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diff --git a/third_party/rust/minimal-lexical/src/table_bellerophon.rs b/third_party/rust/minimal-lexical/src/table_bellerophon.rs
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+//! Cached exponents for basen values with 80-bit extended floats.
+//!
+//! Exact versions of base**n as an extended-precision float, with both
+//! large and small powers. Use the large powers to minimize the amount
+//! of compounded error. This is used in the Bellerophon algorithm.
+//!
+//! These values were calculated using Python, using the arbitrary-precision
+//! integer to calculate exact extended-representation of each value.
+//! These values are all normalized.
+//!
+//! DO NOT MODIFY: Generated by `etc/bellerophon_table.py`
+
+#![cfg(feature = "compact")]
+#![doc(hidden)]
+
+use crate::bellerophon::BellerophonPowers;
+
+// HIGH LEVEL
+// ----------
+
+pub const BASE10_POWERS: BellerophonPowers = BellerophonPowers {
+ small: &BASE10_SMALL_MANTISSA,
+ large: &BASE10_LARGE_MANTISSA,
+ small_int: &BASE10_SMALL_INT_POWERS,
+ step: BASE10_STEP,
+ bias: BASE10_BIAS,
+ log2: BASE10_LOG2_MULT,
+ log2_shift: BASE10_LOG2_SHIFT,
+};
+
+// LOW-LEVEL
+// ---------
+
+const BASE10_SMALL_MANTISSA: [u64; 10] = [
+ 9223372036854775808, // 10^0
+ 11529215046068469760, // 10^1
+ 14411518807585587200, // 10^2
+ 18014398509481984000, // 10^3
+ 11258999068426240000, // 10^4
+ 14073748835532800000, // 10^5
+ 17592186044416000000, // 10^6
+ 10995116277760000000, // 10^7
+ 13743895347200000000, // 10^8
+ 17179869184000000000, // 10^9
+];
+const BASE10_LARGE_MANTISSA: [u64; 66] = [
+ 11555125961253852697, // 10^-350
+ 13451937075301367670, // 10^-340
+ 15660115838168849784, // 10^-330
+ 18230774251475056848, // 10^-320
+ 10611707258198326947, // 10^-310
+ 12353653155963782858, // 10^-300
+ 14381545078898527261, // 10^-290
+ 16742321987285426889, // 10^-280
+ 9745314011399999080, // 10^-270
+ 11345038669416679861, // 10^-260
+ 13207363278391631158, // 10^-250
+ 15375394465392026070, // 10^-240
+ 17899314949046850752, // 10^-230
+ 10418772551374772303, // 10^-220
+ 12129047596099288555, // 10^-210
+ 14120069793541087484, // 10^-200
+ 16437924692338667210, // 10^-190
+ 9568131466127621947, // 10^-180
+ 11138771039116687545, // 10^-170
+ 12967236152753102995, // 10^-160
+ 15095849699286165408, // 10^-150
+ 17573882009934360870, // 10^-140
+ 10229345649675443343, // 10^-130
+ 11908525658859223294, // 10^-120
+ 13863348470604074297, // 10^-110
+ 16139061738043178685, // 10^-100
+ 9394170331095332911, // 10^-90
+ 10936253623915059621, // 10^-80
+ 12731474852090538039, // 10^-70
+ 14821387422376473014, // 10^-60
+ 17254365866976409468, // 10^-50
+ 10043362776618689222, // 10^-40
+ 11692013098647223345, // 10^-30
+ 13611294676837538538, // 10^-20
+ 15845632502852867518, // 10^-10
+ 9223372036854775808, // 10^0
+ 10737418240000000000, // 10^10
+ 12500000000000000000, // 10^20
+ 14551915228366851806, // 10^30
+ 16940658945086006781, // 10^40
+ 9860761315262647567, // 10^50
+ 11479437019748901445, // 10^60
+ 13363823550460978230, // 10^70
+ 15557538194652854267, // 10^80
+ 18111358157653424735, // 10^90
+ 10542197943230523224, // 10^100
+ 12272733663244316382, // 10^110
+ 14287342391028437277, // 10^120
+ 16632655625031838749, // 10^130
+ 9681479787123295682, // 10^140
+ 11270725851789228247, // 10^150
+ 13120851772591970218, // 10^160
+ 15274681817498023410, // 10^170
+ 17782069995880619867, // 10^180
+ 10350527006597618960, // 10^190
+ 12049599325514420588, // 10^200
+ 14027579833653779454, // 10^210
+ 16330252207878254650, // 10^220
+ 9505457831475799117, // 10^230
+ 11065809325636130661, // 10^240
+ 12882297539194266616, // 10^250
+ 14996968138956309548, // 10^260
+ 17458768723248864463, // 10^270
+ 10162340898095201970, // 10^280
+ 11830521861667747109, // 10^290
+ 13772540099066387756, // 10^300
+];
+const BASE10_SMALL_INT_POWERS: [u64; 10] =
+ [1, 10, 100, 1000, 10000, 100000, 1000000, 10000000, 100000000, 1000000000];
+const BASE10_STEP: i32 = 10;
+const BASE10_BIAS: i32 = 350;
+const BASE10_LOG2_MULT: i64 = 217706;
+const BASE10_LOG2_SHIFT: i32 = 16;