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James Garrett's user avatar
James Garrett's user avatar
James Garrett's user avatar
James Garrett
  • Member for 7 years, 3 months
  • Last seen this week
8 votes
1 answer
696 views

Prove that for an orthogonal matrix $A$ and a certain reflection $R$, the $\mathbb C$-linear part of $RA$ is invertible

2 votes
1 answer
49 views

Does an orthogonal matrix always conmutes or anticonmutes with a matrix $J$ such that $J^2=-I$?

2 votes
0 answers
387 views

Proving that a product of $k$ reflections and an orthogonal matrix has positive determinant

2 votes
2 answers
424 views

Regarding the matrix form of a linear transformation

2 votes
0 answers
158 views

How can I multiply a linear transformation by a antilinear transformation

1 vote
0 answers
94 views

References about Quantum Theory

1 vote
1 answer
75 views

Kernel of a conjugation map

1 vote
1 answer
71 views

If $V=V_1\oplus V_2 = V_3 \oplus V_4$, then are $V_1$ and $V_3$ isomorphic? Same question with $V_2$ and $ V_4$

1 vote
0 answers
77 views

Question about involutions and projections

1 vote
1 answer
138 views

Integral Inequality using Tonelli’s Theorem

1 vote
1 answer
76 views

Limit with Lebesgue Integral

1 vote
0 answers
40 views

How to prove that the is A and a product of reflections R is an element of SO(V)?

0 votes
1 answer
70 views

Measure inequality in $L^2$

0 votes
0 answers
24 views

Density of an even algebra

0 votes
0 answers
29 views

Kernels (nullspaces) and orthogonal complements

0 votes
1 answer
51 views

Question about the determinant on ortogonal matrices

0 votes
0 answers
67 views

Quick question about the determinant of an orthogonal matrix [duplicate]

0 votes
1 answer
57 views

Antiderivative of a piecewise function

0 votes
2 answers
67 views

Inner product is invariant under reflections in the real hyperplane?

0 votes
1 answer
57 views

Question about the quotient group $a\mathbb{Z}/b\mathbb{Z}$