Improving poor households' access to capital is a common
element of rural strategies that are designed to induce growth. Economic
theory predicts that by relaxing the liquidity constraints of poor
households, interventions that enhance these households' access to
capital will lead to a more efficient allocation of resources, increased
production, and higher welfare (Singh, Squire, and Strauss 1986). A
number of researchers have sought to inform this claim with empirical
data by assessing the negative impact of credit constraints on
farms' and households' efficiency (see for instance, Feder et
al. 1990; Ray and Bhadra 1993; Carter and Olinto 2003; Foltz 2004;
Petrick 2004; Chavas, Petrie, and Roth 2005; de Mel, McKenzie, and
Woodruff 2007; Guirkinger, Fletschner, and Boucher 2007). (1)
By and large, these studies have used the household as the unit of
analysis, an approach that can be problematic in settings where there
are gender-based market imperfections and significant gender-based
asymmetries in how rights, resources, and responsibilities are
distributed within the household. Specifically, as has been amply
documented in the development literature, rural women are more
restricted in their access to and control over land (Agarwal 1994; Deere
and Leon 1997, 2001) and capital (Sisto 1996; Ospina 1998; Fletschner
2006), and in the type of entrepreneurial activities in which they can
engage given their household roles and social norms (Cain, Khanam, and
Nahar 1979; Carney and Watts 1991; Schroeder 1996; Kevane 2004;
Fletschner and Carter 2008).
Arguably, using the household as the unit of analysis may still be
reasonable if, as most economists implicitly assume, households make
Pareto-efficient productive decisions. However, the assumption that
family members pull their resources and allocate them to their most
efficient use may be incorrect. Intrahousehold dynamics tend to be
complex: spouses may hold conflicting preferences, and they may not
fully share their labor, assets, or information (Haddad, Hoddinott, and
Alderman 1997). When spouses disagree, they may choose to not fully pool
their resources even if such decisions lead to a less efficient outcome.
In particular, Jones (1983) has found that families in Cameroon could
have increased their overall production if the women of the household
allocated more of their time to rice cultivation, the income from which
typically accrues to the men; and Udry (1994) has found that households
in Burkina Faso could have increased their level of production by
reallocating labor and fertilizer from men's plots to women's
plots.
If household members do not pool or trade resources efficiently, it
would be incorrect to assume that husbands with adequate access to
capital will help alleviate the gender-specific constraints their wives
face in the financial market. In this case interventions that improve
women's access to credit are necessary because women tend to have
poorer access to resources than men and rationing mechanisms that limit
women's access to capital may have substantial economic
consequences for their households. In this article I explore the second
part of this argument, namely that there may be efficiency gains to be
had from specifically enhancing women's productive capacity within
the household.
To evaluate this argument, I use data from a survey carried out in
1999, in which husbands and wives (2) from 210 rural households in
Paraguay were asked to provide detailed production information and
answer a series of qualitative questions designed to assess their
individual access to credit. Using this information, I measured
households' efficiency and assessed the impact of men's and
women's credit constraints on their households' efficiency.
From a methodological perspective this article is in two important
ways an improvement over most other studies that have explored how
imperfections in the capital market affect efficiency. First, I use
qualitative measures that capture whether or not households are credit
constrained (do they have adequate access to credit?), rather than
whether or not they use credit (have they taken loans?). (3) Second, and
a central argument of this article, I use information on each
spouse's individual access to credit instead of relying on
households' access to credit.
The article presents presents empirical support for
efficiency-based arguments to enhance women's access to credit.
Analysis of the data confirms that households in which women reported
not being able to meet their needs for credit are not producing as much
as they possibly could. The costs of these constraints to society are
substantial: for the average family, the woman's constraints are
associated with an 11% loss in efficiency.
The article is organized as follows. I start by presenting a
stylized description of farm households' economic decision making.
I then explain the methodology employed to measure household efficiency,
discuss the variables used to characterize efficiency, and summarize the
efficiency measures. I propose a framework to assess the sources of
their inefficiency. I identify spouses' credit rationing status and
explain how that information can be incorporated in the econometric
analysis. I discuss the factors contributing to households'
inefficiency, paying special attention to the impact of women's
credit constraints. Finally, I present the conclusions.
A Neo-Classical Farm Household Model
Consider a household i in which, following most standard economic
models of rural household decision making, the preferences and
constraints of spouses m and f are characterized as follows. Spouses
have working capital [K.sup.m.sub.i] and [K.sup.f.sub.i], and they each
have L units of labor time. The man dedicates all his labor to the
production of marketable goods that can either be exchanged or consumed.
The woman divides her time between the provision of household services
[Z.sub.i] and the production of marketable goods. (4) Since the
provision of household services does not require capital, [Z.sub.i] can
be represented by the number of hours the woman dedicates to the
provision of household services.
Spouses allocate their labor and capital (L, L - [Z.sub.i],
[K.sup.m.sub.i], [K.sup.f.sub.i]) to produce farm and non-farm outputs
([F.sup.m.sub.i], [F.sup.f.sub.i], [N.sup.m.sub.i], [N.sup.f.sub.i])
according to a technology X that encompasses all the feasible
input-output combinations. (5) It is important to note that following
Chavas, Petrie, and Roth (2005), I use the household (i.e., farm and
nonfarm production) rather than the farm as the relevant unit of
analysis. Chavas, Petrie, and Roth demonstrate that evaluating
efficiency at the farm level is incorrect when input markets are
imperfect or when farm and nonfarm activities are based on a common
technology. Both of these conditions apply to the rural setting covered
in this study: fieldwork observations and survey results described in
more detail in later sections of this article confirm considerable
nonprice rationing in the credit market and suggest that farm and
nonfarm activities are jointly produced, as nonfarm production can be a
source of liquidity for farming activities.
In this one-period model households' revenue is calculated by
valuing all production at market prices [p.sup.q]([F.sup.m] + [F.sup.f])
+ [p.sup.n]([N.sup.m] + [N.sup.f]), loans are repaid (1 +
r)([K.sup.m.sub.i] + [K.sup.f.sub.i]), and the profit, [[pi].sub.i], is
used for consumption of goods [G.sub.i]. (6) Families' well-being
depends on the goods available for consumption and the household
services provided by the women and can be represented by a continuously
differentiable and quasi-concave utility function [U.sub.i]([G.sub.i],
[Z.sub.i]). Thus, family i's economic decision-making process can
be modeled as
(1) [MATHEMATICAL EXPRESSION NOT REPRODUCIBLE IN ASCII].
Families differ in the extent to which they are willing to
substitute household services for consumption goods, but for any given
level of household services [[bar.Z].sub.i], nonsatiation of the utility
function implies that household i will maximize its consumption, which
is in turn equivalent to maximizing its profit conditional on
[[bar.Z].sub.i]:
(2) [MATHEMATICAL EXPRESSION NOT REPRODUCIBLE IN ASCII].
Equation (2) implies that for a given level of inputs (L, L -
[[bar.Z].sub.i], [[bar.K].sup.m.sub.i], [[bar.K].sup.f.sub.i]), a
household that is maximizing its profit must be allocating these inputs
in a way that maximizes its revenues. Such a household is economically
efficient: it is producing as much as it is feasible given its
resources, market prices, the technology available, and the level of
household services it is providing. By definition an economically
efficient household is technically and allocatively efficient. It is
technically efficient because for a given level of inputs, the household
will produce as much output as is feasible with the available
technology. It is allocatively efficient because given market prices, it
will choose to produce the combination of outputs that maximizes its
revenues.
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