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latex.txt
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typst.txt
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\displaystyle \ddot { I S } = 4 ( S + I S ) ( \dot { I \Theta } ) ^ { 2 } + ( S + I S ) ( ( S + I S ) ^ { 2 } - 1 ) ,
{ "image_extension": "png", "image_type": "printed" }
dot.double( I S ) = 4 ( S + I S ) ( dot( I Theta ) ) ^ ( 2 ) + ( S + I S ) ( ( S + I S ) ^ ( 2 ) - 1 ) ,
sume_data-00002-of-00009_96428
hf://datasets/JeppeKlitgaard/typst-image-dataset@e855cf9b802ae2ac3b962f36f76f34977bd94155/train/shard_000000.tar
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x_{k}
{ "image_extension": "png", "image_type": "printed" }
x _ ( k )
sume_data-00003-of-00009_2971
hf://datasets/JeppeKlitgaard/typst-image-dataset@e855cf9b802ae2ac3b962f36f76f34977bd94155/train/shard_000000.tar
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\displaystyle ( 1 \mp \frac { 1 } { \sqrt { 2 } } \bar { z } z ) ( - i ) ( z - \bar { z } ) e ^ { - | z | ^ { 2 } }
{ "image_extension": "png", "image_type": "printed" }
( 1 minus.plus ( 1 ) / ( sqrt( 2 ) ) overline( z ) z ) ( - i ) ( z - overline( z ) ) e ^ ( - | z | ^ ( 2 ) )
sume_data-00004-of-00009_145953
hf://datasets/JeppeKlitgaard/typst-image-dataset@e855cf9b802ae2ac3b962f36f76f34977bd94155/train/shard_000000.tar
[ 255, 216, 255, 224, 0, 16, 74, 70, 73, 70, 0, 1, 1, 0, 0, 1, 0, 1, 0, 0, 255, 219, 0, 67, 0, 2, 1, 1, 1, 1, 1, 2, 1, 1, 1, 2, 2, 2, 2, 2, 4, 3, 2, 2, 2, 2, 5, 4, 4, 3, 4, 6, 5, 6, 6, 6, 5, 6, 6, 6, ...
\operatorname* { l i m } _ { u \to - \infty } \frac { 0 } { 6 7 u }
{ "image_extension": "jpg", "image_type": "handwritten" }
lim _ ( u -> - oo ) ( 0 ) / ( 67 u )
0631ac76-f482-4a71-8a30-4d3c6251036c
hf://datasets/JeppeKlitgaard/typst-image-dataset@e855cf9b802ae2ac3b962f36f76f34977bd94155/train/shard_000000.tar
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\begin{array} { r } { L _ { ( u _ { 1 } ) } ( x ) L _ { ( v _ { 1 } ) } ( x ) = L _ { ( u _ { 1 } v _ { 1 } ) } ( x ) + L _ { ( v _ { 1 } u _ { 1 } ) } ( x ) + \left\{ \begin{array} { l l } { L _ { ( u _ { 1 } ) ( x ) } } & { } \\ { 0 } & { } \end{array} \right. } \end{array}
{ "image_extension": "png", "image_type": "printed" }
L _ ( ( u _ ( 1 ) ) ) ( x ) L _ ( ( v _ ( 1 ) ) ) ( x ) = L _ ( ( u _ ( 1 ) v _ ( 1 ) ) ) ( x ) + L _ ( ( v _ ( 1 ) u _ ( 1 ) ) ) ( x ) + cases( L _ ( ( u _ ( 1 ) ) ( x ) ) & , 0 & )
oleehyo_latex_21_9320
hf://datasets/JeppeKlitgaard/typst-image-dataset@e855cf9b802ae2ac3b962f36f76f34977bd94155/train/shard_000000.tar
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\displaystyle M _ { 1 ^ { + - } } ^ { I = 1 }
{ "image_extension": "png", "image_type": "printed" }
M _ ( 1 ^ ( + - ) ) ^ ( I = 1 )
sume_data-00008-of-00009_35687
hf://datasets/JeppeKlitgaard/typst-image-dataset@e855cf9b802ae2ac3b962f36f76f34977bd94155/train/shard_000000.tar
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\delta _ { m } = - \frac { \delta } { 4 } \sqrt { N ( N + 2 ) - m ( m + 2 ) } \, .
{ "image_extension": "png", "image_type": "printed" }
delta _ ( m ) = - ( delta ) / ( 4 ) sqrt( N ( N + 2 ) - m ( m + 2 ) ) thin .
sume_data-00006-of-00009_158862
hf://datasets/JeppeKlitgaard/typst-image-dataset@e855cf9b802ae2ac3b962f36f76f34977bd94155/train/shard_000000.tar
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\begin{array} { r l } { g _ { \theta \theta } ( \theta , \varphi ) } & { { } = \kappa , g _ { \theta \varphi } ( \theta , \varphi ) = 0 , g _ { \varphi \varphi } ( \theta , \varphi ) = \kappa \sin ^ { 2 } ( \theta ) . } \end{array}
{ "image_extension": "bmp", "image_type": "printed" }
g _ ( theta theta ) ( theta , phi ) & = kappa , g _ ( theta phi ) ( theta , phi ) = 0 , g _ ( phi phi ) ( theta , phi ) = kappa sin ^ ( 2 ) ( theta ) .
process_33_8178
hf://datasets/JeppeKlitgaard/typst-image-dataset@e855cf9b802ae2ac3b962f36f76f34977bd94155/train/shard_000000.tar
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0 \leq G _ { k } [ n ] \leq G _ { k , \mathrm { m a x } } [ n ] , \forall k , n
{ "image_extension": "png", "image_type": "printed" }
0 <= G _ ( k ) [ n ] <= G _ ( k , max ) [ n ] , forall k , n
9ceaf7610e75a3d_basic
hf://datasets/JeppeKlitgaard/typst-image-dataset@e855cf9b802ae2ac3b962f36f76f34977bd94155/train/shard_000000.tar
[ 137, 80, 78, 71, 13, 10, 26, 10, 0, 0, 0, 13, 73, 72, 68, 82, 0, 0, 1, 52, 0, 0, 0, 174, 8, 2, 0, 0, 0, 55, 105, 102, 89, 0, 0, 83, 254, 73, 68, 65, 84, 120, 156, 237, 125, 103, 124, 84, 213, 246, 246, 158, 222, ...
\begin{array} { r l } { z _ { m + 2 } } & { { } = s z _ { m + 1 } + c x _ { m + 1 } } \end{array}
{ "image_extension": "png", "image_type": "printed" }
z _ ( m + 2 ) & = s z _ ( m + 1 ) + c x _ ( m + 1 )
oleehyo_latex_17_2290
hf://datasets/JeppeKlitgaard/typst-image-dataset@e855cf9b802ae2ac3b962f36f76f34977bd94155/train/shard_000000.tar
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\langle \phi ^ { 2 } ( r ) \rangle = - \frac { 1 } { 4 8 \pi ^ { 2 } r ^ { 2 } } ,
{ "image_extension": "png", "image_type": "printed" }
angle.l phi.alt ^ ( 2 ) ( r ) angle.r = - ( 1 ) / ( 48 pi ^ ( 2 ) r ^ ( 2 ) ) ,
56b8e23d36b2e50
hf://datasets/JeppeKlitgaard/typst-image-dataset@e855cf9b802ae2ac3b962f36f76f34977bd94155/train/shard_000000.tar
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\displaystyle M _ { \sigma } ^ { \mathrm { o s } } \approx 0 . 9 2 ~ { } \mathrm { G e V } ,
{ "image_extension": "png", "image_type": "printed" }
M _ ( sigma ) ^ ( "os" ) approx 0.92 space "GeV" ,
sume_data-00000-of-00009_40866
hf://datasets/JeppeKlitgaard/typst-image-dataset@e855cf9b802ae2ac3b962f36f76f34977bd94155/train/shard_000000.tar
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\displaystyle B ^ { * } w = B w \quad \mathrm { f o r ~ a l l } \ w \in D ( B ) \cap V _ { 2 } .
{ "image_extension": "png", "image_type": "printed" }
B ^ ( * ) w = B w quad "for all" space w in D ( B ) sect V _ ( 2 ) .
sume_data-00004-of-00009_110350
hf://datasets/JeppeKlitgaard/typst-image-dataset@e855cf9b802ae2ac3b962f36f76f34977bd94155/train/shard_000000.tar
[ 137, 80, 78, 71, 13, 10, 26, 10, 0, 0, 0, 13, 73, 72, 68, 82, 0, 0, 1, 229, 0, 0, 0, 155, 16, 0, 0, 0, 0, 41, 148, 0, 248, 0, 0, 0, 4, 103, 65, 77, 65, 0, 1, 134, 160, 49, 232, 150, 95, 0, 0, 0, 2, 98, 75, ...
\begin{array} { r } { \nu = \operatorname* { l i m } _ { n \to \infty } \frac { S _ { n } } { n } = \frac { E _ { 0 } [ S _ { \tau _ { 2 } } - S _ { \tau _ { 1 } } ] } { E _ { 0 } [ \tau _ { 2 } - \tau _ { 1 } ] } . } \end{array}
{ "image_extension": "bmp", "image_type": "printed" }
nu = lim _ ( n -> oo ) ( S _ ( n ) ) / ( n ) = ( E _ ( 0 ) [ S _ ( tau _ ( 2 ) ) - S _ ( tau _ ( 1 ) ) ] ) / ( E _ ( 0 ) [ tau _ ( 2 ) - tau _ ( 1 ) ] ) .
process_34_5315
hf://datasets/JeppeKlitgaard/typst-image-dataset@e855cf9b802ae2ac3b962f36f76f34977bd94155/train/shard_000000.tar
[ 137, 80, 78, 71, 13, 10, 26, 10, 0, 0, 0, 13, 73, 72, 68, 82, 0, 0, 0, 217, 0, 0, 0, 93, 8, 2, 0, 0, 0, 167, 253, 84, 239, 0, 0, 9, 108, 73, 68, 65, 84, 120, 156, 237, 157, 255, 153, 162, 60, 16, 199, 227, 251, ...
\displaystyle S = \int d ^ { 4 } x \sqrt { g }
{ "image_extension": "png", "image_type": "printed" }
S = integral d ^ ( 4 ) x sqrt( g )
sume_data-00005-of-00009_56900
hf://datasets/JeppeKlitgaard/typst-image-dataset@e855cf9b802ae2ac3b962f36f76f34977bd94155/train/shard_000000.tar
[ 137, 80, 78, 71, 13, 10, 26, 10, 0, 0, 0, 13, 73, 72, 68, 82, 0, 0, 0, 172, 0, 0, 0, 49, 8, 2, 0, 0, 0, 200, 171, 213, 18, 0, 0, 4, 185, 73, 68, 65, 84, 120, 156, 237, 156, 205, 113, 131, 58, 16, 199, 55, 111, ...
\displaystyle = 1 , \forall i \neq j
{ "image_extension": "png", "image_type": "printed" }
= 1 , forall i != j
sume_data-00004-of-00009_170660
hf://datasets/JeppeKlitgaard/typst-image-dataset@e855cf9b802ae2ac3b962f36f76f34977bd94155/train/shard_000000.tar
[ 137, 80, 78, 71, 13, 10, 26, 10, 0, 0, 0, 13, 73, 72, 68, 82, 0, 0, 0, 159, 0, 0, 0, 58, 8, 2, 0, 0, 0, 33, 168, 28, 234, 0, 0, 5, 14, 73, 68, 65, 84, 120, 156, 237, 156, 225, 121, 178, 58, 20, 199, 211, 251, 2...
\displaystyle \tilde { A } ( \mathbf { u } - \mathbf { u } ^ { \prime } )
{ "image_extension": "png", "image_type": "printed" }
tilde( A ) ( bold( upright( u ) ) - bold( upright( u ) )' )
sume_data-00003-of-00009_144130
hf://datasets/JeppeKlitgaard/typst-image-dataset@e855cf9b802ae2ac3b962f36f76f34977bd94155/train/shard_000000.tar
[ 137, 80, 78, 71, 13, 10, 26, 10, 0, 0, 0, 13, 73, 72, 68, 82, 0, 0, 2, 2, 0, 0, 0, 54, 8, 2, 0, 0, 0, 58, 83, 102, 9, 0, 0, 11, 44, 73, 68, 65, 84, 120, 156, 237, 157, 239, 117, 163, 58, 19, 135, 149, 247, 220,...
D = \{ \theta ^ { 0 } , \theta ^ { - 2 } , \phi ^ { - 1 } , \phi ^ { - 3 } , \dots , \phi ^ { - 2 n - 1 } \}
{ "image_extension": "png", "image_type": "printed" }
D = { theta ^ ( 0 ) , theta ^ ( - 2 ) , phi.alt ^ ( - 1 ) , phi.alt ^ ( - 3 ) , ... , phi.alt ^ ( - 2 n - 1 ) }
sume_data-00007-of-00009_125763
hf://datasets/JeppeKlitgaard/typst-image-dataset@e855cf9b802ae2ac3b962f36f76f34977bd94155/train/shard_000000.tar
[ 137, 80, 78, 71, 13, 10, 26, 10, 0, 0, 0, 13, 73, 72, 68, 82, 0, 0, 1, 250, 0, 0, 0, 92, 16, 0, 0, 0, 0, 243, 220, 244, 145, 0, 0, 0, 4, 103, 65, 77, 65, 0, 1, 134, 160, 49, 232, 150, 95, 0, 0, 0, 2, 98, 75, ...
\begin{array} { r } { T = \partial _ { \alpha } + \sum _ { \beta < n } \rho _ { \alpha \beta } ( 0 ) ( x _ { \beta } \partial _ { n } - x _ { n } \partial _ { \beta } ) . } \end{array}
{ "image_extension": "bmp", "image_type": "printed" }
T = partial _ ( alpha ) + sum _ ( beta < n ) rho _ ( alpha beta ) ( 0 ) ( x _ ( beta ) partial _ ( n ) - x _ ( n ) partial _ ( beta ) ) .
process_45_4156
hf://datasets/JeppeKlitgaard/typst-image-dataset@e855cf9b802ae2ac3b962f36f76f34977bd94155/train/shard_000000.tar
[ 137, 80, 78, 71, 13, 10, 26, 10, 0, 0, 0, 13, 73, 72, 68, 82, 0, 0, 1, 148, 0, 0, 0, 81, 16, 0, 0, 0, 0, 128, 108, 211, 140, 0, 0, 0, 4, 103, 65, 77, 65, 0, 1, 134, 160, 49, 232, 150, 95, 0, 0, 0, 2, 98, 75, ...
\begin{array} { r } { T _ { n } = T _ { n } ( \omega ) = \operatorname* { i n f } _ { \pi \in { \cal P } _ { n } } T ( \pi , \omega ) } \end{array}
{ "image_extension": "bmp", "image_type": "printed" }
T _ ( n ) = T _ ( n ) ( omega ) = inf _ ( pi in cal( P ) _ ( n ) ) T ( pi , omega )
process_21_8361
hf://datasets/JeppeKlitgaard/typst-image-dataset@e855cf9b802ae2ac3b962f36f76f34977bd94155/train/shard_000000.tar
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\displaystyle - [ X , Y ] + K ( \omega ^ { - 1 } ( X ) , \omega ^ { - 1 } ( Y ) ) =
{ "image_extension": "png", "image_type": "printed" }
- [ X , Y ] + K ( omega ^ ( - 1 ) ( X ) , omega ^ ( - 1 ) ( Y ) ) =
sume_data-00003-of-00009_12064
hf://datasets/JeppeKlitgaard/typst-image-dataset@e855cf9b802ae2ac3b962f36f76f34977bd94155/train/shard_000000.tar
[ 137, 80, 78, 71, 13, 10, 26, 10, 0, 0, 0, 13, 73, 72, 68, 82, 0, 0, 0, 113, 0, 0, 0, 49, 8, 2, 0, 0, 0, 98, 68, 209, 235, 0, 0, 2, 184, 73, 68, 65, 84, 120, 156, 237, 154, 225, 141, 170, 64, 16, 128, 199, 151, ...
\displaystyle r = \sigma \, ,
{ "image_extension": "png", "image_type": "printed" }
r = sigma thin ,
sume_data-00006-of-00009_116616
hf://datasets/JeppeKlitgaard/typst-image-dataset@e855cf9b802ae2ac3b962f36f76f34977bd94155/train/shard_000000.tar
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\Delta _ { \mathrm { c } } \ne 0
{ "image_extension": "png", "image_type": "printed" }
Delta _ ( upright( c ) ) != 0
3fdc275d1711b8e_basic
hf://datasets/JeppeKlitgaard/typst-image-dataset@e855cf9b802ae2ac3b962f36f76f34977bd94155/train/shard_000000.tar
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\left( p - E \right) \phi \left( p \right) + { \frac { A _ { \mu } } { 1 - A _ { \mu } \log { \frac { \Lambda } { \mu } } } } \int _ { 0 } ^ { \Lambda } d p ^ { \prime } \; \phi \left( p ^ { \prime } \right) = 0
{ "image_extension": "png", "image_type": "printed" }
( p - E ) phi.alt ( p ) + ( A _ ( mu ) ) / ( 1 - A _ ( mu ) log ( Lambda ) / ( mu ) ) integral _ ( 0 ) ^ ( Lambda ) d p' space phi.alt ( p' ) = 0
5918a66a82801ca_basic
hf://datasets/JeppeKlitgaard/typst-image-dataset@e855cf9b802ae2ac3b962f36f76f34977bd94155/train/shard_000000.tar
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\begin{array} { r } { M _ { \gamma _ { 2 } } ^ { ( c ) } ( x ) = \frac { \mathrm { \mathcal { H } } _ { 3 , 4 } ^ { 3 , 3 } \Biggl [ \frac { \kappa _ { I } m _ { I } \bar { \gamma } } { \kappa m } s \Bigg \vert \ { ( \chi _ { 2 } , X _ { 2 } ) \atop ( \upsilon _ { 2 } , \Upsilon _ { 2 } ) } \Biggr ] } { s \Gamma ( N m ...
{ "image_extension": "png", "image_type": "printed" }
M _ ( gamma _ ( 2 ) ) ^ ( ( c ) ) ( x ) = ( upright( cal( H ) ) _ ( 3 , 4 ) ^ ( 3 , 3 ) [ ( kappa _ ( I ) m _ ( I ) overline( gamma ) ) / ( kappa m ) s | space binom( ( chi _ ( 2 ) , X _ ( 2 ) ) , ( upsilon _ ( 2 ) , Upsilon _ ( 2 ) ) ) ] ) / ( s Gamma ( N m ) Gamma ( kappa ) Gamma ( L m _ ( I ) ) Gamma ( kappa _ ( I )...
oleehyo_latex_13_2838
hf://datasets/JeppeKlitgaard/typst-image-dataset@e855cf9b802ae2ac3b962f36f76f34977bd94155/train/shard_000000.tar
[ 137, 80, 78, 71, 13, 10, 26, 10, 0, 0, 0, 13, 73, 72, 68, 82, 0, 0, 0, 192, 0, 0, 0, 69, 8, 0, 0, 0, 1, 78, 205, 134, 38, 0, 0, 0, 2, 116, 82, 78, 83, 0, 255, 91, 145, 34, 181, 0, 0, 8, 134, 73, 68, 65, 84, ...
t = \Omega ( \frac { \log k } { k } n )
{ "image_extension": "png", "image_type": "printed" }
t = Omega ( ( log k ) / ( k ) n )
cb4840baee2e3c5_basic
hf://datasets/JeppeKlitgaard/typst-image-dataset@e855cf9b802ae2ac3b962f36f76f34977bd94155/train/shard_000000.tar
[ 137, 80, 78, 71, 13, 10, 26, 10, 0, 0, 0, 13, 73, 72, 68, 82, 0, 0, 0, 116, 0, 0, 0, 27, 4, 3, 0, 0, 1, 40, 17, 134, 13, 0, 0, 0, 15, 80, 76, 84, 69, 255, 255, 255, 192, 192, 192, 128, 128, 128, 0, 0, 0, 64, ...
t _ { \mathrm { s c } } \approx { 0 . 5 }
{ "image_extension": "png", "image_type": "printed" }
t _ ( "sc" ) approx 0.5
54ae952e2472ad7_basic
hf://datasets/JeppeKlitgaard/typst-image-dataset@e855cf9b802ae2ac3b962f36f76f34977bd94155/train/shard_000000.tar
[ 137, 80, 78, 71, 13, 10, 26, 10, 0, 0, 0, 13, 73, 72, 68, 82, 0, 0, 0, 63, 0, 0, 0, 55, 8, 2, 0, 0, 0, 52, 110, 5, 229, 0, 0, 2, 123, 73, 68, 65, 84, 120, 156, 237, 154, 225, 173, 179, 32, 20, 134, 143, 95, 238...
\displaystyle F _ { 0 } ^ { - }
{ "image_extension": "png", "image_type": "printed" }
F _ ( 0 ) ^ ( - )
sume_data-00000-of-00009_139036
hf://datasets/JeppeKlitgaard/typst-image-dataset@e855cf9b802ae2ac3b962f36f76f34977bd94155/train/shard_000000.tar
[ 137, 80, 78, 71, 13, 10, 26, 10, 0, 0, 0, 13, 73, 72, 68, 82, 0, 0, 0, 159, 0, 0, 0, 31, 8, 2, 0, 0, 0, 118, 201, 136, 111, 0, 0, 0, 6, 98, 75, 71, 68, 0, 255, 0, 255, 0, 255, 160, 189, 167, 147, 0, 0, 10, 61...
S _ { \mu \nu \rho \alpha \beta } \; \; = \; \; \frac { 1 } { 2 } \epsilon _ { \mu \nu \rho \gamma \delta } \, R _ { \; \; \; \; \alpha \beta } ^ { \gamma \delta }
{ "image_extension": "png", "image_type": "printed" }
S _ ( mu nu rho alpha beta ) space space = space space ( 1 ) / ( 2 ) epsilon.alt _ ( mu nu rho gamma delta ) thin R _ ( space space space space alpha beta ) ^ ( gamma delta )
ca6dfb2d39f1929
hf://datasets/JeppeKlitgaard/typst-image-dataset@e855cf9b802ae2ac3b962f36f76f34977bd94155/train/shard_000000.tar
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Typst Image Dataset

This dataset was generated with a fork of tex2typ and the hoang-quoc-trung/fusion-image-to-latex-datasets dataset, which itself is a compilation of LaTeX labels and images of equations.

The hoang-quoc-trung dataset is difficult to work with in that it has the image data stored in a large compressed RAR archive, which does not permit efficient random read access. Additionally, it appears to have a larger number of corrupted filenames inside the archive, which has been mended in this dataset.

This dataset instead opts to use a WebDataset for convenient and efficient storage of the image files and associated metadata.

The code used to generate this dataset can be found at here: https://github.com/JeppeKlitgaard/DTU-02456-Deep-Learning-Project (this is currently private but should be released after examination. If this is not the case prod me at huggingface@jeppe.science).

Note that the data follows the WebDataset convention, but notably does not follow it's suggestions when it comes to image file extensions (or file extensions in general) inside the archive. This is due to the way in which HuggingFace's datasets library implements WebDatasets, which makes it difficult to rejoin the image columns without going through a needlessly expensive map call.

As a result, however, datasets is not able to automatically detect the feature types, instead we may define them explicitly:

features = Features(
    {
        "input_image": Image(),
        "latex": Value("string"),
        "typst": Value("string"),
        "typst_image": Image(),
        "metadata.json": {
            "image_type": ClassLabel(names=["handwritten", "printed"]),
            "image_extension": ClassLabel(names=["png", "jpg", "bmp", "dvi"]),
        }
    }
)

Note that typst_image is an image of the typst string that has been rendered using Typst 0.14 in the PNG format with 120.0 ppi using template and default fonts:

#set page(width: auto, height: auto, margin: 0pt)
$
{typst_code}
$

These are included such that a cost function (such as intersection-over-union) can be used in training by rendering the predicted Typst source and comparing it to the known good picture. If the Typst version and ppi setting is kept the same, any equivalent source code should produce exactly the same pixels.

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