Abstract
The article considers an alternative interpretation of data that were used to conclude the accelerated expansion of the universe in 1998–1999. This interpretation was prompted by doubts as to whether the neglect of the local void effect is justified, as well as by several results obtained when solving the measurement problems of cosmology using the specialized programs MCM-stat, MCM-stat M, and MMI-verification. The programs are designed to automate the statistical analysis of data in the verification and calibration of measuring instruments. The first two programs were applied in the structural and parametric identification of isotropic and anisotropic Friedmann-Robertson-Walker models, respectively, in the form of a relationship between the photometric distance and the redshift of Type Ia supernova in the class of power series. This dependence was analyzed as a mathematical model of the redshift cosmological distance scale. As a physical mechanism underlying the massive accelerated movement of galaxy streams, the study adopted the gravitational dipole of inhomogeneity of the large-scale structure of the universe. A dipole of this kind consists of a pair of superclusters and a supervoid on opposite sides of the celestial sphere. The uneven gravitational interaction in such a pair is perceived as an additional repulsive force of an order comparable to the effect of a supercluster. At least five gravitational dipoles of this kind are shown to exist, concentrating in the region of Galactic poles and forming a giant Galactic polar gravitational dipole. The coincidence of the Galactic polar gravitational dipole and the system of giant superclusters of galaxies in the northern Galactic hemisphere and the system of supervoids in the southern Galactic hemisphere is called the coincidence of coincidences; this fact is considered as a hypothesis alternative to the that about the accelerated expansion of the universe. However, in order to explain the observed facts, it is not necessary to introduce the exotic concepts of dark matter and dark energy.
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RRT 507-98. GSI. Measurement Problems. Solution Methods. Terms and Definitions.
GOST 16263-70. GSI. Metrology. Terms and Definitions.
GOST 8.061-80. GSI. Hierarchy Schemes. Scope and Layout.
For more details see. R 50.2.004-2000. GSI. Determination of Characteristics Defining the Mathematical Models of Dependences between Physical Quantities in the Solution of Measurement Problems. Basic Provisions.
Eridanus Supervoid was discovered on August 23, 2007 by Lawrence Rudnik’s group from the University of Minnesota as a cold spot of the cosmic microwave background detected by the WMAP satellite; it constitutes a supervoid having a diameter of about two billion and a depth of about 10 billion light years.
SCP—Supernova Cosmology Project, the name of another group of cosmologists headed by Saul Perlmutter.
A more complete list of applicability conditions for statistical methods and the consequences of their violation is given in [5] on the examples of cosmology problems.
GOST 8.009-84. GSI. Standardized Metrological Characteristics of Measuring Instruments.
Change point is a violation of model continuity (see R 50.2.004-2000, clause 6.5).
Rank inversion is a violation of monotonicity in a sequence of distance redshifts.
The constellations of Pisces and Cetus contain the vast Pisces-Cetus void (α = 0h–2h; δ = +5°–+15°), and the constellation of Aquarius includes the Aquarius Supervoid (α = 20h32m–23h50m; δ = −25°30′–+2°45′).
The multicolor light curve shape method is used to determine the luminosity of an SN Ia according to the visual light curve.
References
Levin, S.F., Lisenkov, A.N., Sen’ko, O.V., Xarat’yan, E.I.: Sistema Metrologicheskogo Soprovozhdeniya Staticheskih Izme-ritel’ny’x Zadach MMK—stat M [in Russian], user manual, Gosstandart RF, VC RAN Publ. Moscow (1998)
Levin, S.F., Blinov, A.P.: Meas. Tech., 31. Nо 12, 1145–1150 (1988). https://doi.org/10.1007/bf00862607
Astrophysical Formulae, K.R.L.: A Compendium for the Physicist and Astrophysicist, Part. Springer, Berlin, N.Y, pp. 1–2 (1980)
Levin, S.F.: Meas. Tech. 57(4), 378–384 (2014). https://doi.org/10.1007/s11018-014-0464-6
Levin, S.F.: Meas. Tech. 57(2), 117–122 (2014). https://doi.org/10.1007/s11018-014-0417-0
Levin, S.F.: Optimal’naya Interpolyacionnaya Fil’traciya Statisticheskih Harakte-ristik Sluchajnyh Funkcij v Determinirovannoj Versii Metoda Monte-Karlo i Zakon Krasnogo Smeshcheniya [in Russian], AN SSSR. NSK, Moscow (1980)
S. F. Levin, in: Proc. 10th Russian Gravitation Conference “Teoreticheskie i Eksperimental’nye Problemy Obshchej Teorii Otnositel’nosti i Gravitacii” [in Russian], RGO Publ., Moscow (1999); р. 245.
S. F. Levin, “On spatial anisotropy of red shift in spectrums of ungalaxy sources,” in: Proc. 15th International Scientific Meeting PIRT-2009: Physical Interpretations of Relativity Theory [in Russian], Moscow, 6–9 July, 2009; BMSTU, Moscow (2009); рр. 234–240.
Kogut, A., et al.: Astrophys. J. 419, 1–6 (1993). https://doi.org/10.48550/arXiv.astro-ph/9312056
Levin, S.F.: “Anisotropy of red shift,” Giperkompl. Chisla Geom. Fiz., 8. No 1(15), 147–178 (2011)
Dressler, A., Faber, S.M., et al.: Astrophys. J. Lett. 313, L37–L42 (1987). https://doi.org/10.1086/184827
Gorenstein, M.V., Smoot, G.F.: Astrophys. J. 244, 361–381 (1981). https://doi.org/10.1017/S0074180900068716
Levin, S.F.: The measuring task of red shift anisotropy identification. Metrologiya (5), 3–21 (2010)
S. F. Levin, “Identification of red shift anisotropy on the basis of the exact decision of Mattig equation,” in: Proc. 6th Int. Meeting “Finsler Extensions of Relativity Theory”, BMSTU, Moscow—IRI HSGP, Fryazino, Russia, November 1–7, 2010.
Levin, S.F.: Meas. Tech. 56(3), 217–222 (2013). https://doi.org/10.1007/s11018-013-0182-5
Riess, A.G., et al.: Astron J 116, 1009–1038 (1998). https://doi.org/10.1086/300499
Zehavi, I., Riess, A.G., Kirshner, R.P., Dekel, A.: Astrophys. J. 503(2), 483 (1998). https://doi.org/10.1086/306015
Tully, B., et al.: Astrophys. J. 676(1), 184–205 (2008). https://doi.org/10.1086/527428
Keenan, R.C., Barger, A.J., Cowie, L.L.: Astrophys. J. (2013). https://doi.org/10.1088/0004-637X/775/1/62
Riess, A.G., et al.: Astrophys. J. 826, 56 (2016). https://doi.org/10.3847/0004-637X/826/1/56
Planck Collaboration. Planck intermediate results. XLVI. Reduction of large-scale systematic effects in HFI polarization maps and estimation of the reionization optical depth. https://doi.org/10.48550/arXiv.1605.02985 [astro-ph.CO] (May 26, 2016).
Schmidt, B.P.: The Path to Measuring an Accelerating Universe. Nobel Lect. 8, (2011)
S. F. Levin, “Ocenivanie tochnosti resheniya izmeritel’nyh zadach gravitacii i kosmologii v usloviyah neopredelennosti,” in: Proc. 5th Int. Conf. on Gravitation and Astrophysics of Asian-Pacific Countries, Moscow, October 1–7, 2001; RGO, RUDN (2001); p. 120.
S. F. Levin, “Identification of interpreting models in general relativity and cosmology,” in: Proc. Int. Sci. Meeting PIRT-2003: Physical Interpretation of Relativity Theory, Moscow, June 30–July 3, 2003; Moscow, Liverpool, Sunderland, Coda (2003); pp. 72–81.
Perlmutter, S., et al.: Astrophys. J. 517, 565–586 (1999). https://doi.org/10.1086/307221
Levin, S.F.: Meas. Tech. 49(7), 639–647 (2006). https://doi.org/10.1007/s11018-006-0162-0
Levin, S.F.: Meas. Tech. 60(5), 411–417 (2017). https://doi.org/10.1007/s11018-017-1211-6
Levin, S.F.: Meas. Tech. 61(11), 1057–1065 (2018). https://doi.org/10.1007/s11018-019-01549-6
Beaton, R.L., Freedman, W.L., Madore, B.F.: Astrophys. J. 832(2), 210 (2016). https://doi.org/10.3847/0004-637X/832/2/210
Freedman, W.L.: Cosmol. Nongalact. Astrophys. Jul, vol. 13. astro-ph.CO (2017). https://doi.org/10.48550/arXiv.1706.02739
Hoffman, Y., Pomarède, D., Tully, R.: Nat. Astron. 1, 36 (2017). https://doi.org/10.1038/s41550-016-0036
Courtois, H.M., Tully, R.B., Racah, Y.H., Pomarede, D., Graziani, R., Dupuy, A.: Cosmol. Nongalact. Astrophys. Aug, vol. 24. astro-ph.CO (2017). https://doi.org/10.48550/arXiv.1708.07547
S. F. Levin, “Photometric scale of cosmological distances: Anisotropy and nonlinearity, isotropy and zero-point,” Proc. Int. Meeting PIRT-2013: Physical Interpretation of Relativity Theory, Moscow, July 1–4, 2013, ed. by M. C. Duffy et al.; Moscow, BMSTU (2013); рр. 210–219.
Levin, S.F.: Meas. Tech. 66(2), 81–87 (2023). https://doi.org/10.1007/s11018-023-02193-y
Levin, S.F.: Meas. Tech. 62(1), 7–15 (2019). https://doi.org/10.1007/s11018-019-01578-1
Levin, S.F.: Meas. Tech. (2023). https://doi.org/10.1007/s11018-023-02237-2
Makarov, D.I.: Cand. Diss. Math-Phys. Special’naya Astrofizicheskaya Observatoriya RAN, Nizhny Arkhyz (2000)
Riess, A.G., et al.: Astrophys. J. 607, 665–687 (2004). https://doi.org/10.1086/383612
Riess, A.G., et al.: Astrophys. J. 659, 98–121 (2007). https://doi.org/10.1086/510378
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Translated from Izmeritel’naya Tekhnika, No. 10, pp. 10–16, October 2023. Russian DOI: https://doi.org/10.32446/0368-1025it.2023-10-10-16
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Original article submitted 08/30/2023. Accepted 09/13/2023
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Levin, S.F. Cosmological distance scale. Part 17: Coincidence of coincidences. Meas Tech 66, 736–743 (2024). https://doi.org/10.1007/s11018-024-02287-0
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DOI: https://doi.org/10.1007/s11018-024-02287-0
Keywords
- Redshift
- SNe Ia
- Cosmological distance scale
- Structural change
- Change point
- Rank inversion
- Superclusters
- Supervoid
- Gravitational inhomogeneity dipole
- Hubble dipole