Purpose

Farmers are often advised to hedge their commodity prices on the commodity futures exchange, without sound scientific evidence to support this. This paper questions this rash advice and analyzes the impact of various hedging strategies based on wheat futures for a large sample of farms in Germany.

Design/methodology/approach

Historical simulation and a whole-farm risk approach are used to evaluate the hedging efficiency for 2,197 German farms over a 21-year study period. We use “adjusted farm profit” as a performance indicator and measure which relative change in profit volatility these farms would have obtained by nine different hedging strategies. Additionally, a cluster analysis was employed to discern farm types that exhibit notably low or high hedging efficiencies.

Findings

Hedging would have only marginally reduced or even increased profit volatility in most cases and across different regions, farm types, and farm sizes. In addition, many farms would even have experienced perverse effects, as hedging would not only have led to increased profit volatility, but also to a reduction in profit levels due to hedging costs and/or losses in futures trading.

Originality/value

This paper presents an in-depth analysis of the effects of hedging based on wheat futures contracts. Unlike previous hedging studies that used synthetic farm models or rather small samples, we use a whole-farm risk approach and conduct a large-scale study of 2,197 farms over a 21-year study period. The study results cast substantial doubt on the conventional wisdom that farmers should be generally more willing to include hedging as an innovative tool into their risk management.

Even a cursory glance at accountancy data shows that German farmers are exposed to high income fluctuations over time (cf. BMEL, 2022). Such fluctuations, with a focus on negative deviations, are known as “whole-farm risk” (Berg and Schmitz, 2007; Huirne et al., 2007; Binswanger-Mkhize, 2012; Broll et al., 2013; Tauser and Cajka, 2014; Doms et al., 2018). Whole-farm risk results from the fact that – depending on the production and financial structure – a multitude of upstream random variables (“risk factors”) jointly influence how a farm performs economically. Important risk factors include volatile costs, yields, and prices of various farm products. Whole-farm risk in Germany (and other countries) is believed to have increased over the last few decades for three main reasons: (1) Climate change is increasingly leading to yield fluctuations and losses in many regions of the world (Lobell and Gourdji, 2012; Hristov et al., 2020; Schmitt et al., 2022). (2) The phasing out of agricultural price support in the EU exposes farmers to the volatile prices of global markets (von Ledebur and Schmitz, 2011; Bohl et al., 2015). (3) In the aftermath of natural and man-made disasters, shocks in global supply and demand can cause vast price fluctuations and even temporary disruptions in supply chains. Exogenous shocks that have caused major disturbances in the world markets include the Covid-19 pandemic (OECD, 2021) and Russia's war on Ukraine (FAO, 2022). However, it is believed that uncertainty in global supply and demand and thus price volatility will continue to increase in the future, even without disruptive shocks (OECD and FAO, 2022).

As other entrepreneurs, farmers are generally assumed to be risk-averse decision-makers who strive not only for high levels of income but also for low income volatility (Ziegelbäck and Breuer, 2011; Iyer et al., 2020; Muβhoff and Hirschauer, 2020, p. 339). In other words, they are prepared to accept some loss of income (i.e. pay a “risk premium”) in return for lower income volatility. To identify the best decisions under risk, not only the level of risk associated with various entrepreneurial decisions must be taken into account but also the individual farmer's degree of risk aversion. Although much research has gone into the elicitation of individual risk preferences, the accuracy of these elicitations is still in doubt (Moschini and Hennessy, 2001; Eckel, 2019; Hertwig et al., 2019; Grüner et al., 2023). Therefore, practical decision support for farmers is usually limited to quantifying and communicating the risks that are associated with various choices.

Most farms are complex enterprises in that they not only use different inputs, but also produce multiple outputs. As entrepreneurs, it is not the fluctuations of a single upstream risk factor, such as the price or yield of a single product, that farmers are averse to and try to avoid. Rather, they are averse to negative income fluctuations that could jeopardize their standard of living, the development of their farm or even its existence. To make informed choices under risk, farmers must know the whole-farm economic risks (“whole-farm risks”) that are associated with those choices. Otherwise, cognitive errors can lead to incorrect decisions that have unintended consequences or even perverse effects. Such effects can occur, for example, when measures aimed at reducing entrepreneurial risk impair a natural hedge, that is a risk reduction mechanism that is effective without the farmer's intervention. Take the pronounced negative correlations between potato yields and prices (BLE, 2022; USDA, 2023, p. 12) that are caused by the market mechanism of supply and demand. A perverse effect occurs, for example, when farmers unintentionally – and possibly unnoticed – increase whole-farm risk precisely because they use costly price hedging instruments that obstruct the “natural” compensation of low crop yields through high prices (Urban, 2019; Duden et al., 2019).

Before measuring whole-farm risk – and the impact of a risk management activity on whole-farm risk – two decisions must be made: first, we must specify a metric of the farm's economic performance (“performance indicator”) that is meaningful in the respective context. Examples are the total gross margin or cash flow (in diversification, insurance or hedging contexts) or the net present value (in investment contexts). Second, we must identify statistical dispersion measures (e.g. standard deviation, lower partial moments) that adequately capture the volatility of this performance indicator. Following these decisions, the hedging efficiency (HE) can be used to quantify the relative reduction of the volatility of the performance indicator obtained by a particular risk management activity in a particular farm (OECD, 2000).

Various internal and external instruments can be used to reduce the risk in farming (Frentrup et al., n.d.; FAO, 2006; Offermann et al., 2017). On the one hand, after decades of increasing farm specialization, the diversification of the production program is again considered as a relevant tool for farm risk management (Augère-Granier, 2016; DESTATIS, 2020; Snorek et al., 2023). On the other, trading in commodity futures exchanges (CFEs) is seen by many economists and policymakers as a valuable risk mitigation tool for farmers (Veerman et al., 2016; Prager et al., 2020; DBV, 2021, p. 239). Farmers can use CFEs to fix their producer prices months or even years in advance of the production date, without the need for physical commodity exchange and without being exposed to counterparty risk as with bilateral forward contracts.

So far, the adoption of futures trading by German farmers is quite modest (Schaffnit-Chatterjee, 2010; Adämmer et al., 2014; Möllmann et al., 2018). Furthermore, some farmers who enter into futures contracts seem to use them as speculators hoping to make short-term profits, rather than as producers seeking to mitigate their long-term income fluctuations (Michels et al., 2019). In other words, they bet on negative price developments during the lifetime of the futures contract (Anastassiadis et al., 2014). The generally low uptake of trading in CFEs by farmers raises the question of whether it is as suitable a tool for mitigating whole-farm risk as many non-farmers seem to believe.

As early as 1848, the largest CFE for agricultural commodities, the Chicago Board of Trade (“CBOT”), was established (CFTC, 2023; CME Group, 2023). In contrast, CFEs for agricultural commodities in Europe were established only in the last quarter of the 20th century (USDA, 2004). A large, market-oriented part of the literature on CFEs focuses on its price-transparency function, price transmission, and the development of forward prices for agricultural commodities over time (Stevens, 1887; Hardy and Lyon, 1923; Morgan et al., 1994; Carter et al., 2011; World Bank, 2022; Miljkovic and Olson, 2023). Another, farm-oriented strain of the literature deals with the potential of CFEs to mitigate risk in farming. This includes the consideration of basis risk, which arises from fluctuating differences between futures prices and local spot prices (Graf, 1953; Pennings and Meulenberg, 1997; Bina et al., 2022).

Hedging in CFEs has generally attracted less attention in Europe, including Germany, compared to the US. This can be attributed both to the shorter history of CFEs in Europe and the EU price support system, which for a long time protected the mostly small family farms in Germany from volatile market prices (Pflugfelder, 1991). Prior to 2000, the literature by and large did not concern itself with futures trading by German farmers. But following the phasing out of the price support system after 2000, agricultural specialist journals started to recommend trading in CFEs as a suitable risk management tool for German farmers (Irps, 2007; Brüggemann, 2008; Steffin, 2008; Hares, 2009a, b; Stöver, 2016; Loy et al., 2017), without this being scientifically verified. Only a subset of the published articles in relevant journals explicitly addresses the fact that the effectiveness of hedging as a risk management instrument should be evaluated based on its ability to reduce risk at the whole-farm level (Hares, 2009b; Reinsch et al., 2011; Hirschauer et al., 2014a, b). This perspective is crucial for assessing the practical relevance of futures trading in agriculture but has not yet been sufficiently emphasized in the existing literature.

This is probably because the infant scientific literature on future trading in farming (cf. Mahul, 2003; Ziegelbäck and Breuer, 2010; Ziegelbaeck and Breuer, 2014; Zuppiroli and Giha, 2016; Bohl et al., 2017; Loy et al., 2017; Kellermann, 2018; Penone et al., 2021) has so far primarily focused on simplified farm models – often considering only a single producer price as a risk factor, rather than examining the impact of futures trading on the economic risk of the farm as a whole. Focusing exclusively on the price volatility of one product would only be adequate for farms that produce this single product in fixed quantities and at fixed costs (cf. Salhofer and Zoll, 2005).

In complex agricultural operations, rational risk management decisions must take into account the uncertainty of all output prices and quantities involved as well as the uncertainty of all input prices and quantities involved (Just and Rausser, 1981; Moschini and Hennessy, 2001; Doms et al., 2018). McKinnon (1967) was one of the first to go beyond the exclusive focus on output price volatility by considering the uncertainty of both output price and output quantity. However, the study still focused on the sales revenues from a single product and abstracted from the uncertainty in input prices and quantities. Other studies that jointly modelled the uncertainty of sales revenues followed (Rolfo, 1980; Anderson and Danthine, 1983; Lapan and Moschini, 1994; Moschini and Lapan, 1995).

Only a few studies on futures hedging adopted a whole-farm risk approach and considered that the risk reduction obtained by a risk management activity needs to be measured against the volatility of the economic performance of the whole farm. Turvey and Baker (1989, 1990) investigated the importance of hedging in different financial structures. They used a stochastic model in an expected utility approach to show that hedging activity is positively related to risk aversion and farm financing. Collins (1997) highlighted the innovative, holistic approach of these studies but also emphasized that individual (real farm) data are needed to provide farmers with practical decision-support. Motivated by the search for an economically meaningful lower-partial-moment risk measure, Erchinger et al. (2020) analyzed how diverse hedging strategies would change the probability and extent of falling below the break-even point. While looking at the break-even point – and thus profit – seems to represent a conceptual methodological advance towards a whole-farm risk perspective, the study's unrealistic model assumptions (with the wheat price as the only volatile factor) reduce the study back to an analysis of price volatility. In contrast, Neyhard et al. (2013) acknowledged the fact that the analysis of risk management activities must not be separated from the farm's financial and production structure. Consequently, they took a whole-farm risk approach and examined how futures and options trading in the dairy feed and commodity markets would affect a dairy farm's cash flow variability and thus its ability to service debt. But the study's informational value is limited as it is based on a single farm and simplified assumptions that abstract from real farm data.

Overall, the literature on the risk effects of futures hedging appears to lack whole-farm risk approaches, especially ones based on real-farm data. In the analysis of weather index insurance, in contrast, some studies adopted a whole-farm risk approach based on real-farm data. For instance, Urban (2019) analyzed the hedging efficiency of 20 German farms using different forms of weather index insurance over a 20-year time frame. Duden et al. (2019) further developed this methodological approach and expanded it to a larger sample of 377 farms from the German Farm Accountancy Data network (“Testbetriebsnetz”) (BMEL, 2024; Thünen-Institut, 2024). To our knowledge, however, there are no studies that have systematically investigated the efficiency of futures contracts in mitigating whole-farm risk in a substantial number of real farms. The problem is that while farm models that abstract substantially from real-farm complexities can provide valuable first explorations on this topic, the effects of hedging found in such models have little external validity. As a result, little is known to date about the practical benefits of futures trading for farmers. We therefore conducted a small pilot study on the risk effects of hedging in a sample of 30 farms in Bavaria (cf. Sigl and Hirschauer, 2022). Contrary to expectations, hedging was associated with an increase of profit volatility in most of these farms. In view of these challenging findings, we now scrutinize the conventional wisdom in a large-scale study and investigate how futures trading would have affected the whole-farm risk of 2,197 German farms in the past. The farms under study are located in Bavaria and the new federal states and have different production orientations. Surprisingly, we found that hedging would have increased the variability of farmers income in most cases. This might trigger hedging analysis in other regions and farm types.

Our analysis is based on accounting data (financial statements) of 2,197 farms over a 21-year period (agricultural business years from July to June, for the period 2000/01 to 2019/20). We use the data in a historical simulation and assess how various hedging strategies would have influenced each farm's whole-farm risk. The methodology takes into account the brevity of the time series as well as potentially disruptive developments (“discontinuities”). That is, we deliberately refrain from estimating and predicting parametric distributions from the historical data. Instead, we content ourselves with answering the question of how the cash flows that would have been generated by futures contracts would have changed the income fluctuations of each individual farm, and of various types of farms, in the past. Our approach does not explicitly consider the individual risk management regimes (including futures trading) of the farms in the past. Due to data aggregation, we cannot identify whether individual farms utilized hedging as a risk management tool. However, given the low adoption of futures trading by farmers during the study period (Schaffnit-Chatterjee, 2010; Adämmer et al., 2014; Möllmann et al., 2018), our analysis, which models hedging as an incremental risk management tool, can be understood as approximating the effect of hedging for the farms under study. This provides a meaningful information base from which to derive promising avenues of future research and from which to make educated guesses as to whether and in which contexts hedging can reduce whole-farm risk in the future. Before carrying out the historical simulation, the following methodological steps are taken.

Specification of performance indicator: Accounting for the fact that the evaluation of risk management activities cannot be separated from the farm's production and financial structure, we adopt a whole-farm risk approach. More precisely, we use “adjusted profit” (AP) as a performance indicator, the fluctuations of which are assumed to be subject to risk mitigation. The AP is calculated by adjusting the farm profit from the financial statements for out-of-period income and expenses, and by deducting the opportunity cost of family labor based on the BMEL's standardized wage rates (BMEL, 2023a, p. 136):

(1)

A farm's AP represents the ordinary earnings, obtained from its operating activities in a business year, that are available for net investments (farm growth) after the private withdrawals for the living of the farm family. These withdrawals are equated with the standardized opportunity costs for family labor. An AP of less than zero thus indicates a loss from ongoing operations and thus a loss of substance, unless capital is raised from external sources. The AP is normalized per hectare (ha) to facilitate comparisons between farms of different size.

Measurement of risk reduction and its costs: We use the HE in terms of the relative reduction of the standard deviation (SD) of the AP as main measure indicating the suitability of different hedging strategies for whole-farm risk mitigation. The SD is computed from the trend-adjusted time series of the AP of each farm [1]. In each year, we compute a fictitious APhedged by adding the profit or loss from the hedging transaction (including transaction costs) to the APunhedged. All hedging costs and profits are allocated to the accounting period on an accrual basis. The HE is determined for each farm through historical simulation (“what-if analysis”) spanning from 2000/2001 to 2019/2020. The computation of the HE involves contrasting the SD of the annual APunhedged in €/ha with the SD of the annual APhedged over the 21-year period of analysis:

(2)

A positive (negative) HE indicates a percentage reduction (increase) in the standard deviation of the trend-adjusted APs that would have been caused by a given hedging strategy.

Taking into account that the distribution of the AP might be asymmetric, we complement the HE-analysis based on the SD with HE-analyses based on two downside-risk measures: shortfall risk (frequency of a negative AP) and average shortfall (average level of negative AP). In addition, we assess the costs of each strategy by comparing the 21-year average APhedged to the average APunhedged (after consideration of transaction costs). If a strategy causes a positive HE (i.e. a risk reduction) but an income loss on average (APunhedgedAPhedged>0), this loss is interpreted as “the costs of risk reduction.”

Specification of hedging strategies: We analyze identical hedging strategies on all farms to ensure comparability across different locations and farm types. All examined hedging strategies are based on taking a short position on the wheat futures contracts “Milling Wheat No.2” (from Euronext Paris). We consistently chose futures contracts with the latest maturity within the calendar year because such contracts fully cover the entire hedging period and provide sufficient flexibility for closing the position. All strategies are based on the assumption that a long position is taken on July 15th of the respective harvesting year to close out the contract. Both for long and short positions we use the final daily settlement price. If Euronext was closed on the day of the planned execution, the price from the next trading day is selected.

Countless hedging strategies can be developed by varying other parameters such as the hedging volume and the time at which the contract is concluded. This study limits itself to examining the HE of nine distinct strategies (3 × 3) by differentiating three hedging volumes (“hedge ratios”) and three hedging dates (“hedge durations”):

  1. Hedging volumes (“hedge ratios”)

    • Routine hedge = 50% of farm-specific average yield

    • Full hedge = 100% of farm-specific average yield

    • Levered hedge = 200% of farm-specific average yield

  2. Hedging dates (“hedge durations”)

    • Fixed-time hedge: short on October 15th

    • Split-time hedge: short (1/3) on October 15th, January 15th and, April 15th

    • Limit hedge: short (October 15th – July 15th) if futures price >195 €/ton

First, the strategies differ in the dimension “hedging volume.” Take the “full hedge” (100%) as example. A full hedge means that the farmer enters into a short position for 100% of the expected wheat quantity in the respective year based on the acreage and the long-term average yield of wheat. The same rationale applies to the other two hedging volumes. The second dimension of a strategy is the hedging date. “Fixed-time” means that a short position is taken for the respectively specified volume on October 15th in the year before harvesting. In contrast, “split-time hedge” means that short positions are taken on October 15th, on January 15th and, on April 15th for one-third of the specified volume. Finally, “limit hedge” means that a short position is taken for the specified volume on the first day that a predefined minimum price on the CFE is exceeded, between October 15 and July 15. In this study, we chose a minimum price of 195 €/ton.

Derivation of farm types: To answer the question of whether there are farm types that show particularly low or high HEs, we form ex ante clusters based on key indicators that characterize the acreage, the financial and production structure, and the performance of the farms under study. In the cluster analysis (see section 3.2 for details), we identify four distinct farm types based on eight farm-specific characteristics: (1) acreage for farm size, (2) equity ratio for farm financing, (3) AP for farm performance, (4) average soil quality [2] for local production conditions, (5) crop revenue share and (6) aggregated crop + livestock revenue share for farm production orientation, and (7) wheat revenue share as well as (8) wheat acreage share as we analyze hedging based on wheat futures. To be more precise, instead of using averages, we consider the initial and final level of each indicator by computing their respective averages for the first three and the last three business years of the study period. We are thus able to consider the feature of temporal development in clustering.

K-means cluster analysis (in Python), following the algorithm of Lloyd (1982), is used for clustering the farms (“units”) under study. The objective of this grouping approach is to reduce within-cluster variance, that is, to ensure that the observations for each characteristic (“indicator”) in the same cluster are as similar as possible and, hand in hand with this, that the observation means (“centroids”) of different clusters are as dissimilar as possible. A fundamental decision in cluster analysis concerns the number of clusters into which to group the units under study. While the decision depends on context and the investigator's subjective judgment without there being a clear decision rule, “cluster inertia” is widely used to help make the decision. Cluster inertia is based on the Total-Within-Cluster-Sum-of-Squares (TWSS). It describes the fact that the sum of the squared distances – across all characteristics and clusters – between the observations in a cluster (e.g. the acreages of the farms in the cluster) and the cluster centroid (e.g. the mean acreage in the cluster) decreases as the number of clusters increases. After visualizing cluster inertia through the “Elbow Plot KMeans” (see  Appendix 1), we opted for a number of four clusters. This corresponds to the end point of the steepest drop of inertia before the curve flattens out when further increasing the number of clusters.

2.2.1 Farms under study

We use a dataset containing the individual financial statements of approximately 3,600 farms in Bavaria and the new federal states between the agricultural business years 2000/01 and 2019/20. The financial statements conform to the accounting standards of the German Farm Accountancy Data Network (cf. BMEL, 2023b). Due to missing or implausible data, we excluded farms that did not meet the following pre-defined criteria: (1) minimum average wheat yield of 5 tons per hectare, (2) wheat cultivation in at least 17 out of the 21 years of the study period, (3) AP between −4.000 € and +4.000 € per hectare and year. Using these criteria resulted in a sample of 2,056 farms in Bavaria and 141 farms in the new federal states (see Figure 1). These farms exhibit widely differing acreages and production orientations.

Figure 1
A figure of Germany map shows the locations of farms under study and average farm size by county in 2020, labeled by region.The map shows the regions of Germany shaded according to a color-coded legend positioned at the bottom right that indicates the “Average farm size by county,” with the following five categories: the lightest blue represents “greater than 13.6 ha,” the light blue represents “greater than 38.3 ha,” the medium blue represents “greater than 48.2 ha,” the dark blue represents “greater than 84.1 ha,” and dark gray represents “no data available.” The map outlines all German counties with visible borders and highlights six federal states using rectangular labels with arrows pointing to their locations: “Mecklenburg-Vorpommern” at the top (northern region), “Brandenburg” in the northeast, “Saxony-Anhalt” in the central-east, “Saxony” in the southeast, “Thuringia” to the west of Saxony, and “Bavaria” in the southern region. On the right side of the map, corresponding text labels list the number of farms per region as follows: “Mecklenburg-Vorpommern: 1 farm,” “Brandenburg: 1 farm,” “Saxony-Anhalt: 5 farms,” “Thuringia: 36 farms,” “Saxony: 98 farms,” and “Bavaria: 2,058 farms.” The regions shaded in dark blue (“greater than 84.1 ha”) include Mecklenburg-Vorpommern, Brandenburg, Saxony-Anhalt, Saxony, and Thuringia, located in the northern and eastern parts of Germany, indicating the largest average farm sizes. The regions shaded in medium blue (“greater than 48.2 ha”) are found primarily in Lower Saxony, Schleswig-Holstein, and parts of Bavaria, representing medium-to-large average farm sizes. The regions shaded in light blue (“greater than 38.3 ha”) are visible in central and southern Bavaria, Hesse, and parts of Baden-Württemberg, showing moderate average farm sizes. The regions shaded in the lightest blue (“greater than 13.6 ha”) appear in western and southwestern Germany, including North Rhine–Westphalia, Saarland, and southern Rhineland-Palatinate, representing smaller average farm sizes. The counties shaded in dark gray, primarily in western and southwestern Germany, such as Rhineland-Palatinate, Saarland, and portions of Baden-Württemberg, indicate “no data available.”

Location of the farms under study and average farm size in Germany by county in 2020. Source: Own representation based on map and data from Destatis (2023) 

Figure 1
A figure of Germany map shows the locations of farms under study and average farm size by county in 2020, labeled by region.The map shows the regions of Germany shaded according to a color-coded legend positioned at the bottom right that indicates the “Average farm size by county,” with the following five categories: the lightest blue represents “greater than 13.6 ha,” the light blue represents “greater than 38.3 ha,” the medium blue represents “greater than 48.2 ha,” the dark blue represents “greater than 84.1 ha,” and dark gray represents “no data available.” The map outlines all German counties with visible borders and highlights six federal states using rectangular labels with arrows pointing to their locations: “Mecklenburg-Vorpommern” at the top (northern region), “Brandenburg” in the northeast, “Saxony-Anhalt” in the central-east, “Saxony” in the southeast, “Thuringia” to the west of Saxony, and “Bavaria” in the southern region. On the right side of the map, corresponding text labels list the number of farms per region as follows: “Mecklenburg-Vorpommern: 1 farm,” “Brandenburg: 1 farm,” “Saxony-Anhalt: 5 farms,” “Thuringia: 36 farms,” “Saxony: 98 farms,” and “Bavaria: 2,058 farms.” The regions shaded in dark blue (“greater than 84.1 ha”) include Mecklenburg-Vorpommern, Brandenburg, Saxony-Anhalt, Saxony, and Thuringia, located in the northern and eastern parts of Germany, indicating the largest average farm sizes. The regions shaded in medium blue (“greater than 48.2 ha”) are found primarily in Lower Saxony, Schleswig-Holstein, and parts of Bavaria, representing medium-to-large average farm sizes. The regions shaded in light blue (“greater than 38.3 ha”) are visible in central and southern Bavaria, Hesse, and parts of Baden-Württemberg, showing moderate average farm sizes. The regions shaded in the lightest blue (“greater than 13.6 ha”) appear in western and southwestern Germany, including North Rhine–Westphalia, Saarland, and southern Rhineland-Palatinate, representing smaller average farm sizes. The counties shaded in dark gray, primarily in western and southwestern Germany, such as Rhineland-Palatinate, Saarland, and portions of Baden-Württemberg, indicate “no data available.”

Location of the farms under study and average farm size in Germany by county in 2020. Source: Own representation based on map and data from Destatis (2023) 

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In the fiscal year 2019/20, the 2,056 farms from Bavaria under study farmed around 165,000 hectares of farmland and the 141 farms from the new federal states around 31,000 hectares. The sample covers roughly 5% of the farmland in Bavaria and 1% of the farmland in the new federal states Destatis (2022). Table 1 describes key features of the farms under study.

Table 1

Descriptive statistics based on the raw data of the farms under study in 2019/20 (n = 2,197)

LocationFarm size
All farmsBavariaNew federal statesUpper tercileMiddle tercileLower tercile
Number of farms2,1972,056141733732732
Average acreage in ha89802221626837
Average wheat share11%11%8%9%11%16%
Average labor in person-years1.91.83.22.61.81.3
Thereunder family labor1.61.51.71.81.61.3
Average profit in €/farm (1ni=1n=2197profiti)57,30656,11874,56991,03452,51428,324
Average farm-individual profit in €/ha (1ni=1n=2197profitiacreagei)641699334559768762
Percentile for profit ≤0€13131481120
Average AP in €/farm (1ni=1n=2197APi)−3,712−4,3876,21015,689−8,028−18,826
Average farm-individual AP in €/ha(1ni=1n=2197APiacreagei)−41−542796−117−506
Percentile for AP ≤ 0€616158446177
Source(s): Own calculations

In 2019/20, the farms under study farmed on average 89 hectares (thereunder 9 hectares of wheat) and they used 1.9 person-years of labor (including 1.6 person-years of family labor). The average farm profit amounted to 57,306 €/farm (=1ni=1n=2197profiti) or 641 €/ha (=1ni=1n=2197profitiacreagei). After factoring in extraordinary effects and the opportunity costs of family labor, the resulting average AP per farm amounted to −3,712 € (=1ni=1n=2197APi) or −41 €/ha (=1ni=1n=2197APiacreagei). Only 13% of farms showed a negative profit, but 61% of farms had a negative AP. With an average profit of 334 €/ha as opposed to 699 €/ha in Bavaria, the farms in the new federal states seem to perform worse than those in Bavaria. But farm profit does not yet take into account the value of family labor which represents the most important form of labor input in the mostly owner-run family farms in Bavaria (sole proprietorships). This is why farms in Bavaria actually perform worse after taking into account the opportunity costs of family labor in the amount of BMEL's standardized wage rates (BMEL, 2023a, p. 136). They have an average AP of −54 €/ha whereas the farms in the New Federal States, which are larger and often run as legal entities, realize an average AP of 27 €/ha.

Figure 2 displays the APs of all 2,197 farms over the 21-year study period. The farms are sorted in ascending order according to their mean AP. To visualize not only the level of the individual performance but also its variability over time, each farm is represented by a whisker-plot.

Figure 2
A line and whisker plot shows adjusted profit in euros per hectare for 2,197 farms over a 21-year period.The horizontal axis at the bottom is labeled “Farms under study (n equals 2,197) – sorted by average adjusted profit from lowest to highest.” The vertical axis on the left is labeled “Adjusted profit in euros per hectare (euros per ha)” and ranges from negative 4,000 to 4,000 in increments of 1,000 units. The graph shows a dense distribution of vertical blue lines representing individual farms. Each vertical blue line, or “whisker,” indicates the range of adjusted profit per hectare for a farm over the 21-year study period. The red dots along a smooth, curved line running across the center of the plot represent the mean adjusted profit for each farm. The line begins at the bottom left of the graph, gradually rises toward the center, and continues to increase toward the upper right, illustrating the progression from the lowest to the highest mean adjusted profit among all farms. A rectangular legend box is placed below the plot area. It states: “The red dots visualize each farm’s mean A P (in euros per ha) and the ‘whiskers’ (vertical blue lines) the range of the A P over the 21-year study period.”

The level and the variability of adjusted profits (AP) across all farm (n = 2,197) over the 21-year study period. Source: Representation based on own calculations

Figure 2
A line and whisker plot shows adjusted profit in euros per hectare for 2,197 farms over a 21-year period.The horizontal axis at the bottom is labeled “Farms under study (n equals 2,197) – sorted by average adjusted profit from lowest to highest.” The vertical axis on the left is labeled “Adjusted profit in euros per hectare (euros per ha)” and ranges from negative 4,000 to 4,000 in increments of 1,000 units. The graph shows a dense distribution of vertical blue lines representing individual farms. Each vertical blue line, or “whisker,” indicates the range of adjusted profit per hectare for a farm over the 21-year study period. The red dots along a smooth, curved line running across the center of the plot represent the mean adjusted profit for each farm. The line begins at the bottom left of the graph, gradually rises toward the center, and continues to increase toward the upper right, illustrating the progression from the lowest to the highest mean adjusted profit among all farms. A rectangular legend box is placed below the plot area. It states: “The red dots visualize each farm’s mean A P (in euros per ha) and the ‘whiskers’ (vertical blue lines) the range of the A P over the 21-year study period.”

The level and the variability of adjusted profits (AP) across all farm (n = 2,197) over the 21-year study period. Source: Representation based on own calculations

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Complementing the information on the AP and its spread in the individual farms, the bar chart in Figure 3 shows how many farms in the sample exhibited which shortfall frequency during the 21-year study period. Each bar represents the number of farms that suffered losses (in terms of negative APs) in the specified number of years. A small share of less than 4% (100 out of the 2,197 farms) never fell short and achieved a positive AP in each year. On the other extreme, 175 farms (or nearly 8%) fell short in every single year and never achieved a positive AP.

Figure 3
A vertical bar chart shows the number of farms with individual shortfalls across 21 years, ranging from 84 to 175 farms.The horizontal axis is labeled “Absolute frequency of farm-individual shortfall during the 21-year study period” and ranges from 0 to 21 in increments of 3 units. The vertical axis is labeled “Number of farms” and ranges from 0 to 175 in increments of 25 units. The graph shows 22 vertical bars. The data for the 22 bars are as follows: For 0, number of farms: 100. For 1, number of farms: 86. For 2, number of farms: 87. For 3, number of farms: 88. For 4, number of farms: 96. For 5, number of farms: 95. For 6, number of farms: 104. For 7, number of farms: 91. For 8, number of farms: 98. For 9, number of farms: 111. For 10, number of farms: 98. For 11, number of farms: 84. For 12, number of farms: 93. For 13, number of farms: 96. For 14, number of farms: 85. For 15, number of farms: 98. For 16, number of farms: 88. For 17, number of farms: 95. For 18, number of farms: 124. For 19, number of farms: 87. For 20, number of farms: 118. For 21, number of farms: 175.

Occurrence of farm-individual shortfall frequencies (n = 2,197) over the 21-year study period. Source: Representation based on own calculations

Figure 3
A vertical bar chart shows the number of farms with individual shortfalls across 21 years, ranging from 84 to 175 farms.The horizontal axis is labeled “Absolute frequency of farm-individual shortfall during the 21-year study period” and ranges from 0 to 21 in increments of 3 units. The vertical axis is labeled “Number of farms” and ranges from 0 to 175 in increments of 25 units. The graph shows 22 vertical bars. The data for the 22 bars are as follows: For 0, number of farms: 100. For 1, number of farms: 86. For 2, number of farms: 87. For 3, number of farms: 88. For 4, number of farms: 96. For 5, number of farms: 95. For 6, number of farms: 104. For 7, number of farms: 91. For 8, number of farms: 98. For 9, number of farms: 111. For 10, number of farms: 98. For 11, number of farms: 84. For 12, number of farms: 93. For 13, number of farms: 96. For 14, number of farms: 85. For 15, number of farms: 98. For 16, number of farms: 88. For 17, number of farms: 95. For 18, number of farms: 124. For 19, number of farms: 87. For 20, number of farms: 118. For 21, number of farms: 175.

Occurrence of farm-individual shortfall frequencies (n = 2,197) over the 21-year study period. Source: Representation based on own calculations

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As final descriptive statistic, we determined the skewness of the farm-specific, trend-adjusted APs over the course of the 21-year study period. We provide the skewness information because the SD might not adequately inform decision-makers about their downside income risk if the APs are asymmetrically distributed. In approximately 40% of the farms, the APs are moderately skewed, with absolute skewness being between 0.5 and 1.0. In more than 10% of farms, the APs are highly skewed, with absolute skewness being above 1.0. This result prompts us to complement the SD-based analysis of the hedging efficiency with an analysis based on shortfall frequency and average shortfall (see Section 3.3).

2.2.2 Data of futures prices

The daily prices of the relevant wheat futures contracts “Milling Wheat No.2” from Euronext Paris were obtained from EIKON (2022) database. The short futures contracts with the latest expiration dates of each year were used, and we assumed that a corresponding long position that closes out the contract is entered into on July 15th of the respective harvesting year. This means that a short contract that matures in Dec 2019, for example, is linked with a long position on July 15th 2019. The daily settlement prices for short and long positions were used. If the Euronext was closed on the date of the planned execution, the settlement prices of the next trading day were used.

Wheat futures contracts are traded as fixed units of 50 tons. For convenience, we assumed that portions of this quantity can also be hedged (as would be the case for producer groups, for example). The assumed transaction costs include the financing costs for the initial margin (4% per annum for 10% of the hedged amount) and the closing costs (60 € per contract or 1,20 € per ton of wheat). Any additional financing costs, for example for margin calls, were not taken into account due to their minor effect.

Using a box-whisker-plot to visualize the heterogeneity across farms, Figure 4 shows which hedging efficiency in terms of the percentage reduction in the SD of the annual AP (measured in €/ha; cf. eq. (2)) the nine hedging strategies would have caused across the 2,197 farms in the 21-year study period.

Figure 4
A figure of boxplots shows 3 hedging strategies grouped under fixed-time, split-time, and limit strategies for 2,197 farms.The figure shows three boxplots arranged in three vertical columns. The three columns from left to right are labeled “Fixed-time strategies,” “Split-time strategies,” and “Limit strategies.” Each column contains three subcategories labeled “Routine,” “Full,” and “Levered.” The vertical axis on the left is labeled “Hedging efficiency” and ranges from negative 60 percent to 40 percent in increments of 20 percent. A legend at the bottom indicates that “the green line inside the box represents the median,” “a red diamond represents the mean,” “boxes represent interquartile ranges (I Q R; middle 50 percent),” “whiskers represent the range between the first quartile minus 1.5 I Q R and the third quartile plus 1.5 I Q R,” and “dots represent outlier observations that extend beyond the whiskers.” Each boxplot is annotated below with corresponding statistical details. For “Fixed-time strategies,” the boxplot details are as follows: “Routine”: “1. decile: negative 1 percent,” “I Q R: [0 percent; 2 percent],” “Median H E: 1 percent,” “Mean H E: 1 percent,” “9. decile: 4 percent.” “Full”: “1. decile: negative 1 percent,” “I Q R: [0 percent; 4 percent],” “Median H E: 1 percent,” “Mean H E: 2 percent,” “9. decile: 9 percent.” “Levered”: “1. decile: negative 5 percent,” “I Q R: [negative 1 percent; 5 percent],” “Median H E: 2 percent,” “Mean H E: 2 percent,” “9. decile: 11 percent.” For “Split-time strategies,” the boxplot details are as follows: “Routine”: “1. decile: negative 0 percent,” “I Q R: [0 percent; 2 percent],” “Median H E: 1 percent,” “Mean H E: 1 percent,” “9. decile: 4 percent.” “Full”: “1. decile: negative 1 percent,” “I Q R: [0 percent; 3 percent],” “Median H E: 1 percent,” “Mean H E: 2 percent,” “9. decile: 7 percent.” “Levered”: “1. decile: negative 4 percent,” “I Q R: [negative 1 percent; 5 percent],” “Median H E: 1 percent,” “Mean H E: 2 percent,” “9. decile: 9 percent.” For “Limit strategies,” the boxplot details are as follows: “Routine”: “1. decile: negative 1 percent,” “I Q R: [negative 0 percent; 1 percent],” “Median H E: 0 percent,” “Mean H E: 1 percent,” “9. decile: 3 percent.” “Full”: “1. decile: negative 1 percent,” “I Q R: [negative 0 percent; 2 percent],” “Median H E: 0 percent,” “Mean H E: 1 percent,” “9. decile: 5 percent.” “Levered”: “1. decile: negative 4 percent,” “I Q R: [negative 1 percent; 3 percent],” “Median H E: 0 percent,” “Mean H E: 1 percent,” “9. decile: 7 percent.”

The hedging efficiency (HE) of all nine hedging strategies across all farms under study (n = 2,197). Source: Representation based on own calculations

Figure 4
A figure of boxplots shows 3 hedging strategies grouped under fixed-time, split-time, and limit strategies for 2,197 farms.The figure shows three boxplots arranged in three vertical columns. The three columns from left to right are labeled “Fixed-time strategies,” “Split-time strategies,” and “Limit strategies.” Each column contains three subcategories labeled “Routine,” “Full,” and “Levered.” The vertical axis on the left is labeled “Hedging efficiency” and ranges from negative 60 percent to 40 percent in increments of 20 percent. A legend at the bottom indicates that “the green line inside the box represents the median,” “a red diamond represents the mean,” “boxes represent interquartile ranges (I Q R; middle 50 percent),” “whiskers represent the range between the first quartile minus 1.5 I Q R and the third quartile plus 1.5 I Q R,” and “dots represent outlier observations that extend beyond the whiskers.” Each boxplot is annotated below with corresponding statistical details. For “Fixed-time strategies,” the boxplot details are as follows: “Routine”: “1. decile: negative 1 percent,” “I Q R: [0 percent; 2 percent],” “Median H E: 1 percent,” “Mean H E: 1 percent,” “9. decile: 4 percent.” “Full”: “1. decile: negative 1 percent,” “I Q R: [0 percent; 4 percent],” “Median H E: 1 percent,” “Mean H E: 2 percent,” “9. decile: 9 percent.” “Levered”: “1. decile: negative 5 percent,” “I Q R: [negative 1 percent; 5 percent],” “Median H E: 2 percent,” “Mean H E: 2 percent,” “9. decile: 11 percent.” For “Split-time strategies,” the boxplot details are as follows: “Routine”: “1. decile: negative 0 percent,” “I Q R: [0 percent; 2 percent],” “Median H E: 1 percent,” “Mean H E: 1 percent,” “9. decile: 4 percent.” “Full”: “1. decile: negative 1 percent,” “I Q R: [0 percent; 3 percent],” “Median H E: 1 percent,” “Mean H E: 2 percent,” “9. decile: 7 percent.” “Levered”: “1. decile: negative 4 percent,” “I Q R: [negative 1 percent; 5 percent],” “Median H E: 1 percent,” “Mean H E: 2 percent,” “9. decile: 9 percent.” For “Limit strategies,” the boxplot details are as follows: “Routine”: “1. decile: negative 1 percent,” “I Q R: [negative 0 percent; 1 percent],” “Median H E: 0 percent,” “Mean H E: 1 percent,” “9. decile: 3 percent.” “Full”: “1. decile: negative 1 percent,” “I Q R: [negative 0 percent; 2 percent],” “Median H E: 0 percent,” “Mean H E: 1 percent,” “9. decile: 5 percent.” “Levered”: “1. decile: negative 4 percent,” “I Q R: [negative 1 percent; 3 percent],” “Median H E: 0 percent,” “Mean H E: 1 percent,” “9. decile: 7 percent.”

The hedging efficiency (HE) of all nine hedging strategies across all farms under study (n = 2,197). Source: Representation based on own calculations

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It is striking that hedging would have only marginally reduced profit volatility on average for the farms under study. The nine strategies caused a mean HE between 0% and 2%, with the median HE being always close to 0%. The median HE was lower than the mean HE for all strategies due to the predominance of positive outliers compared to negative ones. Increasing the hedge ratio – from “routine hedge” over “full hedge to “levered hedge” – amplifies the effects of hedging in both directions. The levered hedge, with its larger interquartile range, its longer whiskers, and its wider spread compared to the strategies with smaller hedge volumes, shows this most clearly.

We also checked whether the HEs were substantially different between farm sizes (upper, middle, and lower tercile) and regions (Bavaria as opposed to the new federal states). While the differences in the average HE were relatively small when comparing different farm sizes and regions (see  Appendix 3 for more details), it is notable that the HEs varied more among the generally larger farms in the new federal states than in Bavaria (see  Appendix 2 for more details).

Besides HE, we also analyzed how hedging would have affected the level of farm profits. Table 2 shows that the fixed-time strategy and the split-time strategy would have resulted in losses on average, both in terms of the mean and the median of the farms’ average over the study period. The limit strategy would have performed better with a slightly positive but quasi-break-even outcome. The predominantly negative income effect was primarily due to the costs associated with hedging. In order to generate a profit from hedging, the futures market would have to be outperformed, which was rarely the case. As increasing hedging volumes amplifies the income effect in both directions, considerable losses would have occurred especially for the levered hedge strategies (with a maximum loss of 91 € per ha).

Table 2

The impact of all nine hedging strategies on the level of adjusted profit(in €/ha and year)

Fixed-time strategiesSplit-time strategiesLimit strategies
RoutineFullLeveredRoutineFullLeveredRoutineFullLevered
Mean−5−11−21−5−10−19112
Standard deviation36133611124
Minimum−23−45−91−20−40−80−4−8−15
Lower quartile≤ −7≤ −14≤ −29≤ −6≤ −13≤ −26≤0≤0≤0
Median−5−10−19−4−9−17012
Upper quartile≥ −3≥ −6≥ −12≥ −3≥ −5≥ −10≥1≥2≥4
Maximum25901191735
Source(s): Representation based on own calculations

To see whether hedging works differently in different farm types, we constructed four clusters following the approach described in Section 2.1. The clusters can be described as follows (see Table 3 for more information).

Table 3

The medians of the parameters used for clustering in the identified clusters (farm types)

Cluster 1
Specialized livestock farms
Cluster 2
Specialized crop farms
Cluster 3
Leveraged growth farms
Cluster 4
Atypical farms
Acreage in ha a595513470
Change of acreage b20%2%76%9%
Wheat revenue share a2%28%4%9%
Percentage change of wheat revenue share b0%96%0%0%
Crop revenue share a9%88%15%31%
Percentage change of crop revenue share b34%78%37%−5%
Crop + livestock revenue share a98%94%97%46%
Percentage change of crop + livestock revenue share b0%−2%0%−46%
Yield measure (cf. endnote 2) a3,6004,3203,3333,981
Change of yield measure b0%0%0%0%
Wheat acreage share a18%33%18%22%
Percentage change of wheat acreage share b10%14%4%3%
Equity ratio a93%96%59%86%
Percentage change of equity ratio b1%1%−22%0%
AP in €/ha a−84−366−38−153
Change of AP per ha b−22%−4%−56%−53%
Number of farms in cluster1,190481386140
Note(s)
a

Mean of the last three years of the study period

b

Percentage change compared to the mean of the first three years

Source(s): Representation based on own calculations
  1. The “Specialized livestock farms” (cluster 1) are characterized by a high proportion of crop + livestock revenue (98% on average), with a share of only 9% coming from crop production. With an average equity ratio of 93%, leverage is very moderate.

  2. The “Specialized crop farms” (cluster 2) also have a high proportion of crop + livestock revenue (94% on average), but they focus on crop farming, with crop revenue share amounting to 88% on average. With an average equity ratio of 96%, leverage is even lower than in cluster 1.

  3. The “Leveraged-growth farms” (cluster 3) are also characterized by a high proportion of crop + livestock revenue (97% on average) and, similar to cluster 1, their main revenue share is from livestock production (83% on average). But with a 75% increase in acreage and a 21% relative decrease in equity ratio, they had undergone considerable debt-financed growth. Compared to the other clusters, they exhibit the highest acreage (127 ha on average) and the lowest equity ratio (60% on average).

  4. The “Atypical farms” (cluster 4) have a comparable but somewhat lower equity ratio (86% on average) than clusters 1 and 2. Compared to all other clusters, they have a relatively low share of revenue from crop and livestock production (46% on average). During the study period, this share had decreased considerably (by 46% on average). This indicates that farms in cluster 4 have changed their business model in the direction of non-agricultural business alignments (e.g. energy production).

We chose the three full hedge strategies to illustrate the heterogeneous effects of hedging in different farm types. Similar results were found for the other hedge ratios (see  Appendix 3 for more details). The comparison of Figures 4 and 5 shows that the results of hedging are very similar both for the different farm types and the aggregate of all farms: on average across farm types and strategies, hedging would have only marginally reduced income volatility. In addition, it would have reduced income levels (see Table 2). As regards differences, however, it is worth noting that the highest level and the greatest heterogeneity in HE was observed among the specialized crop farms, with mean HE ranging from 2% to 5%. In contrast, the average HE in the other farm types was close to 0%.

Figure 5
A figure shows boxplots comparing hedging efficiency under three strategies across four farm clusters.The figure consists of twelve boxplots, arranged in three panels and four vertical columns. The three panels from top to bottom are labeled “Fixed-time full hedge strategy,” “Split-time full hedge strategy,” and “Limit full hedge strategy.” The four columns from left to right are labeled “Cluster 1 Specialized livestock farms (n equals 1,190),” “Cluster 2 Specialized crop farms (n equals 481),” “Cluster 3 Leveraged growth farms (n equals 386),” and “Cluster 4 Atypical farms (n equals 140).” Each panel contains four boxplots corresponding to the four clusters. A legend at the bottom indicates that “the green line inside the box represents the median,” “a red diamond represents the mean,” “boxes represent interquartile ranges (I Q R; middle 50 percent),” “whiskers represent the range between the first quartile minus 1.5 I Q R and the third quartile plus 1.5 I Q R,” and “dots represent outlier observations that extend beyond the whiskers.” In the first panel, “Fixed-time full hedge strategy,” the vertical axis ranges from negative 30 percent to 40 percent in increments of 10 percent. The boxplot details are as follows: “Cluster 1 Specialized livestock farms”: “1. decile: negative 3 percent,” “I Q R: [0 percent; 3 percent],” “Median H E: 1 percent,” “Mean H E: 1 percent,” “9. decile: 5 percent.” “Cluster 2 Specialized crop farms”: “1. decile: negative 2 percent,” “I Q R: [1 percent; 9 percent],” “Median H E: 4 percent,” “Mean H E: 5 percent,” “9. decile: 13 percent.” “Cluster 3 Leveraged growth farms”: “1. decile: negative 2 percent,” “I Q R: [negative 0 percent; 4 percent],” “Median H E: 1 percent,” “Mean H E: 2 percent,” “9. decile: 6 percent.” “Cluster 4 Atypical farms”: “1. decile: negative 1 percent,” “I Q R: [0 percent; 5 percent],” “Median H E: 2 percent,” “Mean H E: 2 percent,” “9. decile: 7 percent.” In the second panel, “Split-time full hedge strategy,” the vertical axis ranges from negative 30 percent to 40 percent in increments of 10 percent. The boxplot details are as follows: “Cluster 1 Specialized livestock farms”: “1. decile: negative 1 percent,” “I Q R: [0 percent; 2 percent],” “Median H E: 1 percent,” “Mean H E: 1 percent,” “9. decile: 4 percent.” “Cluster 2 Specialized crop farms”: “1. decile: negative 2 percent,” “I Q R: [1 percent; 7 percent],” “Median H E: 3 percent,” “Mean H E: 4 percent,” “9. decile: 10 percent.” “Cluster 3 Leveraged growth farms”: “1. decile: negative 2 percent,” “I Q R: [negative 0 percent; 3 percent],” “Median H E: 1 percent,” “Mean H E: 1 percent,” “9. decile: 5 percent.” “Cluster 4 Atypical farms”: “1. decile: negative 1 percent,” “I Q R: [0 percent; 4 percent],” “Median H E: 1 percent,” “Mean H E: 2 percent,” “9. decile: 6 percent.” In the third panel, “Limit full hedge strategy,” the vertical axis ranges from negative 30 percent to 40 percent in increments of 10 percent. The boxplot details are as follows: “Cluster 1 Specialized livestock farms”: “1. decile: negative 1 percent,” “I Q R: [negative 0 percent; 1 percent],” “Median H E: 0 percent,” “Mean H E: 1 percent,” “9. decile: 3 percent.” “Cluster 2 Specialized crop farms”: “1. decile: negative 2 percent,” “I Q R: [0 percent; 5 percent],” “Median H E: 2 percent,” “Mean H E: 3 percent,” “9. decile: 9 percent.” “Cluster 3 Leveraged growth farms”: “1. decile: negative 2 percent,” “I Q R: [negative 0 percent; 2 percent],” “Median H E: 0 percent,” “Mean H E: 1 percent,” “9. decile: 4 percent.” “Cluster 4 Atypical farms”: “1. decile: negative 1 percent,” “I Q R: [negative 0 percent; 2 percent],” “Median H E: 1 percent,” “Mean H E: 1 percent,” “9. decile: 5 percent.”

The hedging efficiency (HE) of the full hedge strategy in different types of farms (n = 2,197). Source: Representation based on own calculations

Figure 5
A figure shows boxplots comparing hedging efficiency under three strategies across four farm clusters.The figure consists of twelve boxplots, arranged in three panels and four vertical columns. The three panels from top to bottom are labeled “Fixed-time full hedge strategy,” “Split-time full hedge strategy,” and “Limit full hedge strategy.” The four columns from left to right are labeled “Cluster 1 Specialized livestock farms (n equals 1,190),” “Cluster 2 Specialized crop farms (n equals 481),” “Cluster 3 Leveraged growth farms (n equals 386),” and “Cluster 4 Atypical farms (n equals 140).” Each panel contains four boxplots corresponding to the four clusters. A legend at the bottom indicates that “the green line inside the box represents the median,” “a red diamond represents the mean,” “boxes represent interquartile ranges (I Q R; middle 50 percent),” “whiskers represent the range between the first quartile minus 1.5 I Q R and the third quartile plus 1.5 I Q R,” and “dots represent outlier observations that extend beyond the whiskers.” In the first panel, “Fixed-time full hedge strategy,” the vertical axis ranges from negative 30 percent to 40 percent in increments of 10 percent. The boxplot details are as follows: “Cluster 1 Specialized livestock farms”: “1. decile: negative 3 percent,” “I Q R: [0 percent; 3 percent],” “Median H E: 1 percent,” “Mean H E: 1 percent,” “9. decile: 5 percent.” “Cluster 2 Specialized crop farms”: “1. decile: negative 2 percent,” “I Q R: [1 percent; 9 percent],” “Median H E: 4 percent,” “Mean H E: 5 percent,” “9. decile: 13 percent.” “Cluster 3 Leveraged growth farms”: “1. decile: negative 2 percent,” “I Q R: [negative 0 percent; 4 percent],” “Median H E: 1 percent,” “Mean H E: 2 percent,” “9. decile: 6 percent.” “Cluster 4 Atypical farms”: “1. decile: negative 1 percent,” “I Q R: [0 percent; 5 percent],” “Median H E: 2 percent,” “Mean H E: 2 percent,” “9. decile: 7 percent.” In the second panel, “Split-time full hedge strategy,” the vertical axis ranges from negative 30 percent to 40 percent in increments of 10 percent. The boxplot details are as follows: “Cluster 1 Specialized livestock farms”: “1. decile: negative 1 percent,” “I Q R: [0 percent; 2 percent],” “Median H E: 1 percent,” “Mean H E: 1 percent,” “9. decile: 4 percent.” “Cluster 2 Specialized crop farms”: “1. decile: negative 2 percent,” “I Q R: [1 percent; 7 percent],” “Median H E: 3 percent,” “Mean H E: 4 percent,” “9. decile: 10 percent.” “Cluster 3 Leveraged growth farms”: “1. decile: negative 2 percent,” “I Q R: [negative 0 percent; 3 percent],” “Median H E: 1 percent,” “Mean H E: 1 percent,” “9. decile: 5 percent.” “Cluster 4 Atypical farms”: “1. decile: negative 1 percent,” “I Q R: [0 percent; 4 percent],” “Median H E: 1 percent,” “Mean H E: 2 percent,” “9. decile: 6 percent.” In the third panel, “Limit full hedge strategy,” the vertical axis ranges from negative 30 percent to 40 percent in increments of 10 percent. The boxplot details are as follows: “Cluster 1 Specialized livestock farms”: “1. decile: negative 1 percent,” “I Q R: [negative 0 percent; 1 percent],” “Median H E: 0 percent,” “Mean H E: 1 percent,” “9. decile: 3 percent.” “Cluster 2 Specialized crop farms”: “1. decile: negative 2 percent,” “I Q R: [0 percent; 5 percent],” “Median H E: 2 percent,” “Mean H E: 3 percent,” “9. decile: 9 percent.” “Cluster 3 Leveraged growth farms”: “1. decile: negative 2 percent,” “I Q R: [negative 0 percent; 2 percent],” “Median H E: 0 percent,” “Mean H E: 1 percent,” “9. decile: 4 percent.” “Cluster 4 Atypical farms”: “1. decile: negative 1 percent,” “I Q R: [negative 0 percent; 2 percent],” “Median H E: 1 percent,” “Mean H E: 1 percent,” “9. decile: 5 percent.”

The hedging efficiency (HE) of the full hedge strategy in different types of farms (n = 2,197). Source: Representation based on own calculations

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To determine the HE concerning the shortfall frequency, we first determined the frequency of shortfalls in each farm over the 21-year study period. Next, we measured the change in shortfall frequency. The results are shown in Table 4 [3]. A change in shortfall frequency of +1 means that farms would have suffered losses (in terms of a negative AP) in one additional year due to hedging. Accordingly, a change in shortfall frequency of –1 means that a negative AP would have occurred in one year less.

Table 4

Absolute change in shortfall frequency (no. of negative APs) in the 21-year study period for all farms (n = 2,197)

Fixed-time strategiesSplit-time strategiesLimit strategies
RoutineFullLeveredRoutineFullLeveredRoutineFullLevered
> +11%2%9%1%2%7%0%0%0%
+110%16%22%9%14%21%3%6%11%
083%73%58%85%75%61%92%85%77%
−16%8%10%5%9%10%5%8%11%
< -10%1%1%0%0%1%0%1%1%
Source(s): Representation based on own calculations

Over the 21-year study period, most farms experienced no change in shortfall frequency across the different hedging strategies. The proportion of farms in which the shortfall frequency changed by more than one year is negligible, with the exception of the levered fixed-time and split-time strategies, which caused shortfalls to increase by more than one year in 9% and 7% of farms, respectively. Depending on strategy, between 5% and 11% of farms achieved a reduction of the shortfall frequency by one year, but between 3% and 22% suffered an increase by one year.

Along with the small impact on shortfall frequency, the effect on average shortfall (average negative AP over all shortfall years) was, as expected, also rather small. On average across all farms, a slight decrease in the average shortfall would have been achieved by the fixed-time and split-time strategies, while a slight increase of average shortfall would have been inflicted by the limit strategy (see Table 5).

Table 5

Change in average shortfall (average negative AP over all shortfall years) in € per hectare in the 21-year study period for all farms (n = 2,197)

Fixed-time strategiesSplit-time strategiesLimit strategies
RoutineFullLeveredRoutineFullLeveredRoutineFullLevered
Mean−3−5−11−3−5−10247
Standard deviation214182183673153061
Source(s): Representation based on own calculations

Finally, we can state that the impact of the hedging strategies on shortfall frequency and average shortfall increased as the hedge ratio increases, similar to the impact on the AP fluctuations.

The agricultural economics literature dealing with commodity futures hedging does not include many approaches that actually resort to a whole-farm risk approach. Many studies are based on simplified models that abstract from the interdependence of the many risk factors that jointly influence the economic performance of farms with a large number of interdependent inputs and outputs. A widespread, but apparently premature normative view associated with these models is that farmers are too unwilling to innovate and that they should more readily embrace futures hedging as an innovative risk management tool (section 1). Motivated by anecdotal evidence and an explorative study that challenged the established view, we use a large-scale historical simulation to study how various hedging strategies would have influenced the income fluctuations (“whole-farm risk”) in 2,197 German farms in the 21-year period from 2000/01 to 2019/2020. Based on the accountancy data of these farms, we measure annual farm income via the adjusted profit (AP). The AP factors in extraordinary effects and the necessary withdrawals for living expenses via the standardized living costs (opportunity cost) of unpaid family labor. A negative AP thus indicates a situation in which there are equity losses from the current business activities.

Contrary to popular belief, hedging would have only marginally reduced or even increased whole-farm risk in most cases and across different farm types and sizes. In addition, on average across farms, most hedging strategies would have reduced income levels due to hedging costs and/or losses in futures trading, with the exception of the “Limit strategy” which showed a nearly break-even outcome. In other words, farmers would often not have been able to “beat the market” and hedging would have led to perverse effects, as it would have caused costs, but would have increased the variability of farm income instead of the desired reduction of whole-farm risk. Our simulation study provides strong evidence that the general advice that farmers should use more commodity futures hedging to mitigate their income risk is misleading.

While our study analyzes a large number of real-world farm operations (2,197) across different regions of Germany, its informative value is initially limited by the specific sample, time period, and regional context under study. Although the sample is not randomly selected, the results are meaningful – particularly for Bavaria – due to the broad empirical base. The central inductive question is to what extent these findings can be generalized to other farms or settings. In this regard, our results – considered alongside the study's limitations – offer valuable indications for future research. Such work could further explore the potential and practical relevance of futures-based hedging as a tool for whole-farm risk management using still larger samples and data from other regions.

First, this study, as any other, could inevitably analyze only a limited number of potential hedging strategies. It must be recognized that other hedging strategies could lead to different results. Therefore, analyzing strategies based on different parameters (e.g. other hedging volumes or dates) and especially strategies based on other types of futures (e.g. grain, corn, rapeseed), up to complex hedging portfolios, and even other types of contracts such as options, could shed further light on the suitability and performance of hedging in agricultural risk management.

Second, there is the question of the impact of different contexts. Each farm and region possess unique structural characteristics that will impact the outcomes of hedging. While this study has shown that a general recommendation to increase the use of hedging in farm risk management cannot be seriously made, it remains to be seen whether there are particular types of farms or specific environmental and economic conditions where hedging could prove to be an efficient risk management tool that outperforms or can be usefully combined with alternative risk mitigation instruments.

Third, it must be noted that historical simulation is retrospective and that effects that would have occurred in the past if a particular strategy had been used do not automatically translate into valid predictions of future outcomes. This is particularly true in the case of disruptive events, such as climate change might be in certain regions, or Russia's war in Ukraine, as such discontinuities have the potential to substantially alter future trajectories. Nonetheless, it might be worth exploring the potential of established and modern prediction methods including time series analysis and machine learning for the evaluation of hedging strategies in individual farms. At this stage, we would use the results of this study to derive the educated guess (hypothesis) that the performance of futures hedging for the mitigation of whole-farm risk is limited, This might be due to the existence of other, more useful levers on farm level (e.g. diversification).

Last but not least, the heterogeneity of the results between farms emphasizes the fact that each farm and its decision environment is specific. Decision support for a particular farmer on whether or not to use a risk instrument, such as a particular hedging strategy, must therefore always be based on a farm-specific analysis of its cost and its benefits in terms of its potential to reduce whole-farm risk.

Figure A1
A line graph shows the elbow plot of K-Means analysis with total within-cluster sum of squares versus cluster numbers.The horizontal axis is labeled “Number of Clusters (K)” and ranges from 2 to 10 in increments of 2 units. The vertical axis is labeled “Cluster Inertia – Total-Within-Clusters-Sum-of-Squares (T W S S)” and ranges from 17,500 to 35,000 in increments of 2,500 units. The graph shows a single line with circular markers representing the total within-cluster sum of squares for each cluster number. The line begins at (1, 34,240.51), (2, 30,316.46), (3, 27,278.48), (4, 25,284.81), (5, 23,575.95), (6, 22,658.23), (7, 21,265.82), (8, 20411.39), (9, 19936.71), (10, 19,018.99), (11, 18196.2). Note: All numerical data values are approximated.

Elbow plot of KMeans cluster analysis. Source: Representation based on own calculation

Figure A1
A line graph shows the elbow plot of K-Means analysis with total within-cluster sum of squares versus cluster numbers.The horizontal axis is labeled “Number of Clusters (K)” and ranges from 2 to 10 in increments of 2 units. The vertical axis is labeled “Cluster Inertia – Total-Within-Clusters-Sum-of-Squares (T W S S)” and ranges from 17,500 to 35,000 in increments of 2,500 units. The graph shows a single line with circular markers representing the total within-cluster sum of squares for each cluster number. The line begins at (1, 34,240.51), (2, 30,316.46), (3, 27,278.48), (4, 25,284.81), (5, 23,575.95), (6, 22,658.23), (7, 21,265.82), (8, 20411.39), (9, 19936.71), (10, 19,018.99), (11, 18196.2). Note: All numerical data values are approximated.

Elbow plot of KMeans cluster analysis. Source: Representation based on own calculation

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Figure A2
A figure of boxplots shows hedging strategies for Bavaria and the New Federal States, grouped by strategy type and approach.The figure consists of nine boxplots arranged in two panels and three vertical columns. The two panels from top to bottom are labeled “Bavaria (n equals 2,055)” and “New Federal States (n equals 141).” The three columns from left to right are labeled “Fixed-time strategies,” “Split-time strategies,” and “Limit strategies.” Each column includes three subcategories labeled “Routine,” “Full,” and “Levered.” A legend at the bottom indicates that “the green line inside the box represents the median,” “a red diamond represents the mean,” “boxes represent interquartile ranges (I Q R; middle 50 percent),” “whiskers represent the range between the first quartile minus 1.5 I Q R and the third quartile plus 1.5 I Q R,” and “dots represent Outlier observations that extend beyond the whiskers.” In the first panel, “Bavaria (n equals 2,055),” the vertical axis ranges from negative 60 percent to 40 percent in increments of 20 percent. The boxplot details are as follows: “Routine Fixed-time strategy”: “1. decile: negative 1 percent,” “I Q R: [0 percent; 2 percent],” “Median H E: 1 percent,” “Mean H E: 1 percent,” “9. decile: 4 percent.” “Full Fixed-time strategy”: “1. decile: negative 1 percent,” “I Q R: [0 percent; 4 percent],” “Median H E: 1 percent,” “Mean H E: 2 percent,” “9. decile: 7 percent.” “Levered Fixed-time strategy”: “1. decile: negative 5 percent,” “I Q R: [negative 1 percent; 5 percent],” “Median H E: 2 percent,” “Mean H E: 2 percent,” “9. decile: 10 percent.” “Routine Split-time strategy”: “1. decile: negative 0 percent,” “I Q R: [0 percent; 2 percent],” “Median H E: 1 percent,” “Mean H E: 1 percent,” “9. decile: 3 percent.” “Full Split-time strategy”: “1. decile: negative 1 percent,” “I Q R: [0 percent; 3 percent],” “Median H E: 1 percent,” “Mean H E: 2 percent,” “9. decile: 6 percent.” “Levered Split-time strategy”: “1. decile: negative 4 percent,” “I Q R: [negative 1 percent; 5 percent],” “Median H E: 1 percent,” “Mean H E: 2 percent,” “9. decile: 9 percent.” “Routine Limit strategy”: “1. decile: negative 1 percent,” “I Q R: [negative 0 percent; 1 percent],” “Median H E: 0 percent,” “Mean H E: 1 percent,” “9. decile: 2 percent.” “Full Limit strategy”: “1. decile: negative 1 percent,” “I Q R: [negative 0 percent; 2 percent],” “Median H E: 0 percent,” “Mean H E: 1 percent,” “9. decile: 4 percent.” “Levered Limit strategy”: “1. decile: negative 4 percent,” “I Q R: [negative 1 percent; 3 percent],” “Median H E: 0 percent,” “Mean H E: 1 percent,” “9. decile: 6 percent.” In the second panel, “New Federal States (n equals 141),” the vertical axis ranges from negative 60 percent to 40 percent in increments of 20 percent. The boxplot details are as follows: “Routine Fixed-time strategy”: “1. decile: negative 1 percent,” “I Q R: [0 percent; 6 percent],” “Median H E: 2 percent,” “Mean H E: 3 percent,” “9. decile: 10 percent.” “Full Fixed-time strategy”: “1. decile: negative 3 percent,” “I Q R: [negative 0 percent; 9 percent],” “Median H E: 3 percent,” “Mean H E: 5 percent,” “9. decile: 16 percent.” “Levered Fixed-time strategy”: “1. decile: negative 15 percent,” “I Q R: [negative 4 percent; 8 percent],” “Median H E: 2 percent,” “Mean H E: 1 percent,” “9. decile: 16 percent.” “Routine Split-time strategy”: “1. decile: negative 1 percent,” “I Q R: [0 percent; 4 percent],” “Median H E: 2 percent,” “Mean H E: 3 percent,” “9. decile: 7 percent.” “Full Split-time strategy”: “1. decile: negative 2 percent,” “I Q R: [negative 0 percent; 7 percent],” “Median H E: 3 percent,” “Mean H E: 4 percent,” “9. decile: 12 percent.” “Levered Split-time strategy”: “1. decile: negative 13 percent,” “I Q R: [negative 3 percent; 7 percent],” “Median H E: 1 percent,” “Mean H E: 1 percent,” “9. decile: 14 percent.” “Routine Limit strategy”: “1. decile: negative 1 percent,” “I Q R: [negative 0 percent; 4 percent],” “Median H E: 1 percent,” “Mean H E: 2 percent,” “9. decile: 7 percent.” “Full Limit strategy”: “1. decile: negative 2 percent,” “I Q R: [negative 0 percent; 6 percent],” “Median H E: 2 percent,” “Mean H E: 3 percent,” “9. decile: 11 percent.” “Levered Limit strategy”: “1. decile: negative 7 percent,” “I Q R: [negative 2 percent; 6 percent],” “Median H E: 1 percent,” “Mean H E: 2 percent,” “9. decile: 16 percent.”

The hedging efficiency (HE) of all nine hedging strategies in Bavaria (n = 2,055) and the New Federal States (n = 141). Source: Representation based on own calculation

Figure A2
A figure of boxplots shows hedging strategies for Bavaria and the New Federal States, grouped by strategy type and approach.The figure consists of nine boxplots arranged in two panels and three vertical columns. The two panels from top to bottom are labeled “Bavaria (n equals 2,055)” and “New Federal States (n equals 141).” The three columns from left to right are labeled “Fixed-time strategies,” “Split-time strategies,” and “Limit strategies.” Each column includes three subcategories labeled “Routine,” “Full,” and “Levered.” A legend at the bottom indicates that “the green line inside the box represents the median,” “a red diamond represents the mean,” “boxes represent interquartile ranges (I Q R; middle 50 percent),” “whiskers represent the range between the first quartile minus 1.5 I Q R and the third quartile plus 1.5 I Q R,” and “dots represent Outlier observations that extend beyond the whiskers.” In the first panel, “Bavaria (n equals 2,055),” the vertical axis ranges from negative 60 percent to 40 percent in increments of 20 percent. The boxplot details are as follows: “Routine Fixed-time strategy”: “1. decile: negative 1 percent,” “I Q R: [0 percent; 2 percent],” “Median H E: 1 percent,” “Mean H E: 1 percent,” “9. decile: 4 percent.” “Full Fixed-time strategy”: “1. decile: negative 1 percent,” “I Q R: [0 percent; 4 percent],” “Median H E: 1 percent,” “Mean H E: 2 percent,” “9. decile: 7 percent.” “Levered Fixed-time strategy”: “1. decile: negative 5 percent,” “I Q R: [negative 1 percent; 5 percent],” “Median H E: 2 percent,” “Mean H E: 2 percent,” “9. decile: 10 percent.” “Routine Split-time strategy”: “1. decile: negative 0 percent,” “I Q R: [0 percent; 2 percent],” “Median H E: 1 percent,” “Mean H E: 1 percent,” “9. decile: 3 percent.” “Full Split-time strategy”: “1. decile: negative 1 percent,” “I Q R: [0 percent; 3 percent],” “Median H E: 1 percent,” “Mean H E: 2 percent,” “9. decile: 6 percent.” “Levered Split-time strategy”: “1. decile: negative 4 percent,” “I Q R: [negative 1 percent; 5 percent],” “Median H E: 1 percent,” “Mean H E: 2 percent,” “9. decile: 9 percent.” “Routine Limit strategy”: “1. decile: negative 1 percent,” “I Q R: [negative 0 percent; 1 percent],” “Median H E: 0 percent,” “Mean H E: 1 percent,” “9. decile: 2 percent.” “Full Limit strategy”: “1. decile: negative 1 percent,” “I Q R: [negative 0 percent; 2 percent],” “Median H E: 0 percent,” “Mean H E: 1 percent,” “9. decile: 4 percent.” “Levered Limit strategy”: “1. decile: negative 4 percent,” “I Q R: [negative 1 percent; 3 percent],” “Median H E: 0 percent,” “Mean H E: 1 percent,” “9. decile: 6 percent.” In the second panel, “New Federal States (n equals 141),” the vertical axis ranges from negative 60 percent to 40 percent in increments of 20 percent. The boxplot details are as follows: “Routine Fixed-time strategy”: “1. decile: negative 1 percent,” “I Q R: [0 percent; 6 percent],” “Median H E: 2 percent,” “Mean H E: 3 percent,” “9. decile: 10 percent.” “Full Fixed-time strategy”: “1. decile: negative 3 percent,” “I Q R: [negative 0 percent; 9 percent],” “Median H E: 3 percent,” “Mean H E: 5 percent,” “9. decile: 16 percent.” “Levered Fixed-time strategy”: “1. decile: negative 15 percent,” “I Q R: [negative 4 percent; 8 percent],” “Median H E: 2 percent,” “Mean H E: 1 percent,” “9. decile: 16 percent.” “Routine Split-time strategy”: “1. decile: negative 1 percent,” “I Q R: [0 percent; 4 percent],” “Median H E: 2 percent,” “Mean H E: 3 percent,” “9. decile: 7 percent.” “Full Split-time strategy”: “1. decile: negative 2 percent,” “I Q R: [negative 0 percent; 7 percent],” “Median H E: 3 percent,” “Mean H E: 4 percent,” “9. decile: 12 percent.” “Levered Split-time strategy”: “1. decile: negative 13 percent,” “I Q R: [negative 3 percent; 7 percent],” “Median H E: 1 percent,” “Mean H E: 1 percent,” “9. decile: 14 percent.” “Routine Limit strategy”: “1. decile: negative 1 percent,” “I Q R: [negative 0 percent; 4 percent],” “Median H E: 1 percent,” “Mean H E: 2 percent,” “9. decile: 7 percent.” “Full Limit strategy”: “1. decile: negative 2 percent,” “I Q R: [negative 0 percent; 6 percent],” “Median H E: 2 percent,” “Mean H E: 3 percent,” “9. decile: 11 percent.” “Levered Limit strategy”: “1. decile: negative 7 percent,” “I Q R: [negative 2 percent; 6 percent],” “Median H E: 1 percent,” “Mean H E: 2 percent,” “9. decile: 16 percent.”

The hedging efficiency (HE) of all nine hedging strategies in Bavaria (n = 2,055) and the New Federal States (n = 141). Source: Representation based on own calculation

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Figure A3
A figure of boxplots shows hedging efficiency across nine strategies for upper, middle, and lower terciles of farm sizes.The figure contains nine boxplots arranged in three panels and three vertical columns. The three panels from top to bottom are labeled “Upper tercile (n equals 733),” “Middle tercile (n equals 732),” and “Lower tercile (n equals 732).” The three columns from left to right are labeled “Fixed-time strategies,” “Split-time strategies,” and “Limit strategies.” Each column includes three subcategories labeled “Routine,” “Full,” and “Levered.” A legend at the bottom indicates that “the green line inside the box represents the median,” “a red diamond represents the mean,” “boxes represent interquartile ranges (I Q R; middle 50 percent),” “whiskers represent the range between the first quartile minus 1.5 I Q R and the third quartile plus 1.5 I Q R,” and “dots represent outlier observations that extend beyond the whiskers.” In the first panel, “Upper tercile (n equals 733),” the vertical axis ranges from negative 60 percent to 40 percent in increments of 20 percent. The boxplot details are as follows: “Routine Fixed-time strategy”: “1. decile: negative 1 percent,” “I Q R: [0 percent; 3 percent],” “Median H E: 1 percent,” “Mean H E: 2 percent,” “9. decile: 6 percent.” “Full Fixed-time strategy”: “1. decile: negative 2 percent,” “I Q R: [0 percent; 6 percent],” “Median H E: 2 percent,” “Mean H E: 3 percent,” “9. decile: 10 percent.” “Levered Fixed-time strategy”: “1. decile: negative 8 percent,” “I Q R: [negative 1 percent; 7 percent],” “Median H E: 2 percent,” “Mean H E: 2 percent,” “9. decile: 13 percent.” “Routine Split-time strategy”: “1. decile: negative 1 percent,” “I Q R: [0 percent; 3 percent],” “Median H E: 1 percent,” “Mean H E: 2 percent,” “9. decile: 5 percent.” “Full Split-time strategy”: “1. decile: negative 2 percent,” “I Q R: [0 percent; 5 percent],” “Median H E: 2 percent,” “Mean H E: 3 percent,” “9. decile: 8 percent.” “Levered Split-time strategy”: “1. decile: negative 7 percent,” “I Q R: [negative 1 percent; 6 percent],” “Median H E: 2 percent,” “Mean H E: 2 percent,” “9. decile: 12 percent.” “Routine Limit strategy”: “1. decile: negative 1 percent,” “I Q R: [negative 0 percent; 2 percent],” “Median H E: 1 percent,” “Mean H E: 1 percent,” “9. decile: 4 percent.” “Full Limit strategy”: “1. decile: negative 2 percent,” “I Q R: [negative 0 percent; 3 percent],” “Median H E: 1 percent,” “Mean H E: 2 percent,” “9. decile: 6 percent.” “Levered Limit strategy”: “1. decile: negative 6 percent,” “I Q R: [negative 2 percent; 4 percent],” “Median H E: 1 percent,” “Mean H E: 1 percent,” “9. decile: 9 percent.” In the second panel, “Middle tercile (n equals 732),” the vertical axis ranges from negative 60 percent to 40 percent in increments of 20 percent. The boxplot details are as follows: “Routine Fixed-time strategy”: “1. decile: negative 1 percent,” “I Q R: [0 percent; 2 percent],” “Median H E: 1 percent,” “Mean H E: 1 percent,” “9. decile: 4 percent.” “Full Fixed-time strategy”: “1. decile: negative 1 percent,” “I Q R: [0 percent; 4 percent],” “Median H E: 1 percent,” “Mean H E: 2 percent,” “9. decile: 6 percent.” “Levered Fixed-time strategy”: “1. decile: negative 5 percent,” “I Q R: [negative 1 percent; 5 percent],” “Median H E: 2 percent,” “Mean H E: 2 percent,” “9. decile: 10 percent.” “Routine Split-time strategy”: “1. decile: negative 0 percent,” “I Q R: [0 percent; 2 percent],” “Median H E: 1 percent,” “Mean H E: 1 percent,” “9. decile: 3 percent.” “Full Split-time strategy”: “1. decile: negative 1 percent,” “I Q R: [0 percent; 3 percent],” “Median H E: 1 percent,” “Mean H E: 2 percent,” “9. decile: 6 percent.” “Levered Split-time strategy”: “1. decile: negative 4 percent,” “I Q R: [negative 1 percent; 4 percent],” “Median H E: 2 percent,” “Mean H E: 3 percent,” “9. decile: 9 percent.” “Routine Limit strategy”: “1. decile: negative 1 percent,” “I Q R: [negative 0 percent; 1 percent],” “Median H E: 0 percent,” “Mean H E: 1 percent,” “9. decile: 2 percent.” “Full Limit strategy”: “1. decile: negative 1 percent,” “I Q R: [negative 0 percent; 2 percent],” “Median H E: 0 percent,” “Mean H E: 1 percent,” “9. decile: 4 percent.” “Levered Limit strategy”: “1. decile: negative 4 percent,” “I Q R: [1 percent; 3 percent],” “Median H E: 0 percent,” “Mean H E: 1 percent,” “9. decile: 6 percent.” In the third panel, “Lower tercile (n equals 732),” the vertical axis ranges from negative 60 percent to 40 percent in increments of 20 percent. The boxplot details are as follows: “Routine Fixed-time strategy”: “1. decile: negative 1 percent,” “I Q R: [0 percent; 2 percent],” “Median H E: 1 percent,” “Mean H E: 1 percent,” “9. decile: 3 percent.” “Full Fixed-time strategy”: “1. decile: negative 1 percent,” “I Q R: [0 percent; 3 percent],” “Median H E: 1 percent,” “Mean H E: 2 percent,” “9. decile: 6 percent.” “Levered Fixed-time strategy”: “1. decile: negative 4 percent,” “I Q R: [negative 1 percent; 4 percent],” “Median H E: 1 percent,” “Mean H E: 2 percent,” “9. decile: 8 percent.” “Routine Split-time strategy”: “1. decile: negative 0 percent,” “I Q R: [0 percent; 1 percent],” “Median H E: 1 percent,” “Mean H E: 1 percent,” “9. decile: 3 percent.” “Full Split-time strategy”: “1. decile: negative 1 percent,” “I Q R: [0 percent; 2 percent],” “Median H E: 1 percent,” “Mean H E: 2 percent,” “9. decile: 5 percent.” “Levered Split-time strategy”: “1. decile: negative 3 percent,” “I Q R: [negative 1 percent; 4 percent],” “Median H E: 1 percent,” “Mean H E: 2 percent,” “9. decile: 7 percent.” “Routine Limit strategy”: “1. decile: negative 0 percent,” “I Q R: [negative 0 percent; 1 percent],” “Median H E: 0 percent,” “Mean H E: 1 percent,” “9. decile: 2 percent.” “Full Limit strategy”: “1. decile: negative 1 percent,” “I Q R: [negative 0 percent; 2 percent],” “Median H E: 0 percent,” “Mean H E: 1 percent,” “9. decile: 4 percent.” “Levered Limit strategy”: “1. decile: negative 3 percent,” “I Q R: [negative 1 percent; 2 percent],” “Median H E: 0 percent,” “Mean H E: 1 percent,” “9. decile: 5 percent.”

The hedging efficiency (HE) of all nine hedging strategies across different farm sizes (upper, middle, and lower tercile). Source: Representation based on own calculation

Figure A3
A figure of boxplots shows hedging efficiency across nine strategies for upper, middle, and lower terciles of farm sizes.The figure contains nine boxplots arranged in three panels and three vertical columns. The three panels from top to bottom are labeled “Upper tercile (n equals 733),” “Middle tercile (n equals 732),” and “Lower tercile (n equals 732).” The three columns from left to right are labeled “Fixed-time strategies,” “Split-time strategies,” and “Limit strategies.” Each column includes three subcategories labeled “Routine,” “Full,” and “Levered.” A legend at the bottom indicates that “the green line inside the box represents the median,” “a red diamond represents the mean,” “boxes represent interquartile ranges (I Q R; middle 50 percent),” “whiskers represent the range between the first quartile minus 1.5 I Q R and the third quartile plus 1.5 I Q R,” and “dots represent outlier observations that extend beyond the whiskers.” In the first panel, “Upper tercile (n equals 733),” the vertical axis ranges from negative 60 percent to 40 percent in increments of 20 percent. The boxplot details are as follows: “Routine Fixed-time strategy”: “1. decile: negative 1 percent,” “I Q R: [0 percent; 3 percent],” “Median H E: 1 percent,” “Mean H E: 2 percent,” “9. decile: 6 percent.” “Full Fixed-time strategy”: “1. decile: negative 2 percent,” “I Q R: [0 percent; 6 percent],” “Median H E: 2 percent,” “Mean H E: 3 percent,” “9. decile: 10 percent.” “Levered Fixed-time strategy”: “1. decile: negative 8 percent,” “I Q R: [negative 1 percent; 7 percent],” “Median H E: 2 percent,” “Mean H E: 2 percent,” “9. decile: 13 percent.” “Routine Split-time strategy”: “1. decile: negative 1 percent,” “I Q R: [0 percent; 3 percent],” “Median H E: 1 percent,” “Mean H E: 2 percent,” “9. decile: 5 percent.” “Full Split-time strategy”: “1. decile: negative 2 percent,” “I Q R: [0 percent; 5 percent],” “Median H E: 2 percent,” “Mean H E: 3 percent,” “9. decile: 8 percent.” “Levered Split-time strategy”: “1. decile: negative 7 percent,” “I Q R: [negative 1 percent; 6 percent],” “Median H E: 2 percent,” “Mean H E: 2 percent,” “9. decile: 12 percent.” “Routine Limit strategy”: “1. decile: negative 1 percent,” “I Q R: [negative 0 percent; 2 percent],” “Median H E: 1 percent,” “Mean H E: 1 percent,” “9. decile: 4 percent.” “Full Limit strategy”: “1. decile: negative 2 percent,” “I Q R: [negative 0 percent; 3 percent],” “Median H E: 1 percent,” “Mean H E: 2 percent,” “9. decile: 6 percent.” “Levered Limit strategy”: “1. decile: negative 6 percent,” “I Q R: [negative 2 percent; 4 percent],” “Median H E: 1 percent,” “Mean H E: 1 percent,” “9. decile: 9 percent.” In the second panel, “Middle tercile (n equals 732),” the vertical axis ranges from negative 60 percent to 40 percent in increments of 20 percent. The boxplot details are as follows: “Routine Fixed-time strategy”: “1. decile: negative 1 percent,” “I Q R: [0 percent; 2 percent],” “Median H E: 1 percent,” “Mean H E: 1 percent,” “9. decile: 4 percent.” “Full Fixed-time strategy”: “1. decile: negative 1 percent,” “I Q R: [0 percent; 4 percent],” “Median H E: 1 percent,” “Mean H E: 2 percent,” “9. decile: 6 percent.” “Levered Fixed-time strategy”: “1. decile: negative 5 percent,” “I Q R: [negative 1 percent; 5 percent],” “Median H E: 2 percent,” “Mean H E: 2 percent,” “9. decile: 10 percent.” “Routine Split-time strategy”: “1. decile: negative 0 percent,” “I Q R: [0 percent; 2 percent],” “Median H E: 1 percent,” “Mean H E: 1 percent,” “9. decile: 3 percent.” “Full Split-time strategy”: “1. decile: negative 1 percent,” “I Q R: [0 percent; 3 percent],” “Median H E: 1 percent,” “Mean H E: 2 percent,” “9. decile: 6 percent.” “Levered Split-time strategy”: “1. decile: negative 4 percent,” “I Q R: [negative 1 percent; 4 percent],” “Median H E: 2 percent,” “Mean H E: 3 percent,” “9. decile: 9 percent.” “Routine Limit strategy”: “1. decile: negative 1 percent,” “I Q R: [negative 0 percent; 1 percent],” “Median H E: 0 percent,” “Mean H E: 1 percent,” “9. decile: 2 percent.” “Full Limit strategy”: “1. decile: negative 1 percent,” “I Q R: [negative 0 percent; 2 percent],” “Median H E: 0 percent,” “Mean H E: 1 percent,” “9. decile: 4 percent.” “Levered Limit strategy”: “1. decile: negative 4 percent,” “I Q R: [1 percent; 3 percent],” “Median H E: 0 percent,” “Mean H E: 1 percent,” “9. decile: 6 percent.” In the third panel, “Lower tercile (n equals 732),” the vertical axis ranges from negative 60 percent to 40 percent in increments of 20 percent. The boxplot details are as follows: “Routine Fixed-time strategy”: “1. decile: negative 1 percent,” “I Q R: [0 percent; 2 percent],” “Median H E: 1 percent,” “Mean H E: 1 percent,” “9. decile: 3 percent.” “Full Fixed-time strategy”: “1. decile: negative 1 percent,” “I Q R: [0 percent; 3 percent],” “Median H E: 1 percent,” “Mean H E: 2 percent,” “9. decile: 6 percent.” “Levered Fixed-time strategy”: “1. decile: negative 4 percent,” “I Q R: [negative 1 percent; 4 percent],” “Median H E: 1 percent,” “Mean H E: 2 percent,” “9. decile: 8 percent.” “Routine Split-time strategy”: “1. decile: negative 0 percent,” “I Q R: [0 percent; 1 percent],” “Median H E: 1 percent,” “Mean H E: 1 percent,” “9. decile: 3 percent.” “Full Split-time strategy”: “1. decile: negative 1 percent,” “I Q R: [0 percent; 2 percent],” “Median H E: 1 percent,” “Mean H E: 2 percent,” “9. decile: 5 percent.” “Levered Split-time strategy”: “1. decile: negative 3 percent,” “I Q R: [negative 1 percent; 4 percent],” “Median H E: 1 percent,” “Mean H E: 2 percent,” “9. decile: 7 percent.” “Routine Limit strategy”: “1. decile: negative 0 percent,” “I Q R: [negative 0 percent; 1 percent],” “Median H E: 0 percent,” “Mean H E: 1 percent,” “9. decile: 2 percent.” “Full Limit strategy”: “1. decile: negative 1 percent,” “I Q R: [negative 0 percent; 2 percent],” “Median H E: 0 percent,” “Mean H E: 1 percent,” “9. decile: 4 percent.” “Levered Limit strategy”: “1. decile: negative 3 percent,” “I Q R: [negative 1 percent; 2 percent],” “Median H E: 0 percent,” “Mean H E: 1 percent,” “9. decile: 5 percent.”

The hedging efficiency (HE) of all nine hedging strategies across different farm sizes (upper, middle, and lower tercile). Source: Representation based on own calculation

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Figure A4
A figure of boxplots shows hedging efficiency across nine strategies for four farm clusters by type and strategy category.The figure consists of twelve boxplots arranged in four panels and three vertical columns. The four panels from top to bottom are labeled “Cluster 1 Specialized livestock farms (n equals 1,190),” “Cluster 2 Specialized crop farms (n equals 481),” “Cluster 3 Leveraged growth farms (n equals 386),” and “Cluster 4 Atypical farms (n equals 140).” The three columns from left to right are labeled “Fixed-time strategies,” “Split-time strategies,” and “Limit strategies.” Each column includes three subcategories labeled “routine,” “full,” and “levered.” A legend at the bottom indicates that “the green line inside the box represents the median,” “a red diamond represents the mean,” “boxes represent interquartile ranges (I Q R; middle 50 percent),” “whiskers represent the range between the first quartile minus 1.5 I Q R and the third quartile plus 1.5 I Q R,” and “dots represent Outlier observations that extend beyond the whiskers.” In the first panel, “Cluster 1 Specialized livestock farms (n equals 1,190),” the vertical axis ranges from negative 60 percent to 40 percent in increments of 20 percent. The boxplot details are as follows: “Routine Fixed-time strategy”: “1. decile: negative 1 percent,” “I Q R: [0 percent; 2 percent],” “Median H E: 1 percent,” “Mean H E: 1 percent,” “9. decile: 3 percent.” “Full Fixed-time strategy”: “1. decile: negative 1 percent,” “I Q R: [0 percent; 3 percent],” “Median H E: 1 percent,” “Mean H E: 1 percent,” “9. decile: 5 percent.” “Levered Fixed-time strategy”: “1. decile: negative 4 percent,” “I Q R: [negative 1 percent; 4 percent],” “Median H E: 1 percent,” “Mean H E: 2 percent,” “9. decile: 7 percent.” “Routine Split-time strategy”: “1. decile: negative 0 percent,” “I Q R: [0 percent; 1 percent],” “Median H E: 1 percent,” “Mean H E: 1 percent,” “9. decile: 2 percent.” “Full Split-time strategy”: “1. decile: negative 1 percent,” “I Q R: [0 percent; 2 percent],” “Median H E: 1 percent,” “Mean H E: 1 percent,” “9. decile: 4 percent.” “Levered Split-time strategy”: “1. decile: negative 3 percent,” “I Q R: [negative 0 percent; 4 percent],” “Median H E: 1 percent,” “Mean H E: 2 percent,” “9. decile: 7 percent.” “Routine Limit strategy”: “1. decile: negative 0 percent,” “I Q R: [negative 0 percent; 1 percent],” “Median H E: 0 percent,” “Mean H E: 0 percent,” “9. decile: 2 percent.” “Full Limit strategy”: “1. decile: negative 1 percent,” “I Q R: [negative 0 percent; 1 percent],” “Median H E: 0 percent,” “Mean H E: 1 percent,” “9. decile: 3 percent.” “Levered Limit strategy”: “1. decile: negative 3 percent,” “I Q R: [negative 1 percent; 2 percent],” “Median H E: 0 percent,” “Mean H E: 0 percent,” “9. decile: 4 percent.” In the second panel, “Cluster 2 Specialized crop farms (n equals 481),” the vertical axis ranges from negative 60 percent to 40 percent in increments of 20 percent. The boxplot details are as follows: “Routine Fixed-time strategy”: “1. decile: negative 0 percent,” “I Q R: [1 percent; 5 percent],” “Median H E: 2 percent,” “Mean H E: 3 percent,” “9. decile: 8 percent.” “Full Fixed-time strategy”: “1. decile: negative 2 percent,” “I Q R: [1 percent; 9 percent],” “Median H E: 4 percent,” “Mean H E: 5 percent,” “9. decile: 13 percent.” “Levered Fixed-time strategy”: “1. decile: negative 8 percent,” “I Q R: [negative 2 percent; 10 percent],” “Median H E: 3 percent,” “Mean H E: 3 percent,” “9. decile: 17 percent.” “Routine Split-time strategy”: “1. decile: negative 0 percent,” “I Q R: [1 percent; 4 percent],” “Median H E: 2 percent,” “Mean H E: 3 percent,” “9. decile: 6 percent.” “Full Split-time strategy”: “1. decile: negative 2 percent,” “I Q R: [1 percent; 7 percent],” “Median H E: 3 percent,” “Mean H E: 4 percent,” “9. decile: 10 percent.” “Levered Split-time strategy”: “1. decile: negative 7 percent,” “I Q R: [negative 1 percent; 9 percent],” “Median H E: 3 percent,” “Mean H E: 3 percent,” “9. decile: 15 percent.” “Routine Limit strategy”: “1. decile: negative 1 percent,” “I Q R: [0 percent; 3 percent],” “Median H E: 1 percent,” “Mean H E: 2 percent,” “9. decile: 5 percent.” “Full Limit strategy”: “1. decile: negative 2 percent,” “I Q R: [0 percent; 5 percent],” “Median H E: 2 percent,” “Mean H E: 3 percent,” “9. decile: 9 percent.” “Levered Limit strategy”: “1. decile: negative 6 percent,” “I Q R: [negative 2 percent; 7 percent],” “Median H E: 2 percent,” “Mean H E: 2 percent,” “9. decile: 12 percent.” In the third panel, “Cluster 3 Leveraged growth farms (n equals 386),” the vertical axis ranges from negative 60 percent to 40 percent in increments of 20 percent. The boxplot details are as follows: “Routine Fixed-time strategy”: “1. decile: negative 1 percent,” “I Q R: [0 percent; 2 percent],” “Median H E: 1 percent,” “Mean H E: 1 percent,” “9. decile: 4 percent.” “Full Fixed-time strategy”: “1. decile: negative 2 percent,” “I Q R: [negative 0 percent; 4 percent],” “Median H E: 1 percent,” “Mean H E: 2 percent,” “9. decile: 6 percent.” “Levered Fixed-time strategy”: “1. decile: negative 6 percent,” “I Q R: [negative 2 percent; 5 percent],” “Median H E: 1 percent,” “Mean H E: 1 percent,” “9. decile: 10 percent.” “Routine Split-time strategy”: “1. decile: negative 1 percent,” “I Q R: [negative 0 percent; 2 percent],” “Median H E: 1 percent,” “Mean H E: 1 percent,” “9. decile: 3 percent.” “Full Split-time strategy”: “1. decile: negative 2 percent,” “I Q R: [negative 0 percent; 3 percent],” “Median H E: 1 percent,” “Mean H E: 1 percent,” “9. decile: 5 percent.” “Levered Split-time strategy”: “1. decile: negative 6 percent,” “I Q R: [1 percent; 4 percent],” “Median H E: 1 percent,” “Mean H E: 1 percent,” “9. decile: 8 percent.” “Routine Limit strategy”: “1. decile: negative 1 percent,” “I Q R: [negative 0 percent; 1 percent],” “Median H E: 0 percent,” “Mean H E: 0 percent,” “9. decile: 2 percent.” “Full Limit strategy”: “1. decile: negative 2 percent,” “I Q R: [negative 0 percent; 2 percent],” “Median H E: 0 percent,” “Mean H E: 1 percent,” “9. decile: 4 percent.” “Levered Limit strategy”: “1. decile: negative 5 percent,” “I Q R: [negative 2 percent; 2 percent],” “Median H E: 0 percent,” “Mean H E: 0 percent,” “9. decile: 6 percent.” In the fourth panel, “Cluster 4 Atypical farms (n equals 140),” the vertical axis ranges from negative 60 percent to 40 percent in increments of 20 percent. The boxplot details are as follows: “Routine Fixed-time strategy”: “1. decile: negative 0 percent,” “I Q R: [0 percent; 3 percent],” “Median H E: 1 percent,” “Mean H E: 1 percent,” “9. decile: 4 percent.” “Full Fixed-time strategy”: “1. decile: negative 1 percent,” “I Q R: [0 percent; 5 percent],” “Median H E: 2 percent,” “Mean H E: 2 percent,” “9. decile: 7 percent.” “Levered Fixed-time strategy”: “1. decile: negative 4 percent,” “I Q R: [negative 1 percent; 6 percent],” “Median H E: 2 percent,” “Mean H E: 3 percent,” “9. decile: 12 percent.” “Routine Split-time strategy”: “1. decile: negative 0 percent,” “I Q R: [0 percent; 2 percent],” “Median H E: 1 percent,” “Mean H E: 2 percent,” “9. decile: 3 percent.” “Full Split-time strategy”: “1. decile: negative 1 percent,” “I Q R: [0 percent; 4 percent],” “Median H E: 1 percent,” “Mean H E: 2 percent,” “9. decile: 6 percent.” “Levered Split-time strategy”: “1. decile: negative 3 percent,” “I Q R: [negative 1 percent; 5 percent],” “Median H E: 2 percent,” “Mean H E: 2 percent,” “9. decile: 9 percent.” “Routine Limit strategy”: “1. decile: negative 0 percent,” “I Q R: [negative 0 percent; 1 percent],” “Median H E: 0 percent,” “Mean H E: 1 percent,” “9. decile: 3 percent.” “Full Limit strategy”: “1. decile: negative 1 percent,” “I Q R: [negative 0 percent; 2 percent],” “Median H E: 1 percent,” “Mean H E: 1 percent,” “9. decile: 5 percent.” “Levered Limit strategy”: “1. decile: negative 4 percent,” “I Q R: [negative 1 percent; 4 percent],” “Median H E: 1 percent,” “Mean H E: 1 percent,” “9. decile: 8 percent.”

The hedging efficiency (HE) in different types of farms (n = 2,197). Source: Representation based on own calculation

Figure A4
A figure of boxplots shows hedging efficiency across nine strategies for four farm clusters by type and strategy category.The figure consists of twelve boxplots arranged in four panels and three vertical columns. The four panels from top to bottom are labeled “Cluster 1 Specialized livestock farms (n equals 1,190),” “Cluster 2 Specialized crop farms (n equals 481),” “Cluster 3 Leveraged growth farms (n equals 386),” and “Cluster 4 Atypical farms (n equals 140).” The three columns from left to right are labeled “Fixed-time strategies,” “Split-time strategies,” and “Limit strategies.” Each column includes three subcategories labeled “routine,” “full,” and “levered.” A legend at the bottom indicates that “the green line inside the box represents the median,” “a red diamond represents the mean,” “boxes represent interquartile ranges (I Q R; middle 50 percent),” “whiskers represent the range between the first quartile minus 1.5 I Q R and the third quartile plus 1.5 I Q R,” and “dots represent Outlier observations that extend beyond the whiskers.” In the first panel, “Cluster 1 Specialized livestock farms (n equals 1,190),” the vertical axis ranges from negative 60 percent to 40 percent in increments of 20 percent. The boxplot details are as follows: “Routine Fixed-time strategy”: “1. decile: negative 1 percent,” “I Q R: [0 percent; 2 percent],” “Median H E: 1 percent,” “Mean H E: 1 percent,” “9. decile: 3 percent.” “Full Fixed-time strategy”: “1. decile: negative 1 percent,” “I Q R: [0 percent; 3 percent],” “Median H E: 1 percent,” “Mean H E: 1 percent,” “9. decile: 5 percent.” “Levered Fixed-time strategy”: “1. decile: negative 4 percent,” “I Q R: [negative 1 percent; 4 percent],” “Median H E: 1 percent,” “Mean H E: 2 percent,” “9. decile: 7 percent.” “Routine Split-time strategy”: “1. decile: negative 0 percent,” “I Q R: [0 percent; 1 percent],” “Median H E: 1 percent,” “Mean H E: 1 percent,” “9. decile: 2 percent.” “Full Split-time strategy”: “1. decile: negative 1 percent,” “I Q R: [0 percent; 2 percent],” “Median H E: 1 percent,” “Mean H E: 1 percent,” “9. decile: 4 percent.” “Levered Split-time strategy”: “1. decile: negative 3 percent,” “I Q R: [negative 0 percent; 4 percent],” “Median H E: 1 percent,” “Mean H E: 2 percent,” “9. decile: 7 percent.” “Routine Limit strategy”: “1. decile: negative 0 percent,” “I Q R: [negative 0 percent; 1 percent],” “Median H E: 0 percent,” “Mean H E: 0 percent,” “9. decile: 2 percent.” “Full Limit strategy”: “1. decile: negative 1 percent,” “I Q R: [negative 0 percent; 1 percent],” “Median H E: 0 percent,” “Mean H E: 1 percent,” “9. decile: 3 percent.” “Levered Limit strategy”: “1. decile: negative 3 percent,” “I Q R: [negative 1 percent; 2 percent],” “Median H E: 0 percent,” “Mean H E: 0 percent,” “9. decile: 4 percent.” In the second panel, “Cluster 2 Specialized crop farms (n equals 481),” the vertical axis ranges from negative 60 percent to 40 percent in increments of 20 percent. The boxplot details are as follows: “Routine Fixed-time strategy”: “1. decile: negative 0 percent,” “I Q R: [1 percent; 5 percent],” “Median H E: 2 percent,” “Mean H E: 3 percent,” “9. decile: 8 percent.” “Full Fixed-time strategy”: “1. decile: negative 2 percent,” “I Q R: [1 percent; 9 percent],” “Median H E: 4 percent,” “Mean H E: 5 percent,” “9. decile: 13 percent.” “Levered Fixed-time strategy”: “1. decile: negative 8 percent,” “I Q R: [negative 2 percent; 10 percent],” “Median H E: 3 percent,” “Mean H E: 3 percent,” “9. decile: 17 percent.” “Routine Split-time strategy”: “1. decile: negative 0 percent,” “I Q R: [1 percent; 4 percent],” “Median H E: 2 percent,” “Mean H E: 3 percent,” “9. decile: 6 percent.” “Full Split-time strategy”: “1. decile: negative 2 percent,” “I Q R: [1 percent; 7 percent],” “Median H E: 3 percent,” “Mean H E: 4 percent,” “9. decile: 10 percent.” “Levered Split-time strategy”: “1. decile: negative 7 percent,” “I Q R: [negative 1 percent; 9 percent],” “Median H E: 3 percent,” “Mean H E: 3 percent,” “9. decile: 15 percent.” “Routine Limit strategy”: “1. decile: negative 1 percent,” “I Q R: [0 percent; 3 percent],” “Median H E: 1 percent,” “Mean H E: 2 percent,” “9. decile: 5 percent.” “Full Limit strategy”: “1. decile: negative 2 percent,” “I Q R: [0 percent; 5 percent],” “Median H E: 2 percent,” “Mean H E: 3 percent,” “9. decile: 9 percent.” “Levered Limit strategy”: “1. decile: negative 6 percent,” “I Q R: [negative 2 percent; 7 percent],” “Median H E: 2 percent,” “Mean H E: 2 percent,” “9. decile: 12 percent.” In the third panel, “Cluster 3 Leveraged growth farms (n equals 386),” the vertical axis ranges from negative 60 percent to 40 percent in increments of 20 percent. The boxplot details are as follows: “Routine Fixed-time strategy”: “1. decile: negative 1 percent,” “I Q R: [0 percent; 2 percent],” “Median H E: 1 percent,” “Mean H E: 1 percent,” “9. decile: 4 percent.” “Full Fixed-time strategy”: “1. decile: negative 2 percent,” “I Q R: [negative 0 percent; 4 percent],” “Median H E: 1 percent,” “Mean H E: 2 percent,” “9. decile: 6 percent.” “Levered Fixed-time strategy”: “1. decile: negative 6 percent,” “I Q R: [negative 2 percent; 5 percent],” “Median H E: 1 percent,” “Mean H E: 1 percent,” “9. decile: 10 percent.” “Routine Split-time strategy”: “1. decile: negative 1 percent,” “I Q R: [negative 0 percent; 2 percent],” “Median H E: 1 percent,” “Mean H E: 1 percent,” “9. decile: 3 percent.” “Full Split-time strategy”: “1. decile: negative 2 percent,” “I Q R: [negative 0 percent; 3 percent],” “Median H E: 1 percent,” “Mean H E: 1 percent,” “9. decile: 5 percent.” “Levered Split-time strategy”: “1. decile: negative 6 percent,” “I Q R: [1 percent; 4 percent],” “Median H E: 1 percent,” “Mean H E: 1 percent,” “9. decile: 8 percent.” “Routine Limit strategy”: “1. decile: negative 1 percent,” “I Q R: [negative 0 percent; 1 percent],” “Median H E: 0 percent,” “Mean H E: 0 percent,” “9. decile: 2 percent.” “Full Limit strategy”: “1. decile: negative 2 percent,” “I Q R: [negative 0 percent; 2 percent],” “Median H E: 0 percent,” “Mean H E: 1 percent,” “9. decile: 4 percent.” “Levered Limit strategy”: “1. decile: negative 5 percent,” “I Q R: [negative 2 percent; 2 percent],” “Median H E: 0 percent,” “Mean H E: 0 percent,” “9. decile: 6 percent.” In the fourth panel, “Cluster 4 Atypical farms (n equals 140),” the vertical axis ranges from negative 60 percent to 40 percent in increments of 20 percent. The boxplot details are as follows: “Routine Fixed-time strategy”: “1. decile: negative 0 percent,” “I Q R: [0 percent; 3 percent],” “Median H E: 1 percent,” “Mean H E: 1 percent,” “9. decile: 4 percent.” “Full Fixed-time strategy”: “1. decile: negative 1 percent,” “I Q R: [0 percent; 5 percent],” “Median H E: 2 percent,” “Mean H E: 2 percent,” “9. decile: 7 percent.” “Levered Fixed-time strategy”: “1. decile: negative 4 percent,” “I Q R: [negative 1 percent; 6 percent],” “Median H E: 2 percent,” “Mean H E: 3 percent,” “9. decile: 12 percent.” “Routine Split-time strategy”: “1. decile: negative 0 percent,” “I Q R: [0 percent; 2 percent],” “Median H E: 1 percent,” “Mean H E: 2 percent,” “9. decile: 3 percent.” “Full Split-time strategy”: “1. decile: negative 1 percent,” “I Q R: [0 percent; 4 percent],” “Median H E: 1 percent,” “Mean H E: 2 percent,” “9. decile: 6 percent.” “Levered Split-time strategy”: “1. decile: negative 3 percent,” “I Q R: [negative 1 percent; 5 percent],” “Median H E: 2 percent,” “Mean H E: 2 percent,” “9. decile: 9 percent.” “Routine Limit strategy”: “1. decile: negative 0 percent,” “I Q R: [negative 0 percent; 1 percent],” “Median H E: 0 percent,” “Mean H E: 1 percent,” “9. decile: 3 percent.” “Full Limit strategy”: “1. decile: negative 1 percent,” “I Q R: [negative 0 percent; 2 percent],” “Median H E: 1 percent,” “Mean H E: 1 percent,” “9. decile: 5 percent.” “Levered Limit strategy”: “1. decile: negative 4 percent,” “I Q R: [negative 1 percent; 4 percent],” “Median H E: 1 percent,” “Mean H E: 1 percent,” “9. decile: 8 percent.”

The hedging efficiency (HE) in different types of farms (n = 2,197). Source: Representation based on own calculation

Close modal
1.

The “signal.detrend()” function from the “scipy” library in Python was used to eliminate linear trends from individual farm time series of the AP. Subsequently, we computed the individual trend-adjusted SD in €/ha for all farms.

The farm-level trend adjustment was applied to account for individual developments and to ensure that structural differences in long-term income trends do not distort the analysis of the hedging effect. In addition, we also measured hedging efficiency without applying any trend adjustment – ultimately, this would have led to only marginally different results; therefore, we do not report the results based on the non-adjusted data separately.

2.

We have used the German key figure “Ertragsmesszahl,” which we have translated as “yield measure.” It is a measure used in German agriculture to assess the quality of agricultural land. We normalized it per hectare to compare the soil quality in farms of different size.

3.

To avoid misunderstandings, the following must be noted: in contrast to the HE, where positive values indicate a reduction of the SD and thus a risk management success (and vice versa), in the case of shortfall, it is negative values that indicate a reduction of shortfalls and thus a risk management success (and vice versa).

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