← Back to ResearchGEVI Research Series · G20 Countries · Paper 2

AustraliaEconomic Visibility

Shape. The strongest dimension is D1 Labour participation (0.961); the weakest is D3 Enterprise and legal rights (0.806). A Shapley attribution of the 10.7-point gap to full parity assigns the largest share, 4.1 points (38%), to D3 Enterprise and legal rights.

89.3GEVI / 100 · Visible band

Evidence. Of 13 inputs, 12 are grade A, 0 are grade B and 1 is grade C (imputed), a blind-spot ratio of 0.08. The imputed inputs are placeholders and widen the interval.

AuthorSujoy Maitra
ORCID iD Logo0009-0009-1319-3706
PaperMCWP-2026-54
Publication Date29 Sept 2026
DOI
PARITY PROFILEAUSTRALIA
Australia radarFive dimension parity profile. D3 enterprise and legal rights is the weakest at 0.806. Firm ownership I7 is imputed at 0.680.FIVE DIMENSIONS · PARITY PROFILED1 Labour0.961D2 Job quality0.929D3 Enterprise0.806D4 Institutions0.878D5 Voice0.877I7 FIRM OWNERSHIP · IMPUTED 0.680AUSTRALIA
D3 ENTERPRISE AND LEGAL RIGHTS 0.806
GEVI score89.3
Rank3 / 19
Blind-spot ratio0.08

Reported research measures. Animation reveals the graphic; it does not represent change over time.

01

Abstract

Result. Australia scores 89.3 out of 100 on the Gender Economic Visibility Index, in the Visible band. The 90% uncertainty interval from 10,000 joint Monte Carlo draws is 86.6 to 90.6 (median 88.9). Its point rank is 3 of 19, and across the same draws the rank has a median of 3 with a 5th to 95th percentile range of 2 to 3.

Shape. The strongest dimension is D1 Labour participation (0.961); the weakest is D3 Enterprise and legal rights (0.806). A Shapley attribution of the 10.7-point gap to full parity assigns the largest share, 4.1 points (38%), to D3 Enterprise and legal rights.

Evidence. Of 13 inputs, 12 are grade A, 0 are grade B and 1 is grade C (imputed), a blind-spot ratio of 0.08. The imputed inputs are placeholders and widen the interval.

Download full paper PDF
02

Inputs and parity calculations

Inputs and parity scores

ID table
IDIndicatorRawScoreGradeSD
I1Labour force participationwomen 62.5, men 70.7 (2025)0.8840A0.02
I2Youth NEETwomen 7.96, men 9.07 (2024)1.0000A0.02
I3Youth unemploymentwomen 8.43, men 10.7 (2025)1.0000A0.02
I4Non-vulnerable employmentwomen 7.78, men 10.4 (2025)1.0000A0.02
I5Senior and middle management39.4% (2024)0.7880A0.02
I6Wage and salaried employmentwomen 87.7, men 80.5 (2025)1.0000A0.02
I7Firm ownershipnot available0.6800C0.12
I8WBL legal frameworks91.9 (2025)0.9190A0.02
I9WBL enforcement82 (2026)0.8200A0.02
I10WBL supportive frameworks79 (2026)0.7900A0.02
I11Women ministers48.3% (2024)0.9660A0.02
I12Women MPs46.0% (2026)0.9200A0.02
I13Data availability10 of 12 rows0.8333A0.02

The labour, management, enterprise and legal inputs (I1 to I11) come from the World Bank Gender Data Landscape for this economy (April 2026 edition, including Women, Business and the Law 2026). The parliamentary share (I12) comes from the Inter-Parliamentary Union monthly ranking as of 1 August 2026.

Step 1: Indicator calculations

GEVI has three layers: 13 indicators, 5 dimensions and one composite. Each indicator is converted to a parity score, each dimension is the simple mean of its indicators, and the composite is a weighted geometric mean of the dimensions. Three principles govern the design: parity scores avoid arbitrary goalposts; substitutability is allowed within a dimension but not across dimensions; and every input carries an evidence grade that sets its uncertainty.

ID table
IDCalculationScore
I1min(62.5 / 70.7, 1) = 0.8840.884
I2min(9.07 / 7.96, 1) = 1.0001.000
I3min(10.7 / 8.43, 1) = 1.0001.000
I4min((100 - 7.78) / (100 - 10.4), 1) = min(92.2 / 89.6, 1) = 1.0001.000
I5min(39.4 / 50, 1) = 0.7880.788
I6min(87.7 / 80.5, 1) = 1.0001.000
I7imputed series median 0.6800.680
I891.9 / 100 = 0.9190.919
I982 / 100 = 0.8200.820
I1079 / 100 = 0.7900.790
I11min(48.3 / 50, 1) = 0.9660.966
I12min(46.0 / 50, 1) = 0.9200.920
I1310 / 12 = 0.8330.833

Step 2: Dimension scores

Dim table
DimCalculationScore
D10.884 + 1.000 + 1.000 = 2.884; / 30.9613
D21.000 + 0.788 + 1.000 = 2.788; / 30.9293
D30.680 + 0.919 + 0.820 = 2.419; / 30.8063
D40.790 + 0.966 = 1.756; / 20.8780
D50.920 + 0.833 = 1.753; / 20.8767

The base weights (0.25, 0.20, 0.20, 0.15, 0.20) reflect the emphasis on labour participation and on statistical voice. They are a prior, not an estimate, which is why the paper tests seven weighting schemes, including data-driven entropy and principal-component weights computed from the 15-economy dimension matrix.

03

Aggregation, uncertainty and sensitivity

Step 3: Aggregation trace

Term table
TermCalculationValue
D10.9613 ^ 0.250.99019
D20.9293 ^ 0.200.98545
D30.8063 ^ 0.200.95786
D40.8780 ^ 0.150.98067
D50.8767 ^ 0.200.97402
Product0.9902 x 0.9854 x 0.9579 x 0.9807 x 0.97400.89279
GEVI100 x product89.28

Check in logs: sum of w ln D = -0.11341; exp = 0.89279; times 100 = 89.28.

Step 4: Uncertainty and sensitivity

For each of 10,000 draws the model samples all 13 indicator scores from truncated normal distributions and the five dimension weights from a Dirichlet distribution, then recomputes the index. The same seed (2026) is used for every economy, which means all economies share the same weight draws. That is intentional: weight uncertainty is common to the whole series, so rank comparisons are made under identical weights in each draw.

Each input has a grade with a standard deviation applied to its score: A = 0.02, B = 0.06, C = 0.12. The standard deviations are judgemental settings that express how much a reader should trust a value; they are not estimated from replications. Section 7.5 shows the effect of changing the settings that matter most.

Robustness. Across seven weighting schemes the rank runs from 3 to 4; across ten alternative specifications (benchmark, parity cap and imputation rule) it runs from 1 to 3. The score changes by at most 8.1 points across those specifications.

p1 table
p1p5p10p25p50p75p90p95p99MeanSD
85.3686.5687.1187.9788.8689.6690.2990.6491.3388.771.26

Weight uncertainty explains 25.4% of the output variance; the grade C (imputed) inputs explain 46.6%. Because the imputed inputs carry the widest standard deviation, they dominate the variance when there are many of them.

04

Gaps, scenarios and priorities

Step 5: Where the gap is

The gap to full parity is 10.7 points. Because the geometric mean is non-additive, the contribution of one dimension depends on the state of the others. Shapley values average each dimension’s marginal contribution over all 5! orderings of the dimensions, so they sum exactly to the gap. v(S) is the GEVI obtained when the dimensions in S are set to 1.

Dim table
DimShapley pointsShare of gapShortfall of score (x100)
D34.0738.0%19.4
D52.4923.2%12.3
D41.8517.2%12.2
D21.3912.9%7.1
D10.938.7%3.9

Scenario simulation and pathways

Levers. The largest single-lever scenario among S1 to S6 is "S3 Legal: legal and enforcement scores +0.10", worth +1.3 points. A greedy pathway of +0.10 steps on measured indicators reaches the next threshold, 90 points, after 1 steps; at an illustrative improvement of 0.02 a year on every measured indicator it takes 1 years.

Scenario table
ScenarioGEVIGainp5Medianp95
S1 Data coverage to 9 of 12 rows89.3+0.086.688.990.6
S2 Institutions: supportive frameworks 50%, ministers 15%89.3+0.086.688.990.6
S3 Legal: legal and enforcement scores +0.1090.6+1.388.190.091.7
S4 Labour access: halve the gap to parity89.7+0.487.089.391.2
S5 Politics: women 15% of parliament89.3+0.086.688.990.6
S6 Enterprise: management and firm ownership to 0.7589.3+0.086.688.990.6
S7 Combined S1 to S691.0+1.788.590.592.2
S8 Series best-in-class on every measured indicator93.7+4.490.492.994.7

The pathway adds 0.10 to one measured indicator at a time, always choosing the step that raises GEVI most, until the composite reaches the next threshold above the current score (50, 65, 80, 90 or 95) or no measured indicator can rise further. It is an ordering of priorities, not a forecast.

Step table
StepIDIndicatorScore changeGEVI after
1I13Data availability0.83 to 0.9390.3

Priorities

I5 Senior and middle management. Publish women’s share of senior and middle management from payroll or company records with a common definition.

I10 WBL supportive frameworks. Fund the missing supporting mechanisms: equal-opportunity body, gender data unit, budget tagging and services.

I9 WBL enforcement. Publish complaint, prosecution and remedy data so that enforcement can be measured, not only perceived.

Restore a fiscal indicator. Add a sex field to wage-tax and taxpayer records and publish an annual gender tax profile, so that D4 can include a direct measure of visibility in the tax system.

05

Practical use and data strategy

How to use this data

Data product table
Data productPrimary userDecision it informsCadence
Management share by sex from employer returnsRevenue authority, company registry, labour ministryWhere women are missing from senior rolesAnnual
A costed inventory of missing mechanismsTreasury, ministry responsible for womenWhich institutions to fund firstBudget cycle
Enforcement statistics linked to labour and equality lawJustice ministry, labour inspectorateWhere the gap between law and practice arisesAnnual
Sex-disaggregated taxpayer and wage-tax statisticsRevenue authority, treasuryWho is in the formal tax base and who receives refunds and creditsAnnual

Australia’s use case is to turn parity gaps into named data products with named owners, so that each year’s re-run of the index shows which product moved which indicator.

Data strategy

Data product table
Data productOwnerIndicatorsEffect
Owner sex on the business registerRegistry and revenue authorityI7Full-population count instead of a survey estimate
Sex field on wage-tax returns and taxpayer registrationsRevenue authorityAdds a fiscal indicator (I14, proposed)Restores the fiscal indicator the index was designed to have
Keep the core 12-row table current and add a fiscal (taxpayer) rowNational statistics office and revenue authorityI13 and a proposed I14Coverage is already 10 of 12; the gain is a new fiscal indicator, not more rows

Scope and limitations

Weights are a prior. The weights express a view, not an estimate. Chapter 7 shows their effect, but no data can identify the right weights.

Uncertainty settings are judgemental. The standard deviations 0.02, 0.06 and 0.12 are settings, not measurements. If they were larger the intervals would widen.

Source heterogeneity. Inputs come from different years and sources; older values carry a wider standard deviation, but a level shift caused by definitions is not modelled.

No causal claim. The scenarios show what the index would do if an indicator changed. They do not show that a policy would change the indicator.

Fiscal indicator absent. No sex-disaggregated taxpayer statistic was found, so the index does not yet measure visibility in the tax system directly.