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ValidationError: Graph must be in single static assignment (SSA) form, however 'layer1_0_relu0_fwd' has been used as output names multiple times
When converting MXNet i3d_resnet50_v1_custom model to onxx I got an error like this:
onxx version I used: 1.2.1
Bug fixed with the help of github discussion .
Installing the onnx and support library
!apt-get install protobuf-compiler libprotoc-dev
!pip install onnx==1.7
Cloning the mxnet v1.x
!rm -r incubator-mxnet
!git clone -b v1.x --single-branch https://github.com/apache/incubator-mxnet.git
Building the wheel
%cd /content/incubator-mxnet/python/mxnet/onnx/
!python setup.py install --force
Finally importing and using
import mx2onnx
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Lesson 6: Static Single Assignment
- discussion thread
- static single assignment
- SSA slides from Todd Mowry at CMU another presentation of the pseudocode for various algorithms herein
- Revisiting Out-of-SSA Translation for Correctness, Code Quality, and Efficiency by Boissinot on more sophisticated was to translate out of SSA form
- tasks due March 8
You have undoubtedly noticed by now that many of the annoying problems in implementing analyses & optimizations stem from variable name conflicts. Wouldn’t it be nice if every assignment in a program used a unique variable name? Of course, people don’t write programs that way, so we’re out of luck. Right?
Wrong! Many compilers convert programs into static single assignment (SSA) form, which does exactly what it says: it ensures that, globally, every variable has exactly one static assignment location. (Of course, that statement might be executed multiple times, which is why it’s not dynamic single assignment.) In Bril terms, we convert a program like this:
Into a program like this, by renaming all the variables:
Of course, things will get a little more complicated when there is control flow. And because real machines are not SSA, using separate variables (i.e., memory locations and registers) for everything is bound to be inefficient. The idea in SSA is to convert general programs into SSA form, do all our optimization there, and then convert back to a standard mutating form before we generate backend code.
Just renaming assignments willy-nilly will quickly run into problems. Consider this program:
If we start renaming all the occurrences of a , everything goes fine until we try to write that last print a . Which “version” of a should it use?
To match the expressiveness of unrestricted programs, SSA adds a new kind of instruction: a ϕ-node . ϕ-nodes are flow-sensitive copy instructions: they get a value from one of several variables, depending on which incoming CFG edge was most recently taken to get to them.
In Bril, a ϕ-node appears as a phi instruction:
The phi instruction chooses between any number of variables, and it picks between them based on labels. If the program most recently executed a basic block with the given label, then the phi instruction takes its value from the corresponding variable.
You can write the above program in SSA like this:
It can also be useful to see how ϕ-nodes crop up in loops.
(An aside: some recent SSA-form IRs, such as MLIR and Swift’s IR , use an alternative to ϕ-nodes called basic block arguments . Instead of making ϕ-nodes look like weird instructions, these IRs bake the need for ϕ-like conditional copies into the structure of the CFG. Basic blocks have named parameters, and whenever you jump to a block, you must provide arguments for those parameters. With ϕ-nodes, a basic block enumerates all the possible sources for a given variable, one for each in-edge in the CFG; with basic block arguments, the sources are distributed to the “other end” of the CFG edge. Basic block arguments are a nice alternative for “SSA-native” IRs because they avoid messy problems that arise when needing to treat ϕ-nodes differently from every other kind of instruction.)
Bril in SSA
Bril has an SSA extension . It adds support for a phi instruction. Beyond that, SSA form is just a restriction on the normal expressiveness of Bril—if you solemnly promise never to assign statically to the same variable twice, you are writing “SSA Bril.”
The reference interpreter has built-in support for phi , so you can execute your SSA-form Bril programs without fuss.
The SSA Philosophy
In addition to a language form, SSA is also a philosophy! It can fundamentally change the way you think about programs. In the SSA philosophy:
- definitions == variables
- instructions == values
- arguments == data flow graph edges
In LLVM, for example, instructions do not refer to argument variables by name—an argument is a pointer to defining instruction.
Converting to SSA
To convert to SSA, we want to insert ϕ-nodes whenever there are distinct paths containing distinct definitions of a variable. We don’t need ϕ-nodes in places that are dominated by a definition of the variable. So what’s a way to know when control reachable from a definition is not dominated by that definition? The dominance frontier!
We do it in two steps. First, insert ϕ-nodes:
Then, rename variables:
Converting from SSA
Eventually, we need to convert out of SSA form to generate efficient code for real machines that don’t have phi -nodes and do have finite space for variable storage.
The basic algorithm is pretty straightforward. If you have a ϕ-node:
Then there must be assignments to x and y (recursively) preceding this statement in the CFG. The paths from x to the phi -containing block and from y to the same block must “converge” at that block. So insert code into the phi -containing block’s immediate predecessors along each of those two paths: one that does v = id x and one that does v = id y . Then you can delete the phi instruction.
This basic approach can introduce some redundant copying. (Take a look at the code it generates after you implement it!) Non-SSA copy propagation optimization can work well as a post-processing step. For a more extensive take on how to translate out of SSA efficiently, see “Revisiting Out-of-SSA Translation for Correctness, Code Quality, and Efficiency” by Boissinot et al.
- One thing to watch out for: a tricky part of the translation from the pseudocode to the real world is dealing with variables that are undefined along some paths.
- Previous 6120 adventurers have found that it can be surprisingly difficult to get this right. Leave yourself plenty of time, and test thoroughly.
- You will want to make sure the output of your “to SSA” pass is actually in SSA form. There’s a really simple is_ssa.py script that can check that for you.
- You’ll also want to make sure that programs do the same thing when converted to SSA form and back again. Fortunately, brili supports the phi instruction, so you can interpret your SSA-form programs if you want to check the midpoint of that round trip.
- For bonus “points,” implement global value numbering for SSA-form Bril code.
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Static Single Assignment (with relevant examples)
Static Single Assignment was presented in 1988 by Barry K. Rosen, Mark N, Wegman, and F. Kenneth Zadeck.
In compiler design, Static Single Assignment ( shortened SSA) is a means of structuring the IR (intermediate representation) such that every variable is allotted a value only once and every variable is defined before it’s use. The prime use of SSA is it simplifies and improves the results of compiler optimisation algorithms, simultaneously by simplifying the variable properties. Some Algorithms improved by application of SSA –
- Constant Propagation – Translation of calculations from runtime to compile time. E.g. – the instruction v = 2*7+13 is treated like v = 27
- Value Range Propagation – Finding the possible range of values a calculation could result in.
- Dead Code Elimination – Removing the code which is not accessible and will have no effect on results whatsoever.
- Strength Reduction – Replacing computationally expensive calculations by inexpensive ones.
- Register Allocation – Optimising the use of registers for calculations.
Any code can be converted to SSA form by simply replacing the target variable of each code segment with a new variable and substituting each use of a variable with the new edition of the variable reaching that point. Versions are created by splitting the original variables existing in IR and are represented by original name with a subscript such that every variable gets its own version.
Example #1:
Convert the following code segment to SSA form:
Here x,y,z,s,p,q are original variables and x 2 , s 2 , s 3 , s 4 are versions of x and s.
Example #2:
Here a,b,c,d,e,q,s are original variables and a 2 , q 2 , q 3 are versions of a and q.
Phi function and SSA codes
The three address codes may also contain goto statements, and thus a variable may assume value from two different paths.
Consider the following example:-
Example #3:
When we try to convert the above three address code to SSA form, the output looks like:-
Attempt #3:
We need to be able to decide what value shall y take, out of x 1 and x 2 . We thus introduce the notion of phi functions, which resolves the correct value of the variable from two different computation paths due to branching.
Hence, the correct SSA codes for the example will be:-
Solution #3:
Thus, whenever a three address code has a branch and control may flow along two different paths, we need to use phi functions for appropriate addresses.
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Lab 7: Static Single-Assignment Form
In this lab, you will build a static single-assignment form (SSA) for your Tiger compiler to perform optimizations. SSA is a state-of-the-art IR also used in production compilers such as GCC or LLVM.
This lab consists of two parts: first, in part A, you will design and implement data structures defining the static single-assigment form. You will also implement translations from CFG to SSA as well as translations from SSA back to CFG. Second, in part B, you will implement several classic data-flow analysis and optimizations on SSA.
Getting Started
First check out the source we offered you for lab7:
these commands will first commit your changes to the lab6 branch of your local Git repository, and then create a local lab7 branch and check out the remote lab7 branch into the new local lab7 branch.
Do not forget to resolve any conflicts before commit to the local lab7 branch:
You should first import the new lab7 code into your favorite IDE, and make sure the code compiles. There are a bunch of new files that you should browse through:
Hand-in Procedure
When you finished your lab, zip you code and submit to the online teaching system .
Part A: Static Single-Assignment Form (SSA)
The static single-assignment form (SSA) is an important compiler intermediate representation, in which each variable is assigned (statically) at most once. SSA is more advantageous over other compiler IRs in that its single-assignment property makes program analysis and optimization simpler and more efficient. As a result, SSA has become a de-factor IR in modern optimizing compilers for imperative, OO, or even functional languages.
In this part of the lab, you will build a static single-assigment form for your Tiger compiler, and conduct optimizations based on your SSA IR. To aid in your implementation, we have given some hints for most exercises, but keep in mind that these hints are not mandatory, and you are free (and encouraged) to propose your own ideas.
SSA Data Structure
To better reuse your existing code base, you will implement SSA by leveraging data structures already designed for the control-flow graph. This design decision makes the interfaces cleaner and more elegant hence simplifying subsequent compilation phases.
Dominator Trees
You will be constructing the SSA form with the following 5 steps: 1) calculate dominators; 2) build dominator trees; 3) calculate dominance frontiers; 4) place φ-functions; and 5) rename variables.
In this part, you will finish the first two steps, that is, you will first calculate dominators then build a dominator tree for a given CFG.
Dominance Frontier
In this part of the lab, you will be implementing the third step to build an SSA, that is, you will calculate the dominance frontier for each node. The dominance frontier DF[n] of a node n is the set of all nodes d such that n dominates an immediate predecessor of d , but n does not strictly dominate d . Intuitively, the dominance frontier DF[n] for a node n is the set of nodes where n 's dominance stops.
φ-function Placement
In this part, you will implement the fourth step to build an SSA, that is, you will be implementing the φ-function placement. The φ-function placement algorithm places φ-functions at the top of corresponding blocks. Specifically, for a definition
to a variable x in a basic block n , this algorithm will place a φ-function
at the top of each n 's dominance frontier d ∈ DF[n] .
Renaming the Variables
In this part of the lab, you will be implementing the fifth and last step to build an SSA, that is, you will rename variables to make its definition unique.
To this point, your Tiger compiler can convert all legal MiniJava programs to SSA forms. Do regression test your Tiger compiler and fix potential bugs.
Translation Out of SSA Forms
Modern machines do not support the φ-functions directly, hence φ-functions must be eliminated before execution. This task is accomplished by the translation out of SSA forms.
To this point, your Tiger compiler can convert any SSA form back to a corresponding CFG. Do not forget to regression test your Tiger compiler.
Part B: SSA-based Optimizations
SSA makes compiler optimizations not only easier to engineer but also more efficient to execute, largely due to its single-assignment property. This nice property make it much easier to calculate the data-flow information required to perform optimizations.
In this part of the lab, you will re-implement several optimizations that we have done on the CFG on SSA again: dead code-elimination, constant propagation, copy propagation, among others. And you will also implement several novel optimizations that are particularly suitable for SSA: conditional constant propagation, global value numbering, among others.
Dead-code Elimination
In SSA, a statement x = e is dead, if the variable x is not used by any other statement (and e does not have side effects). As a result, this statement x = e can be safely eliminated.
Constant Propagation
In SSA, given a statement of the form x = c in which c is a constant, we can propagate the constant c to any use of variable x .
Copy Propagation
In SSA, given a copy statement x = y , then any use of x can be replaced by y .
φ-function Elimination
In SSA, if a φ-function is of a special form taking a list of same arguments:
where c is a constant, then this φ-function can be eliminated by rewriting it to a normal assignment to x :
Note that, often the time, this special form of φ-function x = φ(c, c, ..., c) might be generated by constant propagation optimizations, which substituted φ-function arguments by constants.
Similarly, the φ-function:
can be eliminated by rewriting it to an assignment statement:
where y is a variable.
Conditional Constant Propagation
Global value numbering, partial redundancy elimination.
Do not forget to test Tiger compiler after finishing all these optimizations.
Part C: SSA Program Analysis
This completes the lab. Remember to hand in your solution to the online teaching system.
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as input graph multiple times #164
vicwer commented Nov 29, 2021 • edited Loading
onnx.onnx_cpp2py_export.checker.Validationmodel = onnx.load('epoch_83.onnx')Error: Graph must be in single static assignment (SSA) form, however '267' has been used as graph input names multiple times. onnx import onnxsim from onnxsim import simplif model = onnx.load('epoch_83_sim.onnx') model_simp, check = simplify(model |
The text was updated successfully, but these errors were encountered: |
daquexian commented Dec 7, 2021
Thanks for your issue! What's the version of onnx, onnxoptimizer and onnx-simplifier? |
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Static single assignment form for machine code
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- Farvardin K Reppy J (2020) A New Backend for Standard ML of New Jersey Proceedings of the 32nd Symposium on Implementation and Application of Functional Languages 10.1145/3462172.3462191 (55-66) Online publication date: 2-Sep-2020 https://dl.acm.org/doi/10.1145/3462172.3462191
- MacQueen D Harper R Reppy J (2020) The history of Standard ML Proceedings of the ACM on Programming Languages 10.1145/3386336 4 :HOPL (1-100) Online publication date: 12-Jun-2020 https://dl.acm.org/doi/10.1145/3386336
- Farvardin K Reppy J Donaldson A Torlak E (2020) From folklore to fact: comparing implementations of stacks and continuations Proceedings of the 41st ACM SIGPLAN Conference on Programming Language Design and Implementation 10.1145/3385412.3385994 (75-90) Online publication date: 11-Jun-2020 https://dl.acm.org/doi/10.1145/3385412.3385994
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Static Single Assignment (SSA) is an effective intermediate representation in optimizing compilers. However, traditional SSA form and optimizations are not applicable to programs represented as native machine instructions because the use of dedicated ...
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Increases in instruction level parallelism are needed to exploit the potential parallelism available in future wide issue architectures. Predicated execution is an architectural mechanism that increases instruction level parallelism by removing branches ...
Advances in static single assignment form and register allocation
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- Mühlberg J Lüttgen G (2014) Symbolic object code analysis International Journal on Software Tools for Technology Transfer (STTT) 10.1007/s10009-012-0256-8 16 :1 (81-102) Online publication date: 1-Feb-2014 https://dl.acm.org/doi/10.1007/s10009-012-0256-8
- Colombet Q Boissinot B Brisk P Hack S Rastello F Gupta R Mooney V (2011) Graph-coloring and treescan register allocation using repairing Proceedings of the 14th international conference on Compilers, architectures and synthesis for embedded systems 10.1145/2038698.2038708 (45-54) Online publication date: 9-Oct-2011 https://dl.acm.org/doi/10.1145/2038698.2038708
- Mühlberg J Lüttgen G (2011) Verifying compiled file system code Formal Aspects of Computing 10.1007/s00165-011-0198-z 24 :3 (375-391) Online publication date: 20-Aug-2011 https://doi.org/10.1007/s00165-011-0198-z
- Boissinot B Brandner F Darte A de Dinechin B Rastello F (2011) A non-iterative data-flow algorithm for computing liveness sets in strict SSA programs Proceedings of the 9th Asian conference on Programming Languages and Systems 10.1007/978-3-642-25318-8_13 (137-154) Online publication date: 5-Dec-2011 https://dl.acm.org/doi/10.1007/978-3-642-25318-8_13
- Mühlberg J Lüttgen G (2010) Symbolic object code analysis Proceedings of the 17th international SPIN conference on Model checking software 10.5555/1928137.1928140 (4-21) Online publication date: 27-Sep-2010 https://dl.acm.org/doi/10.5555/1928137.1928140
- Yardimci E Franz M (2009) Mostly static program partitioning of binary executables ACM Transactions on Programming Languages and Systems 10.1145/1538917.1538918 31 :5 (1-46) Online publication date: 3-Jul-2009 https://dl.acm.org/doi/10.1145/1538917.1538918
- Boissinot B Darte A Rastello F de Dinechin B Guillon C (2009) Revisiting Out-of-SSA Translation for Correctness, Code Quality and Efficiency Proceedings of the 7th annual IEEE/ACM International Symposium on Code Generation and Optimization 10.1109/CGO.2009.19 (114-125) Online publication date: 22-Mar-2009 https://dl.acm.org/doi/10.1109/CGO.2009.19
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ValidationError: Graph must be in single static assignment (SSA) form, however 'layer1_0_relu0_fwd' has been used as output names multiple times. onxx version I used: 1.2.1 mxnet
Fixed, '24' and '25' nodes have exist in graph.node and graph.initializer. Ask a Question onnx.checker.check_model rasie a exception "onnx.onnx_cpp2py_export.checker.ValidationError: Graph must be in single static assignment (SSA) form, however '24' has been used as output names multiple times."
ValidationError: Graph must be in single static assignment (SSA) form, however 'layer1_0_relu0_fwd' has been used as output names multiple times. onxx version I used: 1.2.1 Unfortunately, the solution suggested there is not working for me because I also need onnx2mx support in my project.
SSA form. Static single-assignment form arranges for every value computed by a program to have. aa unique assignment (aka, "definition") A procedure is in SSA form if every variable has (statically) exactly one definition. SSA form simplifies several important optimizations, including various forms of redundancy elimination. Example.
Connects definitions of variables with uses of them. Propagate dataflow facts directly from defs to uses, rather than through control flow graph. In SSA form, def-use chains are linear in size of original program; in non-SSA form may be quadratic. Is relationship between SSA form and dominator structure of CFG.
Many compilers convert programs into static single assignment (SSA) form, which does exactly what it says: it ensures that, globally, every variable has exactly one static assignment location. (Of course, that statement might be executed multiple times, which is why it's not dynamic single assignment.) In Bril terms, we convert a program like ...
In compiler design, static single assignment form (often abbreviated as SSA form or simply SSA) is a type of intermediate representation (IR) where each variable is assigned exactly once. SSA is used in most high-quality optimizing compilers for imperative languages, including LLVM, the GNU Compiler Collection, and many commercial compilers.. There are efficient algorithms for converting ...
Static Single Assignment was presented in 1988 by Barry K. Rosen, Mark N, Wegman, and F. Kenneth Zadeck.. In compiler design, Static Single Assignment ( shortened SSA) is a means of structuring the IR (intermediate representation) such that every variable is allotted a value only once and every variable is defined before it's use. The prime use of SSA is it simplifies and improves the ...
ValidationError: Graph must be in single static assignment (SSA) form, however 'layer1_0_relu0_fwd' has been used as output names multiple times.
•Static Single Assignment (SSA) - a sparse program representation for data flow ... Single Assignment Form and the Control Dependence Graph", ACM TOPLAS 13(4), October, 1991, pp. 451-490. ... φ-node for V must be inserted at Z (in the new program). minimal
Why SSA? Static Single Assignment Advantages: Dataflow analysis and code optimization made simpler. — Variables have only one definition - no ambiguity. — Dominator information is encoded in the assignments. Less space required to represent def-use chains. For each variable, space is propor- tional to uses * defs.
onnx.onnx_cpp2py_export.checker.ValidationError: Graph must be in single static assignment (SSA) form, however 'b' has been used as output names multiple times.
In this lab, you will build a static single-assignment form (SSA) for your Tiger compiler to perform optimizations. SSA is a state-of-the-art IR also used in production compilers such as GCC or LLVM. This lab consists of two parts: first, in part A, you will design and implement data structures defining the static single-assigment form.
Static Single Assignment Form L10.7 into variables b 1, e 1, and r 1. That fact that labeled jumps correspond to moving values from arguments to label parameters will be the essence of how to generate assembly code from the SSA intermediate form in Section7. 4 SSA and Functional Programs
Static Single Assignment Form L6.3 We mark where we are in the traversal with a line, and indicate there the current generation of each variable. The next line uses x, which becomes x 0, but is also defines x, which therefore becomes the next generation of x, namely x 1. dist(x0,y0): x1 <- x0 * x0----- x/1, y/0 y <- y * y t0 <- x + y t1 ...
these statistics to generate random graphs with similar properties. Our test suite contains, in total, 11,644 blocks and 16,494 edges. Eleven percent of the edges are back edges. Sixty-one percent of the blocks have only one outgoing edge, and fifty-five percent of the blocks have only one incoming edge.
Figure 1. A Simple Program, Its SSA Form and Its Control Flow Graph 2 Static Single Assignment Form The algorithms presented in this paper work for programs that contain arbitrary control structures. The statements in such programs are restricted to conditional expres- sions and assignment statements.
Gpt2-10 model from onnx-models: Graph must be in single static assignment (SSA) form #67. Open sergei-mironov opened this issue Aug 24, 2020 · 2 comments ... Graph must be in single static assignment (SSA) form, however 'data' has been used as graph input names multiple times. ...
Static single assignment (SSA) form Static single assignment Static single-assignment (or SSA) form is an intermediate representation in which each variable has only one definition in the program. That single definition can be executed many times when the program is run - if it is inside a loop - hence the qualifier static. SSA form is ...
Recently, static single assignment (SSA) form [5, 431 and the control dependence graph [241 have been proposed to represent data flow and control flow properties of programs. Each of these previously unrelated techniques lends efficiency and power to a useful class of program optimizations.
onnx.onnx_cpp2py_export.checker.Validationmodel = onnx.load('epoch_83.onnx')Error: Graph must be in single static assignment (SSA) form, however '267' has been used as graph input names multiple times. import onnx import onnxsim from onn...
the block.A program must be converted out of SSA form before it is executed on a real machine. Why use SSA form? Proponents of SSA have cited many advantages: 1.Every use of a variable is dominated by a definition of that variable [2,4]. Some optimization algorithms may be made more efficient by taking advan-tage of this property [4,21].
Static Single Assignment (SSA) is an effective intermediate representation in optimizing compilers. However, traditional SSA form and optimizations are not applicable to programs represented as native machine instructions because the use of dedicated registers imposed by calling conventions, the runtime system, and target architecture must be made explicit.