di_ 0 dic_ p_ot

h@ is y-0-s _on_id-er in()id u en_ing res()olution

to s_end _ess _ime on w-w-b

0 so _ast
_here

0 even out 0 odd in()id _out
y-0-s in()id u 0 ()ven _war th@ _omes out 0 odd y-0-s in()id u _here

a si_ple 0 in_cuded _ol va_ue of y-0-s in()id u p_e-asur

खुली छूट ख़ाली ka_oot भरपूर भूत खूट

0 in a _ae g_d y-0-s in()id u s_ud

0 ever-y1 thou_ht u de_erve 0′ ever-y1 _erv

0 terri_ly ob_ective t_ough y-0-s in()id
u _ill _eep _ol sub_ects ef_ectiv

0 terri_ly ob_ective t_ough y-0-s in()id
u _ill _eep _ol sub_ects ef_ective