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The “Four Great Errors” are what Nietzsche sees as mistakes in reasoning, committed by other philosophers. 

One of Aquinas’ goals is to show that Descartes’ proofs do not work.

the “power vs. weakness” dichotomy is used by Nietzsche, as a means to defend his own weakness.

SA 2 – (10 points) You will find the eigenvalues for A and also identify the multiplicity of each. Show all work and label the steps for full credit. This will be uploaded at the end of the exam. REWRITE the problem identifying which one it is.

SA 5 – (10 points) Show all work and label the steps for full credit. This will be uploaded at the end of the exam. REWRITE the problem identifying which one it is. Find When

SA 3 -(10 points) Find the inverse of the matrix using any method of your choosing. Show all work and label the steps for full credit. This will be uploaded at the end of the exam. REWRITE the problem identifying which one it is.

SA 6 – (10 points) Show all work and label the steps for full credit. This will be uploaded at the end of the exam. REWRITE the problem identifying which one it is. Show that the set is an orthogonal set in . Then express a vector x as a linear combination of u’s where

SA 7 – (10 points) Show all work and label the steps for full credit. This will be uploaded at the end of the exam. REWRITE the problem identifying which one it is. Using the Gram-Schmidt process, produce an orthogonal basis for W = where

Ideally, the Newton FIR SID algorithm becomes a single-step algorithm when: b(n+1) = b(n) – μR-1E[-2x(n)e(n)]

In L-th order, FIR system ID with the LMS, the L+1 eigenvalues of Rxx equal 2. What is the upper bound on the step size? The update is b(n+1) = b(n) – μE[-2x(n)e(n)]