V;NFIN
nywa V;PROG;3;PST
nywa V;1;PST+RCT
nywa V;PROG;3;PRS
nywa V;PL;3;FUT+IMMED
nywa V;PL;2;PST+RMT
nywa V;PL;1;PRS
nywa V;PL;2;PRS
nywa V;PL;1;FUT+RMT
nywa V;3;FUT+IMMED
nywa V;3;PST+RCT
nywa V;PL;3;PRS
nywa V;PL;2;FUT+RMT
yanjula V;PL;3;FUT+IMMED
yanjula V;SG;3;PST+RCT
yanjula V;PROG;1;PST
yanjula V;2;FUT+IMMED
yanjula V;PROG;PL;3;PRS
yanjula V;INTEN;2;FUT
yanjula V;PL;1;FUT+IMMED
yanjula V;PROG;3;PST
yanjula V;NFIN
yanjula V;PL;1;PRS
yanjula V;PL;1;PST+RMT
yanjula V;2;PRS
yanjula V;PL;2;PST+RMT
yanjula V;2;PST+RCT
yanjula V;3;PST+RCT
yanjula V;PROG;PL;3;PST
yanjula V;3;PST+RMT
yanjula V;1;PST+RMT
yanjula V;PL;3;PST+RCT
yanjula V;3;FUT+RMT
yanjula V;PL;2;FUT+RMT
yanjula V;PROG;3;PRS
yanjula V;PROG;2;PST
yanjula V;PROG;PL;1;PRS
yanjula V;PL;3;PST+RMT
yanjula V;PL;3;FUT+RMT
yanjula V;INTEN;PL;2;FUT
yanjula V;PL;1;PST+RCT
yanjula V;PL;2;FUT+IMMED
yanjula V;PL;3;PRS
yanjula V;1;PRS
yanjula V;1;FUT+IMMED
yanjula V;PROG;PL;2;PRS
yanjula V;1;PST+RCT
yanjula V;2;FUT+RMT
yanjula V;3;PRS
yanjula V;SG;2;PST+RCT
yanjula V;INTEN;PL;3;FUT
yanjula V;PL;1;PST+RCT
yanjula V;PL;1;FUT+RMT
yanjula V;PROG;1;PRS
yanjula V;PL;2;PRS
yanjula V;INTEN;1;FUT
yanjula V;PROG;PL;1;PST
yanjula V;SG;1;PST+RCT
yanjula V;PROG;PL;2;PST
yanjula V;PL;2;PST+RCT
yanjula V;PROG;2;PRS
yanjula V;INTEN;PL;1;FUT
yanjula V;3;FUT+IMMED
yanjula V;INTEN;3;FUT
yanjula V;1;FUT+RMT
yanjula V;PL;3;PST+RCT
yanjula V;2;PST+RMT
yongera V;PL;2;FUT+RMT
yongera V;SG;2;PST+RCT
yongera V;3;PST+RCT
yongera V;1;PRS
yongera V;PL;3;PST+RCT
yongera V;PL;3;FUT+RMT
yongera V;INTEN;3;FUT
yongera V;PL;2;PRS
yongera V;PROG;1;PRS
yongera V;PL;2;FUT+IMMED
yongera V;PROG;PL;3;PST
yongera V;2;PST+RCT
yongera V;1;PST+RMT
yongera V;PROG;2;PST
yongera V;1;FUT+RMT
yongera V;INTEN;1;FUT
yongera V;PL;3;PRS
yongera V;2;FUT+RMT
yongera V;PL;1;PRS
yongera V;2;PRS
yongera V;1;FUT+IMMED
yongera V;1;PST+RCT
yongera V;INTEN;PL;2;FUT
yongera V;NFIN
yongera V;PROG;PL;1;PST
yongera V;PL;2;PST+RCT
yongera V;PROG;PL;1;PRS
yongera V;PROG;3;PRS
yongera V;3;FUT+IMMED
yongera V;PL;1;PST+RMT
yongera V;INTEN;2;FUT
yongera V;PL;1;FUT+RMT
yongera V;PROG;PL;2;PST
yongera V;INTEN;PL;1;FUT
yongera V;PROG;PL;2;PRS
yongera V;3;FUT+RMT
yongera V;PL;1;PST+RCT
yongera V;INTEN;PL;3;FUT
yongera V;3;PST+RMT
yongera V;PROG;3;PST
yongera V;PL;3;FUT+IMMED
yongera V;PROG;2;PRS
yongera V;PROG;PL;3;PRS
yongera V;2;PST+RMT
yongera V;SG;3;PST+RCT
yongera V;PL;3;PST+RMT
yongera V;PL;2;PST+RMT
yongera V;PL;1;PST+RCT
yongera V;PROG;1;PST
yongera V;SG;1;PST+RCT
yongera V;2;FUT+IMMED
yongera V;PL;1;FUT+IMMED
yongera V;3;PRS
buuza V;PROG;PL;1;PST
buuza V;PROG;3;PST
buuza V;PROG;PL;2;PRS
buuza V;3;PRS
buuza V;2;FUT+RMT
buuza V;PL;1;PST+RMT
buuza V;SG;2;PST+RCT
buuza V;INTEN;PL;1;FUT
buuza V;NFIN
buuza V;3;PST+RMT
buuza V;PL;1;FUT+RMT
buuza V;PROG;PL;3;PST
buuza V;2;PST+RCT
buuza V;PL;1;PST+RCT
buuza V;PL;3;PST+RCT
buuza V;1;FUT+IMMED
buuza V;INTEN;PL;2;FUT
buuza V;1;PRS
buuza V;PROG;PL;1;PRS
buuza V;INTEN;1;FUT
buuza V;PROG;1;PST
buuza V;PROG;1;PRS
buuza V;PL;3;FUT+IMMED
buuza V;SG;3;PST+RCT
buuza V;INTEN;PL;3;FUT
buuza V;PROG;2;PST
buuza V;PL;1;PRS
buuza V;PL;3;PRS
buuza V;PROG;PL;2;PST
buuza V;PL;2;PST+RMT
buuza V;PL;2;FUT+IMMED
buuza V;PL;1;FUT+IMMED
buuza V;PL;2;PRS
buuza V;1;PST+RMT
buuza V;1;FUT+RMT
buuza V;2;PST+RMT
buuza V;PROG;PL;3;PRS
buuza V;3;PST+RCT
buuza V;PL;2;FUT+RMT
buuza V;PL;2;PST+RCT
buuza V;PL;1;PST+RCT
buuza V;3;FUT+RMT
buuza V;INTEN;2;FUT
buuza V;2;FUT+IMMED
buuza V;PL;3;PST+RMT
buuza V;3;FUT+IMMED
buuza V;PROG;3;PRS
buuza V;1;PST+RCT
buuza V;2;PRS
buuza V;PL;3;FUT+RMT
buuza V;PROG;2;PRS
buuza V;INTEN;3;FUT
buuza V;SG;1;PST+RCT
seka V;PL;3;PST+RCT
seka V;PROG;PL;1;PRS
seka V;PL;3;PST+RMT
seka V;PL;1;PRS
seka V;PROG;PL;3;PST
seka V;3;FUT+RMT
seka V;PL;2;FUT+RMT
seka V;2;PST+RMT
seka V;INTEN;1;FUT
seka V;PL;3;FUT+IMMED
seka V;PROG;1;PST
seka V;INTEN;2;FUT
seka V;PL;3;FUT+RMT
seka V;INTEN;3;FUT
seka V;2;FUT+RMT
seka V;PROG;1;PRS
seka V;1;FUT+RMT
seka V;PL;2;PST+RCT
seka V;INTEN;PL;3;FUT
seka V;SG;2;PST+RCT
seka V;1;PST+RCT
seka V;PL;1;PST+RMT
seka V;PL;2;PST+RMT
seka V;PL;3;PRS
seka V;SG;1;PST+RCT
seka V;PL;2;PRS
seka V;2;PRS
seka V;INTEN;PL;1;FUT
seka V;SG;3;PST+RCT
seka V;1;FUT+IMMED
seka V;PL;2;FUT+IMMED
seka V;PL;1;PST+RCT
seka V;PL;1;FUT+IMMED
seka V;NFIN
seka V;PROG;2;PST
seka V;PROG;PL;1;PST
seka V;1;PST+RMT
seka V;PROG;PL;3;PRS
seka V;PROG;PL;2;PRS
seka V;3;PST+RCT
seka V;1;PRS
seka V;3;FUT+IMMED
seka V;PL;1;PST+RCT
seka V;3;PST+RMT
seka V;2;FUT+IMMED
seka V;2;PST+RCT
seka V;PL;1;FUT+RMT
seka V;INTEN;PL;2;FUT
seka V;PROG;3;PST
seka V;PROG;2;PRS
seka V;PROG;PL;2;PST
seka V;3;PRS
seka V;PROG;3;PRS
yaagala V;2;PRS
yaagala V;PL;2;FUT+RMT
yaagala V;PROG;2;PRS
yaagala V;1;PST+RCT
yaagala V;PL;2;PST+RCT
yaagala V;2;PST+RCT
yaagala V;PROG;1;PRS
yaagala V;2;PST+RMT
yaagala V;PROG;3;PRS
yaagala V;PL;2;PRS
yaagala V;INTEN;2;FUT
yaagala V;1;FUT+RMT
yaagala V;PROG;1;PST
yaagala V;3;PST+RMT
yaagala V;PL;3;PST+RCT
yaagala V;PL;1;FUT+IMMED
yaagala V;SG;3;PST+RCT
yaagala V;PROG;2;PST
yaagala V;PROG;PL;2;PST
yaagala V;PROG;PL;1;PRS
yaagala V;PROG;PL;3;PST
yaagala V;INTEN;PL;3;FUT
yaagala V;PROG;3;PST
yaagala V;PL;3;FUT+IMMED
yaagala V;1;FUT+IMMED
yaagala V;PL;1;PST+RCT
yaagala V;PL;2;PST+RMT
yaagala V;3;FUT+RMT
yaagala V;INTEN;PL;2;FUT
yaagala V;INTEN;3;FUT
yaagala V;3;FUT+IMMED
yaagala V;PL;2;FUT+IMMED
yaagala V;SG;2;PST+RCT
yaagala V;PL;3;PST+RMT
yaagala V;INTEN;1;FUT
yaagala V;PROG;PL;2;PRS
yaagala V;PL;3;PRS
yaagala V;2;FUT+RMT
yaagala V;1;PST+RMT
yaagala V;INTEN;PL;1;FUT
yaagala V;PL;2;PST+RCT
yaagala V;PROG;PL;3;PRS
yaagala V;PL;1;FUT+RMT
yaagala V;2;FUT+IMMED
yaagala V;1;PRS
yaagala V;PL;3;FUT+RMT
yaagala V;PL;1;PRS
yaagala V;3;PRS
yaagala V;NFIN
yaagala V;PL;1;PST+RCT
yaagala V;SG;1;PST+RCT
yaagala V;PL;1;PST+RMT
yaagala V;PROG;PL;1;PST
yaagala V;3;PST+RCT
soma V;1;PRS
soma V;PL;2;PST+RMT
soma V;INTEN;PL;3;FUT
soma V;PL;1;PST+RMT
soma V;PL;2;PRS
soma V;2;PST+RCT
soma V;3;PST+RMT
soma V;PL;2;PST+RCT
soma V;PROG;2;PST
soma V;PL;1;PRS
soma V;PROG;3;PRS
soma V;PL;1;PST+RCT
soma V;2;FUT+IMMED
soma V;3;FUT+IMMED
soma V;1;PST+RCT
soma V;PL;3;PST+RCT
soma V;PROG;PL;1;PRS
soma V;1;FUT+IMMED
soma V;PL;3;FUT+RMT
soma V;PROG;PL;3;PST
soma V;PROG;1;PRS
soma V;PL;2;FUT+IMMED
soma V;1;FUT+RMT
soma V;SG;3;PST+RCT
soma V;3;FUT+RMT
soma V;PL;3;PST+RMT
soma V;PROG;3;PST
soma V;PROG;PL;2;PRS
soma V;INTEN;PL;2;FUT
soma V;3;PRS
soma V;3;PST+RCT
soma V;1;PST+RMT
soma V;SG;1;PST+RCT
soma V;INTEN;1;FUT
soma V;PROG;PL;2;PST
soma V;2;FUT+RMT
soma V;PROG;PL;1;PST
soma V;INTEN;2;FUT
soma V;PL;1;PST+RCT
soma V;INTEN;PL;1;FUT
soma V;PROG;1;PST
soma V;INTEN;3;FUT
soma V;PL;3;PRS
soma V;SG;2;PST+RCT
soma V;PL;2;FUT+RMT
soma V;PROG;2;PRS
soma V;PROG;PL;3;PRS
soma V;PL;3;FUT+IMMED
soma V;PL;1;FUT+RMT
soma V;PL;1;FUT+IMMED
soma V;PL;2;PST+RCT
soma V;2;PST+RMT
soma V;NFIN
soma V;2;PRS
tegeera V;PL;2;PST+RCT
tegeera V;SG;3;PST+RCT
tegeera V;3;PST+RMT
tegeera V;PROG;PL;2;PRS
tegeera V;INTEN;PL;1;FUT
tegeera V;PROG;PL;1;PRS
tegeera V;PL;1;PRS
tegeera V;3;PST+RCT
tegeera V;PL;1;PST+RCT
tegeera V;3;FUT+IMMED
tegeera V;2;PST+RCT
tegeera V;PL;3;PST+RMT
tegeera V;NFIN
tegeera V;PROG;PL;1;PST
tegeera V;3;FUT+RMT
tegeera V;PROG;3;PRS
tegeera V;PL;1;FUT+RMT
tegeera V;PROG;2;PRS
tegeera V;PL;3;PST+RCT
tegeera V;PL;1;FUT+IMMED
tegeera V;2;PRS
tegeera V;PROG;PL;3;PST
tegeera V;INTEN;3;FUT
tegeera V;PROG;2;PST
tegeera V;PROG;1;PST
tegeera V;1;PST+RMT
tegeera V;PL;1;PST+RMT
tegeera V;PL;2;PST+RMT
tegeera V;PROG;3;PST
tegeera V;PL;3;PRS
tegeera V;1;PST+RCT
tegeera V;INTEN;1;FUT
tegeera V;PROG;PL;3;PRS
tegeera V;PL;2;PRS
tegeera V;2;PST+RMT
tegeera V;INTEN;2;FUT
tegeera V;PROG;PL;2;PST
tegeera V;PL;2;FUT+RMT
tegeera V;INTEN;PL;3;FUT
tegeera V;1;PRS
tegeera V;2;FUT+IMMED
tegeera V;PL;3;FUT+IMMED
tegeera V;PL;2;FUT+IMMED
tegeera V;SG;1;PST+RCT
tegeera V;1;FUT+IMMED
tegeera V;INTEN;PL;2;FUT
tegeera V;3;PRS
tegeera V;2;FUT+RMT
tegeera V;PROG;1;PRS
tegeera V;PL;3;FUT+RMT
tegeera V;1;FUT+RMT
tegeera V;SG;2;PST+RCT
baawo V;2;FUT+IMMED
baawo V;PROG;2;PRS
baawo V;INTEN;PL;1;FUT
baawo V;PL;1;PST+RCT
baawo V;PROG;PL;3;PRS
baawo V;2;PST+RMT
baawo V;PL;3;PST+RMT
baawo V;1;FUT+RMT
baawo V;1;PRS
baawo V;PROG;PL;2;PST
baawo V;PROG;3;PRS
baawo V;INTEN;PL;2;FUT
baawo V;PL;3;PST+RCT
baawo V;2;PST+RCT
baawo V;INTEN;1;FUT
baawo V;2;FUT+RMT
baawo V;PL;3;PRS
baawo V;PROG;PL;1;PRS
baawo V;PROG;PL;1;PST
baawo V;PL;3;FUT+RMT
baawo V;INTEN;2;FUT
baawo V;PL;2;FUT+RMT
baawo V;1;PST+RMT
baawo V;PL;1;PST+RMT
baawo V;PL;2;PST+RCT
baawo V;1;FUT+IMMED
baawo V;3;FUT+RMT
baawo V;PROG;1;PST
baawo V;PROG;1;PRS
baawo V;SG;3;PST+RCT
baawo V;PL;1;FUT+IMMED
baawo V;2;PRS
baawo V;INTEN;PL;3;FUT
baawo V;PROG;2;PST
baawo V;PL;2;PST+RMT
baawo V;PROG;3;PST
baawo V;PL;2;FUT+IMMED
baawo V;PROG;PL;2;PRS
baawo V;PL;1;FUT+RMT
baawo V;3;FUT+IMMED
baawo V;PL;1;PRS
baawo V;3;PST+RCT
baawo V;3;PRS
baawo V;INTEN;3;FUT
baawo V;PL;2;PRS
baawo V;1;PST+RCT
baawo V;PL;3;FUT+IMMED
baawo V;SG;2;PST+RCT
baawo V;3;PST+RMT
baawo V;SG;1;PST+RCT
baawo V;PROG;PL;3;PST
baawo V;NFIN
baawo V;PL;2;PST+RCT
tta V;3;FUT+IMMED
tta V;2;PRS
tta V;PL;1;PRS
tta V;PROG;1;PRS
tta V;PL;2;PST+RCT
tta V;2;FUT+RMT
tta V;PL;3;FUT+RMT
tta V;PL;3;PST+RMT
tta V;INTEN;PL;2;FUT
tta V;PROG;PL;1;PST
tta V;PROG;2;PRS
tta V;INTEN;3;FUT
tta V;SG;1;PST+RCT
tta V;PL;1;PST+RCT
tta V;PROG;PL;3;PRS
tta V;SG;3;PST+RCT
tta V;PL;2;PRS
tta V;PL;3;PST+RCT
tta V;3;PST+RMT
tta V;PROG;PL;2;PRS
tta V;PROG;3;PRS
tta V;PL;2;FUT+IMMED
tta V;3;FUT+RMT
tta V;1;FUT+RMT
tta V;PROG;1;PST
tta V;1;PST+RCT
tta V;PL;1;PST+RMT
tta V;PROG;PL;3;PST
tta V;PL;1;FUT+RMT
tta V;1;PRS
tta V;PROG;PL;1;PRS
tta V;PROG;PL;2;PST
tta V;PL;2;FUT+RMT
tta V;PROG;3;PST
tta V;INTEN;PL;3;FUT
tta V;2;FUT+IMMED
tta V;PL;2;PST+RMT
tta V;PL;3;FUT+IMMED
tta V;NFIN
tta V;3;PST+RCT
tta V;2;PST+RMT
tta V;PL;3;PRS
tta V;PL;1;FUT+IMMED
tta V;2;PST+RCT
tta V;PL;3;PST+RCT
tta V;3;PRS
tta V;INTEN;1;FUT
tta V;PL;1;PST+RCT
tta V;1;FUT+IMMED
tta V;INTEN;2;FUT
tta V;PROG;2;PST
tta V;SG;2;PST+RCT
tta V;1;PST+RMT
tta V;INTEN;PL;1;FUT
ba ne V;PROG;3;PRS
ba ne V;PL;1;FUT+IMMED
ba ne V;PL;2;PST+RCT
ba ne V;PROG;PL;2;PST
ba ne V;1;FUT+RMT
ba ne V;3;PRS
ba ne V;PL;2;FUT+IMMED
ba ne V;2;PRS
ba ne V;PL;3;PST+RCT
ba ne V;PL;2;PST+RMT
ba ne V;INTEN;3;FUT
ba ne V;PL;1;PST+RMT
ba ne V;PROG;2;PRS
ba ne V;PL;2;PRS
ba ne V;SG;2;PST+RCT
ba ne V;PL;3;PRS
ba ne V;PL;3;PST+RMT
ba ne V;INTEN;PL;3;FUT
ba ne V;PROG;1;PRS
ba ne V;PROG;PL;1;PST
ba ne V;PL;3;FUT+IMMED
ba ne V;1;PST+RMT
ba ne V;INTEN;PL;2;FUT
ba ne V;2;PST+RCT
ba ne V;PL;2;FUT+RMT
ba ne V;3;PST+RCT
ba ne V;INTEN;PL;1;FUT
ba ne V;INTEN;1;FUT
ba ne V;3;PST+RMT
ba ne V;3;FUT+RMT
ba ne V;1;PST+RCT
ba ne V;3;FUT+IMMED
ba ne V;INTEN;2;FUT
ba ne V;PROG;PL;3;PRS
ba ne V;PL;1;FUT+RMT
ba ne V;PL;3;FUT+RMT
ba ne V;PROG;PL;1;PRS
ba ne V;SG;3;PST+RCT
ba ne V;2;FUT+IMMED
ba ne V;1;PRS
ba ne V;PL;2;PST+RCT
ba ne V;PROG;PL;2;PRS
ba ne V;PROG;2;PST
ba ne V;PL;1;PST+RCT
ba ne V;PROG;1;PST
ba ne V;NFIN
ba ne V;PL;3;PST+RCT
ba ne V;2;PST+RMT
ba ne V;PL;1;PRS
ba ne V;PL;1;PST+RCT
ba ne V;2;FUT+RMT
ba ne V;PROG;3;PST
ba ne V;1;FUT+IMMED
ba ne V;SG;1;PST+RCT
ba ne V;PROG;PL;3;PST
laga V;2;PST+RCT
laga V;PROG;PL;1;PST
laga V;PL;2;PST+RCT
laga V;INTEN;3;FUT
laga V;2;FUT+IMMED
laga V;1;PRS
laga V;INTEN;PL;1;FUT
laga V;2;PST+RMT
laga V;PL;1;PST+RCT
laga V;2;PRS
laga V;PL;3;PRS
laga V;INTEN;PL;2;FUT
laga V;SG;1;PST+RCT
laga V;3;PST+RCT
laga V;PROG;3;PRS
laga V;3;PRS
laga V;PROG;1;PRS
laga V;PROG;2;PST
laga V;PL;2;FUT+IMMED
laga V;PROG;3;PST
laga V;1;PST+RMT
laga V;PROG;PL;1;PRS
laga V;PL;2;PRS
laga V;PL;2;FUT+RMT
laga V;PL;3;PST+RCT
laga V;PROG;PL;3;PST
laga V;3;PST+RMT
laga V;3;FUT+RMT
laga V;PROG;2;PRS
laga V;PL;3;PST+RMT
laga V;SG;3;PST+RCT
laga V;NFIN
laga V;PL;2;PST+RMT
laga V;PL;1;FUT+IMMED
laga V;INTEN;2;FUT
laga V;PL;1;PST+RCT
laga V;PL;1;PST+RMT
laga V;2;FUT+RMT
laga V;1;FUT+RMT
laga V;PL;1;FUT+RMT
laga V;PL;3;FUT+IMMED
laga V;PROG;PL;2;PRS
laga V;PL;3;FUT+RMT
laga V;3;FUT+IMMED
laga V;INTEN;PL;3;FUT
laga V;PROG;1;PST
laga V;PL;1;PRS
laga V;1;FUT+IMMED
laga V;1;PST+RCT
laga V;INTEN;1;FUT
laga V;PL;3;PST+RCT
laga V;SG;2;PST+RCT
laga V;PROG;PL;3;PRS
laga V;PROG;PL;2;PST
wereza V;PROG;PL;2;PST
wereza V;1;FUT+IMMED
wereza V;1;PST+RMT
wereza V;INTEN;PL;3;FUT
wereza V;2;FUT+RMT
wereza V;PROG;1;PST
wereza V;PROG;2;PRS
wereza V;PL;3;FUT+RMT
wereza V;NFIN
wereza V;PROG;1;PRS
wereza V;PL;2;PST+RCT
wereza V;1;FUT+RMT
wereza V;PROG;PL;3;PRS
wereza V;INTEN;3;FUT
wereza V;PL;3;PST+RCT
wereza V;PL;1;FUT+RMT
wereza V;2;PRS
wereza V;PL;3;PRS
wereza V;PL;2;FUT+RMT
wereza V;1;PST+RCT
wereza V;INTEN;1;FUT
wereza V;3;PST+RCT
wereza V;PROG;3;PST
wereza V;1;PRS
wereza V;2;PST+RCT
wereza V;PROG;PL;1;PST
wereza V;PL;2;PST+RMT
wereza V;PROG;PL;2;PRS
wereza V;PL;2;FUT+IMMED
wereza V;3;FUT+IMMED
wereza V;PL;1;PST+RMT
wereza V;PL;1;PST+RCT
wereza V;PL;1;PRS
wereza V;PL;2;PRS
wereza V;3;FUT+RMT
wereza V;3;PST+RMT
wereza V;INTEN;2;FUT
wereza V;PROG;3;PRS
wereza V;PL;3;FUT+IMMED
wereza V;PROG;PL;1;PRS
wereza V;INTEN;PL;1;FUT
wereza V;PL;1;FUT+IMMED
wereza V;PROG;2;PST
wereza V;INTEN;PL;2;FUT
wereza V;SG;2;PST+RCT
wereza V;2;FUT+IMMED
wereza V;SG;3;PST+RCT
wereza V;2;PST+RMT
wereza V;PROG;PL;3;PST
wereza V;3;PRS
wereza V;SG;1;PST+RCT
wereza V;PL;3;PST+RMT
|
13b84f74660fdb37db2a51af9e8cd7ad3768fa64 | 8217f7986187902617ad1bf89cb789618a90dd0a | /browsable_source/2.2/Unix/scilab-2.2/macros/percent/%lssis.sci | 0007f84534da581208c4d258813ff19f4d495fe9 | [
"LicenseRef-scancode-warranty-disclaimer",
"LicenseRef-scancode-public-domain",
"MIT"
] | permissive | clg55/Scilab-Workbench | 4ebc01d2daea5026ad07fbfc53e16d4b29179502 | 9f8fd29c7f2a98100fa9aed8b58f6768d24a1875 | refs/heads/master | 2023-05-31T04:06:22.931111 | 2022-09-13T14:41:51 | 2022-09-13T14:41:51 | 258,270,193 | 0 | 1 | null | null | null | null | UTF-8 | Scilab | false | false | 437 | sci | %lssis.sci | function s=%lssis(i,j,s1,s2)
//%lssis(i,j,s1,s2) calcule l'insertion d'un sous systeme lineaire
// decrit par une representation d'etat dans un transfert statique
//Cette macro correspond a l'operation s2(i,j)=s1
//!
// origine s. steer inria 1992
//
if type(i)==10|type(j)==10 then
error(21)
end
[a1,b1,c1,d1,x1,dom1]=s1(2:7)
d2=s2;
[n1,n1]=size(a1);
b2(1:n1,j)=b1
c2(i,1:n1)=c1
d2(i,j)=d1;
s=tlist('lss',a1,b2,c2,d2,x1,dom1)
|
60d85b07a01056c89e13feed4281f462e23f02d0 | 449d555969bfd7befe906877abab098c6e63a0e8 | /1309/CH6/EX6.5/ch6_5.sce | c15d94b29b28a22374f0e641f7fac7e4d769f154 | [] | no_license | FOSSEE/Scilab-TBC-Uploads | 948e5d1126d46bdd2f89a44c54ba62b0f0a1f5e1 | 7bc77cb1ed33745c720952c92b3b2747c5cbf2df | refs/heads/master | 2020-04-09T02:43:26.499817 | 2018-02-03T05:31:52 | 2018-02-03T05:31:52 | 37,975,407 | 3 | 12 | null | null | null | null | UTF-8 | Scilab | false | false | 2,073 | sce | ch6_5.sce | clc;
clear;
printf("\t\t\tChapter6_example5\n\n\n");
// Determination for the power required for heating and the wall temperature at the outlet.
// The liquid properties are evaluated at the mean temperature of (80 + 20)/2 = 50°C.
// specifications of 1 standard type K copper water tubing from appendix table F2
OD = 2.858/100; // outer diameter in m
ID = 2.528/100; // inner diameter in m
A = 5.019e-4; // cross sectional area in sq.m
// 1 oz = 2.957e-5 m^3
Q=80*2.957e-5/120; // The volume flow rate of water (at 20°C) in cu.m/s
printf("\nThe volume flow rate of water (at 20°C) is %.2e cu.m/s",Q);
p_20= 1.000*1000; // density of water at 20°C in kg/cu.m
// properties of water at 50°C from appendix table C11
p_50= 0.990*(1000); // density in kg/m3
cp= 4181; // specific heat in J/(kg*K)
v = 0.586e-6; // viscosity in sq.m/s
kf = 0.640; // thermal conductivity in W/(m.K)
a = 1.533e-7; // diffusivity in sq.m/s
Pr = 3.68; // Prandtl number
mass_flow=p_20*Q; // mass flow rate through the tube in kg/s
printf("\nmass flow rate through the tube is %.4f kg/s",mass_flow);
L=3; // length of tube in m
As=%pi*ID*L;
Tbo=80; // final temperature in °C
Tbi=20; // initial temperature in °C
qw=mass_flow*cp*(Tbo-Tbi)/(As);
q=qw*As;
A=%pi*(ID/2)^2;
printf("\nThe power required in %.3e W/sq.m = %d W",qw,q);
V=mass_flow/(p_50*A); // average velocity at 50 °C
printf("\nThe average velocity at 50°C is %.2e m/s",V);
Re=(V*ID)/v; // Reynold's Number
printf("\nThe Reynolds Number for the flow is %d",Re);
// The flow is laminar so we can use Figure 6.12 to obtain the information needed on Nusselt number and to find hz
inv_Gz=L/(Re*ID*Pr); // The inverse Graetz number at tube end, based on 50°C conditions
printf("\nThe inverse Graetz number at tube end, based on 50°C conditions is %.4f",inv_Gz);
Nu=6.9; //value of corresponding Nusselts Number from figure 6.12
hz=(Nu*kf)/ID;
printf("\nThe local convection coefficient is %.1f W/(sq.m.K)",hz);
Two=(qw/hz)+Tbo; // The outlet wall temperature in °C
printf("\nThe outlet wall temperature is %d °C",Two);
|
268b2a915bbaf843b05eb49f5c82be397f4994a0 | 449d555969bfd7befe906877abab098c6e63a0e8 | /564/CH18/EX18.3/18_3.sce | bacecbbdb4af2bcc23ac0114a3bf2faee5a423d2 | [] | no_license | FOSSEE/Scilab-TBC-Uploads | 948e5d1126d46bdd2f89a44c54ba62b0f0a1f5e1 | 7bc77cb1ed33745c720952c92b3b2747c5cbf2df | refs/heads/master | 2020-04-09T02:43:26.499817 | 2018-02-03T05:31:52 | 2018-02-03T05:31:52 | 37,975,407 | 3 | 12 | null | null | null | null | UTF-8 | Scilab | false | false | 983 | sce | 18_3.sce | pathname=get_absolute_file_path('18_3.sce')
filename=pathname+filesep()+'18_3data.sci'
exec(filename)
clear
J=(2*a*ty^3 + b*tx^3)/3;
if(tx>ty) then
tmax=tx*T/J;
else
tmax=ty*T/J;
end
printf("\nmaximum shear stress: %f N/mm^2",tmax);
Ixx=a*ty*b*b/2 +(tx*b^3)/12;
Es=(ty*(a*b)^2)/(4*Ixx);
deff("[W32]=f(s1)","W32=-2*(T/(J*G))*(0.5*Es*s1)");
deff("[W21]=f1(s2)","W21=-2*(T/(J*G))*(0.5*Es*a -0.5*a*s2)");
deff("[W43]=f2(s2)","W43=2*(T/(J*G))*(0.5*Es*a -0.5*a*s2)");
deff("[Sz]=f3(s1)","Sz=0*s1");
deff("[Sz1]=f4(s2)","Sz1=0*s2");
s1=[-b/2:0.05:b/2];
s2=[0:0.05:a];
subplot(3,1,1)
fplot2d(s2,f1)
fplot2d(s2,f4)
xgrid(3);
xtitle( 'Wraping in 2-1', ' -x- ', '-w-');
subplot(3,1,2)
fplot2d(s1,f)
fplot2d(s1,f3)
xgrid(3);
xtitle( 'Wraping in 3-2', ' -y- ', '-w-');
subplot(3,1,3)
fplot2d(s2,f2)
fplot2d(s2,f4)
xgrid(3);
xtitle( 'Wraping in 4-3', ' -x- ', '-w-');
datatipToggle();
printf("\nclick on the point on the plot to view its coordinates")
|
8e5eddeb7b4823b54e5833563ee1269b05c8a086 | 0921fa47b8952581116ff38b7fd5f91e633e3726 | /Modelisation_Et_Architecture/Architecture/TP1/q.tst | 1d0f00f768552849b540e63c994e170cf20b3386 | [] | no_license | Noa-Cazes/1A | cbc8cb5f5a37ee96eabe3e088ad3e654fdd7b61b | 35091072651d2760b6fb35a2d81b947cd42d9161 | refs/heads/master | 2023-02-12T06:07:51.275766 | 2021-01-06T21:01:37 | 2021-01-06T21:01:37 | 327,429,868 | 0 | 0 | null | null | null | null | UTF-8 | Scilab | false | false | 1,424 | tst | q.tst | set a[31..0] 00000000000000000000000000000000
set b[31..0] 00000000000000000000000000000000
set sub 0
check s[31..0] 00000000000000000000000000000000
check C 0
check V 0
set a[31..0] 00000000000000000000000000000000
set b[31..0] 00000000000000000000000000000000
set sub 1
check s[31..0] 00000000000000000000000000000000
check C 0
check V 0
set a[31..0] 01111111111111111111111111111111
set b[31..0] 00000000000000000000000000000001
set sub 0
check s[31..0] 10000000000000000000000000000000
check C 0
check V 1
set a[31..0] 11111111111111111111111111111111
set b[31..0] 10000000000000000000000000000000
set sub 0
check s[31..0] 01111111111111111111111111111111
check C 1
check V 1
set a[31..0] 11111111111111111111111111111111
set b[31..0] 11111111111111111111111111111111
set sub 0
check s[31..0] 11111111111111111111111111111110
check C 1
check V 0
set a[31..0] 01111111111111111111111111111111
set b[31..0] 10000000000000000000000000000000
set sub 1
check s[31..0] 11111111111111111111111111111111
check C 1
check V 1
set a[31..0] 01000000000000000000000000000001
set b[31..0] 11111111111111111111111111111111
set sub 1
check s[31..0] 01000000000000000000000000000010
check C 1
check V 0
set a[31..0] 10000000000000000000000000000001
set b[31..0] 01111111111111111111111111111111
set sub 1
check s[31..0] 00000000000000000000000000000010
check C 0
check V 1
|
bd5d7ebc7205de79e3c31525ccb84a6b451c10b7 | 1bb72df9a084fe4f8c0ec39f778282eb52750801 | /test/M26H.prev.tst | 67a318572c7c6cdd05fbb9de205e29edf846b2cd | [
"Apache-2.0",
"LicenseRef-scancode-unknown-license-reference"
] | permissive | gfis/ramath | 498adfc7a6d353d4775b33020fdf992628e3fbff | b09b48639ddd4709ffb1c729e33f6a4b9ef676b5 | refs/heads/master | 2023-08-17T00:10:37.092379 | 2023-08-04T07:48:00 | 2023-08-04T07:48:00 | 30,116,803 | 2 | 0 | null | null | null | null | UTF-8 | Scilab | false | false | 120,603 | tst | M26H.prev.tst | # start Fermat3.M26 19 + 64*a + 72*a^2 + 27*a^3 + b + 9*b^2 + 27*b^3 - 27*c^3
# start Fermat3.M26 7 + 25*a + 45*a^2 + 27*a^3 + 16*b + 36*b^2 + 27*b^3 - 27*c^3
# start Fermat3.M26 13 + 4*a + 18*a^2 + 27*a^3 + 49*b + 63*b^2 + 27*b^3 - 27*c^3
# start Fermat3.M26 18 + 64*a + 72*a^2 + 27*a^3 + b + 9*b^2 + 27*b^3 - 9*c - 27*c^2 - 27*c^3
# start Fermat3.M26 6 + 25*a + 45*a^2 + 27*a^3 + 16*b + 36*b^2 + 27*b^3 - 9*c - 27*c^2 - 27*c^3
# start Fermat3.M26 12 + 4*a + 18*a^2 + 27*a^3 + 49*b + 63*b^2 + 27*b^3 - 9*c - 27*c^2 - 27*c^3
# start Fermat3.M26 11 + 64*a + 72*a^2 + 27*a^3 + b + 9*b^2 + 27*b^3 - 36*c - 54*c^2 - 27*c^3
# start Fermat3.M26 - 1 + 25*a + 45*a^2 + 27*a^3 + 16*b + 36*b^2 + 27*b^3 - 36*c - 54*c^2 - 27*c^3
# start Fermat3.M26 5 + 4*a + 18*a^2 + 27*a^3 + 49*b + 63*b^2 + 27*b^3 - 36*c - 54*c^2 - 27*c^3
Fermat3.M26 [0,0,0] 0 19 + 64*A + 72*A^2 + 27*A^3 + B + 9*B^2 + 27*B^3 - 27*C^3
Fermat3.M26 [0,0,0] 1 7 + 25*A + 45*A^2 + 27*A^3 + 16*B + 36*B^2 + 27*B^3 - 27*C^3
Fermat3.M26 [0,0,0] 2 13 + 4*A + 18*A^2 + 27*A^3 + 49*B + 63*B^2 + 27*B^3 - 27*C^3
Fermat3.M26 [0,0,0] 3 18 + 64*A + 72*A^2 + 27*A^3 + B + 9*B^2 + 27*B^3 - 9*C - 27*C^2 - 27*C^3
Fermat3.M26 [0,0,0] 4 6 + 25*A + 45*A^2 + 27*A^3 + 16*B + 36*B^2 + 27*B^3 - 9*C - 27*C^2 - 27*C^3
Fermat3.M26 [0,0,0] 5 12 + 4*A + 18*A^2 + 27*A^3 + 49*B + 63*B^2 + 27*B^3 - 9*C - 27*C^2 - 27*C^3
Fermat3.M26 [0,0,0] 6 11 + 64*A + 72*A^2 + 27*A^3 + B + 9*B^2 + 27*B^3 - 36*C - 54*C^2 - 27*C^3
Fermat3.M26 [0,0,0] 7 - 1 + 25*A + 45*A^2 + 27*A^3 + 16*B + 36*B^2 + 27*B^3 - 36*C - 54*C^2 - 27*C^3
Fermat3.M26 [0,0,0] 8 5 + 4*A + 18*A^2 + 27*A^3 + 49*B + 63*B^2 + 27*B^3 - 36*C - 54*C^2 - 27*C^3
Fermat3.M26 [1,0,0] 0 182 + 289*A + 153*A^2 + 27*A^3 + B + 9*B^2 + 27*B^3 - 27*C^3
Fermat3.M26 [1,0,0] 1 104 + 196*A + 126*A^2 + 27*A^3 + 16*B + 36*B^2 + 27*B^3 - 27*C^3
Fermat3.M26 [1,0,0] 2 62 + 121*A + 99*A^2 + 27*A^3 + 49*B + 63*B^2 + 27*B^3 - 27*C^3
Fermat3.M26 [1,0,0] 3 181 + 289*A + 153*A^2 + 27*A^3 + B + 9*B^2 + 27*B^3 - 9*C - 27*C^2 - 27*C^3
Fermat3.M26 [1,0,0] 4 103 + 196*A + 126*A^2 + 27*A^3 + 16*B + 36*B^2 + 27*B^3 - 9*C - 27*C^2 - 27*C^3
Fermat3.M26 [1,0,0] 5 61 + 121*A + 99*A^2 + 27*A^3 + 49*B + 63*B^2 + 27*B^3 - 9*C - 27*C^2 - 27*C^3
Fermat3.M26 [1,0,0] 6 174 + 289*A + 153*A^2 + 27*A^3 + B + 9*B^2 + 27*B^3 - 36*C - 54*C^2 - 27*C^3
Fermat3.M26 [1,0,0] 7 96 + 196*A + 126*A^2 + 27*A^3 + 16*B + 36*B^2 + 27*B^3 - 36*C - 54*C^2 - 27*C^3
Fermat3.M26 [1,0,0] 8 54 + 121*A + 99*A^2 + 27*A^3 + 49*B + 63*B^2 + 27*B^3 - 36*C - 54*C^2 - 27*C^3
Fermat3.M26 [-1,0,0] 0 A - 9*A^2 + 27*A^3 + B + 9*B^2 + 27*B^3 - 27*C^3
Fermat3.M26 [-1,0,0] 1 16*A - 36*A^2 + 27*A^3 + 16*B + 36*B^2 + 27*B^3 - 27*C^3
Fermat3.M26 [-1,0,0] 2 49*A - 63*A^2 + 27*A^3 + 49*B + 63*B^2 + 27*B^3 - 27*C^3
Fermat3.M26 [-1,0,0] 3 - 1 + A - 9*A^2 + 27*A^3 + B + 9*B^2 + 27*B^3 - 9*C - 27*C^2 - 27*C^3
Fermat3.M26 [-1,0,0] 4 - 1 + 16*A - 36*A^2 + 27*A^3 + 16*B + 36*B^2 + 27*B^3 - 9*C - 27*C^2 - 27*C^3
Fermat3.M26 [-1,0,0] 5 - 1 + 49*A - 63*A^2 + 27*A^3 + 49*B + 63*B^2 + 27*B^3 - 9*C - 27*C^2 - 27*C^3
Fermat3.M26 [-1,0,0] 6 - 8 + A - 9*A^2 + 27*A^3 + B + 9*B^2 + 27*B^3 - 36*C - 54*C^2 - 27*C^3
Fermat3.M26 [-1,0,0] 7 - 8 + 16*A - 36*A^2 + 27*A^3 + 16*B + 36*B^2 + 27*B^3 - 36*C - 54*C^2 - 27*C^3
Fermat3.M26 [-1,0,0] 8 - 8 + 49*A - 63*A^2 + 27*A^3 + 49*B + 63*B^2 + 27*B^3 - 36*C - 54*C^2 - 27*C^3
Fermat3.M26 [0,1,0] 0 56 + 64*A + 72*A^2 + 27*A^3 + 100*B + 90*B^2 + 27*B^3 - 27*C^3
Fermat3.M26 [0,1,0] 1 86 + 25*A + 45*A^2 + 27*A^3 + 169*B + 117*B^2 + 27*B^3 - 27*C^3
Fermat3.M26 [0,1,0] 2 152 + 4*A + 18*A^2 + 27*A^3 + 256*B + 144*B^2 + 27*B^3 - 27*C^3
Fermat3.M26 [0,1,0] 3 55 + 64*A + 72*A^2 + 27*A^3 + 100*B + 90*B^2 + 27*B^3 - 9*C - 27*C^2 - 27*C^3
Fermat3.M26 [0,1,0] 4 85 + 25*A + 45*A^2 + 27*A^3 + 169*B + 117*B^2 + 27*B^3 - 9*C - 27*C^2 - 27*C^3
Fermat3.M26 [0,1,0] 5 151 + 4*A + 18*A^2 + 27*A^3 + 256*B + 144*B^2 + 27*B^3 - 9*C - 27*C^2 - 27*C^3
Fermat3.M26 [0,1,0] 6 48 + 64*A + 72*A^2 + 27*A^3 + 100*B + 90*B^2 + 27*B^3 - 36*C - 54*C^2 - 27*C^3
Fermat3.M26 [0,1,0] 7 78 + 25*A + 45*A^2 + 27*A^3 + 169*B + 117*B^2 + 27*B^3 - 36*C - 54*C^2 - 27*C^3
Fermat3.M26 [0,1,0] 8 144 + 4*A + 18*A^2 + 27*A^3 + 256*B + 144*B^2 + 27*B^3 - 36*C - 54*C^2 - 27*C^3
Fermat3.M26 [0,-1,0] 0 64*A + 72*A^2 + 27*A^3 + 64*B - 72*B^2 + 27*B^3 - 27*C^3
Fermat3.M26 [0,-1,0] 1 25*A + 45*A^2 + 27*A^3 + 25*B - 45*B^2 + 27*B^3 - 27*C^3
Fermat3.M26 [0,-1,0] 2 4*A + 18*A^2 + 27*A^3 + 4*B - 18*B^2 + 27*B^3 - 27*C^3
Fermat3.M26 [0,-1,0] 3 - 1 + 64*A + 72*A^2 + 27*A^3 + 64*B - 72*B^2 + 27*B^3 - 9*C - 27*C^2 - 27*C^3
Fermat3.M26 [0,-1,0] 4 - 1 + 25*A + 45*A^2 + 27*A^3 + 25*B - 45*B^2 + 27*B^3 - 9*C - 27*C^2 - 27*C^3
Fermat3.M26 [0,-1,0] 5 - 1 + 4*A + 18*A^2 + 27*A^3 + 4*B - 18*B^2 + 27*B^3 - 9*C - 27*C^2 - 27*C^3
Fermat3.M26 [0,-1,0] 6 - 8 + 64*A + 72*A^2 + 27*A^3 + 64*B - 72*B^2 + 27*B^3 - 36*C - 54*C^2 - 27*C^3
Fermat3.M26 [0,-1,0] 7 - 8 + 25*A + 45*A^2 + 27*A^3 + 25*B - 45*B^2 + 27*B^3 - 36*C - 54*C^2 - 27*C^3
Fermat3.M26 [0,-1,0] 8 - 8 + 4*A + 18*A^2 + 27*A^3 + 4*B - 18*B^2 + 27*B^3 - 36*C - 54*C^2 - 27*C^3
Fermat3.M26 [1,1,0] 0 219 + 289*A + 153*A^2 + 27*A^3 + 100*B + 90*B^2 + 27*B^3 - 27*C^3
Fermat3.M26 [1,1,0] 1 183 + 196*A + 126*A^2 + 27*A^3 + 169*B + 117*B^2 + 27*B^3 - 27*C^3
Fermat3.M26 [1,1,0] 2 201 + 121*A + 99*A^2 + 27*A^3 + 256*B + 144*B^2 + 27*B^3 - 27*C^3
Fermat3.M26 [1,1,0] 3 218 + 289*A + 153*A^2 + 27*A^3 + 100*B + 90*B^2 + 27*B^3 - 9*C - 27*C^2 - 27*C^3
Fermat3.M26 [1,1,0] 4 182 + 196*A + 126*A^2 + 27*A^3 + 169*B + 117*B^2 + 27*B^3 - 9*C - 27*C^2 - 27*C^3
Fermat3.M26 [1,1,0] 5 200 + 121*A + 99*A^2 + 27*A^3 + 256*B + 144*B^2 + 27*B^3 - 9*C - 27*C^2 - 27*C^3
Fermat3.M26 [1,1,0] 6 211 + 289*A + 153*A^2 + 27*A^3 + 100*B + 90*B^2 + 27*B^3 - 36*C - 54*C^2 - 27*C^3
Fermat3.M26 [1,1,0] 7 175 + 196*A + 126*A^2 + 27*A^3 + 169*B + 117*B^2 + 27*B^3 - 36*C - 54*C^2 - 27*C^3
Fermat3.M26 [1,1,0] 8 193 + 121*A + 99*A^2 + 27*A^3 + 256*B + 144*B^2 + 27*B^3 - 36*C - 54*C^2 - 27*C^3
Fermat3.M26 [-1,1,0] 0 37 + A - 9*A^2 + 27*A^3 + 100*B + 90*B^2 + 27*B^3 - 27*C^3
Fermat3.M26 [-1,1,0] 1 79 + 16*A - 36*A^2 + 27*A^3 + 169*B + 117*B^2 + 27*B^3 - 27*C^3
Fermat3.M26 [-1,1,0] 2 139 + 49*A - 63*A^2 + 27*A^3 + 256*B + 144*B^2 + 27*B^3 - 27*C^3
Fermat3.M26 [-1,1,0] 3 36 + A - 9*A^2 + 27*A^3 + 100*B + 90*B^2 + 27*B^3 - 9*C - 27*C^2 - 27*C^3
Fermat3.M26 [-1,1,0] 4 78 + 16*A - 36*A^2 + 27*A^3 + 169*B + 117*B^2 + 27*B^3 - 9*C - 27*C^2 - 27*C^3
Fermat3.M26 [-1,1,0] 5 138 + 49*A - 63*A^2 + 27*A^3 + 256*B + 144*B^2 + 27*B^3 - 9*C - 27*C^2 - 27*C^3
Fermat3.M26 [-1,1,0] 6 29 + A - 9*A^2 + 27*A^3 + 100*B + 90*B^2 + 27*B^3 - 36*C - 54*C^2 - 27*C^3
Fermat3.M26 [-1,1,0] 7 71 + 16*A - 36*A^2 + 27*A^3 + 169*B + 117*B^2 + 27*B^3 - 36*C - 54*C^2 - 27*C^3
Fermat3.M26 [-1,1,0] 8 131 + 49*A - 63*A^2 + 27*A^3 + 256*B + 144*B^2 + 27*B^3 - 36*C - 54*C^2 - 27*C^3
Fermat3.M26 [1,-1,0] 0 163 + 289*A + 153*A^2 + 27*A^3 + 64*B - 72*B^2 + 27*B^3 - 27*C^3
Fermat3.M26 [1,-1,0] 1 97 + 196*A + 126*A^2 + 27*A^3 + 25*B - 45*B^2 + 27*B^3 - 27*C^3
Fermat3.M26 [1,-1,0] 2 49 + 121*A + 99*A^2 + 27*A^3 + 4*B - 18*B^2 + 27*B^3 - 27*C^3
Fermat3.M26 [1,-1,0] 3 162 + 289*A + 153*A^2 + 27*A^3 + 64*B - 72*B^2 + 27*B^3 - 9*C - 27*C^2 - 27*C^3
Fermat3.M26 [1,-1,0] 4 96 + 196*A + 126*A^2 + 27*A^3 + 25*B - 45*B^2 + 27*B^3 - 9*C - 27*C^2 - 27*C^3
Fermat3.M26 [1,-1,0] 5 48 + 121*A + 99*A^2 + 27*A^3 + 4*B - 18*B^2 + 27*B^3 - 9*C - 27*C^2 - 27*C^3
Fermat3.M26 [1,-1,0] 6 155 + 289*A + 153*A^2 + 27*A^3 + 64*B - 72*B^2 + 27*B^3 - 36*C - 54*C^2 - 27*C^3
Fermat3.M26 [1,-1,0] 7 89 + 196*A + 126*A^2 + 27*A^3 + 25*B - 45*B^2 + 27*B^3 - 36*C - 54*C^2 - 27*C^3
Fermat3.M26 [1,-1,0] 8 41 + 121*A + 99*A^2 + 27*A^3 + 4*B - 18*B^2 + 27*B^3 - 36*C - 54*C^2 - 27*C^3
Fermat3.M26 [-1,-1,0] 0 - 19 + A - 9*A^2 + 27*A^3 + 64*B - 72*B^2 + 27*B^3 - 27*C^3
Fermat3.M26 [-1,-1,0] 1 - 7 + 16*A - 36*A^2 + 27*A^3 + 25*B - 45*B^2 + 27*B^3 - 27*C^3
Fermat3.M26 [-1,-1,0] 2 - 13 + 49*A - 63*A^2 + 27*A^3 + 4*B - 18*B^2 + 27*B^3 - 27*C^3
Fermat3.M26 [-1,-1,0] 3 - 20 + A - 9*A^2 + 27*A^3 + 64*B - 72*B^2 + 27*B^3 - 9*C - 27*C^2 - 27*C^3
Fermat3.M26 [-1,-1,0] 4 - 8 + 16*A - 36*A^2 + 27*A^3 + 25*B - 45*B^2 + 27*B^3 - 9*C - 27*C^2 - 27*C^3
Fermat3.M26 [-1,-1,0] 5 - 14 + 49*A - 63*A^2 + 27*A^3 + 4*B - 18*B^2 + 27*B^3 - 9*C - 27*C^2 - 27*C^3
Fermat3.M26 [-1,-1,0] 6 - 27 + A - 9*A^2 + 27*A^3 + 64*B - 72*B^2 + 27*B^3 - 36*C - 54*C^2 - 27*C^3
Fermat3.M26 [-1,-1,0] 7 - 15 + 16*A - 36*A^2 + 27*A^3 + 25*B - 45*B^2 + 27*B^3 - 36*C - 54*C^2 - 27*C^3
Fermat3.M26 [-1,-1,0] 8 - 21 + 49*A - 63*A^2 + 27*A^3 + 4*B - 18*B^2 + 27*B^3 - 36*C - 54*C^2 - 27*C^3
Fermat3.M26 [0,0,1] 0 - 8 + 64*A + 72*A^2 + 27*A^3 + B + 9*B^2 + 27*B^3 - 81*C - 81*C^2 - 27*C^3
Fermat3.M26 [0,0,1] 1 - 20 + 25*A + 45*A^2 + 27*A^3 + 16*B + 36*B^2 + 27*B^3 - 81*C - 81*C^2 - 27*C^3
Fermat3.M26 [0,0,1] 2 - 14 + 4*A + 18*A^2 + 27*A^3 + 49*B + 63*B^2 + 27*B^3 - 81*C - 81*C^2 - 27*C^3
Fermat3.M26 [0,0,1] 3 - 45 + 64*A + 72*A^2 + 27*A^3 + B + 9*B^2 + 27*B^3 - 144*C - 108*C^2 - 27*C^3
Fermat3.M26 [0,0,1] 4 - 57 + 25*A + 45*A^2 + 27*A^3 + 16*B + 36*B^2 + 27*B^3 - 144*C - 108*C^2 - 27*C^3
Fermat3.M26 [0,0,1] 5 - 51 + 4*A + 18*A^2 + 27*A^3 + 49*B + 63*B^2 + 27*B^3 - 144*C - 108*C^2 - 27*C^3
Fermat3.M26 [0,0,1] 6 - 106 + 64*A + 72*A^2 + 27*A^3 + B + 9*B^2 + 27*B^3 - 225*C - 135*C^2 - 27*C^3
Fermat3.M26 [0,0,1] 7 - 118 + 25*A + 45*A^2 + 27*A^3 + 16*B + 36*B^2 + 27*B^3 - 225*C - 135*C^2 - 27*C^3
Fermat3.M26 [0,0,1] 8 - 112 + 4*A + 18*A^2 + 27*A^3 + 49*B + 63*B^2 + 27*B^3 - 225*C - 135*C^2 - 27*C^3
Fermat3.M26 [0,0,-1] 0 46 + 64*A + 72*A^2 + 27*A^3 + B + 9*B^2 + 27*B^3 - 81*C + 81*C^2 - 27*C^3
Fermat3.M26 [0,0,-1] 1 34 + 25*A + 45*A^2 + 27*A^3 + 16*B + 36*B^2 + 27*B^3 - 81*C + 81*C^2 - 27*C^3
Fermat3.M26 [0,0,-1] 2 40 + 4*A + 18*A^2 + 27*A^3 + 49*B + 63*B^2 + 27*B^3 - 81*C + 81*C^2 - 27*C^3
Fermat3.M26 [0,0,-1] 3 27 + 64*A + 72*A^2 + 27*A^3 + B + 9*B^2 + 27*B^3 - 36*C + 54*C^2 - 27*C^3
Fermat3.M26 [0,0,-1] 4 15 + 25*A + 45*A^2 + 27*A^3 + 16*B + 36*B^2 + 27*B^3 - 36*C + 54*C^2 - 27*C^3
Fermat3.M26 [0,0,-1] 5 21 + 4*A + 18*A^2 + 27*A^3 + 49*B + 63*B^2 + 27*B^3 - 36*C + 54*C^2 - 27*C^3
Fermat3.M26 [0,0,-1] 6 20 + 64*A + 72*A^2 + 27*A^3 + B + 9*B^2 + 27*B^3 - 9*C + 27*C^2 - 27*C^3
Fermat3.M26 [0,0,-1] 7 8 + 25*A + 45*A^2 + 27*A^3 + 16*B + 36*B^2 + 27*B^3 - 9*C + 27*C^2 - 27*C^3
Fermat3.M26 [0,0,-1] 8 14 + 4*A + 18*A^2 + 27*A^3 + 49*B + 63*B^2 + 27*B^3 - 9*C + 27*C^2 - 27*C^3
Fermat3.M26 [1,0,1] 0 155 + 289*A + 153*A^2 + 27*A^3 + B + 9*B^2 + 27*B^3 - 81*C - 81*C^2 - 27*C^3
Fermat3.M26 [1,0,1] 1 77 + 196*A + 126*A^2 + 27*A^3 + 16*B + 36*B^2 + 27*B^3 - 81*C - 81*C^2 - 27*C^3
Fermat3.M26 [1,0,1] 2 35 + 121*A + 99*A^2 + 27*A^3 + 49*B + 63*B^2 + 27*B^3 - 81*C - 81*C^2 - 27*C^3
Fermat3.M26 [1,0,1] 3 118 + 289*A + 153*A^2 + 27*A^3 + B + 9*B^2 + 27*B^3 - 144*C - 108*C^2 - 27*C^3
Fermat3.M26 [1,0,1] 4 40 + 196*A + 126*A^2 + 27*A^3 + 16*B + 36*B^2 + 27*B^3 - 144*C - 108*C^2 - 27*C^3
Fermat3.M26 [1,0,1] 5 - 2 + 121*A + 99*A^2 + 27*A^3 + 49*B + 63*B^2 + 27*B^3 - 144*C - 108*C^2 - 27*C^3
Fermat3.M26 [1,0,1] 6 57 + 289*A + 153*A^2 + 27*A^3 + B + 9*B^2 + 27*B^3 - 225*C - 135*C^2 - 27*C^3
Fermat3.M26 [1,0,1] 7 - 21 + 196*A + 126*A^2 + 27*A^3 + 16*B + 36*B^2 + 27*B^3 - 225*C - 135*C^2 - 27*C^3
Fermat3.M26 [1,0,1] 8 - 63 + 121*A + 99*A^2 + 27*A^3 + 49*B + 63*B^2 + 27*B^3 - 225*C - 135*C^2 - 27*C^3
Fermat3.M26 [-1,0,1] 0 - 27 + A - 9*A^2 + 27*A^3 + B + 9*B^2 + 27*B^3 - 81*C - 81*C^2 - 27*C^3
Fermat3.M26 [-1,0,1] 1 - 27 + 16*A - 36*A^2 + 27*A^3 + 16*B + 36*B^2 + 27*B^3 - 81*C - 81*C^2 - 27*C^3
Fermat3.M26 [-1,0,1] 2 - 27 + 49*A - 63*A^2 + 27*A^3 + 49*B + 63*B^2 + 27*B^3 - 81*C - 81*C^2 - 27*C^3
Fermat3.M26 [-1,0,1] 3 - 64 + A - 9*A^2 + 27*A^3 + B + 9*B^2 + 27*B^3 - 144*C - 108*C^2 - 27*C^3
Fermat3.M26 [-1,0,1] 4 - 64 + 16*A - 36*A^2 + 27*A^3 + 16*B + 36*B^2 + 27*B^3 - 144*C - 108*C^2 - 27*C^3
Fermat3.M26 [-1,0,1] 5 - 64 + 49*A - 63*A^2 + 27*A^3 + 49*B + 63*B^2 + 27*B^3 - 144*C - 108*C^2 - 27*C^3
Fermat3.M26 [-1,0,1] 6 - 125 + A - 9*A^2 + 27*A^3 + B + 9*B^2 + 27*B^3 - 225*C - 135*C^2 - 27*C^3
Fermat3.M26 [-1,0,1] 7 - 125 + 16*A - 36*A^2 + 27*A^3 + 16*B + 36*B^2 + 27*B^3 - 225*C - 135*C^2 - 27*C^3
Fermat3.M26 [-1,0,1] 8 - 125 + 49*A - 63*A^2 + 27*A^3 + 49*B + 63*B^2 + 27*B^3 - 225*C - 135*C^2 - 27*C^3
Fermat3.M26 [1,0,-1] 0 209 + 289*A + 153*A^2 + 27*A^3 + B + 9*B^2 + 27*B^3 - 81*C + 81*C^2 - 27*C^3
Fermat3.M26 [1,0,-1] 1 131 + 196*A + 126*A^2 + 27*A^3 + 16*B + 36*B^2 + 27*B^3 - 81*C + 81*C^2 - 27*C^3
Fermat3.M26 [1,0,-1] 2 89 + 121*A + 99*A^2 + 27*A^3 + 49*B + 63*B^2 + 27*B^3 - 81*C + 81*C^2 - 27*C^3
Fermat3.M26 [1,0,-1] 3 190 + 289*A + 153*A^2 + 27*A^3 + B + 9*B^2 + 27*B^3 - 36*C + 54*C^2 - 27*C^3
Fermat3.M26 [1,0,-1] 4 112 + 196*A + 126*A^2 + 27*A^3 + 16*B + 36*B^2 + 27*B^3 - 36*C + 54*C^2 - 27*C^3
Fermat3.M26 [1,0,-1] 5 70 + 121*A + 99*A^2 + 27*A^3 + 49*B + 63*B^2 + 27*B^3 - 36*C + 54*C^2 - 27*C^3
Fermat3.M26 [1,0,-1] 6 183 + 289*A + 153*A^2 + 27*A^3 + B + 9*B^2 + 27*B^3 - 9*C + 27*C^2 - 27*C^3
Fermat3.M26 [1,0,-1] 7 105 + 196*A + 126*A^2 + 27*A^3 + 16*B + 36*B^2 + 27*B^3 - 9*C + 27*C^2 - 27*C^3
Fermat3.M26 [1,0,-1] 8 63 + 121*A + 99*A^2 + 27*A^3 + 49*B + 63*B^2 + 27*B^3 - 9*C + 27*C^2 - 27*C^3
Fermat3.M26 [-1,0,-1] 0 27 + A - 9*A^2 + 27*A^3 + B + 9*B^2 + 27*B^3 - 81*C + 81*C^2 - 27*C^3
Fermat3.M26 [-1,0,-1] 1 27 + 16*A - 36*A^2 + 27*A^3 + 16*B + 36*B^2 + 27*B^3 - 81*C + 81*C^2 - 27*C^3
Fermat3.M26 [-1,0,-1] 2 27 + 49*A - 63*A^2 + 27*A^3 + 49*B + 63*B^2 + 27*B^3 - 81*C + 81*C^2 - 27*C^3
Fermat3.M26 [-1,0,-1] 3 8 + A - 9*A^2 + 27*A^3 + B + 9*B^2 + 27*B^3 - 36*C + 54*C^2 - 27*C^3
Fermat3.M26 [-1,0,-1] 4 8 + 16*A - 36*A^2 + 27*A^3 + 16*B + 36*B^2 + 27*B^3 - 36*C + 54*C^2 - 27*C^3
Fermat3.M26 [-1,0,-1] 5 8 + 49*A - 63*A^2 + 27*A^3 + 49*B + 63*B^2 + 27*B^3 - 36*C + 54*C^2 - 27*C^3
Fermat3.M26 [-1,0,-1] 6 1 + A - 9*A^2 + 27*A^3 + B + 9*B^2 + 27*B^3 - 9*C + 27*C^2 - 27*C^3
Fermat3.M26 [-1,0,-1] 7 1 + 16*A - 36*A^2 + 27*A^3 + 16*B + 36*B^2 + 27*B^3 - 9*C + 27*C^2 - 27*C^3
Fermat3.M26 [-1,0,-1] 8 1 + 49*A - 63*A^2 + 27*A^3 + 49*B + 63*B^2 + 27*B^3 - 9*C + 27*C^2 - 27*C^3
Fermat3.M26 [0,1,1] 0 29 + 64*A + 72*A^2 + 27*A^3 + 100*B + 90*B^2 + 27*B^3 - 81*C - 81*C^2 - 27*C^3
Fermat3.M26 [0,1,1] 1 59 + 25*A + 45*A^2 + 27*A^3 + 169*B + 117*B^2 + 27*B^3 - 81*C - 81*C^2 - 27*C^3
Fermat3.M26 [0,1,1] 2 125 + 4*A + 18*A^2 + 27*A^3 + 256*B + 144*B^2 + 27*B^3 - 81*C - 81*C^2 - 27*C^3
Fermat3.M26 [0,1,1] 3 - 8 + 64*A + 72*A^2 + 27*A^3 + 100*B + 90*B^2 + 27*B^3 - 144*C - 108*C^2 - 27*C^3
Fermat3.M26 [0,1,1] 4 22 + 25*A + 45*A^2 + 27*A^3 + 169*B + 117*B^2 + 27*B^3 - 144*C - 108*C^2 - 27*C^3
Fermat3.M26 [0,1,1] 5 88 + 4*A + 18*A^2 + 27*A^3 + 256*B + 144*B^2 + 27*B^3 - 144*C - 108*C^2 - 27*C^3
Fermat3.M26 [0,1,1] 6 - 69 + 64*A + 72*A^2 + 27*A^3 + 100*B + 90*B^2 + 27*B^3 - 225*C - 135*C^2 - 27*C^3
Fermat3.M26 [0,1,1] 7 - 39 + 25*A + 45*A^2 + 27*A^3 + 169*B + 117*B^2 + 27*B^3 - 225*C - 135*C^2 - 27*C^3
Fermat3.M26 [0,1,1] 8 27 + 4*A + 18*A^2 + 27*A^3 + 256*B + 144*B^2 + 27*B^3 - 225*C - 135*C^2 - 27*C^3
Fermat3.M26 [0,-1,1] 0 - 27 + 64*A + 72*A^2 + 27*A^3 + 64*B - 72*B^2 + 27*B^3 - 81*C - 81*C^2 - 27*C^3
Fermat3.M26 [0,-1,1] 1 - 27 + 25*A + 45*A^2 + 27*A^3 + 25*B - 45*B^2 + 27*B^3 - 81*C - 81*C^2 - 27*C^3
Fermat3.M26 [0,-1,1] 2 - 27 + 4*A + 18*A^2 + 27*A^3 + 4*B - 18*B^2 + 27*B^3 - 81*C - 81*C^2 - 27*C^3
Fermat3.M26 [0,-1,1] 3 - 64 + 64*A + 72*A^2 + 27*A^3 + 64*B - 72*B^2 + 27*B^3 - 144*C - 108*C^2 - 27*C^3
Fermat3.M26 [0,-1,1] 4 - 64 + 25*A + 45*A^2 + 27*A^3 + 25*B - 45*B^2 + 27*B^3 - 144*C - 108*C^2 - 27*C^3
Fermat3.M26 [0,-1,1] 5 - 64 + 4*A + 18*A^2 + 27*A^3 + 4*B - 18*B^2 + 27*B^3 - 144*C - 108*C^2 - 27*C^3
Fermat3.M26 [0,-1,1] 6 - 125 + 64*A + 72*A^2 + 27*A^3 + 64*B - 72*B^2 + 27*B^3 - 225*C - 135*C^2 - 27*C^3
Fermat3.M26 [0,-1,1] 7 - 125 + 25*A + 45*A^2 + 27*A^3 + 25*B - 45*B^2 + 27*B^3 - 225*C - 135*C^2 - 27*C^3
Fermat3.M26 [0,-1,1] 8 - 125 + 4*A + 18*A^2 + 27*A^3 + 4*B - 18*B^2 + 27*B^3 - 225*C - 135*C^2 - 27*C^3
Fermat3.M26 [0,1,-1] 0 83 + 64*A + 72*A^2 + 27*A^3 + 100*B + 90*B^2 + 27*B^3 - 81*C + 81*C^2 - 27*C^3
Fermat3.M26 [0,1,-1] 1 113 + 25*A + 45*A^2 + 27*A^3 + 169*B + 117*B^2 + 27*B^3 - 81*C + 81*C^2 - 27*C^3
Fermat3.M26 [0,1,-1] 2 179 + 4*A + 18*A^2 + 27*A^3 + 256*B + 144*B^2 + 27*B^3 - 81*C + 81*C^2 - 27*C^3
Fermat3.M26 [0,1,-1] 3 64 + 64*A + 72*A^2 + 27*A^3 + 100*B + 90*B^2 + 27*B^3 - 36*C + 54*C^2 - 27*C^3
Fermat3.M26 [0,1,-1] 4 94 + 25*A + 45*A^2 + 27*A^3 + 169*B + 117*B^2 + 27*B^3 - 36*C + 54*C^2 - 27*C^3
Fermat3.M26 [0,1,-1] 5 160 + 4*A + 18*A^2 + 27*A^3 + 256*B + 144*B^2 + 27*B^3 - 36*C + 54*C^2 - 27*C^3
Fermat3.M26 [0,1,-1] 6 57 + 64*A + 72*A^2 + 27*A^3 + 100*B + 90*B^2 + 27*B^3 - 9*C + 27*C^2 - 27*C^3
Fermat3.M26 [0,1,-1] 7 87 + 25*A + 45*A^2 + 27*A^3 + 169*B + 117*B^2 + 27*B^3 - 9*C + 27*C^2 - 27*C^3
Fermat3.M26 [0,1,-1] 8 153 + 4*A + 18*A^2 + 27*A^3 + 256*B + 144*B^2 + 27*B^3 - 9*C + 27*C^2 - 27*C^3
Fermat3.M26 [0,-1,-1] 0 27 + 64*A + 72*A^2 + 27*A^3 + 64*B - 72*B^2 + 27*B^3 - 81*C + 81*C^2 - 27*C^3
Fermat3.M26 [0,-1,-1] 1 27 + 25*A + 45*A^2 + 27*A^3 + 25*B - 45*B^2 + 27*B^3 - 81*C + 81*C^2 - 27*C^3
Fermat3.M26 [0,-1,-1] 2 27 + 4*A + 18*A^2 + 27*A^3 + 4*B - 18*B^2 + 27*B^3 - 81*C + 81*C^2 - 27*C^3
Fermat3.M26 [0,-1,-1] 3 8 + 64*A + 72*A^2 + 27*A^3 + 64*B - 72*B^2 + 27*B^3 - 36*C + 54*C^2 - 27*C^3
Fermat3.M26 [0,-1,-1] 4 8 + 25*A + 45*A^2 + 27*A^3 + 25*B - 45*B^2 + 27*B^3 - 36*C + 54*C^2 - 27*C^3
Fermat3.M26 [0,-1,-1] 5 8 + 4*A + 18*A^2 + 27*A^3 + 4*B - 18*B^2 + 27*B^3 - 36*C + 54*C^2 - 27*C^3
Fermat3.M26 [0,-1,-1] 6 1 + 64*A + 72*A^2 + 27*A^3 + 64*B - 72*B^2 + 27*B^3 - 9*C + 27*C^2 - 27*C^3
Fermat3.M26 [0,-1,-1] 7 1 + 25*A + 45*A^2 + 27*A^3 + 25*B - 45*B^2 + 27*B^3 - 9*C + 27*C^2 - 27*C^3
Fermat3.M26 [0,-1,-1] 8 1 + 4*A + 18*A^2 + 27*A^3 + 4*B - 18*B^2 + 27*B^3 - 9*C + 27*C^2 - 27*C^3
Fermat3.M26 [1,1,1] 0 192 + 289*A + 153*A^2 + 27*A^3 + 100*B + 90*B^2 + 27*B^3 - 81*C - 81*C^2 - 27*C^3
Fermat3.M26 [1,1,1] 1 156 + 196*A + 126*A^2 + 27*A^3 + 169*B + 117*B^2 + 27*B^3 - 81*C - 81*C^2 - 27*C^3
Fermat3.M26 [1,1,1] 2 174 + 121*A + 99*A^2 + 27*A^3 + 256*B + 144*B^2 + 27*B^3 - 81*C - 81*C^2 - 27*C^3
Fermat3.M26 [1,1,1] 3 155 + 289*A + 153*A^2 + 27*A^3 + 100*B + 90*B^2 + 27*B^3 - 144*C - 108*C^2 - 27*C^3
Fermat3.M26 [1,1,1] 4 119 + 196*A + 126*A^2 + 27*A^3 + 169*B + 117*B^2 + 27*B^3 - 144*C - 108*C^2 - 27*C^3
Fermat3.M26 [1,1,1] 5 137 + 121*A + 99*A^2 + 27*A^3 + 256*B + 144*B^2 + 27*B^3 - 144*C - 108*C^2 - 27*C^3
Fermat3.M26 [1,1,1] 6 94 + 289*A + 153*A^2 + 27*A^3 + 100*B + 90*B^2 + 27*B^3 - 225*C - 135*C^2 - 27*C^3
Fermat3.M26 [1,1,1] 7 58 + 196*A + 126*A^2 + 27*A^3 + 169*B + 117*B^2 + 27*B^3 - 225*C - 135*C^2 - 27*C^3
Fermat3.M26 [1,1,1] 8 76 + 121*A + 99*A^2 + 27*A^3 + 256*B + 144*B^2 + 27*B^3 - 225*C - 135*C^2 - 27*C^3
Fermat3.M26 [-1,1,1] 0 10 + A - 9*A^2 + 27*A^3 + 100*B + 90*B^2 + 27*B^3 - 81*C - 81*C^2 - 27*C^3
Fermat3.M26 [-1,1,1] 1 52 + 16*A - 36*A^2 + 27*A^3 + 169*B + 117*B^2 + 27*B^3 - 81*C - 81*C^2 - 27*C^3
Fermat3.M26 [-1,1,1] 2 112 + 49*A - 63*A^2 + 27*A^3 + 256*B + 144*B^2 + 27*B^3 - 81*C - 81*C^2 - 27*C^3
Fermat3.M26 [-1,1,1] 3 - 27 + A - 9*A^2 + 27*A^3 + 100*B + 90*B^2 + 27*B^3 - 144*C - 108*C^2 - 27*C^3
Fermat3.M26 [-1,1,1] 4 15 + 16*A - 36*A^2 + 27*A^3 + 169*B + 117*B^2 + 27*B^3 - 144*C - 108*C^2 - 27*C^3
Fermat3.M26 [-1,1,1] 5 75 + 49*A - 63*A^2 + 27*A^3 + 256*B + 144*B^2 + 27*B^3 - 144*C - 108*C^2 - 27*C^3
Fermat3.M26 [-1,1,1] 6 - 88 + A - 9*A^2 + 27*A^3 + 100*B + 90*B^2 + 27*B^3 - 225*C - 135*C^2 - 27*C^3
Fermat3.M26 [-1,1,1] 7 - 46 + 16*A - 36*A^2 + 27*A^3 + 169*B + 117*B^2 + 27*B^3 - 225*C - 135*C^2 - 27*C^3
Fermat3.M26 [-1,1,1] 8 14 + 49*A - 63*A^2 + 27*A^3 + 256*B + 144*B^2 + 27*B^3 - 225*C - 135*C^2 - 27*C^3
Fermat3.M26 [1,-1,1] 0 136 + 289*A + 153*A^2 + 27*A^3 + 64*B - 72*B^2 + 27*B^3 - 81*C - 81*C^2 - 27*C^3
Fermat3.M26 [1,-1,1] 1 70 + 196*A + 126*A^2 + 27*A^3 + 25*B - 45*B^2 + 27*B^3 - 81*C - 81*C^2 - 27*C^3
Fermat3.M26 [1,-1,1] 2 22 + 121*A + 99*A^2 + 27*A^3 + 4*B - 18*B^2 + 27*B^3 - 81*C - 81*C^2 - 27*C^3
Fermat3.M26 [1,-1,1] 3 99 + 289*A + 153*A^2 + 27*A^3 + 64*B - 72*B^2 + 27*B^3 - 144*C - 108*C^2 - 27*C^3
Fermat3.M26 [1,-1,1] 4 33 + 196*A + 126*A^2 + 27*A^3 + 25*B - 45*B^2 + 27*B^3 - 144*C - 108*C^2 - 27*C^3
Fermat3.M26 [1,-1,1] 5 - 15 + 121*A + 99*A^2 + 27*A^3 + 4*B - 18*B^2 + 27*B^3 - 144*C - 108*C^2 - 27*C^3
Fermat3.M26 [1,-1,1] 6 38 + 289*A + 153*A^2 + 27*A^3 + 64*B - 72*B^2 + 27*B^3 - 225*C - 135*C^2 - 27*C^3
Fermat3.M26 [1,-1,1] 7 - 28 + 196*A + 126*A^2 + 27*A^3 + 25*B - 45*B^2 + 27*B^3 - 225*C - 135*C^2 - 27*C^3
Fermat3.M26 [1,-1,1] 8 - 76 + 121*A + 99*A^2 + 27*A^3 + 4*B - 18*B^2 + 27*B^3 - 225*C - 135*C^2 - 27*C^3
Fermat3.M26 [-1,-1,1] 0 - 46 + A - 9*A^2 + 27*A^3 + 64*B - 72*B^2 + 27*B^3 - 81*C - 81*C^2 - 27*C^3
Fermat3.M26 [-1,-1,1] 1 - 34 + 16*A - 36*A^2 + 27*A^3 + 25*B - 45*B^2 + 27*B^3 - 81*C - 81*C^2 - 27*C^3
Fermat3.M26 [-1,-1,1] 2 - 40 + 49*A - 63*A^2 + 27*A^3 + 4*B - 18*B^2 + 27*B^3 - 81*C - 81*C^2 - 27*C^3
Fermat3.M26 [-1,-1,1] 3 - 83 + A - 9*A^2 + 27*A^3 + 64*B - 72*B^2 + 27*B^3 - 144*C - 108*C^2 - 27*C^3
Fermat3.M26 [-1,-1,1] 4 - 71 + 16*A - 36*A^2 + 27*A^3 + 25*B - 45*B^2 + 27*B^3 - 144*C - 108*C^2 - 27*C^3
Fermat3.M26 [-1,-1,1] 5 - 77 + 49*A - 63*A^2 + 27*A^3 + 4*B - 18*B^2 + 27*B^3 - 144*C - 108*C^2 - 27*C^3
Fermat3.M26 [-1,-1,1] 6 - 144 + A - 9*A^2 + 27*A^3 + 64*B - 72*B^2 + 27*B^3 - 225*C - 135*C^2 - 27*C^3
Fermat3.M26 [-1,-1,1] 7 - 132 + 16*A - 36*A^2 + 27*A^3 + 25*B - 45*B^2 + 27*B^3 - 225*C - 135*C^2 - 27*C^3
Fermat3.M26 [-1,-1,1] 8 - 138 + 49*A - 63*A^2 + 27*A^3 + 4*B - 18*B^2 + 27*B^3 - 225*C - 135*C^2 - 27*C^3
Fermat3.M26 [1,1,-1] 0 246 + 289*A + 153*A^2 + 27*A^3 + 100*B + 90*B^2 + 27*B^3 - 81*C + 81*C^2 - 27*C^3
Fermat3.M26 [1,1,-1] 1 210 + 196*A + 126*A^2 + 27*A^3 + 169*B + 117*B^2 + 27*B^3 - 81*C + 81*C^2 - 27*C^3
Fermat3.M26 [1,1,-1] 2 228 + 121*A + 99*A^2 + 27*A^3 + 256*B + 144*B^2 + 27*B^3 - 81*C + 81*C^2 - 27*C^3
Fermat3.M26 [1,1,-1] 3 227 + 289*A + 153*A^2 + 27*A^3 + 100*B + 90*B^2 + 27*B^3 - 36*C + 54*C^2 - 27*C^3
Fermat3.M26 [1,1,-1] 4 191 + 196*A + 126*A^2 + 27*A^3 + 169*B + 117*B^2 + 27*B^3 - 36*C + 54*C^2 - 27*C^3
Fermat3.M26 [1,1,-1] 5 209 + 121*A + 99*A^2 + 27*A^3 + 256*B + 144*B^2 + 27*B^3 - 36*C + 54*C^2 - 27*C^3
Fermat3.M26 [1,1,-1] 6 220 + 289*A + 153*A^2 + 27*A^3 + 100*B + 90*B^2 + 27*B^3 - 9*C + 27*C^2 - 27*C^3
Fermat3.M26 [1,1,-1] 7 184 + 196*A + 126*A^2 + 27*A^3 + 169*B + 117*B^2 + 27*B^3 - 9*C + 27*C^2 - 27*C^3
Fermat3.M26 [1,1,-1] 8 202 + 121*A + 99*A^2 + 27*A^3 + 256*B + 144*B^2 + 27*B^3 - 9*C + 27*C^2 - 27*C^3
Fermat3.M26 [-1,1,-1] 0 64 + A - 9*A^2 + 27*A^3 + 100*B + 90*B^2 + 27*B^3 - 81*C + 81*C^2 - 27*C^3
Fermat3.M26 [-1,1,-1] 1 106 + 16*A - 36*A^2 + 27*A^3 + 169*B + 117*B^2 + 27*B^3 - 81*C + 81*C^2 - 27*C^3
Fermat3.M26 [-1,1,-1] 2 166 + 49*A - 63*A^2 + 27*A^3 + 256*B + 144*B^2 + 27*B^3 - 81*C + 81*C^2 - 27*C^3
Fermat3.M26 [-1,1,-1] 3 45 + A - 9*A^2 + 27*A^3 + 100*B + 90*B^2 + 27*B^3 - 36*C + 54*C^2 - 27*C^3
Fermat3.M26 [-1,1,-1] 4 87 + 16*A - 36*A^2 + 27*A^3 + 169*B + 117*B^2 + 27*B^3 - 36*C + 54*C^2 - 27*C^3
Fermat3.M26 [-1,1,-1] 5 147 + 49*A - 63*A^2 + 27*A^3 + 256*B + 144*B^2 + 27*B^3 - 36*C + 54*C^2 - 27*C^3
Fermat3.M26 [-1,1,-1] 6 38 + A - 9*A^2 + 27*A^3 + 100*B + 90*B^2 + 27*B^3 - 9*C + 27*C^2 - 27*C^3
Fermat3.M26 [-1,1,-1] 7 80 + 16*A - 36*A^2 + 27*A^3 + 169*B + 117*B^2 + 27*B^3 - 9*C + 27*C^2 - 27*C^3
Fermat3.M26 [-1,1,-1] 8 140 + 49*A - 63*A^2 + 27*A^3 + 256*B + 144*B^2 + 27*B^3 - 9*C + 27*C^2 - 27*C^3
Fermat3.M26 [1,-1,-1] 0 190 + 289*A + 153*A^2 + 27*A^3 + 64*B - 72*B^2 + 27*B^3 - 81*C + 81*C^2 - 27*C^3
Fermat3.M26 [1,-1,-1] 1 124 + 196*A + 126*A^2 + 27*A^3 + 25*B - 45*B^2 + 27*B^3 - 81*C + 81*C^2 - 27*C^3
Fermat3.M26 [1,-1,-1] 2 76 + 121*A + 99*A^2 + 27*A^3 + 4*B - 18*B^2 + 27*B^3 - 81*C + 81*C^2 - 27*C^3
Fermat3.M26 [1,-1,-1] 3 171 + 289*A + 153*A^2 + 27*A^3 + 64*B - 72*B^2 + 27*B^3 - 36*C + 54*C^2 - 27*C^3
Fermat3.M26 [1,-1,-1] 4 105 + 196*A + 126*A^2 + 27*A^3 + 25*B - 45*B^2 + 27*B^3 - 36*C + 54*C^2 - 27*C^3
Fermat3.M26 [1,-1,-1] 5 57 + 121*A + 99*A^2 + 27*A^3 + 4*B - 18*B^2 + 27*B^3 - 36*C + 54*C^2 - 27*C^3
Fermat3.M26 [1,-1,-1] 6 164 + 289*A + 153*A^2 + 27*A^3 + 64*B - 72*B^2 + 27*B^3 - 9*C + 27*C^2 - 27*C^3
Fermat3.M26 [1,-1,-1] 7 98 + 196*A + 126*A^2 + 27*A^3 + 25*B - 45*B^2 + 27*B^3 - 9*C + 27*C^2 - 27*C^3
Fermat3.M26 [1,-1,-1] 8 50 + 121*A + 99*A^2 + 27*A^3 + 4*B - 18*B^2 + 27*B^3 - 9*C + 27*C^2 - 27*C^3
Fermat3.M26 [-1,-1,-1] 0 8 + A - 9*A^2 + 27*A^3 + 64*B - 72*B^2 + 27*B^3 - 81*C + 81*C^2 - 27*C^3
Fermat3.M26 [-1,-1,-1] 1 20 + 16*A - 36*A^2 + 27*A^3 + 25*B - 45*B^2 + 27*B^3 - 81*C + 81*C^2 - 27*C^3
Fermat3.M26 [-1,-1,-1] 2 14 + 49*A - 63*A^2 + 27*A^3 + 4*B - 18*B^2 + 27*B^3 - 81*C + 81*C^2 - 27*C^3
Fermat3.M26 [-1,-1,-1] 3 - 11 + A - 9*A^2 + 27*A^3 + 64*B - 72*B^2 + 27*B^3 - 36*C + 54*C^2 - 27*C^3
Fermat3.M26 [-1,-1,-1] 4 1 + 16*A - 36*A^2 + 27*A^3 + 25*B - 45*B^2 + 27*B^3 - 36*C + 54*C^2 - 27*C^3
Fermat3.M26 [-1,-1,-1] 5 - 5 + 49*A - 63*A^2 + 27*A^3 + 4*B - 18*B^2 + 27*B^3 - 36*C + 54*C^2 - 27*C^3
Fermat3.M26 [-1,-1,-1] 6 - 18 + A - 9*A^2 + 27*A^3 + 64*B - 72*B^2 + 27*B^3 - 9*C + 27*C^2 - 27*C^3
Fermat3.M26 [-1,-1,-1] 7 - 6 + 16*A - 36*A^2 + 27*A^3 + 25*B - 45*B^2 + 27*B^3 - 9*C + 27*C^2 - 27*C^3
Fermat3.M26 [-1,-1,-1] 8 - 12 + 49*A - 63*A^2 + 27*A^3 + 4*B - 18*B^2 + 27*B^3 - 9*C + 27*C^2 - 27*C^3
Fermat3.M26 [2,0,0] 0 651 + 676*A + 234*A^2 + 27*A^3 + B + 9*B^2 + 27*B^3 - 27*C^3
Fermat3.M26 [2,0,0] 1 453 + 529*A + 207*A^2 + 27*A^3 + 16*B + 36*B^2 + 27*B^3 - 27*C^3
Fermat3.M26 [2,0,0] 2 309 + 400*A + 180*A^2 + 27*A^3 + 49*B + 63*B^2 + 27*B^3 - 27*C^3
Fermat3.M26 [2,0,0] 3 650 + 676*A + 234*A^2 + 27*A^3 + B + 9*B^2 + 27*B^3 - 9*C - 27*C^2 - 27*C^3
Fermat3.M26 [2,0,0] 4 452 + 529*A + 207*A^2 + 27*A^3 + 16*B + 36*B^2 + 27*B^3 - 9*C - 27*C^2 - 27*C^3
Fermat3.M26 [2,0,0] 5 308 + 400*A + 180*A^2 + 27*A^3 + 49*B + 63*B^2 + 27*B^3 - 9*C - 27*C^2 - 27*C^3
Fermat3.M26 [2,0,0] 6 643 + 676*A + 234*A^2 + 27*A^3 + B + 9*B^2 + 27*B^3 - 36*C - 54*C^2 - 27*C^3
Fermat3.M26 [2,0,0] 7 445 + 529*A + 207*A^2 + 27*A^3 + 16*B + 36*B^2 + 27*B^3 - 36*C - 54*C^2 - 27*C^3
Fermat3.M26 [2,0,0] 8 301 + 400*A + 180*A^2 + 27*A^3 + 49*B + 63*B^2 + 27*B^3 - 36*C - 54*C^2 - 27*C^3
Fermat3.M26 [-2,0,0] 0 - 37 + 100*A - 90*A^2 + 27*A^3 + B + 9*B^2 + 27*B^3 - 27*C^3
Fermat3.M26 [-2,0,0] 1 - 79 + 169*A - 117*A^2 + 27*A^3 + 16*B + 36*B^2 + 27*B^3 - 27*C^3
Fermat3.M26 [-2,0,0] 2 - 139 + 256*A - 144*A^2 + 27*A^3 + 49*B + 63*B^2 + 27*B^3 - 27*C^3
Fermat3.M26 [-2,0,0] 3 - 38 + 100*A - 90*A^2 + 27*A^3 + B + 9*B^2 + 27*B^3 - 9*C - 27*C^2 - 27*C^3
Fermat3.M26 [-2,0,0] 4 - 80 + 169*A - 117*A^2 + 27*A^3 + 16*B + 36*B^2 + 27*B^3 - 9*C - 27*C^2 - 27*C^3
Fermat3.M26 [-2,0,0] 5 - 140 + 256*A - 144*A^2 + 27*A^3 + 49*B + 63*B^2 + 27*B^3 - 9*C - 27*C^2 - 27*C^3
Fermat3.M26 [-2,0,0] 6 - 45 + 100*A - 90*A^2 + 27*A^3 + B + 9*B^2 + 27*B^3 - 36*C - 54*C^2 - 27*C^3
Fermat3.M26 [-2,0,0] 7 - 87 + 169*A - 117*A^2 + 27*A^3 + 16*B + 36*B^2 + 27*B^3 - 36*C - 54*C^2 - 27*C^3
Fermat3.M26 [-2,0,0] 8 - 147 + 256*A - 144*A^2 + 27*A^3 + 49*B + 63*B^2 + 27*B^3 - 36*C - 54*C^2 - 27*C^3
Fermat3.M26 [2,1,0] 0 688 + 676*A + 234*A^2 + 27*A^3 + 100*B + 90*B^2 + 27*B^3 - 27*C^3
Fermat3.M26 [2,1,0] 1 532 + 529*A + 207*A^2 + 27*A^3 + 169*B + 117*B^2 + 27*B^3 - 27*C^3
Fermat3.M26 [2,1,0] 2 448 + 400*A + 180*A^2 + 27*A^3 + 256*B + 144*B^2 + 27*B^3 - 27*C^3
Fermat3.M26 [2,1,0] 3 687 + 676*A + 234*A^2 + 27*A^3 + 100*B + 90*B^2 + 27*B^3 - 9*C - 27*C^2 - 27*C^3
Fermat3.M26 [2,1,0] 4 531 + 529*A + 207*A^2 + 27*A^3 + 169*B + 117*B^2 + 27*B^3 - 9*C - 27*C^2 - 27*C^3
Fermat3.M26 [2,1,0] 5 447 + 400*A + 180*A^2 + 27*A^3 + 256*B + 144*B^2 + 27*B^3 - 9*C - 27*C^2 - 27*C^3
Fermat3.M26 [2,1,0] 6 680 + 676*A + 234*A^2 + 27*A^3 + 100*B + 90*B^2 + 27*B^3 - 36*C - 54*C^2 - 27*C^3
Fermat3.M26 [2,1,0] 7 524 + 529*A + 207*A^2 + 27*A^3 + 169*B + 117*B^2 + 27*B^3 - 36*C - 54*C^2 - 27*C^3
Fermat3.M26 [2,1,0] 8 440 + 400*A + 180*A^2 + 27*A^3 + 256*B + 144*B^2 + 27*B^3 - 36*C - 54*C^2 - 27*C^3
Fermat3.M26 [-2,1,0] 0 100*A - 90*A^2 + 27*A^3 + 100*B + 90*B^2 + 27*B^3 - 27*C^3
Fermat3.M26 [-2,1,0] 1 169*A - 117*A^2 + 27*A^3 + 169*B + 117*B^2 + 27*B^3 - 27*C^3
Fermat3.M26 [-2,1,0] 2 256*A - 144*A^2 + 27*A^3 + 256*B + 144*B^2 + 27*B^3 - 27*C^3
Fermat3.M26 [-2,1,0] 3 - 1 + 100*A - 90*A^2 + 27*A^3 + 100*B + 90*B^2 + 27*B^3 - 9*C - 27*C^2 - 27*C^3
Fermat3.M26 [-2,1,0] 4 - 1 + 169*A - 117*A^2 + 27*A^3 + 169*B + 117*B^2 + 27*B^3 - 9*C - 27*C^2 - 27*C^3
Fermat3.M26 [-2,1,0] 5 - 1 + 256*A - 144*A^2 + 27*A^3 + 256*B + 144*B^2 + 27*B^3 - 9*C - 27*C^2 - 27*C^3
Fermat3.M26 [-2,1,0] 6 - 8 + 100*A - 90*A^2 + 27*A^3 + 100*B + 90*B^2 + 27*B^3 - 36*C - 54*C^2 - 27*C^3
Fermat3.M26 [-2,1,0] 7 - 8 + 169*A - 117*A^2 + 27*A^3 + 169*B + 117*B^2 + 27*B^3 - 36*C - 54*C^2 - 27*C^3
Fermat3.M26 [-2,1,0] 8 - 8 + 256*A - 144*A^2 + 27*A^3 + 256*B + 144*B^2 + 27*B^3 - 36*C - 54*C^2 - 27*C^3
Fermat3.M26 [2,-1,0] 0 632 + 676*A + 234*A^2 + 27*A^3 + 64*B - 72*B^2 + 27*B^3 - 27*C^3
Fermat3.M26 [2,-1,0] 1 446 + 529*A + 207*A^2 + 27*A^3 + 25*B - 45*B^2 + 27*B^3 - 27*C^3
Fermat3.M26 [2,-1,0] 2 296 + 400*A + 180*A^2 + 27*A^3 + 4*B - 18*B^2 + 27*B^3 - 27*C^3
Fermat3.M26 [2,-1,0] 3 631 + 676*A + 234*A^2 + 27*A^3 + 64*B - 72*B^2 + 27*B^3 - 9*C - 27*C^2 - 27*C^3
Fermat3.M26 [2,-1,0] 4 445 + 529*A + 207*A^2 + 27*A^3 + 25*B - 45*B^2 + 27*B^3 - 9*C - 27*C^2 - 27*C^3
Fermat3.M26 [2,-1,0] 5 295 + 400*A + 180*A^2 + 27*A^3 + 4*B - 18*B^2 + 27*B^3 - 9*C - 27*C^2 - 27*C^3
Fermat3.M26 [2,-1,0] 6 624 + 676*A + 234*A^2 + 27*A^3 + 64*B - 72*B^2 + 27*B^3 - 36*C - 54*C^2 - 27*C^3
Fermat3.M26 [2,-1,0] 7 438 + 529*A + 207*A^2 + 27*A^3 + 25*B - 45*B^2 + 27*B^3 - 36*C - 54*C^2 - 27*C^3
Fermat3.M26 [2,-1,0] 8 288 + 400*A + 180*A^2 + 27*A^3 + 4*B - 18*B^2 + 27*B^3 - 36*C - 54*C^2 - 27*C^3
Fermat3.M26 [-2,-1,0] 0 - 56 + 100*A - 90*A^2 + 27*A^3 + 64*B - 72*B^2 + 27*B^3 - 27*C^3
Fermat3.M26 [-2,-1,0] 1 - 86 + 169*A - 117*A^2 + 27*A^3 + 25*B - 45*B^2 + 27*B^3 - 27*C^3
Fermat3.M26 [-2,-1,0] 2 - 152 + 256*A - 144*A^2 + 27*A^3 + 4*B - 18*B^2 + 27*B^3 - 27*C^3
Fermat3.M26 [-2,-1,0] 3 - 57 + 100*A - 90*A^2 + 27*A^3 + 64*B - 72*B^2 + 27*B^3 - 9*C - 27*C^2 - 27*C^3
Fermat3.M26 [-2,-1,0] 4 - 87 + 169*A - 117*A^2 + 27*A^3 + 25*B - 45*B^2 + 27*B^3 - 9*C - 27*C^2 - 27*C^3
Fermat3.M26 [-2,-1,0] 5 - 153 + 256*A - 144*A^2 + 27*A^3 + 4*B - 18*B^2 + 27*B^3 - 9*C - 27*C^2 - 27*C^3
Fermat3.M26 [-2,-1,0] 6 - 64 + 100*A - 90*A^2 + 27*A^3 + 64*B - 72*B^2 + 27*B^3 - 36*C - 54*C^2 - 27*C^3
Fermat3.M26 [-2,-1,0] 7 - 94 + 169*A - 117*A^2 + 27*A^3 + 25*B - 45*B^2 + 27*B^3 - 36*C - 54*C^2 - 27*C^3
Fermat3.M26 [-2,-1,0] 8 - 160 + 256*A - 144*A^2 + 27*A^3 + 4*B - 18*B^2 + 27*B^3 - 36*C - 54*C^2 - 27*C^3
Fermat3.M26 [0,2,0] 0 273 + 64*A + 72*A^2 + 27*A^3 + 361*B + 171*B^2 + 27*B^3 - 27*C^3
Fermat3.M26 [0,2,0] 1 399 + 25*A + 45*A^2 + 27*A^3 + 484*B + 198*B^2 + 27*B^3 - 27*C^3
Fermat3.M26 [0,2,0] 2 579 + 4*A + 18*A^2 + 27*A^3 + 625*B + 225*B^2 + 27*B^3 - 27*C^3
Fermat3.M26 [0,2,0] 3 272 + 64*A + 72*A^2 + 27*A^3 + 361*B + 171*B^2 + 27*B^3 - 9*C - 27*C^2 - 27*C^3
Fermat3.M26 [0,2,0] 4 398 + 25*A + 45*A^2 + 27*A^3 + 484*B + 198*B^2 + 27*B^3 - 9*C - 27*C^2 - 27*C^3
Fermat3.M26 [0,2,0] 5 578 + 4*A + 18*A^2 + 27*A^3 + 625*B + 225*B^2 + 27*B^3 - 9*C - 27*C^2 - 27*C^3
Fermat3.M26 [0,2,0] 6 265 + 64*A + 72*A^2 + 27*A^3 + 361*B + 171*B^2 + 27*B^3 - 36*C - 54*C^2 - 27*C^3
Fermat3.M26 [0,2,0] 7 391 + 25*A + 45*A^2 + 27*A^3 + 484*B + 198*B^2 + 27*B^3 - 36*C - 54*C^2 - 27*C^3
Fermat3.M26 [0,2,0] 8 571 + 4*A + 18*A^2 + 27*A^3 + 625*B + 225*B^2 + 27*B^3 - 36*C - 54*C^2 - 27*C^3
Fermat3.M26 [0,-2,0] 0 - 163 + 64*A + 72*A^2 + 27*A^3 + 289*B - 153*B^2 + 27*B^3 - 27*C^3
Fermat3.M26 [0,-2,0] 1 - 97 + 25*A + 45*A^2 + 27*A^3 + 196*B - 126*B^2 + 27*B^3 - 27*C^3
Fermat3.M26 [0,-2,0] 2 - 49 + 4*A + 18*A^2 + 27*A^3 + 121*B - 99*B^2 + 27*B^3 - 27*C^3
Fermat3.M26 [0,-2,0] 3 - 164 + 64*A + 72*A^2 + 27*A^3 + 289*B - 153*B^2 + 27*B^3 - 9*C - 27*C^2 - 27*C^3
Fermat3.M26 [0,-2,0] 4 - 98 + 25*A + 45*A^2 + 27*A^3 + 196*B - 126*B^2 + 27*B^3 - 9*C - 27*C^2 - 27*C^3
Fermat3.M26 [0,-2,0] 5 - 50 + 4*A + 18*A^2 + 27*A^3 + 121*B - 99*B^2 + 27*B^3 - 9*C - 27*C^2 - 27*C^3
Fermat3.M26 [0,-2,0] 6 - 171 + 64*A + 72*A^2 + 27*A^3 + 289*B - 153*B^2 + 27*B^3 - 36*C - 54*C^2 - 27*C^3
Fermat3.M26 [0,-2,0] 7 - 105 + 25*A + 45*A^2 + 27*A^3 + 196*B - 126*B^2 + 27*B^3 - 36*C - 54*C^2 - 27*C^3
Fermat3.M26 [0,-2,0] 8 - 57 + 4*A + 18*A^2 + 27*A^3 + 121*B - 99*B^2 + 27*B^3 - 36*C - 54*C^2 - 27*C^3
Fermat3.M26 [1,2,0] 0 436 + 289*A + 153*A^2 + 27*A^3 + 361*B + 171*B^2 + 27*B^3 - 27*C^3
Fermat3.M26 [1,2,0] 1 496 + 196*A + 126*A^2 + 27*A^3 + 484*B + 198*B^2 + 27*B^3 - 27*C^3
Fermat3.M26 [1,2,0] 2 628 + 121*A + 99*A^2 + 27*A^3 + 625*B + 225*B^2 + 27*B^3 - 27*C^3
Fermat3.M26 [1,2,0] 3 435 + 289*A + 153*A^2 + 27*A^3 + 361*B + 171*B^2 + 27*B^3 - 9*C - 27*C^2 - 27*C^3
Fermat3.M26 [1,2,0] 4 495 + 196*A + 126*A^2 + 27*A^3 + 484*B + 198*B^2 + 27*B^3 - 9*C - 27*C^2 - 27*C^3
Fermat3.M26 [1,2,0] 5 627 + 121*A + 99*A^2 + 27*A^3 + 625*B + 225*B^2 + 27*B^3 - 9*C - 27*C^2 - 27*C^3
Fermat3.M26 [1,2,0] 6 428 + 289*A + 153*A^2 + 27*A^3 + 361*B + 171*B^2 + 27*B^3 - 36*C - 54*C^2 - 27*C^3
Fermat3.M26 [1,2,0] 7 488 + 196*A + 126*A^2 + 27*A^3 + 484*B + 198*B^2 + 27*B^3 - 36*C - 54*C^2 - 27*C^3
Fermat3.M26 [1,2,0] 8 620 + 121*A + 99*A^2 + 27*A^3 + 625*B + 225*B^2 + 27*B^3 - 36*C - 54*C^2 - 27*C^3
Fermat3.M26 [-1,2,0] 0 254 + A - 9*A^2 + 27*A^3 + 361*B + 171*B^2 + 27*B^3 - 27*C^3
Fermat3.M26 [-1,2,0] 1 392 + 16*A - 36*A^2 + 27*A^3 + 484*B + 198*B^2 + 27*B^3 - 27*C^3
Fermat3.M26 [-1,2,0] 2 566 + 49*A - 63*A^2 + 27*A^3 + 625*B + 225*B^2 + 27*B^3 - 27*C^3
Fermat3.M26 [-1,2,0] 3 253 + A - 9*A^2 + 27*A^3 + 361*B + 171*B^2 + 27*B^3 - 9*C - 27*C^2 - 27*C^3
Fermat3.M26 [-1,2,0] 4 391 + 16*A - 36*A^2 + 27*A^3 + 484*B + 198*B^2 + 27*B^3 - 9*C - 27*C^2 - 27*C^3
Fermat3.M26 [-1,2,0] 5 565 + 49*A - 63*A^2 + 27*A^3 + 625*B + 225*B^2 + 27*B^3 - 9*C - 27*C^2 - 27*C^3
Fermat3.M26 [-1,2,0] 6 246 + A - 9*A^2 + 27*A^3 + 361*B + 171*B^2 + 27*B^3 - 36*C - 54*C^2 - 27*C^3
Fermat3.M26 [-1,2,0] 7 384 + 16*A - 36*A^2 + 27*A^3 + 484*B + 198*B^2 + 27*B^3 - 36*C - 54*C^2 - 27*C^3
Fermat3.M26 [-1,2,0] 8 558 + 49*A - 63*A^2 + 27*A^3 + 625*B + 225*B^2 + 27*B^3 - 36*C - 54*C^2 - 27*C^3
Fermat3.M26 [1,-2,0] 0 289*A + 153*A^2 + 27*A^3 + 289*B - 153*B^2 + 27*B^3 - 27*C^3
Fermat3.M26 [1,-2,0] 1 196*A + 126*A^2 + 27*A^3 + 196*B - 126*B^2 + 27*B^3 - 27*C^3
Fermat3.M26 [1,-2,0] 2 121*A + 99*A^2 + 27*A^3 + 121*B - 99*B^2 + 27*B^3 - 27*C^3
Fermat3.M26 [1,-2,0] 3 - 1 + 289*A + 153*A^2 + 27*A^3 + 289*B - 153*B^2 + 27*B^3 - 9*C - 27*C^2 - 27*C^3
Fermat3.M26 [1,-2,0] 4 - 1 + 196*A + 126*A^2 + 27*A^3 + 196*B - 126*B^2 + 27*B^3 - 9*C - 27*C^2 - 27*C^3
Fermat3.M26 [1,-2,0] 5 - 1 + 121*A + 99*A^2 + 27*A^3 + 121*B - 99*B^2 + 27*B^3 - 9*C - 27*C^2 - 27*C^3
Fermat3.M26 [1,-2,0] 6 - 8 + 289*A + 153*A^2 + 27*A^3 + 289*B - 153*B^2 + 27*B^3 - 36*C - 54*C^2 - 27*C^3
Fermat3.M26 [1,-2,0] 7 - 8 + 196*A + 126*A^2 + 27*A^3 + 196*B - 126*B^2 + 27*B^3 - 36*C - 54*C^2 - 27*C^3
Fermat3.M26 [1,-2,0] 8 - 8 + 121*A + 99*A^2 + 27*A^3 + 121*B - 99*B^2 + 27*B^3 - 36*C - 54*C^2 - 27*C^3
Fermat3.M26 [-1,-2,0] 0 - 182 + A - 9*A^2 + 27*A^3 + 289*B - 153*B^2 + 27*B^3 - 27*C^3
Fermat3.M26 [-1,-2,0] 1 - 104 + 16*A - 36*A^2 + 27*A^3 + 196*B - 126*B^2 + 27*B^3 - 27*C^3
Fermat3.M26 [-1,-2,0] 2 - 62 + 49*A - 63*A^2 + 27*A^3 + 121*B - 99*B^2 + 27*B^3 - 27*C^3
Fermat3.M26 [-1,-2,0] 3 - 183 + A - 9*A^2 + 27*A^3 + 289*B - 153*B^2 + 27*B^3 - 9*C - 27*C^2 - 27*C^3
Fermat3.M26 [-1,-2,0] 4 - 105 + 16*A - 36*A^2 + 27*A^3 + 196*B - 126*B^2 + 27*B^3 - 9*C - 27*C^2 - 27*C^3
Fermat3.M26 [-1,-2,0] 5 - 63 + 49*A - 63*A^2 + 27*A^3 + 121*B - 99*B^2 + 27*B^3 - 9*C - 27*C^2 - 27*C^3
Fermat3.M26 [-1,-2,0] 6 - 190 + A - 9*A^2 + 27*A^3 + 289*B - 153*B^2 + 27*B^3 - 36*C - 54*C^2 - 27*C^3
Fermat3.M26 [-1,-2,0] 7 - 112 + 16*A - 36*A^2 + 27*A^3 + 196*B - 126*B^2 + 27*B^3 - 36*C - 54*C^2 - 27*C^3
Fermat3.M26 [-1,-2,0] 8 - 70 + 49*A - 63*A^2 + 27*A^3 + 121*B - 99*B^2 + 27*B^3 - 36*C - 54*C^2 - 27*C^3
Fermat3.M26 [2,2,0] 0 905 + 676*A + 234*A^2 + 27*A^3 + 361*B + 171*B^2 + 27*B^3 - 27*C^3
Fermat3.M26 [2,2,0] 1 845 + 529*A + 207*A^2 + 27*A^3 + 484*B + 198*B^2 + 27*B^3 - 27*C^3
Fermat3.M26 [2,2,0] 2 875 + 400*A + 180*A^2 + 27*A^3 + 625*B + 225*B^2 + 27*B^3 - 27*C^3
Fermat3.M26 [2,2,0] 3 904 + 676*A + 234*A^2 + 27*A^3 + 361*B + 171*B^2 + 27*B^3 - 9*C - 27*C^2 - 27*C^3
Fermat3.M26 [2,2,0] 4 844 + 529*A + 207*A^2 + 27*A^3 + 484*B + 198*B^2 + 27*B^3 - 9*C - 27*C^2 - 27*C^3
Fermat3.M26 [2,2,0] 5 874 + 400*A + 180*A^2 + 27*A^3 + 625*B + 225*B^2 + 27*B^3 - 9*C - 27*C^2 - 27*C^3
Fermat3.M26 [2,2,0] 6 897 + 676*A + 234*A^2 + 27*A^3 + 361*B + 171*B^2 + 27*B^3 - 36*C - 54*C^2 - 27*C^3
Fermat3.M26 [2,2,0] 7 837 + 529*A + 207*A^2 + 27*A^3 + 484*B + 198*B^2 + 27*B^3 - 36*C - 54*C^2 - 27*C^3
Fermat3.M26 [2,2,0] 8 867 + 400*A + 180*A^2 + 27*A^3 + 625*B + 225*B^2 + 27*B^3 - 36*C - 54*C^2 - 27*C^3
Fermat3.M26 [-2,2,0] 0 217 + 100*A - 90*A^2 + 27*A^3 + 361*B + 171*B^2 + 27*B^3 - 27*C^3
Fermat3.M26 [-2,2,0] 1 313 + 169*A - 117*A^2 + 27*A^3 + 484*B + 198*B^2 + 27*B^3 - 27*C^3
Fermat3.M26 [-2,2,0] 2 427 + 256*A - 144*A^2 + 27*A^3 + 625*B + 225*B^2 + 27*B^3 - 27*C^3
Fermat3.M26 [-2,2,0] 3 216 + 100*A - 90*A^2 + 27*A^3 + 361*B + 171*B^2 + 27*B^3 - 9*C - 27*C^2 - 27*C^3
Fermat3.M26 [-2,2,0] 4 312 + 169*A - 117*A^2 + 27*A^3 + 484*B + 198*B^2 + 27*B^3 - 9*C - 27*C^2 - 27*C^3
Fermat3.M26 [-2,2,0] 5 426 + 256*A - 144*A^2 + 27*A^3 + 625*B + 225*B^2 + 27*B^3 - 9*C - 27*C^2 - 27*C^3
Fermat3.M26 [-2,2,0] 6 209 + 100*A - 90*A^2 + 27*A^3 + 361*B + 171*B^2 + 27*B^3 - 36*C - 54*C^2 - 27*C^3
Fermat3.M26 [-2,2,0] 7 305 + 169*A - 117*A^2 + 27*A^3 + 484*B + 198*B^2 + 27*B^3 - 36*C - 54*C^2 - 27*C^3
Fermat3.M26 [-2,2,0] 8 419 + 256*A - 144*A^2 + 27*A^3 + 625*B + 225*B^2 + 27*B^3 - 36*C - 54*C^2 - 27*C^3
Fermat3.M26 [2,-2,0] 0 469 + 676*A + 234*A^2 + 27*A^3 + 289*B - 153*B^2 + 27*B^3 - 27*C^3
Fermat3.M26 [2,-2,0] 1 349 + 529*A + 207*A^2 + 27*A^3 + 196*B - 126*B^2 + 27*B^3 - 27*C^3
Fermat3.M26 [2,-2,0] 2 247 + 400*A + 180*A^2 + 27*A^3 + 121*B - 99*B^2 + 27*B^3 - 27*C^3
Fermat3.M26 [2,-2,0] 3 468 + 676*A + 234*A^2 + 27*A^3 + 289*B - 153*B^2 + 27*B^3 - 9*C - 27*C^2 - 27*C^3
Fermat3.M26 [2,-2,0] 4 348 + 529*A + 207*A^2 + 27*A^3 + 196*B - 126*B^2 + 27*B^3 - 9*C - 27*C^2 - 27*C^3
Fermat3.M26 [2,-2,0] 5 246 + 400*A + 180*A^2 + 27*A^3 + 121*B - 99*B^2 + 27*B^3 - 9*C - 27*C^2 - 27*C^3
Fermat3.M26 [2,-2,0] 6 461 + 676*A + 234*A^2 + 27*A^3 + 289*B - 153*B^2 + 27*B^3 - 36*C - 54*C^2 - 27*C^3
Fermat3.M26 [2,-2,0] 7 341 + 529*A + 207*A^2 + 27*A^3 + 196*B - 126*B^2 + 27*B^3 - 36*C - 54*C^2 - 27*C^3
Fermat3.M26 [2,-2,0] 8 239 + 400*A + 180*A^2 + 27*A^3 + 121*B - 99*B^2 + 27*B^3 - 36*C - 54*C^2 - 27*C^3
Fermat3.M26 [-2,-2,0] 0 - 219 + 100*A - 90*A^2 + 27*A^3 + 289*B - 153*B^2 + 27*B^3 - 27*C^3
Fermat3.M26 [-2,-2,0] 1 - 183 + 169*A - 117*A^2 + 27*A^3 + 196*B - 126*B^2 + 27*B^3 - 27*C^3
Fermat3.M26 [-2,-2,0] 2 - 201 + 256*A - 144*A^2 + 27*A^3 + 121*B - 99*B^2 + 27*B^3 - 27*C^3
Fermat3.M26 [-2,-2,0] 3 - 220 + 100*A - 90*A^2 + 27*A^3 + 289*B - 153*B^2 + 27*B^3 - 9*C - 27*C^2 - 27*C^3
Fermat3.M26 [-2,-2,0] 4 - 184 + 169*A - 117*A^2 + 27*A^3 + 196*B - 126*B^2 + 27*B^3 - 9*C - 27*C^2 - 27*C^3
Fermat3.M26 [-2,-2,0] 5 - 202 + 256*A - 144*A^2 + 27*A^3 + 121*B - 99*B^2 + 27*B^3 - 9*C - 27*C^2 - 27*C^3
Fermat3.M26 [-2,-2,0] 6 - 227 + 100*A - 90*A^2 + 27*A^3 + 289*B - 153*B^2 + 27*B^3 - 36*C - 54*C^2 - 27*C^3
Fermat3.M26 [-2,-2,0] 7 - 191 + 169*A - 117*A^2 + 27*A^3 + 196*B - 126*B^2 + 27*B^3 - 36*C - 54*C^2 - 27*C^3
Fermat3.M26 [-2,-2,0] 8 - 209 + 256*A - 144*A^2 + 27*A^3 + 121*B - 99*B^2 + 27*B^3 - 36*C - 54*C^2 - 27*C^3
Fermat3.M26 [2,0,1] 0 624 + 676*A + 234*A^2 + 27*A^3 + B + 9*B^2 + 27*B^3 - 81*C - 81*C^2 - 27*C^3
Fermat3.M26 [2,0,1] 1 426 + 529*A + 207*A^2 + 27*A^3 + 16*B + 36*B^2 + 27*B^3 - 81*C - 81*C^2 - 27*C^3
Fermat3.M26 [2,0,1] 2 282 + 400*A + 180*A^2 + 27*A^3 + 49*B + 63*B^2 + 27*B^3 - 81*C - 81*C^2 - 27*C^3
Fermat3.M26 [2,0,1] 3 587 + 676*A + 234*A^2 + 27*A^3 + B + 9*B^2 + 27*B^3 - 144*C - 108*C^2 - 27*C^3
Fermat3.M26 [2,0,1] 4 389 + 529*A + 207*A^2 + 27*A^3 + 16*B + 36*B^2 + 27*B^3 - 144*C - 108*C^2 - 27*C^3
Fermat3.M26 [2,0,1] 5 245 + 400*A + 180*A^2 + 27*A^3 + 49*B + 63*B^2 + 27*B^3 - 144*C - 108*C^2 - 27*C^3
Fermat3.M26 [2,0,1] 6 526 + 676*A + 234*A^2 + 27*A^3 + B + 9*B^2 + 27*B^3 - 225*C - 135*C^2 - 27*C^3
Fermat3.M26 [2,0,1] 7 328 + 529*A + 207*A^2 + 27*A^3 + 16*B + 36*B^2 + 27*B^3 - 225*C - 135*C^2 - 27*C^3
Fermat3.M26 [2,0,1] 8 184 + 400*A + 180*A^2 + 27*A^3 + 49*B + 63*B^2 + 27*B^3 - 225*C - 135*C^2 - 27*C^3
Fermat3.M26 [-2,0,1] 0 - 64 + 100*A - 90*A^2 + 27*A^3 + B + 9*B^2 + 27*B^3 - 81*C - 81*C^2 - 27*C^3
Fermat3.M26 [-2,0,1] 1 - 106 + 169*A - 117*A^2 + 27*A^3 + 16*B + 36*B^2 + 27*B^3 - 81*C - 81*C^2 - 27*C^3
Fermat3.M26 [-2,0,1] 2 - 166 + 256*A - 144*A^2 + 27*A^3 + 49*B + 63*B^2 + 27*B^3 - 81*C - 81*C^2 - 27*C^3
Fermat3.M26 [-2,0,1] 3 - 101 + 100*A - 90*A^2 + 27*A^3 + B + 9*B^2 + 27*B^3 - 144*C - 108*C^2 - 27*C^3
Fermat3.M26 [-2,0,1] 4 - 143 + 169*A - 117*A^2 + 27*A^3 + 16*B + 36*B^2 + 27*B^3 - 144*C - 108*C^2 - 27*C^3
Fermat3.M26 [-2,0,1] 5 - 203 + 256*A - 144*A^2 + 27*A^3 + 49*B + 63*B^2 + 27*B^3 - 144*C - 108*C^2 - 27*C^3
Fermat3.M26 [-2,0,1] 6 - 162 + 100*A - 90*A^2 + 27*A^3 + B + 9*B^2 + 27*B^3 - 225*C - 135*C^2 - 27*C^3
Fermat3.M26 [-2,0,1] 7 - 204 + 169*A - 117*A^2 + 27*A^3 + 16*B + 36*B^2 + 27*B^3 - 225*C - 135*C^2 - 27*C^3
Fermat3.M26 [-2,0,1] 8 - 264 + 256*A - 144*A^2 + 27*A^3 + 49*B + 63*B^2 + 27*B^3 - 225*C - 135*C^2 - 27*C^3
Fermat3.M26 [2,0,-1] 0 678 + 676*A + 234*A^2 + 27*A^3 + B + 9*B^2 + 27*B^3 - 81*C + 81*C^2 - 27*C^3
Fermat3.M26 [2,0,-1] 1 480 + 529*A + 207*A^2 + 27*A^3 + 16*B + 36*B^2 + 27*B^3 - 81*C + 81*C^2 - 27*C^3
Fermat3.M26 [2,0,-1] 2 336 + 400*A + 180*A^2 + 27*A^3 + 49*B + 63*B^2 + 27*B^3 - 81*C + 81*C^2 - 27*C^3
Fermat3.M26 [2,0,-1] 3 659 + 676*A + 234*A^2 + 27*A^3 + B + 9*B^2 + 27*B^3 - 36*C + 54*C^2 - 27*C^3
Fermat3.M26 [2,0,-1] 4 461 + 529*A + 207*A^2 + 27*A^3 + 16*B + 36*B^2 + 27*B^3 - 36*C + 54*C^2 - 27*C^3
Fermat3.M26 [2,0,-1] 5 317 + 400*A + 180*A^2 + 27*A^3 + 49*B + 63*B^2 + 27*B^3 - 36*C + 54*C^2 - 27*C^3
Fermat3.M26 [2,0,-1] 6 652 + 676*A + 234*A^2 + 27*A^3 + B + 9*B^2 + 27*B^3 - 9*C + 27*C^2 - 27*C^3
Fermat3.M26 [2,0,-1] 7 454 + 529*A + 207*A^2 + 27*A^3 + 16*B + 36*B^2 + 27*B^3 - 9*C + 27*C^2 - 27*C^3
Fermat3.M26 [2,0,-1] 8 310 + 400*A + 180*A^2 + 27*A^3 + 49*B + 63*B^2 + 27*B^3 - 9*C + 27*C^2 - 27*C^3
Fermat3.M26 [-2,0,-1] 0 - 10 + 100*A - 90*A^2 + 27*A^3 + B + 9*B^2 + 27*B^3 - 81*C + 81*C^2 - 27*C^3
Fermat3.M26 [-2,0,-1] 1 - 52 + 169*A - 117*A^2 + 27*A^3 + 16*B + 36*B^2 + 27*B^3 - 81*C + 81*C^2 - 27*C^3
Fermat3.M26 [-2,0,-1] 2 - 112 + 256*A - 144*A^2 + 27*A^3 + 49*B + 63*B^2 + 27*B^3 - 81*C + 81*C^2 - 27*C^3
Fermat3.M26 [-2,0,-1] 3 - 29 + 100*A - 90*A^2 + 27*A^3 + B + 9*B^2 + 27*B^3 - 36*C + 54*C^2 - 27*C^3
Fermat3.M26 [-2,0,-1] 4 - 71 + 169*A - 117*A^2 + 27*A^3 + 16*B + 36*B^2 + 27*B^3 - 36*C + 54*C^2 - 27*C^3
Fermat3.M26 [-2,0,-1] 5 - 131 + 256*A - 144*A^2 + 27*A^3 + 49*B + 63*B^2 + 27*B^3 - 36*C + 54*C^2 - 27*C^3
Fermat3.M26 [-2,0,-1] 6 - 36 + 100*A - 90*A^2 + 27*A^3 + B + 9*B^2 + 27*B^3 - 9*C + 27*C^2 - 27*C^3
Fermat3.M26 [-2,0,-1] 7 - 78 + 169*A - 117*A^2 + 27*A^3 + 16*B + 36*B^2 + 27*B^3 - 9*C + 27*C^2 - 27*C^3
Fermat3.M26 [-2,0,-1] 8 - 138 + 256*A - 144*A^2 + 27*A^3 + 49*B + 63*B^2 + 27*B^3 - 9*C + 27*C^2 - 27*C^3
Fermat3.M26 [2,1,1] 0 661 + 676*A + 234*A^2 + 27*A^3 + 100*B + 90*B^2 + 27*B^3 - 81*C - 81*C^2 - 27*C^3
Fermat3.M26 [2,1,1] 1 505 + 529*A + 207*A^2 + 27*A^3 + 169*B + 117*B^2 + 27*B^3 - 81*C - 81*C^2 - 27*C^3
Fermat3.M26 [2,1,1] 2 421 + 400*A + 180*A^2 + 27*A^3 + 256*B + 144*B^2 + 27*B^3 - 81*C - 81*C^2 - 27*C^3
Fermat3.M26 [2,1,1] 3 624 + 676*A + 234*A^2 + 27*A^3 + 100*B + 90*B^2 + 27*B^3 - 144*C - 108*C^2 - 27*C^3
Fermat3.M26 [2,1,1] 4 468 + 529*A + 207*A^2 + 27*A^3 + 169*B + 117*B^2 + 27*B^3 - 144*C - 108*C^2 - 27*C^3
Fermat3.M26 [2,1,1] 5 384 + 400*A + 180*A^2 + 27*A^3 + 256*B + 144*B^2 + 27*B^3 - 144*C - 108*C^2 - 27*C^3
Fermat3.M26 [2,1,1] 6 563 + 676*A + 234*A^2 + 27*A^3 + 100*B + 90*B^2 + 27*B^3 - 225*C - 135*C^2 - 27*C^3
Fermat3.M26 [2,1,1] 7 407 + 529*A + 207*A^2 + 27*A^3 + 169*B + 117*B^2 + 27*B^3 - 225*C - 135*C^2 - 27*C^3
Fermat3.M26 [2,1,1] 8 323 + 400*A + 180*A^2 + 27*A^3 + 256*B + 144*B^2 + 27*B^3 - 225*C - 135*C^2 - 27*C^3
Fermat3.M26 [-2,1,1] 0 - 27 + 100*A - 90*A^2 + 27*A^3 + 100*B + 90*B^2 + 27*B^3 - 81*C - 81*C^2 - 27*C^3
Fermat3.M26 [-2,1,1] 1 - 27 + 169*A - 117*A^2 + 27*A^3 + 169*B + 117*B^2 + 27*B^3 - 81*C - 81*C^2 - 27*C^3
Fermat3.M26 [-2,1,1] 2 - 27 + 256*A - 144*A^2 + 27*A^3 + 256*B + 144*B^2 + 27*B^3 - 81*C - 81*C^2 - 27*C^3
Fermat3.M26 [-2,1,1] 3 - 64 + 100*A - 90*A^2 + 27*A^3 + 100*B + 90*B^2 + 27*B^3 - 144*C - 108*C^2 - 27*C^3
Fermat3.M26 [-2,1,1] 4 - 64 + 169*A - 117*A^2 + 27*A^3 + 169*B + 117*B^2 + 27*B^3 - 144*C - 108*C^2 - 27*C^3
Fermat3.M26 [-2,1,1] 5 - 64 + 256*A - 144*A^2 + 27*A^3 + 256*B + 144*B^2 + 27*B^3 - 144*C - 108*C^2 - 27*C^3
Fermat3.M26 [-2,1,1] 6 - 125 + 100*A - 90*A^2 + 27*A^3 + 100*B + 90*B^2 + 27*B^3 - 225*C - 135*C^2 - 27*C^3
Fermat3.M26 [-2,1,1] 7 - 125 + 169*A - 117*A^2 + 27*A^3 + 169*B + 117*B^2 + 27*B^3 - 225*C - 135*C^2 - 27*C^3
Fermat3.M26 [-2,1,1] 8 - 125 + 256*A - 144*A^2 + 27*A^3 + 256*B + 144*B^2 + 27*B^3 - 225*C - 135*C^2 - 27*C^3
Fermat3.M26 [2,-1,1] 0 605 + 676*A + 234*A^2 + 27*A^3 + 64*B - 72*B^2 + 27*B^3 - 81*C - 81*C^2 - 27*C^3
Fermat3.M26 [2,-1,1] 1 419 + 529*A + 207*A^2 + 27*A^3 + 25*B - 45*B^2 + 27*B^3 - 81*C - 81*C^2 - 27*C^3
Fermat3.M26 [2,-1,1] 2 269 + 400*A + 180*A^2 + 27*A^3 + 4*B - 18*B^2 + 27*B^3 - 81*C - 81*C^2 - 27*C^3
Fermat3.M26 [2,-1,1] 3 568 + 676*A + 234*A^2 + 27*A^3 + 64*B - 72*B^2 + 27*B^3 - 144*C - 108*C^2 - 27*C^3
Fermat3.M26 [2,-1,1] 4 382 + 529*A + 207*A^2 + 27*A^3 + 25*B - 45*B^2 + 27*B^3 - 144*C - 108*C^2 - 27*C^3
Fermat3.M26 [2,-1,1] 5 232 + 400*A + 180*A^2 + 27*A^3 + 4*B - 18*B^2 + 27*B^3 - 144*C - 108*C^2 - 27*C^3
Fermat3.M26 [2,-1,1] 6 507 + 676*A + 234*A^2 + 27*A^3 + 64*B - 72*B^2 + 27*B^3 - 225*C - 135*C^2 - 27*C^3
Fermat3.M26 [2,-1,1] 7 321 + 529*A + 207*A^2 + 27*A^3 + 25*B - 45*B^2 + 27*B^3 - 225*C - 135*C^2 - 27*C^3
Fermat3.M26 [2,-1,1] 8 171 + 400*A + 180*A^2 + 27*A^3 + 4*B - 18*B^2 + 27*B^3 - 225*C - 135*C^2 - 27*C^3
Fermat3.M26 [-2,-1,1] 0 - 83 + 100*A - 90*A^2 + 27*A^3 + 64*B - 72*B^2 + 27*B^3 - 81*C - 81*C^2 - 27*C^3
Fermat3.M26 [-2,-1,1] 1 - 113 + 169*A - 117*A^2 + 27*A^3 + 25*B - 45*B^2 + 27*B^3 - 81*C - 81*C^2 - 27*C^3
Fermat3.M26 [-2,-1,1] 2 - 179 + 256*A - 144*A^2 + 27*A^3 + 4*B - 18*B^2 + 27*B^3 - 81*C - 81*C^2 - 27*C^3
Fermat3.M26 [-2,-1,1] 3 - 120 + 100*A - 90*A^2 + 27*A^3 + 64*B - 72*B^2 + 27*B^3 - 144*C - 108*C^2 - 27*C^3
Fermat3.M26 [-2,-1,1] 4 - 150 + 169*A - 117*A^2 + 27*A^3 + 25*B - 45*B^2 + 27*B^3 - 144*C - 108*C^2 - 27*C^3
Fermat3.M26 [-2,-1,1] 5 - 216 + 256*A - 144*A^2 + 27*A^3 + 4*B - 18*B^2 + 27*B^3 - 144*C - 108*C^2 - 27*C^3
Fermat3.M26 [-2,-1,1] 6 - 181 + 100*A - 90*A^2 + 27*A^3 + 64*B - 72*B^2 + 27*B^3 - 225*C - 135*C^2 - 27*C^3
Fermat3.M26 [-2,-1,1] 7 - 211 + 169*A - 117*A^2 + 27*A^3 + 25*B - 45*B^2 + 27*B^3 - 225*C - 135*C^2 - 27*C^3
Fermat3.M26 [-2,-1,1] 8 - 277 + 256*A - 144*A^2 + 27*A^3 + 4*B - 18*B^2 + 27*B^3 - 225*C - 135*C^2 - 27*C^3
Fermat3.M26 [2,1,-1] 0 715 + 676*A + 234*A^2 + 27*A^3 + 100*B + 90*B^2 + 27*B^3 - 81*C + 81*C^2 - 27*C^3
Fermat3.M26 [2,1,-1] 1 559 + 529*A + 207*A^2 + 27*A^3 + 169*B + 117*B^2 + 27*B^3 - 81*C + 81*C^2 - 27*C^3
Fermat3.M26 [2,1,-1] 2 475 + 400*A + 180*A^2 + 27*A^3 + 256*B + 144*B^2 + 27*B^3 - 81*C + 81*C^2 - 27*C^3
Fermat3.M26 [2,1,-1] 3 696 + 676*A + 234*A^2 + 27*A^3 + 100*B + 90*B^2 + 27*B^3 - 36*C + 54*C^2 - 27*C^3
Fermat3.M26 [2,1,-1] 4 540 + 529*A + 207*A^2 + 27*A^3 + 169*B + 117*B^2 + 27*B^3 - 36*C + 54*C^2 - 27*C^3
Fermat3.M26 [2,1,-1] 5 456 + 400*A + 180*A^2 + 27*A^3 + 256*B + 144*B^2 + 27*B^3 - 36*C + 54*C^2 - 27*C^3
Fermat3.M26 [2,1,-1] 6 689 + 676*A + 234*A^2 + 27*A^3 + 100*B + 90*B^2 + 27*B^3 - 9*C + 27*C^2 - 27*C^3
Fermat3.M26 [2,1,-1] 7 533 + 529*A + 207*A^2 + 27*A^3 + 169*B + 117*B^2 + 27*B^3 - 9*C + 27*C^2 - 27*C^3
Fermat3.M26 [2,1,-1] 8 449 + 400*A + 180*A^2 + 27*A^3 + 256*B + 144*B^2 + 27*B^3 - 9*C + 27*C^2 - 27*C^3
Fermat3.M26 [-2,1,-1] 0 27 + 100*A - 90*A^2 + 27*A^3 + 100*B + 90*B^2 + 27*B^3 - 81*C + 81*C^2 - 27*C^3
Fermat3.M26 [-2,1,-1] 1 27 + 169*A - 117*A^2 + 27*A^3 + 169*B + 117*B^2 + 27*B^3 - 81*C + 81*C^2 - 27*C^3
Fermat3.M26 [-2,1,-1] 2 27 + 256*A - 144*A^2 + 27*A^3 + 256*B + 144*B^2 + 27*B^3 - 81*C + 81*C^2 - 27*C^3
Fermat3.M26 [-2,1,-1] 3 8 + 100*A - 90*A^2 + 27*A^3 + 100*B + 90*B^2 + 27*B^3 - 36*C + 54*C^2 - 27*C^3
Fermat3.M26 [-2,1,-1] 4 8 + 169*A - 117*A^2 + 27*A^3 + 169*B + 117*B^2 + 27*B^3 - 36*C + 54*C^2 - 27*C^3
Fermat3.M26 [-2,1,-1] 5 8 + 256*A - 144*A^2 + 27*A^3 + 256*B + 144*B^2 + 27*B^3 - 36*C + 54*C^2 - 27*C^3
Fermat3.M26 [-2,1,-1] 6 1 + 100*A - 90*A^2 + 27*A^3 + 100*B + 90*B^2 + 27*B^3 - 9*C + 27*C^2 - 27*C^3
Fermat3.M26 [-2,1,-1] 7 1 + 169*A - 117*A^2 + 27*A^3 + 169*B + 117*B^2 + 27*B^3 - 9*C + 27*C^2 - 27*C^3
Fermat3.M26 [-2,1,-1] 8 1 + 256*A - 144*A^2 + 27*A^3 + 256*B + 144*B^2 + 27*B^3 - 9*C + 27*C^2 - 27*C^3
Fermat3.M26 [2,-1,-1] 0 659 + 676*A + 234*A^2 + 27*A^3 + 64*B - 72*B^2 + 27*B^3 - 81*C + 81*C^2 - 27*C^3
Fermat3.M26 [2,-1,-1] 1 473 + 529*A + 207*A^2 + 27*A^3 + 25*B - 45*B^2 + 27*B^3 - 81*C + 81*C^2 - 27*C^3
Fermat3.M26 [2,-1,-1] 2 323 + 400*A + 180*A^2 + 27*A^3 + 4*B - 18*B^2 + 27*B^3 - 81*C + 81*C^2 - 27*C^3
Fermat3.M26 [2,-1,-1] 3 640 + 676*A + 234*A^2 + 27*A^3 + 64*B - 72*B^2 + 27*B^3 - 36*C + 54*C^2 - 27*C^3
Fermat3.M26 [2,-1,-1] 4 454 + 529*A + 207*A^2 + 27*A^3 + 25*B - 45*B^2 + 27*B^3 - 36*C + 54*C^2 - 27*C^3
Fermat3.M26 [2,-1,-1] 5 304 + 400*A + 180*A^2 + 27*A^3 + 4*B - 18*B^2 + 27*B^3 - 36*C + 54*C^2 - 27*C^3
Fermat3.M26 [2,-1,-1] 6 633 + 676*A + 234*A^2 + 27*A^3 + 64*B - 72*B^2 + 27*B^3 - 9*C + 27*C^2 - 27*C^3
Fermat3.M26 [2,-1,-1] 7 447 + 529*A + 207*A^2 + 27*A^3 + 25*B - 45*B^2 + 27*B^3 - 9*C + 27*C^2 - 27*C^3
Fermat3.M26 [2,-1,-1] 8 297 + 400*A + 180*A^2 + 27*A^3 + 4*B - 18*B^2 + 27*B^3 - 9*C + 27*C^2 - 27*C^3
Fermat3.M26 [-2,-1,-1] 0 - 29 + 100*A - 90*A^2 + 27*A^3 + 64*B - 72*B^2 + 27*B^3 - 81*C + 81*C^2 - 27*C^3
Fermat3.M26 [-2,-1,-1] 1 - 59 + 169*A - 117*A^2 + 27*A^3 + 25*B - 45*B^2 + 27*B^3 - 81*C + 81*C^2 - 27*C^3
Fermat3.M26 [-2,-1,-1] 2 - 125 + 256*A - 144*A^2 + 27*A^3 + 4*B - 18*B^2 + 27*B^3 - 81*C + 81*C^2 - 27*C^3
Fermat3.M26 [-2,-1,-1] 3 - 48 + 100*A - 90*A^2 + 27*A^3 + 64*B - 72*B^2 + 27*B^3 - 36*C + 54*C^2 - 27*C^3
Fermat3.M26 [-2,-1,-1] 4 - 78 + 169*A - 117*A^2 + 27*A^3 + 25*B - 45*B^2 + 27*B^3 - 36*C + 54*C^2 - 27*C^3
Fermat3.M26 [-2,-1,-1] 5 - 144 + 256*A - 144*A^2 + 27*A^3 + 4*B - 18*B^2 + 27*B^3 - 36*C + 54*C^2 - 27*C^3
Fermat3.M26 [-2,-1,-1] 6 - 55 + 100*A - 90*A^2 + 27*A^3 + 64*B - 72*B^2 + 27*B^3 - 9*C + 27*C^2 - 27*C^3
Fermat3.M26 [-2,-1,-1] 7 - 85 + 169*A - 117*A^2 + 27*A^3 + 25*B - 45*B^2 + 27*B^3 - 9*C + 27*C^2 - 27*C^3
Fermat3.M26 [-2,-1,-1] 8 - 151 + 256*A - 144*A^2 + 27*A^3 + 4*B - 18*B^2 + 27*B^3 - 9*C + 27*C^2 - 27*C^3
Fermat3.M26 [0,2,1] 0 246 + 64*A + 72*A^2 + 27*A^3 + 361*B + 171*B^2 + 27*B^3 - 81*C - 81*C^2 - 27*C^3
Fermat3.M26 [0,2,1] 1 372 + 25*A + 45*A^2 + 27*A^3 + 484*B + 198*B^2 + 27*B^3 - 81*C - 81*C^2 - 27*C^3
Fermat3.M26 [0,2,1] 2 552 + 4*A + 18*A^2 + 27*A^3 + 625*B + 225*B^2 + 27*B^3 - 81*C - 81*C^2 - 27*C^3
Fermat3.M26 [0,2,1] 3 209 + 64*A + 72*A^2 + 27*A^3 + 361*B + 171*B^2 + 27*B^3 - 144*C - 108*C^2 - 27*C^3
Fermat3.M26 [0,2,1] 4 335 + 25*A + 45*A^2 + 27*A^3 + 484*B + 198*B^2 + 27*B^3 - 144*C - 108*C^2 - 27*C^3
Fermat3.M26 [0,2,1] 5 515 + 4*A + 18*A^2 + 27*A^3 + 625*B + 225*B^2 + 27*B^3 - 144*C - 108*C^2 - 27*C^3
Fermat3.M26 [0,2,1] 6 148 + 64*A + 72*A^2 + 27*A^3 + 361*B + 171*B^2 + 27*B^3 - 225*C - 135*C^2 - 27*C^3
Fermat3.M26 [0,2,1] 7 274 + 25*A + 45*A^2 + 27*A^3 + 484*B + 198*B^2 + 27*B^3 - 225*C - 135*C^2 - 27*C^3
Fermat3.M26 [0,2,1] 8 454 + 4*A + 18*A^2 + 27*A^3 + 625*B + 225*B^2 + 27*B^3 - 225*C - 135*C^2 - 27*C^3
Fermat3.M26 [0,-2,1] 0 - 190 + 64*A + 72*A^2 + 27*A^3 + 289*B - 153*B^2 + 27*B^3 - 81*C - 81*C^2 - 27*C^3
Fermat3.M26 [0,-2,1] 1 - 124 + 25*A + 45*A^2 + 27*A^3 + 196*B - 126*B^2 + 27*B^3 - 81*C - 81*C^2 - 27*C^3
Fermat3.M26 [0,-2,1] 2 - 76 + 4*A + 18*A^2 + 27*A^3 + 121*B - 99*B^2 + 27*B^3 - 81*C - 81*C^2 - 27*C^3
Fermat3.M26 [0,-2,1] 3 - 227 + 64*A + 72*A^2 + 27*A^3 + 289*B - 153*B^2 + 27*B^3 - 144*C - 108*C^2 - 27*C^3
Fermat3.M26 [0,-2,1] 4 - 161 + 25*A + 45*A^2 + 27*A^3 + 196*B - 126*B^2 + 27*B^3 - 144*C - 108*C^2 - 27*C^3
Fermat3.M26 [0,-2,1] 5 - 113 + 4*A + 18*A^2 + 27*A^3 + 121*B - 99*B^2 + 27*B^3 - 144*C - 108*C^2 - 27*C^3
Fermat3.M26 [0,-2,1] 6 - 288 + 64*A + 72*A^2 + 27*A^3 + 289*B - 153*B^2 + 27*B^3 - 225*C - 135*C^2 - 27*C^3
Fermat3.M26 [0,-2,1] 7 - 222 + 25*A + 45*A^2 + 27*A^3 + 196*B - 126*B^2 + 27*B^3 - 225*C - 135*C^2 - 27*C^3
Fermat3.M26 [0,-2,1] 8 - 174 + 4*A + 18*A^2 + 27*A^3 + 121*B - 99*B^2 + 27*B^3 - 225*C - 135*C^2 - 27*C^3
Fermat3.M26 [0,2,-1] 0 300 + 64*A + 72*A^2 + 27*A^3 + 361*B + 171*B^2 + 27*B^3 - 81*C + 81*C^2 - 27*C^3
Fermat3.M26 [0,2,-1] 1 426 + 25*A + 45*A^2 + 27*A^3 + 484*B + 198*B^2 + 27*B^3 - 81*C + 81*C^2 - 27*C^3
Fermat3.M26 [0,2,-1] 2 606 + 4*A + 18*A^2 + 27*A^3 + 625*B + 225*B^2 + 27*B^3 - 81*C + 81*C^2 - 27*C^3
Fermat3.M26 [0,2,-1] 3 281 + 64*A + 72*A^2 + 27*A^3 + 361*B + 171*B^2 + 27*B^3 - 36*C + 54*C^2 - 27*C^3
Fermat3.M26 [0,2,-1] 4 407 + 25*A + 45*A^2 + 27*A^3 + 484*B + 198*B^2 + 27*B^3 - 36*C + 54*C^2 - 27*C^3
Fermat3.M26 [0,2,-1] 5 587 + 4*A + 18*A^2 + 27*A^3 + 625*B + 225*B^2 + 27*B^3 - 36*C + 54*C^2 - 27*C^3
Fermat3.M26 [0,2,-1] 6 274 + 64*A + 72*A^2 + 27*A^3 + 361*B + 171*B^2 + 27*B^3 - 9*C + 27*C^2 - 27*C^3
Fermat3.M26 [0,2,-1] 7 400 + 25*A + 45*A^2 + 27*A^3 + 484*B + 198*B^2 + 27*B^3 - 9*C + 27*C^2 - 27*C^3
Fermat3.M26 [0,2,-1] 8 580 + 4*A + 18*A^2 + 27*A^3 + 625*B + 225*B^2 + 27*B^3 - 9*C + 27*C^2 - 27*C^3
Fermat3.M26 [0,-2,-1] 0 - 136 + 64*A + 72*A^2 + 27*A^3 + 289*B - 153*B^2 + 27*B^3 - 81*C + 81*C^2 - 27*C^3
Fermat3.M26 [0,-2,-1] 1 - 70 + 25*A + 45*A^2 + 27*A^3 + 196*B - 126*B^2 + 27*B^3 - 81*C + 81*C^2 - 27*C^3
Fermat3.M26 [0,-2,-1] 2 - 22 + 4*A + 18*A^2 + 27*A^3 + 121*B - 99*B^2 + 27*B^3 - 81*C + 81*C^2 - 27*C^3
Fermat3.M26 [0,-2,-1] 3 - 155 + 64*A + 72*A^2 + 27*A^3 + 289*B - 153*B^2 + 27*B^3 - 36*C + 54*C^2 - 27*C^3
Fermat3.M26 [0,-2,-1] 4 - 89 + 25*A + 45*A^2 + 27*A^3 + 196*B - 126*B^2 + 27*B^3 - 36*C + 54*C^2 - 27*C^3
Fermat3.M26 [0,-2,-1] 5 - 41 + 4*A + 18*A^2 + 27*A^3 + 121*B - 99*B^2 + 27*B^3 - 36*C + 54*C^2 - 27*C^3
Fermat3.M26 [0,-2,-1] 6 - 162 + 64*A + 72*A^2 + 27*A^3 + 289*B - 153*B^2 + 27*B^3 - 9*C + 27*C^2 - 27*C^3
Fermat3.M26 [0,-2,-1] 7 - 96 + 25*A + 45*A^2 + 27*A^3 + 196*B - 126*B^2 + 27*B^3 - 9*C + 27*C^2 - 27*C^3
Fermat3.M26 [0,-2,-1] 8 - 48 + 4*A + 18*A^2 + 27*A^3 + 121*B - 99*B^2 + 27*B^3 - 9*C + 27*C^2 - 27*C^3
Fermat3.M26 [1,2,1] 0 409 + 289*A + 153*A^2 + 27*A^3 + 361*B + 171*B^2 + 27*B^3 - 81*C - 81*C^2 - 27*C^3
Fermat3.M26 [1,2,1] 1 469 + 196*A + 126*A^2 + 27*A^3 + 484*B + 198*B^2 + 27*B^3 - 81*C - 81*C^2 - 27*C^3
Fermat3.M26 [1,2,1] 2 601 + 121*A + 99*A^2 + 27*A^3 + 625*B + 225*B^2 + 27*B^3 - 81*C - 81*C^2 - 27*C^3
Fermat3.M26 [1,2,1] 3 372 + 289*A + 153*A^2 + 27*A^3 + 361*B + 171*B^2 + 27*B^3 - 144*C - 108*C^2 - 27*C^3
Fermat3.M26 [1,2,1] 4 432 + 196*A + 126*A^2 + 27*A^3 + 484*B + 198*B^2 + 27*B^3 - 144*C - 108*C^2 - 27*C^3
Fermat3.M26 [1,2,1] 5 564 + 121*A + 99*A^2 + 27*A^3 + 625*B + 225*B^2 + 27*B^3 - 144*C - 108*C^2 - 27*C^3
Fermat3.M26 [1,2,1] 6 311 + 289*A + 153*A^2 + 27*A^3 + 361*B + 171*B^2 + 27*B^3 - 225*C - 135*C^2 - 27*C^3
Fermat3.M26 [1,2,1] 7 371 + 196*A + 126*A^2 + 27*A^3 + 484*B + 198*B^2 + 27*B^3 - 225*C - 135*C^2 - 27*C^3
Fermat3.M26 [1,2,1] 8 503 + 121*A + 99*A^2 + 27*A^3 + 625*B + 225*B^2 + 27*B^3 - 225*C - 135*C^2 - 27*C^3
Fermat3.M26 [-1,2,1] 0 227 + A - 9*A^2 + 27*A^3 + 361*B + 171*B^2 + 27*B^3 - 81*C - 81*C^2 - 27*C^3
Fermat3.M26 [-1,2,1] 1 365 + 16*A - 36*A^2 + 27*A^3 + 484*B + 198*B^2 + 27*B^3 - 81*C - 81*C^2 - 27*C^3
Fermat3.M26 [-1,2,1] 2 539 + 49*A - 63*A^2 + 27*A^3 + 625*B + 225*B^2 + 27*B^3 - 81*C - 81*C^2 - 27*C^3
Fermat3.M26 [-1,2,1] 3 190 + A - 9*A^2 + 27*A^3 + 361*B + 171*B^2 + 27*B^3 - 144*C - 108*C^2 - 27*C^3
Fermat3.M26 [-1,2,1] 4 328 + 16*A - 36*A^2 + 27*A^3 + 484*B + 198*B^2 + 27*B^3 - 144*C - 108*C^2 - 27*C^3
Fermat3.M26 [-1,2,1] 5 502 + 49*A - 63*A^2 + 27*A^3 + 625*B + 225*B^2 + 27*B^3 - 144*C - 108*C^2 - 27*C^3
Fermat3.M26 [-1,2,1] 6 129 + A - 9*A^2 + 27*A^3 + 361*B + 171*B^2 + 27*B^3 - 225*C - 135*C^2 - 27*C^3
Fermat3.M26 [-1,2,1] 7 267 + 16*A - 36*A^2 + 27*A^3 + 484*B + 198*B^2 + 27*B^3 - 225*C - 135*C^2 - 27*C^3
Fermat3.M26 [-1,2,1] 8 441 + 49*A - 63*A^2 + 27*A^3 + 625*B + 225*B^2 + 27*B^3 - 225*C - 135*C^2 - 27*C^3
Fermat3.M26 [1,-2,1] 0 - 27 + 289*A + 153*A^2 + 27*A^3 + 289*B - 153*B^2 + 27*B^3 - 81*C - 81*C^2 - 27*C^3
Fermat3.M26 [1,-2,1] 1 - 27 + 196*A + 126*A^2 + 27*A^3 + 196*B - 126*B^2 + 27*B^3 - 81*C - 81*C^2 - 27*C^3
Fermat3.M26 [1,-2,1] 2 - 27 + 121*A + 99*A^2 + 27*A^3 + 121*B - 99*B^2 + 27*B^3 - 81*C - 81*C^2 - 27*C^3
Fermat3.M26 [1,-2,1] 3 - 64 + 289*A + 153*A^2 + 27*A^3 + 289*B - 153*B^2 + 27*B^3 - 144*C - 108*C^2 - 27*C^3
Fermat3.M26 [1,-2,1] 4 - 64 + 196*A + 126*A^2 + 27*A^3 + 196*B - 126*B^2 + 27*B^3 - 144*C - 108*C^2 - 27*C^3
Fermat3.M26 [1,-2,1] 5 - 64 + 121*A + 99*A^2 + 27*A^3 + 121*B - 99*B^2 + 27*B^3 - 144*C - 108*C^2 - 27*C^3
Fermat3.M26 [1,-2,1] 6 - 125 + 289*A + 153*A^2 + 27*A^3 + 289*B - 153*B^2 + 27*B^3 - 225*C - 135*C^2 - 27*C^3
Fermat3.M26 [1,-2,1] 7 - 125 + 196*A + 126*A^2 + 27*A^3 + 196*B - 126*B^2 + 27*B^3 - 225*C - 135*C^2 - 27*C^3
Fermat3.M26 [1,-2,1] 8 - 125 + 121*A + 99*A^2 + 27*A^3 + 121*B - 99*B^2 + 27*B^3 - 225*C - 135*C^2 - 27*C^3
Fermat3.M26 [-1,-2,1] 0 - 209 + A - 9*A^2 + 27*A^3 + 289*B - 153*B^2 + 27*B^3 - 81*C - 81*C^2 - 27*C^3
Fermat3.M26 [-1,-2,1] 1 - 131 + 16*A - 36*A^2 + 27*A^3 + 196*B - 126*B^2 + 27*B^3 - 81*C - 81*C^2 - 27*C^3
Fermat3.M26 [-1,-2,1] 2 - 89 + 49*A - 63*A^2 + 27*A^3 + 121*B - 99*B^2 + 27*B^3 - 81*C - 81*C^2 - 27*C^3
Fermat3.M26 [-1,-2,1] 3 - 246 + A - 9*A^2 + 27*A^3 + 289*B - 153*B^2 + 27*B^3 - 144*C - 108*C^2 - 27*C^3
Fermat3.M26 [-1,-2,1] 4 - 168 + 16*A - 36*A^2 + 27*A^3 + 196*B - 126*B^2 + 27*B^3 - 144*C - 108*C^2 - 27*C^3
Fermat3.M26 [-1,-2,1] 5 - 126 + 49*A - 63*A^2 + 27*A^3 + 121*B - 99*B^2 + 27*B^3 - 144*C - 108*C^2 - 27*C^3
Fermat3.M26 [-1,-2,1] 6 - 307 + A - 9*A^2 + 27*A^3 + 289*B - 153*B^2 + 27*B^3 - 225*C - 135*C^2 - 27*C^3
Fermat3.M26 [-1,-2,1] 7 - 229 + 16*A - 36*A^2 + 27*A^3 + 196*B - 126*B^2 + 27*B^3 - 225*C - 135*C^2 - 27*C^3
Fermat3.M26 [-1,-2,1] 8 - 187 + 49*A - 63*A^2 + 27*A^3 + 121*B - 99*B^2 + 27*B^3 - 225*C - 135*C^2 - 27*C^3
Fermat3.M26 [1,2,-1] 0 463 + 289*A + 153*A^2 + 27*A^3 + 361*B + 171*B^2 + 27*B^3 - 81*C + 81*C^2 - 27*C^3
Fermat3.M26 [1,2,-1] 1 523 + 196*A + 126*A^2 + 27*A^3 + 484*B + 198*B^2 + 27*B^3 - 81*C + 81*C^2 - 27*C^3
Fermat3.M26 [1,2,-1] 2 655 + 121*A + 99*A^2 + 27*A^3 + 625*B + 225*B^2 + 27*B^3 - 81*C + 81*C^2 - 27*C^3
Fermat3.M26 [1,2,-1] 3 444 + 289*A + 153*A^2 + 27*A^3 + 361*B + 171*B^2 + 27*B^3 - 36*C + 54*C^2 - 27*C^3
Fermat3.M26 [1,2,-1] 4 504 + 196*A + 126*A^2 + 27*A^3 + 484*B + 198*B^2 + 27*B^3 - 36*C + 54*C^2 - 27*C^3
Fermat3.M26 [1,2,-1] 5 636 + 121*A + 99*A^2 + 27*A^3 + 625*B + 225*B^2 + 27*B^3 - 36*C + 54*C^2 - 27*C^3
Fermat3.M26 [1,2,-1] 6 437 + 289*A + 153*A^2 + 27*A^3 + 361*B + 171*B^2 + 27*B^3 - 9*C + 27*C^2 - 27*C^3
Fermat3.M26 [1,2,-1] 7 497 + 196*A + 126*A^2 + 27*A^3 + 484*B + 198*B^2 + 27*B^3 - 9*C + 27*C^2 - 27*C^3
Fermat3.M26 [1,2,-1] 8 629 + 121*A + 99*A^2 + 27*A^3 + 625*B + 225*B^2 + 27*B^3 - 9*C + 27*C^2 - 27*C^3
Fermat3.M26 [-1,2,-1] 0 281 + A - 9*A^2 + 27*A^3 + 361*B + 171*B^2 + 27*B^3 - 81*C + 81*C^2 - 27*C^3
Fermat3.M26 [-1,2,-1] 1 419 + 16*A - 36*A^2 + 27*A^3 + 484*B + 198*B^2 + 27*B^3 - 81*C + 81*C^2 - 27*C^3
Fermat3.M26 [-1,2,-1] 2 593 + 49*A - 63*A^2 + 27*A^3 + 625*B + 225*B^2 + 27*B^3 - 81*C + 81*C^2 - 27*C^3
Fermat3.M26 [-1,2,-1] 3 262 + A - 9*A^2 + 27*A^3 + 361*B + 171*B^2 + 27*B^3 - 36*C + 54*C^2 - 27*C^3
Fermat3.M26 [-1,2,-1] 4 400 + 16*A - 36*A^2 + 27*A^3 + 484*B + 198*B^2 + 27*B^3 - 36*C + 54*C^2 - 27*C^3
Fermat3.M26 [-1,2,-1] 5 574 + 49*A - 63*A^2 + 27*A^3 + 625*B + 225*B^2 + 27*B^3 - 36*C + 54*C^2 - 27*C^3
Fermat3.M26 [-1,2,-1] 6 255 + A - 9*A^2 + 27*A^3 + 361*B + 171*B^2 + 27*B^3 - 9*C + 27*C^2 - 27*C^3
Fermat3.M26 [-1,2,-1] 7 393 + 16*A - 36*A^2 + 27*A^3 + 484*B + 198*B^2 + 27*B^3 - 9*C + 27*C^2 - 27*C^3
Fermat3.M26 [-1,2,-1] 8 567 + 49*A - 63*A^2 + 27*A^3 + 625*B + 225*B^2 + 27*B^3 - 9*C + 27*C^2 - 27*C^3
Fermat3.M26 [1,-2,-1] 0 27 + 289*A + 153*A^2 + 27*A^3 + 289*B - 153*B^2 + 27*B^3 - 81*C + 81*C^2 - 27*C^3
Fermat3.M26 [1,-2,-1] 1 27 + 196*A + 126*A^2 + 27*A^3 + 196*B - 126*B^2 + 27*B^3 - 81*C + 81*C^2 - 27*C^3
Fermat3.M26 [1,-2,-1] 2 27 + 121*A + 99*A^2 + 27*A^3 + 121*B - 99*B^2 + 27*B^3 - 81*C + 81*C^2 - 27*C^3
Fermat3.M26 [1,-2,-1] 3 8 + 289*A + 153*A^2 + 27*A^3 + 289*B - 153*B^2 + 27*B^3 - 36*C + 54*C^2 - 27*C^3
Fermat3.M26 [1,-2,-1] 4 8 + 196*A + 126*A^2 + 27*A^3 + 196*B - 126*B^2 + 27*B^3 - 36*C + 54*C^2 - 27*C^3
Fermat3.M26 [1,-2,-1] 5 8 + 121*A + 99*A^2 + 27*A^3 + 121*B - 99*B^2 + 27*B^3 - 36*C + 54*C^2 - 27*C^3
Fermat3.M26 [1,-2,-1] 6 1 + 289*A + 153*A^2 + 27*A^3 + 289*B - 153*B^2 + 27*B^3 - 9*C + 27*C^2 - 27*C^3
Fermat3.M26 [1,-2,-1] 7 1 + 196*A + 126*A^2 + 27*A^3 + 196*B - 126*B^2 + 27*B^3 - 9*C + 27*C^2 - 27*C^3
Fermat3.M26 [1,-2,-1] 8 1 + 121*A + 99*A^2 + 27*A^3 + 121*B - 99*B^2 + 27*B^3 - 9*C + 27*C^2 - 27*C^3
Fermat3.M26 [-1,-2,-1] 0 - 155 + A - 9*A^2 + 27*A^3 + 289*B - 153*B^2 + 27*B^3 - 81*C + 81*C^2 - 27*C^3
Fermat3.M26 [-1,-2,-1] 1 - 77 + 16*A - 36*A^2 + 27*A^3 + 196*B - 126*B^2 + 27*B^3 - 81*C + 81*C^2 - 27*C^3
Fermat3.M26 [-1,-2,-1] 2 - 35 + 49*A - 63*A^2 + 27*A^3 + 121*B - 99*B^2 + 27*B^3 - 81*C + 81*C^2 - 27*C^3
Fermat3.M26 [-1,-2,-1] 3 - 174 + A - 9*A^2 + 27*A^3 + 289*B - 153*B^2 + 27*B^3 - 36*C + 54*C^2 - 27*C^3
Fermat3.M26 [-1,-2,-1] 4 - 96 + 16*A - 36*A^2 + 27*A^3 + 196*B - 126*B^2 + 27*B^3 - 36*C + 54*C^2 - 27*C^3
Fermat3.M26 [-1,-2,-1] 5 - 54 + 49*A - 63*A^2 + 27*A^3 + 121*B - 99*B^2 + 27*B^3 - 36*C + 54*C^2 - 27*C^3
Fermat3.M26 [-1,-2,-1] 6 - 181 + A - 9*A^2 + 27*A^3 + 289*B - 153*B^2 + 27*B^3 - 9*C + 27*C^2 - 27*C^3
Fermat3.M26 [-1,-2,-1] 7 - 103 + 16*A - 36*A^2 + 27*A^3 + 196*B - 126*B^2 + 27*B^3 - 9*C + 27*C^2 - 27*C^3
Fermat3.M26 [-1,-2,-1] 8 - 61 + 49*A - 63*A^2 + 27*A^3 + 121*B - 99*B^2 + 27*B^3 - 9*C + 27*C^2 - 27*C^3
Fermat3.M26 [2,2,1] 0 878 + 676*A + 234*A^2 + 27*A^3 + 361*B + 171*B^2 + 27*B^3 - 81*C - 81*C^2 - 27*C^3
Fermat3.M26 [2,2,1] 1 818 + 529*A + 207*A^2 + 27*A^3 + 484*B + 198*B^2 + 27*B^3 - 81*C - 81*C^2 - 27*C^3
Fermat3.M26 [2,2,1] 2 848 + 400*A + 180*A^2 + 27*A^3 + 625*B + 225*B^2 + 27*B^3 - 81*C - 81*C^2 - 27*C^3
Fermat3.M26 [2,2,1] 3 841 + 676*A + 234*A^2 + 27*A^3 + 361*B + 171*B^2 + 27*B^3 - 144*C - 108*C^2 - 27*C^3
Fermat3.M26 [2,2,1] 4 781 + 529*A + 207*A^2 + 27*A^3 + 484*B + 198*B^2 + 27*B^3 - 144*C - 108*C^2 - 27*C^3
Fermat3.M26 [2,2,1] 5 811 + 400*A + 180*A^2 + 27*A^3 + 625*B + 225*B^2 + 27*B^3 - 144*C - 108*C^2 - 27*C^3
Fermat3.M26 [2,2,1] 6 780 + 676*A + 234*A^2 + 27*A^3 + 361*B + 171*B^2 + 27*B^3 - 225*C - 135*C^2 - 27*C^3
Fermat3.M26 [2,2,1] 7 720 + 529*A + 207*A^2 + 27*A^3 + 484*B + 198*B^2 + 27*B^3 - 225*C - 135*C^2 - 27*C^3
Fermat3.M26 [2,2,1] 8 750 + 400*A + 180*A^2 + 27*A^3 + 625*B + 225*B^2 + 27*B^3 - 225*C - 135*C^2 - 27*C^3
Fermat3.M26 [-2,2,1] 0 190 + 100*A - 90*A^2 + 27*A^3 + 361*B + 171*B^2 + 27*B^3 - 81*C - 81*C^2 - 27*C^3
Fermat3.M26 [-2,2,1] 1 286 + 169*A - 117*A^2 + 27*A^3 + 484*B + 198*B^2 + 27*B^3 - 81*C - 81*C^2 - 27*C^3
Fermat3.M26 [-2,2,1] 2 400 + 256*A - 144*A^2 + 27*A^3 + 625*B + 225*B^2 + 27*B^3 - 81*C - 81*C^2 - 27*C^3
Fermat3.M26 [-2,2,1] 3 153 + 100*A - 90*A^2 + 27*A^3 + 361*B + 171*B^2 + 27*B^3 - 144*C - 108*C^2 - 27*C^3
Fermat3.M26 [-2,2,1] 4 249 + 169*A - 117*A^2 + 27*A^3 + 484*B + 198*B^2 + 27*B^3 - 144*C - 108*C^2 - 27*C^3
Fermat3.M26 [-2,2,1] 5 363 + 256*A - 144*A^2 + 27*A^3 + 625*B + 225*B^2 + 27*B^3 - 144*C - 108*C^2 - 27*C^3
Fermat3.M26 [-2,2,1] 6 92 + 100*A - 90*A^2 + 27*A^3 + 361*B + 171*B^2 + 27*B^3 - 225*C - 135*C^2 - 27*C^3
Fermat3.M26 [-2,2,1] 7 188 + 169*A - 117*A^2 + 27*A^3 + 484*B + 198*B^2 + 27*B^3 - 225*C - 135*C^2 - 27*C^3
Fermat3.M26 [-2,2,1] 8 302 + 256*A - 144*A^2 + 27*A^3 + 625*B + 225*B^2 + 27*B^3 - 225*C - 135*C^2 - 27*C^3
Fermat3.M26 [2,-2,1] 0 442 + 676*A + 234*A^2 + 27*A^3 + 289*B - 153*B^2 + 27*B^3 - 81*C - 81*C^2 - 27*C^3
Fermat3.M26 [2,-2,1] 1 322 + 529*A + 207*A^2 + 27*A^3 + 196*B - 126*B^2 + 27*B^3 - 81*C - 81*C^2 - 27*C^3
Fermat3.M26 [2,-2,1] 2 220 + 400*A + 180*A^2 + 27*A^3 + 121*B - 99*B^2 + 27*B^3 - 81*C - 81*C^2 - 27*C^3
Fermat3.M26 [2,-2,1] 3 405 + 676*A + 234*A^2 + 27*A^3 + 289*B - 153*B^2 + 27*B^3 - 144*C - 108*C^2 - 27*C^3
Fermat3.M26 [2,-2,1] 4 285 + 529*A + 207*A^2 + 27*A^3 + 196*B - 126*B^2 + 27*B^3 - 144*C - 108*C^2 - 27*C^3
Fermat3.M26 [2,-2,1] 5 183 + 400*A + 180*A^2 + 27*A^3 + 121*B - 99*B^2 + 27*B^3 - 144*C - 108*C^2 - 27*C^3
Fermat3.M26 [2,-2,1] 6 344 + 676*A + 234*A^2 + 27*A^3 + 289*B - 153*B^2 + 27*B^3 - 225*C - 135*C^2 - 27*C^3
Fermat3.M26 [2,-2,1] 7 224 + 529*A + 207*A^2 + 27*A^3 + 196*B - 126*B^2 + 27*B^3 - 225*C - 135*C^2 - 27*C^3
Fermat3.M26 [2,-2,1] 8 122 + 400*A + 180*A^2 + 27*A^3 + 121*B - 99*B^2 + 27*B^3 - 225*C - 135*C^2 - 27*C^3
Fermat3.M26 [-2,-2,1] 0 - 246 + 100*A - 90*A^2 + 27*A^3 + 289*B - 153*B^2 + 27*B^3 - 81*C - 81*C^2 - 27*C^3
Fermat3.M26 [-2,-2,1] 1 - 210 + 169*A - 117*A^2 + 27*A^3 + 196*B - 126*B^2 + 27*B^3 - 81*C - 81*C^2 - 27*C^3
Fermat3.M26 [-2,-2,1] 2 - 228 + 256*A - 144*A^2 + 27*A^3 + 121*B - 99*B^2 + 27*B^3 - 81*C - 81*C^2 - 27*C^3
Fermat3.M26 [-2,-2,1] 3 - 283 + 100*A - 90*A^2 + 27*A^3 + 289*B - 153*B^2 + 27*B^3 - 144*C - 108*C^2 - 27*C^3
Fermat3.M26 [-2,-2,1] 4 - 247 + 169*A - 117*A^2 + 27*A^3 + 196*B - 126*B^2 + 27*B^3 - 144*C - 108*C^2 - 27*C^3
Fermat3.M26 [-2,-2,1] 5 - 265 + 256*A - 144*A^2 + 27*A^3 + 121*B - 99*B^2 + 27*B^3 - 144*C - 108*C^2 - 27*C^3
Fermat3.M26 [-2,-2,1] 6 - 344 + 100*A - 90*A^2 + 27*A^3 + 289*B - 153*B^2 + 27*B^3 - 225*C - 135*C^2 - 27*C^3
Fermat3.M26 [-2,-2,1] 7 - 308 + 169*A - 117*A^2 + 27*A^3 + 196*B - 126*B^2 + 27*B^3 - 225*C - 135*C^2 - 27*C^3
Fermat3.M26 [-2,-2,1] 8 - 326 + 256*A - 144*A^2 + 27*A^3 + 121*B - 99*B^2 + 27*B^3 - 225*C - 135*C^2 - 27*C^3
Fermat3.M26 [2,2,-1] 0 932 + 676*A + 234*A^2 + 27*A^3 + 361*B + 171*B^2 + 27*B^3 - 81*C + 81*C^2 - 27*C^3
Fermat3.M26 [2,2,-1] 1 872 + 529*A + 207*A^2 + 27*A^3 + 484*B + 198*B^2 + 27*B^3 - 81*C + 81*C^2 - 27*C^3
Fermat3.M26 [2,2,-1] 2 902 + 400*A + 180*A^2 + 27*A^3 + 625*B + 225*B^2 + 27*B^3 - 81*C + 81*C^2 - 27*C^3
Fermat3.M26 [2,2,-1] 3 913 + 676*A + 234*A^2 + 27*A^3 + 361*B + 171*B^2 + 27*B^3 - 36*C + 54*C^2 - 27*C^3
Fermat3.M26 [2,2,-1] 4 853 + 529*A + 207*A^2 + 27*A^3 + 484*B + 198*B^2 + 27*B^3 - 36*C + 54*C^2 - 27*C^3
Fermat3.M26 [2,2,-1] 5 883 + 400*A + 180*A^2 + 27*A^3 + 625*B + 225*B^2 + 27*B^3 - 36*C + 54*C^2 - 27*C^3
Fermat3.M26 [2,2,-1] 6 906 + 676*A + 234*A^2 + 27*A^3 + 361*B + 171*B^2 + 27*B^3 - 9*C + 27*C^2 - 27*C^3
Fermat3.M26 [2,2,-1] 7 846 + 529*A + 207*A^2 + 27*A^3 + 484*B + 198*B^2 + 27*B^3 - 9*C + 27*C^2 - 27*C^3
Fermat3.M26 [2,2,-1] 8 876 + 400*A + 180*A^2 + 27*A^3 + 625*B + 225*B^2 + 27*B^3 - 9*C + 27*C^2 - 27*C^3
Fermat3.M26 [-2,2,-1] 0 244 + 100*A - 90*A^2 + 27*A^3 + 361*B + 171*B^2 + 27*B^3 - 81*C + 81*C^2 - 27*C^3
Fermat3.M26 [-2,2,-1] 1 340 + 169*A - 117*A^2 + 27*A^3 + 484*B + 198*B^2 + 27*B^3 - 81*C + 81*C^2 - 27*C^3
Fermat3.M26 [-2,2,-1] 2 454 + 256*A - 144*A^2 + 27*A^3 + 625*B + 225*B^2 + 27*B^3 - 81*C + 81*C^2 - 27*C^3
Fermat3.M26 [-2,2,-1] 3 225 + 100*A - 90*A^2 + 27*A^3 + 361*B + 171*B^2 + 27*B^3 - 36*C + 54*C^2 - 27*C^3
Fermat3.M26 [-2,2,-1] 4 321 + 169*A - 117*A^2 + 27*A^3 + 484*B + 198*B^2 + 27*B^3 - 36*C + 54*C^2 - 27*C^3
Fermat3.M26 [-2,2,-1] 5 435 + 256*A - 144*A^2 + 27*A^3 + 625*B + 225*B^2 + 27*B^3 - 36*C + 54*C^2 - 27*C^3
Fermat3.M26 [-2,2,-1] 6 218 + 100*A - 90*A^2 + 27*A^3 + 361*B + 171*B^2 + 27*B^3 - 9*C + 27*C^2 - 27*C^3
Fermat3.M26 [-2,2,-1] 7 314 + 169*A - 117*A^2 + 27*A^3 + 484*B + 198*B^2 + 27*B^3 - 9*C + 27*C^2 - 27*C^3
Fermat3.M26 [-2,2,-1] 8 428 + 256*A - 144*A^2 + 27*A^3 + 625*B + 225*B^2 + 27*B^3 - 9*C + 27*C^2 - 27*C^3
Fermat3.M26 [2,-2,-1] 0 496 + 676*A + 234*A^2 + 27*A^3 + 289*B - 153*B^2 + 27*B^3 - 81*C + 81*C^2 - 27*C^3
Fermat3.M26 [2,-2,-1] 1 376 + 529*A + 207*A^2 + 27*A^3 + 196*B - 126*B^2 + 27*B^3 - 81*C + 81*C^2 - 27*C^3
Fermat3.M26 [2,-2,-1] 2 274 + 400*A + 180*A^2 + 27*A^3 + 121*B - 99*B^2 + 27*B^3 - 81*C + 81*C^2 - 27*C^3
Fermat3.M26 [2,-2,-1] 3 477 + 676*A + 234*A^2 + 27*A^3 + 289*B - 153*B^2 + 27*B^3 - 36*C + 54*C^2 - 27*C^3
Fermat3.M26 [2,-2,-1] 4 357 + 529*A + 207*A^2 + 27*A^3 + 196*B - 126*B^2 + 27*B^3 - 36*C + 54*C^2 - 27*C^3
Fermat3.M26 [2,-2,-1] 5 255 + 400*A + 180*A^2 + 27*A^3 + 121*B - 99*B^2 + 27*B^3 - 36*C + 54*C^2 - 27*C^3
Fermat3.M26 [2,-2,-1] 6 470 + 676*A + 234*A^2 + 27*A^3 + 289*B - 153*B^2 + 27*B^3 - 9*C + 27*C^2 - 27*C^3
Fermat3.M26 [2,-2,-1] 7 350 + 529*A + 207*A^2 + 27*A^3 + 196*B - 126*B^2 + 27*B^3 - 9*C + 27*C^2 - 27*C^3
Fermat3.M26 [2,-2,-1] 8 248 + 400*A + 180*A^2 + 27*A^3 + 121*B - 99*B^2 + 27*B^3 - 9*C + 27*C^2 - 27*C^3
Fermat3.M26 [-2,-2,-1] 0 - 192 + 100*A - 90*A^2 + 27*A^3 + 289*B - 153*B^2 + 27*B^3 - 81*C + 81*C^2 - 27*C^3
Fermat3.M26 [-2,-2,-1] 1 - 156 + 169*A - 117*A^2 + 27*A^3 + 196*B - 126*B^2 + 27*B^3 - 81*C + 81*C^2 - 27*C^3
Fermat3.M26 [-2,-2,-1] 2 - 174 + 256*A - 144*A^2 + 27*A^3 + 121*B - 99*B^2 + 27*B^3 - 81*C + 81*C^2 - 27*C^3
Fermat3.M26 [-2,-2,-1] 3 - 211 + 100*A - 90*A^2 + 27*A^3 + 289*B - 153*B^2 + 27*B^3 - 36*C + 54*C^2 - 27*C^3
Fermat3.M26 [-2,-2,-1] 4 - 175 + 169*A - 117*A^2 + 27*A^3 + 196*B - 126*B^2 + 27*B^3 - 36*C + 54*C^2 - 27*C^3
Fermat3.M26 [-2,-2,-1] 5 - 193 + 256*A - 144*A^2 + 27*A^3 + 121*B - 99*B^2 + 27*B^3 - 36*C + 54*C^2 - 27*C^3
Fermat3.M26 [-2,-2,-1] 6 - 218 + 100*A - 90*A^2 + 27*A^3 + 289*B - 153*B^2 + 27*B^3 - 9*C + 27*C^2 - 27*C^3
Fermat3.M26 [-2,-2,-1] 7 - 182 + 169*A - 117*A^2 + 27*A^3 + 196*B - 126*B^2 + 27*B^3 - 9*C + 27*C^2 - 27*C^3
Fermat3.M26 [-2,-2,-1] 8 - 200 + 256*A - 144*A^2 + 27*A^3 + 121*B - 99*B^2 + 27*B^3 - 9*C + 27*C^2 - 27*C^3
Fermat3.M26 [0,0,2] 0 - 197 + 64*A + 72*A^2 + 27*A^3 + B + 9*B^2 + 27*B^3 - 324*C - 162*C^2 - 27*C^3
Fermat3.M26 [0,0,2] 1 - 209 + 25*A + 45*A^2 + 27*A^3 + 16*B + 36*B^2 + 27*B^3 - 324*C - 162*C^2 - 27*C^3
Fermat3.M26 [0,0,2] 2 - 203 + 4*A + 18*A^2 + 27*A^3 + 49*B + 63*B^2 + 27*B^3 - 324*C - 162*C^2 - 27*C^3
Fermat3.M26 [0,0,2] 3 - 324 + 64*A + 72*A^2 + 27*A^3 + B + 9*B^2 + 27*B^3 - 441*C - 189*C^2 - 27*C^3
Fermat3.M26 [0,0,2] 4 - 336 + 25*A + 45*A^2 + 27*A^3 + 16*B + 36*B^2 + 27*B^3 - 441*C - 189*C^2 - 27*C^3
Fermat3.M26 [0,0,2] 5 - 330 + 4*A + 18*A^2 + 27*A^3 + 49*B + 63*B^2 + 27*B^3 - 441*C - 189*C^2 - 27*C^3
Fermat3.M26 [0,0,2] 6 - 493 + 64*A + 72*A^2 + 27*A^3 + B + 9*B^2 + 27*B^3 - 576*C - 216*C^2 - 27*C^3
Fermat3.M26 [0,0,2] 7 - 505 + 25*A + 45*A^2 + 27*A^3 + 16*B + 36*B^2 + 27*B^3 - 576*C - 216*C^2 - 27*C^3
Fermat3.M26 [0,0,2] 8 - 499 + 4*A + 18*A^2 + 27*A^3 + 49*B + 63*B^2 + 27*B^3 - 576*C - 216*C^2 - 27*C^3
Fermat3.M26 [0,0,-2] 0 235 + 64*A + 72*A^2 + 27*A^3 + B + 9*B^2 + 27*B^3 - 324*C + 162*C^2 - 27*C^3
Fermat3.M26 [0,0,-2] 1 223 + 25*A + 45*A^2 + 27*A^3 + 16*B + 36*B^2 + 27*B^3 - 324*C + 162*C^2 - 27*C^3
Fermat3.M26 [0,0,-2] 2 229 + 4*A + 18*A^2 + 27*A^3 + 49*B + 63*B^2 + 27*B^3 - 324*C + 162*C^2 - 27*C^3
Fermat3.M26 [0,0,-2] 3 144 + 64*A + 72*A^2 + 27*A^3 + B + 9*B^2 + 27*B^3 - 225*C + 135*C^2 - 27*C^3
Fermat3.M26 [0,0,-2] 4 132 + 25*A + 45*A^2 + 27*A^3 + 16*B + 36*B^2 + 27*B^3 - 225*C + 135*C^2 - 27*C^3
Fermat3.M26 [0,0,-2] 5 138 + 4*A + 18*A^2 + 27*A^3 + 49*B + 63*B^2 + 27*B^3 - 225*C + 135*C^2 - 27*C^3
Fermat3.M26 [0,0,-2] 6 83 + 64*A + 72*A^2 + 27*A^3 + B + 9*B^2 + 27*B^3 - 144*C + 108*C^2 - 27*C^3
Fermat3.M26 [0,0,-2] 7 71 + 25*A + 45*A^2 + 27*A^3 + 16*B + 36*B^2 + 27*B^3 - 144*C + 108*C^2 - 27*C^3
Fermat3.M26 [0,0,-2] 8 77 + 4*A + 18*A^2 + 27*A^3 + 49*B + 63*B^2 + 27*B^3 - 144*C + 108*C^2 - 27*C^3
Fermat3.M26 [1,0,2] 0 - 34 + 289*A + 153*A^2 + 27*A^3 + B + 9*B^2 + 27*B^3 - 324*C - 162*C^2 - 27*C^3
Fermat3.M26 [1,0,2] 1 - 112 + 196*A + 126*A^2 + 27*A^3 + 16*B + 36*B^2 + 27*B^3 - 324*C - 162*C^2 - 27*C^3
Fermat3.M26 [1,0,2] 2 - 154 + 121*A + 99*A^2 + 27*A^3 + 49*B + 63*B^2 + 27*B^3 - 324*C - 162*C^2 - 27*C^3
Fermat3.M26 [1,0,2] 3 - 161 + 289*A + 153*A^2 + 27*A^3 + B + 9*B^2 + 27*B^3 - 441*C - 189*C^2 - 27*C^3
Fermat3.M26 [1,0,2] 4 - 239 + 196*A + 126*A^2 + 27*A^3 + 16*B + 36*B^2 + 27*B^3 - 441*C - 189*C^2 - 27*C^3
Fermat3.M26 [1,0,2] 5 - 281 + 121*A + 99*A^2 + 27*A^3 + 49*B + 63*B^2 + 27*B^3 - 441*C - 189*C^2 - 27*C^3
Fermat3.M26 [1,0,2] 6 - 330 + 289*A + 153*A^2 + 27*A^3 + B + 9*B^2 + 27*B^3 - 576*C - 216*C^2 - 27*C^3
Fermat3.M26 [1,0,2] 7 - 408 + 196*A + 126*A^2 + 27*A^3 + 16*B + 36*B^2 + 27*B^3 - 576*C - 216*C^2 - 27*C^3
Fermat3.M26 [1,0,2] 8 - 450 + 121*A + 99*A^2 + 27*A^3 + 49*B + 63*B^2 + 27*B^3 - 576*C - 216*C^2 - 27*C^3
Fermat3.M26 [-1,0,2] 0 - 216 + A - 9*A^2 + 27*A^3 + B + 9*B^2 + 27*B^3 - 324*C - 162*C^2 - 27*C^3
Fermat3.M26 [-1,0,2] 1 - 216 + 16*A - 36*A^2 + 27*A^3 + 16*B + 36*B^2 + 27*B^3 - 324*C - 162*C^2 - 27*C^3
Fermat3.M26 [-1,0,2] 2 - 216 + 49*A - 63*A^2 + 27*A^3 + 49*B + 63*B^2 + 27*B^3 - 324*C - 162*C^2 - 27*C^3
Fermat3.M26 [-1,0,2] 3 - 343 + A - 9*A^2 + 27*A^3 + B + 9*B^2 + 27*B^3 - 441*C - 189*C^2 - 27*C^3
Fermat3.M26 [-1,0,2] 4 - 343 + 16*A - 36*A^2 + 27*A^3 + 16*B + 36*B^2 + 27*B^3 - 441*C - 189*C^2 - 27*C^3
Fermat3.M26 [-1,0,2] 5 - 343 + 49*A - 63*A^2 + 27*A^3 + 49*B + 63*B^2 + 27*B^3 - 441*C - 189*C^2 - 27*C^3
Fermat3.M26 [-1,0,2] 6 - 512 + A - 9*A^2 + 27*A^3 + B + 9*B^2 + 27*B^3 - 576*C - 216*C^2 - 27*C^3
Fermat3.M26 [-1,0,2] 7 - 512 + 16*A - 36*A^2 + 27*A^3 + 16*B + 36*B^2 + 27*B^3 - 576*C - 216*C^2 - 27*C^3
Fermat3.M26 [-1,0,2] 8 - 512 + 49*A - 63*A^2 + 27*A^3 + 49*B + 63*B^2 + 27*B^3 - 576*C - 216*C^2 - 27*C^3
Fermat3.M26 [1,0,-2] 0 398 + 289*A + 153*A^2 + 27*A^3 + B + 9*B^2 + 27*B^3 - 324*C + 162*C^2 - 27*C^3
Fermat3.M26 [1,0,-2] 1 320 + 196*A + 126*A^2 + 27*A^3 + 16*B + 36*B^2 + 27*B^3 - 324*C + 162*C^2 - 27*C^3
Fermat3.M26 [1,0,-2] 2 278 + 121*A + 99*A^2 + 27*A^3 + 49*B + 63*B^2 + 27*B^3 - 324*C + 162*C^2 - 27*C^3
Fermat3.M26 [1,0,-2] 3 307 + 289*A + 153*A^2 + 27*A^3 + B + 9*B^2 + 27*B^3 - 225*C + 135*C^2 - 27*C^3
Fermat3.M26 [1,0,-2] 4 229 + 196*A + 126*A^2 + 27*A^3 + 16*B + 36*B^2 + 27*B^3 - 225*C + 135*C^2 - 27*C^3
Fermat3.M26 [1,0,-2] 5 187 + 121*A + 99*A^2 + 27*A^3 + 49*B + 63*B^2 + 27*B^3 - 225*C + 135*C^2 - 27*C^3
Fermat3.M26 [1,0,-2] 6 246 + 289*A + 153*A^2 + 27*A^3 + B + 9*B^2 + 27*B^3 - 144*C + 108*C^2 - 27*C^3
Fermat3.M26 [1,0,-2] 7 168 + 196*A + 126*A^2 + 27*A^3 + 16*B + 36*B^2 + 27*B^3 - 144*C + 108*C^2 - 27*C^3
Fermat3.M26 [1,0,-2] 8 126 + 121*A + 99*A^2 + 27*A^3 + 49*B + 63*B^2 + 27*B^3 - 144*C + 108*C^2 - 27*C^3
Fermat3.M26 [-1,0,-2] 0 216 + A - 9*A^2 + 27*A^3 + B + 9*B^2 + 27*B^3 - 324*C + 162*C^2 - 27*C^3
Fermat3.M26 [-1,0,-2] 1 216 + 16*A - 36*A^2 + 27*A^3 + 16*B + 36*B^2 + 27*B^3 - 324*C + 162*C^2 - 27*C^3
Fermat3.M26 [-1,0,-2] 2 216 + 49*A - 63*A^2 + 27*A^3 + 49*B + 63*B^2 + 27*B^3 - 324*C + 162*C^2 - 27*C^3
Fermat3.M26 [-1,0,-2] 3 125 + A - 9*A^2 + 27*A^3 + B + 9*B^2 + 27*B^3 - 225*C + 135*C^2 - 27*C^3
Fermat3.M26 [-1,0,-2] 4 125 + 16*A - 36*A^2 + 27*A^3 + 16*B + 36*B^2 + 27*B^3 - 225*C + 135*C^2 - 27*C^3
Fermat3.M26 [-1,0,-2] 5 125 + 49*A - 63*A^2 + 27*A^3 + 49*B + 63*B^2 + 27*B^3 - 225*C + 135*C^2 - 27*C^3
Fermat3.M26 [-1,0,-2] 6 64 + A - 9*A^2 + 27*A^3 + B + 9*B^2 + 27*B^3 - 144*C + 108*C^2 - 27*C^3
Fermat3.M26 [-1,0,-2] 7 64 + 16*A - 36*A^2 + 27*A^3 + 16*B + 36*B^2 + 27*B^3 - 144*C + 108*C^2 - 27*C^3
Fermat3.M26 [-1,0,-2] 8 64 + 49*A - 63*A^2 + 27*A^3 + 49*B + 63*B^2 + 27*B^3 - 144*C + 108*C^2 - 27*C^3
Fermat3.M26 [2,0,2] 0 435 + 676*A + 234*A^2 + 27*A^3 + B + 9*B^2 + 27*B^3 - 324*C - 162*C^2 - 27*C^3
Fermat3.M26 [2,0,2] 1 237 + 529*A + 207*A^2 + 27*A^3 + 16*B + 36*B^2 + 27*B^3 - 324*C - 162*C^2 - 27*C^3
Fermat3.M26 [2,0,2] 2 93 + 400*A + 180*A^2 + 27*A^3 + 49*B + 63*B^2 + 27*B^3 - 324*C - 162*C^2 - 27*C^3
Fermat3.M26 [2,0,2] 3 308 + 676*A + 234*A^2 + 27*A^3 + B + 9*B^2 + 27*B^3 - 441*C - 189*C^2 - 27*C^3
Fermat3.M26 [2,0,2] 4 110 + 529*A + 207*A^2 + 27*A^3 + 16*B + 36*B^2 + 27*B^3 - 441*C - 189*C^2 - 27*C^3
Fermat3.M26 [2,0,2] 5 - 34 + 400*A + 180*A^2 + 27*A^3 + 49*B + 63*B^2 + 27*B^3 - 441*C - 189*C^2 - 27*C^3
Fermat3.M26 [2,0,2] 6 139 + 676*A + 234*A^2 + 27*A^3 + B + 9*B^2 + 27*B^3 - 576*C - 216*C^2 - 27*C^3
Fermat3.M26 [2,0,2] 7 - 59 + 529*A + 207*A^2 + 27*A^3 + 16*B + 36*B^2 + 27*B^3 - 576*C - 216*C^2 - 27*C^3
Fermat3.M26 [2,0,2] 8 - 203 + 400*A + 180*A^2 + 27*A^3 + 49*B + 63*B^2 + 27*B^3 - 576*C - 216*C^2 - 27*C^3
Fermat3.M26 [-2,0,2] 0 - 253 + 100*A - 90*A^2 + 27*A^3 + B + 9*B^2 + 27*B^3 - 324*C - 162*C^2 - 27*C^3
Fermat3.M26 [-2,0,2] 1 - 295 + 169*A - 117*A^2 + 27*A^3 + 16*B + 36*B^2 + 27*B^3 - 324*C - 162*C^2 - 27*C^3
Fermat3.M26 [-2,0,2] 2 - 355 + 256*A - 144*A^2 + 27*A^3 + 49*B + 63*B^2 + 27*B^3 - 324*C - 162*C^2 - 27*C^3
Fermat3.M26 [-2,0,2] 3 - 380 + 100*A - 90*A^2 + 27*A^3 + B + 9*B^2 + 27*B^3 - 441*C - 189*C^2 - 27*C^3
Fermat3.M26 [-2,0,2] 4 - 422 + 169*A - 117*A^2 + 27*A^3 + 16*B + 36*B^2 + 27*B^3 - 441*C - 189*C^2 - 27*C^3
Fermat3.M26 [-2,0,2] 5 - 482 + 256*A - 144*A^2 + 27*A^3 + 49*B + 63*B^2 + 27*B^3 - 441*C - 189*C^2 - 27*C^3
Fermat3.M26 [-2,0,2] 6 - 549 + 100*A - 90*A^2 + 27*A^3 + B + 9*B^2 + 27*B^3 - 576*C - 216*C^2 - 27*C^3
Fermat3.M26 [-2,0,2] 7 - 591 + 169*A - 117*A^2 + 27*A^3 + 16*B + 36*B^2 + 27*B^3 - 576*C - 216*C^2 - 27*C^3
Fermat3.M26 [-2,0,2] 8 - 651 + 256*A - 144*A^2 + 27*A^3 + 49*B + 63*B^2 + 27*B^3 - 576*C - 216*C^2 - 27*C^3
Fermat3.M26 [2,0,-2] 0 867 + 676*A + 234*A^2 + 27*A^3 + B + 9*B^2 + 27*B^3 - 324*C + 162*C^2 - 27*C^3
Fermat3.M26 [2,0,-2] 1 669 + 529*A + 207*A^2 + 27*A^3 + 16*B + 36*B^2 + 27*B^3 - 324*C + 162*C^2 - 27*C^3
Fermat3.M26 [2,0,-2] 2 525 + 400*A + 180*A^2 + 27*A^3 + 49*B + 63*B^2 + 27*B^3 - 324*C + 162*C^2 - 27*C^3
Fermat3.M26 [2,0,-2] 3 776 + 676*A + 234*A^2 + 27*A^3 + B + 9*B^2 + 27*B^3 - 225*C + 135*C^2 - 27*C^3
Fermat3.M26 [2,0,-2] 4 578 + 529*A + 207*A^2 + 27*A^3 + 16*B + 36*B^2 + 27*B^3 - 225*C + 135*C^2 - 27*C^3
Fermat3.M26 [2,0,-2] 5 434 + 400*A + 180*A^2 + 27*A^3 + 49*B + 63*B^2 + 27*B^3 - 225*C + 135*C^2 - 27*C^3
Fermat3.M26 [2,0,-2] 6 715 + 676*A + 234*A^2 + 27*A^3 + B + 9*B^2 + 27*B^3 - 144*C + 108*C^2 - 27*C^3
Fermat3.M26 [2,0,-2] 7 517 + 529*A + 207*A^2 + 27*A^3 + 16*B + 36*B^2 + 27*B^3 - 144*C + 108*C^2 - 27*C^3
Fermat3.M26 [2,0,-2] 8 373 + 400*A + 180*A^2 + 27*A^3 + 49*B + 63*B^2 + 27*B^3 - 144*C + 108*C^2 - 27*C^3
Fermat3.M26 [-2,0,-2] 0 179 + 100*A - 90*A^2 + 27*A^3 + B + 9*B^2 + 27*B^3 - 324*C + 162*C^2 - 27*C^3
Fermat3.M26 [-2,0,-2] 1 137 + 169*A - 117*A^2 + 27*A^3 + 16*B + 36*B^2 + 27*B^3 - 324*C + 162*C^2 - 27*C^3
Fermat3.M26 [-2,0,-2] 2 77 + 256*A - 144*A^2 + 27*A^3 + 49*B + 63*B^2 + 27*B^3 - 324*C + 162*C^2 - 27*C^3
Fermat3.M26 [-2,0,-2] 3 88 + 100*A - 90*A^2 + 27*A^3 + B + 9*B^2 + 27*B^3 - 225*C + 135*C^2 - 27*C^3
Fermat3.M26 [-2,0,-2] 4 46 + 169*A - 117*A^2 + 27*A^3 + 16*B + 36*B^2 + 27*B^3 - 225*C + 135*C^2 - 27*C^3
Fermat3.M26 [-2,0,-2] 5 - 14 + 256*A - 144*A^2 + 27*A^3 + 49*B + 63*B^2 + 27*B^3 - 225*C + 135*C^2 - 27*C^3
Fermat3.M26 [-2,0,-2] 6 27 + 100*A - 90*A^2 + 27*A^3 + B + 9*B^2 + 27*B^3 - 144*C + 108*C^2 - 27*C^3
Fermat3.M26 [-2,0,-2] 7 - 15 + 169*A - 117*A^2 + 27*A^3 + 16*B + 36*B^2 + 27*B^3 - 144*C + 108*C^2 - 27*C^3
Fermat3.M26 [-2,0,-2] 8 - 75 + 256*A - 144*A^2 + 27*A^3 + 49*B + 63*B^2 + 27*B^3 - 144*C + 108*C^2 - 27*C^3
Fermat3.M26 [0,1,2] 0 - 160 + 64*A + 72*A^2 + 27*A^3 + 100*B + 90*B^2 + 27*B^3 - 324*C - 162*C^2 - 27*C^3
Fermat3.M26 [0,1,2] 1 - 130 + 25*A + 45*A^2 + 27*A^3 + 169*B + 117*B^2 + 27*B^3 - 324*C - 162*C^2 - 27*C^3
Fermat3.M26 [0,1,2] 2 - 64 + 4*A + 18*A^2 + 27*A^3 + 256*B + 144*B^2 + 27*B^3 - 324*C - 162*C^2 - 27*C^3
Fermat3.M26 [0,1,2] 3 - 287 + 64*A + 72*A^2 + 27*A^3 + 100*B + 90*B^2 + 27*B^3 - 441*C - 189*C^2 - 27*C^3
Fermat3.M26 [0,1,2] 4 - 257 + 25*A + 45*A^2 + 27*A^3 + 169*B + 117*B^2 + 27*B^3 - 441*C - 189*C^2 - 27*C^3
Fermat3.M26 [0,1,2] 5 - 191 + 4*A + 18*A^2 + 27*A^3 + 256*B + 144*B^2 + 27*B^3 - 441*C - 189*C^2 - 27*C^3
Fermat3.M26 [0,1,2] 6 - 456 + 64*A + 72*A^2 + 27*A^3 + 100*B + 90*B^2 + 27*B^3 - 576*C - 216*C^2 - 27*C^3
Fermat3.M26 [0,1,2] 7 - 426 + 25*A + 45*A^2 + 27*A^3 + 169*B + 117*B^2 + 27*B^3 - 576*C - 216*C^2 - 27*C^3
Fermat3.M26 [0,1,2] 8 - 360 + 4*A + 18*A^2 + 27*A^3 + 256*B + 144*B^2 + 27*B^3 - 576*C - 216*C^2 - 27*C^3
Fermat3.M26 [0,-1,2] 0 - 216 + 64*A + 72*A^2 + 27*A^3 + 64*B - 72*B^2 + 27*B^3 - 324*C - 162*C^2 - 27*C^3
Fermat3.M26 [0,-1,2] 1 - 216 + 25*A + 45*A^2 + 27*A^3 + 25*B - 45*B^2 + 27*B^3 - 324*C - 162*C^2 - 27*C^3
Fermat3.M26 [0,-1,2] 2 - 216 + 4*A + 18*A^2 + 27*A^3 + 4*B - 18*B^2 + 27*B^3 - 324*C - 162*C^2 - 27*C^3
Fermat3.M26 [0,-1,2] 3 - 343 + 64*A + 72*A^2 + 27*A^3 + 64*B - 72*B^2 + 27*B^3 - 441*C - 189*C^2 - 27*C^3
Fermat3.M26 [0,-1,2] 4 - 343 + 25*A + 45*A^2 + 27*A^3 + 25*B - 45*B^2 + 27*B^3 - 441*C - 189*C^2 - 27*C^3
Fermat3.M26 [0,-1,2] 5 - 343 + 4*A + 18*A^2 + 27*A^3 + 4*B - 18*B^2 + 27*B^3 - 441*C - 189*C^2 - 27*C^3
Fermat3.M26 [0,-1,2] 6 - 512 + 64*A + 72*A^2 + 27*A^3 + 64*B - 72*B^2 + 27*B^3 - 576*C - 216*C^2 - 27*C^3
Fermat3.M26 [0,-1,2] 7 - 512 + 25*A + 45*A^2 + 27*A^3 + 25*B - 45*B^2 + 27*B^3 - 576*C - 216*C^2 - 27*C^3
Fermat3.M26 [0,-1,2] 8 - 512 + 4*A + 18*A^2 + 27*A^3 + 4*B - 18*B^2 + 27*B^3 - 576*C - 216*C^2 - 27*C^3
Fermat3.M26 [0,1,-2] 0 272 + 64*A + 72*A^2 + 27*A^3 + 100*B + 90*B^2 + 27*B^3 - 324*C + 162*C^2 - 27*C^3
Fermat3.M26 [0,1,-2] 1 302 + 25*A + 45*A^2 + 27*A^3 + 169*B + 117*B^2 + 27*B^3 - 324*C + 162*C^2 - 27*C^3
Fermat3.M26 [0,1,-2] 2 368 + 4*A + 18*A^2 + 27*A^3 + 256*B + 144*B^2 + 27*B^3 - 324*C + 162*C^2 - 27*C^3
Fermat3.M26 [0,1,-2] 3 181 + 64*A + 72*A^2 + 27*A^3 + 100*B + 90*B^2 + 27*B^3 - 225*C + 135*C^2 - 27*C^3
Fermat3.M26 [0,1,-2] 4 211 + 25*A + 45*A^2 + 27*A^3 + 169*B + 117*B^2 + 27*B^3 - 225*C + 135*C^2 - 27*C^3
Fermat3.M26 [0,1,-2] 5 277 + 4*A + 18*A^2 + 27*A^3 + 256*B + 144*B^2 + 27*B^3 - 225*C + 135*C^2 - 27*C^3
Fermat3.M26 [0,1,-2] 6 120 + 64*A + 72*A^2 + 27*A^3 + 100*B + 90*B^2 + 27*B^3 - 144*C + 108*C^2 - 27*C^3
Fermat3.M26 [0,1,-2] 7 150 + 25*A + 45*A^2 + 27*A^3 + 169*B + 117*B^2 + 27*B^3 - 144*C + 108*C^2 - 27*C^3
Fermat3.M26 [0,1,-2] 8 216 + 4*A + 18*A^2 + 27*A^3 + 256*B + 144*B^2 + 27*B^3 - 144*C + 108*C^2 - 27*C^3
Fermat3.M26 [0,-1,-2] 0 216 + 64*A + 72*A^2 + 27*A^3 + 64*B - 72*B^2 + 27*B^3 - 324*C + 162*C^2 - 27*C^3
Fermat3.M26 [0,-1,-2] 1 216 + 25*A + 45*A^2 + 27*A^3 + 25*B - 45*B^2 + 27*B^3 - 324*C + 162*C^2 - 27*C^3
Fermat3.M26 [0,-1,-2] 2 216 + 4*A + 18*A^2 + 27*A^3 + 4*B - 18*B^2 + 27*B^3 - 324*C + 162*C^2 - 27*C^3
Fermat3.M26 [0,-1,-2] 3 125 + 64*A + 72*A^2 + 27*A^3 + 64*B - 72*B^2 + 27*B^3 - 225*C + 135*C^2 - 27*C^3
Fermat3.M26 [0,-1,-2] 4 125 + 25*A + 45*A^2 + 27*A^3 + 25*B - 45*B^2 + 27*B^3 - 225*C + 135*C^2 - 27*C^3
Fermat3.M26 [0,-1,-2] 5 125 + 4*A + 18*A^2 + 27*A^3 + 4*B - 18*B^2 + 27*B^3 - 225*C + 135*C^2 - 27*C^3
Fermat3.M26 [0,-1,-2] 6 64 + 64*A + 72*A^2 + 27*A^3 + 64*B - 72*B^2 + 27*B^3 - 144*C + 108*C^2 - 27*C^3
Fermat3.M26 [0,-1,-2] 7 64 + 25*A + 45*A^2 + 27*A^3 + 25*B - 45*B^2 + 27*B^3 - 144*C + 108*C^2 - 27*C^3
Fermat3.M26 [0,-1,-2] 8 64 + 4*A + 18*A^2 + 27*A^3 + 4*B - 18*B^2 + 27*B^3 - 144*C + 108*C^2 - 27*C^3
Fermat3.M26 [1,1,2] 0 3 + 289*A + 153*A^2 + 27*A^3 + 100*B + 90*B^2 + 27*B^3 - 324*C - 162*C^2 - 27*C^3
Fermat3.M26 [1,1,2] 1 - 33 + 196*A + 126*A^2 + 27*A^3 + 169*B + 117*B^2 + 27*B^3 - 324*C - 162*C^2 - 27*C^3
Fermat3.M26 [1,1,2] 2 - 15 + 121*A + 99*A^2 + 27*A^3 + 256*B + 144*B^2 + 27*B^3 - 324*C - 162*C^2 - 27*C^3
Fermat3.M26 [1,1,2] 3 - 124 + 289*A + 153*A^2 + 27*A^3 + 100*B + 90*B^2 + 27*B^3 - 441*C - 189*C^2 - 27*C^3
Fermat3.M26 [1,1,2] 4 - 160 + 196*A + 126*A^2 + 27*A^3 + 169*B + 117*B^2 + 27*B^3 - 441*C - 189*C^2 - 27*C^3
Fermat3.M26 [1,1,2] 5 - 142 + 121*A + 99*A^2 + 27*A^3 + 256*B + 144*B^2 + 27*B^3 - 441*C - 189*C^2 - 27*C^3
Fermat3.M26 [1,1,2] 6 - 293 + 289*A + 153*A^2 + 27*A^3 + 100*B + 90*B^2 + 27*B^3 - 576*C - 216*C^2 - 27*C^3
Fermat3.M26 [1,1,2] 7 - 329 + 196*A + 126*A^2 + 27*A^3 + 169*B + 117*B^2 + 27*B^3 - 576*C - 216*C^2 - 27*C^3
Fermat3.M26 [1,1,2] 8 - 311 + 121*A + 99*A^2 + 27*A^3 + 256*B + 144*B^2 + 27*B^3 - 576*C - 216*C^2 - 27*C^3
Fermat3.M26 [-1,1,2] 0 - 179 + A - 9*A^2 + 27*A^3 + 100*B + 90*B^2 + 27*B^3 - 324*C - 162*C^2 - 27*C^3
Fermat3.M26 [-1,1,2] 1 - 137 + 16*A - 36*A^2 + 27*A^3 + 169*B + 117*B^2 + 27*B^3 - 324*C - 162*C^2 - 27*C^3
Fermat3.M26 [-1,1,2] 2 - 77 + 49*A - 63*A^2 + 27*A^3 + 256*B + 144*B^2 + 27*B^3 - 324*C - 162*C^2 - 27*C^3
Fermat3.M26 [-1,1,2] 3 - 306 + A - 9*A^2 + 27*A^3 + 100*B + 90*B^2 + 27*B^3 - 441*C - 189*C^2 - 27*C^3
Fermat3.M26 [-1,1,2] 4 - 264 + 16*A - 36*A^2 + 27*A^3 + 169*B + 117*B^2 + 27*B^3 - 441*C - 189*C^2 - 27*C^3
Fermat3.M26 [-1,1,2] 5 - 204 + 49*A - 63*A^2 + 27*A^3 + 256*B + 144*B^2 + 27*B^3 - 441*C - 189*C^2 - 27*C^3
Fermat3.M26 [-1,1,2] 6 - 475 + A - 9*A^2 + 27*A^3 + 100*B + 90*B^2 + 27*B^3 - 576*C - 216*C^2 - 27*C^3
Fermat3.M26 [-1,1,2] 7 - 433 + 16*A - 36*A^2 + 27*A^3 + 169*B + 117*B^2 + 27*B^3 - 576*C - 216*C^2 - 27*C^3
Fermat3.M26 [-1,1,2] 8 - 373 + 49*A - 63*A^2 + 27*A^3 + 256*B + 144*B^2 + 27*B^3 - 576*C - 216*C^2 - 27*C^3
Fermat3.M26 [1,-1,2] 0 - 53 + 289*A + 153*A^2 + 27*A^3 + 64*B - 72*B^2 + 27*B^3 - 324*C - 162*C^2 - 27*C^3
Fermat3.M26 [1,-1,2] 1 - 119 + 196*A + 126*A^2 + 27*A^3 + 25*B - 45*B^2 + 27*B^3 - 324*C - 162*C^2 - 27*C^3
Fermat3.M26 [1,-1,2] 2 - 167 + 121*A + 99*A^2 + 27*A^3 + 4*B - 18*B^2 + 27*B^3 - 324*C - 162*C^2 - 27*C^3
Fermat3.M26 [1,-1,2] 3 - 180 + 289*A + 153*A^2 + 27*A^3 + 64*B - 72*B^2 + 27*B^3 - 441*C - 189*C^2 - 27*C^3
Fermat3.M26 [1,-1,2] 4 - 246 + 196*A + 126*A^2 + 27*A^3 + 25*B - 45*B^2 + 27*B^3 - 441*C - 189*C^2 - 27*C^3
Fermat3.M26 [1,-1,2] 5 - 294 + 121*A + 99*A^2 + 27*A^3 + 4*B - 18*B^2 + 27*B^3 - 441*C - 189*C^2 - 27*C^3
Fermat3.M26 [1,-1,2] 6 - 349 + 289*A + 153*A^2 + 27*A^3 + 64*B - 72*B^2 + 27*B^3 - 576*C - 216*C^2 - 27*C^3
Fermat3.M26 [1,-1,2] 7 - 415 + 196*A + 126*A^2 + 27*A^3 + 25*B - 45*B^2 + 27*B^3 - 576*C - 216*C^2 - 27*C^3
Fermat3.M26 [1,-1,2] 8 - 463 + 121*A + 99*A^2 + 27*A^3 + 4*B - 18*B^2 + 27*B^3 - 576*C - 216*C^2 - 27*C^3
Fermat3.M26 [-1,-1,2] 0 - 235 + A - 9*A^2 + 27*A^3 + 64*B - 72*B^2 + 27*B^3 - 324*C - 162*C^2 - 27*C^3
Fermat3.M26 [-1,-1,2] 1 - 223 + 16*A - 36*A^2 + 27*A^3 + 25*B - 45*B^2 + 27*B^3 - 324*C - 162*C^2 - 27*C^3
Fermat3.M26 [-1,-1,2] 2 - 229 + 49*A - 63*A^2 + 27*A^3 + 4*B - 18*B^2 + 27*B^3 - 324*C - 162*C^2 - 27*C^3
Fermat3.M26 [-1,-1,2] 3 - 362 + A - 9*A^2 + 27*A^3 + 64*B - 72*B^2 + 27*B^3 - 441*C - 189*C^2 - 27*C^3
Fermat3.M26 [-1,-1,2] 4 - 350 + 16*A - 36*A^2 + 27*A^3 + 25*B - 45*B^2 + 27*B^3 - 441*C - 189*C^2 - 27*C^3
Fermat3.M26 [-1,-1,2] 5 - 356 + 49*A - 63*A^2 + 27*A^3 + 4*B - 18*B^2 + 27*B^3 - 441*C - 189*C^2 - 27*C^3
Fermat3.M26 [-1,-1,2] 6 - 531 + A - 9*A^2 + 27*A^3 + 64*B - 72*B^2 + 27*B^3 - 576*C - 216*C^2 - 27*C^3
Fermat3.M26 [-1,-1,2] 7 - 519 + 16*A - 36*A^2 + 27*A^3 + 25*B - 45*B^2 + 27*B^3 - 576*C - 216*C^2 - 27*C^3
Fermat3.M26 [-1,-1,2] 8 - 525 + 49*A - 63*A^2 + 27*A^3 + 4*B - 18*B^2 + 27*B^3 - 576*C - 216*C^2 - 27*C^3
Fermat3.M26 [1,1,-2] 0 435 + 289*A + 153*A^2 + 27*A^3 + 100*B + 90*B^2 + 27*B^3 - 324*C + 162*C^2 - 27*C^3
Fermat3.M26 [1,1,-2] 1 399 + 196*A + 126*A^2 + 27*A^3 + 169*B + 117*B^2 + 27*B^3 - 324*C + 162*C^2 - 27*C^3
Fermat3.M26 [1,1,-2] 2 417 + 121*A + 99*A^2 + 27*A^3 + 256*B + 144*B^2 + 27*B^3 - 324*C + 162*C^2 - 27*C^3
Fermat3.M26 [1,1,-2] 3 344 + 289*A + 153*A^2 + 27*A^3 + 100*B + 90*B^2 + 27*B^3 - 225*C + 135*C^2 - 27*C^3
Fermat3.M26 [1,1,-2] 4 308 + 196*A + 126*A^2 + 27*A^3 + 169*B + 117*B^2 + 27*B^3 - 225*C + 135*C^2 - 27*C^3
Fermat3.M26 [1,1,-2] 5 326 + 121*A + 99*A^2 + 27*A^3 + 256*B + 144*B^2 + 27*B^3 - 225*C + 135*C^2 - 27*C^3
Fermat3.M26 [1,1,-2] 6 283 + 289*A + 153*A^2 + 27*A^3 + 100*B + 90*B^2 + 27*B^3 - 144*C + 108*C^2 - 27*C^3
Fermat3.M26 [1,1,-2] 7 247 + 196*A + 126*A^2 + 27*A^3 + 169*B + 117*B^2 + 27*B^3 - 144*C + 108*C^2 - 27*C^3
Fermat3.M26 [1,1,-2] 8 265 + 121*A + 99*A^2 + 27*A^3 + 256*B + 144*B^2 + 27*B^3 - 144*C + 108*C^2 - 27*C^3
Fermat3.M26 [-1,1,-2] 0 253 + A - 9*A^2 + 27*A^3 + 100*B + 90*B^2 + 27*B^3 - 324*C + 162*C^2 - 27*C^3
Fermat3.M26 [-1,1,-2] 1 295 + 16*A - 36*A^2 + 27*A^3 + 169*B + 117*B^2 + 27*B^3 - 324*C + 162*C^2 - 27*C^3
Fermat3.M26 [-1,1,-2] 2 355 + 49*A - 63*A^2 + 27*A^3 + 256*B + 144*B^2 + 27*B^3 - 324*C + 162*C^2 - 27*C^3
Fermat3.M26 [-1,1,-2] 3 162 + A - 9*A^2 + 27*A^3 + 100*B + 90*B^2 + 27*B^3 - 225*C + 135*C^2 - 27*C^3
Fermat3.M26 [-1,1,-2] 4 204 + 16*A - 36*A^2 + 27*A^3 + 169*B + 117*B^2 + 27*B^3 - 225*C + 135*C^2 - 27*C^3
Fermat3.M26 [-1,1,-2] 5 264 + 49*A - 63*A^2 + 27*A^3 + 256*B + 144*B^2 + 27*B^3 - 225*C + 135*C^2 - 27*C^3
Fermat3.M26 [-1,1,-2] 6 101 + A - 9*A^2 + 27*A^3 + 100*B + 90*B^2 + 27*B^3 - 144*C + 108*C^2 - 27*C^3
Fermat3.M26 [-1,1,-2] 7 143 + 16*A - 36*A^2 + 27*A^3 + 169*B + 117*B^2 + 27*B^3 - 144*C + 108*C^2 - 27*C^3
Fermat3.M26 [-1,1,-2] 8 203 + 49*A - 63*A^2 + 27*A^3 + 256*B + 144*B^2 + 27*B^3 - 144*C + 108*C^2 - 27*C^3
Fermat3.M26 [1,-1,-2] 0 379 + 289*A + 153*A^2 + 27*A^3 + 64*B - 72*B^2 + 27*B^3 - 324*C + 162*C^2 - 27*C^3
Fermat3.M26 [1,-1,-2] 1 313 + 196*A + 126*A^2 + 27*A^3 + 25*B - 45*B^2 + 27*B^3 - 324*C + 162*C^2 - 27*C^3
Fermat3.M26 [1,-1,-2] 2 265 + 121*A + 99*A^2 + 27*A^3 + 4*B - 18*B^2 + 27*B^3 - 324*C + 162*C^2 - 27*C^3
Fermat3.M26 [1,-1,-2] 3 288 + 289*A + 153*A^2 + 27*A^3 + 64*B - 72*B^2 + 27*B^3 - 225*C + 135*C^2 - 27*C^3
Fermat3.M26 [1,-1,-2] 4 222 + 196*A + 126*A^2 + 27*A^3 + 25*B - 45*B^2 + 27*B^3 - 225*C + 135*C^2 - 27*C^3
Fermat3.M26 [1,-1,-2] 5 174 + 121*A + 99*A^2 + 27*A^3 + 4*B - 18*B^2 + 27*B^3 - 225*C + 135*C^2 - 27*C^3
Fermat3.M26 [1,-1,-2] 6 227 + 289*A + 153*A^2 + 27*A^3 + 64*B - 72*B^2 + 27*B^3 - 144*C + 108*C^2 - 27*C^3
Fermat3.M26 [1,-1,-2] 7 161 + 196*A + 126*A^2 + 27*A^3 + 25*B - 45*B^2 + 27*B^3 - 144*C + 108*C^2 - 27*C^3
Fermat3.M26 [1,-1,-2] 8 113 + 121*A + 99*A^2 + 27*A^3 + 4*B - 18*B^2 + 27*B^3 - 144*C + 108*C^2 - 27*C^3
Fermat3.M26 [-1,-1,-2] 0 197 + A - 9*A^2 + 27*A^3 + 64*B - 72*B^2 + 27*B^3 - 324*C + 162*C^2 - 27*C^3
Fermat3.M26 [-1,-1,-2] 1 209 + 16*A - 36*A^2 + 27*A^3 + 25*B - 45*B^2 + 27*B^3 - 324*C + 162*C^2 - 27*C^3
Fermat3.M26 [-1,-1,-2] 2 203 + 49*A - 63*A^2 + 27*A^3 + 4*B - 18*B^2 + 27*B^3 - 324*C + 162*C^2 - 27*C^3
Fermat3.M26 [-1,-1,-2] 3 106 + A - 9*A^2 + 27*A^3 + 64*B - 72*B^2 + 27*B^3 - 225*C + 135*C^2 - 27*C^3
Fermat3.M26 [-1,-1,-2] 4 118 + 16*A - 36*A^2 + 27*A^3 + 25*B - 45*B^2 + 27*B^3 - 225*C + 135*C^2 - 27*C^3
Fermat3.M26 [-1,-1,-2] 5 112 + 49*A - 63*A^2 + 27*A^3 + 4*B - 18*B^2 + 27*B^3 - 225*C + 135*C^2 - 27*C^3
Fermat3.M26 [-1,-1,-2] 6 45 + A - 9*A^2 + 27*A^3 + 64*B - 72*B^2 + 27*B^3 - 144*C + 108*C^2 - 27*C^3
Fermat3.M26 [-1,-1,-2] 7 57 + 16*A - 36*A^2 + 27*A^3 + 25*B - 45*B^2 + 27*B^3 - 144*C + 108*C^2 - 27*C^3
Fermat3.M26 [-1,-1,-2] 8 51 + 49*A - 63*A^2 + 27*A^3 + 4*B - 18*B^2 + 27*B^3 - 144*C + 108*C^2 - 27*C^3
Fermat3.M26 [2,1,2] 0 472 + 676*A + 234*A^2 + 27*A^3 + 100*B + 90*B^2 + 27*B^3 - 324*C - 162*C^2 - 27*C^3
Fermat3.M26 [2,1,2] 1 316 + 529*A + 207*A^2 + 27*A^3 + 169*B + 117*B^2 + 27*B^3 - 324*C - 162*C^2 - 27*C^3
Fermat3.M26 [2,1,2] 2 232 + 400*A + 180*A^2 + 27*A^3 + 256*B + 144*B^2 + 27*B^3 - 324*C - 162*C^2 - 27*C^3
Fermat3.M26 [2,1,2] 3 345 + 676*A + 234*A^2 + 27*A^3 + 100*B + 90*B^2 + 27*B^3 - 441*C - 189*C^2 - 27*C^3
Fermat3.M26 [2,1,2] 4 189 + 529*A + 207*A^2 + 27*A^3 + 169*B + 117*B^2 + 27*B^3 - 441*C - 189*C^2 - 27*C^3
Fermat3.M26 [2,1,2] 5 105 + 400*A + 180*A^2 + 27*A^3 + 256*B + 144*B^2 + 27*B^3 - 441*C - 189*C^2 - 27*C^3
Fermat3.M26 [2,1,2] 6 176 + 676*A + 234*A^2 + 27*A^3 + 100*B + 90*B^2 + 27*B^3 - 576*C - 216*C^2 - 27*C^3
Fermat3.M26 [2,1,2] 7 20 + 529*A + 207*A^2 + 27*A^3 + 169*B + 117*B^2 + 27*B^3 - 576*C - 216*C^2 - 27*C^3
Fermat3.M26 [2,1,2] 8 - 64 + 400*A + 180*A^2 + 27*A^3 + 256*B + 144*B^2 + 27*B^3 - 576*C - 216*C^2 - 27*C^3
Fermat3.M26 [-2,1,2] 0 - 216 + 100*A - 90*A^2 + 27*A^3 + 100*B + 90*B^2 + 27*B^3 - 324*C - 162*C^2 - 27*C^3
Fermat3.M26 [-2,1,2] 1 - 216 + 169*A - 117*A^2 + 27*A^3 + 169*B + 117*B^2 + 27*B^3 - 324*C - 162*C^2 - 27*C^3
Fermat3.M26 [-2,1,2] 2 - 216 + 256*A - 144*A^2 + 27*A^3 + 256*B + 144*B^2 + 27*B^3 - 324*C - 162*C^2 - 27*C^3
Fermat3.M26 [-2,1,2] 3 - 343 + 100*A - 90*A^2 + 27*A^3 + 100*B + 90*B^2 + 27*B^3 - 441*C - 189*C^2 - 27*C^3
Fermat3.M26 [-2,1,2] 4 - 343 + 169*A - 117*A^2 + 27*A^3 + 169*B + 117*B^2 + 27*B^3 - 441*C - 189*C^2 - 27*C^3
Fermat3.M26 [-2,1,2] 5 - 343 + 256*A - 144*A^2 + 27*A^3 + 256*B + 144*B^2 + 27*B^3 - 441*C - 189*C^2 - 27*C^3
Fermat3.M26 [-2,1,2] 6 - 512 + 100*A - 90*A^2 + 27*A^3 + 100*B + 90*B^2 + 27*B^3 - 576*C - 216*C^2 - 27*C^3
Fermat3.M26 [-2,1,2] 7 - 512 + 169*A - 117*A^2 + 27*A^3 + 169*B + 117*B^2 + 27*B^3 - 576*C - 216*C^2 - 27*C^3
Fermat3.M26 [-2,1,2] 8 - 512 + 256*A - 144*A^2 + 27*A^3 + 256*B + 144*B^2 + 27*B^3 - 576*C - 216*C^2 - 27*C^3
Fermat3.M26 [2,-1,2] 0 416 + 676*A + 234*A^2 + 27*A^3 + 64*B - 72*B^2 + 27*B^3 - 324*C - 162*C^2 - 27*C^3
Fermat3.M26 [2,-1,2] 1 230 + 529*A + 207*A^2 + 27*A^3 + 25*B - 45*B^2 + 27*B^3 - 324*C - 162*C^2 - 27*C^3
Fermat3.M26 [2,-1,2] 2 80 + 400*A + 180*A^2 + 27*A^3 + 4*B - 18*B^2 + 27*B^3 - 324*C - 162*C^2 - 27*C^3
Fermat3.M26 [2,-1,2] 3 289 + 676*A + 234*A^2 + 27*A^3 + 64*B - 72*B^2 + 27*B^3 - 441*C - 189*C^2 - 27*C^3
Fermat3.M26 [2,-1,2] 4 103 + 529*A + 207*A^2 + 27*A^3 + 25*B - 45*B^2 + 27*B^3 - 441*C - 189*C^2 - 27*C^3
Fermat3.M26 [2,-1,2] 5 - 47 + 400*A + 180*A^2 + 27*A^3 + 4*B - 18*B^2 + 27*B^3 - 441*C - 189*C^2 - 27*C^3
Fermat3.M26 [2,-1,2] 6 120 + 676*A + 234*A^2 + 27*A^3 + 64*B - 72*B^2 + 27*B^3 - 576*C - 216*C^2 - 27*C^3
Fermat3.M26 [2,-1,2] 7 - 66 + 529*A + 207*A^2 + 27*A^3 + 25*B - 45*B^2 + 27*B^3 - 576*C - 216*C^2 - 27*C^3
Fermat3.M26 [2,-1,2] 8 - 216 + 400*A + 180*A^2 + 27*A^3 + 4*B - 18*B^2 + 27*B^3 - 576*C - 216*C^2 - 27*C^3
Fermat3.M26 [-2,-1,2] 0 - 272 + 100*A - 90*A^2 + 27*A^3 + 64*B - 72*B^2 + 27*B^3 - 324*C - 162*C^2 - 27*C^3
Fermat3.M26 [-2,-1,2] 1 - 302 + 169*A - 117*A^2 + 27*A^3 + 25*B - 45*B^2 + 27*B^3 - 324*C - 162*C^2 - 27*C^3
Fermat3.M26 [-2,-1,2] 2 - 368 + 256*A - 144*A^2 + 27*A^3 + 4*B - 18*B^2 + 27*B^3 - 324*C - 162*C^2 - 27*C^3
Fermat3.M26 [-2,-1,2] 3 - 399 + 100*A - 90*A^2 + 27*A^3 + 64*B - 72*B^2 + 27*B^3 - 441*C - 189*C^2 - 27*C^3
Fermat3.M26 [-2,-1,2] 4 - 429 + 169*A - 117*A^2 + 27*A^3 + 25*B - 45*B^2 + 27*B^3 - 441*C - 189*C^2 - 27*C^3
Fermat3.M26 [-2,-1,2] 5 - 495 + 256*A - 144*A^2 + 27*A^3 + 4*B - 18*B^2 + 27*B^3 - 441*C - 189*C^2 - 27*C^3
Fermat3.M26 [-2,-1,2] 6 - 568 + 100*A - 90*A^2 + 27*A^3 + 64*B - 72*B^2 + 27*B^3 - 576*C - 216*C^2 - 27*C^3
Fermat3.M26 [-2,-1,2] 7 - 598 + 169*A - 117*A^2 + 27*A^3 + 25*B - 45*B^2 + 27*B^3 - 576*C - 216*C^2 - 27*C^3
Fermat3.M26 [-2,-1,2] 8 - 664 + 256*A - 144*A^2 + 27*A^3 + 4*B - 18*B^2 + 27*B^3 - 576*C - 216*C^2 - 27*C^3
Fermat3.M26 [2,1,-2] 0 904 + 676*A + 234*A^2 + 27*A^3 + 100*B + 90*B^2 + 27*B^3 - 324*C + 162*C^2 - 27*C^3
Fermat3.M26 [2,1,-2] 1 748 + 529*A + 207*A^2 + 27*A^3 + 169*B + 117*B^2 + 27*B^3 - 324*C + 162*C^2 - 27*C^3
Fermat3.M26 [2,1,-2] 2 664 + 400*A + 180*A^2 + 27*A^3 + 256*B + 144*B^2 + 27*B^3 - 324*C + 162*C^2 - 27*C^3
Fermat3.M26 [2,1,-2] 3 813 + 676*A + 234*A^2 + 27*A^3 + 100*B + 90*B^2 + 27*B^3 - 225*C + 135*C^2 - 27*C^3
Fermat3.M26 [2,1,-2] 4 657 + 529*A + 207*A^2 + 27*A^3 + 169*B + 117*B^2 + 27*B^3 - 225*C + 135*C^2 - 27*C^3
Fermat3.M26 [2,1,-2] 5 573 + 400*A + 180*A^2 + 27*A^3 + 256*B + 144*B^2 + 27*B^3 - 225*C + 135*C^2 - 27*C^3
Fermat3.M26 [2,1,-2] 6 752 + 676*A + 234*A^2 + 27*A^3 + 100*B + 90*B^2 + 27*B^3 - 144*C + 108*C^2 - 27*C^3
Fermat3.M26 [2,1,-2] 7 596 + 529*A + 207*A^2 + 27*A^3 + 169*B + 117*B^2 + 27*B^3 - 144*C + 108*C^2 - 27*C^3
Fermat3.M26 [2,1,-2] 8 512 + 400*A + 180*A^2 + 27*A^3 + 256*B + 144*B^2 + 27*B^3 - 144*C + 108*C^2 - 27*C^3
Fermat3.M26 [-2,1,-2] 0 216 + 100*A - 90*A^2 + 27*A^3 + 100*B + 90*B^2 + 27*B^3 - 324*C + 162*C^2 - 27*C^3
Fermat3.M26 [-2,1,-2] 1 216 + 169*A - 117*A^2 + 27*A^3 + 169*B + 117*B^2 + 27*B^3 - 324*C + 162*C^2 - 27*C^3
Fermat3.M26 [-2,1,-2] 2 216 + 256*A - 144*A^2 + 27*A^3 + 256*B + 144*B^2 + 27*B^3 - 324*C + 162*C^2 - 27*C^3
Fermat3.M26 [-2,1,-2] 3 125 + 100*A - 90*A^2 + 27*A^3 + 100*B + 90*B^2 + 27*B^3 - 225*C + 135*C^2 - 27*C^3
Fermat3.M26 [-2,1,-2] 4 125 + 169*A - 117*A^2 + 27*A^3 + 169*B + 117*B^2 + 27*B^3 - 225*C + 135*C^2 - 27*C^3
Fermat3.M26 [-2,1,-2] 5 125 + 256*A - 144*A^2 + 27*A^3 + 256*B + 144*B^2 + 27*B^3 - 225*C + 135*C^2 - 27*C^3
Fermat3.M26 [-2,1,-2] 6 64 + 100*A - 90*A^2 + 27*A^3 + 100*B + 90*B^2 + 27*B^3 - 144*C + 108*C^2 - 27*C^3
Fermat3.M26 [-2,1,-2] 7 64 + 169*A - 117*A^2 + 27*A^3 + 169*B + 117*B^2 + 27*B^3 - 144*C + 108*C^2 - 27*C^3
Fermat3.M26 [-2,1,-2] 8 64 + 256*A - 144*A^2 + 27*A^3 + 256*B + 144*B^2 + 27*B^3 - 144*C + 108*C^2 - 27*C^3
Fermat3.M26 [2,-1,-2] 0 848 + 676*A + 234*A^2 + 27*A^3 + 64*B - 72*B^2 + 27*B^3 - 324*C + 162*C^2 - 27*C^3
Fermat3.M26 [2,-1,-2] 1 662 + 529*A + 207*A^2 + 27*A^3 + 25*B - 45*B^2 + 27*B^3 - 324*C + 162*C^2 - 27*C^3
Fermat3.M26 [2,-1,-2] 2 512 + 400*A + 180*A^2 + 27*A^3 + 4*B - 18*B^2 + 27*B^3 - 324*C + 162*C^2 - 27*C^3
Fermat3.M26 [2,-1,-2] 3 757 + 676*A + 234*A^2 + 27*A^3 + 64*B - 72*B^2 + 27*B^3 - 225*C + 135*C^2 - 27*C^3
Fermat3.M26 [2,-1,-2] 4 571 + 529*A + 207*A^2 + 27*A^3 + 25*B - 45*B^2 + 27*B^3 - 225*C + 135*C^2 - 27*C^3
Fermat3.M26 [2,-1,-2] 5 421 + 400*A + 180*A^2 + 27*A^3 + 4*B - 18*B^2 + 27*B^3 - 225*C + 135*C^2 - 27*C^3
Fermat3.M26 [2,-1,-2] 6 696 + 676*A + 234*A^2 + 27*A^3 + 64*B - 72*B^2 + 27*B^3 - 144*C + 108*C^2 - 27*C^3
Fermat3.M26 [2,-1,-2] 7 510 + 529*A + 207*A^2 + 27*A^3 + 25*B - 45*B^2 + 27*B^3 - 144*C + 108*C^2 - 27*C^3
Fermat3.M26 [2,-1,-2] 8 360 + 400*A + 180*A^2 + 27*A^3 + 4*B - 18*B^2 + 27*B^3 - 144*C + 108*C^2 - 27*C^3
Fermat3.M26 [-2,-1,-2] 0 160 + 100*A - 90*A^2 + 27*A^3 + 64*B - 72*B^2 + 27*B^3 - 324*C + 162*C^2 - 27*C^3
Fermat3.M26 [-2,-1,-2] 1 130 + 169*A - 117*A^2 + 27*A^3 + 25*B - 45*B^2 + 27*B^3 - 324*C + 162*C^2 - 27*C^3
Fermat3.M26 [-2,-1,-2] 2 64 + 256*A - 144*A^2 + 27*A^3 + 4*B - 18*B^2 + 27*B^3 - 324*C + 162*C^2 - 27*C^3
Fermat3.M26 [-2,-1,-2] 3 69 + 100*A - 90*A^2 + 27*A^3 + 64*B - 72*B^2 + 27*B^3 - 225*C + 135*C^2 - 27*C^3
Fermat3.M26 [-2,-1,-2] 4 39 + 169*A - 117*A^2 + 27*A^3 + 25*B - 45*B^2 + 27*B^3 - 225*C + 135*C^2 - 27*C^3
Fermat3.M26 [-2,-1,-2] 5 - 27 + 256*A - 144*A^2 + 27*A^3 + 4*B - 18*B^2 + 27*B^3 - 225*C + 135*C^2 - 27*C^3
Fermat3.M26 [-2,-1,-2] 6 8 + 100*A - 90*A^2 + 27*A^3 + 64*B - 72*B^2 + 27*B^3 - 144*C + 108*C^2 - 27*C^3
Fermat3.M26 [-2,-1,-2] 7 - 22 + 169*A - 117*A^2 + 27*A^3 + 25*B - 45*B^2 + 27*B^3 - 144*C + 108*C^2 - 27*C^3
Fermat3.M26 [-2,-1,-2] 8 - 88 + 256*A - 144*A^2 + 27*A^3 + 4*B - 18*B^2 + 27*B^3 - 144*C + 108*C^2 - 27*C^3
Fermat3.M26 [0,2,2] 0 57 + 64*A + 72*A^2 + 27*A^3 + 361*B + 171*B^2 + 27*B^3 - 324*C - 162*C^2 - 27*C^3
Fermat3.M26 [0,2,2] 1 183 + 25*A + 45*A^2 + 27*A^3 + 484*B + 198*B^2 + 27*B^3 - 324*C - 162*C^2 - 27*C^3
Fermat3.M26 [0,2,2] 2 363 + 4*A + 18*A^2 + 27*A^3 + 625*B + 225*B^2 + 27*B^3 - 324*C - 162*C^2 - 27*C^3
Fermat3.M26 [0,2,2] 3 - 70 + 64*A + 72*A^2 + 27*A^3 + 361*B + 171*B^2 + 27*B^3 - 441*C - 189*C^2 - 27*C^3
Fermat3.M26 [0,2,2] 4 56 + 25*A + 45*A^2 + 27*A^3 + 484*B + 198*B^2 + 27*B^3 - 441*C - 189*C^2 - 27*C^3
Fermat3.M26 [0,2,2] 5 236 + 4*A + 18*A^2 + 27*A^3 + 625*B + 225*B^2 + 27*B^3 - 441*C - 189*C^2 - 27*C^3
Fermat3.M26 [0,2,2] 6 - 239 + 64*A + 72*A^2 + 27*A^3 + 361*B + 171*B^2 + 27*B^3 - 576*C - 216*C^2 - 27*C^3
Fermat3.M26 [0,2,2] 7 - 113 + 25*A + 45*A^2 + 27*A^3 + 484*B + 198*B^2 + 27*B^3 - 576*C - 216*C^2 - 27*C^3
Fermat3.M26 [0,2,2] 8 67 + 4*A + 18*A^2 + 27*A^3 + 625*B + 225*B^2 + 27*B^3 - 576*C - 216*C^2 - 27*C^3
Fermat3.M26 [0,-2,2] 0 - 379 + 64*A + 72*A^2 + 27*A^3 + 289*B - 153*B^2 + 27*B^3 - 324*C - 162*C^2 - 27*C^3
Fermat3.M26 [0,-2,2] 1 - 313 + 25*A + 45*A^2 + 27*A^3 + 196*B - 126*B^2 + 27*B^3 - 324*C - 162*C^2 - 27*C^3
Fermat3.M26 [0,-2,2] 2 - 265 + 4*A + 18*A^2 + 27*A^3 + 121*B - 99*B^2 + 27*B^3 - 324*C - 162*C^2 - 27*C^3
Fermat3.M26 [0,-2,2] 3 - 506 + 64*A + 72*A^2 + 27*A^3 + 289*B - 153*B^2 + 27*B^3 - 441*C - 189*C^2 - 27*C^3
Fermat3.M26 [0,-2,2] 4 - 440 + 25*A + 45*A^2 + 27*A^3 + 196*B - 126*B^2 + 27*B^3 - 441*C - 189*C^2 - 27*C^3
Fermat3.M26 [0,-2,2] 5 - 392 + 4*A + 18*A^2 + 27*A^3 + 121*B - 99*B^2 + 27*B^3 - 441*C - 189*C^2 - 27*C^3
Fermat3.M26 [0,-2,2] 6 - 675 + 64*A + 72*A^2 + 27*A^3 + 289*B - 153*B^2 + 27*B^3 - 576*C - 216*C^2 - 27*C^3
Fermat3.M26 [0,-2,2] 7 - 609 + 25*A + 45*A^2 + 27*A^3 + 196*B - 126*B^2 + 27*B^3 - 576*C - 216*C^2 - 27*C^3
Fermat3.M26 [0,-2,2] 8 - 561 + 4*A + 18*A^2 + 27*A^3 + 121*B - 99*B^2 + 27*B^3 - 576*C - 216*C^2 - 27*C^3
Fermat3.M26 [0,2,-2] 0 489 + 64*A + 72*A^2 + 27*A^3 + 361*B + 171*B^2 + 27*B^3 - 324*C + 162*C^2 - 27*C^3
Fermat3.M26 [0,2,-2] 1 615 + 25*A + 45*A^2 + 27*A^3 + 484*B + 198*B^2 + 27*B^3 - 324*C + 162*C^2 - 27*C^3
Fermat3.M26 [0,2,-2] 2 795 + 4*A + 18*A^2 + 27*A^3 + 625*B + 225*B^2 + 27*B^3 - 324*C + 162*C^2 - 27*C^3
Fermat3.M26 [0,2,-2] 3 398 + 64*A + 72*A^2 + 27*A^3 + 361*B + 171*B^2 + 27*B^3 - 225*C + 135*C^2 - 27*C^3
Fermat3.M26 [0,2,-2] 4 524 + 25*A + 45*A^2 + 27*A^3 + 484*B + 198*B^2 + 27*B^3 - 225*C + 135*C^2 - 27*C^3
Fermat3.M26 [0,2,-2] 5 704 + 4*A + 18*A^2 + 27*A^3 + 625*B + 225*B^2 + 27*B^3 - 225*C + 135*C^2 - 27*C^3
Fermat3.M26 [0,2,-2] 6 337 + 64*A + 72*A^2 + 27*A^3 + 361*B + 171*B^2 + 27*B^3 - 144*C + 108*C^2 - 27*C^3
Fermat3.M26 [0,2,-2] 7 463 + 25*A + 45*A^2 + 27*A^3 + 484*B + 198*B^2 + 27*B^3 - 144*C + 108*C^2 - 27*C^3
Fermat3.M26 [0,2,-2] 8 643 + 4*A + 18*A^2 + 27*A^3 + 625*B + 225*B^2 + 27*B^3 - 144*C + 108*C^2 - 27*C^3
Fermat3.M26 [0,-2,-2] 0 53 + 64*A + 72*A^2 + 27*A^3 + 289*B - 153*B^2 + 27*B^3 - 324*C + 162*C^2 - 27*C^3
Fermat3.M26 [0,-2,-2] 1 119 + 25*A + 45*A^2 + 27*A^3 + 196*B - 126*B^2 + 27*B^3 - 324*C + 162*C^2 - 27*C^3
Fermat3.M26 [0,-2,-2] 2 167 + 4*A + 18*A^2 + 27*A^3 + 121*B - 99*B^2 + 27*B^3 - 324*C + 162*C^2 - 27*C^3
Fermat3.M26 [0,-2,-2] 3 - 38 + 64*A + 72*A^2 + 27*A^3 + 289*B - 153*B^2 + 27*B^3 - 225*C + 135*C^2 - 27*C^3
Fermat3.M26 [0,-2,-2] 4 28 + 25*A + 45*A^2 + 27*A^3 + 196*B - 126*B^2 + 27*B^3 - 225*C + 135*C^2 - 27*C^3
Fermat3.M26 [0,-2,-2] 5 76 + 4*A + 18*A^2 + 27*A^3 + 121*B - 99*B^2 + 27*B^3 - 225*C + 135*C^2 - 27*C^3
Fermat3.M26 [0,-2,-2] 6 - 99 + 64*A + 72*A^2 + 27*A^3 + 289*B - 153*B^2 + 27*B^3 - 144*C + 108*C^2 - 27*C^3
Fermat3.M26 [0,-2,-2] 7 - 33 + 25*A + 45*A^2 + 27*A^3 + 196*B - 126*B^2 + 27*B^3 - 144*C + 108*C^2 - 27*C^3
Fermat3.M26 [0,-2,-2] 8 15 + 4*A + 18*A^2 + 27*A^3 + 121*B - 99*B^2 + 27*B^3 - 144*C + 108*C^2 - 27*C^3
Fermat3.M26 [1,2,2] 0 220 + 289*A + 153*A^2 + 27*A^3 + 361*B + 171*B^2 + 27*B^3 - 324*C - 162*C^2 - 27*C^3
Fermat3.M26 [1,2,2] 1 280 + 196*A + 126*A^2 + 27*A^3 + 484*B + 198*B^2 + 27*B^3 - 324*C - 162*C^2 - 27*C^3
Fermat3.M26 [1,2,2] 2 412 + 121*A + 99*A^2 + 27*A^3 + 625*B + 225*B^2 + 27*B^3 - 324*C - 162*C^2 - 27*C^3
Fermat3.M26 [1,2,2] 3 93 + 289*A + 153*A^2 + 27*A^3 + 361*B + 171*B^2 + 27*B^3 - 441*C - 189*C^2 - 27*C^3
Fermat3.M26 [1,2,2] 4 153 + 196*A + 126*A^2 + 27*A^3 + 484*B + 198*B^2 + 27*B^3 - 441*C - 189*C^2 - 27*C^3
Fermat3.M26 [1,2,2] 5 285 + 121*A + 99*A^2 + 27*A^3 + 625*B + 225*B^2 + 27*B^3 - 441*C - 189*C^2 - 27*C^3
Fermat3.M26 [1,2,2] 6 - 76 + 289*A + 153*A^2 + 27*A^3 + 361*B + 171*B^2 + 27*B^3 - 576*C - 216*C^2 - 27*C^3
Fermat3.M26 [1,2,2] 7 - 16 + 196*A + 126*A^2 + 27*A^3 + 484*B + 198*B^2 + 27*B^3 - 576*C - 216*C^2 - 27*C^3
Fermat3.M26 [1,2,2] 8 116 + 121*A + 99*A^2 + 27*A^3 + 625*B + 225*B^2 + 27*B^3 - 576*C - 216*C^2 - 27*C^3
Fermat3.M26 [-1,2,2] 0 38 + A - 9*A^2 + 27*A^3 + 361*B + 171*B^2 + 27*B^3 - 324*C - 162*C^2 - 27*C^3
Fermat3.M26 [-1,2,2] 1 176 + 16*A - 36*A^2 + 27*A^3 + 484*B + 198*B^2 + 27*B^3 - 324*C - 162*C^2 - 27*C^3
Fermat3.M26 [-1,2,2] 2 350 + 49*A - 63*A^2 + 27*A^3 + 625*B + 225*B^2 + 27*B^3 - 324*C - 162*C^2 - 27*C^3
Fermat3.M26 [-1,2,2] 3 - 89 + A - 9*A^2 + 27*A^3 + 361*B + 171*B^2 + 27*B^3 - 441*C - 189*C^2 - 27*C^3
Fermat3.M26 [-1,2,2] 4 49 + 16*A - 36*A^2 + 27*A^3 + 484*B + 198*B^2 + 27*B^3 - 441*C - 189*C^2 - 27*C^3
Fermat3.M26 [-1,2,2] 5 223 + 49*A - 63*A^2 + 27*A^3 + 625*B + 225*B^2 + 27*B^3 - 441*C - 189*C^2 - 27*C^3
Fermat3.M26 [-1,2,2] 6 - 258 + A - 9*A^2 + 27*A^3 + 361*B + 171*B^2 + 27*B^3 - 576*C - 216*C^2 - 27*C^3
Fermat3.M26 [-1,2,2] 7 - 120 + 16*A - 36*A^2 + 27*A^3 + 484*B + 198*B^2 + 27*B^3 - 576*C - 216*C^2 - 27*C^3
Fermat3.M26 [-1,2,2] 8 54 + 49*A - 63*A^2 + 27*A^3 + 625*B + 225*B^2 + 27*B^3 - 576*C - 216*C^2 - 27*C^3
Fermat3.M26 [1,-2,2] 0 - 216 + 289*A + 153*A^2 + 27*A^3 + 289*B - 153*B^2 + 27*B^3 - 324*C - 162*C^2 - 27*C^3
Fermat3.M26 [1,-2,2] 1 - 216 + 196*A + 126*A^2 + 27*A^3 + 196*B - 126*B^2 + 27*B^3 - 324*C - 162*C^2 - 27*C^3
Fermat3.M26 [1,-2,2] 2 - 216 + 121*A + 99*A^2 + 27*A^3 + 121*B - 99*B^2 + 27*B^3 - 324*C - 162*C^2 - 27*C^3
Fermat3.M26 [1,-2,2] 3 - 343 + 289*A + 153*A^2 + 27*A^3 + 289*B - 153*B^2 + 27*B^3 - 441*C - 189*C^2 - 27*C^3
Fermat3.M26 [1,-2,2] 4 - 343 + 196*A + 126*A^2 + 27*A^3 + 196*B - 126*B^2 + 27*B^3 - 441*C - 189*C^2 - 27*C^3
Fermat3.M26 [1,-2,2] 5 - 343 + 121*A + 99*A^2 + 27*A^3 + 121*B - 99*B^2 + 27*B^3 - 441*C - 189*C^2 - 27*C^3
Fermat3.M26 [1,-2,2] 6 - 512 + 289*A + 153*A^2 + 27*A^3 + 289*B - 153*B^2 + 27*B^3 - 576*C - 216*C^2 - 27*C^3
Fermat3.M26 [1,-2,2] 7 - 512 + 196*A + 126*A^2 + 27*A^3 + 196*B - 126*B^2 + 27*B^3 - 576*C - 216*C^2 - 27*C^3
Fermat3.M26 [1,-2,2] 8 - 512 + 121*A + 99*A^2 + 27*A^3 + 121*B - 99*B^2 + 27*B^3 - 576*C - 216*C^2 - 27*C^3
Fermat3.M26 [-1,-2,2] 0 - 398 + A - 9*A^2 + 27*A^3 + 289*B - 153*B^2 + 27*B^3 - 324*C - 162*C^2 - 27*C^3
Fermat3.M26 [-1,-2,2] 1 - 320 + 16*A - 36*A^2 + 27*A^3 + 196*B - 126*B^2 + 27*B^3 - 324*C - 162*C^2 - 27*C^3
Fermat3.M26 [-1,-2,2] 2 - 278 + 49*A - 63*A^2 + 27*A^3 + 121*B - 99*B^2 + 27*B^3 - 324*C - 162*C^2 - 27*C^3
Fermat3.M26 [-1,-2,2] 3 - 525 + A - 9*A^2 + 27*A^3 + 289*B - 153*B^2 + 27*B^3 - 441*C - 189*C^2 - 27*C^3
Fermat3.M26 [-1,-2,2] 4 - 447 + 16*A - 36*A^2 + 27*A^3 + 196*B - 126*B^2 + 27*B^3 - 441*C - 189*C^2 - 27*C^3
Fermat3.M26 [-1,-2,2] 5 - 405 + 49*A - 63*A^2 + 27*A^3 + 121*B - 99*B^2 + 27*B^3 - 441*C - 189*C^2 - 27*C^3
Fermat3.M26 [-1,-2,2] 6 - 694 + A - 9*A^2 + 27*A^3 + 289*B - 153*B^2 + 27*B^3 - 576*C - 216*C^2 - 27*C^3
Fermat3.M26 [-1,-2,2] 7 - 616 + 16*A - 36*A^2 + 27*A^3 + 196*B - 126*B^2 + 27*B^3 - 576*C - 216*C^2 - 27*C^3
Fermat3.M26 [-1,-2,2] 8 - 574 + 49*A - 63*A^2 + 27*A^3 + 121*B - 99*B^2 + 27*B^3 - 576*C - 216*C^2 - 27*C^3
Fermat3.M26 [1,2,-2] 0 652 + 289*A + 153*A^2 + 27*A^3 + 361*B + 171*B^2 + 27*B^3 - 324*C + 162*C^2 - 27*C^3
Fermat3.M26 [1,2,-2] 1 712 + 196*A + 126*A^2 + 27*A^3 + 484*B + 198*B^2 + 27*B^3 - 324*C + 162*C^2 - 27*C^3
Fermat3.M26 [1,2,-2] 2 844 + 121*A + 99*A^2 + 27*A^3 + 625*B + 225*B^2 + 27*B^3 - 324*C + 162*C^2 - 27*C^3
Fermat3.M26 [1,2,-2] 3 561 + 289*A + 153*A^2 + 27*A^3 + 361*B + 171*B^2 + 27*B^3 - 225*C + 135*C^2 - 27*C^3
Fermat3.M26 [1,2,-2] 4 621 + 196*A + 126*A^2 + 27*A^3 + 484*B + 198*B^2 + 27*B^3 - 225*C + 135*C^2 - 27*C^3
Fermat3.M26 [1,2,-2] 5 753 + 121*A + 99*A^2 + 27*A^3 + 625*B + 225*B^2 + 27*B^3 - 225*C + 135*C^2 - 27*C^3
Fermat3.M26 [1,2,-2] 6 500 + 289*A + 153*A^2 + 27*A^3 + 361*B + 171*B^2 + 27*B^3 - 144*C + 108*C^2 - 27*C^3
Fermat3.M26 [1,2,-2] 7 560 + 196*A + 126*A^2 + 27*A^3 + 484*B + 198*B^2 + 27*B^3 - 144*C + 108*C^2 - 27*C^3
Fermat3.M26 [1,2,-2] 8 692 + 121*A + 99*A^2 + 27*A^3 + 625*B + 225*B^2 + 27*B^3 - 144*C + 108*C^2 - 27*C^3
Fermat3.M26 [-1,2,-2] 0 470 + A - 9*A^2 + 27*A^3 + 361*B + 171*B^2 + 27*B^3 - 324*C + 162*C^2 - 27*C^3
Fermat3.M26 [-1,2,-2] 1 608 + 16*A - 36*A^2 + 27*A^3 + 484*B + 198*B^2 + 27*B^3 - 324*C + 162*C^2 - 27*C^3
Fermat3.M26 [-1,2,-2] 2 782 + 49*A - 63*A^2 + 27*A^3 + 625*B + 225*B^2 + 27*B^3 - 324*C + 162*C^2 - 27*C^3
Fermat3.M26 [-1,2,-2] 3 379 + A - 9*A^2 + 27*A^3 + 361*B + 171*B^2 + 27*B^3 - 225*C + 135*C^2 - 27*C^3
Fermat3.M26 [-1,2,-2] 4 517 + 16*A - 36*A^2 + 27*A^3 + 484*B + 198*B^2 + 27*B^3 - 225*C + 135*C^2 - 27*C^3
Fermat3.M26 [-1,2,-2] 5 691 + 49*A - 63*A^2 + 27*A^3 + 625*B + 225*B^2 + 27*B^3 - 225*C + 135*C^2 - 27*C^3
Fermat3.M26 [-1,2,-2] 6 318 + A - 9*A^2 + 27*A^3 + 361*B + 171*B^2 + 27*B^3 - 144*C + 108*C^2 - 27*C^3
Fermat3.M26 [-1,2,-2] 7 456 + 16*A - 36*A^2 + 27*A^3 + 484*B + 198*B^2 + 27*B^3 - 144*C + 108*C^2 - 27*C^3
Fermat3.M26 [-1,2,-2] 8 630 + 49*A - 63*A^2 + 27*A^3 + 625*B + 225*B^2 + 27*B^3 - 144*C + 108*C^2 - 27*C^3
Fermat3.M26 [1,-2,-2] 0 216 + 289*A + 153*A^2 + 27*A^3 + 289*B - 153*B^2 + 27*B^3 - 324*C + 162*C^2 - 27*C^3
Fermat3.M26 [1,-2,-2] 1 216 + 196*A + 126*A^2 + 27*A^3 + 196*B - 126*B^2 + 27*B^3 - 324*C + 162*C^2 - 27*C^3
Fermat3.M26 [1,-2,-2] 2 216 + 121*A + 99*A^2 + 27*A^3 + 121*B - 99*B^2 + 27*B^3 - 324*C + 162*C^2 - 27*C^3
Fermat3.M26 [1,-2,-2] 3 125 + 289*A + 153*A^2 + 27*A^3 + 289*B - 153*B^2 + 27*B^3 - 225*C + 135*C^2 - 27*C^3
Fermat3.M26 [1,-2,-2] 4 125 + 196*A + 126*A^2 + 27*A^3 + 196*B - 126*B^2 + 27*B^3 - 225*C + 135*C^2 - 27*C^3
Fermat3.M26 [1,-2,-2] 5 125 + 121*A + 99*A^2 + 27*A^3 + 121*B - 99*B^2 + 27*B^3 - 225*C + 135*C^2 - 27*C^3
Fermat3.M26 [1,-2,-2] 6 64 + 289*A + 153*A^2 + 27*A^3 + 289*B - 153*B^2 + 27*B^3 - 144*C + 108*C^2 - 27*C^3
Fermat3.M26 [1,-2,-2] 7 64 + 196*A + 126*A^2 + 27*A^3 + 196*B - 126*B^2 + 27*B^3 - 144*C + 108*C^2 - 27*C^3
Fermat3.M26 [1,-2,-2] 8 64 + 121*A + 99*A^2 + 27*A^3 + 121*B - 99*B^2 + 27*B^3 - 144*C + 108*C^2 - 27*C^3
Fermat3.M26 [-1,-2,-2] 0 34 + A - 9*A^2 + 27*A^3 + 289*B - 153*B^2 + 27*B^3 - 324*C + 162*C^2 - 27*C^3
Fermat3.M26 [-1,-2,-2] 1 112 + 16*A - 36*A^2 + 27*A^3 + 196*B - 126*B^2 + 27*B^3 - 324*C + 162*C^2 - 27*C^3
Fermat3.M26 [-1,-2,-2] 2 154 + 49*A - 63*A^2 + 27*A^3 + 121*B - 99*B^2 + 27*B^3 - 324*C + 162*C^2 - 27*C^3
Fermat3.M26 [-1,-2,-2] 3 - 57 + A - 9*A^2 + 27*A^3 + 289*B - 153*B^2 + 27*B^3 - 225*C + 135*C^2 - 27*C^3
Fermat3.M26 [-1,-2,-2] 4 21 + 16*A - 36*A^2 + 27*A^3 + 196*B - 126*B^2 + 27*B^3 - 225*C + 135*C^2 - 27*C^3
Fermat3.M26 [-1,-2,-2] 5 63 + 49*A - 63*A^2 + 27*A^3 + 121*B - 99*B^2 + 27*B^3 - 225*C + 135*C^2 - 27*C^3
Fermat3.M26 [-1,-2,-2] 6 - 118 + A - 9*A^2 + 27*A^3 + 289*B - 153*B^2 + 27*B^3 - 144*C + 108*C^2 - 27*C^3
Fermat3.M26 [-1,-2,-2] 7 - 40 + 16*A - 36*A^2 + 27*A^3 + 196*B - 126*B^2 + 27*B^3 - 144*C + 108*C^2 - 27*C^3
Fermat3.M26 [-1,-2,-2] 8 2 + 49*A - 63*A^2 + 27*A^3 + 121*B - 99*B^2 + 27*B^3 - 144*C + 108*C^2 - 27*C^3
Fermat3.M26 [2,2,2] 0 689 + 676*A + 234*A^2 + 27*A^3 + 361*B + 171*B^2 + 27*B^3 - 324*C - 162*C^2 - 27*C^3
Fermat3.M26 [2,2,2] 1 629 + 529*A + 207*A^2 + 27*A^3 + 484*B + 198*B^2 + 27*B^3 - 324*C - 162*C^2 - 27*C^3
Fermat3.M26 [2,2,2] 2 659 + 400*A + 180*A^2 + 27*A^3 + 625*B + 225*B^2 + 27*B^3 - 324*C - 162*C^2 - 27*C^3
Fermat3.M26 [2,2,2] 3 562 + 676*A + 234*A^2 + 27*A^3 + 361*B + 171*B^2 + 27*B^3 - 441*C - 189*C^2 - 27*C^3
Fermat3.M26 [2,2,2] 4 502 + 529*A + 207*A^2 + 27*A^3 + 484*B + 198*B^2 + 27*B^3 - 441*C - 189*C^2 - 27*C^3
Fermat3.M26 [2,2,2] 5 532 + 400*A + 180*A^2 + 27*A^3 + 625*B + 225*B^2 + 27*B^3 - 441*C - 189*C^2 - 27*C^3
Fermat3.M26 [2,2,2] 6 393 + 676*A + 234*A^2 + 27*A^3 + 361*B + 171*B^2 + 27*B^3 - 576*C - 216*C^2 - 27*C^3
Fermat3.M26 [2,2,2] 7 333 + 529*A + 207*A^2 + 27*A^3 + 484*B + 198*B^2 + 27*B^3 - 576*C - 216*C^2 - 27*C^3
Fermat3.M26 [2,2,2] 8 363 + 400*A + 180*A^2 + 27*A^3 + 625*B + 225*B^2 + 27*B^3 - 576*C - 216*C^2 - 27*C^3
Fermat3.M26 [-2,2,2] 0 1 + 100*A - 90*A^2 + 27*A^3 + 361*B + 171*B^2 + 27*B^3 - 324*C - 162*C^2 - 27*C^3
Fermat3.M26 [-2,2,2] 1 97 + 169*A - 117*A^2 + 27*A^3 + 484*B + 198*B^2 + 27*B^3 - 324*C - 162*C^2 - 27*C^3
Fermat3.M26 [-2,2,2] 2 211 + 256*A - 144*A^2 + 27*A^3 + 625*B + 225*B^2 + 27*B^3 - 324*C - 162*C^2 - 27*C^3
Fermat3.M26 [-2,2,2] 3 - 126 + 100*A - 90*A^2 + 27*A^3 + 361*B + 171*B^2 + 27*B^3 - 441*C - 189*C^2 - 27*C^3
Fermat3.M26 [-2,2,2] 4 - 30 + 169*A - 117*A^2 + 27*A^3 + 484*B + 198*B^2 + 27*B^3 - 441*C - 189*C^2 - 27*C^3
Fermat3.M26 [-2,2,2] 5 84 + 256*A - 144*A^2 + 27*A^3 + 625*B + 225*B^2 + 27*B^3 - 441*C - 189*C^2 - 27*C^3
Fermat3.M26 [-2,2,2] 6 - 295 + 100*A - 90*A^2 + 27*A^3 + 361*B + 171*B^2 + 27*B^3 - 576*C - 216*C^2 - 27*C^3
Fermat3.M26 [-2,2,2] 7 - 199 + 169*A - 117*A^2 + 27*A^3 + 484*B + 198*B^2 + 27*B^3 - 576*C - 216*C^2 - 27*C^3
Fermat3.M26 [-2,2,2] 8 - 85 + 256*A - 144*A^2 + 27*A^3 + 625*B + 225*B^2 + 27*B^3 - 576*C - 216*C^2 - 27*C^3
Fermat3.M26 [2,-2,2] 0 253 + 676*A + 234*A^2 + 27*A^3 + 289*B - 153*B^2 + 27*B^3 - 324*C - 162*C^2 - 27*C^3
Fermat3.M26 [2,-2,2] 1 133 + 529*A + 207*A^2 + 27*A^3 + 196*B - 126*B^2 + 27*B^3 - 324*C - 162*C^2 - 27*C^3
Fermat3.M26 [2,-2,2] 2 31 + 400*A + 180*A^2 + 27*A^3 + 121*B - 99*B^2 + 27*B^3 - 324*C - 162*C^2 - 27*C^3
Fermat3.M26 [2,-2,2] 3 126 + 676*A + 234*A^2 + 27*A^3 + 289*B - 153*B^2 + 27*B^3 - 441*C - 189*C^2 - 27*C^3
Fermat3.M26 [2,-2,2] 4 6 + 529*A + 207*A^2 + 27*A^3 + 196*B - 126*B^2 + 27*B^3 - 441*C - 189*C^2 - 27*C^3
Fermat3.M26 [2,-2,2] 5 - 96 + 400*A + 180*A^2 + 27*A^3 + 121*B - 99*B^2 + 27*B^3 - 441*C - 189*C^2 - 27*C^3
Fermat3.M26 [2,-2,2] 6 - 43 + 676*A + 234*A^2 + 27*A^3 + 289*B - 153*B^2 + 27*B^3 - 576*C - 216*C^2 - 27*C^3
Fermat3.M26 [2,-2,2] 7 - 163 + 529*A + 207*A^2 + 27*A^3 + 196*B - 126*B^2 + 27*B^3 - 576*C - 216*C^2 - 27*C^3
Fermat3.M26 [2,-2,2] 8 - 265 + 400*A + 180*A^2 + 27*A^3 + 121*B - 99*B^2 + 27*B^3 - 576*C - 216*C^2 - 27*C^3
Fermat3.M26 [-2,-2,2] 0 - 435 + 100*A - 90*A^2 + 27*A^3 + 289*B - 153*B^2 + 27*B^3 - 324*C - 162*C^2 - 27*C^3
Fermat3.M26 [-2,-2,2] 1 - 399 + 169*A - 117*A^2 + 27*A^3 + 196*B - 126*B^2 + 27*B^3 - 324*C - 162*C^2 - 27*C^3
Fermat3.M26 [-2,-2,2] 2 - 417 + 256*A - 144*A^2 + 27*A^3 + 121*B - 99*B^2 + 27*B^3 - 324*C - 162*C^2 - 27*C^3
Fermat3.M26 [-2,-2,2] 3 - 562 + 100*A - 90*A^2 + 27*A^3 + 289*B - 153*B^2 + 27*B^3 - 441*C - 189*C^2 - 27*C^3
Fermat3.M26 [-2,-2,2] 4 - 526 + 169*A - 117*A^2 + 27*A^3 + 196*B - 126*B^2 + 27*B^3 - 441*C - 189*C^2 - 27*C^3
Fermat3.M26 [-2,-2,2] 5 - 544 + 256*A - 144*A^2 + 27*A^3 + 121*B - 99*B^2 + 27*B^3 - 441*C - 189*C^2 - 27*C^3
Fermat3.M26 [-2,-2,2] 6 - 731 + 100*A - 90*A^2 + 27*A^3 + 289*B - 153*B^2 + 27*B^3 - 576*C - 216*C^2 - 27*C^3
Fermat3.M26 [-2,-2,2] 7 - 695 + 169*A - 117*A^2 + 27*A^3 + 196*B - 126*B^2 + 27*B^3 - 576*C - 216*C^2 - 27*C^3
Fermat3.M26 [-2,-2,2] 8 - 713 + 256*A - 144*A^2 + 27*A^3 + 121*B - 99*B^2 + 27*B^3 - 576*C - 216*C^2 - 27*C^3
Fermat3.M26 [2,2,-2] 0 1121 + 676*A + 234*A^2 + 27*A^3 + 361*B + 171*B^2 + 27*B^3 - 324*C + 162*C^2 - 27*C^3
Fermat3.M26 [2,2,-2] 1 1061 + 529*A + 207*A^2 + 27*A^3 + 484*B + 198*B^2 + 27*B^3 - 324*C + 162*C^2 - 27*C^3
Fermat3.M26 [2,2,-2] 2 1091 + 400*A + 180*A^2 + 27*A^3 + 625*B + 225*B^2 + 27*B^3 - 324*C + 162*C^2 - 27*C^3
Fermat3.M26 [2,2,-2] 3 1030 + 676*A + 234*A^2 + 27*A^3 + 361*B + 171*B^2 + 27*B^3 - 225*C + 135*C^2 - 27*C^3
Fermat3.M26 [2,2,-2] 4 970 + 529*A + 207*A^2 + 27*A^3 + 484*B + 198*B^2 + 27*B^3 - 225*C + 135*C^2 - 27*C^3
Fermat3.M26 [2,2,-2] 5 1000 + 400*A + 180*A^2 + 27*A^3 + 625*B + 225*B^2 + 27*B^3 - 225*C + 135*C^2 - 27*C^3
Fermat3.M26 [2,2,-2] 6 969 + 676*A + 234*A^2 + 27*A^3 + 361*B + 171*B^2 + 27*B^3 - 144*C + 108*C^2 - 27*C^3
Fermat3.M26 [2,2,-2] 7 909 + 529*A + 207*A^2 + 27*A^3 + 484*B + 198*B^2 + 27*B^3 - 144*C + 108*C^2 - 27*C^3
Fermat3.M26 [2,2,-2] 8 939 + 400*A + 180*A^2 + 27*A^3 + 625*B + 225*B^2 + 27*B^3 - 144*C + 108*C^2 - 27*C^3
Fermat3.M26 [-2,2,-2] 0 433 + 100*A - 90*A^2 + 27*A^3 + 361*B + 171*B^2 + 27*B^3 - 324*C + 162*C^2 - 27*C^3
Fermat3.M26 [-2,2,-2] 1 529 + 169*A - 117*A^2 + 27*A^3 + 484*B + 198*B^2 + 27*B^3 - 324*C + 162*C^2 - 27*C^3
Fermat3.M26 [-2,2,-2] 2 643 + 256*A - 144*A^2 + 27*A^3 + 625*B + 225*B^2 + 27*B^3 - 324*C + 162*C^2 - 27*C^3
Fermat3.M26 [-2,2,-2] 3 342 + 100*A - 90*A^2 + 27*A^3 + 361*B + 171*B^2 + 27*B^3 - 225*C + 135*C^2 - 27*C^3
Fermat3.M26 [-2,2,-2] 4 438 + 169*A - 117*A^2 + 27*A^3 + 484*B + 198*B^2 + 27*B^3 - 225*C + 135*C^2 - 27*C^3
Fermat3.M26 [-2,2,-2] 5 552 + 256*A - 144*A^2 + 27*A^3 + 625*B + 225*B^2 + 27*B^3 - 225*C + 135*C^2 - 27*C^3
Fermat3.M26 [-2,2,-2] 6 281 + 100*A - 90*A^2 + 27*A^3 + 361*B + 171*B^2 + 27*B^3 - 144*C + 108*C^2 - 27*C^3
Fermat3.M26 [-2,2,-2] 7 377 + 169*A - 117*A^2 + 27*A^3 + 484*B + 198*B^2 + 27*B^3 - 144*C + 108*C^2 - 27*C^3
Fermat3.M26 [-2,2,-2] 8 491 + 256*A - 144*A^2 + 27*A^3 + 625*B + 225*B^2 + 27*B^3 - 144*C + 108*C^2 - 27*C^3
Fermat3.M26 [2,-2,-2] 0 685 + 676*A + 234*A^2 + 27*A^3 + 289*B - 153*B^2 + 27*B^3 - 324*C + 162*C^2 - 27*C^3
Fermat3.M26 [2,-2,-2] 1 565 + 529*A + 207*A^2 + 27*A^3 + 196*B - 126*B^2 + 27*B^3 - 324*C + 162*C^2 - 27*C^3
Fermat3.M26 [2,-2,-2] 2 463 + 400*A + 180*A^2 + 27*A^3 + 121*B - 99*B^2 + 27*B^3 - 324*C + 162*C^2 - 27*C^3
Fermat3.M26 [2,-2,-2] 3 594 + 676*A + 234*A^2 + 27*A^3 + 289*B - 153*B^2 + 27*B^3 - 225*C + 135*C^2 - 27*C^3
Fermat3.M26 [2,-2,-2] 4 474 + 529*A + 207*A^2 + 27*A^3 + 196*B - 126*B^2 + 27*B^3 - 225*C + 135*C^2 - 27*C^3
Fermat3.M26 [2,-2,-2] 5 372 + 400*A + 180*A^2 + 27*A^3 + 121*B - 99*B^2 + 27*B^3 - 225*C + 135*C^2 - 27*C^3
Fermat3.M26 [2,-2,-2] 6 533 + 676*A + 234*A^2 + 27*A^3 + 289*B - 153*B^2 + 27*B^3 - 144*C + 108*C^2 - 27*C^3
Fermat3.M26 [2,-2,-2] 7 413 + 529*A + 207*A^2 + 27*A^3 + 196*B - 126*B^2 + 27*B^3 - 144*C + 108*C^2 - 27*C^3
Fermat3.M26 [2,-2,-2] 8 311 + 400*A + 180*A^2 + 27*A^3 + 121*B - 99*B^2 + 27*B^3 - 144*C + 108*C^2 - 27*C^3
Fermat3.M26 [-2,-2,-2] 0 - 3 + 100*A - 90*A^2 + 27*A^3 + 289*B - 153*B^2 + 27*B^3 - 324*C + 162*C^2 - 27*C^3
Fermat3.M26 [-2,-2,-2] 1 33 + 169*A - 117*A^2 + 27*A^3 + 196*B - 126*B^2 + 27*B^3 - 324*C + 162*C^2 - 27*C^3
Fermat3.M26 [-2,-2,-2] 2 15 + 256*A - 144*A^2 + 27*A^3 + 121*B - 99*B^2 + 27*B^3 - 324*C + 162*C^2 - 27*C^3
Fermat3.M26 [-2,-2,-2] 3 - 94 + 100*A - 90*A^2 + 27*A^3 + 289*B - 153*B^2 + 27*B^3 - 225*C + 135*C^2 - 27*C^3
Fermat3.M26 [-2,-2,-2] 4 - 58 + 169*A - 117*A^2 + 27*A^3 + 196*B - 126*B^2 + 27*B^3 - 225*C + 135*C^2 - 27*C^3
Fermat3.M26 [-2,-2,-2] 5 - 76 + 256*A - 144*A^2 + 27*A^3 + 121*B - 99*B^2 + 27*B^3 - 225*C + 135*C^2 - 27*C^3
Fermat3.M26 [-2,-2,-2] 6 - 155 + 100*A - 90*A^2 + 27*A^3 + 289*B - 153*B^2 + 27*B^3 - 144*C + 108*C^2 - 27*C^3
Fermat3.M26 [-2,-2,-2] 7 - 119 + 169*A - 117*A^2 + 27*A^3 + 196*B - 126*B^2 + 27*B^3 - 144*C + 108*C^2 - 27*C^3
Fermat3.M26 [-2,-2,-2] 8 - 137 + 256*A - 144*A^2 + 27*A^3 + 121*B - 99*B^2 + 27*B^3 - 144*C + 108*C^2 - 27*C^3
|
54d86ee4defd3dab2202f4a1aa5721a2e106b7c4 | 8217f7986187902617ad1bf89cb789618a90dd0a | /browsable_source/2.5/Unix-Windows/scilab-2.5/tests/examples/acosh.man.tst | dc0aa73f9ca1e886269623ff4a90dd75cba3bbf0 | [
"LicenseRef-scancode-public-domain",
"LicenseRef-scancode-warranty-disclaimer"
] | permissive | clg55/Scilab-Workbench | 4ebc01d2daea5026ad07fbfc53e16d4b29179502 | 9f8fd29c7f2a98100fa9aed8b58f6768d24a1875 | refs/heads/master | 2023-05-31T04:06:22.931111 | 2022-09-13T14:41:51 | 2022-09-13T14:41:51 | 258,270,193 | 0 | 1 | null | null | null | null | UTF-8 | Scilab | false | false | 43 | tst | acosh.man.tst | clear;lines(0);
x=[0,1,%i];
cosh(acosh(x))
|
4f4d209d84b1d3eef1f4268b421835badbe8efc7 | 449d555969bfd7befe906877abab098c6e63a0e8 | /812/CH6/EX6.03/6_03.sce | 5f4c26300f31896a3abe2d5b7b326b58f35aa112 | [] | no_license | FOSSEE/Scilab-TBC-Uploads | 948e5d1126d46bdd2f89a44c54ba62b0f0a1f5e1 | 7bc77cb1ed33745c720952c92b3b2747c5cbf2df | refs/heads/master | 2020-04-09T02:43:26.499817 | 2018-02-03T05:31:52 | 2018-02-03T05:31:52 | 37,975,407 | 3 | 12 | null | null | null | null | UTF-8 | Scilab | false | false | 309 | sce | 6_03.sce | //prssure required//
filename=pathname+filesep()+'06.03-data.sci'
exec(filename)
//Velocity of flwat the inlet(in m/sec):
V1=Ae/Ai*V2
//Gauge pressure required at the inlet(in kPa):
p=0.5*da*(V2^2-V1^2)
printf("\n\nRESULTS\n\n")
printf("\n\nGauge prssure required at the inlet: %.3f kPa\n\n",p/1000)
|
98a15c18760d08ac950069beb0a1150cde7aaec5 | 449d555969bfd7befe906877abab098c6e63a0e8 | /2411/CH3/EX3.b.101/Ex3b_1.sce | b574526742b08c841c77d74a6946ed8f34ff459f | [] | no_license | FOSSEE/Scilab-TBC-Uploads | 948e5d1126d46bdd2f89a44c54ba62b0f0a1f5e1 | 7bc77cb1ed33745c720952c92b3b2747c5cbf2df | refs/heads/master | 2020-04-09T02:43:26.499817 | 2018-02-03T05:31:52 | 2018-02-03T05:31:52 | 37,975,407 | 3 | 12 | null | null | null | null | UTF-8 | Scilab | false | false | 459 | sce | Ex3b_1.sce | // Scilab Code Ex3b.1: Page-163 (2008)
clc; clear;
mu = 1.5; // Refractive indexof glass
i_p = atand(mu); // Angle of polarization from Brewster's law, degree
r = 90 - i_p; // Angale of refraction, degree
printf("\nThe Brewster angle for glass = %4.1f degree", i_p);
printf("\nThe angle of refraction for glass = %4.1f degree", r);
// Result
// The Brewster angle for glass = 56.3 degree
// The angle of refraction for glass = 33.7 degree |
53e0c33788d251e0a9480ce2c5016be6740674f1 | 449d555969bfd7befe906877abab098c6e63a0e8 | /3204/CH7/EX7.8/Ex7_8.sce | 694a12be458a9e0c88352884ce01d041f88712ee | [] | no_license | FOSSEE/Scilab-TBC-Uploads | 948e5d1126d46bdd2f89a44c54ba62b0f0a1f5e1 | 7bc77cb1ed33745c720952c92b3b2747c5cbf2df | refs/heads/master | 2020-04-09T02:43:26.499817 | 2018-02-03T05:31:52 | 2018-02-03T05:31:52 | 37,975,407 | 3 | 12 | null | null | null | null | UTF-8 | Scilab | false | false | 1,048 | sce | Ex7_8.sce | // Initilization of variables
d1=0.45 //m // diameter of larger pulley
d2=0.20 //m // diameter of smaller pulley
d=1.95 //m // separation between the pulley's
T_max=1000 //N // or 1kN which is the maximum permissible tension
mu=0.20 // coefficient of friction
N=100 // r.p.m // speed of larger pulley
e=2.718 // constant
pie=3.14 // constant
T_e=0 //N // as the data for calculating T_e is not given we assume T_e=0
// Calculations
r1=d1/2 //m // radius of larger pulley
r2=d2/2 //m // radius of smaller pulley
theta=asind((r1+r2)/d) // degree
// for cross drive the angle of lap for both the pulleys is same
beta=((180+(2*(theta)))*pie)/180 //radian
T1=T_max-T_e //N
T2=T1/(e^(mu*(beta))) //N // from formulae, T1/T2=e^(mu*beta)
v=((2*pie)*N*r1)/60 // m/s // where v=velocity of belt which is given as, v=wr=2*pie*N*r/60
P=(T1-T2)*v*(10^-3) //kW // Power
// Results
clc
printf('The power transmitted by the cross belt drive is %f kW \n',P)
// the approx answer is 1.3 kW The answer given in the book (i.e 1.81kW) is wrong.
|
5c39858d18525c4968be0fd54960912e6666de6b | 8217f7986187902617ad1bf89cb789618a90dd0a | /browsable_source/2.5/Unix-Windows/scilab-2.5/macros/percent/%p_q_r.sci | 1ca26297a792d588ef192a9039fc693d3b9eff86 | [
"LicenseRef-scancode-public-domain",
"LicenseRef-scancode-warranty-disclaimer"
] | permissive | clg55/Scilab-Workbench | 4ebc01d2daea5026ad07fbfc53e16d4b29179502 | 9f8fd29c7f2a98100fa9aed8b58f6768d24a1875 | refs/heads/master | 2023-05-31T04:06:22.931111 | 2022-09-13T14:41:51 | 2022-09-13T14:41:51 | 258,270,193 | 0 | 1 | null | null | null | null | UTF-8 | Scilab | false | false | 130 | sci | %p_q_r.sci | function r=%p_q_r(p,r)
// r= p.\ r polynomial./rational
//!
// Copyright INRIA
r=rlist(ones(p).*r('num'),p.*r('den'),r('dt'))
|
47ee0a39b0e8b517afbb9dd2f3cff37ed7351704 | 449d555969bfd7befe906877abab098c6e63a0e8 | /1544/CH1/EX1.11/Ch01Ex11.sce | 74e26a204f884338acc45065757b175831842aa6 | [] | no_license | FOSSEE/Scilab-TBC-Uploads | 948e5d1126d46bdd2f89a44c54ba62b0f0a1f5e1 | 7bc77cb1ed33745c720952c92b3b2747c5cbf2df | refs/heads/master | 2020-04-09T02:43:26.499817 | 2018-02-03T05:31:52 | 2018-02-03T05:31:52 | 37,975,407 | 3 | 12 | null | null | null | null | UTF-8 | Scilab | false | false | 622 | sce | Ch01Ex11.sce | // Scilab code Ex1.11:Pg 17 (2008)
clc; clear;
I = 200e-03; // Electric current, A
t = 300; // Time for which current flows, s
R = 750; // Resistance, ohms
// Using Ohm's law, V = I*R
V = I*R; // Electric potential difference, V
W = I^2*R*t; // Energy dissipated, joule
printf("\nThe potential difference developed across the resistor = %3d V\nThe energy dissipated across the resistor = %4.0f J or %1d kJ", V, W, W*1e-03)
// Result
// The potential difference developed across the resistor = 150 V
// The energy dissipated across the resistor = 9000 J or 9 kJ
|
f4626aff6ce6f1bdb64fcfe3d7fc8400cb68e6b5 | 449d555969bfd7befe906877abab098c6e63a0e8 | /3637/CH2/EX2.17/Ex2_17.sce | 4b9aa58cc78c0e9891f8e65b9b3ffd0637ec8630 | [] | no_license | FOSSEE/Scilab-TBC-Uploads | 948e5d1126d46bdd2f89a44c54ba62b0f0a1f5e1 | 7bc77cb1ed33745c720952c92b3b2747c5cbf2df | refs/heads/master | 2020-04-09T02:43:26.499817 | 2018-02-03T05:31:52 | 2018-02-03T05:31:52 | 37,975,407 | 3 | 12 | null | null | null | null | UTF-8 | Scilab | false | false | 188 | sce | Ex2_17.sce | //problem 17 pagenumber 2.100
//given
R=100e3;//ohm
IB=1e-6;//A
Vt=25e-3;//volt
v0=0;//volt
//determine Vin
Vin=(v0*2.3*Vt)+(R*IB);format(6);
disp("Vin = "+string(Vin)+" V");
|
86b9c6808fa55e1d87401245ea642741629bfeb3 | 449d555969bfd7befe906877abab098c6e63a0e8 | /2175/CH5/EX5.6/5_6.sce | 5bc6252d8721abdc41e160bdf2a82db8ca341ece | [] | no_license | FOSSEE/Scilab-TBC-Uploads | 948e5d1126d46bdd2f89a44c54ba62b0f0a1f5e1 | 7bc77cb1ed33745c720952c92b3b2747c5cbf2df | refs/heads/master | 2020-04-09T02:43:26.499817 | 2018-02-03T05:31:52 | 2018-02-03T05:31:52 | 37,975,407 | 3 | 12 | null | null | null | null | UTF-8 | Scilab | false | false | 293 | sce | 5_6.sce | clc;
v1!v2=18;
y=1.4;
T1=293;//K
T2=v1!v2^(y-1)*T1;
p3=69;//bar
p1=1.01;//bar
p2=v1!v2^y*p1
T3=p3*T2/p2
cv=0.718;
cp=1.005;
T4=cv*(T3-T2)/cp+T3;
v5!v4=v1!v2*(T3/T4);
T5=T4/[(v5!v4)^(y-1)];
Q1=2*cv*(T3-T2);
eta=(Q1-[cv*(T5-T1)])/Q1
disp("efficiency is")
disp("%",eta)
|
a4678b502416591c9b1517e02cc37f05ce30b0b1 | 449d555969bfd7befe906877abab098c6e63a0e8 | /1301/CH25/EX25.8/ex25_8.sce | 629759c2ee2045263cfa6f897d29674a90a69ed8 | [] | no_license | FOSSEE/Scilab-TBC-Uploads | 948e5d1126d46bdd2f89a44c54ba62b0f0a1f5e1 | 7bc77cb1ed33745c720952c92b3b2747c5cbf2df | refs/heads/master | 2020-04-09T02:43:26.499817 | 2018-02-03T05:31:52 | 2018-02-03T05:31:52 | 37,975,407 | 3 | 12 | null | null | null | null | UTF-8 | Scilab | false | false | 487 | sce | ex25_8.sce | clc;
m=50; //mass of N in g
a=22.99; //atomic mass in g/mole
mole=m/a; //moles of Na
ac=35.46; //atomic mass of chlorine
n=2.17; //no. of moles
mass=n*ac; //mass of Cl
disp(mole,"Moles of Na = "); //displaying result
disp(mass,"Mass oc Cl = "); //displaying result
ps=m/127; //proportion of sodium
pc=mass/127; //proportion of chlorine
disp(ps*100,"Proportion of Sodium = "); //displaying result
disp(pc*100,"Proportion of Chlorine = "); //displaying result |
b3612470bb04f2ee19ee204d796d6f8c48fc80a8 | 449d555969bfd7befe906877abab098c6e63a0e8 | /991/CH3/EX3.1/Example3_1.sce | 970822eaeba6fdd7cdc5bf72f9c77ddbcbdd85c6 | [] | no_license | FOSSEE/Scilab-TBC-Uploads | 948e5d1126d46bdd2f89a44c54ba62b0f0a1f5e1 | 7bc77cb1ed33745c720952c92b3b2747c5cbf2df | refs/heads/master | 2020-04-09T02:43:26.499817 | 2018-02-03T05:31:52 | 2018-02-03T05:31:52 | 37,975,407 | 3 | 12 | null | null | null | null | UTF-8 | Scilab | false | false | 319 | sce | Example3_1.sce | //Example 3.1
format(8)
q=1.6*10^-19 //charge of electron
V=5000 //potential difference
m=9.1*10^-31 //mass of electron
v=sqrt(2*q*V/m) //speed of electron
disp(v,"Speed of the electron, v(m/s) =sqrt(2*q*V/m) =")
ke=(q*V)/(1.6*10^-9) //kinetic energyin eV
x1=ke*10^10
disp(x1,"The kinetic energy(eV)= q x V =") |
8662c32d798c16147cc6c7bd786d1c5b98837021 | 449d555969bfd7befe906877abab098c6e63a0e8 | /45/CH11/EX11.5/example_11_5.sce | 94a464120b2254fc67682e7d21345bb3e26b7a3b | [] | no_license | FOSSEE/Scilab-TBC-Uploads | 948e5d1126d46bdd2f89a44c54ba62b0f0a1f5e1 | 7bc77cb1ed33745c720952c92b3b2747c5cbf2df | refs/heads/master | 2020-04-09T02:43:26.499817 | 2018-02-03T05:31:52 | 2018-02-03T05:31:52 | 37,975,407 | 3 | 12 | null | null | null | null | UTF-8 | Scilab | false | false | 1,734 | sce | example_11_5.sce | //example 11.5
clc;
clear;
disp('Original table :'); //displaying original table
disp('Present State Next State Present Output');
disp(' X=0 X=1 ');
disp(' a a b 0 ');
disp(' √b c d 0 ');
disp(' c d e 1 ');
disp(' √d c b 0 ');
disp(' e b c 1 ');
disp('For states b and d except for next state X=1 rest are same. NOw b and d would have been equivalent if these next states are equivalent. For b next state is d and d, next state is b. Thus bd are equivalent if next states db are equivalent which can always be true. Thus b and d are equivlent and state b is retained.')
disp('Table after first row elimination :'); //after first row elimination
disp('Present State Next State Present Output');
disp(' X=0 X=1 ');
disp(' a a b 0 ');
disp(' b c b 0 ');
disp(' √c b e 1 ');
disp(' √e b c 1 ');
disp('Now repeating the same above step for c and e. Retaining c and replacing arll c''s with e we get the below table ');
disp('Table after second row elimination :');//after second row elimination
disp('Present State Next State Present Output');
disp(' X=0 X=1 ');
disp(' a a b 0 ');
disp(' b c b 0 ');
disp(' c b c 1 ');
disp('Implication table method'); // by implication method
printf('d:d\nc:d(ce)\nb:d(Ce)(bd)\na:(ce)(bd)a\nP=(ce)(bd)(a)');
|
21a97c9e3b787557ee3e5e16a78881a684a2a7a5 | 449d555969bfd7befe906877abab098c6e63a0e8 | /278/CH26/EX26.3/ex_26_3.sce | ea4977109377e73b1303e90898daeb572e246832 | [] | no_license | FOSSEE/Scilab-TBC-Uploads | 948e5d1126d46bdd2f89a44c54ba62b0f0a1f5e1 | 7bc77cb1ed33745c720952c92b3b2747c5cbf2df | refs/heads/master | 2020-04-09T02:43:26.499817 | 2018-02-03T05:31:52 | 2018-02-03T05:31:52 | 37,975,407 | 3 | 12 | null | null | null | null | UTF-8 | Scilab | false | false | 495 | sce | ex_26_3.sce | //find
clc
//solution
//given
d=0.05//m
l=0.1//m
p=1.4//N/mm^2
N=900//rpm
//d/c=1000
Z=0.011
to=75//deg C
ta=35//deg C
t=10//deg C
S=1850
u=(33/10^8)*(Z*N/p)*1000+0.002
W=p*d*l*10^6//N
V=%pi*d*N/60//m/s
Qg=u*W*V///W
//(tb-ta)=0.5(75-35)=20//deg C
C=280//W/m^2/C
Qd=C*l*d*20//J/s
printf("headt dessipated is,%f W\n",Qd)
Qa=Qg-Qd//W
//let m be mass
//Qt=m*S*t=18500*t
m=Qa/18500//kg/s
printf("artificial heat is,%f W\n",Qa)
printf("mass of lubricant ewq is,%f kg/s\n",m) |
41af1a52d7faa50d3fecf5da8ba2c5ae90851ff3 | bbdc72de6d7eef74128eaf52b1f040053943de38 | /Code/TP7/Monome6_TP7/tp7.sce | 5c6a42922663aa55bdbc5cf012c5b6bf2ba00456 | [] | no_license | Abdel-BHPC/Numerical-analysis | 46bb4dbcd26e00d6c4f405fe59a1ba433b8b72e0 | 2bcdb80d9ab8890d036eac3cce92b595abb88784 | refs/heads/main | 2023-03-02T14:11:06.939206 | 2021-02-08T08:40:07 | 2021-02-08T08:40:07 | null | 0 | 0 | null | null | null | null | UTF-8 | Scilab | false | false | 256 | sce | tp7.sce | /*
TPB Monome06: Jiawen ZHU
Ven. 8 Jan.
*/
exec(fullpath(pwd() + '\tp7.sci'),-1);
a = [2; -2]
t0 = 0
T = 15
Nptmil = 100;
Neuler = 100;
Node = 100;
NRK4 = 100;
tracevdp(a,t0,T,Neuler,Nptmil,NRK4,Node);
TV(a,t0,T,f);
f = TE(a,t0,T,f);
disp(traceErreur(f));
|
4d1cc85318397b8ed0cede6af14af863bba64686 | 0480f6392643f10964ff6b301b2be49036bfe7d9 | /fsk.sce | b7930d7cf7e901d19ac5cf051cf5523d61ecd2ec | [] | no_license | vbv15/helloworld | 02f13332442310e95126067564516a8500b072c3 | 7982e10b0195afc1adb582ec623d95bd8f9556cb | refs/heads/master | 2021-06-28T01:18:01.725621 | 2016-11-11T02:49:46 | 2016-11-11T02:49:46 | 42,517,937 | 0 | 0 | null | null | null | null | UTF-8 | Scilab | false | false | 210 | sce | fsk.sce |
t=(0:0.01:5*%pi)';
tc=(2*%pi)/10;
fc=1/tc;
k=(squarewave(t)+1)*(1/2);
y=k.*cos(2*%pi*fc*t);
k1=((-1)*squarewave(t)+1)*(1/2);
ta=(2*%pi)/2;
fa=1/ta;
y1=k1.*cos(2*%pi*fa*t);
p=y+y1;
plot(t,p);
|
7b1b562f5ec199362622db269f3b9d6b1a2cbe08 | 449d555969bfd7befe906877abab098c6e63a0e8 | /275/CH5/EX5.5.53/Ch5_5_53.sce | fe93c2c6a14792b712780f27c96d8fe29e67a111 | [] | no_license | FOSSEE/Scilab-TBC-Uploads | 948e5d1126d46bdd2f89a44c54ba62b0f0a1f5e1 | 7bc77cb1ed33745c720952c92b3b2747c5cbf2df | refs/heads/master | 2020-04-09T02:43:26.499817 | 2018-02-03T05:31:52 | 2018-02-03T05:31:52 | 37,975,407 | 3 | 12 | null | null | null | null | UTF-8 | Scilab | false | false | 367 | sce | Ch5_5_53.sce | clc
disp("Example 5.53")
printf("\n")
disp("Design the value of L1,L2 & C for a hartley oscillator")
printf("Given\n")
//frequency of oscillation
f=30*10^3
//then value of LC
LC=1/(4*(%pi)^2*f^2)
//select c as
C=0.1*10^-6
//Total inductance
L=LC/C
//let L1=L2
L1=L/2
L2=L1
printf("The values of L1=\t%f henry\nL2=\t%f henry\nC=\t%e farad\n",L1,L2,C)
|
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