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rust
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8$†  Š ,   Œ œ ,  8Ð  &  8·<” $     ž 8·<  8 ¨  ¬ · , ­  ® µ , ¯ 8Ð  $ ´    ¹ © + Ç  È Ï 8Ý 8 Ý 8Å  é ê (ì 8  ô ¬   ž ,   ˆ œ ,  8Ð  'Ž 8ÅL   š $    + º  »  8Ý 8 Ð 8Õ  Ü Ý (ß 8  ç Ÿ  ù  , ú  û  , ü 8Ð  ' 8Õ  Œ  $ Ž   % ° £¹¼Äš< ÀuvÝ¿D'´­uwÝ¿µ­uw®<Ûuy°Aãuzº$RÃu|·XÆu}¸]Éu~¹bÌugÏuó,kÒuà$~ÕuƒÎØuÔÛuÚŽÞuÈáu¬,—äuˆPœC$5!$$K ÿñóâäÓÕÃÅ$w¸¦¨subd¬Ôü 74 A generic trait for converting a value to a number.ÁØúüÜEB A value can be represented by the target type when it lies withinÁü¢63 the range of scalars supported by the target type.ÁüÙHE For example, a negative integer cannot be represented by an unsignedÁü¢FC integer type, and an `i64` with a very high magnitude might not beÁäé convertible to an `i32`.Áü†MJ On the other hand, conversions with possible precision loss or truncationÁüÔJG are admitted, like an `f32` with a decimal part to an integer type, orÁüŸ41 even a large `f64` saturating to `f32` infinity.Á¢âüÔŠ!¢â¢â ŠŒŽŠŒŽŒŽŠü…#üðFC Converts the value of `self` to an `isize`. If the value cannot beÁü»74 represented by an `isize`, then `None` is returned.ÁDˆ# #ªâÛ¼ݼÞ¼©ß¼à¼ÛἈcSñŸ«‡zÙ  Šªâ$’ì„ üõC@ Converts the value of `self` to an `i8`. If the value cannot beÁü½41 represented by an `i8`, then `None` is returned.Á,‡ ž# ž#ªâÛ¼ݼÞ¼©ß¼à¼ÛἈcSñŸ«‡zÙ  ªâüü
üë DA Converts the value of `self` to an `i16`. If the value cannot beÁü´
52 represented by an `i16`, then `None` is returned.Á4ÿ
Ÿ# Ÿ#ªâÛ¼ݼÞ¼©ß¼à¼ÛἈcSñŸ«‡zÙ  Œªâ$‡ ü÷ üæ DA Converts the value of `self` to an `i32`. If the value cannot beÁü¯ 52 represented by an `i32`, then `None` is returned.Á4ú  #  #ªâÛ¼ݼÞ¼©ß¼à¼ÛἈcSñŸ«‡zÙ  ªâ$‚ üä üá DA Converts the value of `self` to an `i64`. If the value cannot beÁüª52 represented by an `i64`, then `None` is returned.Á4ç¡# ¡#ªâÛ¼ݼÞ¼©ß¼à¼ÛἈcSñŸ«‡zÙ î Žªâüÿ!üŠEB Converts the value of `self` to an `i128`. If the value cannot beÁüÔKH represented by an `i128` (`i64` under the default implementation), thenÁ¼¤ `None` is returned.ÁÀúüÈNK The default implementation converts through `to_i64()`. Types implementingÁü›QN this trait should override this method if they can represent a greater range.Á<¢# ¢#ªâÛ¼ݼÞ¼©ß¼à¼ÛἈcSñŸ«‡zÙ Š ªâ$‹üç#üÔEB Converts the value of `self` to a `usize`. If the value cannot beÁüž63 represented by a `usize`, then `None` is returned.ÁDê£# £#ªâÛ¼ݼÞ¼©ß¼à¼ÛἈcSñŸ«‡zÙ ó ªâìäü×B? Converts the value of `self` to a `u8`. If the value cannot beÁüž30 represented by a `u8`, then `None` is returned.Á,ç¤# ¤#ªâÛ¼ݼÞ¼©ß¼à¼ÛἈcSñŸ«‡zÙ í ªâüÚüËC@ Converts the value of `self` to a `u16`. If the value cannot beÁü“41 represented by a `u16`, then `None` is returned.Á4Ý¥# ¥#ªâÛ¼ݼÞ¼©ß¼à¼ÛἈcSñŸ«‡zÙ ä ªâüÓüÄC@ Converts the value of `self` to a `u32`. If the value cannot beÁüŒ41 represented by a `u32`, then `None` is returned.Á4Ö¦# ¦#ªâÛ¼ݼÞ¼©ß¼à¼ÛἈcSñŸ«‡zÙ Ý ªâü¾ ü½C@ Converts the value of `self` to a `u64`. If the value cannot beÁü…41 represented by a `u64`, then `None` is returned.Á4Á§# §#ªâÛ¼ݼÞ¼©ß¼à¼ÛἈcSñŸ«‡zÙ È ªâü×!üäDA Converts the value of `self` to a `u128`. If the value cannot beÁü­JG represented by a `u128` (`u64` under the default implementation), thenÁ¼ü™“˜úü NK The default implementation converts through `to_u64()`. Types implementingÁüóQž”¨# ¨#ªâÛ¼ݼÞ¼©ß¼à¼ÛἈcSñŸ«‡zÙ â ªâüþ ü¬KH Converts the value of `self` to an `f32`. Overflows may map to positiveÁüüKH or negative inifinity, otherwise `None` is returned if the value cannotÁüÌ  be represented by an `f32`.Á4!©# ©#ªâÛ¼ݼÞ¼©ß¼à¼ÛἈcSñŸ«‡zÙ ˆ! ªâ$‰!ü %üè!KH Converts the value of `self` to an `f64`. Overflows may map to positiveÁü¸"Kù¥üˆ# be represented by an `f64`.Á¬#úü´#GD The default implementation tries to convert through `to_i64()`, andÁü€$IF failing that through `to_u64()`. Types implementing this trait shouldÁüÎ$?< override this method if they can represent a greater range.Á4£%ª# ª#ªâÛ¼ݼÞ¼©ß¼à¼ÛἈcS
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,åb(ëb8Èîb% ðb8 c8 4…c(Œc8Îc% c8 ¤c8 4§c(®c8Ô±c% ´c8 Æc8¡ 4Éc(Ðc8ÚÓc% Öc8 èc8¯ <ëc(óc8à$öc% úc8¢ ü—d  ·d ¹d e , »d8¥ ¼d& ½d8 Ïd8¾ 4Òd(Ùd8®Üd% ßd8 ñd8Ì 4ôd(ûd8°þd% e%  eô˜jüäe74 A generic trait for converting a number to a value.Áœfúü fE˜€üæf6ç€ügH§üægFùä­hÈ‚üÊhMî‚ü˜iJŃüãi4™„l¢j££Íìªâ,±j£ø‡ø‡¤¥¦§¨©ª«¬­®¯°±¤¥¦§¨©ª«¬­®¯°±±­©¥°¬¨¤«¯§®ª¦üãk'ü½jHE Converts an `isize` to return an optional value of this type. If theÁüŠkFC value cannot be represented by this type, then `None` is returned.ÁTækÛ¼ݼÞ¼©ß¼à¼ÛἈcSñŸ«‡z٪⣣ ¤ªâ¹ ñküðm!üÍlEB Converts an `i8` to return an optional value of this type. If theÁü—mF…‰<óm犣£ ¥ªâ¹ ûmüòo#üÎnFC Converts an `i16` to return an optional value of this type. If theÁü™oF…‰Dõo犣£ ¦ªâ¹ þoüöq#üÒpFC Converts an `i32` to return an optional value of this type. If theÁüqF…‰Dùq犣£ §ªâ¹ ‚rüìs$üÖrFC Converts an `i64` to return an optional value of this type. If theÁü¡sF…‰Dïs犣£ ¨ªâ¹ øsüîv%ü–tGD Converts an `i128` to return an optional value of this type. If theÁüâtF…‰­uúüµuPM The default implementation converts through `from_i64()`. Types implementingÁüŠvQž”Lñv犣£ ©ªâ¹ ûvüûx'üÖwGD Converts a `usize` to return an optional value of this type. If theÁü¢xF…‰Tþx犣£ ªªâ¹ ‰yüˆ{!üåyEB Converts an `u8` to return an optional value of this type. If theÁü¯zF…‰<{犣£ «ªâ¹ “{üŠ}#üæ{FC Converts an `u16` to return an optional value of this type. If theÁü±|F…‰D}犣£ ¬ªâ¹ –}üŽ#üê}FC Converts an `u32` to return an optional value of this type. If theÁüµ~F…‰D‘犣£ ­ªâ¹ šü„$üîFC Converts an `u64` to return an optional value of this type. If theÁü¹€F…‰D‡çŠ££ ®ªâ¹ ü†„%ü®GD Converts an `u128` to return an optional value of this type. If theÁüúF…‰Å‚úüÍ‚PM The default implementation converts through `from_u64()`. Types implementingÁü¢ƒQž”L‰„犣£ ¯ªâ¹ “„ü‘†#üî„EB Converts a `f32` to return an optional value of this type. If theÁü¸…F…‰D”†çŠ££ °ªâ¹ üþ‰#üñ†EB Converts a `f64` to return an optional value of this type. If theÁü»‡F…‰†ˆúüŽˆIF The default implementation tries to convert through `from_i64()`, andÁü܈KH failing that through `from_u64()`. Types implementing this trait shouldÁü¬‰?ѪDŠçŠ££ ±ªâ¹ ŠŠüÇ‹ œÔ‹ è‹ ÷˜ î‹ ‚Œ , ï‹8¥ ð‹& ñ‹8´ò‹$ ô‹, ö‹8to_tyÁ,÷‹& ü‹8¼,ý‹*„Œ ‡Œ ô˜+ ‘Œ ’Œ ¤Œ8«,“Œ ˜Œ £Œ8±T™Œ8$®Œ8Èl³Œ8 ÁŒ, ÅŒ8¥ ÆŒ ÈŒ + ÖŒ ׌ ÞŒ8Ý4ØŒ8 ìŒ8ÝTïŒ ùŒ 8¹ úŒ& ûŒ8ó,ýŒ(8¬4‡ , Ž8¥
, æ¢ ç¢ ô¢+ è¢ é¢ ó¢, ê¢8âë¢& î¢8û$ï¢ õ¢8 ÷¢, ú¢8ƒÆ4û¢& £8¼,‚£ ˆ£ “£, Š£8´ ‹£& Œ£8¼,£% ”£ —£*𣠣 «¤, ž£ Ÿ£ ©¤+ ©£ ª£ ±£8Ý4«£, »£ ¼£ Ä£+ ½£ ¾£ ã, ¿£8âÀ£ Å£8 Ï£, Ò£8ƒÆ4Ó£ Ù£ ߣ8¹ Ú£& Û£, Ý£8´ Þ£(á£8¬4ä£ ê£8$ë£ ï£ ñ£ £¤8¥ ÿ£'€¤, ‚¤8ƒÆ4ƒ¤ ‰¤ ‹¤8¹ Ф Œ¤8ؤ ¤ ™¤8Ý¿D‘¤ ª¤ü°¤4¥¸¸¹æ µ¤£Ê¿l¸¤ÌÀž Ÿ   ¡ ¢ £ ¤ ¥ ¦ § ¨ © ª « ¤¥¦§¨©ª«¬­®¯°±¡ ¨ ¤   § « £ Ÿ ª ¦ ¢ ž © ¥ ´üØ©6üЍ,) Cast from one machine scalar to another.Á·¨út»¨ # ExamplesÁʨú<Ψ ```ÁäÖ¨ # use num_traits as num;Áüó¨/, let twenty: f32 = num::cast(0x14).unwrap();Áô£© assert_eq!(twenty, 20f32);Á<©ëÉÊ©ú$ߩʿۼݼÞ¼©ß¼à¼ÛἈcSñŸ«‡zÙ¦¥º¦»º»¹æ ä©ÍìùÌ ð©¼Ê¿<穼ùÌ<ó© ¹Ê¿ù̹ ü©OQJLüߪ&ü©ª52 An interface for casting between machine scalars.Á<骼¼ø‡,òªªâ\úª¼ø‡*‚Ïø‡6‚Ͻ½üƒ±.üŒ«B? Creates a number from another value that can be converted intoÁüÓ«JG a primitive via the `ToPrimitive` trait. If the source value cannot beÁü¢¬<9 represented by the target type, then `None` is returned.Áã¬úüë¬E˜€üµ­6ç€üð­H§ü½®Fù䈯È‚ü©¯Mî‚üû¯JŃüʰ4™„$†±ÎÊ犼¥¾¾¼ÍìÎÊ ‹±ÎÊ\ޱ ½ªâÎʹ ›±,.Ôµ±l± б Á´ Ö± é± , ×±8¥ ر& Ù±8´Ú±$ ܱ, Þ±8convÁ$ß±& ã±8¼,ä±*ë± î± ¾´8$ø±8Ã<ý±8 …², ‰²8¥ в Œ² ¸´+ š² ›² ¢²8Ý4œ²+ °² ±² ò8«,²² ·² ²8±T¸²8 Ѳ8÷$Ô² ز8Ÿ Ù²& Ú²8ÿ \ܲ ç² è² í²8¹ é²& ê²8Ÿ ì²(ï²8¬4ò² ø², ù²8¥ ú² û² ý² ®´8¹ ˜´ ™´, š´8¢Ó$›´ Ÿ´  ´% ¿´üã·(¥ÁÁ¹æ è·ÃÍ<ë·ÌÀ½Âü’¸-$•¸ùÌÛ¼ݼÞ¼©ß¼à¼ÛἈcSñŸ«‡zÙÌÀÀ¦ÃÃÀ±Í š¸ùÌ\¸ ÂÊ¿ù̹ ª¸,.üÓ¿(üì¸DA A generic interface for casting between machine scalars with theÁü±¹=: `as` operator, which admits narrowing and precision loss.Áüï¹KH Implementers of this trait `AsPrimitive` should behave like a primitiveÁü»ºC@ numeric type (e.g. a newtype around another primitive), and theÁüÿº(% intended conversion must never fail.Á¨»út¬»ÆÉ»»ú<¿»ëÉüÇ»" # use num_traits::AsPrimitive;Áüê»+( let three: i32 = (3.14159265f32).as_();ÁÌ–¼ assert_eq!(three, 3);Á<°¼ëɸ¼úd¼¼ # SafetyÁɼúüͼ^[ **In Rust versions before 1.45.0**, some uses of the `as` operator were not entirely safe.Áü¬½/, In particular, it was undefined behavior ifÁüܽHE a truncated floating point value could not fit in the target integerÁü¥¾DA type ([#10184](https://github.com/rust-lang/rust/issues/10184)).Áê¾úlî¾
```ignoreÁüü¾"ËÜüŸ¿'$ let x: u8 = (1.04E+17).as_(); // UBÁ<Ç¿ëÉÏ¿ú\ݿĥÅÅÄ¢âüÓ¿ªâ<í¿Š ªâ$÷¿ûÒ é¿ÎÊ<‰ÀŠ ÎÊ$“ÀÄ¢â^ãVãK¢âpãhãÆÆ`b”ÜÀüŸÀ85 Convert a value to another, using the `as` operator.ÁßÀªâÎÊÄÄ ÆªâÎÊ$ãÀôòÀŒÿÀ ‘Á ŸÅ  —Á ÁÁ ˜Á, šÁ8¥ ›Á& œÁ8´žÁ*¡Á, ¤Á ¥Á ²Á+ ¦Á §Á ±Á, ¨Á8â©Á& ¬Á8û$­Á ³Á8$µÁ, ºÁ8¦ »Á& ¼Á8´¾Á*ÃÁ ÆÁ È , ÐÁ ÑÁ ÙÁ+ ÒÁ ÓÁ ØÁ, ÔÁ8âÕÁ ÚÁ8$äÁ8\éÁ ôÁ, õÁ8¦ öÁ ÷Á8 ùÁ, ýÁ8¥ þÁ €Â  + ŽÂ  –Â8Ý4Â8 ˜Â8¬›Â žÂ £Â8$ŸÂ(¥Â, ¨Â8¦ ©Â «Â ¸Â8$­Â8²Â, µÂ8¦ ¶Â% É Ï î ÐÂ, ÒÂ8¥ ÓÂ& ÔÂ8´ÖÂ*Ù Ü ìÂ, Þ ß èÂ, áÂ8¦ âÂ& ãÂ8´åÂ$ é êÂ*ð ó ªÃ, ô õ ¨Ã8Œÿ à ‘à ¡Ã ’Ã, ”Ã8¥ •Ã*—Ã8$šÃ, ŸÃ8¦  Ã% ¢Ã ©Ã% «Ã ±Ã ÎÃ, ²Ã8¥ ³Ã& ´Ã8´¶Ã*¹Ã ¼Ã ÌÃ, ¾Ã ¿Ã ÈÃ, ÁÃ8¦ ÂÃ& ÃÃ8´ÅÃ$ Éà ÊÃ*Ðà Óà œÅ 8ŒÝà îà ïà …Ä ðÃ, òÃ8¥ óÃ*õà øÃ „Ä, úà ûà €Ä, ýÃ8¦ þÃ$ Ä ‚Ä% †Ä8ŒÄ ¡Ä ¢Ä ÍÄ £Ä, ¥Ä8¥ ¦Ä*¨Ä «Ä ÌÄ 8È­Ä$ ¯Ä8αÄ$ ´Ä8Ô¶Ä$ ¹Ä8Ú»Ä$ ¾Ä8à$ÀÄ$ ÄÄ8¬,ÆÄ% ÎÄ8ŒØÄ éÄ êÄ •Å ëÄ, íÄ8¥ îÄ*ðÄ óÄ ”Å 8õÄ$ ÷Ä8·ùÄ$ üÄ8¸þÄ$ Å8¹ƒÅ$ †Å8º$ˆÅ$ ŒÅ8ó,ŽÅ% –Å% ÅÕùúü¾®D¿ßÈÉ
FpCategoryÁT(½ÖÈÊ¿¯DÄ ÈÌÕ¯I•òÈÍNegÁNÏ Èή_ÛÈϰnãÈÐÔ4ÈÒÃ<…¼ÈÓÿ \ŽÈÔœã¬ÉL8¸º§©•LY†Lhw,xhjWYCEü¡KüFC Generic trait for floating point numbers that works with `no_std`.Áäúüè85 This trait implements a subset of the `Float` trait.ÁÕÕ¢âü¡úžªâ¼ªâÏ ªâ”ƪâÐ ªâíߪâªâãÕ¢â{ÂönÒödâöZòöM…÷>ã<¢â¥Âö˜ÒöŽâöòöw…÷hãרÙÚÛÜÝÞßàáâãäåæçèéêëìíîïðñòóôÖרÙÚÛÜÝÞßàáâãäåæçèéêëìíîïðñòóôìÙïÜòßâåèëØîÛñÞôáäçê×íÚðÝóàãæéÖ´¾ôó Returns positive infinity.ÁúÆÉ±úëÉüÅ%" use num_traits::float::FloatCore;ÁÄï use std::{f32, f64};ÁŒúü”" fn check<T: FloatCore>(x: T) {Áü»$! assert!(T::infinity() == x);ÁîúÌö check(f32::INFINITY);ÁÌ” check(f64::INFINITY);ÁëɪâÕÕ ÖªâÔ±ôÚ Returns negative infinity.Áýút…ÆÉ˜úëÉü¬%…úÄÖ³úóúüû"áúü¢(% assert!(T::neg_infinity() == x);ÁºûÙúìá check(f32::NEG_INFINITY);Áìƒ check(f64::NEG_INFINITY);ÁëÉd´ªâÕÕ ×ªâŒó
„Ñ Returns NaN.ÁæúÆÉ ú<‰ ëÉü• %…ú¿ úôÇ  fn check<T: FloatCore>() {ÁÌê  let n = T::nan();ÁĈ
 assert!(n != n);Á
ºû¯
úœ·
 check::<f32>();ÁœÏ
 check::<f64>();Á
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ªâÕÕ Øªâ´–œŠ  Returns `-0.0`.Á¢ ú ÆÉ½ ú ëÉüÑ %…úÄû ³ú˜ úü  " fn check<T: FloatCore>(n: T) {ÁôÇ  let z = T::neg_zero();Áìê  assert!(z.is_zero());ÁüŒ # assert!(T::one() / z == n);Á,´ ºû¾ úìÆ ºþìè àþëÉD™ªâÕÕ Ùªâ¼™ü²C@ Returns the smallest finite value that this type can represent.Áúút‚ÆÉú<ëÉü©%…úÄÓ³úðúüø"áúüŸ%" assert!(T::min_value() == x);ÁºûÓú¤Û check(f32::MIN);Á¤ô check(f64::MIN);Á<ëɪâÕÕ ÚªâüÆ ü¶QN Returns the smallest positive, normalized value that this type can represent.ÁŒút”ÆÉ§úëÉü»%…úÄå³úúüŠ"áúü±.+ assert!(T::min_positive_value() == x);Áºûîúìö check(f32::MIN_POSITIVE);Áì˜ check(f64::MIN_POSITIVE);ÁëɔɪâÕÕ Ûªâ¬Âüì,) Returns epsilon, a small positive value.ÁúÆÉ¸úëÉüÌ%…úÄö³úúü›"áúüÂ# assert!(T::epsilon() == x);ÁºûôúÄü check(f32::EPSILON);ÁÄ™ check(f64::EPSILON);ÁëɪâÕÕ Üªâ¼ÃüÝB? Returns the largest finite value that this type can represent.Á¤úÆÉ¿úëÉüÓ%…úÄý³úšúü¢"áúüÉ%" assert!(T::max_value() == x);Áºûýú¤… check(f32::MAX);Á¤ž check(f64::MAX);ÁëɪâÕÕ Ýªâ¼ªüà(% Returns `true` if the number is NaN.Áút•ÆÉ¨úëÉü¼%…úÄæ³úƒúü‹+( fn check<T: FloatCore>(x: T, p: bool) {Áü»! assert!(x.is_nan() == p);ÁºûëúÔó check(f32::NAN, true);Áü’  check(f32::INFINITY, false);ÁÔ· check(f64::NAN, true);ÁÌÖ check(0.0f64, false);ÁëÉ4­ªâÕÕ Þªâäñ"üä-* Returns `true` if the number is infinite.ÁúÆÉ±úëÉüÅ%…úÄï³úŒ úü” +ï’üÄ &# assert!(x.is_infinite() == p);Áºûù úü! check(f32::INFINITY, true);Áü¥!# check(f32::NEG_INFINITY, true);ÁÜÍ! check(f32::NAN, false);Áüí! check(f64::INFINITY, true);Áü‘"# check(f64::NEG_INFINITY, true);Á̹"×”<×"ëÉ\ô"ªâÕÕ ßªâ$€#ÔÕ'üÜ#<9 Returns `true` if the number is neither infinite or NaN.Á$út¥$ÆÉ¸$ú<À$ëÉüÌ$%…úÄö$³ú“%úü›%+ï’üË%$! assert!(x.is_finite() == p);Á,ô%ºûþ%úü†& ‹”Ô«& check(f32::MAX, true);ÁüÊ&$! check(f64::NEG_INFINITY, false);Áüó&# check(f64::MIN_POSITIVE, true);ÁÜ›' check(f64::NAN, false);Á<»'ëÉLØ'ªâÕÕ àªâ$â'Ô´,ü¬(MJ Returns `true` if the number is neither zero, infinite, subnormal or NaN.Áþ(út†)ÆÉ™)ú<¡)ëÉü­)%…úÄ×)³úô)úüü)+ï’ü¬*$! assert!(x.is_normal() == p);Á,Õ*ºûß*úüç* ‹”ÔŒ+á›ü«+$…œüÔ+#³œÌü+×”<š,ëÉL·,ªâÕÕ áªâ$Á,ìå2üŠ-0- Returns `true` if the number is [subnormal].Á¿-ú<Ç-ëÉüÓ-%…úŒý- use std::f64;Á“.úü›.?
,—xüª~!üz+( Returns the maximum of the two numbers.Á¿zúüÇzH…Ù”{útœ{ÆÉ¯{ú<·{ëÉüÃ{%…úÄí{³úŠ|úü’|0- fn check<T: FloatCore>(x: T, y: T, max: T) {ÁüÇ|! assert!(x.max(y) == max);Á,í|ºû÷|úäÿ| check(1.0f32, 2.0, 2.0);Áü }! check(1.0f32, f32::NAN, 1.0);ÁìÆ} check(-1.0f64, 2.0, 2.0);Áüè}# check(-1.0f64, f64::NAN, -1.0);Á<~ëÉ­~ªâªâªâÕÕ îªâ$±~¹
,·~ü´†,ü¯€.+ A value bounded by a minimum and a maximumÁâ€úüê€52 If input is less than min then this returns min.Áü¤85 If input is greater than max then this returns max.Áüá" Otherwise this returns input.Áˆ‚úü0- **Panics** in debug mode if `!(min <= max)`.ÁÅ‚útÍ‚ÆÉà‚ú<è‚ëÉüô‚%…úžƒúü¦ƒA> fn check<T: FloatCore>(val: T, min: T, max: T, expected: T) {Áüìƒ1. assert!(val.clamp(min, max) == expected);Á,¢„ºû¬„ú´„úü¼„! check(1.0f32, 0.0, 2.0, 1.0);Áüâ„! check(1.0f32, 2.0, 3.0, 2.0);Áüˆ…! check(3.0f32, 0.0, 2.0, 2.0);Á®…úü¶…! check(1.0f64, 0.0, 2.0, 1.0);ÁüÜ…! check(1.0f64, 2.0, 3.0, 2.0);Áü‚†! check(3.0f64, 0.0, 2.0, 2.0);Á<¨†ëÉ,·†ªâªâªâªâÕÕ ïªâ$½†ÆΆ´„‹ü“‡B? Returns the reciprocal (multiplicative inverse) of the number.ÁÚ‡útâ‡ÆÉõ‡ú<ý‡ëÉü‰ˆ%…úijˆ³úЈúü؈(º°ü…‰  assert!(x.recip() == y);Áüª‰  assert!(y.recip() == x);Á,ωºûÙ‰úôበcheck(f32::INFINITY, 0.0);Á¼„Š check(2.0f32, 0.5);ÁÔ Š check(-0.25f64, -4.0);Áü¿Š&# check(-0.0f64, f64::NEG_INFINITY);Á<êŠëÉ,‡‹ªâªâÕÕ ðªâ$üÛ'üË'$ Raise a number to an integer power.Áï‹úü÷‹=: Using this function is generally faster than using `powf`Á¹ŒútÁŒÆÉÔŒú<ÜŒëÉüèŒ%…úúüš52 fn check<T: FloatCore>(x: T, exp: i32, powi: T) {ÁüÔ%" assert!(x.powi(exp) == powi);ÁºûˆŽúÜŽ check(9.0f32, 2, 81.0);ÁܰŽ check(1.0f32, -2, 1.0);ÁìÐŽ check(10.0f64, 20, 1e20);ÁôòŽ check(4.0f64, -2, 0.0625);Áü•'$ check(-1.0f64, std::i32::MIN, 1.0);ÁëɪâªâÕÕ ñªâexpÁñäô–üœ“;8 Converts to degrees, assuming the number is in radians.ÁÜ“út䓯É÷“ú<ÿ“ëÉü‹”%…úĵ”³úÒ”úüÚ”,) fn check<T: FloatCore>(rad: T, deg: T) {Áü‹•)& assert!(rad.to_degrees() == deg);Á,¹•ºûÕú¼Ë• check(0.0f32, 0.0);Áüç•" check(f32::consts::PI, 180.0);ÁüŽ–(% check(f64::consts::FRAC_PI_4, 45.0);Áü»–(% check(f64::INFINITY, f64::INFINITY);Á<è–ëÉT÷–ªâªâÕÕ òªâ$‚—äîšü–—;8 Converts to radians, assuming the number is in degrees.ÁÖ—útÞ—ÆÉñ—ú<ù—ëÉü…˜%…úį˜³ú̘úüÔ˜,) fn check<T: FloatCore>(deg: T, rad: T) {Áü…™)& assert!(deg.to_radians() == rad);Á,³™ºû½™ú¼Å™ûôüá™" check(180.0, f32::consts::PI);Áüˆš(% check(45.0, f64::consts::FRAC_PI_4);Áüµš(ýõ<âšëÉTñšªâªâÕÕ óªâ$üšüï *üNK Returns the mantissa, base 2 exponent, and sign as integers, respectively.Áüã›MJ The original number can be recovered by `sign * mantissa * 2 ^ exponent`.Áµœút½œÆÉМú<ØœëÉüäœ%…úÄŽ³ú«úü³85 fn check<T: FloatCore>(x: T, m: u64, e: i16, s:i8) {Áüð<9 let (mantissa, exponent, sign) = x.integer_decode();Áü±ž  assert_eq!(mantissa, m);ÁüÖž  assert_eq!(exponent, e);Áäûž assert_eq!(sign, s);Á,œŸºû¦Ÿúü®Ÿ# check(2.0f32, 1 << 23, -22, 1);ÁüÖŸ%" check(-2.0f32, 1 << 23, -22, -1);Áü€ *' check(f32::INFINITY, 1 << 23, 105, 1);Áü¯ /, check(f64::NEG_INFINITY, 1 << 52, 972, -1);Á<ã ëÉtò ªâÕ
 ñÕ8Î,òÕ, øÕ8¥ ùÕ& úÕ8¼,ûÕ$ €Ö, ‚Ö ƒÖ ”Ö, „Ö8ÛD…Ö& Ö8¼,ŽÖ$ “Ö •Ö*˜Ö ›Ö ÷Ø8$¥Ö8ø…TªÖ8 µÖ, ¹Ö8¥ ºÖ ¼Ö ñØ8ÛDÊÖ ÒÖ ÔÖ çØ, æÖ çÖ × , éÖ8ÛDêÖ òÖ óÖ(õÖ, øÖ8¥ ùÖ'úÖ8constsÁ4üÖ'‚×, „×8ÛD…×% × ×8‚ˆ¢× ¥× ¦×(¨×7%6.28318530717958647692528676655900577Áü«×%% Ð×8ˆ<â× é× ê×(ì×7&0.301029995663981195213738894724493027Áüï×&% •Ø8œˆ<§Ø ®Ø ¯Ø(±Ø7%3.32192809488736234787031942948939018Áü´Ø%% ÙØ% øØ¤Þàü°ßC@ Trait for floating point numbers that provide an implementationÁüôßLI of the `totalOrder` predicate as defined in the IEEE 754 (2008 revision)ÁäÁà floating point standard.ÁTèàüü¢âüÞàþü¢â¢âýýü¬ï.üùà30 Return the ordering between `self` and `other`.Á±áúü¹áJG Unlike the standard partial comparison between floating point numbers,Áüˆâ@= this comparison always produces an ordering in accordance toÁüÍâIF the `totalOrder` predicate as defined in the IEEE 754 (2008 revision)Áü›ãNK floating point standard. The values are ordered in the following sequence:ÁîãúÄöã - negative quiet NaNÁä“ä - negative signaling NaNÁ¼´ä - negative infinityÁ´Ðä - negative numbersÁüëä  - negative subnormal numbersÁœå - negative zeroÁœ¨å - positive zeroÁüÀå  - positive subnormal numbersÁ´åå - positive numbersÁ¼€æ - positive infinityÁäœæ - positive signaling NaNÁ̽æ - positive quiet NaN.ÁÛæúüãæLI The ordering established by this function does not always agree with theÁü´çB? [`PartialOrd`] and [`PartialEq`] implementations. For example,ÁüûçEB they consider negative and positive zero equal, while `total_cmp`ÁdÅè doesn't.ÁÖèúüÞèIF The interpretation of the signaling NaN bit follows the definition inÁü¬éLI the IEEE 754 standard, which may not match the interpretation by some ofÁüýéC@ the older, non-conformant (e.g. MIPS) hardware implementations.ÁÅêútÍêÆÉ<àêëÉüìê&# use num_traits::float::TotalOrder;ÁÜ—ë use std::cmp::Ordering;ÁÄ·ë³úÔëúüÜë,) fn check_eq<T: TotalOrder>(x: T, y: T) {Áüì52 assert_eq!(x.total_cmp(&y), Ordering::Equal);Á,ÇìºûÑìúüÙì! check_eq(f64::NAN, f64::NAN);Áüÿì! check_eq(f32::NAN, f32::NAN);Á¥íúü­í,) fn check_lt<T: TotalOrder>(x: T, y: T) {ÁüÞí41 assert_eq!(x.total_cmp(&y), Ordering::Less);Á,—îºû¡îúü©î" check_lt(-f64::NAN, f64::NAN);ÁüÐî&# check_lt(f64::INFINITY, f64::NAN);Áüûî  check_lt(-0.0_f64, 0.0_f64);Á< ïëÉL¯ï«#¬# «#ªâ ¬#ªâ¿ßÀßÁßLessÁÂßÃßÄß~Å߯ßÇßGreaterÁÈßåºÝÈnûê7ü ¹ïü ýªâ$ºï¹
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b_ While a default implementation for all builtin primitive integers is provided, the trait is inÁüÆ \Y no way restricted to these. Other integer types that fulfil the requirements are free toÁü£ ! implement the trait was well.ÁÅ úüÉ a^ This trait and many of the method names originate in the unstable `core::num::Int` trait fromÁü« `] the rust standard library. The original trait was never stabilized and thus removed from theÁ¬Œ standard library.Á³³ø‡ãÂöÐÒö`ªâ…÷ºªâªâ•!ªâ”šªâ–!ªâöøªâªâ¬³ªâªâøøªâ–úªâªâ¤Ïªâªâ˜úªâ¶ûªâªâ¬êªâªâ¸ûªâÖüªâ̆ªâØüªâl‘šŠªâ̦ªâœŠªâðªâÌÆ°ÃóªâÌæªâªâïªâõªâ̆ÐÖl‘÷ªâ̦ªâªâ—òªâÔªâ³ø‡÷ãöÂöõÒöô¤ýì…÷ë»ýâËýÙÛýÐëýÄþý“þ¥«þÀþØþxíþg…ÿZ™ÿJ°ÿ=Äÿ-Ûÿ$°Ã#óÿƒ€  ›€ ÐÖÿ³€ õÀ ãÛ€ Ùø‡¾ã½Âö¼Òö»¤ý³…÷²»ý©Ëý Ûýëýþý}“þl«þ^ÀþMØþ?íþ.…ÿ!™ÿ°ÿÄÿôÛÿë°ÃêóÿჀ Л€ ÇÐÖÆ³€ ½À ¬Û€ £´µ·¸¹º»¼½¾¿ÀÁÂÃÄÅÆ´µ·¸¹º»¼½¾¿ÀÁÂÃÄÅÆ¹Ä¼´¿·ÂºÅ½µÀ¸Ã»Æ¾ÁÜÓü×FC Returns the number of ones in the binary representation of `self`.Á¢úÆÉ½úëÉäÑ use num_traits::PrimInt;ÁòúÌú let n = 0b01001100u8;Á˜úü " assert_eq!(n.count_ones(), 3);Áëɪⳳ ´ªâäòüôGD Returns the number of zeros in the binary representation of `self`.ÁÀúÆÉÛúëÉäïÈ… ú̘ù… úü¾# assert_eq!(n.count_zeros(), 5);Áëɪⳳ µªâ$äŸü”C@ Returns the number of leading ones in the binary representationÁ of `self`.ÁïúÆÉŠú<’ëÉäžÈ… ¿ú´Ç let n = 0xF00Du16;Áâúüê$! assert_eq!(n.leading_ones(), 4);Á<“ëɪⳳ ªâôúüéDA Returns the number of leading zeros in the binary representationÁ¦Š ÅúÆÉàúëÉäôÈ… úÌ let n = 0b0101000u16;Á»úüÃ&# assert_eq!(n.leading_zeros(), 10);Áëɪⳳ ·ªâ$‹ì«üžDA Returns the number of trailing ones in the binary representationÁ¦Š úút‚ÆÉú<ëÉä©È… Êú´Ò let n = 0xBEEFu16;Áíúüõ%" assert_eq!(n.trailing_ones(), 4);Áëɪⳳ ¸ªâü‰ ü÷EB Returns the number of trailing zeros in the binary representationÁ¦Š ÔúÆÉïúëÉäƒÈ… ¤ú̬Ù ÊúüÒ&# assert_eq!(n.trailing_zeros(), 3);Áëɪⳳ ¹ªâ$› ü›#%ü® DA Shifts the bits to the left by a specified amount, `n`, wrappingÁü÷ ;8 the truncated bits to the end of the resulting integer.Á·!út¿!ÆÉÒ!ú<Ú!ëÉäæ!È… ‡"úü"" let n = 0x0123456789ABCDEFu64;Áü¶"" let m = 0x3456789ABCDEF012u64;ÁÝ"úüå"%" assert_eq!(n.rotate_left(12), m);Á<#ëÉ\ž#ªâªâ³³ ºªâ$ª#¹ °#ü»&&üÆ#EB
ãªâ”é ¦ÝËýÝ…÷»ý÷šeªâ$ ªâ”é £ªâ”é Ø¢âªùè ž‰é é ¦ÝËý~…÷|»ýzÑé páé bõé T¢âìùè à‰é Òé ĦÝÂËýÀ…÷¾»ý¼Ñé ²áé ¤õé ü´ê¥ÚÚ ÎìÊ¿ ¹¿cÊ¿àÊ¿”é ãÊ¿”é µßʿʿL”Ê¿¨íßʿʿºÊ¿ÊšeÊ¿ Ê¿”é £Ê¿”é Ê¿ÂÄŒ¤ÛÛ¢âü¤ Û¢â¢â ÜÝÞßÜÝÞßÍìªâܬ¼Øùí ñí ‰î ÞÝߤ¼ÛÛüŒ%ü×]Z Return the memory representation of this number as a byte array in big-endian byte order.Á¹úÆÉÔúëÉäè use num_traits::ToBytes;Áúü‘52 let bytes = ToBytes::to_be_bytes(&0x12345678u32);ÁüË0- assert_eq!(bytes, [0x12, 0x34, 0x56, 0x78]);Á<€ëÉ\´# ´#ªâùí Û Û Ýªâüï %ü·`] Return the memory representation of this number as a byte array in little-endian byte order.ÁœúÆÉ·ú<¿ëÉäËóî ìúüô52 let bytes = ToBytes::to_le_bytes(&0x12345678u32);Áü® 0- assert_eq!(bytes, [0x78, 0x56, 0x34, 0x12]);Áëɵ# µ#ªâùí Û þ Û Þªâ$ÿ üÿ$üš
YV Return the memory representation of this number as a byte array in native byte order.Áø
úü€ 74 As the target platform's native endianness is used,Áü¼ YV portable code should use [`to_be_bytes`] or [`to_le_bytes`], as appropriate, instead.Áš úü¢ (% [`to_be_bytes`]: #method.to_be_bytesÁüÏ (% [`to_le_bytes`]: #method.to_le_bytesÁü út„ ÆÉ ú ëÉä« óî Ì úüÔ ! #[cfg(target_endian = "big")]Áüú ,) let expected = [0x12, 0x34, 0x56, 0x78];Á«úü³$! #[cfg(target_endian = "little")]ÁüÜ,) let expected = [0x78, 0x56, 0x34, 0x12];Áúü•52 let bytes = ToBytes::to_ne_bytes(&0x12345678u32);ÁüÏ assert_eq!(bytes, expected)ÁëÉ\¶# ¶#ªâùí Û ŽÛ ߪâ$ÔÜààø‡àø‡ø‡áâãäáâãäÎìªâáôýØãü D‰Ûü óü äãâìý,‚ààüË.ü¡JG Create a number from its representation as a byte array in big endian.ÁðúÆÉú<“ëÉôŸ use num_traits::FromBytes;ÁÂúüÊIF let value: u32 = FromBytes::from_be_bytes(&[0x12, 0x34, 0x56, 0x78]);Áü˜" assert_eq!(value, 0x12345678);Á<¿ëÉ·# ·#ãü ªâà ãà âªâü¬.üÿMJ Create a number from its representation as a byte array in little endian.ÁÑúÆÉìúëÉô€Êý £úü«IF let value: u32 = FromBytes::from_le_bytes(&[0x78, 0x56, 0x34, 0x12]);Áüù"Ñþ < ëɸ# ¸#ãü ªâà Äà ãªâü×-üàXU Create a number from its memory representation as a byte array in native endianness.Á½úüÅ7‰õ üeb portable code likely wants to use [`from_be_bytes`] or [`from_le_bytes`], as appropriate instead.Áëúüó,) [`from_be_bytes`]: #method.from_be_bytesÁü¤,) [`from_le_bytes`]: #method.from_le_bytesÁÕúÆÉðúëÉô„Êý §úü¯!è÷ üÕ)& let bytes = [0x12, 0x34, 0x56, 0x78];Áƒúü‹$Õø ü´)& let bytes = [0x78, 0x56, 0x34, 0x12];Áâúüê63 let value: u32 = FromBytes::from_ne_bytes(&bytes);Áü¥! assert_eq!(value, 0x12345678)Áëɹ# ¹#ãü ªâà ïà äªâüÊ%Ä× ð Ö' ö  , ÷8¥ ø& ù8´ú$ ü, þ8 ÿ& 8$ * Š  Ó' 8$” 8ë<™ 8 ¡ , ¥ 8¥ ¦  ¨  Ø##8!8ú Á  à  Ê 8ÈÄ % Æ , È 8 É % Ë + Ú  Û  â 8Ý8 ð 8 þ  „! ÿ 8$€!(†!8$‰!'!8ú,! •! Ì! §!, ¨!8¥ ©! ª!'«!8\­! ¸! ¾! ¹!8$º!+ Û! Ü! ã!8Ý4Ý!8 ñ!8š \ô! ÿ! …" €"8$"(‡"8$Š"'Ž"8ú," " Í" ¨", ©"8¥ ª" «"'¬"8š \®" ¹" ¿" º"8$»"+ Ü" Ý" ä"8Ý4Þ"8 ò"8­ \õ" €# †# #8$#(ˆ#8$#'#8ú,# —# Î# ©#, ª#8¥ «# ¬#'­#8­ \¯# º# À# »#8$¼#8$ã#8À Lè#8 ò#, ö#8¥ ÷# ù# Í'8!$‡$8ú,Œ$ $ ”$ $8È•$% —$, ™$8 š$% œ$+ «$ ¬$ ³$8Ý4­$8 Á$8Ù lÄ$ Ñ$ å$8,Ò$& ×$ Ù$8$Ú$'Þ$8ú,à$(ç$8$ê$ ï$ ©% %, %8¥ ƒ% „%'…%8Ù l‡% ”% % •%8,%+ ¸% ¹% À%8Ý4º%8 Î%8î lÑ% Þ% ò%8,ß%& ä% æ%8$ç%'ë%8ú,í%(ô%8$÷% ü% ¶& Ž&, &8¥ & &'&8î l”& ¡& ¨& ¢&8,£&+ Å& Æ& Í&8Ý4Ç&8 Û&8ƒ!lÞ&
overflow.Á]ððø‡ œÃÄ© °Ã ðø‡(œÃ&°Ã$ø‡:œÃ8°Ãññüª0 üÈK H Adds two numbers, checking for overflow. If overflow happens, `None` isÁl˜
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trait_nameÁT€ & Š 8¼, $  ,  8ƒÆ4“ &  8¼ $ Ÿ , ¡ 8¿ ¢ & £ 8´¤ *¨  « à 8 , º 8¼©
 8 Æ , Ê 8¿ Ë  Í Ú  + Û  Ü ã 8Ý 8 ñ , ô 8ƒÆ  û   ü 8 $  8Á ƒ &    ,  8¿ ˆ ( 8¬   ,  8¿      Ð  « , ¬ 8¿ ­  ® '¯ , ± 8ƒÆ  ¸   ¹ 8 $ ¾ À 8Á Á % á üÞ 6 üˆ U R Performs subtraction that returns `None` instead of wrapping around on underflow.Á€aóóø‡ ïªâªâÄü ƒ€ l†
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™“\‡ ¼#½# ¼#ªâ ½#ªâçŠó ó ôªâ$” Á š üÃ6 üÚZ W Performs multiplication that returns `None` instead of wrapping around on underflow orÁ ´¦
3cõõø‡ »ÖÄá ÐÖ õø‡(»Ö&ÐÖ$ø‡:»Ö8ÐÖööü‚0 ü€L I Multiplies two numbers, checking for underflow or overflow. If underflowÁüÑ, ) or overflow happens, `None` is returned.Á\… ¾#¿# ¾#ªâ ¿#ªâçŠõ  õ öªâ$’ Á ˜ üé6 üØa ^ Performs division that returns `None` instead of panicking on division by zero and instead ofÁüº. + wrapping around on underflow and overflow.Á8e÷÷ø‡,ÿ •òªâªâć À l‘ ÷ø‡5¿·
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8À øøü®0 ü¦I F Divides two numbers, checking for underflow, overflow and division byÁüô5 2 zero. If any of that happens, `None` is returned.Á\± À#Á# À#ªâ Á#ªâçŠ÷ ½ ÷ øªâ Á Ä ü¢6 ü„c ` Performs an integral remainder that returns `None` instead of panicking on division by zero andÁüè9 6 instead of wrapping around on underflow and overflow.Á]gùùø‡ ÙóªâªâÄÀ ªâªâÛóªâ ùø‡Eù»
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úúüÍ%0 üß^ [ Finds the remainder of dividing two numbers, checking for underflow, overflow and divisionÁü 8 5 by zero. If any of that happens, `None` is returned.Áÿ út‡! ÆÉš! ú<¢! ëÉü®!  use num_traits::CheckedRem;Á´Ò!  use std::i32::MIN;Áí! úüõ!: 7 assert_eq!(CheckedRem::checked_rem(&10, &7), Some(3));Áü´"; 8 assert_eq!(CheckedRem::checked_rem(&10, &-7), Some(3));Áüô"< 9 assert_eq!(CheckedRem::checked_rem(&-10, &7), Some(-3));Áüµ#= : assert_eq!(CheckedRem::checked_rem(&-10, &-7), Some(-3));Á÷# úüÿ#7 4 assert_eq!(CheckedRem::checked_rem(&10, &0), None);Á»$ úüÃ$; 8 assert_eq!(CheckedRem::checked_rem(&MIN, &1), Some(0));Áüƒ%9 6 assert_eq!(CheckedRem::checked_rem(&MIN, &-1), None);Á<Á% ëÉ\Ð% Â#Ã# Â#ªâ Ã#ªâçŠù Ü% ù úªâ$Ý% Á ã% ü£* ”°*  Ã* ¢,  É* ñ* , Ê* 8¼©
TË* & Õ* 8¼,Ö* $ Û* , Ý* 8ƒÆ4Þ* & ä* 8¼,å* $ ê* , ì* 8¿ í* & î* 8´ï* *ó*  ö* Ÿ, 8$€+ , …+ 8¼©
T†+ 8 + , •+ 8¿ +  ˜+ ™,  + ¦+  §+ ®+ 8Ý4¨+ 8 ¼+ , ¿+ 8ƒÆ4À+  Æ+ Ì+  Ç+ 8$È+ (Î+ 8¬4Ñ+  ×+ , Ø+ 8¿ Ù+  Ú+  Ü+ ,  î+ , ï+ 8¿ ð+  ñ+ 'ò+ , ô+ 8ƒÆ4õ+  û+ ,  ü+ 8$ý+ %  , Üó, ü¥,M J Performs negation that returns `None` if the result can't be represented.ÁÊmüüø‡,‰- üø‡ø‡ýýýüŽ2& ü•-_ \ Negates a number, returning `None` for results that can't be represented, like signed `MIN`Áüù-V S values that can't be positive, or non-zero unsigned values that can't be negative.ÁÔ. útÜ. ÆÉï. ú<÷. ëÉüƒ/  use num_traits::CheckedNeg;Á´§/ ÷½
Â/ úüÊ/: 7 assert_eq!(CheckedNeg::checked_neg(&1_i32), Some(-1));Áü‰0: 7 assert_eq!(CheckedNeg::checked_neg(&-1_i32), Some(1));ÁüÈ04 1 assert_eq!(CheckedNeg::checked_neg(&MIN), None);Á1 úü‰19 6 assert_eq!(CheckedNeg::checked_neg(&0_u32), Some(0));ÁüÇ16 3 assert_eq!(CheckedNeg::checked_neg(&1_u32), None);Á<2 ëÉ\2 Ä# Ä#ªâçŠü 2 ü ýªâ$ž2 ü†85 ü¢7C @ Performs a left shift that returns `None` on shifts larger thanÁüæ7  or equal to the type width.Ásqþþø‡,œ8 Öüªâ¼¤8 ªâØüªâl­8 þø‡C¹Ð
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6ÿÿÿüÆ<0 üÂ8@ = Checked shift left. Computes `self << rhs`, returning `None`Áü‡9E B if `rhs` is larger than or equal to the number of bits in `self`.ÁÑ9 ú<Ù9 ëÉüå9  use num_traits::CheckedShl;Á‰: úÄ‘:  let x: u16 = 0x0001;Á®: úü¶:> ; assert_eq!(CheckedShl::checked_shl(&x, 0), Some(0x0001));Áüù:> ; assert_eq!(CheckedShl::checked_shl(&x, 1), Some(0x0002));Áü¼;> ; assert_eq!(CheckedShl::checked_shl(&x, 15), Some(0x8000));Áüÿ;6 3 assert_eq!(CheckedShl::checked_shl(&x, 16), None);Á<º< ëÉ\É< Å# Å#ªâçŠþ Õ< þ ÿªâ$Ö< rhsÁÜ< üú< ”‡=  š= ˆ?   = È= , ¡= 8¼©
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ä> % †? üÚD5 üõCD A Performs a right shift that returns `None` on shifts larger thanÁüºD öÎ
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6‚ü›I0 ü–EA > Checked shift right. Computes `self >> rhs`, returning `None`ÁüÜEE ûÐ
¦F ú<®F ëÉüºF  use num_traits::CheckedShr;ÁÞF úÄæF  let x: u16 = 0x8000;ÁƒG úü‹G> ; assert_eq!(CheckedShr::checked_shr(&x, 0), Some(0x8000));ÁüÎG> ; assert_eq!(CheckedShr::checked_shr(&x, 1), Some(0x4000));Áü‘H> ; assert_eq!(CheckedShr::checked_shr(&x, 15), Some(0x0001));ÁüÔH6 3 assert_eq!(CheckedShr::checked_shr(&x, 16), None);Á<I ëÉ\žI Æ# Æ#ªâçŠ ªI  ªâ$«I ¸Õ
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ŠˆŠŠˆü³'üpHE Calculates Euclidean division, the matching method for `rem_euclid`.Á½úüÅ+( This computes the integer `n` such thatÁüõ(% `self = n * v + self.rem_euclid(v)`.Áü¢GD In other words, the result is `self / v` rounded to the integer `n`Áôî such that `self >= n * v`.Áút™ÆÉ¬úëÉÜÀ use num_traits::Euclid;Áàúœè let a: i32 = 7;Áœ€ let b: i32 = 4;Áü˜;8 assert_eq!(Euclid::div_euclid(&a, &b), 1); // 7 > 4 * 1ÁüØ@= assert_eq!(Euclid::div_euclid(&-a, &b), -2); // -7 >= 4 * -2Áü@= assert_eq!(Euclid::div_euclid(&a, &-b), -1); // 7 >= -4 * -1Áüâ@= assert_eq!(Euclid::div_euclid(&-a, &-b), 2); // -7 >= -4 * 2ÁëÉÇ#È# Ç#ªâ È#ªâªâ Á ˆªâÁ ÈüÄ'üàA> Calculates the least nonnegative remainder of `self (mod v)`.Á¦úü®IF In particular, the return value `r` satisfies `0.0 <= r < v.abs()` inÁüüGD most cases. However, due to a floating point round-off error it canÁüÈGD result in `r == v.abs()`, violating the mathematical definition, ifÁü” HE `self` is much smaller than `v.abs()` in magnitude and `self < 0.0`.Áüá KH This result is not an element of the function's codomain, but it is theÁü±
KH closest floating point number in the real numbers and thus fulfills theÁü B? property `self == self.div_euclid(v) * v + self.rem_euclid(v)`Á¤È  approximatively.Áá ú ÆÉü ú<„ ëÉÜ ¡å
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üè .+ assert_eq!(Euclid::rem_euclid(&a, &b), 3);Áü› /, assert_eq!(Euclid::rem_euclid(&-a, &b), 1);ÁüÏ /, assert_eq!(Euclid::rem_euclid(&a, &-b), 3);Áüƒ0- assert_eq!(Euclid::rem_euclid(&-a, &-b), 1);Á<¸ëÉÉ#Ê# É#ªâ Ê#ªâªâ Ò ªâÁ Ùü›2üñDA Returns both the quotient and remainder from Euclidean division.ÁºúüÂWT By default, it internally calls both `Euclid::div_euclid` and `Euclid::rem_euclid`,ÁüžEB but it can be overridden in order to implement some optimization.ÁèúÆÉƒú<‹ëÉì— # use num_traits::Euclid;Á„¹ let x = 5u8;Á„Î let y = 3u8;Áãúüë)& let div = Euclid::div_euclid(&x, &y);Áü™)& let rem = Euclid::rem_euclid(&x, &y);ÁÇúüÏ;8 assert_eq!((div, rem), Euclid::div_rem_euclid(&x, &y));Á<ëÉË#Ì# Ë#ªâ Ì#ªâªâªâ ­ ŠªâÁ ´üŠ œ— « ú ± », ² ³ ¹, ´8¿ µ& 8´· º*½ À ø, Á  ö88š%8 Ø, Ü8¿ Ý ß ð+ í î õ8Ý8 ƒ8¨%T†  ž 8$’$ 8Á ˜&  , œ8¿ ( 8 ¨ â º, »8¿ ¼ ½'¾8¨% Ê Ô Ë8$ Ð Ò8Á Ó+ ñ ò ù8Ý8 8º%  ¢ 8$–$ š8Á œ&  Ÿ,  8¿ ¡(¤8 ¬ æ ¾, ¿8¿ À Á'Â8º% Î Ø Ï8$ Ô Ö8Á × ÷œµ»ÀŒ¡ä˜ŽˆŽüÝ$Í#Î# Í# Î#Œ ëŒ Á òüÍ$Ï#Ð# Ï# Ð#Œ ÛŒ ŽÁ ✬»À|™Œ˜äˆüÔ$Ñ#Ò# Ñ# Ò# â Á éüÄ$Ó#Ô# Ó# Ô# Ò Á Ùü† l ¢âü†
ªâ¢â*µƒ ¢â6µƒ *“üÌ!7ü¬ YV Performs euclid division that returns `None` instead of panicking on division by zeroÁüŠ!=: and instead of wrapping around on underflow and overflow.Á”Ï!Õ#Ö# Õ#ªâ Ö#ªâçŠ â! ªâ$ã!Á é!ü°#7ü‰"\Y Finds the euclid remainder of dividing two numbers, checking for underflow, overflow andÁüê"A> division by zero. If any of that happens, `None` is returned.Á”³#×#Ø# ×#ªâ Ø#ªâçŠ Æ# ªâ$Ç#Á Í#ü)Büí#LI Returns both the quotient and remainder from checked Euclidean division.Á¾$úüÆ$ur By default, it internally calls both `CheckedEuclid::checked_div_euclid` and `CheckedEuclid::checked_rem_euclid`,ÁüÀ%Eäó
tŠ&ÆÉ&ú<¥&ëÉü±&$! # use num_traits::CheckedEuclid;Á„Ú&Šõ
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„'úüŒ'85 let div = CheckedEuclid::checked_div_euclid(&x, &y);ÁüÉ'85 let rem = CheckedEuclid::checked_rem_euclid(&x, &y);Á†(úüŽ(b_ assert_eq!(Some((div.unwrap(), rem.unwrap())), CheckedEuclid::checked_div_rem_euclid(&x, &y));Á<õ(ëÉ´„)Ù#Ú# Ù#ªâ Ú#ªâÛ¼ݼÞ¼©ß¼à¼ÛἈcSñŸ«‡zÙÁø
 ›) ªâ$œ)Á ¢)ü˜*(Ü¥* Á* Ç- Ç* Ñ*, È* É* Ï*, Ê*8¿ Ë*& Ì*8´Í* Ð**Ó* Ö* Å-, ×* Ø* Ã-8$â*8§&lç*8 õ*, ù*8¿ ú* ü* ½-+ Š+ + +8Ý4Œ+8  +8¼&”£+ µ+ Ã+ ¶+8$·+$ »+8Á ½+& ¾+ À+, Á+8¿ Â+(Å+8¬4È+ Î+8$Ï+ Ó+ Õ+ —, ç+, è+8¿ é+ ê+'ë+8¼&”í+ ÿ+ ‰, €,8$,$ …, ‡,8Á ˆ,+ ¦, §, ®,8Ý4¨,8 ¼,8Ö&”¿, Ñ, ß, Ò,8$Ó,$ ×,8Á Ù,& Ú, Ü,, Ý,8¿ Þ,(á,8¬4ä, ê,8$ë, ï, ñ, ³- ƒ-, „-8¿ …- †-'‡-8Ö&”‰- - ¥- œ-8$-$ ¡- £-8Á ¤- Ä-\0 8 ˜lYüXU Unary operator for retrieving the multiplicative inverse, or reciprocal, of a value.Ác˜˜¢âüY‚˜¢â¢âššÍìªâdÆ– š\üm+( The result after applying the operator.Á4¢˜˜ì¼ü¯1. Returns the multiplicative inverse of `self`.ÁåúÆÉúëÉÜ” use std::f64::INFINITY;ÁÄ´ use num_traits::Inv;ÁÑúüÙ%" assert_eq!(7.0.inv() * 7.0, 1.0);Áüƒ(% assert_eq!((-0.0).inv(), -INFINITY);ÁëÉ¿ªâΖ ˜˜ šªâ„Ýœšœ™œ „ÊŸ š žžœ†žž  $Ä·†(¢¢ôö£¤š¤¼¡¡œûþôö¡¡ ¤†($‚Ä­†(¦¦…÷§¨š¨²¥¥œñô…÷¥¥ ¨†(|= <E ª¯üù$üHE Fused multiply-add. Computes `(self * a) + b` with only one roundingÁüIHE error, yielding a more accurate result than an unfused multiply-add.Áúü–JG Using `mul_add` can be more performant than an unfused multiply-add ifÁüáB? the target architecture has a dedicated `fma` CPU instruction.Á¤úü¨KH Note that `A` and `B` are `Self` by default, but this is not mandatory.Áôú
# ExampleÁúëÉŒ’ use std::f32;Á¤ú¬¨ let m = 10.0_f32;Á¤¾ let x = 4.0_f32;Á¬Ó let b = 60.0_f32;Áéú // 100.0Áüú=: let abs_difference = (m.mul_add(x, b) - (m*x + b)).abs();Á¸úü¼41 assert!(abs_difference <= 100.0 * f32::EPSILON);Áëɪ«¬¬ª«¢âüùñÍìÍìD”ª¢â@¢â®­®ÍìªâÒ¥ å¥ ­•¦ ®h Šªâg ªâü¤=: The resulting type after applying the fused multiply-add.Á4몪ü»-üø>; Performs the fused multiply-add operation `(self * a) + b`Á<¾ªâÒ¥ å¥ ¦ ªª ®ªâÒ¥ å¥ ¬ Ì­ Òü¶*üìIF The fused multiply-add assignment operation `*self = (*self * a) + b`Á¯°±°¯±¢âü¶³Ê¥ Ý¥ ¯¢â*¢â²²2 ͪâ< תâü¾)üçRO Performs the fused multiply-add assignment operation `*self = (*self * a) + b`ÁtÁÛ# Û#ªâÒ¥ å¥ ¯ Я ²ªâÒ¥ å¥ ¬ Û­ áÌà   Ý  å ã  ƒ , ä 8¼©
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8 å, é8¿ ê ì ý + ú û 8Ý8 , 8ƒÆ4” š ª 8$  8Á ¢& £ ¥8(¬ ¯ º8$ ´8º ¼ ó Î, Ï8¿ Ð Ñ'Ò, Ô8ƒÆ Û å Ü8$ á ã8Á ä% ü¹:ü‰/, Performs addition with a flag for overflow.ÁÉÉø‡œÃÄÛ°ÃÉø‡(œÃ&°Ã$ø‡:œÃ8°ÃÊÊü¸4üújg Returns a tuple of the sum along with a boolean indicating whether an arithmetic overflow would occur.ÁüéJG If an overflow would have occurred then the wrapped value is returned.Á|»Ü#Ý# Ü#ªâ Ý#ªâªâÉ ËÉ ÊªâÁ ÒüÖ :ü¢ 30 Performs substraction with a flag for overflow.Á ËËø‡ ݯ
Äø ƒ€ l‚ Ëø‡(ݯ
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8ƒ€ ÌÌüÜ 4ü— qn Returns a tuple of the difference along with a boolean indicating whether an arithmetic overflow would occur.Áü J÷½ Þ#ß# Þ#ªâ ß#ªâÿ¿ Ë ï Ë Ìªâ Á ö üü:üÆ52 Performs multiplication with a flag for overflow.Át†ÍÍø‡,–»ÖÄžÐÖÍø‡(»Ö&ÐÖ$ø‡:»Ö8ÐÖÎÎüÿ4ü½nk Returns a tuple of the product along with a boolean indicating whether an arithmetic overflow would occur.Áü°J÷½ |‚à#á# à#ªâ á#ªâÿ¿ Í Í Îªâ$“Á ”c Tk ÔÙÛÝ¿¯Ä ÏÑì¯ÑðÏÒš°ïÏÓL@B/1¤“ü!TQ Saturating math operations. Deprecated, use `SaturatingAdd`, `SaturatingSub` andÁäv `SaturatingMul` instead.ÁTÔÔ¢âü“àÔ¢â¢â ÕÖÕÖÕÖü¢)ü®! Saturating addition operator.ÁüÔIF Returns a+b, saturating at the numeric bounds instead of overflowing.Át¥ªâªâªâÔÔ ÕªâÁ ºüÈ)üÑ$! Saturating subtraction operator.ÁüúIF Returns a-b, saturating at the numeric bounds instead of overflowing.Át˪âªâªâÔÔ ÖªâÁ àüõ'Ô‚   £ Ã, ¤8¼©
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RO Performs addition that saturates at the numeric bounds instead of overflowing.Ál‰ ÙÙø‡ œÃÄ  °Ã Ùø‡(œÃ&°Ã$ø‡:œÃ8°ÃÚÚüº +ü¿ da Saturating addition. Computes `self + other`, saturating at the relevant high or low boundary ofÁ 
the type.Át½ â#ã# â#ªâ ã#ªâªâÙ Ì Ù Úªâ Á Ó üÍ9ü÷UR Performs subtraction that saturates at the numeric bounds instead of overflowing.Ál×ÛÛø‡ݯ
Ä løÛø‡(ݯ
&ƒ€ $ø‡:ݯ
8ƒ€ ÜÜü‹+ügd Saturating subtraction. Computes `self - other`, saturating at the relevant high or low boundary ofÁý× ä#å# ä#ªâ å#ªâªâÛ Û ÜªâÁ ¤ü¡9üÈXU Performs multiplication that saturates at the numeric bounds instead of overflowing.ÁÝÝø‡»ÖÄÂÐÖÝø‡(»Ö&ÐÖ$ø‡:»Ö8ÐÖÞÞüâ+üájg Saturating multiplication. Computes `self * other`, saturating at the relevant high or low boundary ofÁý× æ#ç# æ#ªâ ç#ªâªâÝ ôÝ ÞªâÁ û„w D éëíðóõÝ¿D´­ßàÝ¿µ­ß࿯)Ä ßâì¯.ÑðßãÁò3Ï ßäžê8Öüßå¶ê=šŠßæš°Bïß眮LˆuwceRT@B.0ÔIlV d ¿ j , k8¼©
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è(í8 õ ¬ , ˆ8¿  Š', 8ƒÆ  ž 8$–$ š œ8Á % ½ü÷7üÂ41 Performs addition that wraps around on overflow.Á\ééø‡œÃÄ–°Ãéø‡(œÃ&°Ã$ø‡:œÃ8°Ãêêü¨)üµ\Y Wrapping (modular) addition. Computes `self + other`, wrapping around at the boundary ofÁlý× è#é# è#ªâ é#ªâªâé ¸é êªâÁ ¿üÓ 7ü› 74 Performs subtraction that wraps around on overflow.Á ëëø‡ ݯ
Äò ƒ€ lü ëø‡(ݯ
&ƒ€ $ø‡:ݯ
8ƒ€ ììü‡ )ü‘ \Y Wrapping (modular) subtraction. Computes `self - other`, wrapping around at the boundaryÁ„ò  of the type.ÁdŠ ê#ë# ê#ªâ ë#ªâªâë ë ìªâ Á ž üµ7üú:7 Performs multiplication that wraps around on overflow.Á\¿ííø‡»ÖÄÔÐÖíø‡(»Ö&ÐÖ$ø‡:»Ö8ÐÖîîüì)üó_\ Wrapping (modular) multiplication. Computes `self * other`, wrapping around at the boundaryÁ„טð ì#í# ì#ªâ í#ªâªâí üí îªâÁ ƒüß œì  ×  ®, 8¼©
Tˆ& 8¼,“$ ˜, š8ƒÆ4& ¡8¼$ §, ©8¿ ª& «8´¬*° ³ Ô8, Â8¼©
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+ ã ä ë8Ý8 ù, ü8ƒÆ ƒ  8$…(, Ž8¿   Ä £, ¤8¿ ¥ ¦'§, ©8ƒÆ °  ±8% Õä‡üÚ,) Performs a negation that does not panic.Á\ððø‡ðø‡ø‡ñññü«!üª2/ Wrapping (modular) negation. Computes `-self`,Áüá0- wrapping around at the boundary of the type.Áúüž96 Since unsigned types do not have negative equivalentsÁüÜB? all applications of this function will wrap (except for `-0`).Áü£C@ For values smaller than the corresponding signed type's maximumÁüëEB the result is the same as casting the corresponding signed value.ÁüµIF Any larger values are equivalent to `MAX + 1 - (val - MAX - 1)` whereÁüƒ52 `MAX` is the corresponding signed type's maximum.Á½úëÉüÑ  use num_traits::WrappingNeg;Áöúüþ+( assert_eq!(100i8.wrapping_neg(), -100);Áü® -* assert_eq!((-100i8).wrapping_neg(), 100);Áüà :7 assert_eq!((-128i8).wrapping_neg(), -128); // wrapped!Á<Ÿ!ëÉd®!î# î#ªâªâð »!ð ñªâ$¼!üÛ& œè& ü& â( ' ª', ƒ'8¼©
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¾(% à(ü”)8üå(.+ Performs a left shift that does not panic.Á\ž)óóø‡,«)…ÿ̳)™ÿl¾)óø‡(…ÿ&™ÿ$ø‡:…ÿ8™ÿôôü….)üÓ)>; Panic-free bitwise shift-left; yields `self << mask(rhs)`,Áü–*@= where `mask` removes any high order bits of `rhs` that wouldÁüÛ*74 cause the shift to exceed the bitwidth of the type.Á—+ú<Ÿ+ëÉü«+  use num_traits::WrappingShl;ÁÐ+úÄØ+—Ò
õ+úüý+:7 assert_eq!(WrappingShl::wrapping_shl(&x, 0), 0x0001);Áü¼,:7 assert_eq!(WrappingShl::wrapping_shl(&x, 1), 0x0002);Áüû,:7 assert_eq!(WrappingShl::wrapping_shl(&x, 15), 0x8000);Áüº-:7 assert_eq!(WrappingShl::wrapping_shl(&x, 16), 0x0001);Á<ù-ëÉdˆ.ï# ï#ªâªâó •.ó ôªâ$–.¸Õ
œ.üð38üÀ3/, Performs a right shift that does not panic.Á\ú3õõø‡,‡4°ÿÌ4Äÿlš4õø‡(°ÿ&Äÿ$ø‡:°ÿ8Äÿööüâ8)ü¯4?< Panic-free bitwise shift-right; yields `self >> mask(rhs)`,Áüó4@Ô† ü¸57ž‡ ô5ú<ü5ëÉüˆ6  use num_traits::WrappingShr;Á­6úĵ6Ý
Ò6úüÚ6:7 assert_eq!(WrappingShr::wrapping_shr(&x, 0), 0x8000);Áü™7:7 assert_eq!(WrappingShr::wrapping_shr(&x, 1), 0x4000);ÁüØ7:7 assert_eq!(WrappingShr::wrapping_shr(&x, 15), 0x0001);Áü—8:7 assert_eq!(WrappingShr::wrapping_shr(&x, 16), 0x8000);Á<Ö8ëÉdå8ð# ð#ªâªâõ ò8õ öªâ$ó8¸Õ
ù8üØ>b¥øøßФ¤?éÊ¿\à>†ÑÌ ?¹æ Ý>ÌÀùêùüÁ?(dÄ?ñ#ò# ñ#ÌÀ ò#ÌÀÌÀ÷ Ñ?÷ ùÊ¿$Ò?Á Ø?ü @b¥ûûÌÀÌÀïÌÀ¤ì@ëÊ¿\¨@ïÌÀÌÀÌè@¹æ ¥@ÌÀüìüü‰A(dŒAó#ô# ó#ÌÀ ô#ÌÀÌÀú ™Aú üÊ¿$šAÁ  AüèAb¥þþ‚头BíÊ¿\ðAªå̰B¹æ íAÌÀÿîÿüÑB(dÔBõ#ö# õ#ÌÀ ö#ÌÀÌÀý áBý ÿÊ¿$âBÁ èBü°Cb¥ÌÀÐ ÌÀ¤üCðÊ¿\¸CÏ ÌÀÌøC¹æ µCÌÀñô™DdœD÷# ÷#ÌÀÌÀ ©D Ê¿$ªDüêDi¥ÌÀØüÌÀ¤½EóÊ¿\òDÖüÌÀü²E ¹æ ïDÌÀôüÚE(dÝEø# ø#ÌÀÌÀƒ êEƒ Ê¿$ëE¸Õ
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¿Gëë"T õ'êŒÝ¿D-´­Ý¿µ­ì¯FÑðŽ,qs^`œ"Mt;%”€üL30 Binary operator for raising a value to a power.ÁŠÇ1¢âü€·ÍìÇ1Ž¢â-¢â3‘Íìªâ‚Ÿ ²Ÿ QSü™+÷• üŽ'üÛ&# Returns `self` to the power `rhs`.ÁúÆÉ¡úëÉĵ use num_traits::Pow;ÁüÒ+( assert_eq!(Pow::pow(10u32, 2u32), 100);Á<ëɪ₟ ºŸ  ªâ‚Ÿ $•¸Õ
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 % ® üÅ'QüÌ$IF Raises a value to the power of exp, using exponentiation by squaring.Á%úüš%QN Note that `0â°` (`pow(0, 0)`) returns `1`. Mathematically this is undefined.Áì%úlð%¡¡ þ%ú\& ```rustÁÄŽ& use num_traits::pow;Á§&úü«&  assert_eq!(pow(2i8, 4), 16);ÁüÌ&! assert_eq!(pow(6u8, 3), 216);Áüî&DA assert_eq!(pow(0u8, 0), 1); // Be aware if this case affects youÁ<³'ëÉÌ'ʿʿ¥¹æ Ð'ØÊ¿,Ó'šåÛ'Ñðʿʿ”á'ʿʿÓðÊ¿Tè' Ê¿ƒË$ù'µò†(dfü¶/Yü•+QN Raises a value to the power of exp, returning `None` if an overflow occurred.Áç+úüë+_\ Note that `0â°` (`checked_pow(0, 0)`) returns `Some(1)`. Mathematically this is undefined.ÁË,úüÏ,)& Otherwise same as the `pow` function.Áù,úlý,¡¡ ‹-ú\-©¸ ü›-  use num_traits::checked_pow;Á¼-úüÀ-.+ assert_eq!(checked_pow(2i8, 4), Some(16));Áüï-*' assert_eq!(checked_pow(7i8, 8), None);Áüš.63 assert_eq!(checked_pow(7u32, 8), Some(5_764_801));ÁüÑ.RO assert_eq!(checked_pow(0u32, 0), Some(1)); // Be aware if this case affect youÁ<¤/ëÉ\½/ʿۼݼÞ¼©ß¼à¼ÛἈcSñŸ«‡zÙÊ¿¥¹æ É/Ö» ,Ì/šåÔ/õÊ¿TÚ/ Ê¿ƒË$ê/µò÷/?A$†¬®°²Ý¿D´­˜Ý¿µ­˜Áò(Ï ˜šL@Õ˜Ô4V˜œœitA¼22TO#ü©2ü\LI Useful functions for signed numbers (i.e. numbers that can be negative).Áø‡ÂöÃâö”Éòöø‡0Âö.âö,òö*ø‡HÂöFâöDòöŸ ¡¢žŸ ¡¢Ÿ¡¢ ž´³üâ  Computes the absolute value.ÁúüGD For `f32` and `f64`, `NaN` will be returned if the number is `NaN`.ÁÛúüãKH For signed integers, `::MIN` will be returned if the number is `::MIN`.Áú# ú#ªâªâ º žªâü—(üÏ+( The positive difference of two numbers.Áÿúü‡[X Returns `zero` if the number is less than or equal to `other`, otherwise the differenceÁüç+( between `self` and `other` is returned.Á<šû#ü# û#ªâ ü#ªâªâ ¢ Ÿªâ¹
ÌèüÅ# Returns the sign of the number.ÁíúÄõ For `f32` and `f64`:Áúüš;8 * `1.0` if the number is positive, `+0.0` or `INFINITY`ÁüÚ@= * `-1.0` if the number is negative, `-0.0` or `NEG_INFINITY`ÁüŸ" * `NaN` if the number is `NaN`ÁÆúÄÎ For signed integers:Áëúüó * `0` if the number is zeroÁü—# * `1` if the number is positiveÁü¿$! * `-1` if the number is negativeÁ4ëý# ý#ªâªâ ò  ªâôã ü‡ WT Returns true if the number is positive and false if the number is zero or negative.Á\æ þ# þ#ªâ ò  ¡ªâôã
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ÄØƒ$ ƒ$ÌÀÌÀ¤ ⤠¨Ê¿ì®„$ „$ÌÀ¤ ½¤ ©Ê¿ì„\‡…$ …$ÌÀ¤ ¤ ªÊ¿$”ôÊŒ× é ¿! ï õ, ð8¿ ñ& ò8´ó*÷ ú ¼!8$„8¼24‰8 , 8¿   ¶!6<C Computes the absolute value. Returns `NAN` if the number is `NAN`.Áü¥F+ ø ù 8Ý8 Ž8Ç  š 8$–(œ, Ÿ8¿   ¢ Ö8L´'½8Ç¿ Â È Ã8<G The positive difference of two numbers. Returns `0.0` if the number isÁüåJ<F less than or equal to `other`, otherwise the difference between`self`Áü¼I< and `other` is returned.Áä’+ » ¼ Ã8Ý8 Ñ8Ò2 Û í Ü8$ á8¹
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# ReturnsÁlœ<ú<8 - `1.0` if the number is positive, `+0.0` or `INFINITY`ÁüÆ;<= - `-1.0` if the number is negative, `-0.0` or `NEG_INFINITY`ÁüŽ@< - `NAN` if the number is NaNÁüÛ + ˆ  8Ý8 ž8Ò § ­ ¨8(¯, ²8¿ ³ µ ì8'Ð8Ò Ø Þ Ù8<J Returns `true` if the number is positive, including `+0.0` and `INFINITY`ÁüûM+ Õ Ö Ý8Ý8 ë8é2 ù ÿ ú8(8º$„  Ê8L'¤8à„¦  ¼ ·8$¸<N Returns `true` if the number is negative, including `-0.0` and `NEG_INFINITY`ÁüÙQ+ ·  ¸  ¿ 8Ý8 Í 8ü2 Û  á  Ü 8(ã 8º ë  ¬!8'†!8ø„ˆ! ˜! ž! ™!8$š!% ½!üÃ#$üõ! ÌÅ "úüš"FC For `f32` and `f64`, `NaN` will be returned if the number is `NaN`Áá"úüå"K߯ Ê#ʿʿ¥­­¹æ Î#€Þ 4Ñ# ¬Ê¿»,Ù#ü³%*üý#+ŽÈ ©$úü­$NK Returns zero if `x` is less than or equal to `y`, otherwise the differenceÁüü$$! between `x` and `y` is returned.Á<º%ʿʿʿ¥¯¯¹æ Â%€Þ 4Å% ®Ê¿Ã Í%Ä Ó%%'üö('üõ%#ÜÊ ™&úÄ&”Ë ¶&úüº&;ÂË üö&@‡Ì ü·'"ÑÌ Ú'úÄÞ'ˆÍ ÷'úüû'¶Í ü›(#ßÍ ü¿($ŒÎ 4ý(ʿʿ¥±±¹æ „)€Þ 4‡) °Ê¿»,)¼æ)ü¶)/, A trait for values which cannot be negativeÁDð)²²¢âÔæ)Âöú)²¢â Âö¢â,Âö*ì‚**  * î* ¦* À*, §*8Ð $¨*& ¬*8¼,­*8 ³*, ·* ¸* ¾*, ¹*8¿ º*& »*8´¼* ¿**Â* Å* ì*, Æ* Ç* ê*8$Ñ*, Ö*8Ð $×*8 Ü*, à*8¿ á* ã* ä* ë*ü­+A¥µµ¹æ ²+²Ê¿Dµ+Þ ë+ÌÀ "ü’.üB? The base trait for numeric types, covering `0` and `1` values,ÁüÐA> comparisons, basic numeric operations, and string conversion.Áœ¢âü’
¦ÝÍÊêÞ´¹ªâªâªâ¢âJ¦ÝFÍÊDêÞBïü 0¢âh¦ÝdÍÊbêÞ`ïü ¸·¸Íìªâ·¬ÇÜý ¸¤ÇüÁPüâ96 Convert from a string and radix (typically `2..=36`).Á úÆÉ»ú©¸ ÄÓ use num_traits::Num;Áðúüø85 let result = <i32 as Num>::from_str_radix("27", 10);Áüµ assert_eq!(result, Ok(27));ÁÙúüá96 let result = <i32 as Num>::from_str_radix("foo", 10);ÁìŸ assert!(result.is_err());ÁëÉÍú¼Õ # Supported radicesÁñúüù^[ The exact range of supported radices is at the discretion of each type implementation. ForÁüÜ[X primitive integers, this is implemented by the inherent `from_str_radix` methods in theÁü¼XU standard library, which **panic** if the radix is not in the range from 2 to 36. TheÁü™A> implementation in this crate for primitive floats is similar.Áßúüç_\ For third-party types, it is suggested that implementations should follow suit and at leastÁüË^[ accept `2..=36` without panicking, but an `Err` may be returned for any unsupported radix.Áü®\Y It's possible that a type might not even support the common radix 10, nor any, if stringÁü-* parsing doesn't make sense for that type.ÁtĆ$ †$Ö¿Ù¿Ú¿«Û¿ˆÜ¿Ý¿Þ¿ˆ‚†f| ªâäý  Ø ¸ªâÉÓradixÁ,ÞüªÊü•A> Generic trait for types implementing basic numeric operationsÁ×úüÛNK This is automatically implemented for types which implement the operators.Á4´¹™5º°»º¹» ¢âüªÎÄ ªâº¯ÌÛªâº¯Æ À¯ïªâº¯Ìûªâº¯ïÀ¯|„Ñðªâº¯Ì›ªâº¯ÓðÀ¯•òªâº¯Ì»ªâº¯—òÀ¯Ùóªâº¯Ì۪⺯ÛóÀ¯Í캯ÍìÀ¯¹¢â†‹  š‹ ü±‹ íÆ‹ ÛÞ‹ Ìó‹ º‹Œ « Œ ¸Œ ŠÍŒ x¢â_†‹ Pš‹ @±‹ 2Æ‹ !Þ‹ ó‹ ‹Œ ô Œ ⸌ ÓÍŒ Á³»ªâ´4Ǫâüú好™5¾°¿½¾¿ Ê¿º¯Æ À¯|¿Ê¿º¯ïÀ¯Ê¿º¯ÓðÀ¯|‡ Ê¿º¯—òÀ¯Ê¿º¯ÛóÀ¯ïÊ¿º¯ÌÚåŒ ÑðÊ¿º¯ÌþöŒ 4‡•òÊ¿º¯Ì¢ Ä Ê¿º¯̶ÙóÊ¿º¯ÌÆ ¹æ ÿÊ¿
xzhjüª"0üå LI The trait for `Num` types which also implement numeric operations takingÁü²!$! the second operand by reference.Á×!úüÛ!Nóˆ 4´"ÀÀ¢âüª"3Âö¼"Á¹ªâ ÁªâªâÄÂ"À¢âHÂöEÁþ’ )¢â_Âö\Áþ’ @Æ"üÞ"9¥Ãùæ ã"Ê¿ü"Ĺʿ Äʿʿ¬‚#Ê¿?A†#üò%Küœ#QN The trait for `Num` references which implement numeric operations, taking theÁüî#30 second operand either by value or by reference.Á¢$úü¦$\Y This is automatically implemented for all types which implement the operators. It coversÁüƒ%XU every type implementing the operations though, regardless of it being a reference orÁ¬Ü% related to `Num`.Á4ü%Å€6ÆÅÆ¢âüò%N¹ªâܯܯ”Š&ǹªâ ÇܯܯôŸ&Íìܯ$ƒ&Å¢âi˜ VǺ˜ :¢â˜ mǺ˜ QCE£&üÁ&]¥É€6ÊÉÊ¹æ Æ&ܘ $É&¹Ê¿ܯܯ”ë&˹ʿ Ëܯܯô€'Ê¿OQTV„'üÉ(zü£'RO Generic trait for types implementing numeric assignment operators (like `+=`).Áö'úüú'Nóˆ dÓ(Ì™5ÍÍÌ¢âüÉ(~Ùõªâº¯tñ(œöªâº¯t‚)ßöªâº¯t“)¢÷ªâº¯t¤)å÷ªâº¯tµ)åŒ Tà(̢⊜ z¤œ k¹œ \Μ M㜠>¢â®œ ž¤œ ¹œ Μ q㜠b]à(ªâüÉ)„¥Ï™5ÐÏйæ Î)åŒ Ñ)ÙõÊ¿º¯tû)œöÊ¿º¯tŒ*ßöÊ¿º¯t*¢÷Ê¿º¯t®*å÷Ê¿º¯t¿*Ê¿y{~üï+'üÓ*HE The trait for `Num` types which also implement assignment operators.Áœ+úü +Nóˆ Lù+ÑÑ¢âüï+*Âö„,̪âªâdŠ,Ñ¢â5Âö2Ï  $¢âGÂöDÏ  6üš,3¥ÓÓ¹æ Ÿ,‹” »,ÌʿʿdÁ,Ê¿$&ü .BüÒ,NK The trait for `NumAssign` types which also implement assignment operationsÁü¡-+( taking the second operand by reference.ÁÍ-úüÑ-Nóˆ dª.ÔÔ¢âü .EѪâL¸.Õ̪â ÕªâôÄ.Ô¢âL½£ AÕÒ£ )¢âc½£ XÕÒ£ @È.üæ.K¥××¹æ ë.ÑÊ¿LŠ/ØÌÊ¿ ØÊ¿Ü–/Ê¿;=š/ܶ/tÃ/ Ò/ Æ2 Ø/ ò/, Ù/8Ð $Ú/& Þ/8¼,ß/8 å/, é/ ê/ ð/, ë/8¿ ì/& í/8´î/ ñ/*ô/ ÷/ Ä2, ø/ ù/ Â28$ƒ0, ˆ08Ð $‰08 Ž0, 08¿ “0 •0 ¼28!$£08ß4|¨0 ¸0'º08í$¼0'À08numÁÂ0'Å08 ParseIntErrorÁlÇ0% Ô0+ â0 ã0 ê08Ý4ä08 ø08ö4tû0 ‰1 18¾ Š1& 1 18ÉŽ1$ 18€ˆ ,“1& ˜18Ôš1(½18Í4À1 Æ18$Ç1$ Ë1'Í18í$Ï1'Ó18צ Õ1'Ø18ì¦ lÚ1 ç1 õ1 ²2 ‡2, ˆ28¿ ‰2 Š2'28ö4t2 2 ¤28¾ œ2$ 28€ˆ ,Ÿ2 Ã2ü±3?¥ÛÛ¹æ ¶3‹” ¹3¹ÌÀÌÀÌÀ4é3ÌÀÜÝ·¸Ý:<¤÷3|ü3ÚÚÊ¿·ü¦4Ot©4‡$ ‡$Ö¿Ù¿Ú¿«Û¿ˆÜ¿Ý¿Þ¿ˆ‚†f| ÌÀÌÀ·Ú ½4Ú Ýʿɸ4€ˆ ,Ã4üÇ7%бßÅcßüó78ö7ˆ$‰$Š$ ˆ$б ‰$ c cˆ¢cµ
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