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RRDGRAPH_RPN(1)			    rrdtool		       RRDGRAPH_RPN(1)

NAME
       rrdgraph_rpn - About RPN Math in rrdtool graph

SYNOPSIS
       RPN expression:=vname|operator|value[,RPN expression]

DESCRIPTION
       If you have ever used a traditional HP calculator you already know RPN
       (Reverse Polish Notation).  The idea behind RPN is that you have a
       stack and push your data onto this stack. Whenever you execute an
       operation, it takes as many elements from the stack as needed. Pushing
       is done implicitly, so whenever you specify a number or a variable, it
       gets pushed onto the stack automatically.

       At the end of the calculation there should be one and only one value
       left on the stack.  This is the outcome of the function and this is
       what is put into the vname.  For CDEF instructions, the stack is
       processed for each data point on the graph. VDEF instructions work on
       an entire data set in one run. Note, that currently VDEF instructions
       only support a limited list of functions.

       Example: "VDEF:maximum=mydata,MAXIMUM"

       This will set variable "maximum" which you now can use in the rest of
       your RRD script.

       Example: "CDEF:mydatabits=mydata,8,*"

       This means:  push variable mydata, push the number 8, execute the
       operator *. The operator needs two elements and uses those to return
       one value.  This value is then stored in mydatabits.  As you may have
       guessed, this instruction means nothing more than mydatabits = mydata *
       8.  The real power of RPN lies in the fact that it is always clear in
       which order to process the input.  For expressions like "a = b + 3 * 5"
       you need to multiply 3 with 5 first before you add b to get a. However,
       with parentheses you could change this order: "a = (b + 3) * 5". In
       RPN, you would do "a = b, 3, +, 5, *" without the need for parentheses.

OPERATORS
       Boolean operators
	   LT, LE, GT, GE, EQ, NE

	   Pop two elements from the stack, compare them for the selected
	   condition and return 1 for true or 0 for false. Comparing an
	   unknown or an infinite value will always result in 0 (false).

	   UN, ISINF

	   Pop one element from the stack, compare this to unknown
	   respectively to positive or negative infinity. Returns 1 for true
	   or 0 for false.

	   IF

	   Pops three elements from the stack.	If the element popped last is
	   0 (false), the value popped first is pushed back onto the stack,
	   otherwise the value popped second is pushed back. This does,
	   indeed, mean that any value other than 0 is considered to be true.

	   Example: "A,B,C,IF" should be read as "if (A) then (B) else (C)"

       Comparing values
	   MIN, MAX

	   Pops two elements from the stack and returns the smaller or larger,
	   respectively.  Note that infinite is larger than anything else.  If
	   one of the input numbers is unknown then the result of the
	   operation will be unknown too.

	   LIMIT

	   Pops two elements from the stack and uses them to define a range.
	   Then it pops another element and if it falls inside the range, it
	   is pushed back. If not, an unknown is pushed.

	   The range defined includes the two boundaries (so: a number equal
	   to one of the boundaries will be pushed back). If any of the three
	   numbers involved is either unknown or infinite this function will
	   always return an unknown

	   Example: "CDEF:a=alpha,0,100,LIMIT" will return unknown if alpha is
	   lower than 0 or if it is higher than 100.

       Arithmetics
	   +, -, *, /, %

	   Add, subtract, multiply, divide, modulo

	   ADDNAN

	   NAN-safe addition. If one parameter is NAN/UNKNOWN it'll be treated
	   as zero. If both parameters are NAN/UNKNOWN, NAN/UNKNOWN will be
	   returned.

	   SIN, COS, LOG, EXP, SQRT

	   Sine and cosine (input in radians), log and exp (natural
	   logarithm), square root.

	   ATAN

	   Arctangent (output in radians).

	   ATAN2

	   Arctangent of y,x components (output in radians).  This pops one
	   element from the stack, the x (cosine) component, and then a
	   second, which is the y (sine) component.  It then pushes the
	   arctangent of their ratio, resolving the ambiguity between
	   quadrants.

	   Example: "CDEF:angle=Y,X,ATAN2,RAD2DEG" will convert "X,Y"
	   components into an angle in degrees.

	   FLOOR, CEIL

	   Round down or up to the nearest integer.

	   DEG2RAD, RAD2DEG

	   Convert angle in degrees to radians, or radians to degrees.

	   ABS

	   Take the absolute value.

       Set Operations
	   SORT, REV

	   Pop one element from the stack.  This is the count of items to be
	   sorted (or reversed).  The top count of the remaining elements are
	   then sorted (or reversed) in place on the stack.

	   Example: "CDEF:x=v1,v2,v3,v4,v5,v6,6,SORT,POP,5,REV,POP,+,+,+,4,/"
	   will compute the average of the values v1 to v6 after removing the
	   smallest and largest.

	   AVG

	   Pop one element (count) from the stack. Now pop count elements and
	   build the average, ignoring all UNKNOWN values in the process.

	   Example: "CDEF:x=a,b,c,d,4,AVG"

	   TREND, TRENDNAN

	   Create a "sliding window" average of another data series.

	   Usage: CDEF:smoothed=x,1800,TREND

	   This will create a half-hour (1800 second) sliding window average
	   of x.  The average is essentially computed as shown here:

			    +---!---!---!---!---!---!---!---!--->
								now
				  delay	    t0
			    <--------------->
				    delay	t1
				<--------------->
					 delay	    t2
				    <--------------->

		Value at sample (t0) will be the average between (t0-delay) and (t0)
		Value at sample (t1) will be the average between (t1-delay) and (t1)
		Value at sample (t2) will be the average between (t2-delay) and (t2)

	   TRENDNAN is - in contrast to TREND - NAN-safe. If you use TREND and
	   one source value is NAN the complete sliding window is affected.
	   The TRENDNAN operation ignores all NAN-values in a sliding window
	   and computes the average of the remaining values.

	   PREDICT, PREDICTSIGMA

	   Create a "sliding window" average/sigma of another data series,
	   that also shifts the data series by given amounts of of time as
	   well

	   Usage - explicit stating shifts: CDEF:predict=<shift n>,...,<shift
	   1>,n,<window>,x,PREDICT CDEF:sigma=<shift n>,...,<shift
	   1>,n,<window>,x,PREDICTSIGMA

	   Usage - shifts defined as a base shift and a number of time this is
	   applied CDEF:predict=<shift multiplier>,-n,<window>,x,PREDICT
	   CDEF:sigma=<shift multiplier>,-n,<window>,x,PREDICTSIGMA

	   Example: CDEF:predict=172800,86400,2,1800,x,PREDICT

	   This will create a half-hour (1800 second) sliding window
	   average/sigma of x, that average is essentially computed as shown
	   here:

	    +---!---!---!---!---!---!---!---!---!---!---!---!---!---!---!---!---!--->
										now
							     shift 1	    t0
						    <----------------------->
					  window
				    <--------------->
						  shift 2
			    <----------------------------------------------->
		  window
	    <--------------->
								 shift 1	t1
							<----------------------->
					      window
					<--------------->
						       shift 2
				<----------------------------------------------->
		      window
		<--------------->

	    Value at sample (t0) will be the average between (t0-shift1-window) and (t0-shift1)
						 and between (t0-shift2-window) and (t0-shift2)
	    Value at sample (t1) will be the average between (t1-shift1-window) and (t1-shift1)
						 and between (t1-shift2-window) and (t1-shift2)

	   The function is by design NAN-safe.	This also allows for
	   extrapolation into the future (say a few days) - you may need to
	   define the data series whit the optional start= parameter, so that
	   the source data series has enough data to provide prediction also
	   at the beginning of a graph...

	   Here an example, that will create a 10 day graph that also shows
	   the prediction 3 days into the future with its uncertainty value
	   (as defined by avg+-4*sigma) This also shows if the prediction is
	   exceeded at a certain point.

	   rrdtool graph image.png --imgformat=PNG \
	    --start=-7days --end=+3days --width=1000 --height=200
	   --alt-autoscale-max \
	    DEF:value=value.rrd:value:AVERAGE:start=-14days \
	    LINE1:value#ff0000:value \
	    CDEF:predict=86400,-7,1800,value,PREDICT \
	    CDEF:sigma=86400,-7,1800,value,PREDICTSIGMA \
	    CDEF:upper=predict,sigma,3,*,+ \
	    CDEF:lower=predict,sigma,3,*,- \
	    LINE1:predict#00ff00:prediction \
	    LINE1:upper#0000ff:upper\ certainty\ limit \
	    LINE1:lower#0000ff:lower\ certainty\ limit \
	    CDEF:exceeds=value,UN,0,value,lower,upper,LIMIT,UN,IF \
	    TICK:exceeds#aa000080:1

	   Note: Experience has shown that a factor between 3 and 5 to scale
	   sigma is a good discriminator to detect abnormal behavior. This
	   obviously depends also on the type of data and how "noisy" the data
	   series is.

	   This prediction can only be used for short term extrapolations -
	   say a few days into the future-

       Special values
	   UNKN

	   Pushes an unknown value on the stack

	   INF, NEGINF

	   Pushes a positive or negative infinite value on the stack. When
	   such a value is graphed, it appears at the top or bottom of the
	   graph, no matter what the actual value on the y-axis is.

	   PREV

	   Pushes an unknown value if this is the first value of a data set or
	   otherwise the result of this CDEF at the previous time step. This
	   allows you to do calculations across the data.  This function
	   cannot be used in VDEF instructions.

	   PREV(vname)

	   Pushes an unknown value if this is the first value of a data set or
	   otherwise the result of the vname variable at the previous time
	   step. This allows you to do calculations across the data. This
	   function cannot be used in VDEF instructions.

	   COUNT

	   Pushes the number 1 if this is the first value of the data set, the
	   number 2 if it is the second, and so on. This special value allows
	   you to make calculations based on the position of the value within
	   the data set. This function cannot be used in VDEF instructions.

       Time
	   Time inside RRDtool is measured in seconds since the epoch. The
	   epoch is defined to be "Thu Jan  1 00:00:00 UTC 1970".

	   NOW

	   Pushes the current time on the stack.

	   TIME

	   Pushes the time the currently processed value was taken at onto the
	   stack.

	   LTIME

	   Takes the time as defined by TIME, applies the time zone offset
	   valid at that time including daylight saving time if your OS
	   supports it, and pushes the result on the stack.  There is an
	   elaborate example in the examples section below on how to use this.

       Processing the stack directly
	   DUP, POP, EXC

	   Duplicate the top element, remove the top element, exchange the two
	   top elements.

VARIABLES
       These operators work only on VDEF statements. Note that currently ONLY
       these work for VDEF.

       MAXIMUM, MINIMUM, AVERAGE
	   Return the corresponding value, MAXIMUM and MINIMUM also return the
	   first occurrence of that value in the time component.

	   Example: "VDEF:avg=mydata,AVERAGE"

       STDEV
	   Returns the standard deviation of the values.

	   Example: "VDEF:stdev=mydata,STDEV"

       LAST, FIRST
	   Return the last/first value including its time.  The time for FIRST
	   is actually the start of the corresponding interval, whereas LAST
	   returns the end of the corresponding interval.

	   Example: "VDEF:first=mydata,FIRST"

       TOTAL
	   Returns the rate from each defined time slot multiplied with the
	   step size.  This can, for instance, return total bytes transferred
	   when you have logged bytes per second. The time component returns
	   the number of seconds.

	   Example: "VDEF:total=mydata,TOTAL"

       PERCENT, PERCENTNAN
	   This should follow a DEF or CDEF vname. The vname is popped,
	   another number is popped which is a certain percentage (0..100).
	   The data set is then sorted and the value returned is chosen such
	   that percentage percent of the values is lower or equal than the
	   result.  For PERCENTNAN Unknown values are ignored, but for PERCENT
	   Unknown values are considered lower than any finite number for this
	   purpose so if this operator returns an unknown you have quite a lot
	   of them in your data.  Infinite numbers are lesser, or more, than
	   the finite numbers and are always more than the Unknown numbers.
	   (NaN < -INF < finite values < INF)

	   Example: "VDEF:perc95=mydata,95,PERCENT"
		    "VDEF:percnan95=mydata,95,PERCENTNAN"

       LSLSLOPE, LSLINT, LSLCORREL
	   Return the parameters for a Least Squares Line (y = mx +b) which
	   approximate the provided dataset.  LSLSLOPE is the slope (m) of the
	   line related to the COUNT position of the data.  LSLINT is the
	   y-intercept (b), which happens also to be the first data point on
	   the graph. LSLCORREL is the Correlation Coefficient (also know as
	   Pearson's Product Moment Correlation Coefficient).  It will range
	   from 0 to +/-1 and represents the quality of fit for the
	   approximation.

	   Example: "VDEF:slope=mydata,LSLSLOPE"

SEE ALSO
       rrdgraph gives an overview of how rrdtool graph works.  rrdgraph_data
       describes DEF,CDEF and VDEF in detail.  rrdgraph_rpn describes the RPN
       language used in the ?DEF statements.  rrdgraph_graph page describes
       all of the graph and print functions.

       Make sure to read rrdgraph_examples for tips&tricks.

AUTHOR
       Program by Tobias Oetiker <tobi@oetiker.ch>

       This manual page by Alex van den Bogaerdt <alex@vandenbogaerdt.nl> with
       corrections and/or additions by several people

1.4.4				  2009-10-14		       RRDGRAPH_RPN(1)
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