An Insight into the global ‘spreading’ of a disease amid an epidemic with ‘mutation’ and ‘prevention’ parameters
We are all connected globally. Communication, transportation and convenience have made the notion of distance very small irrespective of large barriers through space and time. However, the time has come for the humans to realize the ‘pitfall’ of this global connectedness as this opens a doorway paving the humans vulnerable to a lot of deadly diseases some of which can be triggered into a new human by just a tiny touch or physical contact. Humans should be aware of this connectedness as because it is this connectedness which can ensure the spreading of deadly diseases unbounded. Irrespective of checking every means of physical communications, it has been found that its quite difficult to control the spreading of diseases globally and this results in an epidemic with uncontrolled deaths and sickness. In this paper what exactly I have been trying to show is that, a simple numerical calculation yields the spread and flow of diseases as well as a means of control of the same if can be implemented correctly. However, I’m saying that this is not totally accurate but accurate to some extent which is within the boundary of implementation of human beings. Therefore, the main objective of this paper lies in a mere mathematical extent of the physical world of the spreading of diseases showing how a ‘non-exponential growth’ can lead to ‘exponential growth’ which again subsides to ‘non-exponential growths’ in a particular duration of time. The prevention parameters have also been computed mathematically at the end. Amid an outbreak, it has been the ability of a virus to mutate over time by resisting against the known medicines and immunities. Therefore, the virus can jump from ‘one level’ to a ‘higher level’, if the epidemic lasts for long. Therefore, in case of mutation, there are probabilities or ‘more probabilities’ of the virus getting stronger in time, however we can’t ignore the idea of 2 similar probabilities that the virus can ‘either remain in a same state or level, or may become weaker’ in time. This needs to be addressed while writing a paper about ‘an outbreak amid an epidemic and its parameters for precautions’ and this will be reflected in this paper as a probability functions.