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E74 2.00000 -1.99317 1.97272 -1.93880 1.89163 -1.83155 1.75895 -1.67433 1.57828 -1.47145 1.35456 -1.22843 1.09390 -0.95189 0.80339 -0.64940 0.49097 -0.32919 0.16516 0.00000 -0.16516 0.32919 -0.49097 0.64940 -0.80339 0.95189 -1.09390 1.22843 -1.35456 1.47145 -1.57828 1.67433 -1.75895 1.83155 -1.89163 1.93880 -1.97272 1.99317 -2.00000 1.99317 -1.97272 1.93880 -1.89163 1.83155 -1.75895 1.67433 -1.57828 1.47145 -1.35456 1.22843 -1.09390 0.95189 -0.80339 0.64940 -0.49097 0.32919 -0.16516 0.00000 0.16516 -0.32919 0.49097 -0.64940 0.80339 -0.95189 1.09390 -1.22843 1.35456 -1.47145 1.57828 -1.67433 1.75895 -1.83155 1.89163 -1.93880 1.97272 -1.99317 2.00000 0.00000 0.00000 ... ... ..... ..TT... ......... ......TT... ............. E75 2.00000 -1.99829 1.99317 -1.98464 1.97272 -1.95743 1.93880 -1.91685 1.89163 -1.86318 1.83155 -1.79678 1.75895 -1.71811 1.67433 -1.62770 1.57828 -1.52617 1.47145 -1.41421 1.35456 -1.29260 1.22843 -1.16215 1.09390 -1.02377 0.95189 -0.87839 0.80339 -0.72702 0.64940 -0.57067 0.49097 -0.41043 0.32919 -0.24739 0.16516 -0.08265 0.00000 0.08265 -0.16516 0.24739 -0.32919 0.41043 -0.49097 0.57067 -0.64940 0.72702 -0.80339 0.87839 -0.95189 1.02377 -1.09390 1.16215 -1.22843 1.29260 -1.35456 1.41421 -1.47145 1.52617 -1.57828 1.62770 -1.67433 1.71811 -1.75895 1.79678 -1.83155 1.86318 -1.89163 1.91685 -1.93880 1.95743 -1.97272 1.98464 -1.99317 1.99829 -2.00000 0.00000 0.00000 TT. ... ..TT. ....... ......TT. ........... ..........TT. Irrational character values: 1.998291516775 = 2*cos(2*π/152) = 2*cos(π/76) 1.993168986013 = 2*cos(4*π/152) = 2*cos(π/38) 1.984641159474 = 2*cos(6*π/152) = 2*cos(3*π/76) 1.972722606805 = 2*cos(8*π/152) = 2*cos(π/19) 1.957433690655 = 2*cos(10*π/152) = 2*cos(5*π/76) 1.938800531879 = 2*cos(12*π/152) = 2*cos(3*π/38) 1.916854964917 = 2*cos(14*π/152) = 2*cos(7*π/76) 1.891634483401 = 2*cos(16*π/152) = 2*cos(2*π/19) 1.863182176103 = 2*cos(18*π/152) = 2*cos(9*π/76) 1.831546653310 = 2*cos(20*π/152) = 2*cos(5*π/38) 1.796781963784 = 2*cos(22*π/152) = 2*cos(11*π/76) 1.758947502413 = 2*cos(24*π/152) = 2*cos(3*π/19) 1.718107908740 = 2*cos(26*π/152) = 2*cos(13*π/76) 1.674332956525 = 2*cos(28*π/152) = 2*cos(7*π/38) 1.627697434540 = 2*cos(30*π/152) = 2*cos(15*π/76) 1.578281018793 = 2*cos(32*π/152) = 2*cos(4*π/19) 1.526168136400 = 2*cos(34*π/152) = 2*cos(17*π/76) 1.471447821346 = 2*cos(36*π/152) = 2*cos(9*π/38) 1.414213562373 = 2*cos(38*π/152) = 2*cos(π/4) = √2 1.354563143251 = 2*cos(40*π/152) = 2*cos(5*π/19) 1.292598475722 = 2*cos(42*π/152) = 2*cos(21*π/76) 1.228425425379 = 2*cos(44*π/152) = 2*cos(11*π/38) 1.162153630804 = 2*cos(46*π/152) = 2*cos(23*π/76) 1.093896316245 = 2*cos(48*π/152) = 2*cos(6*π/19) 1.023770098179 = 2*cos(50*π/152) = 2*cos(25*π/76) 0.951894786074 = 2*cos(52*π/152) = 2*cos(13*π/38) 0.878393177695 = 2*cos(54*π/152) = 2*cos(27*π/76) 0.803390849306 = 2*cos(56*π/152) = 2*cos(7*π/19) 0.727015941128 = 2*cos(58*π/152) = 2*cos(29*π/76) 0.649398938409 = 2*cos(60*π/152) = 2*cos(15*π/38) 0.570672448498 = 2*cos(62*π/152) = 2*cos(31*π/76) 0.490970974282 = 2*cos(64*π/152) = 2*cos(8*π/19) 0.410430684391 = 2*cos(66*π/152) = 2*cos(33*π/76) 0.329189180561 = 2*cos(68*π/152) = 2*cos(17*π/38) 0.247385262539 = 2*cos(70*π/152) = 2*cos(35*π/76) 0.165158690945 = 2*cos(72*π/152) = 2*cos(9*π/19) 0.082649948498 = 2*cos(74*π/152) = 2*cos(37*π/76) Symmetry of Rotations and Cartesian products A1 d+g+i+k+m z2, z4, z6 A2 R Rz B2 p+f+h+j+l z, z3, z5 E1 p+f+h+j+l {x, y}, {xz2, yz2}, {xz4, yz4} E2 d+g+i+k+m {x2−y2, xy}, {z2(x2−y2), xyz2}, {z4(x2−y2), xyz4} E3 f+h+j+l {x(x2−3y2), y(3x2−y2)}, {xz2(x2−3y2), yz2(3x2−y2)} E4 g+i+k+m {(x2−y2)2−4x2y2, xy(x2−y2)}, {z2((x2−y2)2−4x2y2), xyz2(x2−y2)} E5 h+j+l {x(x2−(5+2√5)y2)(x2−(5−2√5)y2), y((5+2√5)x2−y2)((5−2√5)x2−y2)} E6 i+k+m {x2(x2−3y2)2−y2(3x2−y2)2, xy(x2−3y2)(3x2−y2)} E7 j+l E8 k+m E9 l E10 m E67 m E68 l E69 k+m E70 j+l E71 i+k+m {xz(x2−(5+2√5)y2)(x2−(5−2√5)y2), yz((5+2√5)x2−y2)((5−2√5)x2−y2)} E72 h+j+l {z((x2−y2)2−4x2y2), xyz(x2−y2)} E73 g+i+k+m {xz(x2−3y2), yz(3x2−y2)}, {xz3(x2−3y2), yz3(3x2−y2)} E74 f+h+j+l {z(x2−y2), xyz}, {z3(x2−y2), xyz3} E75 R+d+g+i+k+m {Rx, Ry}, {xz, yz}, {xz3, yz3}, {xz5, yz5} Notes: α The order of the D76d point group is 304, and the order of the principal axis (S152) is 152. The group has 79 irreducible representations. β The D76d point group is isomorphic to C152v and D152. γ The D76d point group is generated by two symmetry elements, S152 and either a perpendicular C2′ or a vertical σd. Also, the group may be generated from a C2′ plus a σd (some pairs will yield smaller groups, though; choosing a minimum angle is safe). δ The group contains one set of twofold symmetry axes (C2′) perpendicular to the principal (z) axis. Both x and y axes are members of that set. ε The single σd set of symmetry planes contains neither the xz nor the yz planes; but it contains the median plane (x+y)z. ζ The lowest nonvanishing multipole moment in D76d is 4 (quadrupole moment). η This point group is non-Abelian (some symmetry operations are not commutative). Therefore, the character table contains multi-membered classes and degenerate irreducible representations. θ Some of the characters in the table are irrational because the order of the principal axis is neither 1,2,3,4 nor 6. These irrational values can be expressed as cosine values, or as solutions of algebraic equations with a leading coefficient of 1. All characters are algebraic integers of a degree much less than half the order of the principal axis. ι The point group corresponds to a polygon inconstructible by the classical means of ruler and compass. Yet it becomes constructible if angle trisection is allowed, e.g., with neusis construction or origami. This is because the order of the principal axis is given by a product of any number of different Pierpont primes (...,5,7,13,17,19,37,73,97,109,163,...) times arbitrary powers of two and three. While some characters of this group can be expressed using real integers and square roots alone, others need complex numbers and third roots.
D74d | ||
D75d | ||
C76 C76v C76h D76 D76h | D76d | S76 |
D77d | ||
D78d |
This Character Table for the D76d point group was created by Gernot Katzer.
For other groups and some explanations, see the Main Page.