Collection VIII

Q(n) and R(n) Rep Sequences no. 1

Casey Mongoven

December 14, 2008

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Catalogue Entry B1114 & Files
Parameters   Sequence Values & Graph
description of sequence: number of possible representations of n as a sum using distinct elements of the Lucas sequences beginning 2,1,3,4,7,... and 1,3,4,7,11,... (two sequences used)
offset: 1
number of members used: 3571
number of channels: 2
piece length: 178.55 seconds
note value: .05 seconds
orientation: descending
temperament: phi^7 + 1
lowest frequency: 190.4786439 Hz    highest frequency: 1185.7 Hz   
number of unique frequencies: 52
synthesis technique: wavetable with FFT resynthesis
wave: blend from wave one to wave two not using pure forms
wave one source in pure form: Sperrhake harpsichord, plucked with finger
wave two source in pure form: Sperrhake harpsichord
dynamic: pp to ff
simulated spatial location: R(n) Rep Sequence: left, Q(n) Rep Sequence: right
attack: .006 to .0055 (roll-off .0000093)
release: .0097 to .0089 (roll-off .0000148)
note: 0s rendered as silence in Q(n) Rep Sequence
synthesis language used: Csound
integer frequency wave dynamic attack release
1 1185.700 w1*.905+w2*.095 pp .006000 .009700
2 1146.222 w1*.897+w2*.103 pp .005990 .009685
3 1108.058 w1*.887+w2*.113 pp .005981 .009670
4 1071.165 w1*.875+w2*.125 pp .005972 .009655
5 1035.501 w1*.863+w2*.137 pp .005962 .009640
6 1001.024 w1*.85+w2*.15 pp .005953 .009625
7 967.6946 w1*.836+w2*.164 p .005944 .009611
8 935.4751 w1*.823+w2*.177 p .005935 .009596
9 904.3284 w1*.808+w2*.192 p .005925 .009581
10 874.2186 w1*.794+w2*.206 p .005916 .009566
11 845.1114 w1*.78+w2*.22 p .005907 .009551
12 816.9734 w1*.766+w2*.234 p .005898 .009537
13 789.7721 w1*.753+w2*.247 p .005888 .009522
14 763.4766 w1*.739+w2*.261 p .005879 .009507
15 738.0566 w1*.726+w2*.274 p .005870 .009492
16 713.4829 w1*.713+w2*.287 p .005861 .009477
17 689.7274 w1*.7+w2*.3 p .005851 .009462
18 666.7628 w1*.688+w2*.312 mp .005842 .009448
19 644.5629 w1*.675+w2*.325 mp .005833 .009433
20 623.1021 w1*.663+w2*.337 mp .005824 .009418
21 602.3559 w1*.651+w2*.349 mp .005814 .009403
22 582.3004 w1*.639+w2*.361 mp .005805 .009388
23 562.9126 w1*.626+w2*.374 mp .005796 .009374
24 544.1704 w1*.614+w2*.386 mp .005787 .009359
25 526.0522 w1*.601+w2*.399 mp .005777 .009344
26 508.5372 w1*.588+w2*.412 mp .005768 .009329
27 491.6054 w1*.574+w2*.426 mp .005759 .009314
28 475.2373 w1*.56+w2*.44 mf .005750 .009300
29 459.4143 w1*.546+w2*.454 mf .005740 .009285
30 444.1180 w1*.531+w2*.469 mf .005731 .009270
31 429.3311 w1*.515+w2*.485 mf .005722 .009255
32 415.0364 w1*.499+w2*.501 mf .005712 .009240
33 401.2177 w1*.483+w2*.517 mf .005703 .009225
34 387.8592 w1*.466+w2*.534 mf .005694 .009211
35 374.9453 w1*.449+w2*.551 mf .005685 .009196
36 362.4615 w1*.431+w2*.569 mf .005675 .009181
37 350.3933 w1*.413+w2*.587 mf .005666 .009166
38 338.7269 w1*.395+w2*.605 mf .005657 .009151
39 327.4490 w1*.377+w2*.623 f .005648 .009137
40 316.5465 w1*.358+w2*.642 f .005638 .009122
41 306.0071 w1*.339+w2*.661 f .005629 .009107
42 295.8185 w1*.321+w2*.679 f .005620 .009092
43 285.9692 w1*.301+w2*.699 f .005611 .009077
44 276.4478 w1*.282+w2*.718 f .005601 .009062
45 267.2435 w1*.263+w2*.737 f .005592 .009048
46 258.3456 w1*.244+w2*.756 f .005583 .009033
47 249.7439 w1*.226+w2*.774 f .005574 .009018
48 241.4287 w1*.207+w2*.793 f .005564 .009003
49 233.3903 w1*.189+w2*.811 f .005555 .008988
50 225.6195 w1*.171+w2*.829 ff .005546 .008974
52 210.8456 w1*.138+w2*.862 ff .005527 .008944
55 190.4786 w1*.1+w2*.9 ff .005500 .008900