Suffixation of decimal numbers
You are encouraged to solve this task according to the task description, using any language you may know.
Suffixation: a letter or a group of letters added to the end of a word to change its meaning.
- ───── or, as used herein ─────
Suffixation: the addition of a metric or "binary" metric suffix to a number, with/without rounding.
- Task
Write a function(s) to append (if possible) a metric or a "binary" metric suffix to a number (displayed in decimal).
The number may be rounded (as per user specification) (via shortening of the number when the number of digits past the decimal point are to be used).
- Task requirements
-
- write a function (or functions) to add (if possible) a suffix to a number
- the function(s) should be able to express the number (possibly with a suffix) in as many decimal digits as specified
- the sign should be preserved (if present)
- the number may have commas within the number (the commas need not be preserved)
- the number may have a decimal point and/or an exponent as in: -123.7e-01
- the suffix that might be appended should be in uppercase; however, the i should be in lowercase
- support:
- the metric suffixes: K M G T P E Z Y X W V U
- the "binary" metric suffixes: Ki Mi Gi Ti Pi Ei Zi Yi Xi Wi Vi Ui
- the (full name) suffix: googol (lowercase) (equal to 1e100) (optional)
- a number of decimal digits past the decimal point (with rounding). The default is to display all significant digits
- validation of the (supplied/specified) arguments is optional but recommended
- display (with identifying text):
- the original number (with identifying text)
- the number of digits past the decimal point being used (or none, if not specified)
- the type of suffix being used (metric or "binary" metric)
- the (new) number with the appropriate (if any) suffix
- all output here on this page
- Metric suffixes to be supported (whether or not they're officially sanctioned)
K multiply the number by 10^3 kilo (1,000)
M multiply the number by 10^6 mega (1,000,000)
G multiply the number by 10^9 giga (1,000,000,000)
T multiply the number by 10^12 tera (1,000,000,000,000)
P multiply the number by 10^15 peta (1,000,000,000,000,000)
E multiply the number by 10^18 exa (1,000,000,000,000,000,000)
Z multiply the number by 10^21 zetta (1,000,000,000,000,000,000,000)
Y multiply the number by 10^24 yotta (1,000,000,000,000,000,000,000,000)
X multiply the number by 10^27 xenta (1,000,000,000,000,000,000,000,000,000)
W multiply the number by 10^30 wekta (1,000,000,000,000,000,000,000,000,000,000)
V multiply the number by 10^33 vendeka (1,000,000,000,000,000,000,000,000,000,000,000)
U multiply the number by 10^36 udekta (1,000,000,000,000,000,000,000,000,000,000,000,000)
- "Binary" suffixes to be supported (whether or not they're officially sanctioned)
Ki multiply the number by 2^10 kibi (1,024)
Mi multiply the number by 2^20 mebi (1,048,576)
Gi multiply the number by 2^30 gibi (1,073,741,824)
Ti multiply the number by 2^40 tebi (1,099,571,627,776)
Pi multiply the number by 2^50 pebi (1,125,899,906,884,629)
Ei multiply the number by 2^60 exbi (1,152,921,504,606,846,976)
Zi multiply the number by 2^70 zeb1 (1,180,591,620,717,411,303,424)
Yi multiply the number by 2^80 yobi (1,208,925,819,614,629,174,706,176)
Xi multiply the number by 2^90 xebi (1,237,940,039,285,380,274,899,124,224)
Wi multiply the number by 2^100 webi (1,267,650,600,228,229,401,496,703,205,376)
Vi multiply the number by 2^110 vebi (1,298,074,214,633,706,907,132,624,082,305,024)
Ui multiply the number by 2^120 uebi (1,329,227,995,784,915,872,903,807,060,280,344,576)
- For instance, with this pseudo─code
/* 1st arg: the number to be transformed.*/
/* 2nd arg: # digits past the dec. point.*/
/* 3rd arg: the type of suffix to use. */
/* 2 indicates "binary" suffix.*/
/* 10 indicates decimal suffix.*/
a = '456,789,100,000,000' /* "A" has eight trailing zeros. */
say ' aa=' suffize(a) /* Display a suffized number to terminal.*/
/* The "1" below shows one decimal ···*/
/* digit past the decimal point. */
n = suffize(a, 1) /* SUFFIZE is the function name. */
n = suffize(a, 1, 10) /* (identical to the above statement.) */
say ' n=' n /* Display value of N to terminal. */
/* Note the rounding that occurs. */
f = suffize(a, 1, 2) /* SUFFIZE with one fractional digit */
say ' f=' f /* Display value of F to terminal. */
/* Display value in "binary" metric. */
bin = suffize(a, 5, 2) /* SUFFIZE with binary metric suffix. */
say 'bin=' bin /* Display value of BIN to terminal. */
win = suffize(a, 0, 2) /* SUFFIZE with binary metric suffix. */
say 'win=' win /* Display value of WIN to terminal. */
xvi = ' +16777216 ' /* this used to be a big computer ··· */
big = suffize(xvi, , 2) /* SUFFIZE with binary metric suffix. */
say 'big=' big /* Display value of BIG to terminal. */
would display:
aa= 456.7891T
n= 456.8T
f= 415.4Ti
bin= 415.44727Ti
win= 415Ti
big= 16Mi
- Use these test cases
87,654,321
-998,877,665,544,332,211,000 3
+112,233 0
16,777,216 1
456,789,100,000,000 2
456,789,100,000,000 2 10
456,789,100,000,000 5 2
456,789,100,000.000e+00 0 10
+16777216 , 2
1.2e101
(your primary disk free space) 1 ◄■■■■■■■ optional
Use whatever parameterizing your computer language supports, and it's permitted to create as many
separate functions as are needed (if needed) if function arguments aren't allowed to
be omitted or varied.
- Related tasks
Go
As go doesn't support either function overloading or optional arguments, we just pass a single string to the suffize function and then split out what we need. <lang go>package main
import (
"fmt" "math/big" "strconv" "strings"
)
var suffixes = " KMGTPEZYXWVU" var ggl = googol()
func googol() *big.Float {
g1 := new(big.Float).SetPrec(500)
g1.SetInt64(10000000000)
g := new(big.Float)
g.Set(g1)
for i := 2; i <= 10; i++ {
g.Mul(g, g1)
}
return g
}
func suffize(arg string) {
fields := strings.Fields(arg)
a := fields[0]
if a == "" {
a = "0"
}
var places, base int
var frac, radix string
switch len(fields) {
case 1:
places = -1
base = 10
case 2:
places, _ = strconv.Atoi(fields[1])
base = 10
frac = strconv.Itoa(places)
case 3:
if fields[1] == "," {
places = 0
frac = ","
} else {
places, _ = strconv.Atoi(fields[1])
frac = strconv.Itoa(places)
}
base, _ = strconv.Atoi(fields[2])
if base != 2 && base != 10 {
base = 10
}
radix = strconv.Itoa(base)
}
a = strings.Replace(a, ",", "", -1) // get rid of any commas
sign := ""
if a[0] == '+' || a[0] == '-' {
sign = string(a[0])
a = a[1:] // remove any sign after storing it
}
b := new(big.Float).SetPrec(500)
d := new(big.Float).SetPrec(500)
b.SetString(a)
g := false
if b.Cmp(ggl) >= 0 {
g = true
}
if !g && base == 2 {
d.SetUint64(1024)
} else if !g && base == 10 {
d.SetUint64(1000)
} else {
d.Set(ggl)
}
c := 0
for b.Cmp(d) >= 0 && c < 12 { // allow b >= 1K if c would otherwise exceed 12
b.Quo(b, d)
c++
}
var suffix string
if !g {
suffix = string(suffixes[c])
} else {
suffix = "googol"
}
if base == 2 {
suffix += "i"
}
fmt.Println(" input number =", fields[0])
fmt.Println(" fraction digs =", frac)
fmt.Println("specified radix =", radix)
fmt.Print(" new number = ")
if places >= 0 {
fmt.Printf("%s%.*f%s\n", sign, places, b, suffix)
} else {
fmt.Printf("%s%s%s\n", sign, b.Text('g', 50), suffix)
}
fmt.Println()
}
func main() {
tests := []string{
"87,654,321",
"-998,877,665,544,332,211,000 3",
"+112,233 0",
"16,777,216 1",
"456,789,100,000,000",
"456,789,100,000,000 2 10",
"456,789,100,000,000 5 2",
"456,789,100,000.000e+00 0 10",
"+16777216 , 2",
"1.2e101",
"446,835,273,728 1",
"1e36",
"1e39", // there isn't a big enough suffix for this one but it's less than googol
}
for _, test := range tests {
suffize(test)
}
}</lang>
- Output:
input number = 87,654,321
fraction digs =
specified radix =
new number = 87.654321M
input number = -998,877,665,544,332,211,000
fraction digs = 3
specified radix =
new number = -998.878E
input number = +112,233
fraction digs = 0
specified radix =
new number = +112K
input number = 16,777,216
fraction digs = 1
specified radix =
new number = 16.8M
input number = 456,789,100,000,000
fraction digs =
specified radix =
new number = 456.7891T
input number = 456,789,100,000,000
fraction digs = 2
specified radix = 10
new number = 456.79T
input number = 456,789,100,000,000
fraction digs = 5
specified radix = 2
new number = 415.44727Ti
input number = 456,789,100,000.000e+00
fraction digs = 0
specified radix = 10
new number = 457G
input number = +16777216
fraction digs = ,
specified radix = 2
new number = +16Mi
input number = 1.2e101
fraction digs =
specified radix =
new number = 12googol
input number = 446,835,273,728
fraction digs = 1
specified radix =
new number = 446.8G
input number = 1e36
fraction digs =
specified radix =
new number = 1U
input number = 1e39
fraction digs =
specified radix =
new number = 1000U
Perl
<lang perl>use List::Util qw(min max first);
sub sufficate {
my($val, $type, $round) = @_;
$type //= 'M';
if ($type =~ /^\d$/) { $round = $type; $type = 'M' }
my $s = ;
if (substr($val,0,1) eq '-') { $s = '-'; $val = substr $val, 1 }
$val =~ s/,//g;
if ($val =~ m/e/i) {
my ($m,$e) = split /[eE]/, $val;
$val = ($e < 0) ? $m * 10**-$e : $m * 10**$e;
}
my %s;
if ($type eq 'M') {
my @x = qw<K M G T P E Z Y X W V U>;
$s{$x[$_]} = 1000 * 10 ** ($_*3) for 0..$#x
} elsif ($type eq 'B') {
my @x = qw<Ki Mi Gi Ti Pi Ei Zi Yi Xi Wi Vi Ui>;
$s{$x[$_]} = 2 ** (10*($_+1)) for 0..$#x
} elsif ($type eq 'G') {
$s{'google'} = 10**100
} else {
return 'What we have here is a failure to communicate...'
}
my $k;
if (abs($val) < (my $m = min values %s)) {
$k = first { $s{$_} == $m } keys %s;
} elsif (abs($val) > (my $x = max values %s)) {
$k = first { $s{$_} == $x } keys %s;
} else {
for my $key (sort { $s{$a} <=> $s{$b} } keys %s) {
next unless abs($val)/$s{$key} < min values %s;
$k = $key;
last;
}
}
my $final = abs($val)/$s{$k};
$final = round($final,$round) if defined $round;
$s . $final . $k
}
sub round {
my($num,$dig) = @_;
if ($dig == 0) { int 0.5 + $num }
elsif ($dig < 0) { 10**-$dig * int(0.5 + $num/10**-$dig) }
else { my $fmt = '%.' . $dig . 'f'; sprintf $fmt, $num }
}
sub comma {
my($i) = @_;
my ($whole, $frac) = split /\./, $i;
(my $s = reverse $whole) =~ s/(.{3})/$1,/g;
($s = reverse $s) =~ s/^,//;
$frac = $frac.defined ? ".$frac" : ;
return "$s$frac";
}
my @tests = (
'87,654,321', '-998,877,665,544,332,211,000 3', '+112,233 0', '16,777,216 1', '456,789,100,000,000', '456,789,100,000,000 M 2', '456,789,100,000,000 B 5', '456,789,100,000.000e+00 M 0', '+16777216 B', '1.2e101 G', '347,344 M -2', # round to -2 past the decimal '1122334455 Q', # bad unit type example
);
printf "%33s : %s\n", $_, sufficate(split ' ', $_) for @tests;</lang>
- Output:
87,654,321 : 87.654321M
-998,877,665,544,332,211,000 3 : -998.878E
+112,233 0 : 112K
16,777,216 1 : 16.8M
456,789,100,000,000 : 456.7891T
456,789,100,000,000 M 2 : 456.79T
456,789,100,000,000 B 5 : 415.44727Ti
456,789,100,000.000e+00 M 0 : 457G
+16777216 B : 16Mi
1.2e101 G : 12google
347,344 M -2 : 300K
1122334455 Q : What we have here is a failure to communicate...
Perl 6
Pass in a number string, optionally a type, and optionally the number of digits to round to.
The types supported are B, M & G for binary, metric or gigantic. (At this point, the only gigantic unit is googol, so maybe it stands for googol. ¯\_(ツ)_/¯ )
If no type is specified, M (metric) is assumed.
If you desire the number to be rounded, pass in a number representing the placed past the decimal to round to. If you pass in a negative number for rounding, it will round to a negative number of places past the decimal.
<lang perl6>sub sufficate ($val is copy, $type is copy = 'M', $round is copy = Any) {
if +$type ~~ Int { $round = $type; $type = 'M' }
my $s = ;
if $val.substr(0,1) eq '-' { $s = '-'; $val.=substr(1) }
$val.=subst(',', , :g);
if $val ~~ m:i/'e'/ {
my ($m,$e) = $val.split(/<[eE]>/);
$val = ($e < 0)
?? $m * FatRat.new(1,10**-$e)
!! $m * 10**$e;
}
my %s = do given $type {
when 'M' { <K M G T P E Z Y X W V U> Z=> (1000, * * 1000 … *) }
when 'B' { <Ki Mi Gi Ti Pi Ei Zi Yi Xi Wi Vi Ui> Z=> (1024, * * 1024 … *) }
when 'G' { google => 10**100 }
default { return 'What we have here is a failure to communicate...' }
}
my $k = do given $val {
when .abs < (my $m = min %s.values) { %s.first( *.value == $m ).key };
when .abs > (my $x = max %s.values) { %s.first( *.value == $x ).key };
default { %s.sort(*.value).first({$val.abs/%s{$_.key} < min %s.values}).key}
}
$round.defined
?? $s ~ comma(($val.abs/%s{$k}).round(10**-$round)) ~ $k
!! $s ~ comma($val.abs/%s{$k}) ~ $k
}
sub comma ($i is copy) {
my $s = $i < 0 ?? '-' !! ;
my ($whole, $frac) = $i.split('.');
$frac = $frac.defined ?? ".$frac" !! ;
$s ~ $whole.abs.flip.comb(3).join(',').flip ~ $frac
}
- TESTING
my @tests =
'87,654,321',
'-998,877,665,544,332,211,000 3',
'+112,233 0',
'16,777,216 1',
'456,789,100,000,000',
'456,789,100,000,000 M 2',
'456,789,100,000,000 B 5',
'456,789,100,000.000e+00 M 0',
'+16777216 B',
'1.2e101 G',
"{run('df', '/', :out).out.slurp.words[10] * 1024} B 2", # Linux df returns Kilobytes by default
'347,344 M -2', # round to -2 past the decimal
'1122334455 Q', # bad unit type example
printf "%33s : %s\n", $_, sufficate(|.words) for @tests;</lang>
- Output:
87,654,321 : 87.654321M
-998,877,665,544,332,211,000 3 : -998.878E
+112,233 0 : 112K
16,777,216 1 : 16.8M
456,789,100,000,000 : 456.7891T
456,789,100,000,000 M 2 : 456.79T
456,789,100,000,000 B 5 : 415.44727Ti
456,789,100,000.000e+00 M 0 : 457G
+16777216 B : 16Mi
1.2e101 G : 12google
703674818560 B 2 : 655.35Gi
347,344 M -2 : 300K
1122334455 Q : What we have here is a failure to communicate...
REXX
<lang rexx>/*REXX program to add a (either metric or "binary" metric) suffix to a decimal number.*/ @.= /*default value for the stemmed array. */ parse arg @.1 /*obtain optional arguments from the CL*/ if @.1== then do; @.1= ' 87,654,321 '
@.2= ' -998,877,665,544,332,211,000 3 '
@.3= ' +112,233 0 '
@.4= ' 16,777,216 1 '
@.5= ' 456,789,100,000,000 2 '
@.5= ' 456,789,100,000,000 '
@.6= ' 456,789,100,000,000 2 10 '
@.7= ' 456,789,100,000,000 5 2 '
@.8= ' 456,789,100,000.000e+00 0 10 '
@.9= ' +16777216 , 2 '
@.10= ' 1.2e101 '
@.11= ' 134,112,411,648 1 ' /*via DIR*/
end /*@.11≡ amount of free space on my C: */
do i=1 while @.i\==; say copies("─", 60) /*display a separator betweenst values.*/
parse var @.i x f r . /*get optional arguments from the list.*/
say ' input number=' x /*show original number to the term.*/
say ' fraction digs=' f /* " specified fracDigs " " " */
say ' specified radix=' r /* " specified radix " " " */
say ' new number=' suffize(x, f, r) /*maybe append an "alphabetic" suffix. */
end /*i*/
exit /*stick a fork in it, we're all done. */ /*──────────────────────────────────────────────────────────────────────────────────────*/ suffize: procedure; arg s 2 1 n, f, b /*obtain: sign, N, fractionDigs, base.*/
if digits()<99 then numeric digits 500 /*use enough dec. digs for arithmetic. */
@err = '***error*** (from SUFFIZE) ' /*literal used when returning err msg. */
if b== then b= 10; o= b /*assume a base (ten) if omitted. */
n= space( translate(n,,','), 0); m= n /*elide commas from the 1st argument.*/
f= space( translate(f,,','), 0) /*elide commas from the 2nd argument.*/
if \datatype(n, 'N') then return @err "1st argument isn't numeric."
if f== then f= length(space(translate(n,,.), 0)) /*F omitted? Use full len.*/
if \datatype(f, 'W') then return @err "2nd argument isn't an integer: " f
if f<0 then return @err "2nd argument can't be negative. " f
if \datatype(b, 'W') then return @err "3rd argument isn't an integer. " b
if b\==10 & b\==2 then return @err "3rd argument isn't a 10 or 2." b
if arg()>3 then return @err "too many arguments were specified."
@= ' KMGTPEZYXWVU' /*metric uppercase suffixes, with blank*/
!.=; !.2= 'i' /*set default suffix; "binary" suffix.*/
i= 3; b= abs(b); if b==2 then i= 10 /*a power of ten; or a power of 2**10 */
if \datatype(n, 'N') | pos('E', n/1)\==0 then return m /* ¬num or has an "E"*/
sig=; if s=='-' | s=="+" then sig=s /*preserve the number's sign if present*/
n= abs(n) /*possibly round number, & remove sign.*/
do while n>=1e100 & b==10; x=n/1e100 /*is N ≥ googol and base=10? A googol?*/
if pos(., x)\==0 & o<0 then leave /*does # have a dec. point or is B<0? */
return sig || x'googol' /*maybe prepend the sign, add GOOGOL. */
end /*while*/
do j=length(@)-1 to 1 by -1 while n>0 /*see if # is a multiple of 1024. */
$= b ** (i*j) /*compute base raised to a power. */
if n<$ then iterate /*N not big enough? Keep trying. */
n= format(n/$, , min( digits(), f) ) / 1 /*reformat number with a fraction. */
if pos(., n)\==0 & o<0 then return m /*has a decimal point or is B<0? */
leave /*leave this DO loop at this point.*/
end /*j*/
if n=0 then j=0 /*N = 0? Don't use any suffix. */
return sig||strip(n||substr(@, j+1,1))!.b /*add sign, suffixes, strip blanks.*/</lang>
- output when using the internal default inputs:
(Shown at three-quarter size.)
────────────────────────────────────────────────────────────
input number= 87,654,321
fraction digs=
specified radix=
new number= 87.654321M
────────────────────────────────────────────────────────────
input number= -998,877,665,544,332,211,000
fraction digs= 3
specified radix=
new number= -998.878E
────────────────────────────────────────────────────────────
input number= +112,233
fraction digs= 0
specified radix=
new number= +112K
────────────────────────────────────────────────────────────
input number= 16,777,216
fraction digs= 1
specified radix=
new number= 16.8M
────────────────────────────────────────────────────────────
input number= 456,789,100,000,000
fraction digs=
specified radix=
new number= 456.7891T
────────────────────────────────────────────────────────────
input number= 456,789,100,000,000
fraction digs= 2
specified radix= 10
new number= 456.79T
────────────────────────────────────────────────────────────
input number= 456,789,100,000,000
fraction digs= 5
specified radix= 2
new number= 415.44727Ti
────────────────────────────────────────────────────────────
input number= 456,789,100,000.000e+00
fraction digs= 0
specified radix= 10
new number= 457G
────────────────────────────────────────────────────────────
input number= +16777216
fraction digs= ,
specified radix= 2
new number= +16Mi
────────────────────────────────────────────────────────────
input number= 1.2e101
fraction digs=
specified radix=
new number= 12googol
────────────────────────────────────────────────────────────
input number= 134,112,411,648
fraction digs= 1
specified radix=
new number= 134.1G
zkl
Uses GMP (GNU Multiple Precision Arithmetic Library for big ints. Error checking is nonexistent. <lang zkl>var [const] BI=Import.lib("zklBigNum"); // GMP var metric, binary, googol=BI("1e100"); metric,binary = metricBin();
// suffix: 2 (binary), 10 (metric) // For this task, we'll assume BF numbers and treat everything as a big int
fcn sufficate(numStr, fracDigits=",", suffix="10"){
var [const] numRE=RegExp(0'^\+*(([+-]*\.*\d+)[.]*(\d*)(e*[+-]*\d*))^);
numRE.search((numStr - " ,").toLower());
r:=numRE.matched[1];
if(not r.find(".")) r=BI(r); // else ((((0,7),"1.2e101","1","2","e101")
else // convert float ("1.2" or "1.2e10") to big int
r=BI(numRE.matched[2,*].concat())/(10).pow(numRE.matched[3].len());
if(fracDigits==",") fracDigits=0; # "digits past decimal or none, if not specified" else fracDigits=fracDigits.toInt();
suffix=suffix.toInt();
if(suffix.toInt()==2) nms,szs :=binary;
else if(suffix==10) nms,szs :=metric;
else //throw(Exception.ValueError("Invalid suffix: %s".fmt(suffix)));
return("Invalid suffix");
ar:=r.abs();
if(ar<szs[0]) return(r.toString()); // little bitty number
i,sz,nm := szs.filter1n('>(ar)) - 1, szs[i], nms[i]; // False - 1 == True
if(i==True) // r > biggest unit
if(r>=googol) sz,nm = googol, "googol"; // get out the big hammer
else sz,nm = szs[-1], nms[-1]; // even if they want n^2
fd,m := fracDigits + 4, BI(10).pow(fd); // int --> float w/extra digits
a,f,a := r*m/sz, (a%m).toFloat()/m, f + a/m; // to float for rounding
fmt:="%%,.%df%%s".fmt(fracDigits).fmt; // eg "%,.5f%s"
return(fmt(a,nm));
}
//-->Metric:(("K", "M",..), (1000,1000000,..))
// Bin: (("Ki","Mi",..),(1024,1048576,..))
fcn metricBin{
ss,m,b := "K M G T P E Z Y X W V U".split(), List(),List();
ss.zipWith(m.append,[3..3*(ss.len()),3].apply(BI(10).pow)); // Metric
ss.apply("append","i")
.zipWith(b.append,[10..10*(ss.len()),10].apply(BI(2).pow)); // Binary
return(m.filter22("".isType), b.filter22("".isType)); # split to ((strings),(nums))
}</lang> <lang zkl>testCases:=T(
"87,654,321",
"-998,877,665,544,332,211,000 3",
"+112,233 0",
"16,777,216 1",
"456,789,100,000,000",
"456,789,100,000,000 2 10",
"456,789,100,000,000 5 2",
"456,789,100,000.000e+00 0 10",
"+16777216 , 2",
"1.2e101",
"446,835,273,728 1",
"1e36",
"1e39", // there isn't a big enough suffix for this one but it's less than googol
# Linux df returns Kilobytes by default
(1024*System.popen("df /","r").read().text.split()[10]).toString() + " 1 2 \"df /\"",
"1122334455 , 666", # bad unit type example
"10", // don't suffix this
); foreach test in (testCases){
test=test.split();
"%33s : %s".fmt(test.concat(" "),sufficate(test.xplode())).println();
}</lang>
- Output:
87,654,321 : 88M
-998,877,665,544,332,211,000 3 : -997.878E
+112,233 0 : 112K
16,777,216 1 : 16.8M
456,789,100,000,000 : 457T
456,789,100,000,000 2 10 : 456.79T
456,789,100,000,000 5 2 : 415.44727Ti
456,789,100,000.000e+00 0 10 : 457G
+16777216 , 2 : 16Mi
1.2e101 : 12googol
446,835,273,728 1 : 446.8G
1e36 : 1U
1e39 : 1,000U
17221619712 1 2 "df /" : 16.0Gi
1122334455 , 666 : Invalid suffix
10 : 10