Farmer Segmentation

Module 2: Economic Impact

Why Segment Farmers?

ENCOVI does not directly ask farmers whether they use non-hybrid varieties (locally known as OPV — open-pollinated varieties — or criollo, traditional landraces) or commercial hybrid seed. Yet this distinction is fundamental for assessing the economic impact of adopting biofortified maize seeds:

  • Non-hybrid farmers stand to gain most from biofortified seed adoption, since theirs are the largest yield increases
  • Hybrid farmers already use improved seed and may see smaller or negative yield changes when switching to biofortified varieties

We therefore infer seed technology from observable agricultural behaviours, and segment farmers accordingly so that each segment receives its own economic parameters.

Target Segments

These are the target segments of behaviour for the farmers:

The segment label OPV/Criollo is the value carried by the dataset and is retained throughout the tables and figures. OPV stands for open-pollinated varieties and criollo for traditional landraces; both are non-hybrid seed.
Segment Description Seed Behavior
OPV/Criollo Non-hybrid farmers Zero or near-zero seed expenditure
Low Low technology adoption Minimal purchased seed investment
Mid Moderate adoption Intermediate seed investment
High High technology adoption Highest seed investment, premium hybrid varieties

The Segmentation Challenge

A single variable, seed expenditure on its own, does not identify the segment:

  • High seed expenditure may indicate hybrid use or inefficient purchasing, where farmers buy expensive seed and obtain low yields, which points to a variety poorly matched to local conditions or to agronomic management that dilutes the value of the purchased seed
  • Low seed expenditure may indicate non-hybrid use or subsidized access to hybrid seed
  • Yield on its own confounds genetics with soil quality and management practices

We need a multidimensional approach that combines multiple behavioral signals while controlling for regional heterogeneity.

Departmental Z-Score Standardization

Agricultural conditions vary dramatically across Guatemala’s departments. Direct comparison of raw values would confound regional effects with technology choices.

Solution: Calculate z-scores relative to departmental means, measuring each farmer’s position within their local agricultural context.

Table 1: Departmental reference statistics for z-score calculation
Departmental Reference Statistics for Z-Score Calculation. Weighted means and standard deviations (n = 534 hybrid-potential households)
Departmental Reference Statistics for Z-Score Calculation
Weighted means and standard deviations (n = 534 hybrid-potential households)
Department
Yield (qq/mz)
Seed Expenditure (Q/mz)
Sample
Mean SD Mean SD Households % Total
Jutiapa 29.8 21.3 705 938 69 12.9%
Santa Rosa 31.8 24.6 711 922 47 8.8%
Petén 23.8 18.6 305 564 43 8.1%
Izabal 32.0 32.4 625 1,025 38 7.1%
Chiquimula 29.8 18.4 278 269 38 7.1%
Huehuetenango 37.6 34.4 332 656 32 6.0%
Alta Verapaz 35.7 24.9 319 665 31 5.8%
Quiché 32.5 30.6 388 609 29 5.4%
Zacapa 34.4 26.6 303 322 26 4.9%
Escuintla 26.4 33.9 1,111 1,470 24 4.5%
Jalapa 19.3 16.7 119 149 21 3.9%
Retalhuleu 34.7 36.5 497 417 19 3.6%
Suchitepéquez 46.4 27.7 793 798 17 3.2%
Chimaltenango 18.2 23.0 218 381 16 3.0%
Quetzaltenango 49.7 18.8 671 627 16 3.0%
Baja Verapaz 43.8 39.1 404 524 14 2.6%
Totonicapán 34.2 20.7 179 222 13 2.4%
El Progreso 25.1 27.1 322 847 11 2.1%
Sacatepéquez 30.7 38.2 90 165 10 1.9%
Sololá 40.3 31.9 153 150 10 1.9%
San Marcos 31.3 13.6 147 161 7 1.3%
Guatemala 33.1 17.5 151 87 3 0.6%
Source: ENCOVI 2023 agricultural module, MAGA-calibrated weights. Statistics calculated using survey-weighted means and variances.
NoteRegional Heterogeneity

Yield and seed expenditure vary substantially across departments. Z-score standardization controls for these regional differences, enabling meaningful cross-departmental comparison of farmer behavior.

Dual-Framework Segmentation Approach

Two independent segmentation approaches are applied and validated against each other through their convergence. Agreement between an unsupervised method and a rule-based one is evidence that the resulting groups sit in the data rather than in either procedure.

Framework 1: PAM Clustering with Linear Discriminant Analysis (LDA) Validation

Partitioning Around Medoids (PAM) discovers natural groupings in the bidimensional z-score space through unsupervised learning. Unlike k-means, PAM uses actual data points (medoids) as cluster centers, providing interpretable farmer prototypes.

As we have 4 target farmer segments/groups, we are going to aim toward k = 4 clusters.

Cluster Quality: Silhouette Analysis

Silhouette analysis measures how well each observation fits within its assigned cluster versus neighboring clusters. Values range from -1 (poor fit) to +1 (strong fit).

Scatter chart of MDS Dimension 1 on the x-axis against MDS Dimension 2 on the y-axis, with points colored by their assigned PAM cluster (four clusters). Points fall into four visually separable groupings, showing that farmers form distinct behavioral clusters in the standardized yield and seed-expenditure space rather than a single continuous mass.
Figure 1: PAM clustering visualization in MDS space (k=4 clusters)
Silhouette plot with four stacked panels, one per cluster, showing a horizontal bar for each farmer whose length is its silhouette width along the x-axis. A dashed line marks zero and a solid green line marks the overall average width. Most bars extend to the right of zero, indicating generally positive membership, while a small number of negative bars flag potentially misclassified farmers.
Figure 2: Silhouette width distribution by cluster
TipCluster Quality Assessment

Average silhouette coefficient = 0.397. Values above 0.25 indicate reasonable cluster structure and values above 0.50 strong structure, which places this result in the reasonable range.

LDA Variable Importance

Linear Discriminant Analysis (LDA) quantifies how much each variable contributes to separating the PAM clusters. These empirically-derived importance weights inform the final scoring system.

Table 2: Variable importance from Linear Discriminant Analysis
Variable Importance from Linear Discriminant Analysis. Based on sum of absolute coefficients across discriminant functions
Variable Importance from Linear Discriminant Analysis
Based on sum of absolute coefficients across discriminant functions
Variable Importance (%) Cumulative (%)
Seed expenditure z-score (departmental) 50.4 50.4
Yield z-score (departmental) 49.6 100.0
Source: LDA on k=4 PAM clusters (n=534 households). Importance = sum of |coefficients| across LD1 and LD2.
ImportantLDA-Derived Weights

The LDA analysis reveals that seed expenditure and yield contribute nearly equally to cluster separation. These empirically-derived weights form the foundation of the scoring system, ensuring variable weights are data-driven rather than arbitrary.

PAM Cluster Characteristics

Table 3: Cluster characteristics from PAM segmentation (Framework 1)
PAM Cluster Characteristics (Framework 1). Survey-weighted means for 534 hybrid-potential households
PAM Cluster Characteristics (Framework 1)
Survey-weighted means for 534 hybrid-potential households
Cluster
Sample
Z-Scores
Original Scale
Households % Population Yield (z) Seed Exp (z) Yield (qq/mz) Seed Exp (Q/mz) Land (mz)
1 149 28.2% +0.31 −0.30 38.3 258 2.6
2 64 13.5% +0.28 +2.03 38.4 1,651 0.9
3 240 47.0% −0.75 −0.40 11.8 205 2.4
4 81 11.3% +2.01 −0.01 81.7 503 2.0
Source: ENCOVI 2023. PAM clustering (k=4) on departmental z-scores.

Framework 2: Quadrant Segmentation

Theory-driven boundaries at z-score = 0 (departmental means) create four quadrants with clear economic interpretations. This deterministic approach provides transparency and reproducibility.

Scatter chart of seed expenditure z-score on the x-axis against yield z-score on the y-axis, with reference lines at zero dividing the plane into four quadrants. Points are colored by segment and each quadrant is labeled: Efficient (high yield, low cost), Intensive (high yield, high cost), Non-hybrid (low yield, low cost) and Inefficient (low yield, high cost). Points cluster within their labeled quadrants, showing that the theory-driven boundaries at the departmental means separate distinct farmer profiles.
Figure 3: Farmer segmentation in bidimensional z-score space (Framework 2)
NoteQuadrant Interpretation

Each quadrant represents a distinct agricultural profile:

  • Non-hybrid (orange): below-average yield and below-average seed expenditure, the profile of non-hybrid seed users
  • Inefficient (red): below-average yield with above-average seed expenditure, consistent with hybrid users obtaining low returns
  • Efficient (green): above-average yield with below-average seed expenditure
  • Intensive (blue): above-average yield and above-average seed expenditure, the profile of hybrid adopters investing in technology

Z-Score Distributions by Segment

Density plots showing the distribution of yield and seed expenditure z-scores within each quadrant segment. The vertical dashed lines at z=0 mark the quadrant boundaries.

Two density plots side by side, sharing a segment color legend. The left panel shows the distribution of yield z-scores and the right panel the distribution of seed expenditure z-scores, each with one overlaid density curve per quadrant segment and a dashed line at zero. The segment curves peak on opposite sides of zero, confirming that the quadrants occupy distinct ranges along both the yield and seed-expenditure dimensions.
Figure 4: Z-score distributions by quadrant segment (Framework 2)

Quadrant Segment Characteristics

Table 4: Quadrant segment characteristics (Framework 2)
Quadrant Segment Characteristics (Framework 2). Survey-weighted means for 534 hybrid-potential households
Quadrant Segment Characteristics (Framework 2)
Survey-weighted means for 534 hybrid-potential households
Segment
Sample
Z-Scores
Original Scale
Households % Population Yield (z) Seed Exp (z) Yield (qq/mz) Seed Exp (Q/mz) Land (mz)
Non-hybrid 254 46.5% −0.68 −0.50 13.1 144 2.6
Inefficient 55 13.4% −0.56 +1.26 18.4 1,262 1.2
Efficient 147 23.6% +0.88 −0.49 52.2 137 2.8
Intensive 78 16.5% +1.12 +1.10 59.8 1,093 1.2
Source: ENCOVI 2023. Quadrant segments defined by z-score signs (boundary at z=0).

Framework Convergence Analysis

Cross-tabulation of PAM cluster assignments (Framework 1) against quadrant segments (Framework 2) validates that both approaches identify similar underlying structure.

Table 5: Framework convergence: PAM clusters vs quadrant segments
Framework Convergence: PAM Clusters vs Quadrant Segments. Cross-tabulation of household assignments (n = 534) | Agreement rate: 78.7%
Framework Convergence: PAM Clusters vs Quadrant Segments
Cross-tabulation of household assignments (n = 534) | Agreement rate: 78.7%
PAM Cluster
Quadrant Segments (Framework 2)
Total
Non-hybrid Inefficient Efficient Intensive
1 33 8 92 16 149
2 0 28 0 36 64
3 221 19 0 0 240
4 0 0 55 26 81
Note: Cluster 3 ↔︎ Non-hybrid (92%), Cluster 4 ↔︎ Efficient (72%), Cluster 2 ↔︎ Intensive (56%). Cluster 1 spans the two above-average-yield quadrants.
NoteReading the Cross-Tabulation

The two frameworks agree on 78.7% of households. The correspondence is strongest at the non-hybrid end, where 221 of 240 households in PAM cluster 3 fall in the Non-hybrid quadrant. It is weaker among the hybrid-potential clusters: cluster 4 maps to Efficient for 55 of 81 households, cluster 2 to Intensive for 36 of 64, and cluster 1 divides between the two above-average-yield quadrants, which is why the agreement calculation counts both as a match for that cluster.

The segment that matters most for the economic projection, the non-hybrid one, is the one the two frameworks separate most cleanly.

Empirical Justification for Variable Selection

The scoring system includes four variables: yield z-score (primary), seed expenditure z-score (primary), poverty level (modulator), and land ownership (modulator). The following correlation analyses justify these selections.

Primary Variables: Yield and Seed Expenditure

Scatter chart of seed expenditure z-score on the x-axis against yield z-score on the y-axis, with dashed reference lines at zero and an overlaid linear fit with a shaded confidence band. The fitted line slopes gently upward, indicating a moderate positive correlation, so the two variables capture related but non-redundant dimensions of agricultural performance.
Figure 5: Correlation between yield and seed expenditure z-scores
NoteNon-Redundant Dimensions

The moderate positive correlation (r = 0.132) between yield and seed expenditure z-scores indicates that these variables capture distinct dimensions of agricultural performance. If they were highly correlated, using both would provide redundant information.

Stratified Analysis: Poverty Level as Modulator

Stratified correlation analysis reveals that poverty status modulates the relationship between agricultural variables. The differential patterns across poverty levels justify including poverty as a scoring modulator.

Pairwise correlation matrix of four variables: land, yield, seed expenditure and revenue. Diagonal cells show density curves, lower cells show scatter plots with linear fits, and upper cells show correlation coefficients, all split by three poverty levels (extreme poverty, non-extreme poverty and non-poor) shown in different colors. The fitted slopes differ across poverty levels, justifying poverty as a scoring modulator.
Figure 6: Correlation patterns stratified by poverty level
ImportantPoverty as Modulator

The stratified correlation matrix reveals differential slopes across poverty levels. Farmers in extreme poverty show distinct investment-yield relationships compared to non-poor farmers, justifying the inclusion of poverty level as a scoring modulator.

Stratified Analysis: Land Ownership as Modulator

Land ownership status modulates agricultural performance patterns. Owners and non-owners exhibit distinct investment-yield dynamics.

Pairwise correlation matrix of four variables: land, yield, seed expenditure and revenue. Diagonal cells show density curves, lower cells show scatter plots with linear fits, and upper cells show correlation coefficients, all split into two groups, owners and non-owners, shown in different colors. The fitted slopes differ between owners and non-owners, justifying land ownership as a scoring modulator.
Figure 7: Correlation patterns stratified by land ownership status

Excluded Variables: Age and Education

Farmer age and education level were evaluated as potential scoring components. The correlation matrix reveals that these variables show no systematic relationship with agricultural performance metrics, leading to their exclusion from the scoring system.

Pairwise correlation matrix of five variables: yield, seed expenditure, farmer age, education level and poverty level. Diagonal cells show density curves, lower cells show scatter plots with linear fits, and upper cells show correlation coefficients. The coefficients linking farmer age and education to the agricultural performance metrics are near zero, supporting their exclusion from the scoring system.
Figure 8: Correlation matrix of sociodemographic and agricultural variables
ImportantVariables Excluded from Scoring

Age and education level show near-zero correlations with yield and seed expenditure. Their inclusion would add noise without improving segmentation accuracy. The scoring system therefore focuses on variables with demonstrated predictive power: yield z-score, seed expenditure z-score, poverty level, and land ownership.

Scoring System Design

The farmer_score ranges from 0 to 100, with higher values indicating greater likelihood of using non-hybrid seed and lower values greater likelihood of commercial hybrid use. The empirical findings from both frameworks and from the correlation analysis lead to a hurdle model structure:

  1. Zero seed expenditure: deterministic score = 100
  2. Positive seed expenditure: continuous score built from weighted components

The four scoring components are:

  • Seed expenditure z-score (primary): weighted by the LDA importance of seed expenditure on cluster separation, applied with inverse direction, so lower expenditure raises the non-hybrid likelihood.
  • Yield z-score (primary): weighted by the LDA importance of yield on cluster separation, applied with inverse direction, so lower yield raises the non-hybrid likelihood.
  • Poverty level (modulator): the stratified correlation analysis shows different slopes by poverty level. Higher poverty raises the non-hybrid likelihood.
  • Land ownership (modulator): investment-performance dynamics differ between owners and non-owners. Non-ownership raises the non-hybrid likelihood.

Scoring Logic

For primary variables (yield and seed expenditure z-scores), points are assigned using percentile-based rescaling:

\[\text{Score}_{\text{yield}} = (1 - \text{percentile}_{\text{yield}}) \times W_{\text{yield}}\]

\[\text{Score}_{\text{seed}} = (1 - \text{percentile}_{\text{seed}}) \times W_{\text{seed}}\]

Interpretation:

  • Farmers at the bottom of the z-score distribution receive maximum points, placing them at the non-hybrid end of the scale
  • Farmers at the top receive minimum points, placing them at the hybrid end

Score Distribution Analysis

Histogram of non-hybrid likelihood scores from 0 to 100 on the x-axis against the number of farmer records on the y-axis. Continuous hybrid-potential scores spread across the range, while a tall spike at a score of 100, marked by a dashed line, captures the non-hybrid farmers who receive the deterministic maximum score for zero seed expenditure.
Figure 9: Distribution of non-hybrid likelihood scores across the synthetic farmer population
Table 6: Score distribution summary by farmer type
Score Distribution Summary. Non-hybrid likelihood scores by farmer type (synthetic population)
Score Distribution Summary
Non-hybrid likelihood scores by farmer type (synthetic population)
Farmer Type
Sample
Score Statistics
Records Weighted N % Population Min Max Mean Median SD
OPV-Direct 2576 287,075 36.6% 100 100 100.0 100 0.0
Hybrid-Potential 4853 496,399 63.4% 0 98 49.2 51 20.3
Note: Farmers with zero seed expenditure receive a deterministic score of 100. The rest score between 0 and 100 from their z-scores and modulators.

Threshold Determination

Score thresholds are determined from a target land distribution taken from Semilla Nueva market data on current seed purchasing. Rather than fixing score cutoffs directly, the thresholds are solved so that the share of cultivated land in each segment matches that distribution.

Table 7: Optimal score thresholds for farmer segmentation
Optimal Score Thresholds for Farmer Segmentation. Based on target land distribution (New Seed market data estimates)
Optimal Score Thresholds for Farmer Segmentation
Based on target land distribution (New Seed market data estimates)
Segment Target Land (mz) Target % Cumulative % Score Threshold
OPV/Criollo 1,437,232 87.0% 87.0% 45
Low 57,200 3.5% 90.5% 40
Mid 76,863 4.7% 95.1% 33
High 80,438 4.9% 100.0% 0
Source: ENCOVI 2023 (MAGA-calibrated). Target distribution from New Seed market data.
Line chart of the non-hybrid likelihood score on a reversed x-axis, where 100 marks the farmers most likely to use non-hybrid seed, against the cumulative percentage of cultivated land on the y-axis. The curve rises monotonically. Dashed vertical lines mark the optimal score thresholds separating the segments, and dotted horizontal lines mark the target cumulative land shares, showing the thresholds land where the curve meets each target.
Figure 10: Cumulative land distribution by non-hybrid likelihood score with the selected thresholds
ImportantThreshold-Based Segmentation

The thresholds are read off the cumulative land distribution curve so that each segment holds its target share of cultivated land, taken from Semilla Nueva’s field estimates of current seed technology adoption. Those targets are heavily concentrated: 87.0% of white maize land sits in the non-hybrid segment, against 3.5%, 4.7% and 4.9% for Low, Mid and High. The resulting cutoffs are 44.5, 40.4 and 32.8 points, so the three purchased-seed segments are separated by a narrow band at the top of the score scale.

Final Segment Characteristics

Table 8: Final segment characteristics (synthetic farmer population)
Final Segment Characteristics. n = 7429 synthetic farmer records
Final Segment Characteristics
n = 7429 synthetic farmer records
Segment
Distribution
Score Range
Agricultural Profile
Records % Farmers % Land Mean Min Max Yield (qq/mz) Seed Exp (Q/mz) Land (mz)
OPV/Criollo 5627 75.9% 87.1% 80.2 45 100 29.7 40 2.4
Low 313 4.1% 3.4% 42.5 40 45 41.4 302 1.7
Mid 411 5.6% 4.7% 36.8 33 40 44.2 525 1.8
High 1078 14.3% 4.8% 20.2 0 33 81.2 1,059 0.7
Source: ENCOVI 2023 (MAGA-calibrated synthetic population). Segments assigned by optimal score thresholds.
ImportantSegment Interpretation
  • OPV/Criollo, the non-hybrid segment: zero or minimal seed expenditure and the lowest yields, the group with most room for a yield increase
  • Low: some seed investment at below-average intensity
  • Mid: average seed investment and yields, consistent with mid-level hybrid seed
  • High: the highest seed investment and yields, consistent with premium hybrid seed already in use

Segmentation Validation

The segment assignment is displayed in the yield × seed expenditure z-score space. Non-hybrid farmers concentrate in the low-expenditure region and high-technology farmers in the high-yield, high-expenditure quadrant.

Scatter chart of seed expenditure z-score on the x-axis against yield z-score on the y-axis, with dashed reference lines at the departmental means (zero) and points colored by final segment (OPV/Criollo, Low, Mid, High). OPV/Criollo points concentrate in the low-expenditure region on the left and High points in the high-yield, high-expenditure upper-right, with Low and Mid in between, confirming that the segments occupy distinct regions of the performance space.
Figure 11: Farmer segmentation in yield-seed expenditure space
NoteSpatial Separation

The segments occupy separate regions of the bidimensional performance space:

  • OPV/Criollo (orange), the non-hybrid segment: low-expenditure region, on the left
  • High (red): high-yield, high-expenditure quadrant, upper right
  • Low and Mid: intermediate positions, with the transition between them gradual rather than sharp

Detailed Segment Profiles

Two complementary summaries characterize the final segments. The first reports survey-weighted medians with interquartile ranges (Q25, Q75), which are robust to outliers and reflect the typical farmer in each segment. The second reports survey-weighted trimmed means (excluding the 5th and 95th percentiles) with standard errors, enabling parametric comparisons across segments while limiting outlier influence.

Survey-Weighted Medians (with IQR)

Table 9: Farmer characteristics by final segment (survey-weighted medians)
Farmer Characteristics by Final Segment. Survey-weighted medians and totals
Farmer Characteristics by Final Segment
Survey-weighted medians and totals
OPV/Criollo Low Mid High
General
Total Farmers 594,812 32,354 44,169 112,140
% Land 87.1% 3.4% 4.7% 4.8%
% Sellers 21.4% 37.5% 37.4% 41%
Statistics (All Farmers)
Land (mz) [Q25, Q75] 1 [0.48, 2] 0.78 [0.35, 1.09] 0.5 [0.23, 1] 0.29 [0.11, 0.97]
Production (qq) [Q25, Q75] 16 [8, 40] 21 [12, 50] 20 [10, 39] 20 [10, 54]
Yield (qq/mz) [Q25, Q75] 21 [10, 40] 33 [20, 50] 38 [24, 53] 68 [46, 111]
Yield z-score -0.4 -0.1 0.2 1.4
Seed Exp (Q/mz) [Q25, Q75] 1 [0, 25] 91 [24, 335] 226 [47, 500] 624 [259, 1415]
Seed Exp z-score -0.6 -0.4 -0.4 0.5
Statistics (Sellers Only)
Revenue (Q) - Sellers 1,700 2,700 2,368 5,934
Gain (Q/qq) - Sellers 109.7 74.8 64.9 70.5
Source: ENCOVI 2023 (MAGA-calibrated). Segments assigned via optimal score thresholds. Values shown as Median [Q25, Q75] where applicable.

Survey-Weighted Trimmed Means (with SE)

Table 10: Farmer characteristics by final segment (survey-weighted trimmed means)
Farmer Characteristics by Final Segment. Survey-weighted TRIMMED MEANS and standard errors (P5-P95)
Farmer Characteristics by Final Segment
Survey-weighted TRIMMED MEANS and standard errors (P5-P95)
OPV/Criollo Low Mid High
General
Total Farmers 594,812 32,354 44,169 112,140
% Land 87.06% 3.43% 4.71% 4.80%
% Sellers 21.44% 37.53% 37.41% 41.05%
Statistics (All Farmers)
Land (mz) [Mean ± SE] 1.620 (±0.032) 1.068 (±0.077) 1.029 (±0.120) 0.752 (±0.039)
Production (qq) [Mean ± SE] 39.59 (±0.91) 39.17 (±2.88) 30.39 (±1.89) 35.51 (±1.41)
Yield (qq/mz) [Mean ± SE] 29.22 (±0.39) 37.76 (±1.61) 40.92 (±1.24) 63.29 (±1.04)
Yield z-score [Mean ± SE] -0.115 (±0.015) 0.229 (±0.064) 0.328 (±0.047) 1.271 (±0.039)
Seed Exp (Q/mz) [Mean ± SE] 34.98 (±1.51) 211.48 (±25.20) 276.38 (±17.24) 499.35 (±15.27)
Seed Exp z-score [Mean ± SE] -0.625 (±0.004) -0.267 (±0.032) -0.188 (±0.027) 0.179 (±0.020)
Statistics (Sellers Only)
Revenue (Q) - Sellers [Mean ± SE] 2866.47 (±115.67) 3480.13 (±321.32) 4989.87 (±460.10) 5926.68 (±238.78)
Gain (Q/qq) - Sellers [Mean ± SE] 97.27 (±2.79) 85.49 (±11.71) 56.05 (±10.73) 62.53 (±5.98)
Source: ENCOVI 2023 (MAGA-calibrated). Trimmed means exclude P5 and P95 to reduce outlier influence.

Summary

Methodological Framework

Element Approach Rationale
Standardization Departmental z-scores Separates regional agro-climatic conditions from technology choice
Segmentation Dual-framework (PAM + quadrant) Two independent routes to the same grouping, compared against each other
Scoring Hurdle model: deterministic zero-expenditure branch + continuous branch Matches the zero-inflated expenditure distribution
Weights LDA-derived from cluster separation Read from the data rather than set by hand
Modulators Poverty + Land ownership Stratified correlation analysis shows different slopes
Thresholds Cumulative land distribution Reproduces the target land distribution from Semilla Nueva market data

Key Findings

  1. Dual-framework convergence: The two frameworks agree on 78.7% of households, with the closest correspondence at the non-hybrid end (221 of 240 households in PAM cluster 3).

  2. LDA-informed weights: Yield and seed expenditure contribute in near-equal measure to cluster separation.

  3. Stratified modulation: Poverty level and land ownership relate to agricultural performance with different slopes across strata, which is what places them in the scoring as secondary modulators.

  4. Target-based thresholds: The score boundaries reproduce Semilla Nueva’s field estimates of current seed technology adoption, under which 87.0% of white maize land is non-hybrid.

Application

The segmentation enables:

  • Differential economic parameters by segment for impact calculation
  • Adoption priority scoring based on segment characteristics
  • Targeting strategies for biofortification promotion
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