The Nonprofit Theory Revisited
An Overview over the Third Sector and Its Prevailing Approaches
May 2012, Rasmus Bøgh Holmen
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The Nonprofit Theory Revisited An Overview over the Third Sector and Its Prevailing Approaches May 2012, Rasmus Bgh Holmen Content Introduction Categorization of Organizations in the Business Sector The Nonprofit Landscape The
May 2012, Rasmus Bøgh Holmen
Henry B. Hansmann Yale University Burton A. Weisbrod Northwestern University
Agencies
Maximize objective utility given non- or specified distribution constraint Maximize profit given the underlying cost structure Maximize private utility given the household’s budget constraint Maximize political weighted utility given public budget Driving force: Private incentives (idealism) Driving force: Common objectives (opportunism)
Statist Regime Deference driven traditions make both the public sector and the third sector more reluctant. Private services dominates. (e.g. Brazil and Japan) Liberal Regime An growing middle class and lack
(e.g. Australia and US) Social Democratic Regime The labor class have gained acceptance for public welfare
focuses personal expression. (e.g Finland and Sweden) Corporatist Regime The public uses nonprofits to engage in alliances with key social elites to limit radical social welfare demands. (e.g. Germany and Netherlands) Nonprofit Sector Public Sector Large Small Small Large
The Voluntary Sector (1995) Germany Sweden US Japan Paid employment, percentage 4,9 2,6 7,8 3,5 Percent of adult population volunteering 26 51 49 12 (1990) Operating expenditure as percentage of GDP 3.6 3.2 6.4 3.3 Nonprofits per 100,000 inhabitants 456 1,463 412 76
′ > 0, and x is a
1 ′ 𝑦, 𝑨 ≤ 0, and 𝐺2 ′ 𝑦, 𝑨 > 0, such that
′ > 0.
′ > 0 and 𝐷𝑗𝑗 ′′ > 0 for 𝑗 ∈ 1,2 .
′ ≤ 0 , 𝐸11 ′′ ≤
′ > 0 and 𝐸3 ′′ < 0.
The figure illustrates two possible relationships between x and z. The graph in the left panel assumes that there is a positive relationship between x and z until a turning point, before the relationship becomes negative, whereas the graph in the panel to the right assumes that the relationship is negative for all positive values of x and z.
z(x) x x z*(x) z(x) x*
𝑨,𝑦
′ − 𝜇 𝐸𝑨 ′ − 𝐷𝑨 ′ = 0 𝜇 = 𝑉𝑨
′
𝐸𝑨
′−𝐷𝑨 ′ < 0
′ < 𝐷𝑨 ′).
′ − 𝜇 𝐸𝑦 ′ + 𝑞 − 𝐷𝑦 ′ 𝑉𝑦
′
𝜇 = 𝐸𝑦 ′ + 𝑞 − 𝐷𝑦 ′
′ + 1 = 0 𝐸𝑇 ′ = 1
′ = 𝑞 + 𝐸𝑦 ′ − 𝑉𝑦 ′
′ 𝐸𝑨 ′ − 𝐷𝑨 ′
′ < 0 and 𝑉𝑦 ′ = 0, we get 𝐷𝑦 ′ < 𝑞, i.e. the nonprofit sets a lower
′ = 0 and 𝑉𝑦 ′ < 0, we get 𝐷𝑦 ′ < 𝑞, i.e. the nonprofit sets a lower
′ = 0 and 𝑉𝑦 ′ > 0, we get 𝐷𝑦 ′ > 𝑞, i.e. the nonprofit sets a higher
′ = 0 and 𝑉𝑦 ′ = 0, we get 𝐷𝑦 ′ = 𝑞, i.e. the nonprofit adapts
′ < 0 and 𝑉𝑦 ′ < 0, we will have 𝐷𝑦 ′ < 𝑞, where both a commercial
′ < 0 and 𝑉𝑦 ′ > 0, the crowding out effect of commercial activities
The figure shows three different cases. In case (2), there are no crowding effects, and the management does not care about the private good, so the quantity is the same as for the forprofit firms (given that the scale advantages are the same). In case (1), the management dislikes the private good and/or a crowding in effect is dominating, so that the quantity is set lower than the forprofit. In case (3), the management cares for the private good and/or a crowding in effect is dominating, so that the quantity is set higher than for the forprofit.
z(x) x (1) (2) (3) z(x1) z(x2) z(x3) x2= xFP x1 x3
′ 𝑨, 0, 𝑇 = 𝐷𝑨 ′ 𝑨, 0 and 𝐸𝑇 ′ 𝑨, 0, 𝑇 = 1, i.e.
′ = 𝑞 + 𝑉𝑦 ′
′ 𝐷𝑨 ′
′.
′ 𝑨, 𝑦 > 0
′ 𝑨, 𝑦 > 0).
𝑜=3 𝑄 𝑘, where 𝜈 is the
𝑗 is a dummy for effort,
𝑗 = 0 when team 𝑗 shirks, and the value
𝑗 = 1 when team 𝑗 induces effort. In my example, I set 𝜈 = 6.
𝑘=1 𝑜=3
𝑘 − 3𝐽𝑗 − 3𝐷𝑗 𝑄 𝑗, 𝑄𝐾 𝑗
C Effort (EC) Shirk (SC) A \ B Effort (EB) Shirk (SB) Effort (EB) Shirk (SB) Effort (EA) 3, 3, 3 1, 1, 1 1, 1, 1
Shirk (SA) 1, 1, 1
2, -1, -1 0, 0, 0
Normal form: Each player’s desired action given the other action is
writing.
Extensive form: The preferred actions given the other strategies are marked by underlying and the Nash equilibriums are marked by
that the actor in question cannot distinguish between the different situations, since the game is simultaneous.
EC SCc EC SC EC SC EC SC SB EB SB EB SA EA Team A Team B Team C { 3, 3, 3} { 1, 1, 1} { 1, 1, 1} {-1,-1, 2} { 1, 1, 1} { 2,-1,-1} {-1, 2,-1} { 0, 0, 0} Payoffs {πA,πB,πC}