  Fission yield has been calculated notoriously by two calculations approach,
macroscopic approach and microscopic approach. This work will proposes another
calculation approach which the nucleus is treated as a toy model. The toy model
of fission yield is a preliminary method that use random number as a backbone
of the calculation. Because of nucleus as a toy model hence the fission process
does not represent real fission process in nature completely. Fission event is
modeled by one random number. The number is assumed as width of distribution
probability of nucleon position in compound nuclei when fission process is
started. The toy model is formed by Gaussian distribution of random number that
randomizes distance like between particle and central point. The scission
process is started by smashing compound nucleus central point into two parts
that are left central and right central points. These three points have
different Gaussian distribution parameters such as mean ({\mu}CN, {\mu}L,
{\mu}R), and standard deviation ({\sigma}CN, {\sigma}L ,{\sigma}R). By
overlaying of three distributions, the number of particles ( NL, NR) that they
are trapped by central points is obtained. This process is iterated until ( NL,
NR) become constant numbers. The yield is determined from portion of nuclei
distribution which is proportional with portion of mass numbers. Smashing
process is repeated by changing {\sigma}L and {\sigma}R randomly
