Concept Of Singularity:
Is there only one type of singularity ?
Conical Singularity
Curvature Singularity

In order to test whether there is a singularity at a certain point, one must check whether at this point the general covariance quantity becomes finite. Such quantities are the same in every coordinate system, so these infinities will not "go away" with a change of coordinates. A Curvature Singularity is the best example of a black hole. At the centre of a black hole, space-time becomes a one-dimensional point, which contains a huge mass densely packed into a point. As a result, gravity becomes infinite, space-time curves infinitely, and the laws of physics as we know them cease to function.
Another type of singularity is a naked singularity, which is one that is not hidden behind an event horizon. In this case, what actually transpires within a black hole would be visible. Such a singularity would theoretically be what existed prior to the concept very famously known as the Big Bang. The major, or essential word here, is theoretical, as it remains a mystery what these objects would look like. Singularities play a major part in the existence of singularities. The singularity of space-time can also be defined as an indefinite or incomplete path which does not have any end or beyond which we don’t know what exists.
But does it really exist ?
In the real universe, no black hole has singularities. In general, singularities are the non-physical mathematical results of some imperfect physical theory. When scientists and researchers talk about black hole singularities, they are talking about the errors that appear in the current theories and not about objects that actually exist. A Singularity can be seen in this light, so what exactly is it? It is that point where the mass is infinite at an infinitely small point, but in our real world, the term infinite does not exist. Whenever an infinity term comes up in a theory, it is simply a reason that your theory is too simple to handle extreme cases. So let us consider a case. Assume that we are continuously supplying heat to a particular glass plate. According to theories, what should happen is that the glass plate must heat up to infinity, but in reality, the case is different. The glass plate will melt after reaching a particular temperature, which is its melting point. So, this might show that the singularity term is just on the pages.
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