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Old 10-11-2016, 07:52 AM   #31
ctsgnb
LQ Newbie
 
Registered: Nov 2012
Posts: 3

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Code:
# cat mytst
60
59
52
45
43
40
70
69
62
# awk '(x<$1){x=$1}END{print x}' mytst
70
#
 
1 members found this post helpful.
Old 10-11-2016, 03:17 PM   #32
sundialsvcs
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Location: SE Tennessee, USA
Distribution: Gentoo, LFS
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Quite frankly, when situations such as these happen to arise, I say: "Why are you still trying to use 'bash scripts,' when in fact you do not have to?"

Truth is, "the entire world is Your Oyster." Simply add a "shebang" #!commandprocessor line at the top of your script, and the shell will hand-off further processing of your script to whatever commandprocessor you name. You are not constrained by the built-in macro capabilities of your chosen shell.

Generally speaking, the only way to compare floating-point values for "equality" is to decide that the absolute-value of their difference is below some certain acceptable-to-you threshold. And so, even though this sort of thing might be a bit beyond the design-limits of your shell-author's imagination , you need not be concerned. Simply code the thing in "the language of your choice." Linux, after all, provides you with oh-so-many choices . . . and "shebang" #!commandprocessor puts all of them at your feet.

"The end-user will never know ..." (Or care.)

Last edited by sundialsvcs; 10-11-2016 at 03:20 PM.
 
Old 10-11-2016, 07:12 PM   #33
keefaz
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Quote:
Originally Posted by hayko View Post
Hi
Please help me.
I have file which contains
60
59
52
45
43
40
70
69
62
which bash script can give me "pass on every line and every time remembering previous number give me the first mutch where next number greater than previous, in this example 70"
Please help thank you.
With Unix pipe
Code:
max=$(sort file.txt | tail -n 1)
 
Old 10-12-2016, 01:34 AM   #34
AnanthaP
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Registered: Jul 2004
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Actually <, > etc are for string comparisons in bash.

For instance try putting
X=3.1
Y=03.2


One accepted way is to pipe the result to bc -l, the -l option setting a scale of 20.

OK
 
Old 10-12-2016, 08:09 AM   #35
gnashley
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Well, none of the mentioned solutions uses pure shell. But here's a script I found which does:
Code:
#!/bin/bash

# An implementation of IEEE Single Precision Floating Point 
# entirely in Bash. Working, but probably not conforming :P
#
# - Vidar 'koala_man' Holen
#   2006-04-16



#Sample output (takes about 1.5min on 1ghz):
#
#Demo app for koala_man's IEEE Single Precision Floating Point bash script
#
#Basic numbers:
#Parsing  1.0: 1065353216 (1.0)
#Parsing -1337.666: 3299292494 (-1337.66577148)
#
#Flops:
#Doing 1000 multiply operations: 1000 ops per 15.820 secs, 63.2111 flops
#
#Scientific notation (based on exp/ln):
#Parsing   1E6: 1232348134 (999998.375)
#Parsing   1E30: 1900671618 (9.99980354E29)
#Parsing  -1E-30: 2376221322 (-1.00001072E-30)
#
#Various silly calculations: 
#E=2.71828031
#ln(2)=0.6931467
#Leibnitz' formula with 50 iterations: pi=3.18157386
#Wallis' Product with 50 iterations: pi=3.11091852


debug() {
	echo "$@" >&2
}

fp_get_sign() {
	echo $(($1>>31))
}

##set the sign -- num newsign
fp_set_sign() {
	echo $((($1&2147483647)|($2<<31)))
}

fp_get_exp() {
	echo $((($1>>23)&255))
}

fp_get_frac() {
	echo $((($1&8388607) | 8388608))
}

fp_is_nan() {
	[[ $(fp_get_exp $1) == 255 && $(fp_get_frac $1) != 8388608 ]]
}

fp_is_positive_infinity() {
	[[ $1 == $fp_CONST_PINF ]] 
}
fp_is_negative_infinity() {
	[[ $1 == $fp_CONST_NINF ]] 
}
fp_classify() {
	if fp_is_nan $1
	then
		echo 1
	elif fp_is_negative_infinity $1
	then
		echo 2
	elif fp_is_positive_infinity $1
	then
		echo 3
	else
		echo 0
	fi	
}

##is a less than b (must be normalized) -- a b
fp_lt() {
	if [[ $(fp_get_sign $1) == 1 ]] 
	then
		if [[ $(fp_get_sign $2) == 1 ]] 
		then
			fp_lt $(fp_set_sign $2 0) $(fp_set_sign $1 0)
		else
			true
		fi
	else
		if [[ $(fp_get_sign $2) == 1 ]]
		then
			false
		else
			if (( $(fp_get_exp $1) < $(fp_get_exp $2) ))
			then
				true
			elif (( $(fp_get_exp $1) > $(fp_get_exp $2) ))
			then
				false
			else 
				if (( $(fp_get_frac $1) < $(fp_get_frac $2) ))
				then
					true
				else
					false
				fi
			fi
		fi
	fi
}

## normalize and build fp -- sign exp frac
fp_normalize_build() {
	local fp_normalize_build_SIGN=$1
	local fp_normalize_build_EXP=$2
	local fp_normalize_build_FRAC=$3

	if (( fp_normalize_build_FRAC == 0 ))
	then
		fp_set_sign $fp_CONST_ZERO $fp_normalize_build_SIGN
		return
	fi

	while (( fp_normalize_build_FRAC > 8388608 )) 
	do
		(( fp_normalize_build_EXP++ ))
		(( fp_normalize_build_FRAC >>= 1 ))
	done
	if (( fp_normalize_build_EXP >= 255 )) 
	then
		echo $fp_CONST_PINF 
		return 
	fi
	while (( fp_normalize_build_FRAC < 8388608 ))
	do
		(( fp_normalize_build_EXP-- ))
		(( fp_normalize_build_FRAC <<= 1 ))
	done
	if (( fp_normalize_build_EXP <= 0 )) 
	then
		echo $fp_CONST_ZERO
		return 
	fi
	(( fp_normalize_build_FRAC &= 8388607 ))
	fp_build $fp_normalize_build_SIGN $fp_normalize_build_EXP $fp_normalize_build_FRAC
}

fp_build() {
	echo $((($1<<31)|($2<<23)|($3&8388607)))
}

fp_normalize() {
	fp_normalize_build $(fp_get_sign $1) $(fp_get_exp $1) $(fp_get_frac $1)
}


## multiply a and b -- a b
fp_mul() {
	case "$(fp_classify $1)$(fp_classify $2)" in
		01|10|11   ) echo $fp_CONST_NAN; return;; #NaN*x = NaN
		?3|3?|?2|2?) echo $(fp_set_sign $fp_CONST_PINF $(($(fp_get_sign $1)^$(fp_get_sign $2))))
			return;;
	esac
	
	local fp_mul_SIGN=$(($(fp_get_sign $1) ^ $(fp_get_sign $2)))
	local fp_mul_EXP=$(fp_get_exp  $1)
	local fp_mul_FRAC=$(fp_get_frac $1)
	
	
	(( fp_mul_EXP += $(fp_get_exp  $2) - 127 - 23 - 0 ))
	(( fp_mul_FRAC *= $(fp_get_frac $2) ))

	fp_normalize_build $fp_mul_SIGN $fp_mul_EXP $fp_mul_FRAC
}

## divide a and b -- a b
fp_div() {
	case "$(fp_classify $1)$(fp_classify $2)" in
		22|23|32|33) echo $fp_CONST_NAN; return;; #NaN*x = NaN
		2?|3?) echo $(fp_set_sign $fp_CONST_PINF $(($(fp_get_sign $1)^$(fp_get_sign $2)))) 
			return;; #+/- inf/x
	esac

#	fp_dbg $1 $2
	
	local fp_div_SIGN=$(($(fp_get_sign $1) ^ $(fp_get_sign $2)))
	local fp_div_EXP=$(fp_get_exp $1)
	local fp_div_FRAC=$(fp_get_frac $1)
	local fp_div_EXP2=$(fp_get_exp $2)

	if (( fp_div_EXP == 0 ))
	then
		if (( fp_div_EXP2 == 0 ))
		then
			echo $fp_const_NAN
			return
		fi
		fp_set_sign $fp_CONST_ZERO $fp_div_SIGN
		return
	fi
	if (( fp_div_EXP2 == 0 ))
	then
		fp_set_sign $fp_CONST_PINF $fp_div_SIGN
		return
	fi


	(( fp_div_FRAC <<= 23 )) 

	(( fp_div_EXP -= $(fp_get_exp $2) - 127 ))
	(( fp_div_FRAC /= ($(fp_get_frac $2)) ))

 
	fp_normalize_build $fp_div_SIGN $fp_div_EXP $fp_div_FRAC
}

fp_dbg() {
	for fp_dbg_I 
	do
		debug fp_dbg: $fp_dbg_I = $(fp_get_sign $fp_dbg_I) $(fp_get_exp $fp_dbg_I) $(fp_get_frac $fp_dbg_I) = $(fp_format $fp_dbg_I)
	done
}

## add a and b -- a b
fp_add() {
	case "$(fp_classify $1)$(fp_classify $2)" in
		01|10|11 ) echo $fp_CONST_NAN; return;; #NaN+x = NaN
		23|32    ) echo $fp_CONST_NAN; return;; #-inf+inf = NaN
		?3|3?    ) echo $fp_CONST_PINF; return;; #inf+x = inf
		?2|2?    ) echo $fp_CONST_NINF; return;; #-inf+x = -inf
	esac

	if fp_lt $(fp_set_sign $2 0) $(fp_set_sign $1 0)
	then
		set -- $2 $1
	fi

	fp_add_EXP1=$(fp_get_exp $1)
	fp_add_EXP2=$(fp_get_exp $2)

	if (( fp_add_EXP2 - fp_add_EXP1 >= 21 )) #$2 is too small
	then
		echo $2
		return
	fi
	
	fp_add_FRAC1=$(fp_get_frac $1)
	fp_add_FRAC2=$(fp_get_frac $2)
	fp_add_SIGN1=$(fp_get_sign $1)
	fp_add_SIGN2=$(fp_get_sign $2)

	while (( fp_add_EXP1 < fp_add_EXP2 )) 
	do
		(( fp_add_EXP1++ ))
		(( fp_add_FRAC1 >>= 1 )) 
	done

	if (( fp_add_SIGN1 ^ fp_add_SIGN2 == 0 ))
	then
		(( fp_add_FRAC2 += fp_add_FRAC1 ))
	else
		(( fp_add_FRAC2 -= fp_add_FRAC1 ))

		if (( fp_add_FRAC2 < 0 )) 
		then
			fp_add_SIGN2=$((fp_add_SIGN2^1))
		fi
	fi
	
	fp_normalize_build $fp_add_SIGN2 $fp_add_EXP2 $fp_add_FRAC2
}

fp_sub() {
#	debug fp_add $1 $(fp_set_sign $2 $(($(fp_get_sign $2)^1)))
	fp_add $1 $(fp_set_sign $2 $(($(fp_get_sign $2)^1)))
}

fp_parse() {
	local fp_parse_NUM=$1
	local fp_parse_SIGN=0
	local fp_parse_EXP10=0
	local fp_parse_EXP2=127
	local fp_parse_FRAC=0
	local fp_parse_RES=0
	
	if [[ $fp_parse_NUM == -* ]] 
	then
		fp_parse_SIGN=1
		fp_parse_NUM=${fp_parse_NUM#-}
	fi	
	if [[ $fp_parse_NUM == *E* ]] 
	then
		fp_parse_EXP10=${fp_parse_NUM##*E}
		fp_parse_NUM=${fp_parse_NUM%%E*}
	fi
	
	fp_parse_RES=${fp_parse_NUM%%.*}
	fp_parse_RES=$(fp_parse_int $fp_parse_RES)

	if [[ $fp_parse_NUM == *.* ]] 
	then
		fp_parse_DEC=${fp_parse_NUM##*.}
	else
		fp_parse_DEC=0
	fi
	
	fp_parse_TMP=${#fp_parse_DEC}
	fp_parse_TMP2=$(fp_div $(fp_parse_int $fp_parse_DEC) $(fp_parse_int $((10**$fp_parse_TMP))))
	fp_parse_RES=$(fp_add $fp_parse_RES $fp_parse_TMP2)

	fp_parse_RES=$(fp_set_sign $fp_parse_RES $fp_parse_SIGN)

	if [[ $fp_parse_EXP10 == 0 ]]
	then
		echo $fp_parse_RES
	else
		echo $(fp_mulp10 $fp_parse_RES $fp_parse_EXP10)
	fi
}

##multiply a by 10^b (cleverly) -- a b
fp_mulp10() {
	fp_mulp10_NUM=$1
	fp_mulp10_EXP=$2

	fp_mulp10_NUM_EXP=$(fp_get_exp $fp_mulp10_NUM)
	fp_mulp10_NUM_FRAC=$(fp_get_frac $fp_mulp10_NUM)
	fp_mulp10_EXP2=$(fp_mul $(fp_parse $fp_mulp10_EXP) $(fp_parse 3.321928094))

	(( fp_mulp10_NUM_EXP += $(fp_int $fp_mulp10_EXP2) ))
	
	fp_mulp10_EXP2=$(fp_sub $fp_mulp10_EXP2  $(fp_parse $(fp_int $fp_mulp10_EXP2)))
	fp_mulp10_TMP=$(fp_pow $(fp_parse 2) $fp_mulp10_EXP2)

	fp_mulp10_RES=$(fp_normalize_build $(fp_get_sign $fp_mulp10_NUM) $fp_mulp10_NUM_EXP $fp_mulp10_NUM_FRAC)
	fp_mulp10_RES=$(fp_mul $fp_mulp10_RES $fp_mulp10_TMP)

	echo $fp_mulp10_RES
}

## find the integer value of x, rounds towards zero -- x
## the answer is returned as a bash int, not a bash float
fp_int() {
	fp_int_N=$1
	fp_int_EXP=$(fp_get_exp $1)

	if (( fp_int_EXP < 127 )) 
	then
		echo 0
		return
	fi
	
	fp_int_FRAC=$(fp_get_frac $1)
	fp_int_SIGN=$(fp_get_sign $1)

	(( fp_int_FRAC <<= (fp_int_EXP-127) ))

	echo $(((fp_int_FRAC >> 23)*(fp_int_SIGN?-1:1)))
}

fp_log2() {
	fp_log2_N=$1
	fp_log2_L=0
	while (( $fp_log2_N > 0 ))
	do
		(( fp_log2_L++ ))
		(( fp_log2_N>>=1 ))
	done
	echo $fp_log2_L
}

#parse an int to a float
fp_parse_int() {
	fp_parse_int_N=$1
	fp_parse_int_SIGN=0
	if [[ $fp_parse_int_N == -* ]]
	then
		fp_parse_int_SIGN=1
		fp_parse_int_N=${fp_parse_int_N#-}
	fi
	fp_normalize_build $fp_parse_int_SIGN 150 $fp_parse_int_N
}

##Format the float into a string
fp_format() {
	case "$(fp_classify $1)" in
		1 ) echo "NaN"; return;;
		2 ) echo "-Infinity"; return;;
		3 ) echo "Infinity"; return;;
	esac
	local fp_format_DIGITS=$2
	[[ $fp_format_DIGITS == "" ]] && fp_format_DIGITS=8
	
	fp_format_SIGN=$(fp_get_sign $1)
	fp_format_EXP=$(fp_get_exp $1)
	fp_format_FRAC=$(fp_get_frac $1)
	fp_format_EXP10=$fp_CONST_ZERO
	
	if (( fp_format_EXP-127 > 50 )) || (( fp_format_EXP-127 < -50 ))
	then
		fp_format_LO=$(fp_mul $(fp_parse $((fp_format_EXP-127))) $(fp_parse 0.301029995664))
		fp_format_EXP10=$(fp_int $fp_format_LO)
		fp_format_EXP=127
		fp_format_LO=$(fp_sub $fp_format_LO $(fp_parse $fp_format_EXP10))

		fp_format_NUM=$(fp_build 0 $fp_format_EXP $fp_format_FRAC)
		fp_format_NUM=$(fp_mul $fp_format_NUM $(fp_pow $(fp_parse 10) $fp_format_LO))
	else
		fp_format_NUM=$(fp_set_sign $1 0)
	fi

	fp_format_ADJ="0."
	for (( fp_format_I=0; fp_format_I<fp_format_DIGITS; fp_format_I++))
	do
		fp_format_ADJ="${fp_format_ADJ}0"
	done
	fp_format_ADJ="${fp_format_ADJ}5"
	fp_format_NUM=$(fp_add $fp_format_NUM $(fp_set_sign $(fp_parse $fp_format_ADJ) $fp_format_SIGN))
	

	fp_format_STR=$(fp_int $fp_format_NUM)
	(( fp_format_DIGITS > 0 )) && fp_format_STR="$fp_format_STR."
	

	for((fp_format_I=0; fp_format_I < fp_format_DIGITS; fp_format_I++))
	do
		fp_format_NUM=$(fp_mul $(fp_sub $fp_format_NUM $(fp_parse $(fp_int $fp_format_NUM))) $(fp_parse 10))
		fp_format_STR="$fp_format_STR$(fp_int $fp_format_NUM)"
		(( fp_format_NUM == $fp_CONST_ZERO )) && break
	done

	while [[ ${fp_format_STR%0} != $fp_format_STR && $fp_format_STR != *.0 ]]
	do
		fp_format_STR=${fp_format_STR%0}
	done


	[[ $(fp_get_sign $1) == 1 ]] && fp_format_STR="-$fp_format_STR"
	(( fp_format_EXP10 != 0 )) && fp_format_STR="${fp_format_STR}E$fp_format_EXP10"
	echo $fp_format_STR

#	echo "scale=$fp_format_DIGITS; (-1)^$fp_format_SIGN * $fp_format_FRAC/2^23 * 2^($fp_format_EXP-127)" | bc
}

fp_inc() {
	fp_add $1 1065353216;
}
fp_dec() {
	fp_add $1 3212836864;
}

##Important constants
fp_CONST_NAN=$(fp_build 0 255 1)
fp_CONST_PINF=$(fp_build 0 255 0)
fp_CONST_NINF=$(fp_build 1 255 0)
fp_CONST_ZERO=$(fp_build 0 0 0)

##Find e^x -- x iter
fp_exp() {
	fp_exp_EX=$(fp_parse 1)
	fp_exp_X=${1:-$(fp_parse 1)}
	fp_exp_XN=$fp_exp_X
	fp_exp_NF=$(fp_parse 1)
	fp_exp_ITER=${2:-50}

	for ((fp_exp_I=2; fp_exp_I < fp_exp_ITER; fp_exp_I++ ))
	do
#		fp_dbg $fp_exp_EX $fp_exp_NF $fp_exp_XN
		fp_exp_EX=$(fp_add $(fp_div $fp_exp_XN $fp_exp_NF) $fp_exp_EX)
		fp_exp_NF=$(fp_mul $fp_exp_NF $(fp_parse $fp_exp_I))
		fp_exp_XN=$(fp_mul $fp_exp_XN $fp_exp_X)
		fp_is_positive_infinity $fp_exp_XN && break
		fp_is_positive_infinity $fp_exp_NF && break
	done

	echo $fp_exp_EX
}

##Find ln x -- x iter
fp_ln() {
	fp_ln_X=$1
	fp_ln_LNX=$fp_CONST_ZERO
	fp_ln_ITER=${2:-50}
	
	fp_ln_XN=$(fp_div $(fp_dec $fp_ln_X) $(fp_inc $fp_ln_X)) 
	fp_ln_XPNS=$(fp_mul $fp_ln_XN $fp_ln_XN)

	for((fp_ln_I=0; fp_ln_I < fp_ln_ITER; fp_ln_I++))
	do
#		fp_dbg $fp_ln_XN
		fp_ln_LNX=$(fp_add $fp_ln_LNX $(fp_div $fp_ln_XN $(fp_parse $((fp_ln_I*2+1))) ) )
		fp_ln_XN=$(fp_mul $fp_ln_XN $fp_ln_XPNS)
	done
	fp_mul fp_ln_LNX $(fp_parse 2)
}

##Find x^y -- x y
fp_pow() {
	fp_exp $(fp_mul $2 $(fp_ln $1))
}

###################################################################################
#Examples:


##calculate pi using Leibnitz' Formula -- iterations
pi_leibnitz() {
	PI=0
	K=1
	ITER=${1:-100}
	for((I=1; I<$ITER; I=I+2))
	do
		C=$(fp_div $(fp_parse 4) $(fp_parse $((I*K))))
		PI=$(fp_add $PI $C)
		(( K*=-1 ))
	done
	fp_format $PI
}

##calculate pi using Wallis' Product -- iterations
##This function will converge from below
pi_wallis() {
	PI=$(fp_parse 2)
	
	K=$(fp_parse 2)
	I=$(fp_parse 1)
	LIM=$(fp_parse ${1:-100})
	
	while fp_lt $I $LIM
	do
		PI=$(fp_mul $PI $(fp_div $K $I))
		I=$(fp_add $I $(fp_parse 2))
		PI=$(fp_mul $PI $(fp_div $K $I))
		K=$(fp_add $K $(fp_parse 2))
	done

	fp_format $PI
}

##do 1000 multiply operations
flops_mul() {
	for((I=0; I<100; I++))
	do
		fp_mul $1 $2
		fp_mul $1 $2
		fp_mul $1 $2
		fp_mul $1 $2
		fp_mul $1 $2
		fp_mul $1 $2
		fp_mul $1 $2
		fp_mul $1 $2
		fp_mul $1 $2
		fp_mul $1 $2
	done
}

echo "Demo app for koala_man's IEEE Single Precision Floating Point bash script"
echo
echo "Basic numbers:"
echo "Parsing  1.0: $(fp_parse 1.0) ($(fp_format $(fp_parse 1.0)))"
echo "Parsing -1337.666: $(fp_parse -1337.666) ($(fp_format $(fp_parse -1337.666)))"
echo
echo "Flops:"
echo -n "Doing 1000 multiply operations: "; 
FLOPS=$(TIMEFORMAT=%R; { time flops_mul $(fp_parse 42) $(fp_parse 42); } 2>&1 > /dev/null)
echo "1000 ops per $FLOPS secs, $(awk '{ print 1000.0/$0 }' <<< $FLOPS) flops"

echo 
echo "Scientific notation (based on exp/ln):"
echo -n "Parsing   1E6: "; A=$(fp_parse 1E6); echo "$A ($(fp_format $A))"
echo -n "Parsing   1E30: "; A=$(fp_parse 1E30); echo "$A ($(fp_format $A))"
echo -n "Parsing  -1E-30: "; A=$(fp_parse -1E-30); echo "$A ($(fp_format $A))"
echo
echo "Various silly calculations: "
echo -n "E="; fp_format $(fp_exp $(fp_parse 1))
echo -n "ln(2)="; fp_format $(fp_ln $(fp_parse 2))
echo -n "Leibnitz' formula with 50 iterations: pi="; pi_leibnitz 50
echo -n "Wallis' Product with 50 iterations: pi="; pi_wallis 50
 
  


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