# !!!performance-id: pid9050b-12 # !!!title: Mazurka in C-sharp minor, Op. 63, No. 3 # !!!trials: 1 # !!!date: 2007/04/02/ # !!!reverse-conductor: Craig Stuart Sapp # !!!performer: Eugen Indjic # !!!performance-date: 1988 # !!!label: Calliope 3321 # !!!label-title: Integrale des mazurkas: Frederic Chopin # !!!offset: 0 0.568 122.4 1.058 83.3 1.778 78.4 2.543 134.8 2.988 150.0 3.388 86.5 4.082 106.0 4.648 92.3 5.298 113.2 5.828 146.3 6.238 146.3 6.648 96.8 7.268 111.1 7.808 111.1 8.348 98.4 8.958 130.4 9.418 136.4 9.858 109.1 10.408 125.0 10.888 125.0 11.368 84.5 12.078 101.7 12.668 120.0 13.168 85.7 13.868 120.0 14.368 114.1 14.894 108.3 15.448 136.4 15.888 153.8 16.278 92.3 16.928 133.3 17.378 125.0 17.858 117.6 18.368 141.5 18.792 140.8 19.218 90.9 19.878 92.3 20.528 93.8 21.168 96.8 21.788 130.4 22.248 122.4 22.738 113.2 23.268 122.4 23.758 122.4 24.248 87.0 24.938 105.3 25.508 91.6 26.163 104.3 26.738 139.5 27.168 117.6 27.678 105.3 28.248 146.3 28.658 133.3 29.108 139.5 29.538 181.8 29.868 127.7 30.338 101.7 30.928 125.0 31.408 120.0 31.908 150.0 32.308 136.4 32.748 120.0 33.248 120.0 33.748 142.9 34.168 120.0 34.668 122.4 35.158 153.8 35.548 123.7 36.033 148.1 36.438 125.0 36.918 115.4 37.438 113.2 37.968 92.3 38.618 81.0 39.359 96.9 39.978 125.0 40.458 87.0 41.148 113.2 41.678 150.0 42.078 115.4 42.598 96.8 43.218 133.3 43.668 122.4 44.158 146.3 44.568 127.7 45.038 139.5 45.468 125.0 45.948 133.3 46.398 117.6 46.908 120.0 47.408 115.4 47.928 109.1 48.478 111.1 49.018 88.2 49.698 66.7 50.598 55.6 51.678 95.2 52.308 125.0 52.788 133.3 53.238 136.4 53.678 171.4 54.028 142.9 54.448 150.0 54.848 142.9 55.268 166.7 55.628 157.9 56.008 142.9 56.428 122.4 56.918 133.3 57.368 142.9 57.788 150.0 58.188 150.0 58.588 171.4 58.938 122.4 59.428 133.3 59.878 125.0 60.358 139.5 60.788 139.5 61.218 114.3 61.743 97.6 62.358 90.9 63.018 100.0 63.618 139.5 64.048 133.3 64.498 142.9 64.918 130.4 65.378 139.5 65.808 130.4 66.268 146.3 66.678 153.8 67.068 133.3 67.518 111.1 68.058 103.4 68.638 119.8 69.139 143.2 69.558 139.5 69.988 122.4 70.478 122.4 70.968 127.7 71.438 111.1 71.978 117.6 72.488 105.3 73.058 77.9 73.828 67.4 74.718 49.6 75.928 58.8 76.948 80.0 77.698 60.0 78.698 60.6 79.688 84.5 80.398 136.4 80.838 95.2 81.468 102.6 82.053 118.8 82.558 88.2 83.238 90.9 83.898 130.4 84.358 84.5 85.068 95.2 85.698 117.6 86.208 109.1 86.758 115.4 87.278 107.1 87.838 120.0 88.338 81.6 89.073 93.0 89.718 107.1 90.278 90.9 90.938 113.2 91.468 83.3 92.188 101.7 92.778 136.4 93.218 136.4 93.658 98.4 94.268 117.6 94.778 122.4 95.268 113.2 95.798 113.2 96.328 72.3 97.158 95.2 97.788 83.3 98.508 69.0 99.378 81.1 100.118 63.8 101.058 61.2 102.038 33.4 103.833 23.6 106.378 81.1 107.118 93.8 107.758 109.1 108.308 77.9 109.078 65.2 109.998 69.8 110.858 76.9 111.638 84.5 112.348 82.2 113.078 113.0 113.609 98.5 114.218 85.7 114.918 73.2 115.738 133.3 116.188 106.8 116.750 84.7 117.458 101.7 118.048 111.1 118.588 82.6 119.314 104.9 119.886 94.9 120.518 109.1 121.068 107.1 121.628 115.2 122.149 111.3 122.688 111.1 123.228 84.5 123.938 71.4 124.778 75.9 125.568 69.8 126.428 68.2 127.308 78.9 128.068 87.0 128.758 78.9 129.518 41.4 130.968 29.3 133.018 92.3 133.668 101.7 134.258 105.3 134.828 69.8