ﬁïú¸”‹	(
')
$Q
v
2ë
6ƒ
,˚
)($Rw4ì2»E˚2A'tú.ª(Í%49FnµVÕ&$<K,à5µ4Î ->+l+ò;ƒ@AZ2r:•)‡1
9<vê#∞‘$Ì$&7^s"á™«‰˘7MP/û#ŒÚ%')QQ!£ ≈-Ê1?FÜ*£*Œ*˘$B@%É9©=„)!K1h8ö'”;˚7!U w òπ&”#˙
,
CQo
çß¡ÿı'>Pk}î¨∆Ê!¸0.ARp'√-Î6:S é#Ø”$Ò( ?  W x ó 3∑ 4Î " !C!*V!6Å!3∏!Ï!="$C"?h"®"ƒ"%„"$	#<.##k#,è#º#+◊#7$;$DH$!ç$DØ$!Ù$–%XÁ&6@',w'N§'XÛ'ML(Fö(/·(8)ZJ)C•)sÈ)]]*Yª*<+[R+3Æ+G‚+Y*,pÑ,"ı,í-J´-uˆ-Jl.:∑.bÚ.;U/Kë/B›/H 0oi0ÖŸ08_16ò1Yœ1Ä)2W™2e3hh37—32	4Z<47ó4Oœ4O5So5A√5*6-06H^6;ß6*„6F7åU7‚7B”8e9'|9=§9?‚9‚":9;B?;WÇ;h⁄;¥C<C¯<c<=N†=iÔ=<Y>âñ>N ?jo?ò⁄?Us@A…@eAgqA1ŸAaB:mBU®B2˛B<1C6nCG•C\ÌCJD'iDëD1∞D ‚DE2"E2UECàE8ÃE6F6<F'sF"õF6æF&ıF+G6HG<GFºG0H24H+gH)ìHRΩHüI=∞I:ÓIC)JCmJ~±JM0KT~K2”KKLMRL&†LF«L;M0JMi{MWÂM6=N7tNA¨NiÓNUXOXÆOÄP;àP}ƒP?BQRÇQP’Q=&RddR8…RiS0lSuùSST#gT|ãTNU{WUN”U/Q6õ< ç=
wG'vf"äRmVôsò0]Ç{ìóúoM5*êc[|èéí@lCjI	hÄ>q
ip~ñëDàP&xr}7z\:?3$.S(!FB`LöTÉNïîEã-ubyt1X_J;2adÅKOe^UY,k+8)â#Üå4ÖnAWgá9ZHÑ%%s can only be used with a regular grid'a' and 'b' are overridden by 'coef''a' is overridden by 'reg''add' will be ignored as there is no existing plot'at' must have length equal to the number %d of groups'at' must have same length as 'z$n', i.e. %d'breaks = %g' is too large and set to 1e6'breaks' are not strictly increasing'breaks' must all be finite'conf.level' must be a single number between 0 and 1'expr' did not evaluate to an object of length 'n''expr' must be a function, or a call or an expression containing '%s''figs' must be a vector or a matrix with 4 columns'figs' must specify at least one screen'formula' missing or incorrect'formula' should specify exactly two variables'from' and 'to' must be > 0 with log="x"'height' must be a vector or a matrix'include.lowest' ignored as 'breaks' is not a vector'labels' is length zero.  Use 'drawlabels = FALSE' to suppress labels.'legend' is of length 0'length', 'angle', or 'code' greater than length 1; values after the first are ignored'locations' must be a 2-column matrix.'merge = TRUE' has no effect when no line segments are drawn'nclass' not used when 'breaks' is specified'nrow * ncol' is less than the number of observations'nrpoints' should be numeric scalar with value >= 0.'number' must be integer >= 1'number' must have same length as 'x' and 'y''overlap' must be < 1 (and typically >= 0).'plot.data.frame' applied to non data frame'probability' is an alias for '!freq', however they differ.'respect' must be logical or matrix with same dimension as 'mat''scale' must be positive'side' must be in {1:4}'text.width' must be numeric, >= 0, or a scalar NA'x' and 'y' must have only 1 or the same number of columns'x' and 'y' must have same number of rows'x' and 'y' values must be finite and non-missing'x' is neither a vector nor a matrix: using as.numeric(x)'x' is wrongly structured'x' must be 2- or 3-dimensional'x' must be a 2-d contingency table'x' must be a data frame'x' must be a dataframe or a formula'x' must be a matrix or a data frame'x' must be a numeric vector or matrix'x' must be an array'x' must be numeric'x' must not have 0 dimensionality'x' values must be positive.'y' must be a numeric vector'z' must be a matrix'z' must be numeric or logicalCannot use shading lines in bars when log scale is usedDuplicated argument %s is disregardedDuplicated arguments %s are disregardedInvalid breakpoints produced by 'breaks(x)': %sInvalid fill rule for graphics pathMissing rows: %sMust specify 'breaks' in hist(<Date>)Must specify 'breaks' in hist(<POSIXt>)Outlier (%s) in boxplot %d is not drawnOutliers (%s) in boxplot %d are not drawna 2-way table has to be specifieda variable in 'y' is not numericall columns/components of 'x' must be factorsall entries of 'x' must be nonnegative and finiteargument %s is not made use ofarguments %s are not made use ofargument must be matrix-likeat least one entry of 'x' must be positivecannot handle more than one 'x' coordinatecannot hatch with logarithmic scale activedata in 'x' must be numericdefault 'pch' is smaller than number of columns and hence recycleddependent variable should be a factordimensions of z are not length(x)(-1) times length(y)(-1)duplicated categorical values - try another formula or subsetexactly one symbol type must be specifiedformula missing or incorrectformula must specify 1 or 2 categorical variablesformula with cbind() must specify 1 categorical variablehist.default: pretty() error, breaks=%shorizontal specification overrides: Number of columns := %dincompatible variable lengthsincorrect 'col': must be length 2incorrect 'margin' specificationincorrect geometry specificationincorrect number of namesincreasing 'x' and 'y' values expectedinteger colors must be non-negativeinvalid 'axp'invalid 'given.values'invalid 'log'invalid 'shade' specificationinvalid 'title'invalid 'usr'invalid argument 'horInd'invalid argument 'verInd'invalid boxplot widthsinvalid conditioning formulainvalid coordinate lengthsinvalid first argumentinvalid length(breaks)invalid length(x)invalid number of 'breaks'invalid plot typeinvalid plot type '%s'invalid plotting methodinvalid positive 'axp[3]'invalid rectangle specificationinvalid screen numberinvalid specification of 'breaks'invalid table 'x'invalid z limitslabels do not make sense for a single locationlayout matrix must contain at least one reference
to each of the values {1 ... %d}length of 'angles' must equal 'ncol(x)'length of 'sort' does not conform to 'dim(x)'log scale error: 'xlim' <= 0log scale error: 'ylim' <= 0log scale error: at least one 'height + offset' value <= 0log scale:  xyinch() is nonsensemissing values in contingency tablemust have a response variablemust have one more break than colourmust specify at least one of 'x' and 'y'no 'z' matrix specifiedno finite and non-missing valuesno proper 'z' matrix specifiednon-numeric argument to 'pairs'not using pch[2..] since pch[1L] has multiple charsnumber of rows of 'locations' and 'x' must be equal.one of 'x1' and 'y1' must be givenonly for 1-D tableonly one column in the argument to 'pairs'only using the first two of %d regression coefficientsplot type '%s' will be truncated to first characterrows * columns too smallsome 'x' not counted; maybe 'breaks' do not span range of 'x'some levels of the factors are emptysome notches went outside hinges ('box'): maybe set notch=FALSEsome values will be clippedsurface extends beyond the boxtable for each stratum must be 2 by 2the 'panel' function made a new plotthe AREAS in the plot are wrong -- rather use 'freq = FALSE'the formula '%s' is treated as '%s'there must be at least one numeric variable!unknown 'breaks' algorithmunsorted 'breaks' will be sorted before useweights are not supported for 2-way table specificationwrong methodx axis is on a cumulative probability scale, 'xlim' must be in [0,1]x log scale:  xinch() is nonsensey axis is on a cumulative probability scale, 'ylim' must be in [0,1]y log scale:  yinch() is nonsenseProject-Id-Version: R 4.4.0
Report-Msgid-Bugs-To: bugs.r-project.org
PO-Revision-Date: 2024-03-25 14:40+0300
Last-Translator: Ivan Krylov <ikrylov@disroot.org>
Language-Team: Russian
Language: ru
MIME-Version: 1.0
Content-Type: text/plain; charset=UTF-8
Content-Transfer-Encoding: 8bit
Plural-Forms: nplurals=3; plural=(n%10==1 && n%100!=11 ? 0 : n%10>=2 && n%10<=4 && (n%100<10 || n%100>=20) ? 1 : 2);
X-Poedit-SourceCharset: iso-8859-1
X-Generator: Poedit 3.2.2
%s –º–æ–∂–Ω–æ –∏—Å–ø–æ–ª—å–∑–æ–≤–∞—Ç—å —Ç–æ–ª—å–∫–æ —Å —Ä–µ–≥—É–ª—è—Ä–Ω–æ–π —Å–µ—Ç–∫–æ–π'a' –∏ 'b' –æ—Ç–≤–µ—Ä–≥–Ω—É—Ç—ã –≤ –ø–æ–ª—å–∑—É 'coef''a' –æ—Ç–≤–µ—Ä–≥–Ω—É—Ç –≤ –ø–æ–ª—å–∑—É 'reg''add' –±—É–¥—É—Ç –ø—Ä–æ–ø—É—â–µ–Ω–∞, –ø–æ—Ç–æ–º—É —á—Ç–æ –≥—Ä–∞—Ñ–∏–∫–∞ –Ω–µ—Ç'at' –¥–æ–ª–∂–µ–Ω –∏–º–µ—Ç—å –¥–ª–∏–Ω–∞ –¥–ª–∏–Ω—É —Ä–∞–≤–Ω—É—é —á–∏—Å–ª—É %d –≥—Ä—É–ø–ø'at' –¥–æ–ª–∂–µ–Ω –∏–º–µ—Ç—å —Ç—É –∂–µ –¥–ª–∏–Ω—É, —á—Ç–æ –∏ 'z$n', —Ç.–µ. %d'breaks = %g' —Å–ª–∏—à–∫–æ–º –≤–µ–ª–∏–∫ –∏ —É—Å—Ç–∞–Ω–æ–≤–ª–µ–Ω –≤ 1e6'breaks' –Ω–µ –≤–æ–∑—Ä–∞—Å—Ç–∞—é—Ç —Å—Ç—Ä–æ–≥–æ–≤—Å–µ 'breaks' –¥–æ–ª–∂–Ω—ã –±—ã—Ç—å –∫–æ–Ω–µ—á–Ω—ã–º–∏'conf.level' –¥–æ–ª–∂–µ–Ω –±—ã—Ç—å –µ–¥–∏–Ω—Å—Ç–≤–µ–Ω–Ω—ã–º —á–∏—Å–ª–æ–º –º–µ–∂–¥—É 0 –∏ 1'expr' –Ω–µ —Ä–∞—Å–∫—Ä—ã–≤–∞–µ—Ç—Å—è –≤ –æ–±—ä–µ–∫—Ç –¥–ª–∏–Ω—ã 'n''expr' –¥–æ–ª–∂–µ–Ω –±—ã—Ç—å —Ñ—É–Ω–∫—Ü–∏–µ–π, –≤—ã–∑–æ–≤–æ–º –∏–ª–∏ –≤—ã—Ä–∞–∂–µ–Ω–∏–µ–º —Å–æ–¥–µ—Ä–∂–∞—â–∏–º '%s''figs' –¥–æ–ª–∂–µ–Ω –±—ã—Ç—å –≤–µ–∫—Ç–æ—Ä–æ–º –∏–ª–∏ –º–∞—Ç—Ä–∏—Ü–µ–π —Å 4 –∫–æ–ª–æ–Ω–∫–∞–º–∏'figs' –¥–æ–ª–∂–µ–Ω –æ–ø—Ä–µ–¥–µ–ª—è—Ç—å –ø–æ –º–µ–Ω—å—à–µ–π –º–µ—Ä–µ –æ–¥–∏–Ω —ç–∫—Ä–∞–Ω'formula' –ø—Ä–æ–ø—É—â–µ–Ω–∞ –∏–ª–∏ –Ω–µ–ø—Ä–∞–≤–∏–ª—å–Ω–∞—è'formula' –¥–æ–ª–∂–Ω–∞ –æ–ø—Ä–µ–¥–µ–ª—è—Ç—å –≤ —Ç–æ—á–Ω–æ—Å—Ç–∏ –¥–≤–µ –ø–µ—Ä–µ–º–µ–Ω–Ω—ã–µ'from' –∏ 'to' –¥–æ–ª–∂–Ω—ã –±—ã—Ç—å > 0 –∏ log="x"'height' –¥–æ–ª–∂–µ–Ω –±—ã—Ç—å –≤–µ–∫—Ç–æ—Ä–æ–º –∏–ª–∏ –º–∞—Ç—Ä–∏—Ü–µ–π'include.lowest' –ø—Ä–æ–ø—É—â–µ–Ω, —Ç.–∫. 'breaks' –Ω–µ —è–≤–ª—è–µ—Ç—Å—è –≤–µ–∫—Ç–æ—Ä–æ–º'labels' –Ω—É–ª–µ–≤–æ–π –¥–ª–∏–Ω—ã.  –ò—Å–ø–æ–ª—å–∑—É—é 'drawlabels = FALSE' –¥–ª—è —É–¥–∞–ª–µ–Ω–∏—è –º–µ—Ç–æ–∫.'legend' –Ω—É–ª–µ–≤–æ–π –¥–ª–∏–Ω—ã'length', 'angle', –∏–ª–∏ 'code' –¥–ª–∏–Ω–æ–π –±–æ–ª—å—à–µ 1; –∑–Ω–∞—á–µ–Ω–∏—è –ø–æ—Å–ª–µ –ø–µ—Ä–≤–æ–≥–æ –±—É–¥—É—Ç –ø—Ä–æ–∏–≥–Ω–æ—Ä–∏—Ä–æ–≤–∞–Ω—ã'locations' –¥–æ–ª–∂–Ω–∞ –±—ã—Ç—å 2-–∫–æ–ª–æ–Ω–æ—á–Ω–æ–π –º–∞—Ç—Ä–∏—Ü–µ–π.'merge = TRUE' –Ω–µ –¥–∞–µ—Ç —Ä–µ–∑—É–ª—å—Ç–∞—Ç–∞, –ø–æ–∫—É–¥–∞ –Ω–µ –Ω–∞—Ä–∏—Å–æ–≤–∞–Ω—ã —Å–µ–≥–º–µ–Ω—Ç—ã –ª–∏–Ω–∏–∏'nclass' –Ω–µ –∏—Å–ø–æ–ª—å–∑—É–µ—Ç—Å—è, –∫–æ–≥–¥–∞ —É–∫–∞–∑–∞–Ω—ã 'breaks''nrow * ncol' –º–µ–Ω—å—à–µ —á–∏—Å–ª–∞ –Ω–∞–±–ª—é–¥–µ–Ω–∏–π'nrpoints' –¥–æ–ª–∂–µ–Ω –±—ã—Ç—å –Ω–µ–æ—Ç—Ä–∏—Ü–∞—Ç–µ–ª—å–Ω—ã–º —á–∏—Å–ª–æ–≤—ã–º —Å–∫–∞–ª—è—Ä–æ–º.'number' –¥–æ–ª–∂–µ–Ω –±—ã—Ç—å —Ü–µ–ª—ã–º —á–∏—Å–ª–æ–º >= 1'number' –¥–æ–ª–∂–µ–Ω –∏–º–µ—Ç—å —Ç—É –∂–µ –¥–ª–∏–Ω—É, —á—Ç–æ –∏ 'x' –∏ 'y''overlap' –¥–æ–ª–∂–µ–Ω –±—ã—Ç—å < 1 (–∏ –≤ –æ—Å–Ω–æ–≤–Ω–æ–º >= 0).'plot.data.frame' –ø—Ä–∏–º–µ–Ω–µ–Ω–∞ –Ω–µ –∫ —Ç–∞–±–ª–∏—Ü–µ –¥–∞–Ω–Ω—ã—Ö'probability' —è–≤–ª—è–µ—Ç—Å—è –ø—Å–µ–≤–¥–æ–Ω–∏–º–æ–º –¥–ª—è '!freq', –æ–¥–Ω–∞–∫–æ –æ–Ω–∏ –æ—Ç–ª–∏—á–∞—é—Ç—Å—è.'respect' –¥–æ–ª–∂–µ–Ω –±—ã—Ç—å –ª–æ–≥–∏—á–µ—Å–∫–∏–º –∏–ª–∏ –º–∞—Ç—Ä–∏—Ü–µ–π —Å —Ç–æ–π –∂–µ —Ä–∞–∑–º–µ—Ä–Ω–æ—Å—Ç—å—é, —á—Ç–æ –∏ 'mat''scale' –¥–æ–ª–∂–µ–Ω –±—ã—Ç—å –ø–æ–ª–æ–∂–∏—Ç–µ–ª—å–Ω—ã–º'side' –¥–æ–ª–∂–µ–Ω –±—ã—Ç—å –≤ –ø—Ä–µ–¥–µ–ª–∞—Ö {1:4}'text.width' –¥–æ–ª–∂–µ–Ω –±—ã—Ç—å —á–∏—Å–ª–æ–≤—ã–º –∏ >= 0, –ª–∏–±–æ —Å–∫–∞–ª—è—Ä–æ–º NA'x' –∏ 'y' –¥–æ–ª–∂–Ω—ã –∏–º–µ—Ç—å —Ç–æ–ª—å–∫–æ 1 –∫–æ–ª–æ–Ω–∫—É –∏–ª–∏ –æ–¥–∏–Ω–∞–∫–æ–≤–æ–µ –∫–æ–ª–∏—á–µ—Å—Ç–≤–æ –∫–æ–ª–æ–Ω–æ–∫'x' –∏ 'y' –¥–æ–ª–∂–Ω—ã –∏–º–µ—Ç—å –æ–¥–∏–Ω–∞–∫–æ–≤–æ–µ –∫–æ–ª–∏—á–µ—Å—Ç–≤–æ —Å—Ç—Ä–æ–∫–∑–Ω–∞—á–µ–Ω–∏—è 'x' –∏ 'y' –¥–æ–ª–∂–Ω—ã –±—ã—Ç—å –∫–æ–Ω–µ—á–Ω—ã–º–∏ –∏ –Ω–µ –ø—Ä–æ–ø—É—â–µ–Ω–Ω—ã–º–∏'x' –Ω–µ —è–≤–ª—è–µ—Ç—Å—è –Ω–∏ –º–∞—Ç—Ä–∏—Ü–µ–π, –Ω–∏ –≤–µ–∫—Ç–æ—Ä–æ–º: –∏—Å–ø–æ–ª—å–∑—É—é as.numeric(x)'x' –Ω–µ–ø—Ä–∞–≤–∏–ª—å–Ω–æ —Å—Ç—Ä—É–∫—Ç—É—Ä–∏—Ä–æ–≤–∞–Ω'x' –¥–æ–ª–∂–µ–Ω –±—ã—Ç—å 2- –∏–ª–∏ 3-–º–µ—Ä–Ω—ã–º'x' –¥–æ–ª–∂–Ω–∞ –±—ã—Ç—å a –¥–≤—É–º–µ—Ä–Ω–æ–π —Ç–∞–±–ª–∏—Ü–µ–π —Å–æ–ø—Ä—è–∂–µ–Ω–Ω–æ—Å—Ç–∏'x' –¥–æ–ª–∂–µ–Ω –±—ã—Ç—å —Ç–∞–±–ª–∏—Ü–µ–π –¥–∞–Ω–Ω—ã—Ö'x' –¥–æ–ª–∂–µ–Ω –±—ã—Ç—å —Ç–∞–±–ª–∏—Ü–µ–π –¥–∞–Ω–Ω—ã—Ö –∏–ª–∏ —Ñ–æ—Ä–º—É–ª–æ–π'x' –¥–æ–ª–∂–µ–Ω –±—ã—Ç—å –º–∞—Ç—Ä–∏—Ü–µ–π –∏–ª–∏ —Ç–∞–±–ª–∏—Ü–µ–π –¥–∞–Ω–Ω—ã—Ö'y' –¥–æ–ª–∂–µ–Ω –±—ã—Ç—å —á–∏—Å–ª–æ–≤—ã–º –≤–µ–∫—Ç–æ—Ä–æ–º –∏–ª–∏ –º–∞—Ç—Ä–∏—Ü–µ–π'x' –¥–æ–ª–∂–µ–Ω –±—ã—Ç—å –º–Ω–æ–≥–æ–º–µ—Ä–Ω–æ–π –º–∞—Ç—Ä–∏—Ü–µ–π'x' –¥–æ–ª–∂–µ–Ω –±—ã—Ç—å —á–∏—Å–ª–æ–≤—ã–º'x' –Ω–µ –¥–æ–ª–∂–µ–Ω –±—ã—Ç—å 0-–º–µ—Ä–Ω—ã–º–∑–Ω–∞—á–µ–Ω–∏—è 'x' –¥–æ–ª–∂–Ω—ã –±—ã—Ç—å –ø–æ–ª–æ–∂–∏—Ç–µ–ª—å–Ω—ã–º–∏.'y' –¥–æ–ª–∂–µ–Ω –±—ã—Ç—å —á–∏—Å–ª–æ–≤—ã–º –≤–µ–∫—Ç–æ—Ä–æ–º'z' –¥–æ–ª–∂–µ–Ω –±—ã—Ç—å –º–∞—Ç—Ä–∏—Ü–µ–π'z' –¥–æ–ª–∂–µ–Ω –±—ã—Ç—å —á–∏—Å–ª–æ–≤—ã–º –∏–ª–∏ –ª–æ–≥–∏—á–µ—Å–∫–∏–º–ù–µ –º–æ–≥—É –∑–∞—Ç–µ–Ω—è—Ç—å –ª–∏–Ω–∏–∏ –≤ —Å—Ç–æ–ª–±–∏–∫–∞—Ö, –µ—Å–ª–∏ –∏—Å–ø–æ–ª—å–∑—É–µ—Ç—Å—è –ª–æ–≥–∞—Ä–∏—Ñ–º–∏—á–µ—Å–∫–∞—è —à–∫–∞–ª–∞%s –¥–æ–ø–æ–ª–Ω–∏—Ç–µ–ª—å–Ω—ã–π –∞—Ä–≥—É–º–µ–Ω—Ç –±—É–¥–µ—Ç –æ—Ç–±—Ä–æ—à–µ–Ω%s –¥–æ–ø–æ–ª–Ω–∏—Ç–µ–ª—å–Ω—ã—Ö –∞—Ä–≥—É–º–µ–Ω—Ç–∞ –±—É–¥–µ—Ç –æ—Ç–±—Ä–æ—à–µ–Ω–æ%s –¥–æ–ø–æ–ª–Ω–∏—Ç–µ–ª—å–Ω—ã—Ö –∞—Ä–≥—É–º–µ–Ω—Ç–æ–≤ –±—É–¥–µ—Ç –æ—Ç–±—Ä–æ—à–µ–Ω–æ'breaks(x)' —Å–æ–∑–¥–∞–ª–∞ –Ω–µ–ø—Ä–∞–≤–∏–ª—å–Ω—ã–µ —Ç–æ—á–∫–∏: %s–ù–µ–ø—Ä–∞–≤–∏–ª—å–Ω–æ–µ –ø—Ä–∞–≤–∏–ª–æ –∑–∞–ø–æ–ª–Ω–µ–Ω–∏—è –¥–ª—è –≥—Ä–∞—Ñ–∏—á–µ—Å–∫–æ–≥–æ –ø—É—Ç–∏–ü—Ä–æ–ø—É—â–µ–Ω–Ω—ã–µ —Å—Ç—Ä–æ–∫–∏: %s'breaks' –¥–æ–ª–∂–Ω—ã –±—ã—Ç—å —É–∫–∞–∑–∞–Ω—ã –≤ hist(<Date>)'breaks' –¥–æ–ª–∂–Ω—ã –±—ã—Ç—å —É–∫–∞–∑–∞–Ω—ã –≤ hist(<POSIXt>)–í—ã–±—Ä–æ—Å (%s) –≤ —è—â–∏–∫–µ-—Å-—É—Å–∞–º–∏ %d –Ω–µ –∏–∑–æ–±—Ä–∞–∂–µ–Ω–í—ã–±—Ä–æ—Å—ã (%s) –≤ —è—â–∏–∫–µ-—Å-—É—Å–∞–º–∏ %d –Ω–µ –∏–∑–æ–±—Ä–∞–∂–µ–Ω—ã–í—ã–±—Ä–æ—Å—ã (%s) –≤ —è—â–∏–∫–µ-—Å-—É—Å–∞–º–∏ %d –Ω–µ –∏–∑–æ–±—Ä–∞–∂–µ–Ω—ã–Ω–∞–¥–æ —É–∫–∞–∑–∞—Ç—å –¥–≤—É–º–µ—Ä–Ω—É—é —Ç–∞–±–ª–∏—Ü—É–ø–µ—Ä–µ–º–µ–Ω–Ω–∞—è –≤ 'y' –Ω–µ —è–≤–ª—è–µ—Ç—Å—è —á–∏—Å–ª–æ–≤–æ–π–≤—Å–µ –∫–æ–ª–æ–Ω–∫–∏/–∫–æ–º–ø–æ–Ω–µ–Ω—Ç—ã 'x' –¥–æ–ª–∂–Ω—ã –±—ã—Ç—å —Ñ–∞–∫—Ç–æ—Ä–∞–º–∏–≤—Å–µ –∑–∞–ø–∏—Å–∏ –≤  'x' –¥–æ–ª–∂–Ω—ã –±—ã—Ç—å –Ω–µ–æ—Ç—Ä–∏—Ü–∞—Ç–µ–ª—å–Ω—ã–º–∏ –∏ –∫–æ–Ω–µ—á–Ω—ã–º–∏–∞—Ä–≥—É–º–µ–Ω—Ç %s –Ω–µ –¥–ª—è –∏—Å–ø–æ–ª—å–∑–æ–≤–∞–Ω–∏—è–∞—Ä–≥—É–º–µ–Ω—Ç—ã %s –Ω–µ –¥–ª—è –∏—Å–ø–æ–ª—å–∑–æ–≤–∞–Ω–∏—è–∞—Ä–≥—É–º–µ–Ω—Ç—ã %s –Ω–µ –¥–ª—è –∏—Å–ø–æ–ª—å–∑–æ–≤–∞–Ω–∏—è–∞—Ä–≥—É–º–µ–Ω—Ç –¥–æ–ª–∂–µ–Ω –±—ã—Ç—å –º–∞—Ç—Ä–∏—Ü–µ–ø–æ–¥–æ–±–µ–Ω–∫–∞–∫ –º–∏–Ω–∏–º—É–º –æ–¥–Ω–∞ –∑–∞–ø–∏—Å—å –≤ 'x' –¥–æ–ª–∂–Ω–∞ –±—ã—Ç—å –ø–æ–ª–æ–∂–∏—Ç–µ–ª—å–Ω–æ–π–Ω–µ –º–æ–≥—É –≤–∑—è—Ç—å –±–æ–ª—å—à–µ —á–µ–º –æ–¥–Ω—É –∫–æ–æ—Ä–¥–∏–Ω–∞—Ç—É 'x'–Ω–µ –º–æ–≥—É –∑–∞—á–µ—Ä—á–∏–≤–∞—Ç—å, –∫–æ–≥–¥–∞ –∞–∫—Ç–∏–≤–Ω–∞ –ª–æ–≥–∞—Ä–∏—Ñ–º–∏—á–µ—Å–∫–∞—è —à–∫–∞–ª–∞–¥–∞–Ω–Ω—ã–µ –≤ 'x' –¥–æ–ª–∂–Ω—ã –±—ã—Ç—å —á–∏—Å–ª–æ–≤—ã–º–∏—É–º–∞–ª—á–∏–≤–∞–µ–º–æ–µ –∑–Ω–∞—á–µ–Ω–∏–µ 'pch' –º–µ–Ω—å—à–µ –∫–æ–ª–∏—á–µ—Å—Ç–≤–∞ –∫–æ–ª–æ–Ω–æ–∫ –∏ –ø–æ—ç—Ç–æ–º—É –ø–æ–≤—Ç–æ—Ä—è–µ—Ç—Å—è–∑–∞–≤–∏—Å–∏–º–∞—è –ø–µ—Ä–µ–º–µ–Ω–Ω–∞—è –¥–æ–ª–∂–Ω–∞ –±—ã—Ç—å —Ñ–∞–∫—Ç–æ—Ä–æ–º—Ä–∞–∑–º–µ—Ä–Ω–æ—Å—Ç—å z –Ω–µ —è–≤–ª—è–µ—Ç—Å—è –ø—Ä–æ–∏–∑–≤–µ–¥–µ–Ω–∏–µ–º length(x)(-1) –Ω–∞ length(y)(-1)–ø–æ–≤—Ç–æ—Ä—è—é—â–∏–µ—Å—è –∫–∞—á–µ—Å—Ç–≤–µ–Ω–Ω—ã–µ –∑–Ω–∞—á–µ–Ω–∏—è -- –ø–æ–ø—Ä–æ–±—É–π—Ç–µ –¥—Ä—É–≥—É—é —Ñ–æ—Ä–º—É–ª—É –∏–ª–∏ –ø–æ–¥–º–Ω–æ–∂–µ—Å—Ç–≤–æ–¥–æ–ª–∂–µ–Ω –±—ã—Ç—å —É–∫–∞–∑–∞–Ω –≤ —Ç–æ—á–Ω–æ—Å—Ç–∏ –æ–¥–∏–Ω —Ç–∏–ø —Å–∏–º–≤–æ–ª–∞—Ñ–æ—Ä–º—É–ª–∞ –ø—Ä–æ–ø—É—â–µ–Ω–∞ –∏–ª–∏ –Ω–µ–ø—Ä–∞–≤–∏–ª—å–Ω–∞—è—Ñ–æ—Ä–º—É–ª–∞ –¥–æ–ª–∂–Ω–∞ –≤–∫–ª—é—á–∞—Ç—å 1 –∏–ª–∏ 2 –∫–∞—á–µ—Å—Ç–≤–µ–Ω–Ω—ã–µ –ø–µ—Ä–µ–º–µ–Ω–Ω—ã–µ—Ñ–æ—Ä–º—É–ª–∞ —Å cbind() –¥–æ–ª–∂–Ω–∞ –≤–∫–ª—é—á–∞—Ç—å 1 –∫–∞—á–µ—Å—Ç–≤–µ–Ω–Ω—É—é –ø–µ—Ä–µ–º–µ–Ω–Ω—É—éhist.default: –æ—à–∏–±–∫–∞ –≤ pretty(), breaks=%s–≥–æ—Ä–∏–∑–æ–Ω—Ç–∞–ª—å–Ω–æ–µ —É–∫–∞–∑–∞–Ω–∏–µ –ø—Ä–µ–≤—ã—à–µ–Ω–æ: –ß–∏—Å–ª–æ –∫–æ–ª–æ–Ω–æ–∫ := %d–Ω–µ—Å–æ–≤–º–µ—Å—Ç–∏–º—ã–µ –¥–ª–∏–Ω—ã –ø–µ—Ä–µ–º–µ–Ω–Ω—ã—Ö–Ω–µ–ø—Ä–∞–≤–∏–ª—å–Ω—ã–π –ø–∞—Ä–∞–º–µ—Ç—Ä 'col': –¥–æ–ª–∂–µ–Ω –±—ã—Ç—å –¥–ª–∏–Ω–æ–π 2–Ω–µ–ø—Ä–∞–≤–∏–ª—å–Ω–æ–µ —É–∫–∞–∑–∞–Ω–∏–µ 'margin'–Ω–µ–ø—Ä–∞–≤–∏–ª—å–Ω–æ–µ —É–∫–∞–∑–∞–Ω–∏–µ –≥–µ–æ–º–µ—Ç—Ä–∏–∏–Ω–µ–ø—Ä–∞–≤–∏–ª—å–Ω–æ–µ –∫–æ–ª–∏—á–µ—Å—Ç–≤–æ –∏–º–µ–Ω–æ–∂–∏–¥–∞—é—Ç—Å—è –≤–æ–∑—Ä–∞—Å—Ç–∞—é—â–∏–µ –∑–Ω–∞—á–µ–Ω–∏—è 'x' –∏ 'y'—Ü–µ–ª–æ—á–∏—Å–ª–µ–Ω–Ω—ã–µ —Ü–≤–µ—Ç–∞ –¥–æ–ª–∂–Ω—ã –±—ã—Ç—å –Ω–µ–æ—Ç—Ä–∏—Ü–∞—Ç–µ–ª—å–Ω—ã–º–∏–Ω–µ–ø—Ä–∞–≤–∏–ª—å–Ω—ã–π 'axp'–Ω–µ–ø—Ä–∞–≤–∏–ª—å–Ω—ã–µ 'given.values'–Ω–µ–ø—Ä–∞–≤–∏–ª—å–Ω—ã–π 'log'–Ω–µ–ø—Ä–∞–≤–∏–ª—å–Ω–æ–µ —É–∫–∞–∑–∞–Ω–∏–µ 'shade'–Ω–µ–ø—Ä–∞–≤–∏–ª—å–Ω—ã–π 'title'–Ω–µ–ø—Ä–∞–≤–∏–ª—å–Ω—ã–π 'usr'–Ω–µ–ø—Ä–∞–≤–∏–ª—å–Ω—ã–π –∞—Ä–≥—É–º–µ–Ω—Ç 'horInd'–Ω–µ–ø—Ä–∞–≤–∏–ª—å–Ω—ã–π –∞—Ä–≥—É–º–µ–Ω—Ç 'verInd'–Ω–µ–ø—Ä–∞–≤–∏–ª—å–Ω—ã–µ —à–∏—Ä–∏–Ω—ã —É —è—â–∏–∫–æ–≤-—Å-—É—Å–∞–º–∏–Ω–µ–ø—Ä–∞–≤–∏–ª—å–Ω–∞—è —É—Å–ª–æ–≤–Ω–∞—è —Ñ–æ—Ä–º—É–ª–∞–Ω–µ–ø—Ä–∞–≤–∏–ª—å–Ω—ã–µ –¥–ª–∏–Ω—ã –∫–æ–æ—Ä–¥–∏–Ω–∞—Ç–Ω–µ–ø—Ä–∞–≤–∏–ª—å–Ω—ã–π –ø–µ—Ä–≤—ã–π –∞—Ä–≥—É–º–µ–Ω—Ç–Ω–µ–ø—Ä–∞–≤–∏–ª—å–Ω—ã–µ length(breaks)–Ω–µ–ø—Ä–∞–≤–∏–ª—å–Ω—ã–π length(x)–Ω–µ–ø—Ä–∞–≤–∏–ª—å–Ω–æ–µ –∫–æ–ª–∏—á–µ—Å—Ç–≤–æ 'breaks'–Ω–µ–≤–µ—Ä–Ω—ã–π —Ç–∏–ø –≥—Ä–∞—Ñ–∏–∫–∞–Ω–µ–≤–µ—Ä–Ω—ã–π —Ç–∏–ø –≥—Ä–∞—Ñ–∏–∫–∞ '%s'–Ω–µ–ø—Ä–∞–≤–∏–ª—å–Ω—ã–π –º–µ—Ç–æ–¥ —Ä–∏—Å–æ–≤–∞–Ω–∏—è–Ω–µ–ø—Ä–∞–≤–∏–ª—å–Ω—ã–π –ø–æ–ª–æ–∂–∏—Ç–µ–ª—å–Ω—ã–π 'axp[3]'–Ω–µ–ø—Ä–∞–≤–∏–ª—å–Ω–æ–µ —É–∫–∞–∑–∞–Ω–∏–µ –ø—Ä—è–º–æ—É–≥–æ–ª—å–Ω–∏–∫–∞–Ω–µ–ø—Ä–∞–≤–∏–ª—å–Ω—ã–π –Ω–æ–º–µ—Ä —ç–∫—Ä–∞–Ω–∞–Ω–µ–ø—Ä–∞–≤–∏–ª—å–Ω–æ–µ —É–∫–∞–∑–∞–Ω–∏–µ 'breaks'—Ç–∞–±–ª–∏—Ü–∞ 'x' –Ω–µ–ø—Ä–∞–≤–∏–ª—å–Ω–∞—è–Ω–µ–ø—Ä–∞–≤–∏–ª—å–Ω—ã–µ –≥—Ä–∞–Ω–∏—Ü—ã z–º–µ—Ç–∫–∏ –Ω–µ –∏–º–µ—é—Ç —Å–º—ã—Å–ª–∞ –¥–ª—è –µ–¥–∏–Ω—Å—Ç–≤–µ–Ω–Ω–æ–π —Ç–æ—á–∫–∏–º–∞—Ç—Ä–∏—Ü–∞-–º–∞–∫–µ—Ç –¥–æ–ª–∂–Ω–∞ —Å–æ–¥–µ—Ä–∂–∞—Ç—å –ø–æ –∫—Ä–∞–π–Ω–µ–π –º–µ—Ä–µ –æ–¥–Ω—É —Å—Å—ã–ª–∫—É
–Ω–∞ –∫–∞–∂–¥–æ–µ –∏–∑ –∑–Ω–∞—á–µ–Ω–∏–π {1 ... %d}–¥–ª–∏–Ω–∞ 'angles' –¥–æ–ª–∂–Ω–∞ —Ä–∞–≤–Ω—è—Ç—å—Å—è 'ncol(x)'–¥–ª–∏–Ω–∞ 'sort' –Ω–µ —Å–æ–æ—Ç–≤–µ—Ç—Å—Ç–≤—É–µ—Ç 'dim(x)'–æ—à–∏–±–∫–∞ –ª–æ–≥–∞—Ä–∏—Ñ–º–∏—á–µ—Å–∫–æ–π —à–∫–∞–ª—ã: 'xlim' <= 0–æ—à–∏–±–∫–∞ –ª–æ–≥–∞—Ä–∏—Ñ–º–∏—á–µ—Å–∫–æ–π —à–∫–∞–ª—ã: 'ylim' <= 0–æ—à–∏–±–∫–∞ –ª–æ–≥–∞—Ä–∏—Ñ–º–∏—á–µ—Å–∫–æ–π —à–∫–∞–ª—ã: –∫–∞–∫ –º–∏–Ω–∏–º—É–º –æ–¥–Ω–æ –∑–Ω–∞—á–µ–Ω–∏–µ 'height + offset' <= 0–ª–æ–≥–∞—Ä–∏—Ñ–º–∏—á–µ—Å–∫–∞—è —à–∫–∞–ª–∞:  xyinch() –±–µ—Å—Å–º—ã—Å–ª–µ–Ω–Ω–æ–ø—Ä–æ–ø—É—â–µ–Ω–Ω—ã–µ –∑–Ω–∞—á–µ–Ω–∏—è –≤ —Ç–∞–±–ª–∏—Ü–µ —Å–æ–ø—Ä—è–∂–µ–Ω–Ω–æ—Å—Ç–∏–Ω—É–∂–Ω–∞ –∑–∞–≤–∏—Å–∏–º–∞—è –ø–µ—Ä–µ–º–µ–Ω–Ω–∞—è'breaks' –Ω—É–∂–Ω–æ –±—Ä–∞—Ç—å –Ω–∞ –æ–¥–∏–Ω –±–æ–ª—å—à–µ, —á–µ–º 'colours'–Ω–∞–¥–æ —É–∫–∞–∑–∞—Ç—å –ø–æ –∫—Ä–∞–π–Ω–µ–π –º–µ—Ä–µ –æ–¥–∏–Ω –∏–∑ 'x' –∏ 'y'–Ω–µ —É–∫–∞–∑–∞–Ω–∞ –º–∞—Ç—Ä–∏—Ü–∞ 'z'–Ω–µ—Ç –∫–æ–Ω–µ—á–Ω—ã—Ö –∏ –Ω–µ–ø—Ä–æ–ø—É—â–µ–Ω–Ω—ã—Ö –∑–Ω–∞—á–µ–Ω–∏–π–Ω–µ —É–∫–∞–∑–∞–Ω–æ –ø–æ–¥—Ö–æ–¥—è—â–µ–π –º–∞—Ç—Ä–∏—Ü—ã 'z'—É 'pairs' –Ω–µ—á–∏—Å–ª–æ–≤–æ–π –∞—Ä–≥—É–º–µ–Ω—Ç–Ω–µ –∏—Å–ø–æ–ª—å–∑—É–µ—Ç—Å—è pch[2..], –ø–æ—Å–∫–æ–ª—å–∫—É pch[1L] –∏–º–µ–µ—Ç –º–Ω–æ–≥–æ —Å–∏–º–≤–æ–ª–æ–≤–∫–æ–ª–∏—á–µ—Å—Ç–≤–∞ —Å—Ç—Ä–æ–∫ –≤ 'locations' –∏ 'x' –¥–æ–ª–∂–µ–Ω –±—ã—Ç—å —Ä–∞–≤–Ω—ã.–Ω–∞–¥–æ —É–∫–∞–∑–∞—Ç—å –æ–¥–Ω–æ –∏–∑ 'x1' –∏–ª–∏ 'y1'—Ç–æ–ª—å–∫–æ –¥–ª—è –æ–¥–Ω–æ–º–µ—Ä–Ω–æ–π —Ç–∞–±–ª–∏—Ü—ã—Ç–æ–ª—å–∫–æ –æ–¥–Ω–∞ –∫–æ–ª–æ–Ω–∫–∞ –≤ –∞—Ä–≥—É–º–µ–Ω—Ç–µ pairs'–∏—Å–ø–æ–ª—å–∑—É—é —Ç–æ–ª—å–∫–æ –ø–µ—Ä–≤—ã–µ –¥–≤–∞ –∏–∑ %d –∫–æ—ç—Ñ—Ñ–µ—Ü–∏–µ–Ω—Ç–æ–≤ —Ä–µ–≥—Ä–µ—Å—Å–∏–∏—Ç–∏–ø –≥—Ä–∞—Ñ–∏–∫–∞ '%s' –±—É–¥–µ—Ç —É—Å–µ—á—ë–Ω –¥–æ –ø–µ—Ä–≤–æ–≥–æ —Å–∏–º–≤–æ–ª–∞—Å–ª–∏—à–∫–æ–º –º–∞–ª–µ–Ω—å–∫–æ–µ –ø—Ä–æ–∏–∑–≤–µ–¥–µ–Ω–∏–µ —Å—Ç—Ä–æ–∫–∏ * –∫–æ–ª–æ–Ω–∫–∏–Ω–µ–∫–æ—Ç–æ—Ä—ã–µ 'x' –Ω–µ –ø–æ–¥—Å—á–∏—Ç–∞–Ω—ã; –≤–æ–∑–º–æ–∂–Ω–æ, 'breaks' –Ω–µ –∑–∞–Ω–∏–º–∞—é—Ç –≤—Å–µ–≥–æ —Ä–∞–∑–º–∞—Ö–∞ 'x'–Ω–µ–∫–æ—Ç–æ—Ä—ã–µ —É—Ä–æ–≤–Ω–∏ —Ñ–∞–∫—Ç–æ—Ä–æ–≤ –ø—É—Å—Ç—ã–Ω–µ–∫–æ—Ç–æ—Ä—ã–µ notches —É—à–ª–∏ –∑–∞ –ø—Ä–µ–¥–µ–ª—ã hinges ('box'): –Ω–∞–≤–µ—Ä–Ω–æ–µ, –Ω–∞–¥–æ —Å–¥–µ–ª–∞—Ç—å notch=FALSE–Ω–µ–∫–æ—Ç–æ—Ä—ã–µ –∑–Ω–∞—á–µ–Ω–∏—è –±—É–¥—É—Ç –æ–±—Ä–µ–∑–∞–Ω—ã–ø–æ–≤–µ—Ä—Ö–Ω–æ—Å—Ç—å –ø—Ä–æ–¥–æ–ª–∂–∞–µ—Ç—Å—è –∑–∞ –æ–±–ª–∞—Å—Ç—å –≥—Ä–∞—Ñ–∏–∫–∞—Ç–∞–±–ª–∏—Ü–∞ –¥–ª—è –∫–∞–∂–¥–æ–≥–æ –ø–ª–∞—Å—Ç–∞ –¥–æ–ª–∂–Ω–∞ –±—ã—Ç—å 2 –Ω–∞ 2—Ñ—É–Ω–∫—Ü–∏—è 'panel' —Å–æ–∑–¥–∞–ª–∞ –Ω–æ–≤—ã–π –≥—Ä–∞—Ñ–∏–∫–Ω–µ–ø—Ä–∞–≤–∏–ª—å–Ω—ã–µ AREAS –Ω–∞ –≥—Ä–∞—Ñ–∏–∫–µ -- –ª—É—á—à–µ –∏—Å–ø–æ–ª—å–∑—É–π—Ç–µ 'freq=FALSE'—Ñ–æ—Ä–º—É–ª–∞ '%s' –∏—Å–ø–æ–ª—å–∑—É–µ—Ç—Å—è –∫–∞–∫ '%s'—Ç—É—Ç –¥–æ–ª–∂–Ω–∞ –±—ã—Ç—å –ø–æ –∫—Ä–∞–π–Ω–µ–π –º–µ—Ä–µ –æ–¥–Ω–∞ —á–∏—Å–ª–æ–≤–∞—è –ø–µ—Ä–µ–º–µ–Ω–Ω–∞—è!–Ω–µ–∏–∑–≤–µ—Å—Ç–Ω—ã–π –∞–ª–≥–æ—Ä–∏—Ç–º 'breaks'–Ω–µ—Å–æ—Ä—Ç–∏—Ä–æ–≤–∞–Ω–Ω—ã–µ 'breaks' –±—É–¥—É—Ç –æ—Ç—Å–æ—Ä—Ç–∏—Ä–æ–≤–∞–Ω—ã –ø–µ—Ä–µ–¥ –∏—Å–ø–æ–ª—å–∑–æ–≤–∞–Ω–∏–µ–º–Ω–µ –ø–æ–¥–¥–µ—Ä–∂–∏–≤–∞—é—Ç—Å—è –≤–µ—Å–∞ –¥–ª—è –¥–≤—É–º–µ—Ä–Ω–æ–π —Ç–∞–±–ª–∏—Ü—ã–Ω–µ–ø—Ä–∞–≤–∏–ª—å–Ω—ã–π –º–µ—Ç–æ–¥–æ—Å—å —Ö -- –≤ —à–∫–∞–ª–µ —Å—É–º–º–∞—Ä–Ω–æ–π –≤–µ—Ä–æ—è—Ç–Ω–æ—Å—Ç–∏, 'xlim' –¥–æ–ª–∂–µ–Ω –±—ã—Ç—å –≤ –ø—Ä–µ–¥–µ–ª–∞—Ö [0,1]–ª–æ–≥–∞—Ä–∏—Ñ–º–∏—á–µ—Å–∫–∞—è —à–∫–∞–ª–∞ x:  xinch() –±–µ—Å—Å–º—ã—Å–ª–µ–Ω–Ω–æ–æ—Å—å y -- –≤ —à–∫–∞–ª–µ —Å—É–º–º–∞—Ä–Ω–æ–π –≤–µ—Ä–æ—è—Ç–Ω–æ—Å—Ç–∏, 'ylim' –¥–æ–ª–∂–µ–Ω –±—ã—Ç—å –≤ –ø—Ä–µ–¥–µ–ª–∞—Ö [0,1]–ª–æ–≥–∞—Ä–∏—Ñ–º–∏—á–µ—Å–∫–∞—è —à–∫–∞–ª–∞ y:  yinch() –±–µ—Å—Å–º—ã—Å–ª–µ–Ω–Ω–æ