Block Universe: Selected Correspondence, January 2001 – May 2011]{} (2014), .

G. Zauner, [Quantum Designs – Foundations of a Noncommutative Theory of Designs.]{} PhD thesis, University of Vienna, 1999. <http://www.gerhardzauner.at/qdmye.html>.

J. M. Renes, R. Blume-Kohout, A. J. Scott and C. M. Caves, “Symmetric informationally complete quantum measurements,” J. Math. Phys. [**45**]{}, 2171 (2004), .

A. J. Scott and M. Grassl, “Symmetric informationally complete positive-operator-valued measures: A new computer study,” J. Math. Phys. [**51**]{}, 042203 (2010).

M. Appleby, H. B. Dang and C. A. Fuchs, “Symmetric informationally-complete quantum states as analogues to orthonormal bases and minimum-uncertainty states,” Entropy [**16**]{}, 1484 (2014).

M. Appleby, S. Flammia, G. McConnell and J. Yard, “Generating ray class fields of real quadratic fields via complex equiangular lines,” (2016).

M. Appleby, T.-Y. Chien, S. Flammia and S. Waldron, “Constructing exact symmetric informationally complete measurements from numerical solutions,” (2017).

A. J. Scott, “[SICs]{}: Extending the list of solutions,” (2017).

M. Grassl and A. J. Scott, “Fibonacci–[L]{}ucas [SIC]{}-[POVM]{}s,” (2017).

C. A. Fuchs, M. C. Hoang and B. C. Stacey, “The SIC question: History and state of play,” Axioms [**6**]{}, 21 (2017).

B. C. Stacey, “Sporadic SICs and the Normed Division Algebras,” Found. Phys. **47** pp. 1060–64 (2017), .

T. 