FAILURE MAP

Understand the failure.
Verify the repair.

Small, reproducible software failures. The broken implementation, the fix that didn’t work, and the one that passed—preserved together.

Explore the cases ↓How results are verified ↗
100840Executable case variants
20168Distinct failure mechanisms
302520Executed implementations
20168Open-access cases

WHAT THE ARCHIVE CONTAINS

100840 executable cases. 20168 are open.

Every case records the implementation that fails, the fix that did not work, and the repair that passed its checks—with recorded outputs and source hashes. This release adds 100840 cases across 20168 failure mechanisms and 254 domains.

The open tier gives you the failure and the unsuccessful fix for one case in every mechanism. The remaining 80672 cases, 5 variants per mechanism, are member-only: the verified repair, its recorded checks, and the full fixture suite are held in the member archive. Read the methodology ↗

A RECORD OF WHAT WENT WRONG

Browse the archive / 100840

Python · Standard library
REFERENCEFAILURE MECHANISMDOMAINACCESS
FA-64901

SEIR R0 with vital dynamics and vaccine coverage: infectious period mortality · case 01

R0 ignores that hosts can die while infectious and is too high with vital dynamics.

Epidemic compartment models● Open access↗
FA-64902

SEIR R0 with vital dynamics and vaccine coverage: infectious period mortality · case 02

R0 ignores that hosts can die while infectious and is too high with vital dynamics.

Epidemic compartment models◈ Members↗
FA-64903

SEIR R0 with vital dynamics and vaccine coverage: infectious period mortality · case 03

R0 ignores that hosts can die while infectious and is too high with vital dynamics.

Epidemic compartment models◈ Members↗
FA-64904

SEIR R0 with vital dynamics and vaccine coverage: infectious period mortality · case 04

R0 ignores that hosts can die while infectious and is too high with vital dynamics.

Epidemic compartment models◈ Members↗
FA-64905

SEIR R0 with vital dynamics and vaccine coverage: infectious period mortality · case 05

R0 ignores that hosts can die while infectious and is too high with vital dynamics.

Epidemic compartment models◈ Members↗
FA-64906

SEIR R0 with vital dynamics and vaccine coverage: subcritical branch · case 01

Subcritical pathogens report a negative herd-immunity threshold and negative coverage.

Epidemic compartment models● Open access↗
FA-64907

SEIR R0 with vital dynamics and vaccine coverage: subcritical branch · case 02

Subcritical pathogens report a negative herd-immunity threshold and negative coverage.

Epidemic compartment models◈ Members↗
FA-64908

SEIR R0 with vital dynamics and vaccine coverage: subcritical branch · case 03

Subcritical pathogens report a negative herd-immunity threshold and negative coverage.

Epidemic compartment models◈ Members↗
FA-64909

SEIR R0 with vital dynamics and vaccine coverage: subcritical branch · case 04

Subcritical pathogens report a negative herd-immunity threshold and negative coverage.

Epidemic compartment models◈ Members↗
FA-64910

SEIR R0 with vital dynamics and vaccine coverage: subcritical branch · case 05

Subcritical pathogens report a negative herd-immunity threshold and negative coverage.

Epidemic compartment models◈ Members↗
FA-64911

SEIR R0 with vital dynamics and vaccine coverage: herd threshold · case 01

Herd immunity thresholds fall as R0 rises.

Epidemic compartment models● Open access↗
FA-64912

SEIR R0 with vital dynamics and vaccine coverage: herd threshold · case 02

Herd immunity thresholds fall as R0 rises.

Epidemic compartment models◈ Members↗
FA-64913

SEIR R0 with vital dynamics and vaccine coverage: herd threshold · case 03

Herd immunity thresholds fall as R0 rises.

Epidemic compartment models◈ Members↗
FA-64914

SEIR R0 with vital dynamics and vaccine coverage: herd threshold · case 04

Herd immunity thresholds fall as R0 rises.

Epidemic compartment models◈ Members↗
FA-64915

SEIR R0 with vital dynamics and vaccine coverage: herd threshold · case 05

Herd immunity thresholds fall as R0 rises.

Epidemic compartment models◈ Members↗
FA-64916

SEIR R0 with vital dynamics and vaccine coverage: efficacy adjustment · case 01

Imperfect vaccines appear to need lower coverage than perfect ones.

Epidemic compartment models● Open access↗
FA-64917

SEIR R0 with vital dynamics and vaccine coverage: efficacy adjustment · case 02

Imperfect vaccines appear to need lower coverage than perfect ones.

Epidemic compartment models◈ Members↗
FA-64918

SEIR R0 with vital dynamics and vaccine coverage: efficacy adjustment · case 03

Imperfect vaccines appear to need lower coverage than perfect ones.

Epidemic compartment models◈ Members↗
FA-64919

SEIR R0 with vital dynamics and vaccine coverage: efficacy adjustment · case 04

Imperfect vaccines appear to need lower coverage than perfect ones.

Epidemic compartment models◈ Members↗
FA-64920

SEIR R0 with vital dynamics and vaccine coverage: efficacy adjustment · case 05

Imperfect vaccines appear to need lower coverage than perfect ones.

Epidemic compartment models◈ Members↗
FA-64921

SEIR R0 with vital dynamics and vaccine coverage: infeasible coverage boundary · case 01

A campaign that needs exactly 100% coverage is reported as infeasible.

Epidemic compartment models● Open access↗
FA-64922

SEIR R0 with vital dynamics and vaccine coverage: infeasible coverage boundary · case 02

A campaign that needs exactly 100% coverage is reported as infeasible.

Epidemic compartment models◈ Members↗
FA-64923

SEIR R0 with vital dynamics and vaccine coverage: infeasible coverage boundary · case 03

A campaign that needs exactly 100% coverage is reported as infeasible.

Epidemic compartment models◈ Members↗
FA-64924

SEIR R0 with vital dynamics and vaccine coverage: infeasible coverage boundary · case 04

A campaign that needs exactly 100% coverage is reported as infeasible.

Epidemic compartment models◈ Members↗
FA-64925

SEIR R0 with vital dynamics and vaccine coverage: infeasible coverage boundary · case 05

A campaign that needs exactly 100% coverage is reported as infeasible.

Epidemic compartment models◈ Members↗
FA-64926

Reed-Frost expected chain-binomial generations: escape probability · case 01

Expected cases exceed the susceptible pool when several infectives are present.

Epidemic compartment models● Open access↗
FA-64927

Reed-Frost expected chain-binomial generations: escape probability · case 02

Expected cases exceed the susceptible pool when several infectives are present.

Epidemic compartment models◈ Members↗
FA-64928

Reed-Frost expected chain-binomial generations: escape probability · case 03

Expected cases exceed the susceptible pool when several infectives are present.

Epidemic compartment models◈ Members↗
FA-64929

Reed-Frost expected chain-binomial generations: escape probability · case 04

Expected cases exceed the susceptible pool when several infectives are present.

Epidemic compartment models◈ Members↗
FA-64930

Reed-Frost expected chain-binomial generations: escape probability · case 05

Expected cases exceed the susceptible pool when several infectives are present.

Epidemic compartment models◈ Members↗
FA-64931

Reed-Frost expected chain-binomial generations: one-generation infectivity · case 01

Epidemics saturate too quickly because every past case keeps transmitting.

Epidemic compartment models● Open access↗
FA-64932

Reed-Frost expected chain-binomial generations: one-generation infectivity · case 02

Epidemics saturate too quickly because every past case keeps transmitting.

Epidemic compartment models◈ Members↗
FA-64933

Reed-Frost expected chain-binomial generations: one-generation infectivity · case 03

Epidemics saturate too quickly because every past case keeps transmitting.

Epidemic compartment models◈ Members↗
FA-64934

Reed-Frost expected chain-binomial generations: one-generation infectivity · case 04

Epidemics saturate too quickly because every past case keeps transmitting.

Epidemic compartment models◈ Members↗
FA-64935

Reed-Frost expected chain-binomial generations: one-generation infectivity · case 05

Epidemics saturate too quickly because every past case keeps transmitting.

Epidemic compartment models◈ Members↗
FA-64936

Reed-Frost expected chain-binomial generations: susceptible depletion · case 01

Generation sizes never decline and the final size exceeds the population.

Epidemic compartment models● Open access↗
FA-64937

Reed-Frost expected chain-binomial generations: susceptible depletion · case 02

Generation sizes never decline and the final size exceeds the population.

Epidemic compartment models◈ Members↗
FA-64938

Reed-Frost expected chain-binomial generations: susceptible depletion · case 03

Generation sizes never decline and the final size exceeds the population.

Epidemic compartment models◈ Members↗
FA-64939

Reed-Frost expected chain-binomial generations: susceptible depletion · case 04

Generation sizes never decline and the final size exceeds the population.

Epidemic compartment models◈ Members↗
FA-64940

Reed-Frost expected chain-binomial generations: susceptible depletion · case 05

Generation sizes never decline and the final size exceeds the population.

Epidemic compartment models◈ Members↗
FA-64941

Reed-Frost expected chain-binomial generations: extinction stop · case 01

Chains are truncated while fractional expected cases would still infect others.

Epidemic compartment models● Open access↗
FA-64942

Reed-Frost expected chain-binomial generations: extinction stop · case 02

Chains are truncated while fractional expected cases would still infect others.

Epidemic compartment models◈ Members↗
FA-64943

Reed-Frost expected chain-binomial generations: extinction stop · case 03

Chains are truncated while fractional expected cases would still infect others.

Epidemic compartment models◈ Members↗
FA-64944

Reed-Frost expected chain-binomial generations: extinction stop · case 04

Chains are truncated while fractional expected cases would still infect others.

Epidemic compartment models◈ Members↗
FA-64945

Reed-Frost expected chain-binomial generations: extinction stop · case 05

Chains are truncated while fractional expected cases would still infect others.

Epidemic compartment models◈ Members↗
FA-64946

Reed-Frost expected chain-binomial generations: final size accounting · case 01

The final size misses the index cases.

Epidemic compartment models● Open access↗
FA-64947

Reed-Frost expected chain-binomial generations: final size accounting · case 02

The final size misses the index cases.

Epidemic compartment models◈ Members↗
FA-64948

Reed-Frost expected chain-binomial generations: final size accounting · case 03

The final size misses the index cases.

Epidemic compartment models◈ Members↗
FA-64949

Reed-Frost expected chain-binomial generations: final size accounting · case 04

The final size misses the index cases.

Epidemic compartment models◈ Members↗
FA-64950

Reed-Frost expected chain-binomial generations: final size accounting · case 05

The final size misses the index cases.

Epidemic compartment models◈ Members↗
FA-64951

Reed-Frost expected chain-binomial generations: generation horizon · case 01

The chain is cut one generation short of the requested horizon.

Epidemic compartment models● Open access↗
FA-64952

Reed-Frost expected chain-binomial generations: generation horizon · case 02

The chain is cut one generation short of the requested horizon.

Epidemic compartment models◈ Members↗
FA-64953

Reed-Frost expected chain-binomial generations: generation horizon · case 03

The chain is cut one generation short of the requested horizon.

Epidemic compartment models◈ Members↗
FA-64954

Reed-Frost expected chain-binomial generations: generation horizon · case 04

The chain is cut one generation short of the requested horizon.

Epidemic compartment models◈ Members↗
FA-64955

Reed-Frost expected chain-binomial generations: generation horizon · case 05

The chain is cut one generation short of the requested horizon.

Epidemic compartment models◈ Members↗
FA-64956

SIRS waning-immunity simulation: permanent immunity sentinel · case 01

Declaring permanent immunity (0) makes every recovered person susceptible again the next day.

Epidemic compartment models● Open access↗
FA-64957

SIRS waning-immunity simulation: permanent immunity sentinel · case 02

Declaring permanent immunity (0) makes every recovered person susceptible again the next day.

Epidemic compartment models◈ Members↗
FA-64958

SIRS waning-immunity simulation: permanent immunity sentinel · case 03

Declaring permanent immunity (0) makes every recovered person susceptible again the next day.

Epidemic compartment models◈ Members↗
FA-64959

SIRS waning-immunity simulation: permanent immunity sentinel · case 04

Declaring permanent immunity (0) makes every recovered person susceptible again the next day.

Epidemic compartment models◈ Members↗
FA-64960

SIRS waning-immunity simulation: permanent immunity sentinel · case 05

Declaring permanent immunity (0) makes every recovered person susceptible again the next day.

Epidemic compartment models◈ Members↗
FA-64961

SIRS waning-immunity simulation: waning destination · case 01

Population shrinks steadily as immunity wanes.

Epidemic compartment models● Open access↗
FA-64962

SIRS waning-immunity simulation: waning destination · case 02

Population shrinks steadily as immunity wanes.

Epidemic compartment models◈ Members↗
FA-64963

SIRS waning-immunity simulation: waning destination · case 03

Population shrinks steadily as immunity wanes.

Epidemic compartment models◈ Members↗
FA-64964

SIRS waning-immunity simulation: waning destination · case 04

Population shrinks steadily as immunity wanes.

Epidemic compartment models◈ Members↗
FA-64965

SIRS waning-immunity simulation: waning destination · case 05

Population shrinks steadily as immunity wanes.

Epidemic compartment models◈ Members↗
FA-64966

SIRS waning-immunity simulation: waning source · case 01

People recovering today already lose immunity in the same step.

Epidemic compartment models● Open access↗
FA-64967

SIRS waning-immunity simulation: waning source · case 02

People recovering today already lose immunity in the same step.

Epidemic compartment models◈ Members↗
FA-64968

SIRS waning-immunity simulation: waning source · case 03

People recovering today already lose immunity in the same step.

Epidemic compartment models◈ Members↗
FA-64969

SIRS waning-immunity simulation: waning source · case 04

People recovering today already lose immunity in the same step.

Epidemic compartment models◈ Members↗
FA-64970

SIRS waning-immunity simulation: waning source · case 05

People recovering today already lose immunity in the same step.

Epidemic compartment models◈ Members↗
FA-64971

SIRS waning-immunity simulation: cumulative incidence · case 01

Cumulative incidence stops growing, and even falls, once reinfections occur.

Epidemic compartment models● Open access↗
FA-64972

SIRS waning-immunity simulation: cumulative incidence · case 02

Cumulative incidence stops growing, and even falls, once reinfections occur.

Epidemic compartment models◈ Members↗
FA-64973

SIRS waning-immunity simulation: cumulative incidence · case 03

Cumulative incidence stops growing, and even falls, once reinfections occur.

Epidemic compartment models◈ Members↗
FA-64974

SIRS waning-immunity simulation: cumulative incidence · case 04

Cumulative incidence stops growing, and even falls, once reinfections occur.

Epidemic compartment models◈ Members↗
FA-64975

SIRS waning-immunity simulation: cumulative incidence · case 05

Cumulative incidence stops growing, and even falls, once reinfections occur.

Epidemic compartment models◈ Members↗
FA-64976

SIS endemic equilibrium convergence: equilibrium formula · case 01

The endemic prevalence target is the susceptible equilibrium, so convergence is judged against the wrong level.

Epidemic compartment models● Open access↗
FA-64977

SIS endemic equilibrium convergence: equilibrium formula · case 02

The endemic prevalence target is the susceptible equilibrium, so convergence is judged against the wrong level.

Epidemic compartment models◈ Members↗
FA-64978

SIS endemic equilibrium convergence: equilibrium formula · case 03

The endemic prevalence target is the susceptible equilibrium, so convergence is judged against the wrong level.

Epidemic compartment models◈ Members↗
FA-64979

SIS endemic equilibrium convergence: equilibrium formula · case 04

The endemic prevalence target is the susceptible equilibrium, so convergence is judged against the wrong level.

Epidemic compartment models◈ Members↗
FA-64980

SIS endemic equilibrium convergence: equilibrium formula · case 05

The endemic prevalence target is the susceptible equilibrium, so convergence is judged against the wrong level.

Epidemic compartment models◈ Members↗
FA-64981

SIS endemic equilibrium convergence: subthreshold equilibrium · case 01

Subcritical infections report a negative endemic level and never converge.

Epidemic compartment models● Open access↗
FA-64982

SIS endemic equilibrium convergence: subthreshold equilibrium · case 02

Subcritical infections report a negative endemic level and never converge.

Epidemic compartment models◈ Members↗
FA-64983

SIS endemic equilibrium convergence: subthreshold equilibrium · case 03

Subcritical infections report a negative endemic level and never converge.

Epidemic compartment models◈ Members↗
FA-64984

SIS endemic equilibrium convergence: subthreshold equilibrium · case 04

Subcritical infections report a negative endemic level and never converge.

Epidemic compartment models◈ Members↗
FA-64985

SIS endemic equilibrium convergence: subthreshold equilibrium · case 05

Subcritical infections report a negative endemic level and never converge.

Epidemic compartment models◈ Members↗
FA-64986

SIS endemic equilibrium convergence: susceptible depletion · case 01

Prevalence grows exponentially without saturating.

Epidemic compartment models● Open access↗
FA-64987

SIS endemic equilibrium convergence: susceptible depletion · case 02

Prevalence grows exponentially without saturating.

Epidemic compartment models◈ Members↗
FA-64988

SIS endemic equilibrium convergence: susceptible depletion · case 03

Prevalence grows exponentially without saturating.

Epidemic compartment models◈ Members↗
FA-64989

SIS endemic equilibrium convergence: susceptible depletion · case 04

Prevalence grows exponentially without saturating.

Epidemic compartment models◈ Members↗
FA-64990

SIS endemic equilibrium convergence: susceptible depletion · case 05

Prevalence grows exponentially without saturating.

Epidemic compartment models◈ Members↗
FA-64991

SIS endemic equilibrium convergence: tolerance scaling · case 01

Convergence takes far longer than required and often hits the day cap.

Epidemic compartment models● Open access↗
FA-64992

SIS endemic equilibrium convergence: tolerance scaling · case 02

Convergence takes far longer than required and often hits the day cap.

Epidemic compartment models◈ Members↗
FA-64993

SIS endemic equilibrium convergence: tolerance scaling · case 03

Convergence takes far longer than required and often hits the day cap.

Epidemic compartment models◈ Members↗
FA-64994

SIS endemic equilibrium convergence: tolerance scaling · case 04

Convergence takes far longer than required and often hits the day cap.

Epidemic compartment models◈ Members↗
FA-64995

SIS endemic equilibrium convergence: tolerance scaling · case 05

Convergence takes far longer than required and often hits the day cap.

Epidemic compartment models◈ Members↗
FA-64996

SIS endemic equilibrium convergence: day cap · case 01

Non-converging runs take one more step than allowed.

Epidemic compartment models● Open access↗
FA-64997

SIS endemic equilibrium convergence: day cap · case 02

Non-converging runs take one more step than allowed.

Epidemic compartment models◈ Members↗
FA-64998

SIS endemic equilibrium convergence: day cap · case 03

Non-converging runs take one more step than allowed.

Epidemic compartment models◈ Members↗
FA-64999

SIS endemic equilibrium convergence: day cap · case 04

Non-converging runs take one more step than allowed.

Epidemic compartment models◈ Members↗
FA-65000

SIS endemic equilibrium convergence: day cap · case 05

Non-converging runs take one more step than allowed.

Epidemic compartment models◈ Members↗

INSPECTABLE BY DESIGN

Every result has a runnable source.

Runnable implementations with recorded outputs, source hashes, and explicit contracts. Related variants share a failure mechanism and belong together in evaluation splits.

Read the methodology ↗