Recent content by Svein

There are more "inner products" than scalar products. Check out Hilbert Space definition.

From a C standpoint, I would use #ifndef <Some variable defined in the header you are trying to include>.

As I read the OP, he stated "the bare pads are used to wire bond (using aluminium wire) to the DUT". I replied to that part, not the derived problem of removing the solder.

Turn the problem around - if you solder wire-wrap pins to the problematic areas, you can use wire-wrap techniques to connect - or is there something that I do not understand in the problem description?

Some number systems are better than others in expressing mathemathical conjectures. The Peano axioms are meaningless in roman numerals - leaving aside the fact that 0 does not exist, the notion of a "successor" is not trivial (what is the successor of VIII?)

These are called Walsh functions. They are another example of an orthogonal basis function set.

Sorry, no computer language has any sort of logic built-in. What it has, is a way to describe how to do things. The "logic" must reside in the brain of the implementer. How to transform that logic into working code may depend on the tool chosen - you can write a huge application in assembly...

Obviously, if \mathbf{A}\mathbf{x}=\mathbf{y} then \mathbf{x}=\mathbf{A}^{-1}\mathbf{y} as long as \mathbf{A}^{-1} exists. Usually, this just means that det(\mathbf{A})\neq 0 .

Hint: \sin(x) + \sin(y) = 2 \sin(\frac{x+y}{2}) \cos(\frac{x-y}{2}) .

x+iy\equiv Re^{i\theta} where R=\sqrt{x^{2}+y^{2}} and \theta =\arctan(\frac{y}{x}) . This is the easiest representation for complex multiplication (you multiply the argumets and add the angles). Complex addition is easiest in the cartesian notation.

Change to polar coordinates.

33237 is the port number (a very unusual one). https://isc.sans.edu/data/port.html?port=33237

On another note: Create the Fourier series transform of f(x)=x between -π and π. The series converges at π/2, since f(x) is differentiable in the open interval <-π, π>. Evaluate the series at π/2. For a more complete discussion, see: https://www.physicsforums.com/insights/sums-found-fourier-series/

Yes... actually the full expression is Z_{C}=\frac{-i}{\omega C} to indicate the full phase angle. I just gave the amplitude in my answer.

How about this? It is an ophicleide, a sort of marriage between an early saxophone and a tuba.