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Greener Journal of Agricultural Sciences Vol. 9(2), pp. 119-137, 2019 ISSN: 2276-7770 Copyright ©2019, the copyright of this article is
retained by the author(s) DOI Link: http://doi.org/10.15580/GJAS.2019.2.010919010 http://gjournals.org/GJAS |
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Impact
of Improved Soybean (Belessa-95) Variety on Income among Smallholder Farmers
in Bambasi Woreda, Benishangul Gumuz Regional State
Ethiopian Institute of Agricultural Research
(EIAR), Planning, Monitoring and Evaluation Researcher
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ARTICLE INFO |
ABSTRACT |
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Article
No.: 010919010 Type: Research DOI: 10.15580/GJAS.2019.2.010919010 |
The importance of
agricultural technology in enhancing the welfares of farmers can be realized
when yield gain from the technologies results in meaningful income gain.
This article aimed to assess economic impact of improved soybean
(Bellessa-95) variety on income among farm households in Bambasi District,
BGRS. In this study a multi-stage stratified sampling technique was employed
to select rural kebeles and households. Three rural kebeles were selected
randomly. Structured interview schedule was developed, pre-tested and used
for collecting the essential quantitative data for the study from 134
randomly selected households. Descriptive statistics and propensity score
machining (PSM) models were employed to analyze data. Results of descriptive
analysis showed that there were statistically significant differences
between adopter and non-adopter households with distance to market,
livestock ownership, and frequency of extension visit, farm income as well
as number of oxen owned. Consistent with the findings of previous studies,
regression results showed that adoption of improved soybean has a positive
and significant effect on farm income by which adopters are better-off than
non-adopters. Based on results obtained it is recommended to continuous
training in improved soybean production. Promoting farmers to form or join
cooperatives. Strengthening demonstration centers and Farmers Training
Centers (FTC). Transaction costs should be reduced and scaling up and
diffusion of improved soybean varieties in the study area should be broadened. |
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Submitted: 09/01/2019 Accepted: 12/01/2019 Published: 06/04/2019 |
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*Corresponding
Author Mr.
Musba Kedir E-mail:
Kedirmusba44@ gmail.com Phone:
+251913917911 |
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Keywords: |
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In
Ethiopia, agriculture takes the lion’s share (72.7%) in terms of employment.
The sector is the livelihood of the 75.26 million (79.77%) of the population.
It is the source of food and cash for those who are engaged in the sector and
others. Most agricultural holders acquire the food they consume and the cash
they need to cover other expenses only from farming activities. Since farming
in Ethiopia is often precarious and usually at the mercy of nature, it is
invariably an arduous struggle for the holders to make ends meet (UNDP, 2014).
The
last five-year Growth and Transformation Plan (GTP) (2010/11-2014/15) and the
second GTP (2015/16-2020/21) gives special emphasis to the role of agriculture
as a major source of economic development. Following the Agricultural
Development-Led Industrialization (ADLI) strategy and building on PASDEP
achievements, the GTP has the priority to intensify productivity of
smallholders and strongly supports the intensification of market-oriented
agriculture, either at national or international level, and promotes private
investments. The plan includes scaling up of best practices to bring average
farmers’ productivity closer to those of best farmers, expanding irrigation
coverage and shifting to production of high value crops to improve income of
farmers and pastoralists, with complementary investments in market and
infrastructure development (FAO, 2012).
Soybean is among the cash crops which have been
given priority in the national effort of meeting increased income and
nutritional security of households. To this effect number of improved soybean
varieties have been developed by the national research system and disseminated
among smallholder farmers. Benishangul Gumuz region is one of the beneficiary
regions of the country since 2006. The region has 156,000 ha of land that is
suitable for soybean production. However, the contribution of the already
disseminated varieties has not been well understood among the beneficiary
farmers for informed decision making and to justify further expansion of
soybean production zone in the region.
Kathelen (2010) reported on his study that a well-designed impact
assessment study can provide insight in to the causal factors behind the
success and failure of various improved variety adoption activities. Impact
assessment thus provides information that allows research and extension
institutions to improve their services, and improve the welfare of the farmer.
Moreover, ADB (2006) indicated that project impact evaluation established
whether the intervention had a welfare effect on individuals, households, and
communities, and whether this can be attributed to the concerned intervention.
Generally, the focus of
impact assessment goes beyond the products of research (such as improved
variety) to determine the effects of adoption of its products. In other words,
adoption of the products of research is a prerequisite for attaining impact.
Impact assessment is done for several reasons including accountability,
improving future design, prioritizing and implementation of similar programs.
As FAO (2000) put it; the results of this process provide continuous feedbacks
to the project planning, prioritizing and implementation. It can be undertaken
before initiating the project (ex-ante), during the project period (midterm) or
after the completion (ex-post) of the project or activity (Anandajayasekeram, et al., 1996).
Though
traditional agriculture prevails in developing countries in general and in
Ethiopia in particular, some progress has been made in using improved
agricultural technologies and inputs. High yielding soybean varieties are among
important technologies promoted by the country’s agricultural research and
extension system.
A
good technology has to guarantee sustainable productivity across niche agro
ecologies and over a period of time. The possible outcomes of a research
undertaking are commonly conceptualized in terms of yield increases or reducing
yield losses. However, such yield increases often require additional inputs,
which lower the effective value of yield gains. Farmers particularly resource
poor ones, will only adopt technologies if net yield gains are significantly
greater than zero. (Mills, 1997 cited by Mengistu, 2003).It is then very
important to know whether additional yields or returns obtained as a result of
using an improved technology are sufficient enough to qualify technology for
wide scale dissemination. In this respect, technical changes brought about
research have to be evaluated for the benefit that the farmers get from them.
Added to this, in
developing countries like Ethiopia, some new agricultural technologies have
been only partially successful in improving productive efficiency. One of the
probable reasons might be farmers’ deviation in the use of associated inputs
from the developed technological packages. Farmers may not be able to operate
at higher levels of inputs because of capital scarcity or lack of access to
purchased inputs. Consequently, analysis of the impact of new varieties should
begin with how the characteristics of the variety and characteristics specific
to small farmers interact. More precisely, increasing production and ultimately
the income levels of smallholder farmers through technological advancement
requires better understanding of the production system and producers’ behavior
in the use of farm resources.
The adoption of
improved technologies that enhance agricultural productivity and improve annual
income of smallholder farmers in Benishangul Gumuz Region is instrumental for
achieving better economic growth of the farmers. Dissemination of improved
soybean variety known as Bellesa-95 was started in 2006 with few
early adopters in the region especially in Bambasi woreda in order to increase crop productivity and incomes for small
scale farm household. However, its impact on farm income were
not known and no effort had been made to evaluate the program and its
activities hence creating an information gap that needed to be filed. In spite
of the government‘s efforts to address the issue of low productivity, scaling
up and dissemination of improved varieties are in progress such as improved
soybean varieties. But the impact of the improved soybean on income is not
studied in the study area. Therefore; this study was intended to assess the
impact of improved soybean (Bellesa-95)
on household
income.
A comprehensive understanding of impact of improved
varieties in a diverse environment is necessary to design appropriate
strategies to harness their potential benefits in target domains. Research and
extension workers engaged in development and transfer of production
technologies can utilize the results of this study in setting research and
extension agenda. The assessment is important to better inform policy makers
about the contribution of soybean varieties. It helps draw good lessons about
the performance of existing approaches to development and poverty reduction thus
improves targeting of research programs. Smallholder soybean farmers also
benefit to foster adoption and diffusion of new agricultural technologies.
Other similar studies elsewhere will also benefit by using the information
generated by this study.
The
study covers only Bambasi Woreda of
Benishangul Gumuz region. This is mainly because of the limited resource
available and time to undertake the study on a wider scale. The
study impact of improved soybean (Bellesa-95) variety on the farm income
of smallholder farmers.
The study was based on cross sectional data and single variety and may not show
the dynamics of impact from soybean technology adoption.
1.5. Objectives of the study
The general
objective of the study is to analyze impact on income of improved soybean (bellessa-95) variety among farm
households.
Specific objectives
include
1.
To assess socio-economic factors that affect
use of improved soybean varieties.
2.
To analyze the impact of soybean adoption on
farm income of farmers in the study area.
Assosa zone is
located 664 km southwest of Addis Ababa. Based on CSA (2013), this Zone has a
total population of 310,822, of whom 158,932 are men and 151,890 women. When we
see number of urban inhabitants it is 39,957 or 12.86% of the population in the
woreda. A total of 72,879 households
were counted in this Zone.
Bambasi woreda is located 629
km southwest of Addis Ababa and about 45 km southeast of Assosa, the capital
city of Benishangul Gumuz Regional State (BGRS). The woreda is geographically located at 9°45′N latitude and 34°44′E
longitude (Figure 3). It is one of the 20 woredas in the Benishangul-Gumuz Region of Ethiopia. Part of the Assosa Zone, it is bordered by the Mao-Komo special woreda on the southwest, Asossa in the northwest, Oda Buldigilu in the northeast,
and by the Oromia
Region in the southeast. The Woreda
has an area of about 784.4 square kilometers.
According to CSA (2015) total population for this woreda is 71,279 out of this 37543 (52.65%) are male and 33,736
(47.34%) are female. The altitude of the area ranges from 1300-1470 m.a.s.l.
The temperature of the area ranges from 21-35oC. The rainfall of the
area has unimodal pattern extending from May to October with and annual mean of
1350 to 1450 mm.
In the woreda the
common crops grown are maize, sorghum Teff,
chickpea and groundnut. The study area is also suitable for oil crops like
soybean and noug. In addition to this, perennial crops such as mango and
avocado are common in the woreda.

Figure 1. Map of Study Area
Source: Own
sketch (2017)
2.2.
Sampling Technique and sample size
A clear and precise
identification and definition of the population of the study is an important prerequisite
for research sample design. In this study, a three stage sampling procedure was
adopted to collect the required primary data. In the first stage, among the
seven districts in Assosa Zone, Bambasi woreda was selected purposively since
scaling-up of improved soybean variety (Bellesa-95) was implemented in the
district. In the second stage among 26 kebeles in the woreda three of them
(Dabus, Amba-16 and mender-46) were randomly selected. Finally, stratified
random sampling method was employed to identify sample households for inclusion
in the study. To this effect, list of adopter households was obtained from
district agricultural office and from development agents at each sample kebeles
and then households in the area were categorized into 2 strata, that is 483
adopter of improved soybean households, and 612 non-adopter households. The
total sample was determined using Cochran (1977) stratified sampling procedure
considering resource limitation of the study for the Woreda. The sample size
thus obtained was assigned to each kebele based on probability proportional to
size of the households. 134 sample respondents, 67 sample households from each
category were drawn randomly based on probability proportional to sample size
(PPS). These both groups were chosen based on their close similarity in their
socio-economic characteristics.
1
Where, n0
is the sample size, Z is the
selected critical value of desired confidence level (1.96), p is the estimated proportion of an
attribute that is present in the population. q =1-p and e is
the desired level of precision which is 0.08.
Table 1:
Soybean producers selected from each identified kebeles
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Name of the kebeles |
Adopter households |
Non-adopter households |
Total Sample households selected |
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Total |
Sample |
Total |
Sample |
Total sample |
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Dabus |
123 |
17 |
202 |
22 |
39 |
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Amba-16 |
210 |
29 |
240 |
26 |
55 |
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Mender-46 |
150 |
21 |
170 |
19 |
40 |
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Total |
483 |
67 |
612 |
67 |
134 |
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2.3.
Type
and Methods of Data Collection
Primary
and secondary data were collected through semi-structured schedule and
checklists respectively. Trained enumerators were used to collect the data. Primary
data was collected from sample households and secondary data sources were
woreda administration and some published documents.
The
type of primary data collected include households’ demographic characteristics,
asset endowments, access to market, access to credit, membership in different
rural institutions, and income sources. Interviews were conducted with district
level agricultural experts on production and productivity of improved soybean
to generate supplementary (qualitative) data. In addition, Focus Group
Discussions (FGD) was conducted with groups of selected farmers from each
sample kebeles to support interpretation of results obtained from field survey
on changes in adoption of improved soybean technologies and their impact on
household income
Descriptive statistics
such as mean, standard deviation, percentages, frequency, charts, and graphs,
used to describe different categories of sample units with respect to the
desired socioeconomic characteristics. Moreover, inferential statistics such as
chi-square test (for categorical variables) and t-test (for continuous
variables) were used to compare and contrast different categories of sample
units with respect to the desired characters so as to draw some important
conclusions.
There are three
potential source of bias in impact studies. The first one is that participant
households may significantly differ from non-participants in a community as
well as household level due to observable characteristics (such as geographic
remoteness, or a household’s physical and human capital stock) that may have a
direct effect on outcome of interest. Secondly, the difference arises due to
unobservable community level characteristic. For instance, dynamic leaders at
community level may in part drive the existence of a project. At the household
level, some households may have certain advantages such as good entrepreneurial
spirit or relationship with other programs/projects that may significantly
influence behavior. Thirdly, externalities (spillover effect) exerted by
project on non-participants (Davis et al., 2010). Because of the above
problems, differences between participants and non-participants may, either
totally or partially, reflect initial differences between the two groups rather
than the effects of participating in the scaling out program.
The use of PSM to
minimize selectivity bias thus suggests that these differences are the result
of participating in scaling up/out program rather than the intrinsic
characteristics of the sampled households. However, like the simple mean
comparison, PSM may misinterpret the treatment effect, because it only controls
for observed variables, and hidden self-selectivity bias may remain. PSM is
chosen for this study because it does not require baseline data, the treatment
assignment is not random and considered as second-best alternative to
experimental design in minimizing selection biases mentioned above (Baker,
2000).
Moreover, assuming
that technology adoption is a function of a wide range of observable
characteristics at household level, removing the assumption of ‘‘constant
technology effect’’ allows us to follow the PSM method (Mendola, 2007).
Rosenbaum
and Rubin (1983) were the first to develop the PSM statistical tool. The
technique has attracted attention of social program evaluators (Jalan and
Ravallion, 2003; Dehejia and Wahba, 1999). PSM is a non-parametric estimation
method that works by re-weighting the comparison sample to provide an estimate
of the counterfactual of interest what the outcome of a beneficiary household
would have been had it not received program benefits. Since dissemination of
improved soybean variety is targeted small holder farmer’s comparison of mean
outcomes between beneficiaries and non-beneficiaries would lead to bias
estimates. In order to solve this problem the study used the matching technique
called propensity score matching method, which is capable of extracting
comparable pair of treatment comparison households in a non-random program
setup and absence of base line data.
According
to Caliendo and Kopeinig (2008), the estimation of the impact of household’s
adoption of improved soybean on a given farm income (Y) is specified as:
2
Where
τi is treatment effect (effect due adoption of improved soybean),
Yi is farm income of household i, Di is whether household i has
got the treatment or not (i.e., whether a household is adopt or not).
However,
one should notice that) Yi (Di = 1) and Yi (Di =0)
cannot be observed for the same household at the same time. Depending on the
position of the household in the treatment (adoption of improved soybean),
either Yi (Di =1) or Yi (Di =0) is unobserved
outcome (called counterfactual outcome). Due to this fact, estimating
individual treatment effect τi is not possible and one
has to shift to estimating the average treatment effects of the population than
the individual one. Most commonly used average treatment effect estimation is
the ‘average treatment effect on the treated (τ ATT),
and specified as:
(3)
As the counterfactual mean for those being treated, E [Y (0)/ D = 1] is
not observed, one has to choose a proper substitute for it in order to estimate
ATT. One may think to use the mean outcome of the untreated individuals, E[Y
(0)/D = 0] as a substitute to the counterfactual mean for those
being treated, E[Y (0)/D =1]. However, this is not a good idea especially in
non-experimental studies, since it is likely that components which determine
the treatment decision also determine the outcome variable of interest.
In this particular case, variables that determine household’s
decision to adopt improved soybean could also affect household’s farm income.
Therefore, the outcomes of individuals from treatment and comparison group
would differ even in the absence of treatment leading to a self-selection bias.
By rearranging, and subtracting E[Y (0)/D =
0] from both sides of equation (2), one can get the following specification for
ATT.
(4)
Both
terms in the left hand side are observables and ATT can be identified, if and
only if E[Y (0)/D =1] − E[Y (0 /D = 0] = 0. i.e., when there is
no self-selection bias. This condition can be ensured only in social
experiments where treatments are assigned to units randomly (i.e., when there
is no self-selection bias). In non-experimental studies one has to introduce
some identifying assumptions to solve the selection problem. The following are
two strong assumptions to solve the selection problem.
i.
Conditional Independence
Assumption (CIA)
The
Conditional Independence Assumption is given by:
(5)
Where: C
indicates independence, X -is a set of observable characteristics,
Y (0) is non-adopter, and Y (1) is
adopter.
Independence indicates that given a set of observable covariates
(X) which are not affected by treatment (in our case, adoption of improved
soybean) and potential outcomes (farm income) are independent of treatment
assignment (independent of how adoption decision is made by the household).
This assumption implies that the selection is solely based on
observable characteristics (X) and variables that influence treatment
assignment (households’ adoption decision) and potential outcomes (farm income)
are simultaneously observed (Bryson et al. 2002; Caliendo and Kopeinig,
2008). Hence, after adjusting for observable differences, the mean of the
potential outcome is the same for D = 1 and D =0 and
Instead of conditioning on X, Rosenbaum and Rubin (1983),
suggest conditioning on a propensity score (propensity score matching). The
propensity score is defined as the probability of participation for household i given a set X which is
household’s characteristics, P(X ) = pr (D = 1/ X
). Propensity scores are derived from discrete choice models, and are then
used to construct the comparison groups. Matching the probability of
participation, given covariates solves the problem of selection bias using PSM
(Liebenehm et al., 2009). The distribution of observables X is
the same for both participants and nonparticipants given that the propensity
score is balancing score (Liebenehm et al., 2009).
Matching can be performed conditioning on P(X) alone rather than
on X, where P(X) = Prob (D=1|X) is the probability of adoption of improved
soybean conditional on X. If the outcomes without the adoption are independent
of participation given X, then they are also independent of participation given
P(X). This reduces a multidimensional matching problem to a single dimensional
problem. Due to this, differences between the two groups are reduced to only
the attribute of treatment assignment, and unbiased impact estimate can be
produced (Rosenbaum and Rubin, 1983).
ii.
Common support region assumption
Imposing a common support condition ensures that any combination
of characteristics observed in the treatment group can also be observed among
the control group (Bryson et.al. 2002). The common support region
is the area which contains the minimum and maximum propensity scores of treatment
and control group households, respectively. It requires deleting of all
observations whose propensity scores is smaller than the minimum and larger
than the maximum of treatment and control, respectively (Caliendo and Kopeinig,
2008). This assumption rules out perfect predictability of D given X.
That is
(6)
This assumption improves the quality of the matches as it excludes
the tails of the distribution of P(X), though this is done at the
cost that sample may be considerably reduced. Yet, non-parametric matching
methods can only be meaningfully applied over regions of overlapping support.
No matches can be formed to estimate the parameters when there is no overlap
between the treatment and comparison groups. This assumption ensures that
persons with the same X values have a positive probability of being both
participants and non-participants.
Given
the above two assumptions, the PSM estimator of ATT can write as:
(7)
Where p(X) is the propensity score computed on the covariates X.
Equation (10) shows that the PSM estimator is the mean difference in outcomes
over the common support, appropriately weighted by the propensity score
distribution of participants.
According to Caliendo and Kopeinig (2008), there are steps in
implementing PSM. These are estimation of the propensity scores, choosing a
matching algorithm, checking on common support condition testing the matching
quality and sensitivity analysis if it is necessary.
Propensity score
involves a series of empirical steps. First, logit model that predicts the
probability of each household adopting improved soybean (propensity score) as a
function of observed household and community characteristics was estimated,
using a sample of adopters and non-adopters. In estimating the propensity
score, the dependent variable used in the model was a binary variable a value
of 1 for adopters of improved soybean variety and 0 otherwise.
The estimates of
individual adoption using logit model are useful for two reasons. First, it
gives some insight regarding the observable variable that should be included in
the balancing function. Second, it provides a better understanding of adoption
of improved soybean variety by the
kebeles people.
According to Gujrat
(2004), the logistic distribution function for the determining factors for
adoption of improved soybean of the household can be specified as:-
(8)
Where p(i) is a
probability of a household being
diversified for ith household and Z(i) is a function of m
explanatory variables (Xi) and expressed as:
(9)
Where
is the intercept and
is the slopes parameter
in the intercept in the model which is estimated using maximum likelihood
method.
The probability that a household belongs
to not adopt is:
(10)
Therefore,
(11)
And
(12)
Taking the natural logarithms of the odds
ratio of equation (15) will result in what is known as the logit model as
included below:
(13)
If the disturbance term Ui is
taken in to account the logit model becomes:
(14)
After estimation of the propensity score,
seeking an appropriate matching estimator is the major task of program
evaluator. There are different matching estimators in theory. However the most commonly
applied matching estimators are Nearest Neighbor matching (NN) Caliper
matching, Kernel and local linear matching (Smith and Todd, 2005). The
performance of different matching algorithms varies case-by-case and depends
largely on the data sample (Caliendo and Kopeing, 2008).
Nearest-Neighbor
Matching:
In NNM, an individual from a comparison group is chosen as a matching partner
for a treated individual that is closest in terms of propensity score Caliendo
and Koping, (2008). For each control unit this method assigns a weight equal to
one for the nearest comparison unit in terms of the balancing score and zero to
all the other comparison observations. NN matching can be with replacement, and
without replacement. In the case of matching with replacement a single
comparison unit can be used as a match for more than one treatment unit. On the
other hand, NN matching without replacement, a comparison individual can be
used only once and increases bias but it could improve the precision of the
estimates (Abadie and Imbens, 2006).
Kernel Matching: This is another matching method
whereby all treated units are matched units with a weighted average of all
controls with weights which are inversely proportional to the distance between
the propensity score of treated and controls (Becker and Ichino, 2002). The
weighting function is a (Gaussian) kernel density. All the observations in the
comparison group inside the common support region are used, the farther the
comparison unit from the control unit the lower the weight. The kernel
estimator matches treatment units to a kernel a weighted average of comparison
units. This can be thought as a non-parametric regression of the outcome on a
constant term. For the treatment units, weights are given by:
(15)
Where G (i,j) is a kernel function and hn is
a bandwidth parameter.
Radius matching method: is each treated unit is matched only with the control units whose
propensity score falls in a predefined neighborhood of the propensity score of
the treated unit. If the dimension of the neighborhood (i.e. the radius) is set
to be very small it is possible that some treated units are not matched because
the neighborhood does not contain control units. On the other hand, the smaller
the size of the neighborhood the better is the quality of the matches.
Caliper Matching: With radius matching each treated unit is matched only with the
untreated units whose propensity score falls within a pre-specified range of
neighborhood of the propensity score of the treated unit. If the range of the
neighborhood, i.e. the radius, is to be very small it is possible that some
treated units are not matched because their neighborhood does not contain any
untreated units. On the while, the smaller the size of the neighborhood the
better is the quality of the matches. However, by using more untreated
observations, one can increase the precision of the estimates, but at the cost
of increased bias.
Secondly, radius matching (RM) involves all
neighbors within a maximum propensity score distance (caliper), a priori
defined, and thus corresponds to the common support assumption. Additionally,
poor matches through too-distant neighbors are avoided (Dehejia and Wahbha,
2002; Smith and Todd, 2005).
The “balancing properties” of the data was checked
by testing that treatment and comparison observations had the same distribution
(mean) of propensity scores and of control variables within grouping (roughly
quintiles) of the propensity score.
The study was employed two types of balancing test.
First a simple t-test was used to examine whether the mean of each covariate
differs between the treatment and the control group after matching. Secondly,
it was run logit using sample after matching and compare the pseudo R2 with
that obtained from the logit estimation using the sample before matching. As
proposed by Smith and Todd (2005), if matching is successful, the after
matching logit should have no explanatory power so that the pseudo-R2 should
be fairly low.
The methods to detect lack of overlap are to plot
distribution of covariates by treatment groups and inspection of the propensity
score distribution in both treatment and control groups. According to Imbens
(2004), one obvious approach to check this assumption, is through visual
inspection of the propensity score distributions, can typically give the
researcher a good, initial reading of the extent to which there is overlap in
the propensity score of the treatment and comparison units. In this study, lack
of overlap was detected by plotting the distribution of propensity score and
visually assess whether the overlap assumption holds.
There are different approaches in applying the
method of covariate balancing (i.e., the equality of the means on the scores
and all the covariates) between treated and non-treated individuals. Among
different procedures the most commonly applied ones are described below.
Standard bias: One suitable indicator to assess the distance in marginal distribution of
the X variable is the standard bias (SB) suggested by Rosenbaum and Rubin
(1985). It is used to quantify the bias between treated and control groups. For
each variable and propensity score, the standardized bias is computed before
and after matching as:
(16)
Where
and
are the sample means for the treatment and control
groups V1(X) and V0(X) are the corresponding variance (Caliendo and Kopeing,
2008). The bias reduction (BR) can be computed as:
(17)
One
possible problem with the SB approach is that one does not have a clear
indication for success of the matching procedure.
Joint significance and pseudo R 2:
Additionally, Sianesi
(2004) suggests re-estimating the propensity score on the matched sample, i.e.
only on participants and matched non-participants, and comparing the pseudo- R 2 before and after matching. The pseudo- R 2 indicates
how well the repressors X explain the participation probability. After matching
there should be no systematic differences in the distribution of covariates
between both groups and therefore the pseudo- R 2 should be fairly low. Furthermore, one can also
perform a likelihood ratio test on joint significance of all covariates in the
probit or logit model. The test should not be rejected before, and should be
rejected after, matching. In our cases the combination of the above procedures
were applied.
Bootstrapping: Standard errors in psmatch2 are invalid,
since they do not take into account the estimation uncertainty involved in
probit/logit regressions (pscore). One way to deal with this problem is to use
bootstrapping as suggested by Lechner (2002). This method is a popular way to
estimate standard errors in case analytical estimates are biased or
unavailable. Recently it has been widely applied in most of economic literature
in impact estimation procedures. Each bootstrap draw includes the re-estimation
of the results, including the first steps of the estimation (propensity score
and common support). Bootstrap standard errors attempted to incorporate all
sources of error that could influence the estimates.
Sensitivity analysis: Matching estimators are not robust against ‘hidden biases’. Different
researchers become increasingly aware that it is important to test the robustness
of results to departure from the identifying assumption. Estimation of
treatment effects with matching estimators is based on the un-confoundedness or
selection on observables assumption. However, if there are unobserved variables
which affect assignment into treatment and the outcome variable simultaneously,
a ‘hidden bias’ might arise. The size of the bias depends on the strength of
the correlation between the unobservable factors, on the one hand, and
treatment and outcomes, on the other (Rosenbaum, 2002).
The basic question to be answered here is whether
inference about treatment effects may be altered by unobserved factors. In
other words, one wants to determine how strongly an unmeasured variable must
influence the selection process in order to undermine the implications of
matching analysis. This is the main motive behind sensitivity analysis.
The bounding approach proposed by Rosenbaum (2002)
in order to check the sensitivity of the estimated ATT with respect to
deviation from the Constant Independence Assumption. The bounding approach does
not test the confoundedness assumption itself. However, it provides evidence on
the degree to which the significance of results hinge on this assumption. If
the results turn out to be sensitive, the evaluator might have to think about
the validity of his identifying assumption and consider other estimation
strategies.
Adopter (treatment) and non- adopter
categories was identified based on the adoption of improved soybean variety. In
this study, two years data (2014 and 2015) on area allocated to improved
soybean variety was used to categorize the two groups. Adopters (participants)
are those that allocated land to improved soybean varieties for two or more
years while non-adopters (non-participants) are those who did not allocate land
for this variety at all. It is equal to one if the farm household has adopted
the variety and zero otherwise.
Farm income (FARMICOM): It is a continuous variable, which refers to the annual total income
obtained from farm output including soybean production.
Age of the farm
household head (AGEHH): it is defined as
the period from the respondent’s birth to the time of the interview measured in
years. It is a continuous variable. Those farmers having a higher age will have
much better probability to adopt the improved soybean variety and increase its
income due to experience obtained throughout his life time. Hossain
and Crouch (1992) revealed that the probability of adoption of new farm
practices increases with farmer’s age in Bangladesh.
Sex of household head
(SEXHH): This is dummy variable, which takes value of 1 if
the head of household is male and 0 otherwise.
Gender differentials in the farm household play a significant role in
economic performance of a given household. One may expect that male headed
households have more probability to adopt improved soybean variety than female
headed households. This may be because male headed households have a chance to
move and participate in different meetings and have opportunity to get more
information. While female headed households are more preoccupied with childcare
and home management than interaction with the external environment. According
to Yenealem (2013) men are more likely to adopt improved variety than women. Therefore, it
is hypothesized that sex of household head and adoption of improved soybean
variety are positively related.
Level of education of
the household head (EDUCTGRY): This refers
to the number of schooling years attained by the respondents up to the time of
the survey. According to Asfaw (2013) those farmers who have better level of
schooling have high chance of being project participant. It is hypothesized
that household heads that are literate have a better knowledge about improved
varieties. This variable is a categorical variable and is expected to have a
positive relationship with annual income. According to Alene
(2000) level of education of the head of
the household has a positive and significant influence on the adoption and use
of improved maize variety with each additional year of schooling increasing the
probability of adoption by 3.9%.
Family size
(FAMSIZE): A continuous variable measured in numbers refers to the number of
family members of a given household. The family members are important in the
operation of farm activities, such as weeding, harvesting. Adoption of new
technology often implies a need for additional labor. Family size contributes
to the variation in the decision to adopt improved soybean variety. A research
result reported by Solomon (2012) show that family size influences adoption
positively. Therefore, it is hypothesized that family size is influence the
adoption of improved soybean variety positively.
Farming experience
(FARMEXP): Farming experience is measured in
years. The study conducted by Solomon (2012) indicated that farmers experience
was found to be significantly influenced the probability of adoption of barley
variety. A positive influence of farming experience on the probability
of adoption of improved soybean varieties is hypothesized.
Membership to cooperatives
(COOPMEMR): membership to cooperatives represents
whether a household is member to cooperatives or not. Cooperatives worldwide
are committed to the concept of mutual self-help. This makes them natural tools
for social and economic development, and provides significant additional
benefit to communities and social systems. Formal as well as informal
associations, such as indigenous cooperation groups, enforcing widely agreed
standards of behavior, and uniting people with bonds of community solidarity and
mutual assistance. As such, they embody important forms of social capital
representing forums where in local communities can unit and act collectively Mekuria (2013). Membership to
cooperatives also will increase households’ access to services that might be
granted by being member. This variable was expected to be positively related to
adoption of improved soybean variety.
Market distance
(MARKTDIST): It refers to distance from the
residence of the farm household in kilometers to the market. Farmers near to
markets have more information on price of agricultural commodities such as
soybean compared to those away from the town. And can sell their products with
better margin and transportation cost will be lower. The result of Berhanu et
al., (2014) revealed that, distance to
market affects agricultural
technology adoption decision of farm households negatively. Therefore, nearness to the market is expected to improve adoption of
improved soybean variety and increase farm income of household.
Distance to the nearest
road (DISTROAD): This is a
continuous variable that is an average kilometers to main road. Proximity to
main road has indirect effect on adoption of improved soybean variety. It was
hypothesized that nearness to main road affects adoption of improved soybean
variety positively.
Dependency ratio
(DEPRATIO): It is a continuous variable and
defined as the ratio of active to total family members. This ratio tells us the
proportion of household members who are able to feed the dependent active
members of the family. The more the dependency ratio in a household more of the
production would be utilized for consumption rather than exchanged with
improved soybean variety. Hence, it is hypothesized that this variable has
negative influence on adoption of improved barley varieties. Tadesse and Belay
(2004) reported the number of economically active family members is found to
influence adoption of soil conservation mechanisms negatively and
significantly.
Frequency of visit by
extension agent (FRQNCVST): The number of
times that the extension agents visit the farmer is determinant factor to
technology adoption. Those farmers who are more visited by extension agents are
expected to positively influence adopt improved soybean variety than rarely
visited. Bingxin et al., (2011) found that access
to fertilizer and improved seed adoption was related to access to extension
services.
Access to credit
service (CREDIT): It is hypothesized that
access to credit and adoption of improved soybean variety have positive relationship. The variable is entered in the model as a
dummy variable (it takes a value 1 if the household has access to credit
service and 0 otherwise). Geremew (2012) on his thesis analysis of smallholder
farmer’s participation in production and marketing of export potential crops: the case of sesame in Diga district, East
Wollega zone of oromia regional
state, those farmers who have access to
credit service are more likely to produce significant amount of sesame than
their counter parts.
Participation in demonstration
(PARTDMRN): Demonstration is one of the means by
which farmers acquire new knowledge and skills and it is measured by the number
of times the farmer has participated in demonstration after improved soybean
variety was introduced. Hence, participation in demonstration is expected to
positively influence farmers’ adoption behavior. Tesfaye and Alemu (2001)
reported that participation in on-farm demonstration contributed positively to
farmers’ adoption decision.
Number of oxen owned
(NBROXEN): It is a continuous variable to number of oxen owned
by the households who own oxen have better chance to produce more. This is
because oxen possession allows undertaking farm activities on time and when
required. Therefore, it is expected that possession of oxen size increases the
probability of adoption of improved soy bean and thereby increase farm income
According to Solomon (2012) on his study the impact of livestock development
program on farm household cash income: the case of Umbullo Wacho integrated
watershed, Dore Bafano Woreda in
Southern Ethiopia, households who do not own oxen are more like to participate
in livestock development program.
Participation in
training (PARTRAN): Training is
one of the means by which farmers acquire new knowledge and skills and it is
measured by the number of times the farmer has participated in training after
improved soybean variety was introduced. Hence, participation in training was
expected to positively influence farmers’ adoption behavior. Minyahel (2007)
reported that adoption of improved bread wheat was positively affected by
participation in training.
Residence status
(RSDCSTATS): Residence status is dummy variable if
the farmer is indigenous to the region 1, otherwise 0. Being permanent
residence of the woreda was expected to have positive relationship with
adoption of improved soybean variety.
In the area, the average improved soybean farm size of sample grower
households was 2.91ha, and the maximum farm size was 12 ha and the minimum was
0.8 ha. The average quintal obtained was 6.47 quintal and the maximum was 85
quintal while the minimum was 0.75 quintal. The average gross income from
improved soybean production of the sample adopter households from one season
harvest during 2014/2015 production year was 3897.46 birr.
From the sample of the population 50% are non-adopters and 50% of them are
adopters. Improvement in production and productivity of a given crop depends,
among other things, on presence and use of better and improved varieties.
The landholding of the sample households ranges from 0.8 ha to 12.5 ha
with an average figure of 1.51 hectares. The average livestock (including
cattle, sheep, goats, pack animals, and poultry) was 3.45 TLU with the minimum
and the maximum holdings of 0 TLU and 38.22 TLU respectively. The average labor
force available was 6 man equivalents. Households generated cash income by selling crops (such as soybean,
sorghum, maize, chickpea and noug) about 54% could do also from off-farm
activities. About 72% had access to institutional credit to purchase farm
inputs. The average distance from the nearest market place was 3.46 km with the
minimum and maximum figures equal to 0.2 km and 8 km, respectively.
A combination of different descriptive, the means and standard deviation and
inferential, the t-test and X2-test,
statistics for explanatory variables of sample households were performed on the
household level data to inform the subsequent empirical data analysis.
The descriptive and inferential results presented on Table 3 show that
there was statistically significant difference between adopters and
non-adopters in terms of distance to market, TLU, frequency of extension visit,
farm income and oxen ownership in favor of the adopters.
Table 2. Descriptive statistics of continuous independent
variables
|
Variables |
Mean across
adoption categories |
t-test |
P Value |
|
|
Adopter |
Non-adopter |
|||
|
Distance to
market |
2.91 |
4.00 |
3.66*** |
0.0001 |
|
Age of household
head |
46.71 |
47.597 |
0.37 |
0.7087 |
|
Livestock
holding(TLU) |
4.22 |
2.52 |
2.50 ** |
0.0134 |
|
Family size |
6.447 |
5.83 |
-.26 |
0.2096 |
|
Frequency of
Visit |
21.94 |
15.32 |
1.74 * |
0.0825 |
|
Distance to main
road |
1.05 |
1.12 |
0.36 |
0.7131 |
|
Farm income |
8.99 |
8.28 |
3.97*** |
0.0001 |
|
Farm experience |
27.84 |
28.74 |
0.43 |
0.6689 |
|
Oxen ownership |
1.16 |
0.5970 |
2.46 ** |
0.0148 |
Source: own survey,
***, **, and * indicates that at 1%, 5% & 10 significance level
respectively
The descriptive and
inferential statistics results presented in Table 4 show that 94.05% of
adopters were male headed households. Regarding to participation in training
97.61% of adopters were participants of training and 84.52% of them were
members of cooperatives. On the other hand, 94.03% of adopters and 76.22% of
non-adopters participated in demonstration in 2014/2015 cropping season.
Table 3. Descriptive
statistics of Dummy/ discrete Independent Variables
|
Variables |
Percentage of adoption category |
|||
|
Adopter |
Non-adopter |
χ2 value |
p-value |
|
|
Sex of household head |
|
|
4.97** |
0.026 |
|
-Male |
94.05 |
79.10 |
|
|
|
-Female |
4.95 |
20.90 |
|
|
|
Participation in training |
|
|
35.47*** |
0.000 |
|
-Yes |
97.61 |
53.73 |
|
|
|
-No |
2.39 |
46.27 |
|
|
|
Cooperative membership |
|
|
10.45*** |
0.001 |
|
-Yes |
84.52 |
58.21 |
|
|
|
-No |
15.48 |
41.79 |
|
|
|
Residence status |
|
|
2.51 |
0.472 |
|
-Indigenous |
31.34 |
35.8 |
|
|
|
-settler |
68.66 |
64.2 |
|
|
|
Participation in demonstration |
|
|
33.81*** |
0.000 |
|
Yes |
94.03 |
76.22 |
|
|
|
No |
5.97 |
23.78 |
|
|
Source: own survey
(2017), ** and *** indicates 5% and 1% of significance probability level
This section presents the results of the logistic regression model which
is used to estimate propensity scores for matching adopted households with non-adopters.
As indicated earlier, the dependent variable in this model is binary variable
indicating whether the household has adopted improved soybean or not and the
outcome variable is the farm income. In the estimation, data from the two
groups; namely, adopters and non- adopter households were pooled such that the
dependent variable takes a value 1 if the household is adopter of improved
soybean and 0 otherwise.
Table 7 shows the estimation results of the logit
model. The estimated model appears to perform well for our intended matching
exercise. The pseudo-R2 value is 0.4571, which is fairly low. A low pseudo-R2 value means that household adopted improved soybean do not
have many distinct characteristics overall and as such finding a good match
between adopters of improved soybean and non-adopters of improved soybean
households becomes easier, and the pseudo-R2 indicates how well independent variables
explain the probability of adoption.
Table 4. Propensity
score matching estimation (logit model)
|
Variables |
Coefficient |
Std. Err. |
Z-value |
P value |
|
Sex of household head |
0.9165 |
0.4418 |
2.07 |
0.0380** |
|
Total family size |
0.0189 |
0.0589 |
0.32 |
0.7490 |
|
Education category |
0.1941 |
0.2341 |
0.83 |
0.4070 |
|
Religion of HH |
-1.1022 |
0.3741 |
-2.95 |
0.0030*** |
|
Residence status of HH |
-0.0724 |
0.2648 |
-0.27 |
0.7840 |
|
Distance to market |
-0.1015 |
0.0290 |
-3.50 |
0.0000*** |
|
Distance to main road |
0.1449 |
0.1377 |
1.05 |
0.2930 |
|
Cooperative membership |
0.8185 |
0.3785 |
2.16 |
0.0310** |
|
Dependency ratio |
-0.1452 |
0.6119 |
-0.24 |
0.8120 |
|
Credit service |
0.0005 |
0.0034 |
0.13 |
0.8930 |
|
Frequency of visit |
-0.0044 |
0.0072 |
-0.61 |
0.5410 |
|
_cons |
-3.3186 |
1.0639 |
-3.12 |
0.0020*** |
|
Number of obs |
134 |
|
|
|
|
LR chi2 (11) |
84.90 |
|
|
|
|
Prob > chi2 |
0.0000*** |
|
|
|
|
Pseudo R2 |
0.4571 |
|
|
|
|
Log likelihood |
50.429 |
|
|
|
Note: ***, **, *, show significance at 1%, 5% and 10% level, respectively
Figure 4 portrays the distribution of the household with
respect to the estimated propensity scores. In case of treatment households, most
of them are found in partly the middle and partly in the right side of the
distribution. On the other hand, most of the control households are partly
found in the center and partly in the left side of the distribution.

Figure
2. Kernel density of propensity score distribution
Source: own sketch (2016)
***,**, *, show significance at 1%, 5% and 10% level,
respectively
Figure 4 portrays the distribution of the
household with respect to the estimated propensity scores. In case of treatment
households, most of them are found in partly the middle and partly in the right
side of the distribution. On the other hand, most of the control households are
partly found in the center and partly in the left side of the distribution.
The estimated
propensity scores vary between 0.0692 and 0.9521, with a mean of 0.6404 for treatment
households and between 0.0403 and 0.889181 with a mean of 0.3595, for control
households (Table 8). The common support region would then lies between 0.04032
and 0.9521 that is the minimum and the maximum value of treated and control
households, respectively. This ensures that any combination of characteristics
observed in the treatment group can also be observed among the control group.
In other words, households whose estimated propensity scores are less than
0.04032 and larger than 0.9521 are not considered for matching exercise. This
is because no matches can be made to estimate the average treatment effects on
the ATT parameter when there is no overlap between the treatment and
non-treatment group (Bryson et al.,
2002). As a result of this restriction, 7 households from treated and 4
households from the control were discarded.
Table
5. Region of common support
|
Variable |
Obs |
Mean |
Std. Dev |
Min |
Max |
|
_pscore if AISV=1 |
67 |
0.6404 |
0.2283 |
0.0692 |
0.9521 |
|
_pscore if AISV=0 |
67 |
0.3596 |
0.2194 |
0.0403 |
0.8891 |
|
_pscore |
134 |
0.5 |
0.2638 |
0.0403 |
0. .9521 |
Source: Own estimation (2017)
Selecting matching estimator
has its own criteria. The final choice of a matching estimator was guided by
different criteria such as equal means test referred to as the balancing test,
pseudo-R2 and matched sample size (Deheia and Wahba, 2002).
Balancing test is a test conducted to know whether there is statistically
significant difference in mean value of per-treatment characteristics of the
two groups of the respondent and preferred when there is no significant
difference. Accordingly, matching estimators were evaluated by matching
adopters and non-adopter households in common support region. Therefore, a
matching estimator having balanced (insignificant mean difference in all
explanatory variables) mean bears a low pseudo-R2 value and also the
one that results in large matched sample size is preferred.
Table 6.
Performance of matching estimators
|
Matching
Algorithm |
Balancing test |
Pseudo R2 |
Sample size |
|
Kernel |
|
|
|
|
0.01 |
10 |
0.223 |
83 |
|
0.1 |
10 |
0.222 |
123 |
|
0.25 |
11 |
0.222 |
123 |
|
0.5 |
11 |
0.222 |
123 |
|
Caliper |
|
|
|
|
0.01 |
10 |
0.232 |
83 |
|
0.1 |
10 |
0.222 |
123 |
|
0.25 |
11 |
0.233 |
123 |
|
0.5 |
11 |
0.222 |
123 |
|
1 |
9 |
0.222 |
123 |
|
Neighbor |
|
|
|
|
1 |
9 |
0.222 |
123 |
|
2 |
6 |
0.224 |
121 |
|
3 |
6 |
0.222 |
123 |
|
4 |
87 |
0.224 |
122 |
|
5 |
10 |
0.222 |
123 |
|
Radius caliper |
|
|
|
|
0.01 |
11 |
0.230 |
83 |
|
0.1 |
11 |
0.222 |
123 |
|
0.25 |
11 |
0.222 |
123 |
|
0.5 |
10 |
0.233 |
123 |
Source: Own
estimation result, 2017
The quality of matching can also be assessed by visual inspection using
graphs. To do so, we plotted graphs of estimated propensity scores for adopted
and non-adopter households both after matching. (Figure 5 and
6). Obviously, the distributions of the estimated propensity scores were
somehow skewed to the right for adopter households and to the left for
non-adopter households. However, the region of common support was ample and the
distribution of the graph appeared even more similar after matching.

Figure 3. Kernel density of
propensity scores of adopter households
Source: Source: own sketch (2017)
Figure 4. Kernel
density of propensity scores of non-adopter households
Source: own sketch (2017)
After choosing the best performing matching algorism the next step is
checking balancing of propensity score and covariate using different procedures
by applying the selected matching algorithm.
The mean standardized bias before and after matching are shown in the
fifth columns of table 10, while column six reports the total bias reduction
obtained by the matching procedure. In the present matching models, the
standardized difference in Z before matching is in the range of 7.0% and 409%
in absolute value. After matching, the remaining standardized difference of Z
for all covariates lies between 0.9% and 16.8% which is below the critical
level of 20% suggested by Rosenbium and Rubin (1985). In all cases, it is
evident that sample differences in the unmatched data significantly exceed
those in the sample of matched cases. The process of matching thus creates a
high degree of covariate between the treatment and control samples that are
ready to use in the estimation procedure.
Table
7.
Propensity score and covariate balance
|
variable |
Sample |
Mean |
|||
|
Treated |
Control |
% bias |
%red bias |
||
|
_pscore |
Unmatched |
0.6404 |
0.3590 |
73.08 |
|
|
matched |
0.5718 |
0.6073 |
15.9 |
78.3 |
|
|
Sex of household head |
Unmatched |
0.9254 |
0.7910 |
66.00 |
|
|
matched |
0.9107 |
0.9026 |
4.1 |
96.52 |
|
|
Total family size |
Unmatched |
6.4478 |
5.8358 |
106.52 |
|
|
matched |
6.4821 |
6.1201 |
7.0 |
87.90 |
|
|
Education category |
Unmatched |
1.6269 |
1.4328 |
76.37 |
|
|
matched |
1.4643 |
1.4828 |
2.9 |
103.10 |
|
|
Religion of household head |
Unmatched |
1.5821 |
1.6269 |
-13.7 |
|
|
matched |
1.5179 |
1.6365 |
-7.71 |
68.90 |
|
|
Residence status |
Unmatched |
1.7463 |
1.7612 |
-7.19 |
|
|
matched |
1.7500 |
1.8039 |
-7.1 |
-215.70 |
|
|
Distance to market |
Unmatched |
10.3791 |
5.6642 |
409.00 |
|
|
matched |
8.3821 |
9.6542 |
-8.3 |
103.50 |
|
|
Distance to road |
Unmatched |
1.0563 |
1.1261 |
-19.44 |
|
|
matched |
1.0923 |
1.2670 |
-16.8 |
-22.26 |
|
|
Cooperative membership |
Unmatched |
0.8358 |
0.5821 |
110.00 |
|
|
matched |
0.8214 |
0.7870 |
7.4 |
114.50 |
|
|
Frequency of visit |
Unmatched |
21.9403 |
15.3284 |
4.03 |
|
|
matched |
20.4110 |
17.2790 |
3.6 |
99.37 |
|
|
Dependency ratio |
Unmatched |
0 .3213 |
0.0314 |
41.37 |
|
|
matched |
0.3137 |
0.3115 |
0.9 |
97.9 |
|
|
Credit service |
Unmatched |
0
.3880 |
0.4328 |
-18.03 |
|
|
matched |
0.4000 |
0.3875 |
2.5 |
113.8 |
|
Source: Own
estimation result based on household responses, 2017
Table 11 presents the
results of the joint significance of variables. The result show that after
matching the pseudo-R2 is fairly low and likelihood ratio tests are
insignificant. This supports the hypothesis that both groups have the same
distribution in the covariates after matching. The results clearly show that
the matching procedure was able to balance the characteristics in the treated
and the matched comparison groups. We, therefore, used these results to
evaluate the effect of improved soybean adoption among groups of households
having similar characteristics.
Table
8. Chi-square test for the joint significance
of variables
|
Sample |
Pseudo R2 |
LR chi2 |
P>chi2 |
|
Unmatched |
0.475 |
84.90 |
0.000 |
|
Matched |
0.222 |
8.20 |
0.695 |
Source: own computation (2017)
This sub-section
provides evidence as to whether or not the adoption of improved soybean variety
has brought significant changes on farm income. The radius caliper estimator
with band width 0.1, the best matching estimator for the data at hand, was used
to compute the average impact of improved soybean variety among adopter
households.
Table
9.Average treatment effect on the treated (ATT)
|
Variable (birr) |
Treated |
Control |
ATT |
%
gain |
SE |
T-value |
|
Farm Income KM(0.25) |
13596.33 |
12611.03 |
985.30 |
7.82 |
435.97 |
2.260** |
|
Farm
Income KM(0.5) |
13597.24 |
12702.10 |
895.14 |
7.04 |
357.75 |
2.500** |
|
Farm
Income RC(0.1) |
13597.24 |
12479.10 |
1118.1 |
8.96 |
271.62 |
4.116*** |
|
Farm Income RC(0.25) |
13597.24 |
12665.36 |
931.87 |
7.35 |
290.79 |
3.204*** |
Note: SE =
Bootstrapped standard errors with 100 replications;
Results on table 12
shows that the inference for the effect of the adoption of improved soybean
variety is not changing though the participant and odds of being treated up to
er =2(100%) in terms of unobserved covariates. That means for
outcome variables estimated, at various level of critical value of gamma, the
p-critical value are significant (i .e; there is no hidden bias due to
unobserved confounder) which further indicate that we have considered important
covariates that affected both adoption of
improved soybean and outcome variable, farm income. In the analysis it
set the maximum value for er =2(100%) with increment of 0.05. These
values are a good starting place for many data sets in social sciences. Thus,
we can conclude that our impact estimate (ATT) are not sensitive to unobserved
selection bias and are a pure effect of adoption of improved soybean.
Table
1.
Sensitivity analysis for unobserved biases
|
Gamma |
er =1 |
er
= 1.1 |
er
=1.2 |
er=1.3 |
er=1.4 |
er=1.5 |
er=1.6 |
er=1.7 |
er=1.8 |
er=1.9 |
er=2 |
|
sig+ |
0 |
0 |
0 |
0 |
0 |
1.1e-16 |
1.0e-15 |
6.7e-15 |
3.6e-14 |
1.6e-13 |
6.2e-13 |
Source:
Own
estimation, 2017
Soybean is among the cash crops which have been
given priority in the national effort of meeting increased income and nutritional
security of households. To this effect number of improved soybean varieties
have been developed by the national research system and disseminated among
smallholder farmers. Benishangul Gumuz region is one of the beneficiary regions
of the country since 2006. The region has 156,000 ha of land that is suitable
for soybean production. However, the contribution of the already disseminated
varieties has not been well understood among the beneficiary farmers for
informed decision making and to justify further expansion of soybean production
zone in the region.
This study was
conducted in Bambasi woreda of Benishangul Gumuz Regional
State, which is located about 620 km away from Addis Ababa. In this area,
soybean is an important crop, which serves as source of cash. New technologies
that include improved varieties have been introduced by agricultural research
centers and other non–governmental organizations. However, impact of the
variety was not well studied in the study area.
The objective of this study was to provide empirical
evidence to assess impact of improved soybean (Bellessa-95) variety on income of farm households. For this study,
a total of 134 respondents from three kebeles were interviewed using
semi-structured interview schedule. In this study, a three-stage stratified
random sampling method was adopted to collect the required primary data. Focus
group discussion and key informant interview was also conducted. Secondary data
on basic agricultural activities and population was also collected from
different stakeholders
Descriptive
statistics such as mean, standard deviation, percentages, frequency, charts,
and graphs, used to describe different categories of sample units with respect
to the desired socioeconomic characteristics. Moreover, inferential statistics
such as chi-square test (for categorical variables) and t-test (for continuous
variables) were used to compare and contrast different categories of sample
units with respect to the desired characters so as to draw some important conclusions.
Propensity score matching models
were used to analyze adoption and impact of improved soybean respectively.
The descriptive and inferential results show that there was statistically
significant difference between adopters and non-adopters in terms of distance
to market, TLU, frequency of extension visit, farm income and oxen ownership in
favor of the adopters. 94.05% of adopters were male headed households. About
98% of adopters were participants of training in crop production and 84.52% of
them were members of cooperatives. On the other hand, 94.03% of adopters and
76.22% of non-adopters participated in demonstration in 2014/2015 cropping
season.
The estimation of the impact of improved soybean variety on farm income
showed that sex of household head, religion of household head, distance to the
nearest market and cooperative membership of household head have been the major
factors of group difference.
After matching for household characteristics, it was found that, on
average, adoption of improved soybean variety has increased annual income of
households by 1118.1 Birr.
Based on the results
of this research, the following core points are presented as recommendations in
order to improve the application level and income gained from improved soybean.
Continuous training in improved soybean production: In order
to increase farmer’s income policy makers should devise more effective farmers’
training mechanisms and provide more applicable improved soybean production
mechanisms.
Promoting farmers to form or join cooperatives: Farmers should be
encouraged to form cooperatives or join existing ones by government and
non-governmental organizations to enhance their access to improved seeds and
inputs.
Strengthening demonstration centers and Farmers Training
centers (FTC):
Forcing farmers to adopt any kind of agricultural technology will not bring the
expected outcome rather it may aggravated their rigidity not to accept any new
farming technologies. Therefore in order to improve farmers level of adoption
of improved soybean as well as income extension workers and researchers should
provide farmers with more practical trainings under farmers’ direct
participation in the demonstration centers.
Empowering female
headed households to be participants: To
increase and instigate the likelihood of adopting modern agricultural
technologies like improved soybean by smallholder farmers, policy makers should
put emphasis on empowering female headed households to be participants and
agents of change by considering a comprehensive and an integrated development
of the country where their involvement is pertinent in all endeavors of the
country’s overall development.
From the finding of
the study adoption of improved soybean variety has a positive impact on farm income;
therefore, scaling up and diffusion of improved soybean varieties in the study
area should be broadened.
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|
Cite this Article: Kedir M (2019). Impact of Improved Soybean
(Belessa-95) Variety on Income among Smallholder Farmers in Bambasi Woreda,
Benishangul Gumuz Regional State. Greener Journal of Agricultural Sciences
9(2): 119-137, http://doi.org/10.15580/GJAS.2019.2.010919010. |