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In the previous post, we saw how to rotate the density operator with respect to the x, y, and z axes, and we derived simple formulas...

In this post, we explore a topic already discussed in the previous post: the representation of the density operator on the Bloch sphere....

You can’t approach quantum computing without becoming a black belt in rotations.

We have seen very little about a qubit, much more is to come, but for the time being let's see

Unlike spaces defined over a real field, in Hilbert spaces where quantum states are defined, the vector product (called the outer...

By the end of this post, you'll be able to visualise quantum states on a sphere. We'll write a very small script that will also allow you...

I believe there is no topic more mistreated in mainstream tech communication than quantum computing.

This part might, at first glance, seem quite boring and involve a series of seemingly meaningless transformations of the problem and to...

Warning: this post is only meant to give you a rough idea of Microsoft's claims about its so-called 'revolutionary' architecture. Keep in...

In the previous post, we easily derived the solution for small angles of oscillation, but it is easy to observe that for angles greater...

Last time we unveiled the true nature of the pendulum motion and we have seen its deep link with the elliptic integral.

This post might seem rather boring, as it is a topic covered in thousands of pages on the internet. What I have tried to do here is to...

The pendulum is a beautiful example of how complexity can emerge from one of the simplest models. Its motion dynamics reveal fascinating...