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adding ref to the typo in old paper, and cosmetic changes
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src/doc/en/reference/references/index.rst

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@@ -1771,8 +1771,8 @@ REFERENCES:
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.. [CRSKKY1989] \G. Cohen, D. Rubie, J. Seberry, C. Koukouvinos, S. Kounias, M. Yamada,
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*A survey of base sequences, disjoint complementary sequences and OD(4t;t,t,t,t)*.
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JCMCC. The Journal of Combinatorial Mathematics and Combinatorial Computing,
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vol 5, 1989.
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JCMCC. The Journal of Combinatorial Mathematics and Combinatorial Computing,
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**5** (1989), 69-104.
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.. [CRST2006] \M. Chudnovsky, N. Robertson, P. Seymour, R. Thomas.
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*The strong perfect graph theorem*.
@@ -1842,7 +1842,7 @@ REFERENCES:
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*Signature-based algorithms for Gröbner bases over Tate algebras*,
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:arxiv:`2002.04491` (2020)
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.. [CW1972] \J. Cooper and J. Wallis.
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.. [CW1972] \J. Cooper and J. Wallis.
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*A construction for Hadamard arrays*,
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Bulletin of the Australian Mathematical Society 7(2) (1972): 269-277.
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:doi:`10.1017/S0004972700045019`
@@ -5276,9 +5276,9 @@ REFERENCES:
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*Wide-open encryption design offers flexible implementations*; in
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Cryptologia, (1985), pp. 75-91.
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.. [Seb2017] \J. Seberry,
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.. [Seb2017] \J. Seberry,
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*Orthogonal designs: Hadamard matrices, quadratic forms and algebras*.
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(2017). :doi:`10.1007/978-3-319-59032-5``
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Springer 2017. :doi:`10.1007/978-3-319-59032-5`
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.. [SE1962] \N. E. Steenrod and D. B. A. Epstein, Cohomology
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operations, Ann. of Math. Stud. 50 (Princeton University
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.. [TTWL2009] Trebst, Troyer, Wang and Ludwig, A short introduction to
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Fibonacci anyon models, :arxiv:`0902.3275`.
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.. [Tur1974] \R. J. Turyn *Hadamard matrices, Baumert-Hall units,
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four-symbol sequences, pulse compression, and surface wave encodings*.
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.. [Tur1974] \R. J. Turyn *Hadamard matrices, Baumert-Hall units,
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four-symbol sequences, pulse compression, and surface wave encodings*.
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Journal of Combinatorial Theory, Series A 16.3 (1974), pp 313–333.
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:doi:`10.1016/0097-3165(74)90056-9`
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src/sage/combinat/t_sequences.py

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@@ -302,7 +302,7 @@ def T_sequences_construction_I(turyn_sequences, check=True):
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Construct T-sequences of length `2l-1` from Turyn sequences of length `l`.
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Given Turyn sequences `X, U, Y, V`, the T-sequences are constructed as described in
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theorem 7.7 of [Seb2017]_:
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Theorem 7.7 of [Seb2017]_:
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.. MATH::
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@@ -330,6 +330,7 @@ def T_sequences_construction_I(turyn_sequences, check=True):
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[0, 0, 0, 0, 0, 1, 0]]
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TESTS::
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sage: seqs = turyn_sequences_smallcases(4)
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sage: is_T_sequences_set(T_sequences_construction_I(seqs))
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True
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AssertionError
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.. NOTE::
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The construction detailed in [Seb2017]_ contains a typo. The first two sequences are
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The construction detailed in [Seb2017]_ contains a typo. The first two sequences are
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defined as `T_1 = \frac{1}{2}(X+Y); 0_{l-1}` and `T_2 = \frac{1}{2}(X-Y); 0_{l-1}`,
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but the correct formulas are `T_1 = \frac{1}{2}(X+U); 0_{l-1}` and
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`T_2 = \frac{1}{2}(X-U); 0_{l-1}`.
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but the correct formulas are `T_1 = \frac{1}{2}(X+U); 0_{l-1}` and
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`T_2 = \frac{1}{2}(X-U); 0_{l-1}`. A very similar typo can be seen in the proof of
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Theorem 9 in [CRSKKY1989]_ as well.
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"""
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assert len(turyn_sequences) == 4
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if existence:
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return False
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raise ValueError(f'T Sequences of length {t} not yet implemented.')
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raise ValueError(f'T Sequences of length {t} not yet implemented.')

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