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The degree of polygyny declines with (h) and if (h) is sufficiently high, polygynous mating is nonexistent in equilibrium.
Hence, for all (varepsilon in [0,1]), there exists (h^in mathfrak {R}_) such that if (hge h^), polygynous mating is nonexistent in equilibrium.
For all (varepsilon in [0,1)), the degree of polygyny declines with (h) and if (h) is sufficiently high, polygynous mating is nonexistent in equilibrium.
In the previous proposition I establish that in the case with full female labor force participation ((varepsilon =1)), if (h) is sufficiently high, polygynous mating is nonexistent in equilibrium.
Similar(56)
However, polygynous mating is almost nonexistent in developed countries.
Dribbling is nonexistent.
Public transportation is nonexistent.
Customer service is nonexistent.
The moral distinction is nonexistent.
The running game is nonexistent.
Local bus service is nonexistent.
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