%!PS-Adobe-3.0 Resource-Encoding
% 
/stix2mathsfitbold [
% 0x0
/u1D792 % Gamma
/u1D793 % Delta
/u1D797 % Theta
/u1D79A % Lamda
/u1D79D % Xi
/u1D79F % Pi
/u1D7A2 % Sigma
/u1D7A4 % Upsilon

% 0x8
/u1D7A5 % Phi
/u1D7A7 % Psi
/u1D7A8 % Omega
/u1D7AA % alpha
/u1D7AB % beta
/u1D7AC % gamma
/u1D7AD % delta
/u1D7C4 % epsilon1

% 0x10
/u1D7AF % zeta
/u1D7B0 % eta
/u1D7B1 % theta
/u1D7B2 % iota
/u1D7B3 % kappa
/u1D7B4 % lamda
/u1D7B5 % mu
/u1D7B6 % nu

% 0x18
/u1D7B7 % xi
/u1D7B9 % pi
/u1D7BA % rho
/u1D7BC % sigma
/u1D7BD % tau
/u1D7BE % upsilon
/u1D7C7 % phi
/u1D7C0 % chi

% 0x20
/u1D7C1 % psi
/u1D7C2 % omega
/u1D7AE % epsilon
/u1D7C5 % theta1
/u1D7C9 % pi1
/u1D7C8 % rho1
/u1D7BB % sigma1
/u1D7BF % phi1

% 0x28
/u1D7A9 % nabla
/u1D7C3 % partialdiff
/uni2B32
/uni2B33
/uni2B34
/uni2B35
/uni2B36
/uni2B37

% 0x30
/u1D7EC % 0
/u1D7ED % 1
/u1D7EE % 2
/u1D7EF % 3
/u1D7F0 % 4
/u1D7F1 % 5
/u1D7F2 % 6
/u1D7F3 % 7

% 0x38
/u1D7F4 % 8
/u1D7F5 % 9
/uni2B38
/uni2B39
/uni2B3A
/uni2B3B
/uni2B3C
/uni2B3D

% 0x40
/uni2B3E
/u1D63C  % A
/u1D63D  % B
/u1D63E  % C
/u1D63F  % D
/u1D640  % E
/u1D641  % F
/u1D642  % G

% 0x48
/u1D643  % H
/u1D644  % I
/u1D645  % J
/u1D646  % K
/u1D647  % L
/u1D648  % M
/u1D649  % N
/u1D64A  % O

% 0x50
/u1D64B  % P
/u1D64C  % Q
/u1D64D  % R
/u1D64E  % S
/u1D64F  % T
/u1D650  % U
/u1D651  % V
/u1D652  % W

% 0x58
/u1D653  % X
/u1D654  % Y
/u1D655  % Z
/uni2B3F
/uni2B40
/uni2B41
/uni2B42
/uni2B43

% 0x60
/uni2B44
/u1D656  % a
/u1D657  % b
/u1D658  % c
/u1D659  % d
/u1D65A  % e
/u1D65B  % f
/u1D65C  % g

% 0x68
/u1D65D  % h
/u1D65E  % i
/u1D65F  % j
/u1D660  % k
/u1D661  % l
/u1D662  % m
/u1D663  % n
/u1D664  % o

% 0x70
/u1D665  % p
/u1D666  % q
/u1D667  % r
/u1D668  % s
/u1D669  % t
/u1D66A  % u
/u1D66B  % v
/u1D66C  % w

% 0x78
/u1D66D  % x
/u1D66E  % y
/u1D66F  % z
/u1D65E.dotless % dotlessi
/u1D65F.dotless % dotlessj
/uni2B45
/uni2B46
/uni2040 % tie

% 0x80
/uni0300
/uni0301
/uni0302
/uni0303
/uni0304
/uni0306
/uni0307
/uni0308

% 0x88
/uni0309
/uni030A
/uni030C
/uni0310
/uni0312
/uni0315
/uni031A
/uni20D0

% 0x90
/uni20D1
/uni20D6
/uni20D7
/uni20DB
/uni20DC
/uni20E1
/uni20E7
/uni20E9

% 0x98
/uni20F0
/uni2900
/uni2901
/uni2902
/uni2903
/uni2904
/uni2905
/uni2906

% 0xA0
/uni2907
/uni2908
/uni2909
/uni2B30
/uni2B31
/uni290C
/uni290D
/uni290E

% 0xA8
/uni290F
/uni2910
/uni2911
/uni2912
/uni2913
/uni2914
/uni2915
/uni2916

% 0xB0
/uni2917
/uni2918
/uni2919
/uni291A
/uni291B
/uni291C
/uni291D
/uni291E

% 0xB8
/uni291F
/uni2920
/uni2921
/uni2922
/uni2923
/uni2924
/uni2925
/uni2926

% 0xC0
/uni2927
/uni2928
/uni2929
/uni292A
/uni292B
/uni292C
/uni292D
/uni292E

% 0xC8
/uni292F
/uni2930
/uni2931
/uni2932
/uni2933
/uni2934
/uni2935
/uni2936

% 0xD0
/uni2937
/uni2938
/uni2939
/uni293A
/uni293B
/uni293C
/uni293D
/uni293E

% 0xD8
/uni293F
/uni2940
/uni2941
/uni2942
/uni2943
/uni2944
/uni2945
/uni2946

% 0xE0
/uni2947
/uni2948
/uni2949
/uni294A
/uni294B
/uni294C
/uni294D
/uni294E

% 0xE8
/uni294F
/uni2950
/uni2951
/uni2952
/uni2953
/uni2954
/uni2955
/uni2956

% 0xF0
/uni2957
/uni2958
/uni2959
/uni295A
/uni295B
/uni295C
/uni295D
/uni295E

% 0xF8
/uni295F
/uni2960
/uni2961
/uni2962
/uni2963
/uni2964
/uni2965
/uni2966
] def