dieharder man page
dieharder — A testing and benchmarking tool for random number generators.
Synopsis
dieharder [a] [d dieharder test number] [f filename] [B]
[D output flag [D output flag] ... ] [F] [c separator]
[g generator number or 1] [h] [k ks_flag] [l]
[L overlap] [m multiply_p] [n ntuple]
[p number of p samples] [P Xoff]
[o filename] [s seed strategy] [S random number seed]
[n ntuple] [p number of p samples] [o filename]
[s seed strategy] [S random number seed]
[t number of test samples] [v verbose flag]
[W weak] [X fail] [Y Xtrategy]
[x xvalue] [y yvalue] [z zvalue]
dieharder OPTIONS
 a runs all the tests with standard/default options to create a
usercontrollable report. To control the formatting of the report, see D below. To control the power of the test (which uses default values for tsamples that cannot generally be varied and psamples which generally can) see m below as a "multiplier" of the default number of psamples (used only in a a run).
 d test number  selects specific diehard test.
 f filename  generators 201 or 202 permit either raw binary or

formatted ASCII numbers to be read in from a file for testing. generator 200 reads in raw binary numbers from stdin. Note well: many tests with default parameters require a lot of rands! To see a sample of the (required) header for ASCII formatted input, run
dieharder o f example.input t 10
and then examine the contents of example.input. Raw binary input reads 32 bit increments of the specified data stream. stdin_input_raw accepts a pipe from a raw binary stream.
 B binary mode (used with o below) causes output rands to be written in raw binary, not formatted ascii.
 D output flag  permits fields to be selected for inclusion in
dieharder output. Each flag can be entered as a binary number that turns on a specific output field or header or by flag name; flags are aggregated. To see all currently known flags use the F command.
 F  lists all known flags by name and number.
 c table separator  where separator is e.g. ',' (CSV) or ' ' (whitespace).
 g generator number  selects a specific generator for testing. Using
g 1 causes all known generators to be printed out to the display.
 h prints contextsensitive help  usually Usage (this message) or a
 k ks_flag  ks_flag

0 is fast but slightly sloppy for psamples > 4999 (default).
1 is MUCH slower but more accurate for larger numbers of psamples.
2 is slower still, but (we hope) accurate to machine precision for any number of psamples up to some as yet unknown numerical upper limit (it has been tested out to at least hundreds of thousands).
3 is kuiper ks, fast, quite inaccurate for small samples, deprecated.
 l list all known tests.
 L overlap

1 (use overlap, default)
0 (don't use overlap)
in operm5 or other tests that support overlapping and nonoverlapping sample modes.
 m multiply_p  multiply default # of psamples in a(ll) runs to crank
up the resolution of failure. n ntuple  set ntuple length for tests on short bit strings that permit the length to be varied (e.g. rgb bitdist).
 o filename  output t count random numbers from current generator to file.
 p count  sets the number of pvalue samples per test (default 100).
 P Xoff  sets the number of psamples that will cumulate before deciding
that a generator is "good" and really, truly passes even a Y 2 T2D run. Currently the default is 100000; eventually it will be set from AESderived T2D test failure thresholds for fully automated reliable operation, but for now it is more a "boredom" threshold set by how long one might reasonably want to wait on any given test run.
 S seed  where seed is a uint. Overrides the default random seed
selection. Ignored for file or stdin input.
 s strategy  if strategy is the (default) 0, dieharder reseeds (or
rewinds) once at the beginning when the random number generator is selected and then never again. If strategy is nonzero, the generator is reseeded or rewound at the beginning of EACH TEST. If S seed was specified, or a file is used, this means every test is applied to the same sequence (which is useful for validation and testing of dieharder, but not a good way to test rngs). Otherwise a new random seed is selected for each test.
 t count  sets the number of random entities used in each test, where
possible. Be warned  some tests have fixed sample sizes; others are variable but have practical minimum sizes. It is suggested you begin with the values used in a and experiment carefully on a test by test basis.
 W weak  sets the "weak" threshold to make the test(s) more or less
forgiving during e.g. a testtodestruction run. Default is currently 0.005.
 X fail  sets the "fail" threshold to make the test(s) more or less
forgiving during e.g. a testtodestruction run. Default is currently 0.000001, which is basically "certain failure of the null hypothesis", the desired mode of reproducible generator failure.
 Y Xtrategy  the Xtrategy flag controls the new "test to failure" (T2F)

modes. These flags and their modes act as follows:
0  just run dieharder with the specified number of tsamples and psamples, do not dynamically modify a run based on results. This is the way it has always run, and is the default.
1  "resolve ambiguity" (RA) mode. If a test returns "weak", this is an undesired result. What does that mean, after all? If you run a long test series, you will see occasional weak returns for a perfect generators because p is uniformly distributed and will appear in any finite interval from time to time. Even if a test run returns more than one weak result, you cannot be certain that the generator is failing. RA mode adds psamples (usually in blocks of 100) until the test result ends up solidly not weak or proceeds to unambiguous failure. This is morally equivalent to running the test several times to see if a weak result is reproducible, but eliminates the bias of personal judgement in the process since the default failure threshold is very small and very unlikely to be reached by random chance even in many runs.
This option should only be used with k 2.
2  "test to destruction" mode. Sometimes you just want to know where or if a generator will .I ever fail a test (or test series). Y 2 causes psamples to be added 100 at a time until a test returns an overall pvalue lower than the failure threshold or a specified maximum number of psamples (see P) is reached.
Note well! In this mode one may well fail due to the alternate null hypothesis  the test itself is a bad test and fails! Many dieharder tests, despite our best efforts, are numerically unstable or have only approximately known target statistics or are straight up asymptotic results, and will eventually return a failing result even for a goldstandard generator (such as AES), or for the hypercautious the XOR generator with AES, threefish, kiss, all loaded at once and xor'd together. It is therefore safest to use this mode .I comparatively, executing a T2D run on AES to get an idea of the test failure threshold(s) (something I will eventually do and publish on the web so everybody doesn't have to do it independently) and then running it on your target generator. Failure with numbers of psamples within an order of magnitude of the AES thresholds should probably be considered possible test failures, not generator failures. Failures at levels significantly less than the known gold standard generator failure thresholds are, of course, probably failures of the generator.
This option should only be used with k 2.
 v verbose flag  controls the verbosity of the output for debugging
only. Probably of little use to nondevelopers, and developers can read the enum(s) in dieharder.h and the test sources to see which flag values turn on output on which routines. 1 is result in a highly detailed trace of program activity.
 x,y,z number  Some tests have parameters that can safely be varied

from their default value. For example, in the diehard birthdays test, one can vary the number of length, which can also be varied. x 2048 y 30 alters these two values but should still run fine. These parameters should be documented internally (where they exist) in the e.g. d 0 h visible notes.
NOTE WELL: The assessment(s) for the rngs may, in fact, be completely incorrect or misleading. There are still "bad tests" in dieharder, although we are working to fix and improve them (and try to document them in the test descriptions visible with g testnumber h). In particular, 'Weak' pvalues should occur one test in two hundred, and 'Failed' pvalues should occur one test in a million with the default thresholds  that's what p MEANS. Use them at your Own Risk! Be Warned!
Or better yet, use the new Y 1 and Y 2 resolve ambiguity or test to destruction modes above, comparing to similar runs on one of the asgoodasitgets cryptographic generators, AES or threefish.
Description
dieharder
Welcome to the current snapshot of the dieharder random number tester. It encapsulates all of the Gnu Scientific Library (GSL) random number generators (rngs) as well as a number of generators from the R statistical library, hardware sources such as /dev/*random, "gold standard" cryptographic quality generators (useful for testing dieharder and for purposes of comparison to new generators) as well as generators contributed by users or found in the literature into a single harness that can time them and subject them to various tests for randomness. These tests are variously drawn from George Marsaglia's "Diehard battery of random number tests", the NIST Statistical Test Suite, and again from other sources such as personal invention, user contribution, other (open source) test suites, or the literature.
The primary point of dieharder is to make it easy to time and test (pseudo)random number generators, including both software and hardware rngs, with a fully open source tool. In addition to providing "instant" access to testing of all builtin generators, users can choose one of three ways to test their own random number generators or sources: a unix pipe of a raw binary (presumed random) bitstream; a file containing a (presumed random) raw binary bitstream or formatted ascii uints or floats; and embedding your generator in dieharder's GSLcompatible rng harness and adding it to the list of builtin generators. The stdin and file input methods are described below in their own section, as is suggested "best practice" for newbies to random number generator testing.
An important motivation for using dieharder is that the entire test suite is fully Gnu Public License (GPL) open source code and hence rather than being prohibited from "looking underneath the hood" all users are openly encouraged to critically examine the dieharder code for errors, add new tests or generators or user interfaces, or use it freely as is to test their own favorite candidate rngs subject only to the constraints of the GPL. As a result of its openness, literally hundreds of improvements and bug fixes have been contributed by users to date, resulting in a far stronger and more reliable test suite than would have been possible with closed and locked down sources or even open sources (such as STS) that lack the dynamical feedback mechanism permitting corrections to be shared.
Even small errors in test statistics permit the alternative (usually unstated) null hypothesis to become an important factor in rng testing  the unwelcome possibility that your generator is just fine but it is the test that is failing. One extremely useful feature of dieharder is that it is at least moderately self validating. Using the "gold standard" aes and threefish cryptographic generators, you can observe how these generators perform on dieharder runs to the same general degree of accuracy that you wish to use on the generators you are testing. In general, dieharder tests that consistently fail at any given level of precision (selected with e.g. a m 10) on both of the gold standard rngs (and/or the better GSL generators, mt19937, gfsr4, taus) are probably unreliable at that precision and it would hardly be surprising if they failed your generator as well.
Experts in statistics are encouraged to give the suite a try, perhaps using any of the example calls below at first and then using it freely on their own generators or as a harness for adding their own tests. Novices (to either statistics or random number generator testing) are strongly encouraged to read the next section on pvalues and the null hypothesis and running the test suite a few times with a more verbose output report to learn how the whole thing works.
Quick Start Examples
Examples for how to set up pipe or file input are given below. However, it is recommended that a user play with some of the built in generators to gain familiarity with dieharder reports and tests before tackling their own favorite generator or file full of possibly random numbers.
To see dieharder's default standard test report for its default generator (mt19937) simply run:
dieharder a
To increase the resolution of possible failures of the standard a(ll) test, use the m "multiplier" for the test default numbers of pvalues (which are selected more to make a full test run take an hour or so instead of days than because it is truly an exhaustive test sequence) run:
To test a different generator (say the gold standard AES_OFB) simply specify the generator on the command line with a flag:
Arguments can be in any order. The generator can also be selected by name:
To apply only the diehard opso test to the AES_OFB generator, specify the test by name or number:
or
dieharder g 205 d diehard_opso
Nearly every aspect or field in dieharder's output report format is userselectable by means of display option flags. In addition, the field separator character can be selected by the user to make the output particularly easy for them to parse (c ' ') or import into a spreadsheet (c ','). Try:
dieharder g 205 d diehard_opso c ',' D test_name D pvalues
to see an extremely terse, easy to import report or
dieharder g 205 d diehard_opso c ' ' D default D histogram D description
to see a verbose report good for a "beginner" that includes a full description of each test itself.
Finally, the dieharder binary is remarkably autodocumenting even if the man page is not available. All users should try the following commands to see what they do:
dieharder h
(prints the command synopsis like the one above).
dieharder a h
dieharder d 6 h
(prints the test descriptions only for a(ll) tests or for the specific test indicated).
dieharder l
(lists all known tests, including how reliable rgb thinks that they are as things stand).
dieharder g 1
(lists all known rngs).
dieharder F
(lists all the currently known display/output control flags used with D).
Both beginners and experts should be aware that the assessment provided by dieharder in its standard report should be regarded with great suspicion. It is entirely possible for a generator to "pass" all tests as far as their individual pvalues are concerned and yet to fail utterly when considering them all together. Similarly, it is probable that a rng will at the very least show up as "weak" on 0, 1 or 2 tests in a typical a(ll) run, and may even "fail" 1 test one such run in 10 or so. To understand why this is so, it is necessary to understand something of rng testing, pvalues, and the null hypothesis!
PValues and the Null Hypothesis
dieharder returns "pvalues". To understand what a pvalue is and how to use it, it is essential to understand the null hypothesis, H0.
The null hypothesis for random number generator testing is "This generator is a perfect random number generator, and for any choice of seed produces a infinitely long, unique sequence of numbers that have all the expected statistical properties of random numbers, to all orders". Note well that we know that this hypothesis is technically false for all software generators as they are periodic and do not have the correct entropy content for this statement to ever be true. However, many hardware generators fail a priori as well, as they contain subtle bias or correlations due to the deterministic physics that underlies them. Nature is often unpredictable but it is rarely random and the two words don't (quite) mean the same thing!
The null hypothesis can be practically true, however. Both software and hardware generators can be "random" enough that their sequences cannot be distinguished from random ones, at least not easily or with the available tools (including dieharder!) Hence the null hypothesis is a practical, not a theoretically pure, statement.
To test H0 , one uses the rng in question to generate a sequence of presumably random numbers. Using these numbers one can generate any one of a wide range of test statistics  empirically computed numbers that are considered random samples that may or may not be covariant subject to H0, depending on whether overlapping sequences of random numbers are used to generate successive samples while generating the statistic(s), drawn from a known distribution. From a knowledge of the target distribution of the statistic(s) and the associated cumulative distribution function (CDF) and the empirical value of the randomly generated statistic(s), one can read off the probability of obtaining the empirical result if the sequence was truly random, that is, if the null hypothesis is true and the generator in question is a "good" random number generator! This probability is the "pvalue" for the particular test run.
For example, to test a coin (or a sequence of bits) we might simply count the number of heads and tails in a very long string of flips. If we assume that the coin is a "perfect coin", we expect the number of heads and tails to be binomially distributed and can easily compute the probability of getting any particular number of heads and tails. If we compare our recorded number of heads and tails from the test series to this distribution and find that the probability of getting the count we obtained is very low with, say, way more heads than tails we'd suspect the coin wasn't a perfect coin. dieharder applies this very test (made mathematically precise) and many others that operate on this same principle to the string of random bits produced by the rng being tested to provide a picture of how "random" the rng is.
Note that the usual dogma is that if the pvalue is low  typically less than 0.05  one "rejects" the null hypothesis. In a word, it is improbable that one would get the result obtained if the generator is a good one. If it is any other value, one does not "accept" the generator as good, one "fails to reject" the generator as bad for this particular test. A "good random number generator" is hence one that we haven't been able to make fail yet!
This criterion is, of course, naive in the extreme and cannot be used with dieharder! It makes just as much sense to reject a generator that has pvalues of 0.95 or more! Both of these pvalue ranges are equally unlikely on any given test run, and should be returned for (on average) 5% of all test runs by a perfect random number generator. A generator that fails to produce pvalues less than 0.05 5% of the time it is tested with different seeds is a bad random number generator, one that fails the test of the null hypothesis. Since dieharder returns over 100 pvalues by default per test, one would expect any perfectly good rng to "fail" such a naive test around five times by this criterion in a single dieharder run!
The pvalues themselves, as it turns out, are test statistics! By their nature, pvalues should be uniformly distributed on the range 01. In 100+ test runs with independent seeds, one should not be surprised to obtain 0, 1, 2, or even (rarely) 3 pvalues less than 0.01. On the other hand obtaining 7 pvalues in the range 0.240.25, or seeing that 70 of the pvalues are greater than 0.5 should make the generator highly suspect! How can a user determine when a test is producing "too many" of any particular value range for p? Or too few?
Dieharder does it for you, automatically. One can in fact convert a set of pvalues into a pvalue by comparing their distribution to the expected one, using a KolmogorovSmirnov test against the expected uniform distribution of p.
These pvalues obtained from looking at the distribution of pvalues should in turn be uniformly distributed and could in principle be subjected to still more KS tests in aggregate. The distribution of pvalues for a good generator should be idempotent, even across different test statistics and multiple runs.
A failure of the distribution of pvalues at any level of aggregation signals trouble. In fact, if the pvalues of any given test are subjected to a KS test, and those pvalues are then subjected to a KS test, as we add more pvalues to either level we will either observe idempotence of the resulting distribution of p to uniformity, or we will observe idempotence to a single pvalue of zero! That is, a good generator will produce a roughly uniform distribution of pvalues, in the specific sense that the pvalues of the distributions of pvalues are themselves roughly uniform and so on ad infinitum, while a bad generator will produce a nonuniform distribution of pvalues, and as more pvalues drawn from the nonuniform distribution are added to its KS test, at some point the failure will be absolutely unmistakeable as the resulting pvalue approaches 0 in the limit. Trouble indeed!
The question is, trouble with what? Random number tests are themselves complex computational objects, and there is a probability that their code is incorrectly framed or that roundoff or other numerical  not methodical  errors are contributing to a distortion of the distribution of some of the pvalues obtained. This is not an idle observation; when one works on writing random number generator testing programs, one is always testing the tests themselves with "good" (we hope) random number generators so that egregious failures of the null hypothesis signal not a bad generator but an error in the test code. The null hypothesis above is correctly framed from a theoretical point of view, but from a real and practical point of view it should read: "This generator is a perfect random number generator, and for any choice of seed produces a infinitely long, unique sequence of numbers that have all the expected statistical properties of random numbers, to all orders and this test is a perfect test and returns precisely correct pvalues from the test computation." Observed "failure" of this joint null hypothesis H0' can come from failure of either or both of these disjoint components, and comes from the second as often or more often than the first during the test development process. When one cranks up the "resolution" of the test (discussed next) to where a generator starts to fail some test one realizes, or should realize, that development never ends and that new test regimes will always reveal new failures not only of the generators but of the code.
With that said, one of dieharder's most significant advantages is the control that it gives you over a critical test parameter. From the remarks above, we can see that we should feel very uncomfortable about "failing" any given random number generator on the basis of a 5%, or even a 1%, criterion, especially when we apply a test suite like dieharder that returns over 100 (and climbing) distinct test pvalues as of the last snapshot. We want failure to be unambiguous and reproducible!
To accomplish this, one can simply crank up its resolution. If we ran any given test against a random number generator and it returned a pvalue of (say) 0.007328, we'd be perfectly justified in wondering if it is really a good generator. However, the probability of getting this result isn't really all that small  when one uses dieharder for hours at a time numbers like this will definitely happen quite frequently and mean nothing. If one runs the same test again (with a different seed or part of the random sequence) and gets a pvalue of 0.009122, and a third time and gets 0.002669  well, that's three 1% (or less) shots in a row and that should happen only one in a million times. One way to clearly resolve failures, then, is to increase the number of pvalues generated in a test run. If the actual distribution of p being returned by the test is not uniform, a KS test will eventually return a pvalue that is not some ambiguous 0.035517 but is instead 0.000000, with the latter produced time after time as we rerun.
For this reason, dieharder is extremely conservative about announcing rng "weakness" or "failure" relative to any given test. It's internal criterion for these things are currently p < 0.5% or p > 99.5% weakness (at the 1% level total) and a considerably more stringent criterion for failure: p < 0.05% or p > 99.95%. Note well that the ranges are symmetric  too high a value of p is just as bad (and unlikely) as too low, and it is critical to flag it, because it is quite possible for a rng to be too good, on average, and not to produce enough low pvalues on the full spectrum of dieharder tests. This is where the final kstest is of paramount importance, and where the "histogram" option can be very useful to help you visualize the failure in the distribution of p  run e.g.:
dieharder [whatever] D default D histogram
and you will see a crude ascii histogram of the pvalues that failed (or passed) any given level of test.
Scattered reports of weakness or marginal failure in a preliminary a(ll) run should therefore not be immediate cause for alarm. Rather, they are tests to repeat, to watch out for, to push the rng harder on using the m option to a or simply increasing p for a specific test. Dieharder permits one to increase the number of pvalues generated for any test, subject only to the availability of enough random numbers (for file based tests) and time, to make failures unambiguous. A test that is truly weak at p 100 will almost always fail egregiously at some larger value of psamples, be it p 1000 or p 100000. However, because dieharder is a research tool and is under perpetual development and testing, it is strongly suggested that one always consider the alternative null hypothesis  that the failure is a failure of the test code in dieharder itself in some limit of large numbers  and take at least some steps (such as running the same test at the same resolution on a "gold standard" generator) to ensure that the failure is indeed probably in the rng and not the dieharder code.
Lacking a source of perfect random numbers to use as a reference, validating the tests themselves is not easy and always leaves one with some ambiguity (even aes or threefish). During development the best one can usually do is to rely heavily on these "presumed good" random number generators. There are a number of generators that we have theoretical reasons to expect to be extraordinarily good and to lack correlations out to some known underlying dimensionality, and that also test out extremely well quite consistently. By using several such generators and not just one, one can hope that those generators have (at the very least) different correlations and should not all uniformly fail a test in the same way and with the same number of pvalues. When all of these generators consistently fail a test at a given level, I tend to suspect that the problem is in the test code, not the generators, although it is very difficult to be certain, and many errors in dieharder's code have been discovered and ultimately fixed in just this way by myself or others.
One advantage of dieharder is that it has a number of these "good generators" immediately available for comparison runs, courtesy of the Gnu Scientific Library and user contribution (notably David Bauer, who kindly encapsulated aes and threefish). I use AES_OFB, Threefish_OFB, mt19937_1999, gfsr4, ranldx2 and taus2 (as well as "true random" numbers from random.org) for this purpose, and I try to ensure that dieharder will "pass" in particular the g 205 S 1 s 1 generator at any reasonable pvalue resolution out to p 1000 or farther.
Tests (such as the diehard operm5 and sums test) that consistently fail at these high resolutions are flagged as being "suspect"  possible failures of the alternative null hypothesis  and they are strongly deprecated! Their results should not be used to test random number generators pending agreement in the statistics and random number community that those tests are in fact valid and correct so that observed failures can indeed safely be attributed to a failure of the intended null hypothesis.
As I keep emphasizing (for good reason!) dieharder is community supported. I therefore openly ask that the users of dieharder who are expert in statistics to help me fix the code or algorithms being implemented. I would like to see this test suite ultimately be validated by the general statistics community in hard use in an open environment, where every possible failure of the testing mechanism itself is subject to scrutiny and eventual correction. In this way we will eventually achieve a very powerful suite of tools indeed, ones that may well give us very specific information not just about failure but of the mode of failure as well, just how the sequence tested deviates from randomness.
Thus far, dieharder has benefitted tremendously from the community. Individuals have openly contributed tests, new generators to be tested, and fixes for existing tests that were revealed by their own work with the testing instrument. Efforts are underway to make dieharder more portable so that it will build on more platforms and faster so that more thorough testing can be done. Please feel free to participate.
File Input
The simplest way to use dieharder with an external generator that produces raw binary (presumed random) bits is to pipe the raw binary output from this generator (presumed to be a binary stream of 32 bit unsigned integers) directly into dieharder, e.g.:
cat /dev/urandom  ./dieharder a g 200
Go ahead and try this example. It will run the entire dieharder suite of tests on the stream produced by the linux builtin generator /dev/urandom (using /dev/random is not recommended as it is too slow to test in a reasonable amount of time).
Alternatively, dieharder can be used to test files of numbers produced by a candidate random number generators:
dieharder a g 201 f random.org_bin
for raw binary input or
dieharder a g 202 f random.org.txt
for formatted ascii input.
A formatted ascii input file can accept either uints (integers in the range 0 to 2^311, one per line) or decimal uniform deviates with at least ten significant digits (that can be multiplied by UINT_MAX = 2^32 to produce a uint without dropping precition), also one per line. Floats with fewer digits will almost certainly fail bitlevel tests, although they may pass some of the tests that act on uniform deviates.
Finally, one can fairly easily wrap any generator in the same (GSL) random number harness used internally by dieharder and simply test it the same way one would any other internal generator recognized by dieharder. This is strongly recommended where it is possible, because dieharder needs to use a lot of random numbers to thoroughly test a generator. A built in generator can simply let dieharder determine how many it needs and generate them on demand, where a file that is too small will "rewind" and render the test results where a rewind occurs suspect.
Note well that file input rands are delivered to the tests on demand, but if the test needs more than are available it simply rewinds the file and cycles through it again, and again, and again as needed. Obviously this significantly reduces the sample space and can lead to completely incorrect results for the pvalue histograms unless there are enough rands to run EACH test without repetition (it is harmless to reuse the sequence for different tests). Let the user beware!
Best Practice
A frequently asked question from new users wishing to test a generator they are working on for fun or profit (or both) is "How should I get its output into dieharder?" This is a nontrivial question, as dieharder consumes enormous numbers of random numbers in a full test cycle, and then there are features like m 10 or m 100 that let one effortlessly demand 10 or 100 times as many to stress a new generator even more.
Even with large file support in dieharder, it is difficult to provide enough random numbers in a file to really make dieharder happy. It is therefore strongly suggested that you either:
a) Edit the output stage of your random number generator and get it to write its production to stdout as a random bit stream  basically create 32 bit unsigned random integers and write them directly to stdout as e.g. char data or raw binary. Note that this is not the same as writing raw floating point numbers (that will not be random at all as a bitstream) and that "endianness" of the uints should not matter for the null hypothesis of a "good" generator, as random bytes are random in any order. Crank the generator and feed this stream to dieharder in a pipe as described above.
b) Use the samples of GSLwrapped dieharder rngs to similarly wrap your generator (or calls to your generator's hardware interface). Follow the examples in the ./dieharder source directory to add it as a "user" generator in the command line interface, rebuild, and invoke the generator as a "native" dieharder generator (it should appear in the list produced by g 1 when done correctly). The advantage of doing it this way is that you can then (if your new generator is highly successful) contribute it back to the dieharder project if you wish! Not to mention the fact that it makes testing it very easy.
Most users will probably go with option a) at least initially, but be aware that b) is probably easier than you think. The dieharder maintainers may be able to give you a hand with it if you get into trouble, but no promises.
Warning!
A warning for those who are testing files of random numbers. dieharder is a tool that tests random number generators, not files of random numbers! It is extremely inappropriate to try to "certify" a file of random numbers as being random just because it fails to "fail" any of the dieharder tests in e.g. a dieharder a run. To put it bluntly, if one rejects all such files that fail any test at the 0.05 level (or any other), the one thing one can be certain of is that the files in question are not random, as a truly random sequence would fail any given test at the 0.05 level 5% of the time!
To put it another way, any file of numbers produced by a generator that "fails to fail" the dieharder suite should be considered "random", even if it contains sequences that might well "fail" any given test at some specific cutoff. One has to presume that passing the broader tests of the generator itself, it was determined that the pvalues for the test involved was globally correctly distributed, so that e.g. failure at the 0.01 level occurs neither more nor less than 1% of the time, on average, over many many tests. If one particular file generates a failure at this level, one can therefore safely presume that it is a random file pulled from many thousands of similar files the generator might create that have the correct distribution of pvalues at all levels of testing and aggregation.
To sum up, use dieharder to validate your generator (via input from files or an embedded stream). Then by all means use your generator to produce files or streams of random numbers. Do not use dieharder as an accept/reject tool to validate the files themselves!
Examples
To demonstrate all tests, run on the default GSL rng, enter:
dieharder a
To demonstrate a test of an external generator of a raw binary stream of bits, use the stdin (raw) interface:
cat /dev/urandom  dieharder g 200 a
To use it with an ascii formatted file:
dieharder g 202 f testrands.txt a
(testrands.txt should consist of a header such as:
#==================================================================
# generator mt19937_1999 seed = 1274511046
#==================================================================
type: d
count: 100000
numbit: 32
3129711816
85411969
2545911541
etc.).
To use it with a binary file
dieharder g 201 f testrands.bin a
or
cat testrands.bin  dieharder g 200 a
An example that demonstrates the use of "prefixes" on the output lines that make it relatively easy to filter off the different parts of the output report and chop them up into numbers that can be used in other programs or in spreadsheets, try:
Display Options
As of version 3.x.x, dieharder has a single output interface that produces tabular data per test, with common information in headers. The display control options and flags can be used to customize the output to your individual specific needs.
The options are controlled by binary flags. The flags, and their text versions, are displayed if you enter:
dieharder F
by itself on a line.
The flags can be entered all at once by adding up all the desired option flags. For example, a very sparse output could be selected by adding the flags for the test_name (8) and the associated pvalues (128) to get 136:
Since the flags are cumulated from zero (unless no flag is entered and the default is used) you could accomplish the same display via:
Note that you can enter flags by value or by name, in any combination. Because people use dieharder to obtain values and then with to export them into spreadsheets (comma separated values) or into filter scripts, you can chance the field separator character. For example:
dieharder a c ',' D default D 1 D 2
produces output that is ideal for importing into a spreadsheet (note that one can subtract field values from the base set of fields provided by the default option as long as it is given first).
An interesting option is the D prefix flag, which turns on a field identifier prefix to make it easy to filter out particular kinds of data. However, it is equally easy to turn on any particular kind of output to the exclusion of others directly by means of the flags.
Two other flags of interest to novices to random number generator testing are the D histogram (turns on a histogram of the underlying pvalues, per test) and D description (turns on a complete test description, per test). These flags turn the output table into more of a series of "reports" of each test.
Publication Rules
dieharder is entirely original code and can be modified and used at will by any user, provided that:
a) The original copyright notices are maintained and that the source, including all modifications, is made publically available at the time of any derived publication. This is open source software according to the precepts and spirit of the Gnu Public License. See the accompanying file COPYING, which also must accompany any redistribution.
b) The primary author of the code (Robert G. Brown) is appropriately acknowledged and referenced in any derived publication. It is strongly suggested that George Marsaglia and the Diehard suite and the various authors of the Statistical Test Suite be similarly acknowledged, although this suite shares no actual code with these random number test suites.
c) Full responsibility for the accuracy, suitability, and effectiveness of the program rests with the users and/or modifiers. As is clearly stated in the accompanying copyright.h:
THE Copyright HOLDERS DISCLAIM ALL WARRANTIES WITH REGARD TO THIS SOFTWARE, INCLUDING ALL IMPLIED WARRANTIES OF MERCHANTABILITY AND FITNESS, IN NO EVENT SHALL THE Copyright HOLDERS BE LIABLE FOR ANY SPECIAL, INDIRECT OR CONSEQUENTIAL DAMAGES OR ANY DAMAGES WHATSOEVER RESULTING FROM LOSS OF USE, DATA OR PROFITS, WHETHER IN AN ACTION OF CONTRACT, NEGLIGENCE OR OTHER TORTIOUS ACTION, ARISING OUT OF OR IN CONNECTION WITH THE USE OR PERFORMANCE OF THIS SOFTWARE.
Acknowledgements
The author of this suite gratefully acknowledges George Marsaglia (the author of the diehard test suite) and the various authors of NIST Special Publication 80022 (which describes the Statistical Test Suite for testing pseudorandom number generators for cryptographic applications), for excellent descriptions of the tests therein. These descriptions enabled this suite to be developed with a GPL.
The author also wishes to reiterate that the academic correctness and accuracy of the implementation of these tests is his sole responsibility and not that of the authors of the Diehard or STS suites. This is especially true where he has seen fit to modify those tests from their strict original descriptions.
Copyright
GPL 2b; see the file COPYING that accompanies the source of this program. This is the "standard Gnu General Public License version 2 or any later version", with the one minor (humorous) "Beverage" modification listed below. Note that this modification is probably not legally defensible and can be followed really pretty much according to the honor rule.
As to my personal preferences in beverages, red wine is great, beer is delightful, and Coca Cola or coffee or tea or even milk acceptable to those who for religious or personal reasons wish to avoid stressing my liver.
The Beverage Modification to the GPL:
Any satisfied user of this software shall, upon meeting the primary author(s) of this software for the first time under the appropriate circumstances, offer to buy him or her or them a beverage. This beverage may or may not be alcoholic, depending on the personal ethical and moral views of the offerer. The beverage cost need not exceed one U.S. dollar (although it certainly may at the whim of the offerer:) and may be accepted or declined with no further obligation on the part of the offerer. It is not necessary to repeat the offer after the first meeting, but it can't hurt...