Height and lengths of cyclotomic polynomials of order 7

Phi.7.0000x10^7 (4.0K)
Phi.7.0001x10^7 (4.0K)
Phi.7.0002x10^7 (8.0K)
Phi.7.0003x10^7 (12K)
Phi.7.0004x10^7 (12K)
Phi.7.0005x10^7 (16K)
Phi.7.0006x10^7 (16K)
Phi.7.0007x10^7 (20K)
Phi.7.0008x10^7 (20K)
Phi.7.0009x10^7 (20K)
Phi.7.0010x10^7 (24K)
Phi.7.0011x10^7 (24K)
Phi.7.0012x10^7 (28K)
Phi.7.0013x10^7 (28K)
Phi.7.0014x10^7 (28K)
Phi.7.0015x10^7 (32K)
Phi.7.0016x10^7 (32K)
Phi.7.0017x10^7 (32K)
Phi.7.0018x10^7 (36K)
Phi.7.0019x10^7 (36K)
Phi.7.0020x10^7 (36K)
Phi.7.0021x10^7 (40K)
Phi.7.0022x10^7 (40K)
Phi.7.0023x10^7 (40K)
Phi.7.0024x10^7 (40K)
Phi.7.0025x10^7 (40K)
Phi.7.0026x10^7 (40K)
Phi.7.0027x10^7 (44K)
Phi.7.0028x10^7 (44K)
Phi.7.0029x10^7 (44K)
Phi.7.0030x10^7 (44K)
Phi.7.0031x10^7 (44K)
Phi.7.0032x10^7 (48K)
Phi.7.0033x10^7 (48K)
Phi.7.0034x10^7 (48K)
Phi.7.0035x10^7 (48K)
Phi.7.0036x10^7 (56K)
Phi.7.0037x10^7 (56K)
Phi.7.0038x10^7 (56K)
Phi.7.0039x10^7 (56K)
Phi.7.0040x10^7 (56K)
Phi.7.0041x10^7 (56K)
Phi.7.0042x10^7 (56K)
Phi.7.0043x10^7 (56K)
Phi.7.0044x10^7 (60K)
Phi.7.0045x10^7 (60K)
Phi.7.0046x10^7 (60K)
Phi.7.0047x10^7 (60K)
Phi.7.0048x10^7 (60K)
Phi.7.0049x10^7 (64K)
Phi.7.0050x10^7 (64K)
Phi.7.0051x10^7 (64K)
Phi.7.0052x10^7 (64K)
Phi.7.0053x10^7 (64K)
Phi.7.0054x10^7 (64K)
Phi.7.0055x10^7 (68K)
Phi.7.0056x10^7 (68K)
Phi.7.0057x10^7 (68K)
Phi.7.0058x10^7 (68K)
Phi.7.0059x10^7 (72K)
Phi.7.0060x10^7 (68K)
Phi.7.0061x10^7 (68K)
Phi.7.0062x10^7 (68K)
Phi.7.0063x10^7 (68K)
Phi.7.0064x10^7 (72K)
Phi.7.0065x10^7 (72K)
Phi.7.0066x10^7 (72K)
Phi.7.0067x10^7 (72K)
Phi.7.0068x10^7 (72K)
Phi.7.0069x10^7 (76K)
Phi.7.0070x10^7 (72K)
Phi.7.0071x10^7 (72K)
Phi.7.0072x10^7 (76K)
Phi.7.0073x10^7 (76K)
Phi.7.0074x10^7 (72K)
Phi.7.0075x10^7 (76K)
Phi.7.0076x10^7 (76K)
Phi.7.0077x10^7 (76K)
Phi.7.0078x10^7 (80K)
Phi.7.0079x10^7 (76K)
Phi.7.0080x10^7 (76K)
Phi.7.0081x10^7 (80K)
Phi.7.0082x10^7 (76K)
Phi.7.0083x10^7 (80K)
Phi.7.0084x10^7 (80K)
Phi.7.0085x10^7 (80K)
Phi.7.0086x10^7 (80K)
Phi.7.0087x10^7 (80K)
Phi.7.0088x10^7 (84K)
Phi.7.0089x10^7 (80K)
Phi.7.0090x10^7 (80K)
Phi.7.0091x10^7 (84K)
Phi.7.0092x10^7 (84K)
Phi.7.0093x10^7 (84K)
Phi.7.0094x10^7 (84K)
Phi.7.0095x10^7 (84K)
Phi.7.0096x10^7 (84K)
Phi.7.0097x10^7 (84K)
Phi.7.0098x10^7 (84K)
Phi.7.0099x10^7 (88K)
Phi.7.0100x10^7 (88K)
Phi.7.0101x10^7 (88K)
Phi.7.0102x10^7 (88K)
Phi.7.0103x10^7 (88K)
Phi.7.0104x10^7 (88K)
Phi.7.0105x10^7 (88K)
Phi.7.0106x10^7 (88K)
Phi.7.0107x10^7 (92K)
Phi.7.0108x10^7 (88K)
Phi.7.0109x10^7 (88K)
Phi.7.0110x10^7 (92K)
Phi.7.0111x10^7 (88K)
Phi.7.0112x10^7 (92K)
Phi.7.0113x10^7 (92K)
Phi.7.0114x10^7 (92K)
Phi.7.0115x10^7 (92K)
Phi.7.0116x10^7 (92K)
Phi.7.0117x10^7 (92K)
Phi.7.0118x10^7 (96K)
Phi.7.0119x10^7 (96K)
Phi.7.0120x10^7 (92K)
Phi.7.0121x10^7 (96K)
Phi.7.0122x10^7 (96K)
Phi.7.0123x10^7 (96K)
Phi.7.0124x10^7 (96K)
Phi.7.0125x10^7 (96K)
Phi.7.0126x10^7 (96K)
Phi.7.0127x10^7 (100K)
Phi.7.0128x10^7 (96K)
Phi.7.0129x10^7 (96K)
Phi.7.0130x10^7 (100K)
Phi.7.0131x10^7 (96K)
Phi.7.0132x10^7 (96K)
Phi.7.0133x10^7 (100K)
Phi.7.0134x10^7 (100K)
Phi.7.0135x10^7 (100K)
Phi.7.0136x10^7 (100K)
Phi.7.0137x10^7 (100K)
Phi.7.0138x10^7 (96K)
Phi.7.0139x10^7 (100K)
Phi.7.0140x10^7 (100K)
Phi.7.0141x10^7 (100K)
Phi.7.0142x10^7 (100K)
Phi.7.0143x10^7 (104K)
Phi.7.0144x10^7 (100K)
Phi.7.0145x10^7 (104K)
Phi.7.0146x10^7 (104K)
Phi.7.0147x10^7 (100K)
Phi.7.0148x10^7 (104K)
Phi.7.0149x10^7 (104K)
Phi.7.0150x10^7 (104K)
Phi.7.0151x10^7 (104K)
Phi.7.0152x10^7 (104K)
Phi.7.0153x10^7 (104K)
Phi.7.0154x10^7 (104K)
Phi.7.0155x10^7 (104K)
Phi.7.0156x10^7 (104K)
Phi.7.0157x10^7 (104K)
Phi.7.0158x10^7 (104K)
Phi.7.0159x10^7 (104K)
Phi.7.0160x10^7 (108K)
Phi.7.0161x10^7 (108K)
Phi.7.0162x10^7 (108K)
Phi.7.0163x10^7 (108K)
Phi.7.0164x10^7 (108K)
Phi.7.0165x10^7 (108K)
Phi.7.0166x10^7 (108K)
Phi.7.0167x10^7 (108K)
Phi.7.0168x10^7 (108K)
Phi.7.0169x10^7 (108K)
Phi.7.0170x10^7 (108K)
Phi.7.0171x10^7 (112K)
Phi.7.0172x10^7 (108K)
Phi.7.0173x10^7 (108K)
Phi.7.0174x10^7 (108K)
Phi.7.0175x10^7 (112K)
Phi.7.0176x10^7 (108K)
Phi.7.0177x10^7 (112K)
Phi.7.0178x10^7 (108K)
Phi.7.0179x10^7 (108K)
Phi.7.0180x10^7 (112K)
Phi.7.0181x10^7 (112K)
Phi.7.0182x10^7 (112K)
Phi.7.0183x10^7 (112K)
Phi.7.0184x10^7 (112K)
Phi.7.0185x10^7 (112K)
Phi.7.0186x10^7 (112K)
Phi.7.0187x10^7 (112K)
Phi.7.0188x10^7 (112K)
Phi.7.0189x10^7 (112K)
Phi.7.0190x10^7 (116K)
Phi.7.0191x10^7 (112K)
Phi.7.0192x10^7 (116K)
Phi.7.0193x10^7 (116K)
Phi.7.0194x10^7 (112K)
Phi.7.0195x10^7 (116K)
Phi.7.0196x10^7 (116K)
Phi.7.0197x10^7 (116K)
Phi.7.0198x10^7 (116K)
Phi.7.0199x10^7 (116K)
Phi.7.0200x10^7 (116K)
Phi.7.0201x10^7 (116K)
Phi.7.0202x10^7 (116K)
Phi.7.0203x10^7 (116K)
Phi.7.0204x10^7 (116K)
Phi.7.0205x10^7 (116K)
Phi.7.0206x10^7 (116K)
Phi.7.0207x10^7 (120K)
Phi.7.0208x10^7 (116K)
Phi.7.0209x10^7 (120K)
Phi.7.0210x10^7 (120K)
Phi.7.0211x10^7 (116K)
Phi.7.0212x10^7 (120K)
Phi.7.0213x10^7 (120K)
Phi.7.0214x10^7 (120K)
Phi.7.0215x10^7 (120K)
Phi.7.0216x10^7 (120K)
Phi.7.0217x10^7 (120K)
Phi.7.0218x10^7 (120K)
Phi.7.0219x10^7 (120K)
Phi.7.0220x10^7 (120K)
Phi.7.0221x10^7 (120K)
Phi.7.0222x10^7 (120K)
Phi.7.0223x10^7 (120K)
Phi.7.0224x10^7 (120K)
Phi.7.0225x10^7 (120K)
Phi.7.0226x10^7 (120K)
Phi.7.0227x10^7 (120K)
Phi.7.0228x10^7 (124K)
Phi.7.0229x10^7 (124K)
Phi.7.0230x10^7 (124K)
Phi.7.0231x10^7 (124K)
Phi.7.0232x10^7 (124K)
Phi.7.0233x10^7 (124K)
Phi.7.0234x10^7 (124K)
Phi.7.0235x10^7 (124K)
Phi.7.0236x10^7 (124K)
Phi.7.0237x10^7 (124K)
Phi.7.0238x10^7 (124K)
Phi.7.0239x10^7 (124K)
Phi.7.0240x10^7 (124K)
Phi.7.0241x10^7 (124K)
Phi.7.0242x10^7 (124K)
Phi.7.0243x10^7 (124K)
Phi.7.0244x10^7 (128K)
Phi.7.0245x10^7 (128K)
Phi.7.0246x10^7 (128K)
Phi.7.0247x10^7 (128K)
Phi.7.0248x10^7 (128K)
Phi.7.0249x10^7 (128K)
Phi.7.0250x10^7 (128K)
Phi.7.0251x10^7 (128K)
Phi.7.0252x10^7 (128K)
Phi.7.0253x10^7 (128K)
Phi.7.0254x10^7 (128K)
Phi.7.0255x10^7 (132K)
Phi.7.0256x10^7 (128K)
Phi.7.0257x10^7 (128K)
Phi.7.0258x10^7 (132K)
Phi.7.0259x10^7 (128K)
Phi.7.0260x10^7 (132K)
Phi.7.0261x10^7 (132K)
Phi.7.0262x10^7 (132K)
Phi.7.0263x10^7 (132K)
Phi.7.0264x10^7 (128K)