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X(11812) lies on these lines: {2,3}, {551,11278}, {590,6481}, {615,6480}, {952,4745}, {1327,6412}, {1328,6411}, {1385,4669}, {3054,11648}, {3653,5690}, {5008,9300}, {5097,10168}, {5462,11592}, {6432,8981}, {11055,11171}

X(11812) = midpoint of X(i) and X(j) for these {i,j}: {3,547}, {140,549}, {376,546}, {381,548}, {3530,10124}, {5066,8703} X(11812) = reflection of X(i) in X(j) for these (i,j): (2,11540), (3530,549), (3628,10124), (3850,547), (3860,10109), (3861,11737), (10109,2), (10124,140), (11737,3628)

See Antreas Hatzipolakis and Angel Montesdeoca Hyacinthos 25324

X(11813) lies on these lines: (pending)

X(11813) = midpoint of X(i) and X(j) for these {i,j}: {1,5080}, {36,5057}, {484,5180}, {3583,4511}

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X(11814) lies on these lines:

X(11814) = complement of X(1054)

See Antreas Hatzipolakis and César Lozada Hyacinthos 25327

X(11815) lies on these lines: {30,54}, {95,3260}, {1990,8882}

X(11815) = isogonal conjugate of X(11591) X(11815) = trilinear pole of the line X(1637)X(2623)

X(11816) lies on these lines: {5,1614}, {53,10312}, {54,3613}, {311,1078}

X(11816)

See Antreas Hatzipolakis and Peter Moses Hyacinthos 25344

X(11817) lies on the Feuerbach hyperbola of the orthic triangle and these lines: {4,2889},{6,1173},{23,9827},{ 185,7576},{428,6152},{1598, 2904},{1986,6756},{2914,5609}, {5895,11455},{7999,10516}

X(11817) = X(5557)-of-orthic-triangle

See Antreas Hatzipolakis and Peter Moses Hyacinthos 25342

X(11818) lies on these lines: {2,3}, {68,143} et al

X(11818) = reflection of X(7514) in X(5)

X(11819) lies on these lines: {2,3},{51,11750} et al

X(11819) = midpoint of X(i) and X(j) for these {i,j}: {382,6240},{3575,7553} X(11819) = reflection of X(i) in X(j) for these (i,j): (5,6756), (1885,3853), (6146,14 3)

For definitions of triangles, see the index of triangles referenced in ETC .

X(11820) lies on these lines: {3,1495}, {30,1351}, {182,1597}, {381,5544}, {382,3527}, {1350,6000}, {3146,11432}, {3516,8718}, {3534,4549}, {3830,7706}, {6391,10293}, {7484,11455}, {7691,9920}, {9715,11454}, {10575,10938}

X(11820) = reflection of X(i) in X(j) for these (i,j): (382,4846), (3426,3), (10938,10575), (11472,8717) X(11820) = {X(8717), X(11472)}-harmonic conjugate of X(3)

X(11821) lies on these lines: {2,3574}, {4,141}, {20,3917}, {30,11487}, {110,3522}, {376,1498}, {550,11820}, {631,1192}, {3528,9707}, {3538,10605}, {3546,6699}, {3547,5448}, {4549,5447}, {5562,6776}, {5656,9914}, {6361,6934}

X(11821) = midpoint of X(20) and X(11469) X(11821) = anticomplement of X(9815)

X(11822) lies on these lines: {1,3}, {2,8196}, {4,5599}, {20,5601}, {30,8200}, {376,11207}, {515,8197}, {962,8203}, {1593,11384}, {5600,5657}, {5690,8207}, {8190,11414}, {8204,11362}

Approaching The Infinite

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Includes unlimited streaming via the free Bandcamp app, plus high-quality download in MP3, FLAC and more.
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CD Edition of 100. Glass-mastered and packaged in digipack. Includes unlimited streaming of via the free Bandcamp app, plus high-quality download in MP3, FLAC and more.
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"Approaching the Infinite" is a blistering 40 minute drone performance by the Ecstatic Music Band. The Ecstatic Music Band is a collective of over 10 members. The group performs on both amplified acoustic instruments and electric instruments with tuning systems derived directly from the overtone series. Their compositional-improvisations produce dense and dynamic fields of harmonic interference and reinforcement, while searching for a deep consonance amid the flux of microtonal variations, beating tones, difference tones, and psychoacoustic phenomena. The use of high volumes and long durations creates an immersive sound-field where complex harmonies begin to emerge. Ecstatic Music Band members John Krausbauer, Ezra Buchla, and Agnes Szelag perform on "Approaching The Infinite", their first recording for Fabrica. Recommended for fans of: Terry Riley, Pauline Oliveros, Ellen Fullman, Alvin Lucier, Yoshi Wada, Skullflower, Jean-Claude Eloy, Burning Star Core, the Velvet Underground's Legendary Guitar Amp Tapes.
released June 9, 2017 Mastered by Tim Stollenwerk.
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Fabrica Records is a Brooklyn, NY - based independent music label that focuses on documenting and promoting the work of experimental musicians.To purchase physical editions, please visit - Clearance Footaction PRETTYLITTLETHING Mesh Panel High Neck Maxi Dress Really With Credit Card Sale Great Deals Buy Cheap Excellent WfZjEMw6mR

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Des Moines Performing Arts is a private 501 (C) (3) not-for-profit corporation presenting the performing arts to Iowa and the surrounding states. It is the presenter of major Broadway and educational touring companies, performers and groups, and is the performing home of many local and regional groups, including the Des Moines Symphony. Events, dates, times, performers and prices subject to change without notice.
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