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is a pure and functional language with a focus on security and auditability. Chialisp is commonly used on the Chia blockchain to lock funds in smart coins until spent and released by their owner. This enables behavior similar to that of smart contracts. Here is an example: (mod () (defun square (number) (* number number) ) (square 5) ) (mod () (defun square (number) (* number number) ) (square 5) ) Chialisp tip Many Chialisp code block examples on this site can be edited, and evaluated by clicking the play button in the top right. You can edit the program arguments at the top (if not present, click the keyboard button to add arguments).","s":"About Chialisp","u":"/","h":"","p":1},{"i":4,"t":"There are many reasons to choose Lisp as the basis for this language, even though it is over 60 years old. CLVM​ Chialisp compiles to a lower level form, which is CLVM (Chialisp Virtual Machine) bytecode. This allows the language to change over time while still being executed in the same way. Sandboxed​ CLVM is completely sandboxed, in order to prevent it from gaining access to its host machine. This is important, since on the Chia blockchain, it needs to be run on hundreds of thousands of computers. Programs are evaluated, and therefore cannot spawn any new processes or interact with the system. Auditable​ Code written in Chialisp has no side effects or hidden information. This makes it easier to find security flaws and bugs. This is essential for smart coins made for the Chia blockchain. Composable​ A program in Lisp is just a list. This enables powerful techniques that allow you to modify source code during program evaluation. You can even have multiple layers of a program that get executed at different stages.","s":"Design Decisions","u":"/","h":"#design-decisions","p":1},{"i":6,"t":"If you'd like to get started learning and using Chialisp, you can start with the Intro to Chialisp guide. Throughout this series, you will write programs in the language, create smart coins on the Chia blockchain, and spend them on the command-line.","s":"Getting Started","u":"/","h":"#getting-started","p":1},{"i":8,"t":"Chialisp is compiled to bytecode, which is executed on the Chialisp Virtual Machine. CLVM is as minimal as possible, and doesn't have direct support for language constructs such as functions, constants, and modules. This is all implemented by the Chialisp compiler. Although many of the operators are derived from CLVM, many things about Chialisp deviate from the bytecode it compiles to.","s":"CLVM","u":"/clvm","h":"","p":7},{"i":10,"t":"The core language syntax of CLVM is the same as Chialisp. However, it's a much more barebones language with less of the syntactic sugar you may be used to regarding the operators available. Additionally, there are differences in the interpretation of certain things such as numbers. This is explained in more detail below.","s":"Syntax","u":"/clvm","h":"#syntax","p":7},{"i":12,"t":"In Chialisp, you can write an atom directly like this: \"hello\" \"hello\" Chialisp However, CLVM will treat that as a call to access the program's environment (explained below). As a result, all atoms that are intended to be treated as a value must be quoted like this: (q . \"hello\") (q . \"hello\") CLVM If you forget to do this, you will end up with either an unexpected value, or a path into atom error.","s":"Quoting Atoms","u":"/clvm","h":"#quoting-atoms","p":7},{"i":14,"t":"The syntax of CLVM is similar to Lisp. It is a parenthesized Polish notation that puts the operator before the arguments when reading left to right. A program is represented as a binary tree. The root of the tree is the least nested object in the program tree, with inner operator calls and values embedded recursively inside of it. In the following example, the outer parentheses represent the cons pair that is the root of the tree: (+ (q . 1) (q . 2)) (+ (q . 1) (q . 2)) CLVM Whenever a program is called, it always has an environment (which will be described in more detail later), which is a CLVM value. This value, which is usually a list, holds all of the arguments passed into the program. This is the second command-line argument to brun, with the default environment being nil. If the program being evaluated is a cons pair, then all of the parameters (contained in the right slot of the cons pair) are evaluated. Next, an operator call is made and the result of that function call is returned. The value on the left is the operator that is being called, and the values on the right are its operands. If CLVM is running in strict mode, an unknown opcode will cause the program to terminate. During developer testing, CLVM may be run in non-strict mode, which allows for unknown opcodes to be used and treated as no-ops. The quote operator, q, is special. When it is recognized by the interpreter, it causes whatever is on the right to be returned as a value rather than being evaluated as a program. In every other case, the right hand side is evaluated, then passed as operands to the operator on the left. A CLVM program can be thought of as a binary tree. Here is an example of an operator call: (+ (q . 1) (q . 2)) (+ (q . 1) (q . 2)) CLVM The operator is the opcode +, which is built-in to the CLVM runtime. Here is a graph of the program, as stored in memory: [ ] / \\ + [ ] / \\ [q, 1] [ ] / \\ [q, 2] nil After the first reduction, the program looks like this: (+ 1 2) (+ 1 2) Chialisp Here is a graph of the new program, as stored in memory: [ ] / \\ + [ ] / \\ 1 [ ] / \\ 2 nil After the second reduction, and the + operator call, it results in the following value: 3 3 Chialisp","s":"Program Evaluation","u":"/clvm","h":"#program-evaluation","p":7},{"i":16,"t":"CLVM programs have an environment, which is the value that is used as input. This is also how constants are implemented within programs. Because the environment is just a tree of cons pairs like any other value, it's easy to access individual nodes on that tree using numbers. In fact, this is done so often in CLVM that the default meaning of a number is to access the node at that index. If you want the actual value of the number, you need to quote it. This is what the first few layers of the environment's binary tree numbering looks like: 1 / \\ / \\ / \\ / \\ / \\ / \\ 2 3 / \\ / \\ / \\ / \\ 4 6 5 7 / \\ / \\ / \\ / \\ 8 12 10 14 9 13 11 15 The entire environment can be accessed using 1. You can use the following formula to find any node on the tree: first(n) = n * 2 rest(n) = n * 2 + 1 Here is an example of how the environment works in practice: brun '1' '(200 500)' # (200 500) brun '2' '(200 500)' # 200 - first brun '3' '(200 500)' # (500) - rest brun '5' '(200 500)' # 500 - first of rest","s":"Environment","u":"/clvm","h":"#environment","p":7},{"i":18,"t":"Arithmetic operations will interpret its operands as two's complement, big endian, signed integers. The most significant bit denotes whether a number is negative. In order to represent a positive integer where the first byte begins with the bit 1, it is necessary to prepend a 0x00 byte. Otherwise, it would be interpreted as a negative integer. Said another way, if a positive integer's first byte is at least 0x80, then it will be prepended with 0x00. Because of this, 0xFF means -1, whereas 0x00FF means 255. You are likely to encounter this when using the output of an integer operation as the input of a byte operation such as sha256. Since atoms are of arbitrary length, the same integer can be represented by many different atoms. For example, 0x01 and 0x0001 both represent 1. Arithmetic operations which return integers always return the shortest representation for numbers (e.g. 0xFF for -1).","s":"Integer Representation","u":"/clvm","h":"#integer-representation","p":7},{"i":20,"t":"CLVM is typically stored in binary format, so that it can be quickly read and executed without parsing. It is fairly simple to serialize it into binary format, since programs are stored in a tree structure. Each value is stored as a series of one or more bytes. Data is laid out in a way such that only one value can be encoded in each set of bytes. Because a value may either be an atom or a cons pair, it is necessary to differentiate between the two.","s":"Serialization","u":"/clvm","h":"#serialization","p":7},{"i":22,"t":"The value for nil is unique (represented as 0x80 in hex) and different than zero.","s":"Nil","u":"/clvm","h":"#nil","p":7},{"i":24,"t":"Values that are 7 bits or fewer can be represented as a single byte, equivalent to the atom's value itself.","s":"Small Atoms","u":"/clvm","h":"#small-atoms","p":7},{"i":26,"t":"Values longer than 7 bits are represented as a sequence of bytes that encode the size, followed by the value. The first serialized byte determines the number of size bytes. The size takes up anywhere from 1 to 6 bytes in total, including the first. The size then determines the number of bytes denoting the value - anywhere from 0 to 17,179,869,183 bytes long. The following table shows the bits used to indicate the number of size bytes. Size Bytes Max Length Byte 1 Byte 2 Byte 3 Byte 4 Byte 5 1 0x3F 1 ... 2 0x1FFF 11 ... ... 3 0xFFFFF 111 ... ... ... 4 0x7FFFFFF 1111 ... ... ... ... 5 0x3FFFFFFFF 11111 ... ... ... ... ... In other words, the number of bits set to 1 at the start of the first size byte indicate the total number of size bytes.","s":"Large Atoms","u":"/clvm","h":"#large-atoms","p":7},{"i":28,"t":"A cons pair is represented with the byte 0xFF. The two values that follow are the first and rest of the pair, respectively.","s":"Cons Pairs","u":"/clvm","h":"#cons-pairs","p":7},{"i":30,"t":"To deserialize a program, simply do the same steps in reverse.","s":"Deserialization","u":"/clvm","h":"#deserialization","p":7},{"i":32,"t":"If the first byte is 0x80, the value is nil.","s":"Nil","u":"/clvm","h":"#nil-1","p":7},{"i":34,"t":"If the first byte is 7 or fewer bits in length, the value is an atom equivalent to that byte.","s":"Small Atoms","u":"/clvm","h":"#small-atoms-1","p":7},{"i":36,"t":"If the first byte is more than 7 bits in length, you will need to do a bit of math to figure out the size and value of the atom. Here is a table you can reference: First Byte Max Skipped Bits 0xBF 2 0xDF 3 0xEF 4 0xF7 5 0xFB 6 The number of skipped bits is also the number of total bytes the size is encoded in. For example, the value 0xE3 would have 4 skipped bits and 4 size bytes, because it is below 0xEF. note The number of size bytes includes the first.","s":"Large Atoms","u":"/clvm","h":"#large-atoms-1","p":7},{"i":38,"t":"A cons pair begins with the special value 0xFF. The first and rest values can be read individually after. For example, (1 . 2) would be represented as 0xFF0102. Once you read 0xFF, you know that the next value is the first of the cons pair, which is 0x01. Then, the rest of the cons pair is the final value, which in this case is 0x02. Lists are typically chains of cons pairs that end in a nil terminator.","s":"Cons Pairs","u":"/clvm","h":"#cons-pairs-1","p":7},{"i":40,"t":"CLVM does not have operators for defining and calling functions. However, it does allow programs to be passed into the environment, as well as executing a value as a program with a new environment. This behavior is how functions are implemented in the Chialisp compiler. Here is a CLVM program that executes the program contained in the first environment value with its own environment, (12): ((* 2 (q . 2))) ((* 2 (q . 2))) (a 2 (q . (12))) (a 2 (q . (12))) CLVM Taking this further, we can make the program run a new program that only uses values from the original environment: ((* 5 (q . 2)) 10) ((* 5 (q . 2)) 10) (a 2 1) (a 2 1) CLVM We can use this technique to implement recursive functions.","s":"Programs as Parameters","u":"/clvm","h":"#programs-as-parameters","p":7},{"i":42,"t":"Chialisp has a set of commands that make developing, compiling, and running programs easy. You will need to install chia-dev-tools globally or inside of a virtual environment to get started. note This is a brief overview of each command. If you want more information, use -h or --help on a given command.","s":"Commands","u":"/commands","h":"","p":41},{"i":45,"t":"You can use this command to get one or more of the default library files: cdv clsp retrieve condition_codes sha256tree # ... Here is a list of things you can retrieve: Library Description condition_codes Condition opcode constants. curry_and_treehash Utilities for currying puzzle hashes. sha256tree A function that tree hashes a value. singleton_truths Truth struct functions for singletons. utility_macros Some helpful utility macros.","s":"Retrieve","u":"/commands","h":"#retrieve","p":41},{"i":47,"t":"You can build your programs like this: cdv clsp build # Builds all files in the directory. cdv clsp build program.clsp # Builds a single file. When you use the include operator, it will look for files in the include folder by default. You can add more include directories like this: cdv clsp build program.clsp --include libraries You can also use -i instead of --include if you prefer.","s":"Build","u":"/commands","h":"#build","p":41},{"i":49,"t":"You can curry values into your program like this: cdv clsp curry program.clsp --args '0xCAFEF00D' --args '(hello there)' You can also use -a instead of --args if you prefer.","s":"Curry","u":"/commands","h":"#curry","p":41},{"i":51,"t":"You can reverse the currying process of compiled CLVM like this: cdv clsp uncurry compiled.clvm","s":"Uncurry","u":"/commands","h":"#uncurry","p":41},{"i":53,"t":"You can convert compiled CLVM back into the readable form like this: cdv clsp disassemble compiled.clvm","s":"Disassemble","u":"/commands","h":"#disassemble","p":41},{"i":55,"t":"You can calculate the tree hash (analagous to puzzle hash) of compiled CLVM like this: cdv clsp treehash compiled.clvm","s":"Tree Hash","u":"/commands","h":"#tree-hash","p":41},{"i":58,"t":"You can use this command to directly compile Chialisp into CLVM: run program.clsp However, you will need to include libraries manually: run program.clsp --include include You can also use -i instead of --include if you prefer.","s":"Compile","u":"/commands","h":"#compile","p":41},{"i":60,"t":"You can execute bytecode directly on CLVM like this: brun compiled.clvm Or if you have the serialized form: brun --hex compiled.clvm.hex You can also use -x instead of --hex if you prefer. Note that if you want to run it with an environment (analagous to solution), you can do so like this: brun compiled.clvm '(arguments here)'","s":"Run","u":"/commands","h":"#run","p":41},{"i":62,"t":"You can serialize CLVM into bytecode like this: opc 'CLVM' Note that you cannot use a file with this command.","s":"Serialize","u":"/commands","h":"#serialize","p":41},{"i":64,"t":"You can deserialize bytecode into CLVM like this: opd 'bytecode' Note that you cannot use a file with this command.","s":"Deserialize","u":"/commands","h":"#deserialize","p":41},{"i":66,"t":"This page contains a list of the most common issues you may encounter when developing applications in Chialisp. This list is by no means comprehensive, and we recommend putting each of your applications through a rigorous code review and audit before deploying them on mainnet. However, by following the guidelines laid out here, you will avoid some common pitfalls that can be easy to overlook.","s":"Common Issues","u":"/common_issues","h":"","p":65},{"i":69,"t":"Coins that are only locked with a password are not secure.","s":"Problem","u":"/common_issues","h":"#problem","p":65},{"i":71,"t":"Farmers can see and modify coin solutions.","s":"Cause","u":"/common_issues","h":"#cause","p":65},{"i":73,"t":"A simple password coin would use this as its primary function: (if (= (sha256 password) PASSWORD_HASH) conditions (x) ) Keep in mind that each node has its own mempool. When a farmer creates a new block, they can: Choose to include or exclude any spend from the mempool View each coin spend and solution in the mempool Modify any of the coin solutions (provided that the modified solution is valid) Let's say a coin has been secured using only the above if statement. PASSWORD_HASH has been curried into the coin, so it cannot be modified. Therefore, in order for this coin to be spent, the solution must contain the original password, which must hash to PASSWORD_HASH. The solution will also contain conditions. This is a list of any Chialisp condition(s), one of which will presumably create a new coin to a puzzlehash the owner controls. The problem with this puzzle is that whoever farms the coin will see the password, which is required to be included in the solution. The farmer could then ignore the original solution and spend the coin with new conditions that would create a new coin using a puzzlehash the farmer controls. In other words, the farmer could steal this coin as it was being spent.","s":"Example","u":"/common_issues","h":"#example","p":65},{"i":75,"t":"Password coins are easy to create, so they are often used in training materials (see our documentation for more info). However, coins locked with a password (and nothing else) are not secure. Instead, use announcements and the AGG_SIG_ME condition to secure your coins, as explained in the standard transaction puzzle. Also keep in mind that a farmer can attempt to modify a coin's solution as it is being spent. If modifying any of the conditions from your coin's solution would result in the solution remaining valid, then you should assume the farmer will do exactly this.","s":"How to avoid","u":"/common_issues","h":"#how-to-avoid","p":65},{"i":78,"t":"Hash collisions could be used to modify coin values.","s":"Problem","u":"/common_issues","h":"#problem-1","p":65},{"i":80,"t":"Concatenating and hashing without verifying the length of items to be concatenated.","s":"Cause","u":"/common_issues","h":"#cause-1","p":65},{"i":82,"t":"The CAT1 standard calculated coin IDs like this: coin ID = sha256(parent coin ID + puzzlehash + amount) This normally resulted in a correct coin ID, but the length of each component was never checked. An attacker therefore could shift the divider between the puzzlehash and the amount to the left by one or two bytes. Depending on the value of the extra byte(s), there was a 50% chance that this would result in an inflated value for the coin, and a 50% chance that the coin's value would be negative. In the latter case the current coin could not be modified, but the attacker could simply spend it and try again. The puzzlehash would be shortened by one or two bytes, and the amount would be lengthened by one or two bytes, but the resulting hash would be identical. Every coin using the CAT1 standard was vulnerable to this attack.","s":"Example","u":"/common_issues","h":"#example-1","p":65},{"i":84,"t":"In the specific case of calculating a coin's ID, you are recommended to use the new coinid operator, introduced in CHIP-11. This operator validates the length of each component of the coin's ID, as well as the coin's value. In addition the CLVM cost of this operator is lower than that of using sha256 (800 versus 953), so there is no reason not to use it when calculating a coin's ID. For use cases that involve hashing a concatenated string to do something other than calculate a coin's ID, you will need to use sha256. In these cases, prior to running the sha256 command, be sure to validate that the length of each component is correct. In the case of CAT1, the vulnerability was discovered prior to the existence of the coinid operator. Therefore, sha256 was still required in the patch, which called the following function to calculate a coin's ID: (defun calculate_coin_id (parent puzzlehash amount) (if (all (size_b32 parent) (size_b32 puzzlehash) (> amount -1)) (sha256 parent puzzlehash amount) (x) ) ) This function verifies that the parent coin ID and puzzlehash are each 32 bytes, and that the amount is at least zero (negative value coins are not allowed). With this function call in place, if an attacker attempts to shift any of the components, the Chialisp program will exit and raise an exception. For more information, see our blog post discussing this issue.","s":"How to avoid","u":"/common_issues","h":"#how-to-avoid-1","p":65},{"i":87,"t":"Multiple coins can assert the same announcement.","s":"Problem","u":"/common_issues","h":"#problem-2","p":65},{"i":89,"t":"Creating a coin announcement that does not include the ID of the coin being spent. This allows multiple coin spends to assert the same announcement, resulting in a replay attack.","s":"Cause","u":"/common_issues","h":"#cause-2","p":65},{"i":91,"t":"TibetSwap v1 was an AMM that stored liquidity for coin pairs in a singleton with a liquidity TAIL. Upon spending this coin, a CREATE_COIN_ANNOUNCEMENT condition was created. This coin used a keyword of either \"mint\" or \"burn\" (and nothing else) as its announcement. In this case, an attacker could burn the same liquidity twice by asserting the same coin announcement twice. This attack could be repeated until all funds were drained. The original liquidity TAIL with the vulnerability is available in GitHub's history.","s":"Example","u":"/common_issues","h":"#example-2","p":65},{"i":93,"t":"Whenever you create a coin that uses a CREATE_COIN_ANNOUNCEMENT condition, remember that the condition can be asserted multiple times in the same block when the coin is being spent. You can prevent this replay attack by including the ID of the coin being spent in the announcement, as can be found in the patched version of the liquidity TAIL used in TibetSwap v2. In this case, the singleton_coin_id is included with the CREATE_COIN_ANNOUNCEMENT condition, which prevents the announcement from being asserted multiple times. TibetSwap v2 has been running since May 2023 without incident. For more information about the vulnerability, how it was discovered, and how it was patched, see the postmortem.","s":"How to avoid","u":"/common_issues","h":"#how-to-avoid-2","p":65},{"i":96,"t":"Anyone is free to change the solution provided in the spend bundle in any way they want that still satisfies the puzzle.","s":"Problem","u":"/common_issues","h":"#problem-3","p":65},{"i":98,"t":"Ensure that all elements of the solution are either signed, or in some other way protected, so that only the desired spend is possible.","s":"How to avoid","u":"/common_issues","h":"#how-to-avoid-3","p":65},{"i":101,"t":"\"Replace by Fee\" (RBF) is a technique that allows a new spend bundle to be added to the mempool that replaces an existing spend bundle. The rule is that all of the coins in the first spend bundle must exist in the replacement spend bundle, and that the fee attached to the new spend bundle must be greater than that in the original. In general, this is a very useful feature. For example, TibetSwap uses this feature to enable multiple swaps of a single pair in a single transaction block.","s":"Feature description","u":"/common_issues","h":"#feature-description","p":65},{"i":103,"t":"An attacker can \"piggyback\" some coin spends of their own on top of your spend bundle by resubmitting it with a greater fee. The solutions for the coins in the original spend bundle may be different in the replacement spend bundle, depending on how they were protected. And new coin spends can be introduced in the replacement spend bundle.","s":"Problem","u":"/common_issues","h":"#problem-4","p":65},{"i":105,"t":"As stated above, ensure that if an attacker attempts to modify the solution to your spend bundle, the transaction will fail.","s":"How to avoid","u":"/common_issues","h":"#how-to-avoid-4","p":65},{"i":108,"t":"Ephemeral coins are created and spent in the same block. Because these coins are immediately spent, there is no output value, which means that the input can be any arbitrary amount.","s":"Description","u":"/common_issues","h":"#description","p":65},{"i":110,"t":"Within a spend bundle, it is valid to create a coin of any XCH value, as long as the total XCH value of the unspent coins created in the spend bundle is less than or equal to the total XCH value of the spent coins. This is known as a \"flash loan,\" and it leaves unprotected coins vulnerable to being attacked.","s":"Problem","u":"/common_issues","h":"#problem-5","p":65},{"i":112,"t":"Ensure that if an ephemeral coin is added to your spend bundle, such as with the aforementioned RBF spend, the coin(s) you are attempting to spend cannot be stolen or spent in a nefarious way. Always assume an attacker will attempt to modify your solution and/or add an ephemeral spend, and protect your coin spends accordingly.","s":"How to avoid","u":"/common_issues","h":"#how-to-avoid-5","p":65},{"i":115,"t":"If an ASSERT_COIN_ANNOUNCEMENT condition is used in a coin's puzzle, the coin will be bricked (unable to be spent) if the coin being asserted has already been spent. For example, say coin A uses this condition in its puzzle, and it asserts a coin announcement from coin B. In this case, coin A requires coin B to be spent in the same block as it is spent. If coin B is spent before coin A, then coin A can never be spent. In addition, if ASSERT_PUZZLE_ANNOUNCEMENT is used in a coin's puzzle, a coin with the same puzzle must be spent in the same block. This assertion is less risky because it only relies on a coin with a specific puzzle, and many such coins might exist.","s":"Problem","u":"/common_issues","h":"#problem-6","p":65},{"i":117,"t":"Only use ASSERT_COIN_ANNOUNCEMENT and ASSERT_PUZZLE_ANNOUNCEMENT in a puzzle's solution, and not in the puzzle itself. If one of these conditions are used in the solution for coin A, and coin B has already been spent, then coin A can still be spent later, albeit with a different solution.","s":"How to avoid","u":"/common_issues","h":"#how-to-avoid-6","p":65},{"i":120,"t":"Spend bundles are not signed. So unless all of the coin spends in a spend bundle are linked together, the spend bundle can be split such that only part of the spend bundle is executed as submitted. The resulting smaller spend bundle can then be submitted, possibly with additional coin spends replacing the portion of the original spend bundle that was dropped. Note that Replace By Fee cannot be used for spend bundle splitting. The spend bundle must be split before it gets to the mempool, or by a malicious node that splits it before gossiping it, or by a malicious farmer when farming the block that will include the spend bundle. A malicious node that splits a spend bundle before gossiping it will set up a race condition: each peer node will only accept one version of the spend bundle or the other, depending on which version it receives first.","s":"Problem","u":"/common_issues","h":"#problem-7","p":65},{"i":122,"t":"If your spend bundle would be vulnerable to being split in a malicious way, you can link all coin spends together with announcements. This will ensure that the spend bundle must remain intact when spent.","s":"How to avoid","u":"/common_issues","h":"#how-to-avoid-7","p":65},{"i":124,"t":"Replay attacks on signatures are possible, if a malicious farmer can find a way to isolate a useful signature. All the BLS signatures in a spend bundle are aggregated by arithmetically adding them together. Therefore, if a malicious farmer sees one aggregated signature that includes messages A, B and C signed with public keys A', B' and C', and then subsequently sees a spend bundle with an aggregated signature that includes messages B and C, with public keys B' and C', then the farmer can subtract the latter aggregated signature from the former and derive the signature of message A with public key A'. The malicious farmer can then attempt to use that derived signature to initiate spends with a key they don't have.","s":"Signature Replay / Signature Subtraction","u":"/common_issues","h":"#signature-replay--signature-subtraction","p":65},{"i":126,"t":"Debugging Chialisp at times can be frustrating. Due to the nature of how it handles data structures, programs will often continue on with incorrect values only to error out at a later spot that gives no clue to the initial breakage. For example, a variable typo will often result in the variable being evaluated as a string, and if that gets hashed into something it's impossible to tell. However, there are some tricks you can use to more easily catch bugs in your code. note It is recommended that you have a strong grasp of CLVM since it underlies all of the processes that happen in Chialisp. It will make it easier to build the picture in your head of the evaluations that are happening and why they may be happening unexpectedly. For example, topics as environment trees may not make sense until you read about it on the CLVM page.","s":"Debugging","u":"/debugging","h":"","p":125},{"i":128,"t":"You can use the x operator to debug your programs. This allows you to print the value of an expression at runtime, and terminate the program before it can go further. Here is an example of a program you may want to debug: (hello) (hello) (mod (something) (defun some (something) (sha256 something) ) (some something) ) (mod (something) (defun some (something) (sha256 something) ) (some something) ) Chialisp This would throw an error if you try to use sha256 on a list (because it's the solution to the program). Here is how you would debug it by wrapping an expression in the x operator: (hello) (hello) (mod (something) (defun some (something) (sha256 (x something)) ) (some something) ) (mod (something) (defun some (something) (sha256 (x something)) ) (some something) ) Chialisp As you can see, when it gets to that point, it would raise an error and print the value of something rather than continuing and crashing. This is a very powerful tool when debugging programs in Chialisp.","s":"Raise Operator","u":"/debugging","h":"#raise-operator","p":125},{"i":130,"t":"It may be a lot to digest, but if you execute your programs in verbose mode, it will show you the entire evaluation process from start to finish. You can use the --verbose or -v flag with brun (and run, if you want to debug the compiler). Here is an example: Verbose Output brun '(c (sha256 0xdeadbeef) ())' '()' --verbose FAIL: path into atom () (a 2 3) [((c (sha256 0xdeadbeef) ()))] => (didn't finish) 3 [((c (sha256 0xdeadbeef) ()))] => () 2 [((c (sha256 0xdeadbeef) ()))] => (c (sha256 0xdeadbeef) ()) (c (sha256 0xdeadbeef) ()) [()] => (didn't finish) () [()] => () (sha256 0xdeadbeef) [()] => (didn't finish) 0xdeadbeef [()] => (didn't finish) In this example, we see that it is trying to run 0xdeadbeef as a program to access a value in the environment. However, the environment is just () which is obviously not deep enough, so it throws an error. We should have quoted the atom before we passed it to sha256. In Chialisp, you don't need to quote atoms, but we are executing CLVM. Every verbose output begins with (a 2 3) which represents the whole program being run with its environment. Follow each occurrence of (didn't finish) down until you find the deepest failure, then work up from there. Hopefully this will help you figure out what is wrong.","s":"Verbose Output","u":"/debugging","h":"#verbose-output","p":125},{"i":132,"t":"When you use the run or cdv clsp build commands, a symbol table file will be created named main.sym. You can use this file to aid in debugging. It keeps track of constant and function names, so you can see them in errors or the verbose output at runtime. You can use the --symbol-table or -y flag with the symbol table file to enable this behavior. Here is an example: brun compiled.clvm --verbose --symbol-table main.sym Keep in mind that this will not be able to identify inline functions or macros since they get replaced at compile time. However, you can change inline functions to normal functions while debugging so that they are tracked by the symbol table.","s":"Symbol Table","u":"/debugging","h":"#symbol-table","p":125},{"i":135,"t":"This is the most common error when running a program. It means that you are trying to access an environment value that is deeper than the tree. Some common reasons for this are the following: Called a function and didn't supply all of the parameters. Used a list operator on an atom. Used an atom as if it were a program.","s":"Path Into Atom","u":"/debugging","h":"#path-into-atom","p":125},{"i":137,"t":"This error means you are trying to use either the f operator or r operator on an atom rather than a cons pair. Some common reasons for this are the following: Parameters are misaligned or missing. The type of a parameter is wrong. Forgot to check if it's a list with l before using list operators. An empty list is technically an atom (nil), not a cons pair (use the l operator to check). Forgot to quote a program and it evaluated too soon.","s":"First or Rest of Non-Cons","u":"/debugging","h":"#non-cons","p":125},{"i":139,"t":"You can only use the sha256 operator on atoms. What you are probably looking for instead is the sha256tree function, which you can include inside a module like this: (include sha256tree.clib) Of course, you will need to ensure it's in the include path first: cdv clsp retrieve sha256tree Keep in mind that sha256tree has a higher cost associated with it and will have a different result (due to prepending a 1 or 2 based on type). If all you are hashing is one atom or multiple atoms of fixed length, you can use the simpler built-in sha256 operator.","s":"Sha256 on List","u":"/debugging","h":"#sha256tree","p":125},{"i":141,"t":"If you have CLVM bytecode in hex format and need to be able to read it, you can convert it back into normal CLVM form. Even though it may not be super readable either way, it can help to find patterns and check things such as curried in arguments. Run this command to deserialize CLVM bytecode: opd \"\" As well as this, if you want to check the length of the serialized output of your CLVM, you can convert it in the other direction as well. Run this command to serialize CLVM: opc \"\" You can find more commands in the Commands page.","s":"Deserialization","u":"/debugging","h":"#deserialization","p":125},{"i":143,"t":"DIDs are a decentralized way to represent an identity, be that an organization or a person. It is possible to recover a DID even if the key is lost, by having multiple parties send messages approving the inner puzzle change. More functionality will be added to the DID standard in the future, allowing for easier identification and recovery methods.","s":"DIDs","u":"/dids","h":"","p":142},{"i":146,"t":"The official Chia wallet has a reference implementation for the following in Python: Mint new DID Create update DID spend","s":"chia-blockchain","u":"/dids","h":"#chia-blockchain","p":142},{"i":148,"t":"The wallet code used by the MonsterSprouts example game has the following reference methods: Puzzle and solution types Spend DID","s":"chia-rs","u":"/dids","h":"#chia-rs","p":142},{"i":150,"t":"This is the source code of the DID inner puzzle, which can also be found in the chia-blockchain repository in the puzzle did_innerpuz.clvm. Expand DID Inner Puzzle did_innerpuz.clvm ; The DID innerpuzzle is designed to sit inside the singleton layer and provide functionality related to being an identity. ; At the moment the two pieces of functionality are recovery and message creation. ; A DID's ID is it's Singleton ID ; Recovery is based around having a list of known other DIDs which can send messages approving you change the innerpuzzle of your DID singleton (mod ( INNER_PUZZLE ; Standard P2 inner puzzle, used to record the ownership of the DID. RECOVERY_DID_LIST_HASH ; the list of DIDs that can send messages to you for recovery we store only the hash so that we don't have to reveal every time we make a message spend NUM_VERIFICATIONS_REQUIRED ; how many of the above list are required for a recovery SINGLETON_STRUCT ; my singleton_struct, formerly a Truth - ((SINGLETON_MOD_HASH, (LAUNCHER_ID, LAUNCHER_PUZZLE_HASH))) METADATA ; Customized metadata, e.g KYC info mode ; this indicates which spend mode we want. 0. Recovery mode 1. Run INNER_PUZZLE with p2_solution my_amount_or_inner_solution ; In mode 0, we use this to recover our coin and assert it is our actual amount ; In mode 1 this is the solution of the inner P2 puzzle, only required in the create message mode and transfer mode. new_inner_puzhash ; In recovery mode, this will be the new wallet DID puzzle hash parent_innerpuzhash_amounts_for_recovery_ids ; during a recovery we need extra information about our recovery list coins pubkey ; this is the new pubkey used for a recovery recovery_list_reveal ; this is the reveal of the stored list of DIDs approved for recovery my_id ; my coin ID ) ;message is the new puzzle in the recovery and standard spend cases ;MOD_HASH, MY_PUBKEY, RECOVERY_DID_LIST_HASH are curried into the puzzle ;EXAMPLE SOLUTION (0xcafef00d 0x12341234 0x923bf9a7856b19d335a65f12d68957d497e1f0c16c0e14baf6d120e60753a1ce 2 1 100 (q \"source code\") 0xdeadbeef 0xcafef00d ((0xdadadada 0xdad5dad5 200) () (0xfafafafa 0xfaf5faf5 200)) 0xfadeddab (0x22222222 0x33333333 0x44444444)) (include condition_codes.clvm) (include curry-and-treehash.clinc) ; takes a lisp tree and returns the hash of it (defun sha256tree1 (TREE) (if (l TREE) (sha256 2 (sha256tree1 (f TREE)) (sha256tree1 (r TREE))) (sha256 1 TREE) ) ) ; recovery message module - gets values curried in to make the puzzle (defun make_message_puzzle (recovering_coin newpuz pubkey) (qq (q . (((unquote CREATE_COIN_ANNOUNCEMENT) (unquote recovering_coin)) ((unquote AGG_SIG_UNSAFE) (unquote pubkey) (unquote newpuz))))) ) ; this function creates the assert announcement for each message coin approving a recovery (defun-inline create_consume_message (coin_id my_id new_innerpuz pubkey) (list ASSERT_COIN_ANNOUNCEMENT (sha256 (sha256 coin_id (sha256tree1 (make_message_puzzle my_id new_innerpuz pubkey))) my_id)) ) ; this function calculates a coin ID given the inner puzzle and singleton information (defun create_coin_ID_for_recovery (SINGLETON_STRUCT launcher_id parent innerpuzhash amount) (sha256 parent (calculate_full_puzzle_hash (c (f SINGLETON_STRUCT) (c launcher_id (r (r SINGLETON_STRUCT)))) innerpuzhash) amount) ) ; return the full puzzlehash for a singleton with the innerpuzzle curried in ; puzzle-hash-of-curried-function is imported from curry-and-treehash.clinc (defun-inline calculate_full_puzzle_hash (SINGLETON_STRUCT inner_puzzle_hash) (puzzle-hash-of-curried-function (f SINGLETON_STRUCT) inner_puzzle_hash (sha256tree1 SINGLETON_STRUCT) ) ) ; this loops over our identities to check list, and checks if we have been given parent information for this identity ; the reason for this is because we might only require 3/5 of the IDs give approval messages for a recovery ; if we have the information for an identity then we create a consume message using that information (defun check_messages_from_identities (SINGLETON_STRUCT num_verifications_required identities my_id new_puz parent_innerpuzhash_amounts_for_recovery_ids pubkey num_verifications) (if identities (if (f parent_innerpuzhash_amounts_for_recovery_ids) ; if we have parent information then we should create a consume coin condition (c (create_consume_message ; create coin_id from DID (create_coin_ID_for_recovery SINGLETON_STRUCT (f identities) (f (f parent_innerpuzhash_amounts_for_recovery_ids)) (f (r (f parent_innerpuzhash_amounts_for_recovery_ids))) (f (r (r (f parent_innerpuzhash_amounts_for_recovery_ids))))) my_id new_puz pubkey ) (check_messages_from_identities SINGLETON_STRUCT num_verifications_required (r identities) my_id new_puz (r parent_innerpuzhash_amounts_for_recovery_ids) pubkey (+ num_verifications 1) ) ) ; if no parent information found for this identity, move on to next in list (check_messages_from_identities SINGLETON_STRUCT (r identities) my_id new_puz (r parent_innerpuzhash_amounts_for_recovery_ids) pubkey num_verifications ) ) ;if we're out of identites to check for, check we have enough (if (> num_verifications (- num_verifications_required 1)) (list (list AGG_SIG_UNSAFE pubkey new_puz) ) (x) ) ) ) ;Spend modes: ;0 = recovery ;1 = run the INNER_PUZZLE ;MAIN (if mode ; mode 1 - run INNER_PUZZLE (a INNER_PUZZLE my_amount_or_inner_solution) ; mode 0 - recovery (if (all (= (sha256tree1 recovery_list_reveal) RECOVERY_DID_LIST_HASH) (> NUM_VERIFICATIONS_REQUIRED 0)) (c (list ASSERT_MY_AMOUNT my_amount_or_inner_solution) (c (list CREATE_COIN new_inner_puzhash my_amount_or_inner_solution (list new_inner_puzhash)) (c (list ASSERT_MY_COIN_ID my_id) (check_messages_from_identities SINGLETON_STRUCT NUM_VERIFICATIONS_REQUIRED recovery_list_reveal my_id new_inner_puzhash parent_innerpuzhash_amounts_for_recovery_ids pubkey 0) ) ) ) (x) ) ) )","s":"DID Code","u":"/dids","h":"#code","p":142},{"i":152,"t":"DIDs are the next generation of cryptographic identification technology. They can be used with NFTs to validate the source and prevent fakes. They can also be used as a more recoverable form of authorization than keys.","s":"Conclusion","u":"/dids","h":"#conclusion","p":142},{"i":154,"t":"NFTs are non-fungible tokens that are minted on the Chia blockchain. The NFT puzzle ensures that there is only ever one copy of a given NFT, and it cannot be divided into multiple coins. They can be used to prove digital ownership of files such as images or videos, as well as the metadata and license pertaining to the file.","s":"NFTs","u":"/nfts","h":"","p":153},{"i":157,"t":"The official Chia wallet has a reference implementation for the following in Python: Mint NFT Bulk mint NFTs Spend NFT","s":"chia-blockchain","u":"/nfts","h":"#chia-blockchain","p":153},{"i":159,"t":"The wallet code used by the MonsterSprouts example game has the following reference methods: Puzzle and solution types Bulk mint NFTs Spend NFT.","s":"chia-rs","u":"/nfts","h":"#chia-rs","p":153},{"i":161,"t":"This is the source code of the NFT state layer, which can also be found in the chia-blockchain repository in the puzzle nft_state_layer.clvm. Expand NFT State Puzzle nft_state_layer.clvm (mod ( NFT_STATE_LAYER_MOD_HASH METADATA METADATA_UPDATER_PUZZLE_HASH INNER_PUZZLE inner_solution ) (include condition_codes.clvm) (include curry-and-treehash.clinc) (include utility_macros.clib) (defun-inline nft_state_layer_puzzle_hash (NFT_STATE_LAYER_MOD_HASH METADATA METADATA_UPDATER_PUZZLE_HASH inner_puzzle_hash) (puzzle-hash-of-curried-function NFT_STATE_LAYER_MOD_HASH inner_puzzle_hash (sha256 ONE METADATA_UPDATER_PUZZLE_HASH) (sha256tree METADATA) (sha256 ONE NFT_STATE_LAYER_MOD_HASH) ) ) ; this function does two things - it wraps the odd value create coins, and it also filters out all negative conditions ; odd_coin_params is (puzhash amount ...) ; new_metadata_info is ((METADATA METADATA_UPDATER_PUZZLE_HASH) conditions) (defun wrap_odd_create_coins (NFT_STATE_LAYER_MOD_HASH conditions odd_coin_params new_metadata_info metadata_seen) (if conditions (if (= (f (f conditions)) CREATE_COIN) (if (logand (f (r (r (f conditions)))) ONE) (assert (not odd_coin_params) (wrap_odd_create_coins NFT_STATE_LAYER_MOD_HASH (r conditions) (r (f conditions)) new_metadata_info metadata_seen) ) (c (f conditions) (wrap_odd_create_coins NFT_STATE_LAYER_MOD_HASH (r conditions) odd_coin_params new_metadata_info metadata_seen)) ) (if (= (f (f conditions)) -24) (wrap_odd_create_coins NFT_STATE_LAYER_MOD_HASH (r conditions) odd_coin_params (assert (all (= (sha256tree (f (r (f conditions)))) (f (r (f new_metadata_info)))) (not metadata_seen) ) ; then (a (f (r (f conditions))) (list (f (f new_metadata_info)) (f (r (f new_metadata_info))) (f (r (r (f conditions)))))) ) ONE ; the metadata update has been seen now ) (c (f conditions) (wrap_odd_create_coins NFT_STATE_LAYER_MOD_HASH (r conditions) odd_coin_params new_metadata_info metadata_seen)) ) ) (c (c CREATE_COIN (c (nft_state_layer_puzzle_hash NFT_STATE_LAYER_MOD_HASH (f (f new_metadata_info)) (f (r (f new_metadata_info))) (f odd_coin_params) ; metadata updater solution ) (r odd_coin_params) ) ) (f (r new_metadata_info)) ; metadata_updater conditions ) ) ) ; main (wrap_odd_create_coins NFT_STATE_LAYER_MOD_HASH (a INNER_PUZZLE inner_solution) () (list (list METADATA METADATA_UPDATER_PUZZLE_HASH) 0) ; if the magic condition is never seen, this is the information we us to recurry () ) ) This is the source code of the NFT ownership layer, which can also be found in the chia-blockchain repository in the puzzle nft_ownership_layer.clvm. Expand NFT Ownership Puzzle nft_ownership_layer.clvm (mod ( NFT_OWNERSHIP_LAYER_MOD_HASH CURRENT_OWNER TRANSFER_PROGRAM INNER_PUZZLE inner_solution ) (include condition_codes.clvm) (include curry-and-treehash.clinc) (include utility_macros.clib) (defconstant NEW_OWNER_CONDITION -10) (defconstant ANNOUNCEMENT_PREFIX 0xad4c) ; first 2 bytes of (sha256 \"Ownership Layer\") (defun-inline nft_ownership_layer_puzzle_hash (NFT_OWNERSHIP_LAYER_MOD_HASH new_owner TRANSFER_PROGRAM inner_puzzle_hash) (puzzle-hash-of-curried-function NFT_OWNERSHIP_LAYER_MOD_HASH inner_puzzle_hash (sha256tree TRANSFER_PROGRAM) (sha256 ONE new_owner) (sha256 ONE NFT_OWNERSHIP_LAYER_MOD_HASH) ) ) (defun construct_end_conditions (NFT_OWNERSHIP_LAYER_MOD_HASH TRANSFER_PROGRAM odd_args (new_owner new_tp conditions)) (c (c CREATE_COIN (c (nft_ownership_layer_puzzle_hash NFT_OWNERSHIP_LAYER_MOD_HASH new_owner (if new_tp new_tp TRANSFER_PROGRAM) (f odd_args)) (r odd_args) ) ) conditions ) ) (defun wrap_odd_create_coins (NFT_OWNERSHIP_LAYER_MOD_HASH TRANSFER_PROGRAM CURRENT_OWNER all_conditions conditions odd_args tp_output) (if conditions (if (= (f (f conditions)) CREATE_COIN) (if (= (logand (f (r (r (f conditions))))) ONE) (assert (not odd_args) ; then (wrap_odd_create_coins NFT_OWNERSHIP_LAYER_MOD_HASH TRANSFER_PROGRAM CURRENT_OWNER all_conditions (r conditions) (r (f conditions)) tp_output) ) (c (f conditions) (wrap_odd_create_coins NFT_OWNERSHIP_LAYER_MOD_HASH TRANSFER_PROGRAM CURRENT_OWNER all_conditions (r conditions) odd_args tp_output)) ) (if (= (f (f conditions)) NEW_OWNER_CONDITION) (assert (not tp_output) (c (list CREATE_PUZZLE_ANNOUNCEMENT (concat ANNOUNCEMENT_PREFIX (sha256tree (r (f conditions))))) (wrap_odd_create_coins NFT_OWNERSHIP_LAYER_MOD_HASH TRANSFER_PROGRAM CURRENT_OWNER all_conditions (r conditions) odd_args (a TRANSFER_PROGRAM (list CURRENT_OWNER all_conditions (r (f conditions))))) ) ) (if (= (f (f conditions)) CREATE_PUZZLE_ANNOUNCEMENT) (assert (not (and (= 34 (strlen (f (r (f conditions))))) (= (substr (f (r (f conditions))) 0 2) ANNOUNCEMENT_PREFIX) ; lazy eval )) ; then (c (f conditions) (wrap_odd_create_coins NFT_OWNERSHIP_LAYER_MOD_HASH TRANSFER_PROGRAM CURRENT_OWNER all_conditions (r conditions) odd_args tp_output)) ) (c (f conditions) (wrap_odd_create_coins NFT_OWNERSHIP_LAYER_MOD_HASH TRANSFER_PROGRAM CURRENT_OWNER all_conditions (r conditions) odd_args tp_output)) ) ) ) ; odd_args is guaranteed to not be nil or else we'll have a path into atom error (construct_end_conditions NFT_OWNERSHIP_LAYER_MOD_HASH TRANSFER_PROGRAM odd_args (if tp_output tp_output (a TRANSFER_PROGRAM (list CURRENT_OWNER all_conditions ())) ) ) ) ) (defun main ( NFT_OWNERSHIP_LAYER_MOD_HASH TRANSFER_PROGRAM CURRENT_OWNER conditions ) (wrap_odd_create_coins NFT_OWNERSHIP_LAYER_MOD_HASH TRANSFER_PROGRAM CURRENT_OWNER conditions conditions () () ) ) ; main (main NFT_OWNERSHIP_LAYER_MOD_HASH TRANSFER_PROGRAM CURRENT_OWNER (a INNER_PUZZLE inner_solution) ) ) This is the source code of the default NFT metadata updater, which can also be found in the chia-blockchain repository in the puzzle nft_metadata_updater_default.clvm. Expand NFT Metadata Updater Puzzle nft_metadata_updater_default.clvm (mod (CURRENT_METADATA METADATA_UPDATER_PUZZLE_HASH (key . new_url)) ; METADATA and METADATA_UPDATER_PUZZLE_HASH are passed in as truths from the layer above ; This program returns ((new_metadata new_metadata_updater_puzhash) conditions) ; Add uri to a field (defun add_url (METADATA key new_url) (if METADATA (if (= (f (f METADATA)) key) (c (c key (c new_url (r (f METADATA)))) (r METADATA)) (c (f METADATA) (add_url (r METADATA) key new_url)) ) () ) ) ; main ; returns ((new_metadata new_metadata_updater_puzhash) conditions) (list (list (if (all key new_url) (if (any (= key \"mu\") (= key \"lu\") (= key \"u\")) (add_url CURRENT_METADATA key new_url) CURRENT_METADATA ) CURRENT_METADATA ) METADATA_UPDATER_PUZZLE_HASH) 0 ) )","s":"NFT Code","u":"/nfts","h":"#code","p":153},{"i":163,"t":"Multiple separate forms of data​ There are three kinds of files that can be added to the NFT, one per type: Data, for things such as images and videos Metadata, for information about the data or NFT License, detailing legal rights related to the NFT Data must match an immutable hash​ Any data that the NFT points to must match a specific sha256 hash. The hash cannot be changed later, even by the creator of the NFT. This prevents it from being modified or tampered with later, and enforces permanence. Extendable list of multiple URLs​ Each type of data has a list of URLs that each resolve to the hash of the data. However, if a URL is no longer valid or has been compromised, it will no longer match, which means it won't be displayed in the wallet. To help uphold permanence, the owner can add a new URL that matches the original hash. It will be prepended to the beginning of the list so that it's checked first in the future. It's recommended to start with multiple links, some on a decentralized platform such as IPFS or Arweave, and others on a server you have control over. This way, even if one fails, the others can be used as a fallback.","s":"Decision Decisions","u":"/nfts","h":"#decision-decisions","p":153},{"i":165,"t":"You can add a DID to the NFT when you mint it to show that it is a part of that identity. For example, you can always verify that a Chia Friend NFT is authentic by checking that the DID matches the DNS record on did.chia.net and the collection id in the metadata matches the rest.","s":"Association with DID","u":"/nfts","h":"#association-with-did","p":153},{"i":167,"t":"NFTs are a great way to represent indivisible assets on the Chia blockchain. You can attach royalties to them that get paid upon sale, and store files such as images in them, with attached metadata and license files.","s":"Conclusion","u":"/nfts","h":"#conclusion","p":153},{"i":169,"t":"This is a set of examples for various operators. If you want to see their documentation, checkout the Operators page.","s":"Examples","u":"/examples","h":"","p":168},{"i":172,"t":"Compiles an entire program into a single executable expression. You can define other constants within it. (42) (42) (mod (value) ;; Doubles the value as the output. (* value 2) ) (mod (value) ;; Doubles the value as the output. (* value 2) ) Chialisp","s":"mod","u":"/examples","h":"#mod","p":168},{"i":174,"t":"Includes all of the constants defined in a library file in the module. cdv clsp retrieve sha256tree (mod (thing-to-hash) ;; Includes the constants defined in the file. (include sha256tree.clib) ;; Calls the utility function as the output. (sha256tree thing-to-hash) )","s":"include","u":"/examples","h":"#include","p":168},{"i":176,"t":"Defines a function that can be called from anywhere within the module. (mod () (defun square (number) ;; Returns the number squared. (* number number) ) (square 16) ) (mod () (defun square (number) ;; Returns the number squared. (* number number) ) (square 16) ) Chialisp","s":"defun","u":"/examples","h":"#defun","p":168},{"i":178,"t":"Defines an inline function that can be called from anywhere within the module. It simply replaces the call with the code within (like an easier to write but limited macro). (mod () (defun-inline double (number) ;; Returns twice the number. (* number 2) ) (double 9) ) (mod () (defun-inline double (number) ;; Returns twice the number. (* number 2) ) (double 9) ) Chialisp","s":"defun-inline","u":"/examples","h":"#defun-inline","p":168},{"i":180,"t":"Compiles a block of code into a single executable expression. Useful for writing functions as arguments to other functions. (3 2) (3 2) (lambda (n1 n2) ;; Returns the two added together. (+ n1 n2) ) (lambda (n1 n2) ;; Returns the two added together. (+ n1 n2) ) Chialisp","s":"lambda","u":"/examples","h":"#lambda","p":168},{"i":182,"t":"Defines a macro that can manually structure the source code it is replaced with. Allows for advanced compile time behavior. (mod () (defmacro or ARGS (if ARGS (qq (if (unquote (f ARGS)) 1 (unquote (c or (r ARGS))) )) 0) ) (or () () 1) ) (mod () (defmacro or ARGS (if ARGS (qq (if (unquote (f ARGS)) 1 (unquote (c or (r ARGS))) )) 0) ) (or () () 1) ) Chialisp","s":"defmacro, qq, unquote","u":"/examples","h":"#defmacro","p":168},{"i":184,"t":"Defines a constant value that can be referenced by name. (mod () (defconstant MAGIC_NUMBER 314159) ; (0x04cb2f in hex) MAGIC_NUMBER ; Replaced with the actual value. ) (mod () (defconstant MAGIC_NUMBER 314159) ; (0x04cb2f in hex) MAGIC_NUMBER ; Replaced with the actual value. ) Chialisp","s":"defconstant","u":"/examples","h":"#defconstant","p":168},{"i":186,"t":"Offers are a way to enable peer-to-peer asset exchange on the Chia blockchain. In other words, you can swap tokens without needing to go through an exchange. Only two parties are required, the maker and the taker. They don't need to trust each other, since any attempts to modify the offer will invalidate it.","s":"Offers","u":"/offers","h":"","p":185},{"i":189,"t":"The official Chia wallet has a reference implementation for the following in Python: Offer multiple assets","s":"chia-blockchain","u":"/offers","h":"#chia-blockchain","p":185},{"i":191,"t":"The wallet code used by the MonsterSprouts example game has the following reference methods: Offer NFT1 for CAT2","s":"chia-rs","u":"/offers","h":"#chia-rs","p":185},{"i":193,"t":"When you create an offer, you get a string of text that is usually stored in a file. This describes the details of the trade, including the assets you are requesting and the assets you are giving in return. This file can be published on various platforms and downloaded by anyone to fulfill in the wallet of their choice. This allows for the flexibility of exchanges, while keeping it fully decentralized and preventing tampering or relying on a third party or middleman. You can use a wallet to generate an offer file for a given trade, then distribute that offer to platforms such as the following: Dexie OfferPool OfferBin","s":"Offer Files","u":"/offers","h":"#offer-files","p":185},{"i":195,"t":"This is the source code of the settlement payments puzzle, which can also be found in the chia-blockchain repository in the puzzle settlement_payments.clvm. Expand Settlement Payments Puzzle settlement_payments.clvm (mod notarized_payments ;; `notarized_payments` is a list of notarized coin payments ;; a notarized coin payment is `(nonce . ((puzzle_hash amount ...) (puzzle_hash amount ...) ...))` ;; Each notarized coin payment creates some `(CREATE_COIN puzzle_hash amount ...)` payments ;; and a `(CREATE_PUZZLE_ANNOUNCEMENT (sha256tree notarized_coin_payment))` announcement ;; The idea is the other side of this trade requires observing the announcement from a ;; `settlement_payments` puzzle hash as a condition of one or more coin spends. (include condition_codes.clib) (include utility_macros.clib) (defun sha256tree (TREE) (if (l TREE) (sha256 2 (sha256tree (f TREE)) (sha256tree (r TREE))) (sha256 1 TREE) ) ) (defun create_coins_for_payment (payment_params so_far) (if payment_params (assert (> (f (r (f payment_params))) 0) ; assert the amount is positive ; then (c (c CREATE_COIN (f payment_params)) (create_coins_for_payment (r payment_params) so_far)) ) so_far ) ) (defun-inline create_announcement_for_payment (notarized_payment) (list CREATE_PUZZLE_ANNOUNCEMENT (sha256tree notarized_payment)) ) (defun-inline augment_condition_list (notarized_payment so_far) (c (create_announcement_for_payment notarized_payment) (create_coins_for_payment (r notarized_payment) so_far) ) ) (defun construct_condition_list (notarized_payments) (if notarized_payments (augment_condition_list (f notarized_payments) (construct_condition_list (r notarized_payments))) () ) ) (construct_condition_list notarized_payments) ) Offers use the settlement payments puzzle. Its solution is a list of notarized_payments. The notarized_payments are structured like this: ((N . ((PH1 AMT1 ...) (PH2 AMT2 ...) (PH3 AMT3 ...))) ...) N is the nonce PH1 is the puzzle hash of the first coin AMT1 is the amount (or value) of the coin being offered ... is an optional memo For each set of notarized coin payments, this puzzle creates one CREATE_PUZZLE_ANNOUNCEMENT condition. For each coin payment within this set, the puzzle creates one CREATE_COIN condition. The reason for creating these conditions is to match the announcements created in the offer file. The settlement_payments puzzle is quite versatile, as it can be used as an inner puzzle inside a CAT or NFT, as a puzzle to spend regular XCH, or in order to spend any other assets in Chia's ecosystem.","s":"Settlement Payments Code","u":"/offers","h":"#code","p":185},{"i":197,"t":"Settlement announces required payments​ The settlement payments puzzle announces the payments that are required for the transaction to complete, so that it will fail if either party cannot complete their end of the bargain. Offers trade by puzzle not specific coins​ Payments must be of a certain puzzle with a certain value in mojos, rather than a specific coin. This allows a part of a coin to be sent back as change, and the remainder left up to the offer to claim as its value. Another benefit of doing it this way is that anyone can accept the offer, rather than it being between two specific parties. It is possible to aggregate offers​ An Automated Market Maker (AMM) can aggregate offers together and complete them simultaneously. This allows someone to request a large amount of a coin and multiple parties who have a smaller amount can complete the transaction. The small amounts add up to the amount requested, and the large amount of the offered value is divided amongst the smaller offers. As long as the terms of each offer are met, how you get there doesn't matter.","s":"Design Decisions","u":"/offers","h":"#design-decisions","p":185},{"i":199,"t":"Offers have many properties that we think will make them a valuable tool for Chia's community.","s":"Advantages","u":"/offers","h":"#advantages","p":185},{"i":201,"t":"When using Chia offers, makers and takers retain control of their private keys, as well as their assets. By contrast, centralized exchanges require users to transfer their funds to an account that the exchange controls. If the exchange is hacked or simply goes out of business, users can lose their funds. With Chia offers, self-custody of keys and funds is assured. note Offer files do not contain private keys or any way to deduce them. If an offer file falls into a hacker's hands, they only have two options like anyone else: Ignore the offer Accept it","s":"Secure","u":"/offers","h":"#secure","p":185},{"i":203,"t":"Once an offer file is created, any alterations to the file will invalidate it. The offer file only has two possible outcomes: The taker accepts the offer as-is and the transaction is processed The maker cancels the offer The offer will be in a pending state until either outcome is fulfilled. It is possible that the offer never is completed or canceled. note Takers are free to propose a counter offer by creating their own offer file. In this case, the original maker could cancel the original offer, and both parties' roles would be reversed.","s":"Immutable","u":"/offers","h":"#immutable","p":185},{"i":205,"t":"As offers are inherently peer-to-peer, they don't constitute an exchange or other regulated market activity.","s":"Compliant","u":"/offers","h":"#compliant","p":185},{"i":207,"t":"Offers are not analogous to a handshake or a promise, where one party could renege on the trade. By using Chia offers, the maker and taker don't need to trust each other. They don't even need to know each other. As long as a taker matches the offer identically, the offer will be valid.","s":"Trustless","u":"/offers","h":"#trustless","p":185},{"i":209,"t":"The maker's and taker's transactions must happen in the same block. In Chia, all transactions conducted within a single block happen simultaneously. This eliminates one type of maximum extractable value (MEV), where validators can increase their fees by re-ordering transactions.","s":"Simultaneous","u":"/offers","h":"#simultaneous","p":185},{"i":211,"t":"Neither the maker nor taker are required to send their funds to a trusted intermediary, such as an escrow service or an exchange. This removes the need for Over The Counter (OTC) desks and other middlemen, who require their customers to submit funds before they allow transactions to complete.","s":"Non-Custodial","u":"/offers","h":"#non-custodial","p":185},{"i":213,"t":"Because offers don't use escrow services or other middlemen, there are also none of the typical fees associated with those intermediaries. However, offers are subject to Chia blockchain transaction fees, just like all transactions.","s":"Commission-Free","u":"/offers","h":"#commission-free","p":185},{"i":215,"t":"A maker can create an offer for multiple assets on both ends of the offer. For example, they could offer 1 XCH and 1.75 CKC for 100,000 SBX and 3 MRMT.","s":"Multi-Asset","u":"/offers","h":"#multi-asset","p":185},{"i":217,"t":"An offer has six potential states: PENDING_ACCEPT - The maker has created the offer, but a taker has not yet accepted it. The maker's wallet has reserved the coin(s) to be spent. The spend bundle for the offer has not been sent to the mempool. PENDING_CONFIRM - The taker has accepted the offer. The taker's wallet has reserved the coin(s) to be spent. The completed spend bundle has been sent to the mempool. PENDING_CANCEL - The maker has attempted to cancel the offer by spending the coins being offered. The completed spend bundle has been sent to the mempool. CANCELLED - Depending on which type of cancellation has been used, either: The maker's wallet has released the coins it had been reserving for this offer The maker's coins have been spent and new ones have been created in the maker's wallet CONFIRMED - The maker's and taker's reserved coins have been spent in the same spend bundle. The offer has been completed successfully. FAILED - The taker attempted, and failed to accept the offer. This could have happened either because the maker cancelled the offer, or because another taker took the offer first.","s":"Offer States","u":"/offers","h":"#offer-states","p":185},{"i":219,"t":"There are two ways to cancel an offer, depending on the circumstances. If the offer is already publicly available, it will have to be cancelled on-chain. This is done by spending the coins involved in the offer to (which make the notarized payments invalid). Otherwise, it is trivial to simply delete the offer or not share the file, as it is not stored anywhere publicly and therefore can't be accepted.","s":"Cancellation","u":"/offers","h":"#cancellation","p":185},{"i":221,"t":"It is possible to accept an offer, then create or accept another offer in a way that you make a profit. This is known as arbitrage, and drives supply and demand. However, old offers are at risk unless they are cancelled because the price can change in the time it's sitting around. A possible solution for this is a price oracle, which would stabilize the prices and keep them up to date.","s":"Arbitrage","u":"/offers","h":"#arbitrage","p":185},{"i":223,"t":"Offers in the PENDING_CONFIRM state have been added to the mempool. Farmers and third-party software can observe the current list of offers, and aggregate overlapping ones. This operation is known as a \"market maker.\" Automated Market Makers (AMMs) are likely to appear in Chia's ecosystem. AMMs can create a single settlement puzzle for each type of asset (for example XCH or a specific type of CAT), and aggregate all of the notarized coin payments of that type in the puzzle. A taker is part offer-creator, part market-maker. A taker finds an offer of interest and constructs the other side of that offer, using both of the settlement_payments puzzles to resolve the cross-asset payments.","s":"Market Makers","u":"/offers","h":"#market-makers","p":185},{"i":225,"t":"A sophisticated AMM might aggregate multiple settlement_payments into a single spend, which means it could combine an arbitrary number of offers, paying through one settlement_payments ephemeral coin for each asset type. For example, a whale wants to buy 10,000 XCH, and is currently sitting on a large stack of stablecoins. There aren't any individuals willing to sell such a large amount of XCH, but the whale doesn't need to create a bunch of small offers. Instead, they create a single offer: X stablecoins (at the current market price) for 10,000 XCH. Several small XCH holders can aggregate their holdings to complete the offer.","s":"Offer Aggregation","u":"/offers","h":"#offer-aggregation","p":185},{"i":227,"t":"Here's the basic workflow to create an offer file: The maker uses either the wallet GUI or CLI to create the terms for an offer. For example, the maker might offer 1 XCH for 251 CKC. If the maker doesn't have sufficient funds, an error is thrown. The maker's wallet selects the appropriate coin(s) to spend, starting with the largest coin available. For each coin the maker wants to receive from the offer, the maker's wallet creates a notarized coin payment. This is a list in the form of (PH1 AMT1 ...), where: PH1 is the puzzle hash of the coin the maker wants to acquire. AMT1 is the value of the coin the maker wants to acquire. ... is an optional memo of arbitrary length. The trade manager adds a hint to itself in this memo. The maker's wallet creates a nonce N, using the treehash of a sorted list of the coinIDs of each coin being offered. info If you're unfamiliar with them, Wikipedia has a good explanation of Cryptographic nonces. Every coin id needs to be included in the nonce to prevent the maker from creating two offers that can both be completed with just one payment. note Even if two conflicting offers were created, the blockchain would correctly reject one of them as a double-spend. Because each coin id must be unique, any attempts to change any of the coins being offered will cause the offer to become invalid. The maker's wallet combines the nonce with the notarized coin payment(s) to create a list called notarized_payments. For example, if three coins are included in the maker's offer, notarized_payments will be structured like this: ((N . ((PH1 AMT1 ...) (PH2 AMT2 ...) (PH3 AMT3 ...))) ...) The offer driver calculates the announcements that need to be asserted in order to get paid. The maker's wallet creates a spend bundle paying the puzzle hash of the settlement payments puzzle. Finally, the offer file is created, using notarized_payments and the spendbundle. The offer file is now complete. The maker can send this file anywhere others might see it, including social media, message boards, or a website dedicated to maintaining a list of current offers. The offer's status is now PENDING_ACCEPT. In order for the offer to be completed, it still requires a CREATE_PUZZLE_ANNOUNCEMENT condition for the whole puzzle, and a CREATE_COIN condition for each type of asset to be received. The maker's coin(s) can't be spent until a taker creates these conditions.","s":"Creating Offer Files","u":"/offers","h":"#creating-offer-files","p":185},{"i":229,"t":"The offer file can be named anything, and it contains a bech32 address for an incomplete spend bundle. The taker still must perform several steps before the offer can be confirmed: View the Offer - The taker needs to validate the terms of the offer before choosing whether to accept it. This can be done using either Chia's wallet GUI or the CLI. In either case, the taker can choose whether to load the offer file or paste its contents. Validate the Offer - When the offer is loaded into the taker's wallet, the wallet verifies that the offer is valid by checking that the Maker's coins have not been spent. If any coins have been spent, the wallet will show an error that the offer is no longer valid. If the offer is still valid, the taker's wallet displays the offer's terms and asks whether the taker will accept it. Create a Spend Bundle - If the taker accepts, then the taker's wallet creates a new spend bundle with a combination of both the maker's and taker's ends of the offer. The offer's status is now PENDING_CONFIRM. Push the Spend Bundle - The taker's wallet pushes the spendbundle to the blockchain. After the spend bundle succeeds, all of the relevant coins have been spent or created, and all assertions have been completed. At this point, the offer's status is CONFIRMED.","s":"Accepting Offer Files","u":"/offers","h":"#accepting-offer-files","p":185},{"i":231,"t":"Offers are a refreshing new way to swap tokens in a decentralized way without a third party exchange or placing trust in others. They can be shared in any method you choose and accepted by anyone without worrying about the offer being tampered with. For additional details on how Offers work, see this article.","s":"Conclusion","u":"/offers","h":"#conclusion","p":185},{"i":233,"t":"This is a basic description of each operator. If you want tangible examples for how to use them, check out the Examples page. note The operators in the Modules section, as well as if, qq, and unquote are only part of Chialisp, not the compiled CLVM representation. Additionally, they do not have an intrinsic cost, since they are compiled to CLVM and not actually executed on their own.","s":"Operators","u":"/operators","h":"","p":232},{"i":235,"t":"Statement Format Description mod (mod A B) Compiles module with args A and body B. include (include A.clib) Includes file A containing a list of statements. defun (defun A B C) Function named A with args B and body C. defun-inline (defun-inline A B C) Inline function named A with args B and body C. lambda (lambda A B) Lambda function with args A and body B. defmacro (defmacro A B C) Macro named A with args B and body C. defconstant (defconstant A B) Constant A with value B.","s":"Chialisp Modules","u":"/operators","h":"#chialisp-modules","p":232},{"i":237,"t":"Operator Format Description + (+ A B ...) Adds multiple atoms. - (- A B ...) Subtracts multiple atoms. * (* A B ...) Multiplies multiple atoms. / (/ A B) Divides two atoms. divmod (divmod A B) Calculates quotient and remainder in cons pair.","s":"Arithmetic","u":"/operators","h":"#arithmetic","p":232},{"i":239,"t":"info The / operator cannot be used to divide negative numbers. Previously this worked, but used the wrong method of dividing negative integers. The operator was soft-forked at block height 2,300,000 to prevent this. You should use divmod instead in situations where you need to divide negative numbers. For example: (f (divmod -6 3)) (f (divmod -6 3)) Chialisp","s":"Negative Division","u":"/operators","h":"#negative-division","p":232},{"i":241,"t":"Operator Format Description = (= A B) True if both atoms are equal. > (> A B) True if the first atom is greater as a number. >s (>s A B) True if the first atom is greater as a string of bytes. not (not A) True if the atom is false. all (all A B ...) True if all of the atoms are non-zero. any (any A B ...) True if any of the atoms are non-zero.","s":"Comparison","u":"/operators","h":"#comparison","p":232},{"i":243,"t":"Operator Format Description if (if A B C) Chialisp only - If A is true, then B, otherwise C. Lazy evaluated. i - if (i A B C) If A is true, then B, otherwise C. x - exit (x ...) Terminate the program with zero or more values.","s":"Control Flow","u":"/operators","h":"#control-flow","p":232},{"i":245,"t":"note The if operator is lazy evaluated. This means that code paths are not evaluated unless they need to be. Usually this is the intended behavior, but if it isn't, you can use the i operator instead. If you would like to replicate the lazy evaluation of the if operator in CLVM, you can wrap the i operator like this: (a (i (q . 1) (q q . 'abc') (q q . 'xyz')) 1) (a (i (q . 1) (q q . 'abc') (q q . 'xyz')) 1) CLVM Essentially, this runs the branch the condition matches as a program (with the current environment). Depending on how much code is executed in each branch, this may be more cost effective than executing both branches.","s":"If Operator","u":"/operators","h":"#if-operator","p":232},{"i":247,"t":"Operator Format Description qq - quasi-quote (qq A) Chialisp only - Quote an expression except for anything inside unquote. unquote (unquote A) Chialisp only - Unquote an expression nested within qq. q - quote (q . A) Treats A as a value rather than a program. a - apply (a A B) Evaluate value A as a program with value B as its environment. @ - environment (@ A) Chialisp only - Access value A from the environment.","s":"Evaluation","u":"/operators","h":"#evaluation","p":232},{"i":249,"t":"note The @ operator acts in a similar fashion to unquoted atoms in CLVM. If @ is used plainly as a value, its value is the whole environment.","s":"Environment Operator","u":"/operators","h":"#environment-operator","p":232},{"i":251,"t":"Operator Format Description f - first (f A) First value in list A. r - rest (r A) Rest of the values in list A. c - cons (c A B) Cons pair of A and B, or prepend A to list B. l - list predicate (l A) True if A is a list, not nil. Can be used to check length.","s":"Lists","u":"/operators","h":"#lists","p":232},{"i":253,"t":"Operator Format Description sha256 (sha256 A B ...) Calculates the sha256 hash of the atoms. concat (concat A B ...) Concatenates the bytes of the atoms. strlen (strlen A) Returns the length of the atom. substr (substr A B C) Slice of bytes A between B and C, exclusive. logand (logand A B ...) Bitwise and of the atoms. logior (logior A B ...) Bitwise logical or of the atoms. logxor (logxor A B ...) Bitwise xor of the atoms. lognot (lognot A) Bitwise not of A. ash - arithmetic shift (ash A B) Arithmetic shift A by B bits. lsh - logical shift (lsh A B) Logical shift A by B bits.","s":"Atoms","u":"/operators","h":"#atoms","p":232},{"i":255,"t":"Operator Format Description point_add (point_add p1 p2 ...) Adds two or more G1 points (public keys) together. Renamed to g1_add in CHIP-0111. pubkey_for_exp (pubkey_for_exp A) Maps an exponent (secret key) to a G1 point (public key).","s":"BLS12-381","u":"/operators","h":"#bls12-381","p":232},{"i":257,"t":"The purpose of the softfork operator is to enable the ability to define new CLVM operators without creating a hard fork. For example, suppose we want to add secp256k1 operators like +s for adding two points on this ECDSA curve for bitcoin compatibility. We can't just do this in vanilla CLVM, because that would make the program (+s A B) return different values before and after the soft fork. So instead, we can hide it under softfork. The syntax is defined as follows: (softfork cost extension program arguments) The cost must equal the cost of executing the program with the specified arguments, otherwise an exception is raised. The minimum cost of the operator is 140. The extension is an unsigned (up to 32-bit in size) integer indicating the set of extensions available in the softfork guard. The program is executed with the specified arguments. The output is always either null or termination of the program if it failed. Here is a CLVM example using the coinid operator described in the CHIP-0011 Operators section: (softfork (q . 1265) ; expected cost (including cost of softfork itself) (q . 0) ; extension 0 (q a ; defer execution of if-branches (i (= (coinid (q . 0x1234500000000000000000000000000000000000000000000000000000000000) (q . 0x6789abcdef000000000000000000000000000000000000000000000000000000) (q . 123456789) ) (q . 0x69bfe81b052bfc6bd7f3fb9167fec61793175b897c16a35827f947d5cc98e4bc) ) (q . 0) ; if coin ID matches, return 0 (q x) ; if coin ID mismatches, raise ) (q . ())) ; environment to apply (q . ()) ; environment to softfork ) Pre-softfork, this always passes and returns () at a cost of cost (or 140, whichever is higher). Post-softfork, this also returns () at a cost of cost, but may also fail if the coin id doesn't match. We can't export the result outside the softfork boundary, but we can compare it to something inside and raise if it doesn't match. We take the cost of running the program inside the softfork boundary and ensure it exactly matches cost, and raise an exception if it's wrong. That way, the program really does have the same cost pre-softfork and post-softfork (or it fails post-softfork).","s":"Softfork","u":"/operators","h":"#softfork","p":232},{"i":259,"t":"info These operators will be usable within the softfork operator starting at block height 4,510,000. At block height 5,496,000, the operators can be used directly as well. Operator Format Description g1_add (g1_add p1 p2 ...) Adds two or more G1 points (public keys) together. g1_subtract (g1_subtract p1 p2 ...) Subtracts one or more G1 points (public keys) from a base G1 point. g1_multiply (g1_multiply p1 p2) Multiplies a G1 point (public key) by a scalar value. g1_negate (g1_negate point) Negates a G1 point (public key). g2_add (g2_add p1 p2 ...) Adds two or more G2 points (signatures) together. g2_subtract (g2_subtract p1 p2 ...) Subtracts one or more G2 points (signatures) from a base G2 point. g2_multiply (g2_multiply p1 p2) Multiplies a G2 point (signature) by a scalar value. g2_negate (g2_negate point) Negates a G2 point (signature). g1_map (g1_map data dst) Hashes the data to a G1 point with sha256 and ExpandMsgXmd. DST is optional. g2_map (g2_map data dst) Hashes the data to a G2 point with sha256 and ExpandMsgXmd. DST is optional. bls_pairing_identity (bls_pairing_identity g1 g2 ...) Returns nil if the pairing of all pairs is the identity, otherwise raises an exception. bls_verify (bls_verify g2 g1 msg ...) Nil if signature g2 is valid with public key g1 and message, otherwise raises an exception. coinid (coinid parent_id puzzle_hash amount) Validates inputs and calculates the coin id with a parent coin id, puzzle hash, and amount. modpow (modpow base exponent modulus) Computes (base ^ exponent) % modulus. Base may be negative, exponent must not be, modulus must not be 0. % (% numerator denominator) Computes the remainder of the numerator divided by the denominator. secp256k1_verify (secp256k1_verify pubkey msg_hash signature) Verifies a signature that uses the secp256k1 curve. secp256r1_verify (secp256r1_verify pubkey msg_hash signature) Verifies a signature that uses the secp256r1 curve.","s":"CHIP-0011 Operators","u":"/operators","h":"#chip-0011-operators","p":232},{"i":261,"t":"Chia Asset Tokens are fungible tokens that are issued on the Chia blockchain. The CAT puzzle ensures that the supply of a specific CAT never changes unless the rules of issuance specific to that CAT are followed. These are enforced using a separate Chialisp program called the Token and Asset Issuance Limitations (TAIL). Aside from the TAIL, there is also an inner puzzle that the CAT wraps around. The inner puzzle controls the ownership of the specific coin, and when the coin is spent, the new puzzle is wrapped in the CAT again. Typically, you wrap the standard transaction so that you can send CATs to Chia wallet addresses. note The first version, known as CAT1, reached its end of life at block 2,311,760 on July 26th, 2022. It has been replaced with the current CAT2 standard because of a vulnerability discovered during a security audit. To learn more about the terminology used on this page, check out the blog entry explaining CAT naming conventions. Additionally, fungible tokens can be split apart and merged together, whereas non-fungible tokens are indivisible.","s":"CATs","u":"/cats","h":"","p":260},{"i":264,"t":"The official Chia wallet has a reference implementation for the following in Python: Spend CAT coins","s":"chia-blockchain","u":"/cats","h":"#chia-blockchain","p":260},{"i":266,"t":"The wallet code used by the MonsterSprouts example game has the following reference methods: Puzzle and solution types Issue new CAT Spend CAT coins Send CATs to puzzle hash","s":"chia-rs","u":"/cats","h":"#chia-rs","p":260},{"i":268,"t":"The Chia wallet library NPM package has the following reference implementation: Issue new CAT Spend CAT coins","s":"chia-wallet-lib","u":"/cats","h":"#chia-wallet-lib","p":260},{"i":270,"t":"This is the source code of the CAT, which can also be found in the chia-blockchain repository in the puzzle cat_v2.clvm: Expand CAT2 puzzle cat_v2.clvm ; Coins locked with this puzzle are spendable cats. ; ; Choose a list of n inputs (n>=1), I_1, ... I_n with amounts A_1, ... A_n. ; ; We put them in a ring, so \"previous\" and \"next\" have intuitive k-1 and k+1 semantics, ; wrapping so {n} and 0 are the same, ie. all indices are mod n. ; ; Each coin creates 0 or more coins with total output value O_k. ; Let D_k = the \"debt\" O_k - A_k contribution of coin I_k, ie. how much debt this input accumulates. ; Some coins may spend more than they contribute and some may spend less, ie. D_k need ; not be zero. That's okay. It's enough for the total of all D_k in the ring to be 0. ; ; A coin can calculate its own D_k since it can verify A_k (it's hashed into the coin id) ; and it can sum up `CREATE_COIN` conditions for O_k. ; ; Defines a \"subtotal of debts\" S_k for each coin as follows: ; ; S_1 = 0 ; S_k = S_{k-1} + D_{k-1} ; ; Here's the main trick that shows the ring sums to 0. ; You can prove by induction that S_{k+1} = D_1 + D_2 + ... + D_k. ; But it's a ring, so S_{n+1} is also S_1, which is 0. So D_1 + D_2 + ... + D_k = 0. ; So the total debts must be 0, ie. no coins are created or destroyed. ; ; Each coin's solution includes I_{k-1}, I_k, and I_{k+1} along with proofs that I_{k}, and I_{k+1} are CATs of the same type. ; Each coin's solution includes S_{k-1}. It calculates D_k = O_k - A_k, and then S_k = S_{k-1} + D_{k-1} ; ; Announcements are used to ensure that each S_k follows the pattern is valid. ; Announcements automatically commit to their own coin id. ; Coin I_k creates an announcement that further commits to I_{k-1} and S_{k-1}. ; ; Coin I_k gets a proof that I_{k+1} is a cat, so it knows it must also create an announcement ; when spent. It checks that I_{k+1} creates an announcement committing to I_k and S_k. ; ; So S_{k+1} is correct iff S_k is correct. ; ; Coins also receive proofs that their neighbours are CATs, ensuring the announcements aren't forgeries. ; Inner puzzles and the CAT layer prepend `CREATE_COIN_ANNOUNCEMENT` with different prefixes to avoid forgeries. ; Ring announcements use 0xcb, and inner puzzles are given 0xca ; ; In summary, I_k generates a coin_announcement Y_k (\"Y\" for \"yell\") as follows: ; ; Y_k: hash of I_k (automatically), I_{k-1}, S_k ; ; Each coin creates an assert_coin_announcement to ensure that the next coin's announcement is as expected: ; Y_{k+1} : hash of I_{k+1}, I_k, S_{k+1} ; ; TLDR: ; I_k : coins ; A_k : amount coin k contributes ; O_k : amount coin k spend ; D_k : difference/delta that coin k incurs (A - O) ; S_k : subtotal of debts D_1 + D_2 ... + D_k ; Y_k : announcements created by coin k commiting to I_{k-1}, I_k, S_k ; ; All conditions go through a \"transformer\" that looks for CREATE_COIN conditions ; generated by the inner solution, and wraps the puzzle hash ensuring the output is a cat. ; ; Three output conditions are prepended to the list of conditions for each I_k: ; (ASSERT_MY_ID I_k) to ensure that the passed in value for I_k is correct ; (CREATE_COIN_ANNOUNCEMENT I_{k-1} S_k) to create this coin's announcement ; (ASSERT_COIN_ANNOUNCEMENT hashed_announcement(Y_{k+1})) to ensure the next coin really is next and ; the relative values of S_k and S_{k+1} are correct ; ; This is all we need to do to ensure cats exactly balance in the inputs and outputs. ; ; Proof: ; Consider n, k, I_k values, O_k values, S_k and A_k as above. ; For the (CREATE_COIN_ANNOUNCEMENT Y_{k+1}) (created by the next coin) ; and (ASSERT_COIN_ANNOUNCEMENT hashed(Y_{k+1})) to match, ; we see that I_k can ensure that is has the correct value for S_{k+1}. ; ; By induction, we see that S_{m+1} = sum(i, 1, m) [O_i - A_i] = sum(i, 1, m) O_i - sum(i, 1, m) A_i ; So S_{n+1} = sum(i, 1, n) O_i - sum(i, 1, n) A_i. But S_{n+1} is actually S_1 = 0, ; so thus sum(i, 1, n) O_i = sum (i, 1, n) A_i, ie. output total equals input total. ;; GLOSSARY: ;; MOD_HASH: this code's sha256 tree hash ;; TAIL_PROGRAM_HASH: the program that determines if a coin can mint new cats, burn cats, and check if its lineage is valid if its parent is not a CAT ;; INNER_PUZZLE: an independent puzzle protecting the coins. Solutions to this puzzle are expected to generate `AGG_SIG` conditions and possibly `CREATE_COIN` conditions. ;; ---- items above are curried into the puzzle hash ---- ;; inner_puzzle_solution: the solution to the inner puzzle ;; prev_coin_id: the id for the previous coin ;; tail_program_reveal: reveal of TAIL_PROGRAM_HASH required to run the program if desired ;; tail_solution: optional solution passed into tail_program ;; lineage_proof: optional proof that our coin's parent is a CAT ;; this_coin_info: (parent_id puzzle_hash amount) ;; next_coin_proof: (parent_id inner_puzzle_hash amount) ;; prev_subtotal: the subtotal between prev-coin and this-coin ;; extra_delta: an amount that is added to our delta and checked by the TAIL program ;; (mod ( MOD_HASH ;; curried into puzzle TAIL_PROGRAM_HASH ;; curried into puzzle INNER_PUZZLE ;; curried into puzzle inner_puzzle_solution ;; if invalid, INNER_PUZZLE will fail lineage_proof ;; This is the parent's coin info, used to check if the parent was a CAT. Optional if using tail_program. prev_coin_id ;; used in this coin's announcement, prev_coin ASSERT_COIN_ANNOUNCEMENT will fail if wrong this_coin_info ;; verified with ASSERT_MY_COIN_ID next_coin_proof ;; used to generate ASSERT_COIN_ANNOUNCEMENT prev_subtotal ;; included in announcement, prev_coin ASSERT_COIN_ANNOUNCEMENT will fail if wrong extra_delta ;; this is the \"legal discrepancy\" between your real delta and what you're announcing your delta is ) ;;;;; start library code (include condition_codes.clvm) (include curry-and-treehash.clinc) (include cat_truths.clib) (include utility_macros.clib) (defconstant RING_MORPH_BYTE 0xcb) ; take two lists and merge them into one (defun merge_list (list_a list_b) (if list_a (c (f list_a) (merge_list (r list_a) list_b)) list_b ) ) ; cat_mod_struct = (MOD_HASH MOD_HASH_hash GENESIS_COIN_CHECKER GENESIS_COIN_CHECKER_hash) (defun-inline mod_hash_from_cat_mod_struct (cat_mod_struct) (f cat_mod_struct)) (defun-inline mod_hash_hash_from_cat_mod_struct (cat_mod_struct) (f (r cat_mod_struct))) (defun-inline tail_program_hash_from_cat_mod_struct (cat_mod_struct) (f (r (r cat_mod_struct)))) ;;;;; end library code ;; return the puzzle hash for a cat with the given `GENESIS_COIN_CHECKER_hash` & `INNER_PUZZLE` (defun-inline cat_puzzle_hash (cat_mod_struct inner_puzzle_hash) (puzzle-hash-of-curried-function (mod_hash_from_cat_mod_struct cat_mod_struct) inner_puzzle_hash (sha256 ONE (tail_program_hash_from_cat_mod_struct cat_mod_struct)) (mod_hash_hash_from_cat_mod_struct cat_mod_struct) ) ) ;; assert `CREATE_COIN_ANNOUNCEMENT` doesn't contain the RING_MORPH_BYTE bytes so it cannot be used to cheat the coin ring (defun-inline morph_condition (condition cat_mod_struct) (if (= (f condition) CREATE_COIN) (c CREATE_COIN (c (cat_puzzle_hash cat_mod_struct (f (r condition))) (r (r condition))) ) (if (= (f condition) CREATE_COIN_ANNOUNCEMENT) (assert (not (and (= 33 (strlen (f (r condition)))) (= (substr (f (r condition)) 0 ONE) RING_MORPH_BYTE) ; lazy eval )) ; then condition ) condition ) ) ) ;; given a coin's parent, inner_puzzle and amount, and the cat_mod_struct, calculate the id of the coin (defun-inline coin_id_for_proof (coin cat_mod_struct) (calculate_coin_id (f coin) (cat_puzzle_hash cat_mod_struct (f (r coin))) (f (r (r coin)))) ) ;; utility to fetch coin amount from coin (defun-inline input_amount_for_coin (coin) (f (r (r coin))) ) ;; calculate the hash of an announcement ;; we add 0xcb so ring announcements exist in a different namespace to announcements from inner_puzzles (defun-inline calculate_annoucement_id (this_coin_id this_subtotal next_coin_id cat_mod_struct) (sha256 next_coin_id RING_MORPH_BYTE (sha256tree (list this_coin_id this_subtotal))) ) ;; create the `ASSERT_COIN_ANNOUNCEMENT` condition that ensures the next coin's announcement is correct (defun-inline create_assert_next_announcement_condition (this_coin_id this_subtotal next_coin_id cat_mod_struct) (list ASSERT_COIN_ANNOUNCEMENT (calculate_annoucement_id this_coin_id this_subtotal next_coin_id cat_mod_struct ) ) ) ;; here we commit to I_{k-1} and S_k ;; we add 0xcb so ring announcements exist in a different namespace to announcements from inner_puzzles (defun-inline create_announcement_condition (prev_coin_id prev_subtotal) (list CREATE_COIN_ANNOUNCEMENT (concat RING_MORPH_BYTE (sha256tree (list prev_coin_id prev_subtotal))) ) ) ;;;;;;;;;;;;;;;;;;;;;;;;;;; ;; this function takes a condition and returns an integer indicating ;; the value of all output coins created with CREATE_COIN. If it's not ;; a CREATE_COIN condition, it returns 0. (defun-inline output_value_for_condition (condition) (if (= (f condition) CREATE_COIN) (f (r (r condition))) 0 ) ) ;; add two conditions to the list of morphed conditions: ;; CREATE_COIN_ANNOUNCEMENT for my announcement ;; ASSERT_COIN_ANNOUNCEMENT for the next coin's announcement (defun-inline generate_final_output_conditions ( prev_subtotal this_subtotal morphed_conditions prev_coin_id this_coin_id next_coin_id cat_mod_struct ) (c (create_announcement_condition prev_coin_id prev_subtotal) (c (create_assert_next_announcement_condition this_coin_id this_subtotal next_coin_id cat_mod_struct) morphed_conditions) ) ) ;; This next section of code loops through all of the conditions to do three things: ;; 1) Look for a \"magic\" value of -113 and, if one exists, filter it, and take note of the tail reveal and solution ;; 2) Morph any CREATE_COIN or CREATE_COIN_ANNOUNCEMENT conditions ;; 3) Sum the total output amount of all of the CREATE_COINs that are output by the inner puzzle ;; ;; After everything return a struct in the format (morphed_conditions . (output_sum . tail_reveal_and_solution)) ;; If multiple magic conditions are specified, the later one will take precedence (defun-inline condition_tail_reveal (condition) (f (r (r (r condition))))) (defun-inline condition_tail_solution (condition) (f (r (r (r (r condition)))))) (defun cons_onto_first_and_add_to_second (morphed_condition output_value struct) (c (c morphed_condition (f struct)) (c (+ output_value (f (r struct))) (r (r struct)))) ) (defun find_and_strip_tail_info (inner_conditions cat_mod_struct tail_reveal_and_solution) (if inner_conditions (if (= (output_value_for_condition (f inner_conditions)) -113) ; Checks this is a CREATE_COIN of value -113 (find_and_strip_tail_info (r inner_conditions) cat_mod_struct (c (condition_tail_reveal (f inner_conditions)) (condition_tail_solution (f inner_conditions))) ) (cons_onto_first_and_add_to_second (morph_condition (f inner_conditions) cat_mod_struct) (output_value_for_condition (f inner_conditions)) (find_and_strip_tail_info (r inner_conditions) cat_mod_struct tail_reveal_and_solution ) ) ) (c () (c 0 tail_reveal_and_solution)) ) ) ;;;;;;;;;;;;;;;;;;;;;;;;;;; lineage checking ;; return true iff parent of `this_coin_info` is provably a cat ;; A 'lineage proof' consists of (parent_parent_id parent_INNER_puzzle_hash parent_amount) ;; We use this information to construct a coin who's puzzle has been wrapped in this MOD and verify that, ;; once wrapped, it matches our parent coin's ID. (defun-inline is_parent_cat ( cat_mod_struct parent_id lineage_proof ) (= parent_id (calculate_coin_id (f lineage_proof) (cat_puzzle_hash cat_mod_struct (f (r lineage_proof))) (f (r (r lineage_proof))) ) ) ) (defun check_lineage_or_run_tail_program ( this_coin_info tail_reveal_and_solution parent_is_cat ; flag which says whether or not the parent CAT check ran and passed lineage_proof Truths extra_delta inner_conditions ) (if tail_reveal_and_solution (assert (= (sha256tree (f tail_reveal_and_solution)) (cat_tail_program_hash_truth Truths)) (merge_list (a (f tail_reveal_and_solution) (list Truths parent_is_cat lineage_proof ; Lineage proof is only guaranteed to be true if parent_is_cat extra_delta inner_conditions (r tail_reveal_and_solution) ) ) inner_conditions ) ) (assert parent_is_cat (not extra_delta) inner_conditions ) ) ) ;;;;;;;;;;;;;;;;;;;;;;;;;;; (defun stager_two ( Truths (inner_conditions . (output_sum . tail_reveal_and_solution)) lineage_proof prev_coin_id this_coin_info next_coin_id prev_subtotal extra_delta ) (check_lineage_or_run_tail_program this_coin_info tail_reveal_and_solution (if lineage_proof (is_parent_cat (cat_struct_truth Truths) (my_parent_cat_truth Truths) lineage_proof) ()) lineage_proof Truths extra_delta (generate_final_output_conditions prev_subtotal ; the expression on the next line calculates `this_subtotal` by adding the delta to `prev_subtotal` (+ prev_subtotal (- (input_amount_for_coin this_coin_info) output_sum) extra_delta) inner_conditions prev_coin_id (my_id_cat_truth Truths) next_coin_id (cat_struct_truth Truths) ) ) ) ; CAT TRUTHS struct is: ; CAT Truths is: ((Inner puzzle hash . (MOD hash . (MOD hash hash . TAIL hash))) . (my_id . (my_parent_info my_puzhash my_amount))) ; create truths - this_coin_info verified true because we calculated my ID from it! ; lineage proof is verified later by cat parent check or tail_program (defun stager ( cat_mod_struct inner_conditions lineage_proof inner_puzzle_hash my_id prev_coin_id this_coin_info next_coin_proof prev_subtotal extra_delta ) (c (list ASSERT_MY_COIN_ID my_id) (stager_two (cat_truth_data_to_truth_struct inner_puzzle_hash cat_mod_struct my_id this_coin_info ) (find_and_strip_tail_info inner_conditions cat_mod_struct ()) lineage_proof prev_coin_id this_coin_info (coin_id_for_proof next_coin_proof cat_mod_struct) prev_subtotal extra_delta )) ) (stager ;; calculate cat_mod_struct, inner_puzzle_hash, coin_id (list MOD_HASH (sha256 ONE MOD_HASH) TAIL_PROGRAM_HASH) (a INNER_PUZZLE inner_puzzle_solution) lineage_proof (sha256tree INNER_PUZZLE) (calculate_coin_id (f this_coin_info) (f (r this_coin_info)) (f (r (r this_coin_info)))) prev_coin_id ; ID this_coin_info ; (parent_id puzzle_hash amount) next_coin_proof ; (parent_id innerpuzhash amount) prev_subtotal extra_delta ) ) Additionally, there are a few standard TAIL puzzles.","s":"CAT Code","u":"/cats","h":"#code","p":260},{"i":272,"t":"The single-issuance TAIL prevents melting and requires the parent to be a specific coin. This is currently the default way to issue CATs, since it ensures the supply will never increase. This is the source code, which can also be found in the chia-blockchain repository in the puzzle genesis_by_coin_id.clvm: Expand Genesis By Coin ID puzzle genesis_by_coin_id.clvm ; This is a TAIL for use with cat.clvm. ; ; This checker allows new CATs to be created if they have a particular coin id as parent ; ; The genesis_id is curried in, making this lineage_check program unique and giving the CAT it's uniqueness (mod ( GENESIS_ID Truths parent_is_cat lineage_proof delta inner_conditions _ ) (include cat_truths.clib) (if delta (x) (if (= (my_parent_cat_truth Truths) GENESIS_ID) () (x) ) ) )","s":"Single-Issuance TAIL","u":"/cats","h":"#single","p":260},{"i":274,"t":"The multi-issuance TAIL allows any action to be taken, providing the original issuance key is used. Each spend that makes supply changes must be signed separately using this same key. This is the source code, which can also be found in the chia-blockchain repository in the puzzle everything_with_signature.clvm: Expand Everything With Signature puzzle everything_with_signature.clvm ; This is a \"limitations_program\" for use with cat.clvm. (mod ( PUBKEY Truths parent_is_cat lineage_proof delta inner_conditions _ ) (include condition_codes.clvm) (list (list AGG_SIG_ME PUBKEY delta)) ; Careful with a delta of zero, the bytecode is 80 not 00 ) This TAIL provides a balance between security and flexibility. It's similar to the previous TAIL, but the signature can be reused for the puzzle it's signed with, allowing the TAIL to change over time. The creator can publish the signature, allowing any owner to run the TAIL on their CAT, but any permissions granted can never be revoked. This is the source code, which can also be found in the chia-blockchain repository in the puzzle delegated_tail.clvm: Expand Delegated TAIL puzzle delegated_tail.clvm ; This is a \"limitations_program\" for use with cat.clvm. (mod ( PUBKEY Truths parent_is_cat lineage_proof delta inner_conditions ( delegated_puzzle delegated_solution ) ) (include condition_codes.clvm) (defun sha256tree1 (TREE) (if (l TREE) (sha256 2 (sha256tree1 (f TREE)) (sha256tree1 (r TREE))) (sha256 1 TREE))) (c (list AGG_SIG_UNSAFE PUBKEY (sha256tree1 delegated_puzzle)) (a delegated_puzzle (c Truths (c parent_is_cat (c lineage_proof (c delta (c inner_conditions delegated_solution)))))) ) )","s":"Multi-Issuance TAIL","u":"/cats","h":"#multi","p":260},{"i":276,"t":"CATs are designed in a way that makes them unusable as regular XCH in spends. However, it is usually possible to melt them back into XCH later. Tokens are often used as a form of credits, such as casino chips or store credit. TAILs can be used to accommodate issuance requirements, such as: Usage Description Stablecoins Creator can issue new tokens which are backed by attested funds. Limited Supply Creator can run a one-time issuance, and no more can ever be issued. Asset Redemption Creator can allow owners to melt into XCH by following specific rules. In all of these cases, the TAIL program is run when a coin is spent to check if the issuance is valid.","s":"Usage","u":"/cats","h":"#usage","p":260},{"i":278,"t":"Created coins become CATs with the same TAIL​ When the inner puzzle returns a CREATE_COIN condition, it will wrap its puzzle hash with the CAT and curry in the same TAIL as before. This prevents the CAT from being implicitly melted and the value used for other things when spending it. Unless TAIL is revealed, spends must net zero​ In order to prevent issuing new CATs or melting existing CATs without the TAIL permitting it, any spend that doesn't reveal the TAIL program must output the same amount as the input coins. CATs must match their parent or use the TAIL​ Another way to prevent CATs from being issued without permission, is that they validate their lineage by asserting the parent is a CAT of the same TAIL. This is done by using the ASSERT_MY_ID condition to verify the information passed in the spend. CATs enforce prefixes for coin announcements​ In order to ensure that the CATs can communicate with each other without interference from an inner puzzle, they must prepend a 0xcb prefix to coin announcements that are created within the CAT layer. TAILs are given a list of pre-calculated truths​ Many TAILs require information that has already been calculated in the CAT layer, so it is bundled together as a pre-validated collection of Truths. These truths are then passed into the TAIL as the first non-curried parameter in the solution. For more info, see the Truth Table. CATs have the option to use hinting​ Hinting is a way to signal the CAT's type to a Chia wallet. The hint is typically an inner puzzle hash. For more info, see our explanation of hinting in the FAQ.","s":"Design Decisions","u":"/cats","h":"#design-decisions","p":260},{"i":280,"t":"Each CAT coin has a truthful calculation of the difference between its amount and its output amount, called its delta. The CAT coins also are given the sum of every other coin's deltas, which must be zero. In order to enforce this zero-delta rule, each CAT coin is assigned a next and previous neighbor, which ultimately forms a ring. The coins use coin announcements to communicate with their neighbors. For this use case, the announcements must contain two pieces of information: The ID of the coin that created this coin. This is already implicitly contained in the coin announcement. The intended recipient's Coin ID. The announcement's message must contain this information in order to prevent attacks where coins can receive messages that weren't intended for them. To form the ring, every coin outputs the following conditions: ( (CREATE_COIN_ANNOUNCEMENT (concat previous_coin_ID sum_of_deltas_before_me)) (ASSERT_COIN_ANNOUNCEMENT (sha256 next_coin_id my_coin_id sum_of_deltas_including_me)) ) The announcement assertions take the hash of the announcement creator's ID and message. In order to create next_coin_id, the next coin's inner puzzle is wrapped with the current coin's CAT information. This guarantees that next_coin_id is a CAT of the same type as the current coin. Because both coins follow the same CAT mod puzzle, they must comply with the same set of truths. This, in turn, guarantees that the whole ring is telling the truth. As long as the ring is connected, the total delta must be zero.","s":"Spend Accounting","u":"/cats","h":"#accounting","p":260},{"i":282,"t":"There are two exceptions to the aforementioned zero-delta rule: Issuing coins (creating CATs from XCH) Melting coins (turning CATs back into XCH) To account for these cases, the TAIL program may approve a misreporting of a CAT coin's Delta by a specific amount, called the extra delta. This is one of the parameters passed to the TAIL program. There are a few rules to ensure that extra coins are not issued or melted: If the extra delta is anything other than 0, the TAIL program is forced to run. It must evaluate whether to permit the extra delta, or fail with an (x) call. If the extra delta value in the solution does not cause the TAIL program to fail, then it is automatically added to the reported delta, which is used in the announcement ring. If the TAIL program is not revealed and the extra delta is not 0, then the spend will fail.","s":"Extra Delta","u":"/cats","h":"#extra-delta","p":260},{"i":284,"t":"The TAIL program is powerful and flexible. It has control over, and access to, many things. This gives a programmer a lot of control, but also a great deal of responsibility. danger If the TAIL is programmed incorrectly, the tokens may be issued by attackers, rendering the asset worthless. A TAIL should follow all of the conventional rules of security that any Chialisp program responsible for locking up money should follow. Several parameters must be passed to a TAIL's solution: Parameter Description Truths These are bundled together, as explained in the truths section. parent_is_cat Whether the parent CAT has been validated as the same type. lineage_proof (optional) Proof that the parent is a CAT of the same type as this CAT. delta The extra delta value, as explained here. inner_conditions The conditions returned by the inner puzzle (see below). tail_solution (optional) A list of opaque parameters passed to the TAIL. Although the TAIL is powerful, it is not necessarily run every time the coin is spent. The TAIL is run if a magic condition is created in the inner puzzle. This magic condition is required to prevent people who can spend the TAIL from intercepting the spend and changing it against the spender's will. The magic condition that triggers the TAIL to be run must look like this: (51 0 -113 ), where: 51 is the condition code for CREATE_COIN. 0 can be replaced with anything, but this is the smallest possible value. Although the CREATE_COIN condition usually has a puzzle hash, it is ignored here. -113 is the magic amount, which signals to the CAT layer that the TAIL must be run. A negative number was chosen because negative coins are usually invalid, but otherwise it is an arbitrary amount. The TAIL should check diligently for and authorize or reject the following things: Is the extra delta issuing or melting any coins? Is this coin's parent not a CAT of the same type?","s":"TAIL Program","u":"/cats","h":"#tail","p":260},{"i":286,"t":"In Ethereum, a token's issuer might have the ability to freeze or confiscate funds without the owner's permission. This is not possible in Chia. In Chia, an issuer creates a TAIL, which lives inside all CATs of the same type, including those that have already been distributed. However, the issuer does not have the power to spend coins they do not own. A TAIL can only run as the last step in a CAT's spend, and the owner of the CAT (not the issuer) is responsible for providing its solution. This means that only the owner can run the TAIL. Therefore, the CAT's owner is the only one with the ability to complete the spend. This decision adds some decentralization for users. It also adds some complexity. The importance of creating a well-constructed TAIL cannot be emphasized enough. Once a CAT has been distributed, it is no longer possible to change the TAIL across the entire token supply. The TAIL is locked into the same set of rules forever. To change the TAIL would be tantamount to replacing physical cash in circulation. An exchange for new tokens would have to be offered, and the old token eventually deprecated, even if some people still carry it. It also means that if the set of rules is compromised, people may be able to issue or melt CATs maliciously. There’s no easy way to patch the TAIL, other than through the process above, and therefore it is best avoided.","s":"Limitations of the TAIL","u":"/cats","h":"#tail-limitations","p":260},{"i":288,"t":"Some decisions regarding the granularity and denomination of CATs versus XCH: Most Chia wallets choose to display their value in XCH. However, this is a purely cosmetic choice because Chia's blockchain only knows about mojos. One XCH is equal to one trillion (1,000,000,000,000) mojos. In a similar vein, Chia Network has made the design decision to map 1 CAT to 1,000 XCH mojos. This ratio will be the same for all CATs. Theoretically, it would be possible to set the CAT:mojo ratio to something other than 1:1000 for a specific CAT, but we strongly recommend against doing this. The official Chia wallet will not support CATs with a ratio other than 1:1000. Additionally, if you created your own wallet with support for different ratios, users of this wallet would almost certainly be confused and accidentally spend too much or too little money, by multiple orders of magnitude. Please don't attempt this. The melt value of a single token is 1,000 mojos. This remains true regardless of the token's face value or its circulating supply. A token's face value is based on supply and demand, rather than being matched to the melt value. By analogy, on multiple occasions the US Treasury has floated the idea of issuing a $1 trillion coin made from platinum. Leaving aside the practical implications of doing this, the magnitude of the difference between this hypothetical coin's face value and melt value would be similar to that of CATs and XCH. The coin would be worth $1 trillion dollars, but if someone melted it and sold the platinum, they'd only receive a minuscule fraction of that amount. On the other end of the spectrum, consider the US penny. Its base metals (97.5% zinc and 2.5% copper) are worth around two cents. So in theory, if you could melt a penny into zinc and copper while minimizing your costs, you could sell these metals for a sizable profit.","s":"Valuation","u":"/cats","h":"#valuation","p":260},{"i":290,"t":"It's important to keep in mind that a CAT's TAIL (and nothing else) decides the rules for melting, if it allows melting at all. For example, our single-issuance TAIL only works with a specific coin, so it does not allow melting. CATs that use this TAIL can never be melted, no matter how small their face value. Our delegated TAIL leaves it entirely up to the CAT's creator how and when melting can happen. There are many possible reasons you may want to melt a CAT, other than the obvious example of its face value being less than the melt value. Beyond our pre-packaged examples, TAILs with a wide range of functionality are also possible. To illustrate some of this functionality, let's consider three potential reasons for melting, along with who is permitted to melt the tokens.","s":"Reasons for Melting","u":"/cats","h":"#reasons-for-melting","p":260},{"i":292,"t":"For certain categories of CATs, such as stablecoins and redemption tokens, melting will be allowed only by the creator, and only if they own the tokens. In the case of a stablecoin, the creator may need to remove some tokens from circulation if backing funds are reduced. For redemption tokens, the owner may exchange a token with the creator for something of value. The token no longer has any face value, so its creator will remove it from circulation.","s":"Removal From Circulation","u":"/cats","h":"#removal-from-circulation","p":260},{"i":294,"t":"Some CATs might allow their owners to melt tokens in order to gain something else of value, for example NFTs or other CATs. In fact, an entire marketplace could emerge from this concept. Here are some possible examples of this: The creator of a set of NFTs also creates a small issuance of golden tickets that can be used to pick out any individual NFT before the set is made publicly available. A celebrity issues some tokens that can be exchanged for something of non-monetary value, such as a meeting with said celebrity. The holder of a CAT must submit a proof of melt in order to enter a contest.","s":"Value Exchange","u":"/cats","h":"#value-exchange","p":260},{"i":296,"t":"A CAT could be created as a limited-time offer or as a game of musical chairs. In these cases, tokens would be melted against the owner's will. This could be done either at random or as a deliberate type of slashing.","s":"Ephemeral Tokens","u":"/cats","h":"#ephemeral-tokens","p":260},{"i":298,"t":"The following is a list of truths that are passed into the TAIL: Truth Description My ID The ID of the coin. My Parent's ID The ID of the coin's parent. My Full Puzzle Hash The puzzle hash contained inside the coin. My Amount The amount of the coin in mojos. My Inner Puzzle Hash The puzzle hash of the inner puzzle inside the CAT layer. My Lineage Proof (optional) Proof that the CAT's parent has the same TAIL. My TAIL Solution (optional) A list of parameters passed into the TAIL program. My Coin Info The parent, puzzle hash, and amount. CAT Mod Hash The hash of the CAT before anything is curried. CAT Mod Hash Hash The hash of the CAT mod hash. CAT TAIL Program Hash The hash of the TAIL program that was curried into the CAT.","s":"Truth Table","u":"/cats","h":"#truth-table","p":260},{"i":300,"t":"CATs are a great way to create tokens that represent divisible assets or currencies on top of the Chia blockchain. They can be used to represent stablecoins, tickets, store credit, and many other things.","s":"Conclusion","u":"/cats","h":"#conclusion","p":260},{"i":302,"t":"It is possible to optimize the cost of your programs by making certain changes and keeping things in mind as you write code using the language. Let's explore some of these methods now.","s":"Optimization","u":"/optimization","h":"","p":301},{"i":304,"t":"Check out the full conditions list for detailed information on conditions and their use. If you are writing a puzzle for the Chia blockchain, minimize the number of spends and conditions used. Specifically, the CREATE_COIN, AGG_SIG_ME, and AGG_SIG_UNSAFE conditions have a massive cost associated with them. This is because they are an expensive operation to perform on the node. For example, instead of creating a coin in each spend, you can aggregate them all into a single coin created from one of the spends. The other coins just contribute to the overall value.","s":"Conditions","u":"/optimization","h":"#conditions","p":301},{"i":306,"t":"Check out the list of operator costs to understand the implications of each, and how you can use them to more efficiently perform an operation. For example, this costly method to check if a number is odd: (r (divmod 7 2)) (r (divmod 7 2)) Chialisp Can be replaced with this simpler and more efficient method: (logand 7 1) (logand 7 1) Chialisp Sometimes it may not always be obvious, but optimizing these things can make a difference over time.","s":"Utilize Operators","u":"/optimization","h":"#utilize-operators","p":301},{"i":308,"t":"It may be tempting to break up all of your code into functions to make it cleaner and easier to read, but that's not always the best option. Functions are essentially a new program that has to be executed whenever called, which means creating a new environment and passing all of the parameters into it. Sometimes, functions can actually help you save on cost, by reusing the same parameter multiple times. Instead of repeating it, you are simply using the value from the environment. Here is an example of a good use of a function: (mod () (defun square (number) (* number number) ; The number is reused twice here. ) (square 8) ) (mod () (defun square (number) (* number number) ; The number is reused twice here. ) (square 8) ) Chialisp However, when you only use the values once, you are just wasting cost on the function call. This is where inline functions come in. We can use an inline function to insert code at compile time: (mod () (defun-inline double (number) (* number 2) ; This function will be replaced with its contents. ) (double 8) ) (mod () (defun-inline double (number) (* number 2) ; This function will be replaced with its contents. ) (double 8) ) Chialisp This is a form of macro, and allows you to clean up your code without adding any additional overhead. However, if you used an inline function for the previous example, you can see what happens: (mod () (defun-inline square (number) (* number number) ; The expression for number is reused twice here. ) (square (* 2 3)) ; Inlines to (* (* 2 3) (* 2 3)) ) (mod () (defun-inline square (number) (* number number) ; The expression for number is reused twice here. ) (square (* 2 3)) ; Inlines to (* (* 2 3) (* 2 3)) ) Chialisp The expression passed in as the parameter gets verbatim copied multiple times, which is very inefficient. When writing a function, decide whether it should be inline or not based on whether the parameters are reused or not.","s":"Functions","u":"/optimization","h":"#functions","p":301},{"i":310,"t":"Accessing values from the environment has a cost that grows the deeper the values are in the tree. Because of this, the more parameters a function or program has, the more cost will be paid. Try to keep the number of parameters relatively low if possible. This also has the added benefit of making your code more readable. This becomes especially important if you are passing many different values between inner puzzles or functions.","s":"Minimize Parameters","u":"/optimization","h":"#minimize-parameters","p":301},{"i":312,"t":"The way that Chia Network does pooling is unlike many blockchains that have come before it. Pool operators actually rely on an on-chain smart coin to verify that they will be able to directly claim any potential pool rewards that farmers create. This allows pools to trust farmers enough to pay them out, while still keeping the power of making the blocks in the hands of the farmer. This means that the decentralization of the network remains the same, even as the rewards get concentrated to the pool! In this section, we're going to break down how all of this works in Chialisp. This section assumes you have already read the section about singletons (or at least understand how they work) as that is the outer puzzle that wraps the pooling puzzles.","s":"Pooling","u":"/pooling","h":"","p":311},{"i":314,"t":"There are a few requirements that were set for how the pooling protocol would work on the Chia Network. Let's go over them now: The farmer farms the blocks, not the pool. This is incredibly important for network decentralization. If this is not true, then the bigger a pool gets, the closer it is to gaining 51% of the network resources. We still want the farmers to create the blocks, but we need some way to assure the pool that the farmer will give them the reward when they do. We do this by creating plots that farm directly to a specific puzzle hash, and ensuring that puzzle hash is something that the pool can claim. The farmer must be able to change pools. Initially, this seems to conflict with the first requirement. Plots can be made to send rewards directly to a puzzle hash, but you cannot change that puzzle hash once they are plotted. If you want to switch pools, you'll have to remake all of your plots! We solve this by having our plots create payments that a specific singleton (also called a \"plot nft\") can claim. Then, we can lend partial control of that singleton to a pool, but still retain the ability to reclaim our singleton and lend it instead to a different pool. Our plots will remain effective as long as we retain control of the singleton. The farmer cannot leave the pool immediately. This requirement prevents attacks common to other blockchains where a miner will send partials to a pool until they win a block, then leave the pool immediately and claim that block for themselves. To prevent this, we have implemented something called a waiting room puzzle which is nearly the same as the puzzle for farming to a pool, except that the farmer can reclaim their singleton after a specified amount of time (in blocks).","s":"Design Requirements","u":"/pooling","h":"#design-requirements","p":311},{"i":316,"t":"We call the standard puzzle that we use to lend away partial control of our singleton the pool member inner puzzle. Our goal here is threefold: Allow the pool to claim pay-to-singleton coins Disallow the farmer from claiming any coins Allow the farmer to begin the process of reclaiming full control of the singleton Let's take a look at the full source now: (mod ( POOL_PUZZLE_HASH P2_SINGLETON_PUZZLE_HASH OWNER_PUBKEY POOL_REWARD_PREFIX WAITINGROOM_PUZHASH Truths p1 pool_reward_height ) ; POOL_PUZZLE_HASH is commitment to the pool's puzzle hash ; P2_SINGLETON_PUZZLE_HASH is the puzzle hash for your pay to singleton puzzle ; OWNER_PUBKEY is the farmer pubkey which authorises a travel ; POOL_REWARD_PREFIX is network-specific data (mainnet vs testnet) that helps determine if a coin is a pool reward ; WAITINGROOM_PUZHASH is the puzzle_hash you'll go to when you iniate the leaving process ; Absorbing money if pool_reward_height is an atom ; Escaping if pool_reward_height is () ; p1 is pool_reward_amount if absorbing money ; p1 is key_value_list if escaping ; pool_reward_amount is the value of the coin reward - this is passed in so that this puzzle will still work after halvenings ; pool_reward_height is the block height that the reward was generated at. This is used to calculate the coin ID. ; key_value_list is signed extra data that the wallet may want to publicly announce for syncing purposes (include condition_codes.clib) (include singleton_truths.clib) ; takes a lisp tree and returns the hash of it (defun sha256tree (TREE) (if (l TREE) (sha256 2 (sha256tree (f TREE)) (sha256tree (r TREE))) (sha256 1 TREE) ) ) (defun-inline calculate_pool_reward (pool_reward_height P2_SINGLETON_PUZZLE_HASH POOL_REWARD_PREFIX pool_reward_amount) (sha256 (logior POOL_REWARD_PREFIX (logand (- (lsh (q . 1) (q . 128)) (q . 1)) pool_reward_height)) P2_SINGLETON_PUZZLE_HASH pool_reward_amount) ) (defun absorb_pool_reward (POOL_PUZZLE_HASH my_inner_puzzle_hash my_amount pool_reward_amount pool_reward_id) (list (list CREATE_COIN my_inner_puzzle_hash my_amount) (list CREATE_COIN POOL_PUZZLE_HASH pool_reward_amount) (list CREATE_PUZZLE_ANNOUNCEMENT pool_reward_id) (list ASSERT_COIN_ANNOUNCEMENT (sha256 pool_reward_id '$')) ) ) (defun-inline travel_to_waitingroom (OWNER_PUBKEY WAITINGROOM_PUZHASH my_amount extra_data) (list (list AGG_SIG_ME OWNER_PUBKEY (sha256tree extra_data)) (list CREATE_COIN WAITINGROOM_PUZHASH my_amount) ) ) ; main (if pool_reward_height (absorb_pool_reward POOL_PUZZLE_HASH (my_inner_puzzle_hash_truth Truths) (my_amount_truth Truths) p1 (calculate_pool_reward pool_reward_height P2_SINGLETON_PUZZLE_HASH POOL_REWARD_PREFIX p1) ) (travel_to_waitingroom OWNER_PUBKEY WAITINGROOM_PUZHASH (my_amount_truth Truths) p1) ) ) As always, let's begin with the arguments: POOL_PUZZLE_HASH is the address to which we want to pay the pool when we win a block reward. The pool uses this to verify that the singleton has been lent to them. P2_SINGLETON_PUZZLE_HASH is the puzzle hash that payments to this singleton will have. This is the hash that farmers make their plots to. OWNER_PUBKEY is the public key that will sign the decision to leave the pool. This is likely owned by the farmer. POOL_REWARD_PREFIX is a bit of a unique argument. On the chia mainnet, this will always be ccd5bb71183532bff220ba46c268991a00000000000000000000000000000000. It is the beginning of the parent_coin_id of pool reward coins. Because those coins do not have a parent, their ID is derived from a combination of the network ID in the left half of the ID, and an incrementing identifier in the right. That first half is followed by 32 zeroes to make it the length of a standard hash. We'll talk more about why this is needed when we go over the segment of code that uses it. WAITINGROOM_PUZHASH is the puzzle hash of the waiting room puzzle that we will go to when we attempt to leave the pool. We will go over that puzzle later, but what's important to know is that we commit to the puzzle we leave to before we join the pool. This is so the pool can have certain assurances about how long it will take you to leave. Truths is the data structure that is forcefully added to this puzzle as part of the singleton top layer. It contains some data we will use in the puzzle which we will access by using some functions from the singleton_truths.clib library. There are two spend cases for this puzzle. The absorb case will most likely be triggered by the pool and is how they claim the rewards that the farmers receive. The escape case will be initiated by the farmer to begin the process of leaving the pool by heading to the waiting room. The following two arguments change depending on the case we are executing: p1 is named the way it is because it is going to be different depending on the spend type we are using. It is either: The amount of the pool reward that is being claimed (1750000000000 during the first three years) A list of key value pairs that is used to reveal important information to the blockchain for wallets to use (similar to the singleton launcher) pool_reward_height is also different depending on the spend case, but in the escape case it is just () so we leave it named the way it is. In the absorb case, it is the height of the pool reward that is being absorbed. This is used along with POOL_REWARD_PREFIX to calculate the parent_coin_id of the reward coin so that we can calculate its ID. Let's talk about our main entry point: (if pool_reward_height (absorb_pool_reward POOL_PUZZLE_HASH (my_inner_puzzle_hash_truth Truths) (my_amount_truth Truths) p1 (calculate_pool_reward pool_reward_height P2_SINGLETON_PUZZLE_HASH POOL_REWARD_PREFIX p1) ) (travel_to_waitingroom OWNER_PUBKEY WAITINGROOM_PUZHASH (my_amount_truth Truths) p1) ) The main control flow here is whether or not the height is passed in as (). This is how we determine the spend type to execute. After that we just head to the appropriate function that generates the conditions we will need for the type of spend we are executing. You'll notice that we are extracting the relevant data from the Truths object before we pass them to the inner functions. We are also calculating one additional piece of information. Let's look at it now: (defun-inline calculate_pool_reward (pool_reward_height P2_SINGLETON_PUZZLE_HASH POOL_REWARD_PREFIX pool_reward_amount) (sha256 (logior POOL_REWARD_PREFIX (logand (- (lsh (q . 1) (q . 128)) (q . 1)) pool_reward_height)) P2_SINGLETON_PUZZLE_HASH pool_reward_amount) ) This line may look complex, but it's doing something fairly simplistic. It is calculating the coin ID of the reward coin it is claiming by manually calculating the parent id from the POOL_REWARD_PREFIX and pool_reward_height. Why do we have to do this? The manual calculation is due to the fact that this singleton may have other payments made to it. Right now, since we are lending our singleton to the pool, we don't want the singleton to be able to claim those rewards. We specifically only want the pool to be able to claim pool rewards that are generated from farming. Since we know these rewards have a parent_coin_id that is a special format, we can manually calculate it to ensure that the pool can't lie to us and pass in the ID of a non-reward coin. Let's take a look at this section here: (logior POOL_REWARD_PREFIX (logand (- (lsh (q . 1) (q . 128)) (q . 1)) pool_reward_height)) (- (lsh (q . 1) (q . 128)) (q . 1)) is simply a way of generating a sequence of 32 fs. We then use logand on that with the pool reward height, which in an honest scenario should leave it unchanged. Finally, we use logior to combine the two values into one string. Let's say we have a height of abcdef. Our final product will be ccd5bb71183532bff220ba46c268991a00000000000000000000000000abcdef. Why do we need this extra logand with the string of fs? It's to prevent a relatively obscure, but possible attack. Remember that an attacker can pass whatever they want in through the solution. For example, a 32 byte hex string. If they passed through the right hex string, they could completely control the output of our calculation except for the bits that happen to be set to 1 in the genesis challenge half of the POOL_REWARD_PREFIX (62/128 of them). The idea is that a pool could grind out a coin whose parent ID has all of those bits set, create the coin, and then use the singleton to claim it. Why claim a coin that you already had control of? This will become more apparent in the waiting room puzzle, but they could hypothetically \"freeze\" the singleton in their pool if they were able to reset the puzzle. It's not as important in the pool member puzzle, but it is still probably best to prevent the pool from spending the singleton in an unintended way. The logand ensures that only bits on the right can change, every bit on left gets set to 0 before it is evaluated with the logior. Okay let's move onto the conditions for the absorb spend case: (defun absorb_pool_reward (POOL_PUZZLE_HASH my_inner_puzzle_hash my_amount pool_reward_amount pool_reward_id) (list (list CREATE_COIN my_inner_puzzle_hash my_amount) (list CREATE_COIN POOL_PUZZLE_HASH pool_reward_amount) (list CREATE_PUZZLE_ANNOUNCEMENT pool_reward_id) (list ASSERT_COIN_ANNOUNCEMENT (sha256 pool_reward_id '$')) ) ) The first CREATE_COIN condition ensures that our singleton is recreated exactly as it is. Remember that we get my_inner_puzzle_hash and my_amount from our singleton outer puzzle, so we don't need to assert them. The next CREATE_COIN condition creates the coin that uses the excess value from spending the pay-to-singleton coin to pay the pool. Keep in mind that this puzzle hash is curried into the puzzle and cannot change. This is because there is no signature required from the pool to spend the coin. If we didn't pre-commit to the puzzle hash, anyone could solve with their own puzzle hash and spend the rewards to themselves. The announcement conditions are the other side of the pay-to-singleton announcements. The announcement creation allows the pay-to-singleton to assert that it has received the instruction to pay out. The announcement assertion ensures that the pay-to-singleton is actually spent (otherwise we run into the singleton \"freezing\" problem from above again). Finally, let's look at the escape conditions: (defun-inline travel_to_waitingroom (OWNER_PUBKEY WAITINGROOM_PUZHASH my_amount extra_data) (list (list AGG_SIG_ME OWNER_PUBKEY (sha256tree extra_data)) (list CREATE_COIN WAITINGROOM_PUZHASH my_amount) ) ) Simple enough. We first require a signature on the key/value list that is being passed in through the solution to secure it and to signal that this spend is indeed triggered by the owner of the singleton. The only other thing we do is send ourselves to the waiting room. Let's talk about that puzzle now.","s":"The Pool Member","u":"/pooling","h":"#the-pool-member","p":311},{"i":318,"t":"Before we start talking about this puzzle, let's examine the full source as usual: (mod ( POOL_PUZZLE_HASH P2_SINGLETON_PUZZLE_HASH OWNER_PUBKEY POOL_REWARD_PREFIX RELATIVE_LOCK_HEIGHT Truths spend_type p1 p2 ) ; POOL_PUZZLE_HASH is commitment to the pool's puzzle hash ; P2_SINGLETON_PUZZLE_HASH is the puzzlehash for your pay_to_singleton puzzle ; OWNER_PUBKEY is the farmer pubkey which signs the exit puzzle_hash ; POOL_REWARD_PREFIX is network-specific data (mainnet vs testnet) that helps determine if a coin is a pool reward ; RELATIVE_LOCK_HEIGHT is how long it takes to leave ; spend_type is: 0 for absorbing money, 1 to escape ; if spend_type is 0 ; p1 is pool_reward_amount - the value of the coin reward - this is passed in so that this puzzle will still work after halvenings ; p2 is pool_reward_height - the block height that the reward was generated at. This is used to calculate the coin ID. ; if spend_type is 1 ; p1 is key_value_list - signed extra data that the wallet may want to publicly announce for syncing purposes ; p2 is destination_puzhash - the location that the escape spend wants to create itself to (include condition_codes.clvm) (include singleton_truths.clib) ; takes a lisp tree and returns the hash of it (defun sha256tree (TREE) (if (l TREE) (sha256 2 (sha256tree (f TREE)) (sha256tree (r TREE))) (sha256 1 TREE) ) ) (defun-inline calculate_pool_reward (pool_reward_height P2_SINGLETON_PUZZLE_HASH POOL_REWARD_PREFIX pool_reward_amount) (sha256 (logior POOL_REWARD_PREFIX (logand (- (lsh (q . 1) (q . 128)) (q . 1)) pool_reward_height)) P2_SINGLETON_PUZZLE_HASH pool_reward_amount) ) (defun absorb_pool_reward (POOL_PUZZLE_HASH my_inner_puzzle_hash my_amount pool_reward_amount pool_reward_id) (list (list CREATE_COIN my_inner_puzzle_hash my_amount) (list CREATE_COIN POOL_PUZZLE_HASH pool_reward_amount) (list CREATE_PUZZLE_ANNOUNCEMENT pool_reward_id) (list ASSERT_COIN_ANNOUNCEMENT (sha256 pool_reward_id '$')) ) ) (defun-inline travel_spend (RELATIVE_LOCK_HEIGHT new_puzzle_hash my_amount extra_data) (list (list ASSERT_HEIGHT_RELATIVE RELATIVE_LOCK_HEIGHT) (list CREATE_COIN new_puzzle_hash my_amount) (list AGG_SIG_ME OWNER_PUBKEY (sha256tree (list new_puzzle_hash extra_data))) ) ) ; main (if spend_type (travel_spend RELATIVE_LOCK_HEIGHT p2 (my_amount_truth Truths) p1) (absorb_pool_reward POOL_PUZZLE_HASH (my_inner_puzzle_hash_truth Truths) (my_amount_truth Truths) p1 (calculate_pool_reward p2 P2_SINGLETON_PUZZLE_HASH POOL_REWARD_PREFIX p1) ) ) ) You may notice that is looks nearly identical to the one above. Instead of breaking this down piece by piece, we're just going to focus on the differences. First, the parameters: ( POOL_PUZZLE_HASH P2_SINGLETON_PUZZLE_HASH OWNER_PUBKEY POOL_REWARD_PREFIX RELATIVE_LOCK_HEIGHT Truths spend_type p1 p2 ) We still have POOL_PUZZLE_HASH, P2_SINGLETON_PUZZLE_HASH, OWNER_PUBKEY, and POOL_REWARD_PREFIX. However, now we also have a new curried in parameter called RELATIVE_LOCK_HEIGHT. This indicates the amount of time after entering this waiting room that we have to wait before we can spend away to something else. Note that relative lock heights are calculated from the time of the coin's creation. If the coin is spent as part of an absorb, this lock height resets. Theoretically, with a large enough lock height and a big enough farmer who wins frequently, this singleton can be \"frozen\" until the farmer is lucky enough not to win a block within the specified timeframe. We still have Truths, since this is still a singleton inner puzzle. However, the final three arguments are almost completely different. spend_type is now necessary because we can no longer choose which spend case we are executing based on the last argument. p1 is different based on the spend type: If we're doing the absorb spend, it's the amount of the pool reward coin. If we're traveling to a new puzzle, it's the key/value list that we use to record data in the blockchain. p2 is also different based on the spend type: If we're doing the absorb spend, it's the height at which the pool reward coin was created. If we're traveling to a new puzzle, it's the puzzle hash of that puzzle After the argument differences, the only other major change is in the travel function: (defun-inline travel_spend (RELATIVE_LOCK_HEIGHT new_puzzle_hash my_amount extra_data) (list (list ASSERT_HEIGHT_RELATIVE RELATIVE_LOCK_HEIGHT) (list CREATE_COIN new_puzzle_hash my_amount) (list AGG_SIG_ME OWNER_PUBKEY (sha256tree (list new_puzzle_hash extra_data))) ) ) First, we assert that the required amount of time has passed (this is for the pool's safety). Then, we create the new specified coin. Note that we don't get to choose the amount and, therefore, must escape to a new singleton. Finally, we sign the extra data, just like before, but this time we include the destination_puzhash so that someone malicious cannot steal our singleton by substituting in a value. Those are the only changes! It may seem pretty irregular to have these as separate but similar puzzles. There's a lot of code duplication which is usually bad practice. It's very possible that there is a way to combine these two puzzles into a single puzzle, but the cost would increase dramatically. At the end of the day, it's better to have duplicated code than to bog down the blockchain with needlessly expensive transactions. Interestingly enough, we actually want to be in the waiting room state with a lock height of zero when we are pooling by ourselves. The reasoning is that since we are \"lending\" the singleton to ourselves, we don't really need the insurance that we leave early, which is the entire point of the waiting room. This cuts down on unnecessary spends, and saves us even more cost in the long run.","s":"The Waiting Room","u":"/pooling","h":"#the-waiting-room","p":311},{"i":320,"t":"Every operator has a cost associated with it. Additionally, there can be a separate cost dependent on the number of arguments or bytes used when calling it. If you deploy your program as a puzzle on the Chia blockchain, it will terminate if it surpasses a cost of 11,000,000,000 (11 billion), and it can have higher fees associated with it based on the cost. If you are interested in how cost affects the Chia blockchain, you can read the Cost page on the Chia documentation site. info You can use the following commands to check the cost while compiling and running programs: run --cost \"\" brun --cost \"\" \"\"","s":"Costs","u":"/costs","h":"","p":319},{"i":322,"t":"Operator Base Argument Byte f - first 30 0 0 i - if 33 0 0 c - cons 50 0 0 r - rest 30 0 0 l - list predicate 19 0 0 q - quote 20 0 0 a - apply 90 0 0 = 117 0 1 + 99 320 3 - 99 320 3 * 92 885 Info / 988 0 4 logand 100 264 3 logior 100 264 3 logxor 100 264 3 lognot 331 0 3 > 498 0 2 >s 117 0 1 strlen 173 0 1 concat 142 135 3 divmod 1116 0 6 sha256 87 134 2 ash - arithmetic shift 596 0 3 lsh - logical shift 277 0 3 not 200 300 0 any 200 300 0 all 200 300 0 point_add 101094 1343980 0 pubkey_for_exp 1325730 0 38","s":"Cost Table","u":"/costs","h":"#table","p":319},{"i":324,"t":"There is a base cost of 1 for every call to an operator. This is due to the processing time of steps taken internally to call the operator. Additionally, there is a cost of 10 per byte of memory allocated in the return value of an operator. This excludes the boolean values 0 and 1, which are free.","s":"Additional Costs","u":"/costs","h":"#additional-costs","p":319},{"i":326,"t":"More information on the costs associated with conditions can be found on the Conditions page of the Chia docs.","s":"Conditions","u":"/costs","h":"#conditions","p":319},{"i":328,"t":"This is an example of how to calculate the cost of a simple CLVM program by hand. Understanding this section requires knowledge of what CLVM is first. Refer to the CLVM page for more information. Refer to the following CLVM program: (concat (q . gu) (q . ide)) (concat (q . gu) (q . ide)) CLVM The atoms gu and ide are quoted, so that they are interpreted as values rather than programs. The brun command takes two arguments, a program and its environment. If no environment is specified on the command line (as is the case in this example), we use an empty environment, (). At the lowest level of the interpreter, we interpret an atom as one of three things: A quote (cost 20) A path lookup into the environment (base cost of 44 + 4 for each bit) An operator (mandatory cost of 1 + the cost of executing the operator) note There might be a penalty cost for path lookups. See the Penalty Cost section for more info. This is a breakdown of how we can calculate the cost of that program: concat eval (mandatory cost): 1 q . gu (cost of a quote): 20 q . ide (cost of a quote): 20 concat (execution cost): 142 concat arg cost (\"gu\"): 135 concat arg cost (\"ide\"): 135 concat two bytes (\"gu\"): 6 (2 bytes * 3 cost per byte) concat three bytes (\"ide\"): 9 (3 bytes * 3 cost per byte) malloc five bytes (\"guide\"): 50 (5 bytes * 10 malloc cost per byte) Program cost = 518 This is confirmed by running brun from the command line: brun --cost --quiet '(concat (q . gu) (q . ide))' cost = 518","s":"Evaluating Cost","u":"/costs","h":"#evaluating-cost","p":319},{"i":330,"t":"At first glance, it might appear that the following two programs should have the same cost. However, the cost of the second program is 10 higher than that of the first: brun --cost '(+ (q . 126) (q . 1))' cost = 796 127 brun --cost '(+ (q . 127) (q . 1))' cost = 806 128 The reason these programs cost different is that the latter needs a leading zero in its result. When dumping the hexadecimal representation of the output, this becomes clearer: brun --dump --cost '(+ (q . 126) (q . 1))' cost = 796 7f brun --dump --cost '(+ (q . 127) (q . 1))' cost = 806 820080","s":"Penalty cost","u":"/costs","h":"#penalty-cost","p":319},{"i":332,"t":"Now let's look at a real-world example of calculating cost. The standard transaction is one that adds and removes one or more vanilla XCH coins from the coin set. While it is possible to both add and remove exactly one coin in a standard transaction, a more typical transaction would involve adding and removing two coins, giving the transaction two inputs and two outputs. This would happen if Alice spent two coins to send money to Bob, and received one coin back as change. We'll detail two techniques to calculate the cost of this transaction.","s":"Real World Example","u":"/costs","h":"#real-world-example","p":319},{"i":334,"t":"This technique is straightforward, but it will only give a rough estimate of cost. We'll look at a more accurate technique in the next section. The example we'll use is a transaction where Alice sent money to Bob and received change. The commands will be performed on Alice's computer. First, we'll run get_transactions to obtain the transaction ID: chia wallet get_transactions Transaction cd4e915dc8fd6eb932b5e1be67088eb9af48a560a6ddbc55c53ee44eaf191ee0 Status: Confirmed Amount sent: 1.01 XCH To address: xch1989s7f4dn43963gsdqus7z6ydm7upuqzfae4ftts7rm80k4848csewg085 Created at: 2022-03-20 06:03:09 Next, we'll get more info by running get_transaction, entering the ID we just obtained: chia wallet get_transaction -tx cd4e915dc8fd6eb932b5e1be67088eb9af48a560a6ddbc55c53ee44eaf191ee0 -v {'additions': [{ 'amount': 1010000000000, 'parent_coin_info': '0x484ed352cd7e7e396bdbee72302e40653c2d880bd134d29f75f07ffffe4c7a0f', 'puzzle_hash': '0x29cb0f26ad9d625d451068390f0b446efdc0f0024f7354ad70f0f677daa7a9f1' }, { 'amount': 936839958396, 'parent_coin_info': '0x484ed352cd7e7e396bdbee72302e40653c2d880bd134d29f75f07ffffe4c7a0f', 'puzzle_hash': '0xf56f5af041272572fe528e794c364fbe2be444ab77de62a1796772804a4c9fef' }], 'amount': 1010000000000, 'confirmed': True, 'confirmed_at_height': 1720943, 'created_at_time': 1647781389, 'fee_amount': 0, 'memos': [], 'name': '0xcd4e915dc8fd6eb932b5e1be67088eb9af48a560a6ddbc55c53ee44eaf191ee0', 'removals': [{ 'amount': 946839958396, 'parent_coin_info': '0x98706c3a489574a9f32f339662f339b7ba3c9dce1da4feb301432aa60216635e', 'puzzle_hash': '0xe415c314693b27c0cb949c27cb244a8ed9def528346f37491393fdd49e24bcd5' }, { 'amount': 1000000000000, 'parent_coin_info': '0x98706c3a489574a9f32f339662f339b7ba3c9dce1da4feb301432aa60216635e', 'puzzle_hash': '0xd8af3cb1130f6d7e4011c6fa85779c0cfddb1a594cdd170d1dfc8aeb5f3c93fe' }], 'spend_bundle': { 'aggregated_signature': '0xa35c58c6687e79a91e2c409451e620dc26f286637be916910d02253fa0fb401a77d0f3c2b0ff72565fae5c9e66affbe70833f7bbae6b2c3508404f6058ec82d94f9738d23a4b23748d97d71e532a7d7c6390f21fe82dc5f1c0c75d90150d952f', 'coin_spends': [{ 'coin': { 'amount': 946839958396, 'parent_coin_info': '0x98706c3a489574a9f32f339662f339b7ba3c9dce1da4feb301432aa60216635e', 'puzzle_hash': '0xe415c314693b27c0cb949c27cb244a8ed9def528346f37491393fdd49e24bcd5' }, 'puzzle_reveal': '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', 'solution': '0xff80ffff01ffff33ffa029cb0f26ad9d625d451068390f0b446efdc0f0024f7354ad70f0f677daa7a9f1ff8600eb28b0f40080ffff33ffa0f56f5af041272572fe528e794c364fbe2be444ab77de62a1796772804a4c9fefff8600da20034f7c80ffff3cffa048c2db108c24bf3192913b6cd5bca66688a9b2fc0e1821e306f7b01848a7b24d8080ff8080' }, { 'coin': { 'amount': 1000000000000, 'parent_coin_info': '0x98706c3a489574a9f32f339662f339b7ba3c9dce1da4feb301432aa60216635e', 'puzzle_hash': '0xd8af3cb1130f6d7e4011c6fa85779c0cfddb1a594cdd170d1dfc8aeb5f3c93fe' }, 'puzzle_reveal': '0xff02ffff01ff02ffff01ff02ffff03ff0bffff01ff02ffff03ffff09ff05ffff1dff0bffff1effff0bff0bffff02ff06ffff04ff02ffff04ff17ff8080808080808080ffff01ff02ff17ff2f80ffff01ff088080ff0180ffff01ff04ffff04ff04ffff04ff05ffff04ffff02ff06ffff04ff02ffff04ff17ff80808080ff80808080ffff02ff17ff2f808080ff0180ffff04ffff01ff32ff02ffff03ffff07ff0580ffff01ff0bffff0102ffff02ff06ffff04ff02ffff04ff09ff80808080ffff02ff06ffff04ff02ffff04ff0dff8080808080ffff01ff0bffff0101ff058080ff0180ff018080ffff04ffff01b0848f09f98800442737684dd76071f25a0bd100b51e727aabafeddb062dbc3d2b3ac64bc87f084a6d16e4e89e1417de14ff018080', 'solution': '0xff80ffff01ffff3dffa023f61666150d2a467ee7b81a77954c93255d65c0c43108f1bb14ac420fd59c428080ff8080' }]}, } The additions and removals sections contain two coins apiece. Before the transaction, Alice had two coins in her wallet, one worth 1 XCH, and one worth 0.946839958396 XCH. The amount sent was 1.01 XCH, which was greater than the value of either of Alice's coins. The wallet therefore automatically selected both coins to be sent, for a total of 1.946839958396 XCH. A new coin worth 0.936839958396 XCH was created in Alice's wallet as \"change\". To recap, before the transaction: Alice had two coins, worth 1 XCH and 0.946839958396 XCH Bob had zero coins The total value was 1.946839958396 XCH After the transaction: Alice had one coin worth 0.936839958396 XCH Bob had one coin worth 1.01 XCH The total value was 1.946839958396 XCH (same as before the transaction) Back to the original question: what was the CLVM cost of this transaction? One way to find out is by creating a spend bundle based on the output of the get_transaction command, and inspecting it using cdv. note You'll need to run pip install chia-dev-tools in order to use the cdv command. cdv inspect spendbundles spend.json -ec ... Cost: 17187295 The cost was 17 187 295. Note that this command is simulating a small block that contains only the single spendbundle. In reality, this spendbundle would be aggregated into a larger block, possibly with 999 similar transactions. Therefore, this cost is only an estimation. However, for many applications, this simple technique will be sufficient. As for fee calculations, if your transaction makes it into the mempool, then it will be prioritized (using mojos per cost as a metric) against all other transactions in the mempool. If the mempool is full, however, your transaction's fee will need to be at least 5 mojos per cost in order to kick another transaction out of the mempool. Therefore, in order to increase the likelihood of your transaction making it into the mempool right away, we recommend that you include a fee of at least five mojos per cost with every transaction. In this case, the fee to reach the 5 mojos per cost threshold is 5 * 17 187 295 = 85 936 475 mojos. However, because the cost is just an estimate, and generally speaking, you might not want to calculate the cost of every transaction before it is run, it's a good idea to round the fee up to 100 million mojos.","s":"Using CLI","u":"/costs","h":"#using-cli","p":319},{"i":336,"t":"brun -c will give the actual cost of a program, but it is still necessary to calculate some costs manually, as we'll explain in this section. First, obtain the same info as before, this time using RPC commands to get the record of the coin you want to examine: cdv rpc coinrecords --by id 0x484ed352cd7e7e396bdbee72302e40653c2d880bd134d29f75f07ffffe4c7a0f [ { \"coin\": { \"amount\": 946839958396, \"parent_coin_info\": \"0x98706c3a489574a9f32f339662f339b7ba3c9dce1da4feb301432aa60216635e\", \"puzzle_hash\": \"0xe415c314693b27c0cb949c27cb244a8ed9def528346f37491393fdd49e24bcd5\" }, \"coinbase\": false, \"confirmed_block_index\": 1720835, \"spent\": true, \"spent_block_index\": 1720943, \"timestamp\": 1647780998 } ] This coin was spent in block 1720943. Using this info, we can get the original puzzle and solution used in the coin spend, in serialized form: cdv rpc blockspends -id 484ed352cd7e7e396bdbee72302e40653c2d880bd134d29f75f07ffffe4c7a0f -h 1720943 { \"coin\": { \"amount\": 946839958396, \"parent_coin_info\": \"0x98706c3a489574a9f32f339662f339b7ba3c9dce1da4feb301432aa60216635e\", \"puzzle_hash\": \"0xe415c314693b27c0cb949c27cb244a8ed9def528346f37491393fdd49e24bcd5\" }, \"puzzle_reveal\": \"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\", \"solution\": \"0xff80ffff01ffff33ffa029cb0f26ad9d625d451068390f0b446efdc0f0024f7354ad70f0f677daa7a9f1ff8600eb28b0f40080ffff33ffa0f56f5af041272572fe528e794c364fbe2be444ab77de62a1796772804a4c9fefff8600da20034f7c80ffff3cffa048c2db108c24bf3192913b6cd5bca66688a9b2fc0e1821e306f7b01848a7b24d8080ff8080\" } Next, use the opd command to deserialize the puzzle and solution to human-readable clvm: opd ff02ffff01ff02ffff01ff02ffff03ff0bffff01ff02ffff03ffff09ff05ffff1dff0bffff1effff0bff0bffff02ff06ffff04ff02ffff04ff17ff8080808080808080ffff01ff02ff17ff2f80ffff01ff088080ff0180ffff01ff04ffff04ff04ffff04ff05ffff04ffff02ff06ffff04ff02ffff04ff17ff80808080ff80808080ffff02ff17ff2f808080ff0180ffff04ffff01ff32ff02ffff03ffff07ff0580ffff01ff0bffff0102ffff02ff06ffff04ff02ffff04ff09ff80808080ffff02ff06ffff04ff02ffff04ff0dff8080808080ffff01ff0bffff0101ff058080ff0180ff018080ffff04ffff01b09496e8abd4a5b09f10b71e43b779f7ed8d5c1c92e3c5a6b70cd78bc2fb32347cc5fdca3f6acafb143f185029cd422010ff018080 (a (q 2 (q 2 (i 11 (q 2 (i (= 5 (point_add 11 (pubkey_for_exp (sha256 11 (a 6 (c 2 (c 23 ()))))))) (q 2 23 47) (q 8)) 1) (q 4 (c 4 (c 5 (c (a 6 (c 2 (c 23 ()))) ()))) (a 23 47))) 1) (c (q 50 2 (i (l 5) (q 11 (q . 2) (a 6 (c 2 (c 9 ()))) (a 6 (c 2 (c 13 ())))) (q 11 (q . 1) 5)) 1) 1)) (c (q . 0x9496e8abd4a5b09f10b71e43b779f7ed8d5c1c92e3c5a6b70cd78bc2fb32347cc5fdca3f6acafb143f185029cd422010) 1)) opd ff80ffff01ffff33ffa029cb0f26ad9d625d451068390f0b446efdc0f0024f7354ad70f0f677daa7a9f1ff8600eb28b0f40080ffff33ffa0f56f5af041272572fe528e794c364fbe2be444ab77de62a1796772804a4c9fefff8600da20034f7c80ffff3cffa048c2db108c24bf3192913b6cd5bca66688a9b2fc0e1821e306f7b01848a7b24d8080ff8080 (() (q (51 0x29cb0f26ad9d625d451068390f0b446efdc0f0024f7354ad70f0f677daa7a9f1 0x00eb28b0f400) (51 0xf56f5af041272572fe528e794c364fbe2be444ab77de62a1796772804a4c9fef 0x00da20034f7c) (60 0x48c2db108c24bf3192913b6cd5bca66688a9b2fc0e1821e306f7b01848a7b24d)) ()) To obtain the cost of this program, use brun -c: brun -c '(a (q 2 (q 2 (i 11 (q 2 (i (= 5 (point_add 11 (pubkey_for_exp (sha256 11 (a 6 (c 2 (c 23 ()))))))) (q 2 23 47) (q 8)) 1) (q 4 (c 4 (c 5 (c (a 6 (c 2 (c 23 ()))) ()))) (a 23 47))) 1) (c (q 50 2 (i (l 5) (q 11 (q . 2) (a 6 (c 2 (c 9 ()))) (a 6 (c 2 (c 13 ())))) (q 11 (q . 1) 5)) 1) 1)) (c (q . 0x9496e8abd4a5b09f10b71e43b779f7ed8d5c1c92e3c5a6b70cd78bc2fb32347cc5fdca3f6acafb143f185029cd422010) 1))' '(() (q (51 0x29cb0f26ad9d625d451068390f0b446efdc0f0024f7354ad70f0f677daa7a9f1 0x00eb28b0f400) (51 0xf56f5af041272572fe528e794c364fbe2be444ab77de62a1796772804a4c9fef 0x00da20034f7c) (60 0x48c2db108c24bf3192913b6cd5bca66688a9b2fc0e1821e306f7b01848a7b24d)) ())' cost = 39652 ((50 0x9496e8abd4a5b09f10b71e43b779f7ed8d5c1c92e3c5a6b70cd78bc2fb32347cc5fdca3f6acafb143f185029cd422010 0x87f20f182aa0b488027d678fd1cdb63f9fb583347cbf2744d2e7f5ae5ab49102) (51 0x29cb0f26ad9d625d451068390f0b446efdc0f0024f7354ad70f0f677daa7a9f1 0x00eb28b0f400) (51 0xf56f5af041272572fe528e794c364fbe2be444ab77de62a1796772804a4c9fef 0x00da20034f7c) (60 0x48c2db108c24bf3192913b6cd5bca66688a9b2fc0e1821e306f7b01848a7b24d)) The cost of this program was 39 652. However, there are three important things to note here: This only gives the program cost of executing the CLVM code. It does not include the per-byte cost of 12 000. Let's calculate that cost now. The serialized puzzle (before running opd) is 582 hexadecimal digits, or 291 bytes (2 digits per byte) The serialized solution is 278 digits, or 139 bytes The sum of these two is 430 bytes. With a cost of 12 000 per byte, the program's size cost is 5 160 000 This cost does not include the CLVM conditions, specifically condition 50 (AGG_SIG_ME) and 51 (CREATE_COIN) AGG_SIG_ME cost is 1 200 000 CREATE_COIN cost is 1 800 000 per coin, and there were two coins The total condition cost is 4 800 000 Another coin was spent in the same transaction, which is not included here Let's run the same commands to figure out the cost of the other coin spend: cdv rpc coinrecords --by id 0x45174eedbd162f2baeb37d7360c14727782d8f58519f878665efcdaef62a407a [ { \"coin\": { \"amount\": 1000000000000, \"parent_coin_info\": \"0x98706c3a489574a9f32f339662f339b7ba3c9dce1da4feb301432aa60216635e\", \"puzzle_hash\": \"0xd8af3cb1130f6d7e4011c6fa85779c0cfddb1a594cdd170d1dfc8aeb5f3c93fe\" }, \"coinbase\": false, \"confirmed_block_index\": 1720835, \"spent\": true, \"spent_block_index\": 1720943, \"timestamp\": 1647780998 } ] cdv rpc blockspends -id 45174eedbd162f2baeb37d7360c14727782d8f58519f878665efcdaef62a407a -h 1720943 { \"coin\": { \"amount\": 1000000000000, \"parent_coin_info\": \"0x98706c3a489574a9f32f339662f339b7ba3c9dce1da4feb301432aa60216635e\", \"puzzle_hash\": \"0xd8af3cb1130f6d7e4011c6fa85779c0cfddb1a594cdd170d1dfc8aeb5f3c93fe\" }, \"puzzle_reveal\": \"0xff02ffff01ff02ffff01ff02ffff03ff0bffff01ff02ffff03ffff09ff05ffff1dff0bffff1effff0bff0bffff02ff06ffff04ff02ffff04ff17ff8080808080808080ffff01ff02ff17ff2f80ffff01ff088080ff0180ffff01ff04ffff04ff04ffff04ff05ffff04ffff02ff06ffff04ff02ffff04ff17ff80808080ff80808080ffff02ff17ff2f808080ff0180ffff04ffff01ff32ff02ffff03ffff07ff0580ffff01ff0bffff0102ffff02ff06ffff04ff02ffff04ff09ff80808080ffff02ff06ffff04ff02ffff04ff0dff8080808080ffff01ff0bffff0101ff058080ff0180ff018080ffff04ffff01b0848f09f98800442737684dd76071f25a0bd100b51e727aabafeddb062dbc3d2b3ac64bc87f084a6d16e4e89e1417de14ff018080\", \"solution\": \"0xff80ffff01ffff3dffa023f61666150d2a467ee7b81a77954c93255d65c0c43108f1bb14ac420fd59c428080ff8080\" } opd ff02ffff01ff02ffff01ff02ffff03ff0bffff01ff02ffff03ffff09ff05ffff1dff0bffff1effff0bff0bffff02ff06ffff04ff02ffff04ff17ff8080808080808080ffff01ff02ff17ff2f80ffff01ff088080ff0180ffff01ff04ffff04ff04ffff04ff05ffff04ffff02ff06ffff04ff02ffff04ff17ff80808080ff80808080ffff02ff17ff2f808080ff0180ffff04ffff01ff32ff02ffff03ffff07ff0580ffff01ff0bffff0102ffff02ff06ffff04ff02ffff04ff09ff80808080ffff02ff06ffff04ff02ffff04ff0dff8080808080ffff01ff0bffff0101ff058080ff0180ff018080ffff04ffff01b0848f09f98800442737684dd76071f25a0bd100b51e727aabafeddb062dbc3d2b3ac64bc87f084a6d16e4e89e1417de14ff018080 (a (q 2 (q 2 (i 11 (q 2 (i (= 5 (point_add 11 (pubkey_for_exp (sha256 11 (a 6 (c 2 (c 23 ()))))))) (q 2 23 47) (q 8)) 1) (q 4 (c 4 (c 5 (c (a 6 (c 2 (c 23 ()))) ()))) (a 23 47))) 1) (c (q 50 2 (i (l 5) (q 11 (q . 2) (a 6 (c 2 (c 9 ()))) (a 6 (c 2 (c 13 ())))) (q 11 (q . 1) 5)) 1) 1)) (c (q . 0x848f09f98800442737684dd76071f25a0bd100b51e727aabafeddb062dbc3d2b3ac64bc87f084a6d16e4e89e1417de14) 1)) opd ff80ffff01ffff3dffa023f61666150d2a467ee7b81a77954c93255d65c0c43108f1bb14ac420fd59c428080ff8080 (() (q (61 0x23f61666150d2a467ee7b81a77954c93255d65c0c43108f1bb14ac420fd59c42)) ()) brun -c '(a (q 2 (q 2 (i 11 (q 2 (i (= 5 (point_add 11 (pubkey_for_exp (sha256 11 (a 6 (c 2 (c 23 ()))))))) (q 2 23 47) (q 8)) 1) (q 4 (c 4 (c 5 (c (a 6 (c 2 (c 23 ()))) ()))) (a 23 47))) 1) (c (q 50 2 (i (l 5) (q 11 (q . 2) (a 6 (c 2 (c 9 ()))) (a 6 (c 2 (c 13 ())))) (q 11 (q . 1) 5)) 1) 1)) (c (q . 0x848f09f98800442737684dd76071f25a0bd100b51e727aabafeddb062dbc3d2b3ac64bc87f084a6d16e4e89e1417de14) 1))' '(() (q (61 0x23f61666150d2a467ee7b81a77954c93255d65c0c43108f1bb14ac420fd59c42)) ())' cost = 15032 ((50 0x848f09f98800442737684dd76071f25a0bd100b51e727aabafeddb062dbc3d2b3ac64bc87f084a6d16e4e89e1417de14 0x03db13c4e422e5eea98463c02b2c15994b620e0a45aa2db6f7785d3ba28f46cf) (61 0x23f61666150d2a467ee7b81a77954c93255d65c0c43108f1bb14ac420fd59c42)) The CLVM cost for this coin spend was 15 032. We still need to calculate this program's size cost. The serialized puzzle is 582 hexadecimal digits, or 291 bytes The serialized solution is 94 digits, or 47 bytes The sum of these two is 338 bytes. With a cost of 12 000 per byte, the program's size cost is 4 056 000 Let's add up the costs to get the total cost for this transaction: First coin CLVM: 39 652 AGG_SIG_ME: 1 200 000 CREATE_COIN 1: 1 800 000 CREATE_COIN 2: 1 800 000 Program size: 5 160 000 Second coin CLVM: 15 032 AGG_SIG_ME: 1 200 000 Program size: 4 056 000 Total: 15 270 684 This is an accurate assessment of the cost for this particular transaction. Just like before, we have to multiply the cost by five to obtain the minimum fee. In this case, the result is 5 * 15 270 684 = 76 353 420 mojos. If this specific transaction had included a fee of at least that many mojos, it would've kicked a transaction with a lower fee out of the mempool in order to be included. Now that you know what the cost of each CLVM operator is, as well as how to calculate costs, we'll discuss why we decided to structure costs in this manner. It all begins with the minimum spec machine for farming, the humble Raspberry Pi 4.","s":"Using RPC and Brun","u":"/costs","h":"#using-rpc-and-brun","p":319},{"i":338,"t":"Singletons allow you to keep track of the state of something on the blockchain, with the ability to verify and check any part of its history using a unique id. It proves that the puzzle is unique and cannot be duplicated. Singletons can use any arbitrary inner puzzle, and is used to make NFTs, DIDs, the pooling puzzle, and many other things possible.","s":"Singletons","u":"/singletons","h":"","p":337},{"i":341,"t":"The official Chia wallet has a reference implementation for the following in Python: Create singleton solution","s":"chia-blockchain","u":"/singletons","h":"#chia-blockchain","p":337},{"i":343,"t":"The wallet code used by the MonsterSprouts example game has the following reference methods: Puzzle and solution types Create singleton solution","s":"chia-rs","u":"/singletons","h":"#chia-rs","p":337},{"i":345,"t":"This is the source code of the singleton, which can also be found in the chia-blockchain repository in the puzzle singleton_top_layer_v1_1.clvm. An explanation is provided within the dropdown: Expand Singleton Puzzle singleton_top_layer_v1_1.clvm (mod (SINGLETON_STRUCT INNER_PUZZLE lineage_proof my_amount inner_solution) ;; SINGLETON_STRUCT = (MOD_HASH . (LAUNCHER_ID . LAUNCHER_PUZZLE_HASH)) ; SINGLETON_STRUCT, INNER_PUZZLE are curried in by the wallet ; EXAMPLE SOLUTION '(0xfadeddab 0xdeadbeef 1 (0xdeadbeef 200) 50 ((51 0xfadeddab 100) (60 \"trash\") (51 deadbeef 0)))' ; This puzzle is a wrapper around an inner smart puzzle which guarantees uniqueness. ; It takes its singleton identity from a coin with a launcher puzzle which guarantees that it is unique. (include condition_codes.clvm) (include curry-and-treehash.clinc) ; also imports the constant ONE == 1 (include singleton_truths.clib) (include utility_macros.clib) (defun-inline mod_hash_for_singleton_struct (SINGLETON_STRUCT) (f SINGLETON_STRUCT)) (defun-inline launcher_id_for_singleton_struct (SINGLETON_STRUCT) (f (r SINGLETON_STRUCT))) (defun-inline launcher_puzzle_hash_for_singleton_struct (SINGLETON_STRUCT) (r (r SINGLETON_STRUCT))) ;; return the full puzzlehash for a singleton with the innerpuzzle curried in ; puzzle-hash-of-curried-function is imported from curry-and-treehash.clinc (defun-inline calculate_full_puzzle_hash (SINGLETON_STRUCT inner_puzzle_hash) (puzzle-hash-of-curried-function (mod_hash_for_singleton_struct SINGLETON_STRUCT) inner_puzzle_hash (sha256tree SINGLETON_STRUCT) ) ) (defun-inline morph_condition (condition SINGLETON_STRUCT) (c (f condition) (c (calculate_full_puzzle_hash SINGLETON_STRUCT (f (r condition))) (r (r condition)))) ) (defun is_odd_create_coin (condition) (and (= (f condition) CREATE_COIN) (logand (f (r (r condition))) 1)) ) ; Assert exactly one output with odd value exists - ignore it if value is -113 ;; this function iterates over the output conditions from the inner puzzle & solution ;; and both checks that exactly one unique singleton child is created (with odd valued output), ;; and wraps the inner puzzle with this same singleton wrapper puzzle ;; ;; The special case where the output value is -113 means a child singleton is intentionally ;; *NOT* being created, thus forever ending this singleton's existence (defun check_and_morph_conditions_for_singleton (SINGLETON_STRUCT conditions has_odd_output_been_found) (if conditions ; check if it's an odd create coin (if (is_odd_create_coin (f conditions)) ; check that we haven't already found one (assert (not has_odd_output_been_found) ; then (if (= (f (r (r (f conditions)))) -113) ; If it's the melt condition we don't bother prepending this condition (check_and_morph_conditions_for_singleton SINGLETON_STRUCT (r conditions) ONE) ; If it isn't the melt condition, we morph it and prepend it (c (morph_condition (f conditions) SINGLETON_STRUCT) (check_and_morph_conditions_for_singleton SINGLETON_STRUCT (r conditions) ONE)) ) ) (c (f conditions) (check_and_morph_conditions_for_singleton SINGLETON_STRUCT (r conditions) has_odd_output_been_found)) ) (assert has_odd_output_been_found ()) ) ) ; assert that either the lineage proof is for a parent singleton, or, if it's for the launcher, verify it matched our launcher ID ; then return a condition asserting it actually is our parent ID (defun verify_lineage_proof (SINGLETON_STRUCT parent_id is_not_launcher) (assert (any is_not_launcher (= parent_id (launcher_id_for_singleton_struct SINGLETON_STRUCT))) ; then (list ASSERT_MY_PARENT_ID parent_id) ) ) ; main ; if our value is not an odd amount then we are invalid (assert (logand my_amount ONE) ; then (c (list ASSERT_MY_AMOUNT my_amount) (c ; Verify the lineage proof by asserting our parent's ID (verify_lineage_proof SINGLETON_STRUCT ; calculate our parent's ID (calculate_coin_id (parent_info_for_lineage_proof lineage_proof) (if (is_not_eve_proof lineage_proof) ; The PH calculation changes based on the lineage proof (calculate_full_puzzle_hash SINGLETON_STRUCT (puzzle_hash_for_lineage_proof lineage_proof)) ; wrap the innerpuz in a singleton (launcher_puzzle_hash_for_singleton_struct SINGLETON_STRUCT) ; Use the static launcher puzzle hash ) (if (is_not_eve_proof lineage_proof) ; The position of \"amount\" changes based on the type on lineage proof (amount_for_lineage_proof lineage_proof) (amount_for_eve_proof lineage_proof) ) ) (is_not_eve_proof lineage_proof) ) ; finally check all of the conditions for a single odd output to wrap (check_and_morph_conditions_for_singleton SINGLETON_STRUCT (a INNER_PUZZLE inner_solution) 0) ) ) ) ) Quite a bit isn't it? Let's start with the arguments: ( SINGLETON_STRUCT INNER_PUZZLE lineage_proof my_amount inner_solution ) SINGLETON_STRUCT is a collection of three things: The tree hash of this module The launcher coin id (this acts as the unique id for the singleton) The launcher puzzle hash The reason they are grouped into a single structure is because they are passed through almost every function. It increases readability and optimization if they are passed through as a single variable until it is time to deconstruct them. INNER_PUZZLE is the inner puzzle to this wrapper puzzle. lineage_proof takes one of two formats: (parent_parent_coin_info parent_inner_puzzle_hash parent_amount) (parent_parent_coin_info parent_amount) You may wonder, given the similarity, why not just use the first format? We use the separate formats because we use the length of the structure to tip us off to whether or not this is the eve spend. The eve spend is the first spend of a singleton after its creation. We use this lineage proof to verify that our parent was a singleton. However, in the first spend, the parent is not a singleton and we actually execute a different path where we verify that our parent was a singleton launcher instead. my_amount is the amount of the coin being spent and will be asserted implicitly through ASSERT_MY_COIN_ID. inner_solution is the solution the to inner puzzle. Next, let's look at our main entry point: (if (logand my_amount 1) (stager_one SINGLETON_STRUCT lineage_proof (sha256tree INNER_PUZZLE) my_amount INNER_PUZZLE inner_solution) (x) ) The control flow here is very simple. If we're not odd, we raise, if we are, we pass everything through to the next stage (with the additional hash of the inner puzzle). One small thing to note is that a singleton can actually be even, but it will never be able to be spent. Either the person will pass in the true amount and the puzzle will raise, or they will pass in a phony amount and the ASSERT_MY_ID will fail. If an attacker were to launch an even singleton or create one as one the even children of the singleton, it would succeed, but be stuck forever. (defun stager_one (SINGLETON_STRUCT lineage_proof my_innerpuzhash my_amount INNER_PUZZLE inner_solution) (stager_two SINGLETON_STRUCT lineage_proof (calculate_full_puzzle_hash SINGLETON_STRUCT my_innerpuzhash) my_innerpuzhash my_amount INNER_PUZZLE inner_solution) ) We now move on to the first of a few \"stagers\". The purpose of these functions is to calculate values that are used multiple times only once. In the next stage we use our full puzzle hash three times so it's best to calculate it once and pass it to the next function instead. (defun stager_two (SINGLETON_STRUCT lineage_proof full_puzhash innerpuzhash my_amount INNER_PUZZLE inner_solution) (stager_three SINGLETON_STRUCT lineage_proof (if (is_not_eve_proof lineage_proof) (create_my_ID SINGLETON_STRUCT full_puzhash (parent_info_for_lineage_proof lineage_proof) (puzzle_hash_for_lineage_proof lineage_proof) (amount_for_lineage_proof lineage_proof) my_amount ) (if (= (launcher_id_for_singleton_struct SINGLETON_STRUCT) (sha256 (parent_info_for_eve_proof lineage_proof) (launcher_puzzle_hash_for_singleton_struct SINGLETON_STRUCT) (amount_for_eve_proof lineage_proof)) ) (sha256 (launcher_id_for_singleton_struct SINGLETON_STRUCT) full_puzhash my_amount) (x) ) ) full_puzhash innerpuzhash my_amount INNER_PUZZLE inner_solution ) ) This stage looks like a lot, but really all it's doing is calculating the current coin id for the next function to use. Note before we start looking at it that the lineage proof is frequently being passed to functions that are not part of this file. These are part of the singleton_truths.clib library which we will discuss in the next stage. For now, just know that it is accessing the correct values from the lineage proof and is a lot cleaner than writing things like (f (r lineage_proof)) (f (r (r lineage_proof))) with no indication of what they mean. The first if statement checks if lineage_proof indicates that this is not the eve spend (three proof elements instead of two). If it is not the eve spend, it calculates our id using the information in the lineage_proof to generate our parent id. If it is the eve spend, there is an extra check which verifies that the launcher id and launcher puzzle hash we have (both inside the SINGLETON_STRUCT) are correct. We do so by calculating the launcher id from information in our lineage proof and the launcher puzzle hash. We then assert that it is equal to the curried in value. This is an extremely important step because it ensures that every singleton after this singleton can trust the launcher id and puzzle hash since it will be forcefully curried in from this \"eve\" singleton and every child singleton knows that the eve singleton checked it. After the eve singleton has verified the launcher info, it can now trust the launcher id as its parent id and create its own id by hashing in the full_puzhash from the last stage and my_amount. Let's talk about the final \"stager\": (defun stager_three (SINGLETON_STRUCT lineage_proof my_id full_puzhash innerpuzhash my_amount INNER_PUZZLE inner_solution) (c (list ASSERT_MY_COIN_ID my_id) (check_and_morph_conditions_for_singleton SINGLETON_STRUCT (a INNER_PUZZLE (c (truth_data_to_truth_struct my_id full_puzhash innerpuzhash my_amount lineage_proof SINGLETON_STRUCT) inner_solution)) 0)) ) This stage is where the conditions will end up coming out of. First, it prepends an ASSERT_MY_COIN_ID so that all of the solution values we have been assuming to be true up until this point are implicitly asserted by the network. We prepend this condition to the output of check_and_morph_conditions_for_singleton which will take the output from the inner puzzle and check for singleton specific things (only one odd output, wrap the child singleton, etc.) Notice that we are prepending something to the solution before we use it to solve the inner puzzle. We are using a function from singleton_truths.clib that takes all of the listed information and combines it into a single structure to pass to the inner puzzle. This allows the inner puzzle to use information that the singleton has already calculated and verified in its own puzzle at almost no additional cost! Keep in mind that this means an inner puzzle needs to know that it is going inside a singleton or else all of its solution arguments will be shifted to the right. An existing inner puzzle can be very easily adapted, however, to fit inside a singleton using a shallow outer layer of: (a (q . INNER_PUZZLE) (r 1)) which strips off the first value of the solution before solving the inner puzzle. (defun check_and_morph_conditions_for_singleton (SINGLETON_STRUCT conditions has_odd_output_been_found) (if conditions (morph_next_condition SINGLETON_STRUCT conditions has_odd_output_been_found (odd_cons_m113 (created_coin_value_or_0 (f conditions)))) (if has_odd_output_been_found 0 (x) ;; no odd output found ) ) ) (defun morph_next_condition (SINGLETON_STRUCT conditions has_odd_output_been_found (is_output_odd . is_output_m113)) (assert (not (all is_output_odd has_odd_output_been_found)) (strip_first_condition_if is_output_m113 (c (if is_output_odd (morph_condition (f conditions) SINGLETON_STRUCT) (f conditions) ) (check_and_morph_conditions_for_singleton SINGLETON_STRUCT (r conditions) (any is_output_odd has_odd_output_been_found)) ) ) ) ) This section is a bit unique in that it recurses by handing values back and forth to each other. Our main entry point is through the first block: check_and_morph_conditions_for_singleton which checks first if we still have conditions. If we don't, we check to see if the has_odd_output_been_found flag has been set and raise if it hasn't been. If we do have remaining conditions, we pass them to the next function along with the results of checking the first condition to see if it is a CREATE_COIN whose output is odd or the melt value. In morph_next_condition we first assert that we have not found a second odd output. If we have, we raise. If we have not already run into an odd output, we head to a rather confusing section of the control flow. The outermost function call essentially waits for the final recursive output and strips out the melt condition if it was found. That recursive output is generated by taking the first condition, wrapping it in a singleton outer puzzle if it's odd, and then passing the rest of the conditions back to check_and_morph_conditions_for_singleton with the has_odd_output_been_found flag set if relevant.","s":"Singleton Code","u":"/singletons","h":"#code","p":337},{"i":347,"t":"Singleton amount is odd​ In order to assure that a singleton does not duplicate itself, it needs some way to verify that its children do not consist of more than one new singleton. It does this by verifying that only one of its children is odd. It can either be the new singleton coin or the value to be melted. It's odd so that you can output other non-singleton coins that are multiples of 10, such as a full XCH. Odd child is wrapped​ This abstracts some of the singleton functionality away from the inner puzzles. If an inner puzzle creates an odd coin, it doesn't have to worry about making it a singleton. It also prevents an inner puzzle from accidentally melting the singleton by forgetting to wrap its output. Melt condition determines wrapping​ If you would like to melt a singleton and use its amount to create a new coin, you need to output a CREATE_COIN condition that uses the amount -113. When the singleton outer puzzle sees that condition, it filters it out.","s":"Design Decisions","u":"/singletons","h":"#design-decisions","p":337},{"i":349,"t":"The singleton launcher is used to ensure only one is created with the same id, since usually any coin could create the singleton, or multiple thereof. It does exactly one thing, which is creating a single singleton. Additionally, the singleton's id is used for referencing it, as well as any metadata associated with it that is stored and can't be changed later. This is the source code, which can also be found in the chia-blockchain repository in the puzzle singleton_launcher.clvm. An explanation is provided within the dropdown: Singleton Launcher singleton_launcher.clvm (mod (singleton_full_puzzle_hash amount key_value_list) (include condition_codes.clvm) ; takes a lisp tree and returns the hash of it (defun sha256tree1 (TREE) (if (l TREE) (sha256 2 (sha256tree1 (f TREE)) (sha256tree1 (r TREE))) (sha256 1 TREE) ) ) ; main (list (list CREATE_COIN singleton_full_puzzle_hash amount) (list CREATE_COIN_ANNOUNCEMENT (sha256tree1 (list singleton_full_puzzle_hash amount key_value_list)))) ) Essentially two lines, so not too bad right? One of the first things you may notice is that we don't curry anything in. We actually cannot curry anything in because we want this puzzle hash to be constant among all singletons. That way, even if someone isn't familiar with us, they know that if we came from this specific launcher puzzle hash, we can be trusted to be a unique singleton. For the most part, you simply put in CREATE_COIN parameters and the puzzle creates the singleton for you. The tricky part is the announcement creation. Since these parameters are not curried in, we somehow need them to be immune from the manipulations of malicious full nodes. We cannot curry in a pubkey to sign them, or else our puzzle hash is no longer static. Our solution to this conundrum is to create an announcement from this puzzle that its parent asserts in the same block. Usually, the parent is going to be a standard coin. In the standard coin, we sign the puzzle that makes the conditions. If we create an ASSERT_COIN_ANNOUNCEMENT condition, we implicitly sign that too. That means we can implicitly sign all of the launcher solution values through asserting this announcement. If any of those values are changed, the coin that creates the launcher will fail and thus the launcher will never be created! The last thing to note is the seemingly useless key_value_list that is passed in as an argument and announced. The purpose for this is to communicate information to blockchain observers. Sometimes you want to be able to know information about a puzzle before it is revealed. The only way we can get this information on chain is from the parent's puzzle reveal so sometimes it is useful to have useless parameters be part of the solution in order to make it easier to follow the puzzle's on chain state. Remember that you pay cost for every byte though so keep it concise. This launcher puzzle hash (which is the same for all singletons) is curried into the singleton, which then asserts that it came from a parent whose puzzle hash matches the launcher. This prevents it from being falsified, and can be verified without crawling back up to the original coin. In addition to creating the singleton, the launcher announces the tree hash of its solution, effectively ensuring that they are signed and cannot be tampered with by malicious full nodes. The reason this works is that the parent (which has a signature) asserts as being valid in the same block. If any of the values change, the parent of the launcher coin will fail, and thus it will never create the singleton.","s":"Launcher","u":"/singletons","h":"#launcher","p":337},{"i":351,"t":"Now that you understand how a singleton functions, we can now look at an example of paying to a singleton (locking up a coin in such a way that only the owner of a specific singleton can unlock it). The idea is that you curry in the necessary information to calculate the singleton's puzzle hash and then assert an announcement from the singleton that says that it is time to claim the funds locked up in the puzzle. Since the puzzle hash will be unique to that singleton (due to the launcher id being curried in), only that singleton will be able to create the appropriate announcement. This is the source code, which can also be found in the chia-blockchain repository in the puzzle p2_singleton. Singleton Launcher p2_singleton.clvm (mod ( SINGLETON_MOD_HASH LAUNCHER_ID LAUNCHER_PUZZLE_HASH singleton_inner_puzzle_hash my_id ) ; SINGLETON_MOD_HASH is the mod-hash for the singleton_top_layer puzzle ; LAUNCHER_ID is the ID of the singleton we are commited to paying to ; LAUNCHER_PUZZLE_HASH is the puzzle hash of the launcher ; singleton_inner_puzzle_hash is the innerpuzzlehash for our singleton at the current time ; my_id is the coin_id of the coin that this puzzle is locked into (include condition_codes.clvm) (include curry-and-treehash.clinc) ; takes a lisp tree and returns the hash of it (defun sha256tree (TREE) (if (l TREE) (sha256 2 (sha256tree (f TREE)) (sha256tree (r TREE))) (sha256 1 TREE) ) ) ;; return the full puzzlehash for a singleton with the innerpuzzle curried in ; puzzle-hash-of-curried-function is imported from curry-and-treehash.clinc (defun-inline calculate_full_puzzle_hash (SINGLETON_MOD_HASH LAUNCHER_ID LAUNCHER_PUZZLE_HASH inner_puzzle_hash) (puzzle-hash-of-curried-function SINGLETON_MOD_HASH inner_puzzle_hash (sha256tree (c SINGLETON_MOD_HASH (c LAUNCHER_ID LAUNCHER_PUZZLE_HASH))) ) ) (defun-inline claim_rewards (SINGLETON_MOD_HASH LAUNCHER_ID LAUNCHER_PUZZLE_HASH singleton_inner_puzzle_hash my_id) (list (list ASSERT_PUZZLE_ANNOUNCEMENT (sha256 (calculate_full_puzzle_hash SINGLETON_MOD_HASH LAUNCHER_ID LAUNCHER_PUZZLE_HASH singleton_inner_puzzle_hash) my_id)) (list CREATE_COIN_ANNOUNCEMENT '$') (list ASSERT_MY_COIN_ID my_id)) ) ; main (claim_rewards SINGLETON_MOD_HASH LAUNCHER_ID LAUNCHER_PUZZLE_HASH singleton_inner_puzzle_hash my_id) ) Most of this puzzle should be self explanatory especially if you've gone through the puzzles above. Let focus on just the conditions we are creating from the claim_rewards function: (list (list ASSERT_PUZZLE_ANNOUNCEMENT (sha256 (calculate_full_puzzle_hash SINGLETON_MOD_HASH LAUNCHER_ID LAUNCHER_PUZZLE_HASH singleton_inner_puzzle_hash) my_id)) (list CREATE_COIN_ANNOUNCEMENT '$') (list ASSERT_MY_COIN_ID my_id) ) We are both asserting an announcement from the singleton and creating one for it. The assertion is fundamental to the fact that we only want to be claimed by a very specific singleton. Due to the launcher id being curried into the singleton's puzzle hash, it will be unique to every singleton and can thereby only be claimed by the singleton whose launcher id we specify. We cannot use the singleton's coin id, because if we curried that in, the singleton could spend and then this puzzle becomes unsolvable! The announcement that we create is simply for the singleton to assert that we are also being spent. This is necessary due to the fact that nodes may try and exclude this spend causing the singleton to spend without claiming these rewards. Since this coin cannot be signed, we must ensure somehow that if it is excluded, the whole spend bundle fails. We use '$' because it's one byte and somewhat relevant. The coin id assertion is simply to ensure that we are being told the truth about our id. Otherwise, we could piggy back on another claim by using that coin's id and asserting the announcement that the singleton creates for it.","s":"Pay to Singleton","u":"/singletons","h":"#pay-to-singleton","p":337},{"i":353,"t":"The singleton is a very useful primitive that is used to power higher level things such as NFTs and DIDs. It can be used to emulate state using a linear chain of coins. This is a less centralized version of a typical smart contract.","s":"Conclusion","u":"/singletons","h":"#conclusion","p":337},{"i":355,"t":"The standard transaction is a puzzle used by the Chia wallet to generate its addresses and spend coins within them. It is also used for CATs and NFTs, which simply wrap the standard transaction inside to enforce ownership by the wallet. tip Before you read this page, it may be worth checking out this Agg Sigs, Taproot, and Graftroot blog post by Bram Cohen on why the standard transaction is the way it is.","s":"Standard Transactions","u":"/standard-transactions","h":"","p":354},{"i":358,"t":"The official Chia wallet has a reference implementation for the following in Python: Spend standard transaction","s":"chia-blockchain","u":"/standard-transactions","h":"#chia-blockchain","p":354},{"i":360,"t":"The wallet code used by the MonsterSprouts example game has the following reference methods: Puzzle and solution types Spend standard transaction","s":"chia-rs","u":"/standard-transactions","h":"#chia-rs","p":354},{"i":362,"t":"The Chia wallet library NPM package has the following reference implementation: Spend standard transaction","s":"chia-wallet-lib","u":"/standard-transactions","h":"#chia-wallet-lib","p":354},{"i":364,"t":"Hidden Puzzle - A puzzle that is initially hidden and can be revealed and used as an alternate way to unlock the underlying funds. Original Public Key - A public key, where knowledge of the corresponding private key represents ownership of the coin. Synthetic Key Offset - A private key cryptographically generated using the hidden puzzle and original_public_key as inputs. Synthetic Public Key - The public key (curried in) that is the sum of original_public_key and the public key corresponding to synthetic_key_offset. Delegated Puzzle - A graftroot puzzle which should return the desired conditions for the spend when executed with its solution. Solution - The solution to the delegated or hidden puzzle.","s":"Terminology","u":"/standard-transactions","h":"#terminology","p":354},{"i":366,"t":"This is the source code of the standard transaction, which can also be found in the chia-blockchain repository in the puzzle p2_delegated_puzzle_or_hidden_puzzle.clvm. p2_delegated_puzzle_or_hidden_puzzle.clvm (mod ; A puzzle should commit to `SYNTHETIC_PUBLIC_KEY` ; ; The solution should pass in 0 for `original_public_key` if it wants to use ; an arbitrary `delegated_puzzle` (and `solution`) signed by the ; `SYNTHETIC_PUBLIC_KEY` (whose corresponding private key can be calculated ; if you know the private key for `original_public_key`) ; ; Or you can solve the hidden puzzle by revealing the `original_public_key`, ; the hidden puzzle in `delegated_puzzle`, and a solution to the hidden puzzle. (SYNTHETIC_PUBLIC_KEY original_public_key delegated_puzzle solution) ; \"assert\" is a macro that wraps repeated instances of \"if\" ; usage: (assert A0 A1 ... An R) ; all of A0, A1, ... An must evaluate to non-null, or an exception is raised ; return the value of R (if we get that far) (defmacro assert items (if (r items) (list if (f items) (c assert (r items)) (q . (x))) (f items) ) ) (include condition_codes.clvm) ;; hash a tree ;; This is used to calculate a puzzle hash given a puzzle program. (defun sha256tree1 (TREE) (if (l TREE) (sha256 2 (sha256tree1 (f TREE)) (sha256tree1 (r TREE))) (sha256 1 TREE) ) ) ; \"is_hidden_puzzle_correct\" returns true iff the hidden puzzle is correctly encoded (defun-inline is_hidden_puzzle_correct (SYNTHETIC_PUBLIC_KEY original_public_key delegated_puzzle) (= SYNTHETIC_PUBLIC_KEY (point_add original_public_key (pubkey_for_exp (sha256 original_public_key (sha256tree1 delegated_puzzle))) ) ) ) ; \"possibly_prepend_aggsig\" is the main entry point (defun-inline possibly_prepend_aggsig (SYNTHETIC_PUBLIC_KEY original_public_key delegated_puzzle conditions) (if original_public_key (assert (is_hidden_puzzle_correct SYNTHETIC_PUBLIC_KEY original_public_key delegated_puzzle) conditions ) (c (list AGG_SIG_ME SYNTHETIC_PUBLIC_KEY (sha256tree1 delegated_puzzle)) conditions) ) ) ; main entry point (possibly_prepend_aggsig SYNTHETIC_PUBLIC_KEY original_public_key delegated_puzzle (a delegated_puzzle solution)) ) That's probably a lot to digest so let's break it down piece by piece. First, let's talk about the arguments: (SYNTHETIC_PUBLIC_KEY original_public_key delegated_puzzle solution) All of these terms are defined above. When we solve this puzzle: SYNTHETIC_PUBLIC_KEY is curried in We pass in original_public_key if it's the hidden spend or () if it's the delegated spend delegated_puzzle is the hidden puzzle if it's the hidden spend, or the delegated puzzle if it's the delegated spend solution is the solution to whatever is passed into delegated_puzzle As with most Chialisp programs, we'll start looking at the implementation from the bottom: (possibly_prepend_aggsig SYNTHETIC_PUBLIC_KEY original_public_key delegated_puzzle (a delegated_puzzle solution)) There's nothing much going on here, we're mostly just passing arguments to possibly_prepend_aggsig to start the program. The only thing to note is that we're evaluating the delegated puzzle with the solution before passing it in. This will result in a list of conditions that we will output as long as the rest of the puzzle checks out. (defun-inline possibly_prepend_aggsig (SYNTHETIC_PUBLIC_KEY original_public_key delegated_puzzle conditions) (if original_public_key (assert (is_hidden_puzzle_correct SYNTHETIC_PUBLIC_KEY original_public_key delegated_puzzle) ; hidden case conditions ) (c (list AGG_SIG_ME SYNTHETIC_PUBLIC_KEY (sha256tree delegated_puzzle)) conditions) ; delegated case ) ) This function is the main control flow logic that determines whether we're doing the \"hidden\" or \"delegated\" spend. The first line just checks if an original_public_key was passed in. In the delegated spend, we pass () for that argument, and since that evaluates to false, it works great as a switch to determine what we're doing. If the spend is the hidden spend, we pass most of our parameters to is_hidden_puzzle_correct and, as long as it doesn't fail, we just return whatever conditions are given to us. If the spend is the delegated spend, we prepend a signature requirement from the curried in public key on the hash of the delegated puzzle. (defun-inline is_hidden_puzzle_correct (SYNTHETIC_PUBLIC_KEY original_public_key delegated_puzzle) (= SYNTHETIC_PUBLIC_KEY (point_add original_public_key (pubkey_for_exp (sha256 original_public_key (sha256tree delegated_puzzle))) ) ) ) This is the Chialisp representation of what was explained in the section above. A private key is any 32 bytes so we're going to use sha256 (whose output is 32 bytes) to make sure our private key is derived from the original_public_key and the hash of the hidden puzzle. We pass the resulting hash to pubkey_for_exp which turns our private key into a public key. Then, we point_add this generated public key to our original pubkey to get our synthetic public key. If it equals the curried in one, this function passes, otherwise it returns () and the assert from the previous function raises.","s":"Standard Transaction Code","u":"/standard-transactions","h":"#code","p":354},{"i":368,"t":"A delegated puzzle is pretty simple. It allows the solver to specify the puzzle and solution they would like to run when the coin is spent, rather than when the coin is created. This creates the most flexibility, but additional measures need to be taken to make it secure. In the case of the standard transaction, a signature is required to spend the coin. The output of the delegated puzzle may include things such as creating a coin, adding announcements to interact with other spends, and reserving fees.","s":"Delegated Puzzle","u":"/standard-transactions","h":"#delegated-puzzle","p":354},{"i":370,"t":"note The hidden puzzle functionality is not used by the official wallet. It is there to allow for future functionality as needed. We also want the ability to pre-commit to a puzzle without revealing it, and let anybody with the knowledge of that hidden puzzle spend it. If this hidden puzzle were to be curried it in, any spend (even the delegated spend case) would reveal the full puzzle including the hidden puzzle. This would defeat the purpose, as it would no longer be hidden. Because of this, we wouldn't be able to lock up a coin with the same puzzle anymore, or people would be able to tell that the puzzle hash is the same and spend it without our consent. Additionally, our delegated spend might not even make it to the network. A malicious node could just deny our transaction after seeing it, then publish the hidden spend case on their own. We can attempt to solve this problem by hashing the hidden puzzle. However, this has a similar problem in that if you spend the hidden case even once, people could see any identical puzzle hashes later and spend them without your consent. Furthermore, people may try to use the same hidden puzzle. If anyone reveals it, all coins locked up with that same puzzle can also be identified and spent. We need the puzzle to be hidden, but also have some entropy that keeps it unique to us. The solution that the standard transaction uses is to derive a new private key from the hidden puzzle and the public key that can sign for the delegated spend case. This is known as the synthetic_offset: synthetic_offset = sha256(original_public_key + hidden_puzzle_hash); We then calculate the public key of this new private key, and add it to our existing original public key. This is known as the synthetic_public_key: synthetic_public_key = original_public_key + synthetic_offset_pubkey If the solver can correctly reveal both the hidden puzzle and the original public key, then our puzzle can derive the synthetic public key and make sure that it matches the one that is curried in. You may wonder why we add the public key from our derived private key to the original public key when it's already part of the derivation. This is because we use the synthetic public key to verify the signature of our delegated spends as well. When you add two public keys, the sum of their private keys gives the private key for the resulting public key. If we didn't add the original public key then anyone who knew the hidden puzzle could derive the synthetic private key and could then perform delegated spends! Adding the original public key ensures that there is still a secret component of the synthetic private key, even though half of it can be known. This secret component is the private key for the original public key. This technique is also neat because it allows us to hide the hidden puzzle in a piece of information that was already necessary for the delegated spend. It's impossible to guess what the hidden puzzle is, even if it's a standard hidden puzzle. It's even hard to tell if there's a hidden puzzle at all. All of this can contribute to the overall privacy. For example, if two parties agree to lock up some coins with a hidden puzzle together, you can share pubkeys and verify that information on the blockchain without revealing anything to the network. Then, if you both agree that the coins can be spent with the hidden puzzle if either party is dishonest, you can trustlessly delegated spend the coins to the correct destinations and it's impossible to tell that they are not just normal everyday spends.","s":"Hidden Puzzle","u":"/standard-transactions","h":"#hidden-puzzle","p":354},{"i":372,"t":"This is the default hidden puzzle, used when calculating the synthetic public key for normal addresses: (=) This program will always terminate, which effectively means the delegated spend is the only way to spend standard coins created by the wallet.","s":"Default Hidden Puzzle","u":"/standard-transactions","h":"#default-hidden-puzzle","p":354},{"i":374,"t":"Almost every coin on the Chia blockchain uses this primitive (or as an inner puzzle). When you use the official Chia wallet software, it is crawling the blockchain looking for coins locked up with this specific format. The SYNTHETIC_PUBLIC_KEY it is looking for is actually using a hidden puzzle of (=) which is obviously invalid and fails immediately. This is because most users of Chia don't need the hidden puzzle functionality for vanilla transactions. But by having the capabilities built in, it enables much cooler functionality later on. This puzzle also makes for a fantastic inner puzzle of any smart coins you may write.","s":"Conclusion","u":"/standard-transactions","h":"#conclusion","p":354},{"i":376,"t":"Chialisp's syntax is based on Lisp, but there are some differences. This is a primer on the structure of expressions. Everything in the language shares the same S-expression syntax, including operators and functions.","s":"Syntax","u":"/syntax","h":"","p":375},{"i":378,"t":"You can use one or more semicolons to denote that the rest of the line is a comment, and should be ignored when running the program. ;;; This is a comment. (+ 3 2) ; This is also a comment. ;;; This is a comment. (+ 3 2) ; This is also a comment. Chialisp Here are a few conventions for the number of semicolons to use: 1 semicolon when right-aligned with code. 2 semicolons when block-aligned with code. 3 semicolons when top-level.","s":"Comments","u":"/syntax","h":"#comments","p":375},{"i":380,"t":"An atom is a big endian array of bytes. Atoms can be interpreted as either an integer or a raw byte string, depending on the operator. They are immutable, so any time an operator performs a calculation, it is creating a new atom for the result rather than reusing the original. This ensures that Chialisp is stateless and doesn't allow for side effects. Although an atom is represented in the same way regardless of the data stored in it, it can be written and displayed in the following ways to make it more meaningful to the reader: Decimal (e.g. 100) Hexadecimal (e.g. 0xFF) String (e.g. \"xyz\" or 'xyz') Symbol (e.g. hello) note When interpreting atoms as integers, it's important to remember that they are signed. In order to represent a positive integer, the most significant bit may not be set. Because of this, positive integers have a 0 byte prepended to them, in case the most significant bit in the next byte is set.","s":"Atoms","u":"/syntax","h":"#atoms","p":375},{"i":382,"t":"The value 0 or () is referred to as nil. It can mean a few different things depending on the context: Zero False Empty list Empty bytes List terminator","s":"Nil","u":"/syntax","h":"#nil","p":375},{"i":384,"t":"Some operators treat atoms as booleans. While every atom is considered to be true other than nil, the value is internally represented as 1.","s":"Boolean Values","u":"/syntax","h":"#boolean-values","p":375},{"i":386,"t":"note Keep in mind that this is the syntax of the language itself. If you try to write a value as shown below, the language will interpret the first argument as an operator and throw an error. Chances are, you want to use the list operator or quote the value with q instead, to prevent it from being interpreted as an operator. A cons pair is a set of two values. A cons pair value looks like this: (first . rest) Because a value can be a cons pair itself, you can nest them in a chain: (1 . (2 . (3 . ()))) When a chain of cons pairs ends in nil, it forms a proper list. This is the preferred way of writing the same thing, in list form: (1 2 3)","s":"Cons Pairs","u":"/syntax","h":"#cons-pairs","p":375},{"i":388,"t":"A proper list is terminated with nil, but if you are using cons pairs as a struct of values rather than a list, you can choose not to terminate it with nil. Here is an example of a struct with three values: (1 2 . 3) Which is equivalent to the following: (1 . (2 . 3))","s":"List Termination","u":"/syntax","h":"#list-termination","p":375},{"i":390,"t":"As previously mentioned, if you want to write a value using the syntax shown above, rather than a call to an operator, you need to use the quote operator. This treats an expression as a value rather than a program, preventing execution. Here is an example quotation of a list: (q . (1 2 3)) (q . (1 2 3)) CLVM Which is equivalent to the following Chialisp code: (list 1 2 3) (list 1 2 3) Chialisp note Because quotation prevents execution, any operators or constants used within will be left in the form they are written in rather than being replaced.","s":"Quoting","u":"/syntax","h":"#quoting","p":375},{"i":392,"t":"Usually for things such as modules and functions, you will only need a list of parameters. However, more advanced behavior is possible for destructuring those arguments. In fact, you can write a named list, cons pair, or single atom in whatever structure you need, and it will automatically destructure the environment into the constants provided. This will capture the entire environment: (mod environment ... ) This will destructure an improper list: (mod (first second . third) ... ) And finally, this will unwrap a list within the list: (mod (first (second third)) ... )","s":"Destructuring","u":"/syntax","h":"#destructuring","p":375},{"i":394,"t":"You can write a set of utility functions, constants, and macros inside of a file to be included when needed in your Chialisp programs. This is known as an include file. They are structured as a list of definitions, like this: ( (defconstant ONE_HUNDRED 100) (defun do-something-special () ONE_HUNDRED ) )","s":"Include 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is a pure and functional language with a focus on security and auditability. Chialisp is commonly used on the Chia blockchain to lock funds in smart coins until spent and released by their owner. This enables behavior similar to that of smart contracts. Here is an example: (mod () (defun square (number) (* number number) ) (square 5) ) (mod () (defun square (number) (* number number) ) (square 5) ) Chialisp tip Many Chialisp code block examples on this site can be edited, and evaluated by clicking the play button in the top right. You can edit the program arguments at the top (if not present, click the keyboard button to add arguments).","s":"About Chialisp","u":"/","h":"","p":1},{"i":4,"t":"There are many reasons to choose Lisp as the basis for this language, even though it is over 60 years old. CLVM​ Chialisp compiles to a lower level form, which is CLVM (Chialisp Virtual Machine) bytecode. This allows the language to change over time while still being executed in the same way. Sandboxed​ CLVM is completely sandboxed, in order to prevent it from gaining access to its host machine. This is important, since on the Chia blockchain, it needs to be run on hundreds of thousands of computers. Programs are evaluated, and therefore cannot spawn any new processes or interact with the system. Auditable​ Code written in Chialisp has no side effects or hidden information. This makes it easier to find security flaws and bugs. This is essential for smart coins made for the Chia blockchain. Composable​ A program in Lisp is just a list. This enables powerful techniques that allow you to modify source code during program evaluation. You can even have multiple layers of a program that get executed at different stages.","s":"Design Decisions","u":"/","h":"#design-decisions","p":1},{"i":6,"t":"If you'd like to get started learning and using Chialisp, you can start with the Intro to Chialisp guide. Throughout this series, you will write programs in the language, create smart coins on the Chia blockchain, and spend them on the command-line.","s":"Getting Started","u":"/","h":"#getting-started","p":1},{"i":8,"t":"Chialisp is compiled to bytecode, which is executed on the Chialisp Virtual Machine. CLVM is as minimal as possible, and doesn't have direct support for language constructs such as functions, constants, and modules. This is all implemented by the Chialisp compiler. Although many of the operators are derived from CLVM, many things about Chialisp deviate from the bytecode it compiles to.","s":"CLVM","u":"/clvm","h":"","p":7},{"i":10,"t":"The core language syntax of CLVM is the same as Chialisp. However, it's a much more barebones language with less of the syntactic sugar you may be used to regarding the operators available. Additionally, there are differences in the interpretation of certain things such as numbers. This is explained in more detail below.","s":"Syntax","u":"/clvm","h":"#syntax","p":7},{"i":12,"t":"In Chialisp, you can write an atom directly like this: \"hello\" \"hello\" Chialisp However, CLVM will treat that as a call to access the program's environment (explained below). As a result, all atoms that are intended to be treated as a value must be quoted like this: (q . \"hello\") (q . \"hello\") CLVM If you forget to do this, you will end up with either an unexpected value, or a path into atom error.","s":"Quoting Atoms","u":"/clvm","h":"#quoting-atoms","p":7},{"i":14,"t":"The syntax of CLVM is similar to Lisp. It is a parenthesized Polish notation that puts the operator before the arguments when reading left to right. A program is represented as a binary tree. The root of the tree is the least nested object in the program tree, with inner operator calls and values embedded recursively inside of it. In the following example, the outer parentheses represent the cons pair that is the root of the tree: (+ (q . 1) (q . 2)) (+ (q . 1) (q . 2)) CLVM Whenever a program is called, it always has an environment (which will be described in more detail later), which is a CLVM value. This value, which is usually a list, holds all of the arguments passed into the program. This is the second command-line argument to brun, with the default environment being nil. If the program being evaluated is a cons pair, then all of the parameters (contained in the right slot of the cons pair) are evaluated. Next, an operator call is made and the result of that function call is returned. The value on the left is the operator that is being called, and the values on the right are its operands. If CLVM is running in strict mode, an unknown opcode will cause the program to terminate. During developer testing, CLVM may be run in non-strict mode, which allows for unknown opcodes to be used and treated as no-ops. The quote operator, q, is special. When it is recognized by the interpreter, it causes whatever is on the right to be returned as a value rather than being evaluated as a program. In every other case, the right hand side is evaluated, then passed as operands to the operator on the left. A CLVM program can be thought of as a binary tree. Here is an example of an operator call: (+ (q . 1) (q . 2)) (+ (q . 1) (q . 2)) CLVM The operator is the opcode +, which is built-in to the CLVM runtime. Here is a graph of the program, as stored in memory: [ ] / \\ + [ ] / \\ [q, 1] [ ] / \\ [q, 2] nil After the first reduction, the program looks like this: (+ 1 2) (+ 1 2) Chialisp Here is a graph of the new program, as stored in memory: [ ] / \\ + [ ] / \\ 1 [ ] / \\ 2 nil After the second reduction, and the + operator call, it results in the following value: 3 3 Chialisp","s":"Program Evaluation","u":"/clvm","h":"#program-evaluation","p":7},{"i":16,"t":"CLVM programs have an environment, which is the value that is used as input. This is also how constants are implemented within programs. Because the environment is just a tree of cons pairs like any other value, it's easy to access individual nodes on that tree using numbers. In fact, this is done so often in CLVM that the default meaning of a number is to access the node at that index. If you want the actual value of the number, you need to quote it. This is what the first few layers of the environment's binary tree numbering looks like: 1 / \\ / \\ / \\ / \\ / \\ / \\ 2 3 / \\ / \\ / \\ / \\ 4 6 5 7 / \\ / \\ / \\ / \\ 8 12 10 14 9 13 11 15 The entire environment can be accessed using 1. You can use the following formula to find any node on the tree: first(n) = n * 2 rest(n) = n * 2 + 1 Here is an example of how the environment works in practice: brun '1' '(200 500)' # (200 500) brun '2' '(200 500)' # 200 - first brun '3' '(200 500)' # (500) - rest brun '5' '(200 500)' # 500 - first of rest","s":"Environment","u":"/clvm","h":"#environment","p":7},{"i":18,"t":"Arithmetic operations will interpret its operands as two's complement, big endian, signed integers. The most significant bit denotes whether a number is negative. In order to represent a positive integer where the first byte begins with the bit 1, it is necessary to prepend a 0x00 byte. Otherwise, it would be interpreted as a negative integer. Said another way, if a positive integer's first byte is at least 0x80, then it will be prepended with 0x00. Because of this, 0xFF means -1, whereas 0x00FF means 255. You are likely to encounter this when using the output of an integer operation as the input of a byte operation such as sha256. Since atoms are of arbitrary length, the same integer can be represented by many different atoms. For example, 0x01 and 0x0001 both represent 1. Arithmetic operations which return integers always return the shortest representation for numbers (e.g. 0xFF for -1).","s":"Integer Representation","u":"/clvm","h":"#integer-representation","p":7},{"i":20,"t":"CLVM is typically stored in binary format, so that it can be quickly read and executed without parsing. It is fairly simple to serialize it into binary format, since programs are stored in a tree structure. Each value is stored as a series of one or more bytes. Data is laid out in a way such that only one value can be encoded in each set of bytes. Because a value may either be an atom or a cons pair, it is necessary to differentiate between the two.","s":"Serialization","u":"/clvm","h":"#serialization","p":7},{"i":22,"t":"The value for nil is unique (represented as 0x80 in hex) and different than zero.","s":"Nil","u":"/clvm","h":"#nil","p":7},{"i":24,"t":"Values that are 7 bits or fewer can be represented as a single byte, equivalent to the atom's value itself.","s":"Small Atoms","u":"/clvm","h":"#small-atoms","p":7},{"i":26,"t":"Values longer than 7 bits are represented as a sequence of bytes that encode the size, followed by the value. The first serialized byte determines the number of size bytes. The size takes up anywhere from 1 to 6 bytes in total, including the first. The size then determines the number of bytes denoting the value - anywhere from 0 to 17,179,869,183 bytes long. The following table shows the bits used to indicate the number of size bytes. Size Bytes Max Length Byte 1 Byte 2 Byte 3 Byte 4 Byte 5 1 0x3F 1 ... 2 0x1FFF 11 ... ... 3 0xFFFFF 111 ... ... ... 4 0x7FFFFFF 1111 ... ... ... ... 5 0x3FFFFFFFF 11111 ... ... ... ... ... In other words, the number of bits set to 1 at the start of the first size byte indicate the total number of size bytes.","s":"Large Atoms","u":"/clvm","h":"#large-atoms","p":7},{"i":28,"t":"A cons pair is represented with the byte 0xFF. The two values that follow are the first and rest of the pair, respectively.","s":"Cons Pairs","u":"/clvm","h":"#cons-pairs","p":7},{"i":30,"t":"To deserialize a program, simply do the same steps in reverse.","s":"Deserialization","u":"/clvm","h":"#deserialization","p":7},{"i":32,"t":"If the first byte is 0x80, the value is nil.","s":"Nil","u":"/clvm","h":"#nil-1","p":7},{"i":34,"t":"If the first byte is 7 or fewer bits in length, the value is an atom equivalent to that byte.","s":"Small Atoms","u":"/clvm","h":"#small-atoms-1","p":7},{"i":36,"t":"If the first byte is more than 7 bits in length, you will need to do a bit of math to figure out the size and value of the atom. Here is a table you can reference: First Byte Max Skipped Bits 0xBF 2 0xDF 3 0xEF 4 0xF7 5 0xFB 6 The number of skipped bits is also the number of total bytes the size is encoded in. For example, the value 0xE3 would have 4 skipped bits and 4 size bytes, because it is below 0xEF. note The number of size bytes includes the first.","s":"Large Atoms","u":"/clvm","h":"#large-atoms-1","p":7},{"i":38,"t":"A cons pair begins with the special value 0xFF. The first and rest values can be read individually after. For example, (1 . 2) would be represented as 0xFF0102. Once you read 0xFF, you know that the next value is the first of the cons pair, which is 0x01. Then, the rest of the cons pair is the final value, which in this case is 0x02. Lists are typically chains of cons pairs that end in a nil terminator.","s":"Cons Pairs","u":"/clvm","h":"#cons-pairs-1","p":7},{"i":40,"t":"CLVM does not have operators for defining and calling functions. However, it does allow programs to be passed into the environment, as well as executing a value as a program with a new environment. This behavior is how functions are implemented in the Chialisp compiler. Here is a CLVM program that executes the program contained in the first environment value with its own environment, (12): ((* 2 (q . 2))) ((* 2 (q . 2))) (a 2 (q . (12))) (a 2 (q . (12))) CLVM Taking this further, we can make the program run a new program that only uses values from the original environment: ((* 5 (q . 2)) 10) ((* 5 (q . 2)) 10) (a 2 1) (a 2 1) CLVM We can use this technique to implement recursive functions.","s":"Programs as Parameters","u":"/clvm","h":"#programs-as-parameters","p":7},{"i":42,"t":"This page contains a list of the most common issues you may encounter when developing applications in Chialisp. This list is by no means comprehensive, and we recommend putting each of your applications through a rigorous code review and audit before deploying them on mainnet. However, by following the guidelines laid out here, you will avoid some common pitfalls that can be easy to overlook.","s":"Common Issues","u":"/common_issues","h":"","p":41},{"i":45,"t":"Coins that are only locked with a password are not secure.","s":"Problem","u":"/common_issues","h":"#problem","p":41},{"i":47,"t":"Farmers can see and modify coin solutions.","s":"Cause","u":"/common_issues","h":"#cause","p":41},{"i":49,"t":"A simple password coin would use this as its primary function: (if (= (sha256 password) PASSWORD_HASH) conditions (x) ) Keep in mind that each node has its own mempool. When a farmer creates a new block, they can: Choose to include or exclude any spend from the mempool View each coin spend and solution in the mempool Modify any of the coin solutions (provided that the modified solution is valid) Let's say a coin has been secured using only the above if statement. PASSWORD_HASH has been curried into the coin, so it cannot be modified. Therefore, in order for this coin to be spent, the solution must contain the original password, which must hash to PASSWORD_HASH. The solution will also contain conditions. This is a list of any Chialisp condition(s), one of which will presumably create a new coin to a puzzlehash the owner controls. The problem with this puzzle is that whoever farms the coin will see the password, which is required to be included in the solution. The farmer could then ignore the original solution and spend the coin with new conditions that would create a new coin using a puzzlehash the farmer controls. In other words, the farmer could steal this coin as it was being spent.","s":"Example","u":"/common_issues","h":"#example","p":41},{"i":51,"t":"Password coins are easy to create, so they are often used in training materials (see our documentation for more info). However, coins locked with a password (and nothing else) are not secure. Instead, use announcements and the AGG_SIG_ME condition to secure your coins, as explained in the standard transaction puzzle. Also keep in mind that a farmer can attempt to modify a coin's solution as it is being spent. If modifying any of the conditions from your coin's solution would result in the solution remaining valid, then you should assume the farmer will do exactly this.","s":"How to avoid","u":"/common_issues","h":"#how-to-avoid","p":41},{"i":54,"t":"Hash collisions could be used to modify coin values.","s":"Problem","u":"/common_issues","h":"#problem-1","p":41},{"i":56,"t":"Concatenating and hashing without verifying the length of items to be concatenated.","s":"Cause","u":"/common_issues","h":"#cause-1","p":41},{"i":58,"t":"The CAT1 standard calculated coin IDs like this: coin ID = sha256(parent coin ID + puzzlehash + amount) This normally resulted in a correct coin ID, but the length of each component was never checked. An attacker therefore could shift the divider between the puzzlehash and the amount to the left by one or two bytes. Depending on the value of the extra byte(s), there was a 50% chance that this would result in an inflated value for the coin, and a 50% chance that the coin's value would be negative. In the latter case the current coin could not be modified, but the attacker could simply spend it and try again. The puzzlehash would be shortened by one or two bytes, and the amount would be lengthened by one or two bytes, but the resulting hash would be identical. Every coin using the CAT1 standard was vulnerable to this attack.","s":"Example","u":"/common_issues","h":"#example-1","p":41},{"i":60,"t":"In the specific case of calculating a coin's ID, you are recommended to use the new coinid operator, introduced in CHIP-11. This operator validates the length of each component of the coin's ID, as well as the coin's value. In addition the CLVM cost of this operator is lower than that of using sha256 (800 versus 953), so there is no reason not to use it when calculating a coin's ID. For use cases that involve hashing a concatenated string to do something other than calculate a coin's ID, you will need to use sha256. In these cases, prior to running the sha256 command, be sure to validate that the length of each component is correct. In the case of CAT1, the vulnerability was discovered prior to the existence of the coinid operator. Therefore, sha256 was still required in the patch, which called the following function to calculate a coin's ID: (defun calculate_coin_id (parent puzzlehash amount) (if (all (size_b32 parent) (size_b32 puzzlehash) (> amount -1)) (sha256 parent puzzlehash amount) (x) ) ) This function verifies that the parent coin ID and puzzlehash are each 32 bytes, and that the amount is at least zero (negative value coins are not allowed). With this function call in place, if an attacker attempts to shift any of the components, the Chialisp program will exit and raise an exception. For more information, see our blog post discussing this issue.","s":"How to avoid","u":"/common_issues","h":"#how-to-avoid-1","p":41},{"i":63,"t":"Multiple coins can assert the same announcement.","s":"Problem","u":"/common_issues","h":"#problem-2","p":41},{"i":65,"t":"Creating a coin announcement that does not include the ID of the coin being spent. This allows multiple coin spends to assert the same announcement, resulting in a replay attack.","s":"Cause","u":"/common_issues","h":"#cause-2","p":41},{"i":67,"t":"TibetSwap v1 was an AMM that stored liquidity for coin pairs in a singleton with a liquidity TAIL. Upon spending this coin, a CREATE_COIN_ANNOUNCEMENT condition was created. This coin used a keyword of either \"mint\" or \"burn\" (and nothing else) as its announcement. In this case, an attacker could burn the same liquidity twice by asserting the same coin announcement twice. This attack could be repeated until all funds were drained. The original liquidity TAIL with the vulnerability is available in GitHub's history.","s":"Example","u":"/common_issues","h":"#example-2","p":41},{"i":69,"t":"Whenever you create a coin that uses a CREATE_COIN_ANNOUNCEMENT condition, remember that the condition can be asserted multiple times in the same block when the coin is being spent. You can prevent this replay attack by including the ID of the coin being spent in the announcement, as can be found in the patched version of the liquidity TAIL used in TibetSwap v2. In this case, the singleton_coin_id is included with the CREATE_COIN_ANNOUNCEMENT condition, which prevents the announcement from being asserted multiple times. TibetSwap v2 has been running since May 2023 without incident. For more information about the vulnerability, how it was discovered, and how it was patched, see the postmortem.","s":"How to avoid","u":"/common_issues","h":"#how-to-avoid-2","p":41},{"i":72,"t":"Anyone is free to change the solution provided in the spend bundle in any way they want that still satisfies the puzzle.","s":"Problem","u":"/common_issues","h":"#problem-3","p":41},{"i":74,"t":"Ensure that all elements of the solution are either signed, or in some other way protected, so that only the desired spend is possible.","s":"How to avoid","u":"/common_issues","h":"#how-to-avoid-3","p":41},{"i":77,"t":"\"Replace by Fee\" (RBF) is a technique that allows a new spend bundle to be added to the mempool that replaces an existing spend bundle. The rule is that all of the coins in the first spend bundle must exist in the replacement spend bundle, and that the fee attached to the new spend bundle must be greater than that in the original. In general, this is a very useful feature. For example, TibetSwap uses this feature to enable multiple swaps of a single pair in a single transaction block.","s":"Feature description","u":"/common_issues","h":"#feature-description","p":41},{"i":79,"t":"An attacker can \"piggyback\" some coin spends of their own on top of your spend bundle by resubmitting it with a greater fee. The solutions for the coins in the original spend bundle may be different in the replacement spend bundle, depending on how they were protected. And new coin spends can be introduced in the replacement spend bundle.","s":"Problem","u":"/common_issues","h":"#problem-4","p":41},{"i":81,"t":"As stated above, ensure that if an attacker attempts to modify the solution to your spend bundle, the transaction will fail.","s":"How to avoid","u":"/common_issues","h":"#how-to-avoid-4","p":41},{"i":84,"t":"Ephemeral coins are created and spent in the same block. Because these coins are immediately spent, there is no output value, which means that the input can be any arbitrary amount.","s":"Description","u":"/common_issues","h":"#description","p":41},{"i":86,"t":"Within a spend bundle, it is valid to create a coin of any XCH value, as long as the total XCH value of the unspent coins created in the spend bundle is less than or equal to the total XCH value of the spent coins. This is known as a \"flash loan,\" and it leaves unprotected coins vulnerable to being attacked.","s":"Problem","u":"/common_issues","h":"#problem-5","p":41},{"i":88,"t":"Ensure that if an ephemeral coin is added to your spend bundle, such as with the aforementioned RBF spend, the coin(s) you are attempting to spend cannot be stolen or spent in a nefarious way. Always assume an attacker will attempt to modify your solution and/or add an ephemeral spend, and protect your coin spends accordingly.","s":"How to avoid","u":"/common_issues","h":"#how-to-avoid-5","p":41},{"i":91,"t":"If an ASSERT_COIN_ANNOUNCEMENT condition is used in a coin's puzzle, the coin will be bricked (unable to be spent) if the coin being asserted has already been spent. For example, say coin A uses this condition in its puzzle, and it asserts a coin announcement from coin B. In this case, coin A requires coin B to be spent in the same block as it is spent. If coin B is spent before coin A, then coin A can never be spent. In addition, if ASSERT_PUZZLE_ANNOUNCEMENT is used in a coin's puzzle, a coin with the same puzzle must be spent in the same block. This assertion is less risky because it only relies on a coin with a specific puzzle, and many such coins might exist.","s":"Problem","u":"/common_issues","h":"#problem-6","p":41},{"i":93,"t":"Only use ASSERT_COIN_ANNOUNCEMENT and ASSERT_PUZZLE_ANNOUNCEMENT in a puzzle's solution, and not in the puzzle itself. If one of these conditions are used in the solution for coin A, and coin B has already been spent, then coin A can still be spent later, albeit with a different solution.","s":"How to avoid","u":"/common_issues","h":"#how-to-avoid-6","p":41},{"i":96,"t":"Spend bundles are not signed. So unless all of the coin spends in a spend bundle are linked together, the spend bundle can be split such that only part of the spend bundle is executed as submitted. The resulting smaller spend bundle can then be submitted, possibly with additional coin spends replacing the portion of the original spend bundle that was dropped. Note that Replace By Fee cannot be used for spend bundle splitting. The spend bundle must be split before it gets to the mempool, or by a malicious node that splits it before gossiping it, or by a malicious farmer when farming the block that will include the spend bundle. A malicious node that splits a spend bundle before gossiping it will set up a race condition: each peer node will only accept one version of the spend bundle or the other, depending on which version it receives first.","s":"Problem","u":"/common_issues","h":"#problem-7","p":41},{"i":98,"t":"If your spend bundle would be vulnerable to being split in a malicious way, you can link all coin spends together with announcements. This will ensure that the spend bundle must remain intact when spent.","s":"How to avoid","u":"/common_issues","h":"#how-to-avoid-7","p":41},{"i":100,"t":"Replay attacks on signatures are possible, if a malicious farmer can find a way to isolate a useful signature. All the BLS signatures in a spend bundle are aggregated by arithmetically adding them together. Therefore, if a malicious farmer sees one aggregated signature that includes messages A, B and C signed with public keys A', B' and C', and then subsequently sees a spend bundle with an aggregated signature that includes messages B and C, with public keys B' and C', then the farmer can subtract the latter aggregated signature from the former and derive the signature of message A with public key A'. The malicious farmer can then attempt to use that derived signature to initiate spends with a key they don't have.","s":"Signature Replay / Signature Subtraction","u":"/common_issues","h":"#signature-replay--signature-subtraction","p":41},{"i":102,"t":"Chialisp has a set of commands that make developing, compiling, and running programs easy. You will need to install chia-dev-tools globally or inside of a virtual environment to get started. note This is a brief overview of each command. If you want more information, use -h or --help on a given command.","s":"Commands","u":"/commands","h":"","p":101},{"i":105,"t":"You can use this command to get one or more of the default library files: cdv clsp retrieve condition_codes sha256tree # ... Here is a list of things you can retrieve: Library Description condition_codes Condition opcode constants. curry_and_treehash Utilities for currying puzzle hashes. sha256tree A function that tree hashes a value. singleton_truths Truth struct functions for singletons. utility_macros Some helpful utility macros.","s":"Retrieve","u":"/commands","h":"#retrieve","p":101},{"i":107,"t":"You can build your programs like this: cdv clsp build # Builds all files in the directory. cdv clsp build program.clsp # Builds a single file. When you use the include operator, it will look for files in the include folder by default. You can add more include directories like this: cdv clsp build program.clsp --include libraries You can also use -i instead of --include if you prefer.","s":"Build","u":"/commands","h":"#build","p":101},{"i":109,"t":"You can curry values into your program like this: cdv clsp curry program.clsp --args '0xCAFEF00D' --args '(hello there)' You can also use -a instead of --args if you prefer.","s":"Curry","u":"/commands","h":"#curry","p":101},{"i":111,"t":"You can reverse the currying process of compiled CLVM like this: cdv clsp uncurry compiled.clvm","s":"Uncurry","u":"/commands","h":"#uncurry","p":101},{"i":113,"t":"You can convert compiled CLVM back into the readable form like this: cdv clsp disassemble compiled.clvm","s":"Disassemble","u":"/commands","h":"#disassemble","p":101},{"i":115,"t":"You can calculate the tree hash (analagous to puzzle hash) of compiled CLVM like this: cdv clsp treehash compiled.clvm","s":"Tree Hash","u":"/commands","h":"#tree-hash","p":101},{"i":118,"t":"You can use this command to directly compile Chialisp into CLVM: run program.clsp However, you will need to include libraries manually: run program.clsp --include include You can also use -i instead of --include if you prefer.","s":"Compile","u":"/commands","h":"#compile","p":101},{"i":120,"t":"You can execute bytecode directly on CLVM like this: brun compiled.clvm Or if you have the serialized form: brun --hex compiled.clvm.hex You can also use -x instead of --hex if you prefer. Note that if you want to run it with an environment (analagous to solution), you can do so like this: brun compiled.clvm '(arguments here)'","s":"Run","u":"/commands","h":"#run","p":101},{"i":122,"t":"You can serialize CLVM into bytecode like this: opc 'CLVM' Note that you cannot use a file with this command.","s":"Serialize","u":"/commands","h":"#serialize","p":101},{"i":124,"t":"You can deserialize bytecode into CLVM like this: opd 'bytecode' Note that you cannot use a file with this command.","s":"Deserialize","u":"/commands","h":"#deserialize","p":101},{"i":126,"t":"Debugging Chialisp at times can be frustrating. Due to the nature of how it handles data structures, programs will often continue on with incorrect values only to error out at a later spot that gives no clue to the initial breakage. For example, a variable typo will often result in the variable being evaluated as a string, and if that gets hashed into something it's impossible to tell. However, there are some tricks you can use to more easily catch bugs in your code. note It is recommended that you have a strong grasp of CLVM since it underlies all of the processes that happen in Chialisp. It will make it easier to build the picture in your head of the evaluations that are happening and why they may be happening unexpectedly. For example, topics as environment trees may not make sense until you read about it on the CLVM page.","s":"Debugging","u":"/debugging","h":"","p":125},{"i":128,"t":"You can use the x operator to debug your programs. This allows you to print the value of an expression at runtime, and terminate the program before it can go further. Here is an example of a program you may want to debug: (hello) (hello) (mod (something) (defun some (something) (sha256 something) ) (some something) ) (mod (something) (defun some (something) (sha256 something) ) (some something) ) Chialisp This would throw an error if you try to use sha256 on a list (because it's the solution to the program). Here is how you would debug it by wrapping an expression in the x operator: (hello) (hello) (mod (something) (defun some (something) (sha256 (x something)) ) (some something) ) (mod (something) (defun some (something) (sha256 (x something)) ) (some something) ) Chialisp As you can see, when it gets to that point, it would raise an error and print the value of something rather than continuing and crashing. This is a very powerful tool when debugging programs in Chialisp.","s":"Raise Operator","u":"/debugging","h":"#raise-operator","p":125},{"i":130,"t":"It may be a lot to digest, but if you execute your programs in verbose mode, it will show you the entire evaluation process from start to finish. You can use the --verbose or -v flag with brun (and run, if you want to debug the compiler). Here is an example: Verbose Output brun '(c (sha256 0xdeadbeef) ())' '()' --verbose FAIL: path into atom () (a 2 3) [((c (sha256 0xdeadbeef) ()))] => (didn't finish) 3 [((c (sha256 0xdeadbeef) ()))] => () 2 [((c (sha256 0xdeadbeef) ()))] => (c (sha256 0xdeadbeef) ()) (c (sha256 0xdeadbeef) ()) [()] => (didn't finish) () [()] => () (sha256 0xdeadbeef) [()] => (didn't finish) 0xdeadbeef [()] => (didn't finish) In this example, we see that it is trying to run 0xdeadbeef as a program to access a value in the environment. However, the environment is just () which is obviously not deep enough, so it throws an error. We should have quoted the atom before we passed it to sha256. In Chialisp, you don't need to quote atoms, but we are executing CLVM. Every verbose output begins with (a 2 3) which represents the whole program being run with its environment. Follow each occurrence of (didn't finish) down until you find the deepest failure, then work up from there. Hopefully this will help you figure out what is wrong.","s":"Verbose Output","u":"/debugging","h":"#verbose-output","p":125},{"i":132,"t":"When you use the run or cdv clsp build commands, a symbol table file will be created named main.sym. You can use this file to aid in debugging. It keeps track of constant and function names, so you can see them in errors or the verbose output at runtime. You can use the --symbol-table or -y flag with the symbol table file to enable this behavior. Here is an example: brun compiled.clvm --verbose --symbol-table main.sym Keep in mind that this will not be able to identify inline functions or macros since they get replaced at compile time. However, you can change inline functions to normal functions while debugging so that they are tracked by the symbol table.","s":"Symbol Table","u":"/debugging","h":"#symbol-table","p":125},{"i":135,"t":"This is the most common error when running a program. It means that you are trying to access an environment value that is deeper than the tree. Some common reasons for this are the following: Called a function and didn't supply all of the parameters. Used a list operator on an atom. Used an atom as if it were a program.","s":"Path Into Atom","u":"/debugging","h":"#path-into-atom","p":125},{"i":137,"t":"This error means you are trying to use either the f operator or r operator on an atom rather than a cons pair. Some common reasons for this are the following: Parameters are misaligned or missing. The type of a parameter is wrong. Forgot to check if it's a list with l before using list operators. An empty list is technically an atom (nil), not a cons pair (use the l operator to check). Forgot to quote a program and it evaluated too soon.","s":"First or Rest of Non-Cons","u":"/debugging","h":"#non-cons","p":125},{"i":139,"t":"You can only use the sha256 operator on atoms. What you are probably looking for instead is the sha256tree function, which you can include inside a module like this: (include sha256tree.clib) Of course, you will need to ensure it's in the include path first: cdv clsp retrieve sha256tree Keep in mind that sha256tree has a higher cost associated with it and will have a different result (due to prepending a 1 or 2 based on type). If all you are hashing is one atom or multiple atoms of fixed length, you can use the simpler built-in sha256 operator.","s":"Sha256 on List","u":"/debugging","h":"#sha256tree","p":125},{"i":141,"t":"If you have CLVM bytecode in hex format and need to be able to read it, you can convert it back into normal CLVM form. Even though it may not be super readable either way, it can help to find patterns and check things such as curried in arguments. Run this command to deserialize CLVM bytecode: opd \"\" As well as this, if you want to check the length of the serialized output of your CLVM, you can convert it in the other direction as well. Run this command to serialize CLVM: opc \"\" You can find more commands in the Commands page.","s":"Deserialization","u":"/debugging","h":"#deserialization","p":125},{"i":143,"t":"DIDs are a decentralized way to represent an identity, be that an organization or a person. It is possible to recover a DID even if the key is lost, by having multiple parties send messages approving the inner puzzle change. More functionality will be added to the DID standard in the future, allowing for easier identification and recovery methods.","s":"DIDs","u":"/dids","h":"","p":142},{"i":146,"t":"The official Chia wallet has a reference implementation for the following in Python: Mint new DID Create update DID spend","s":"chia-blockchain","u":"/dids","h":"#chia-blockchain","p":142},{"i":148,"t":"The wallet code used by the MonsterSprouts example game has the following reference methods: Puzzle and solution types Spend DID","s":"chia-rs","u":"/dids","h":"#chia-rs","p":142},{"i":150,"t":"This is the source code of the DID inner puzzle, which can also be found in the chia-blockchain repository in the puzzle did_innerpuz.clvm. Expand DID Inner Puzzle did_innerpuz.clvm ; The DID innerpuzzle is designed to sit inside the singleton layer and provide functionality related to being an identity. ; At the moment the two pieces of functionality are recovery and message creation. ; A DID's ID is it's Singleton ID ; Recovery is based around having a list of known other DIDs which can send messages approving you change the innerpuzzle of your DID singleton (mod ( INNER_PUZZLE ; Standard P2 inner puzzle, used to record the ownership of the DID. RECOVERY_DID_LIST_HASH ; the list of DIDs that can send messages to you for recovery we store only the hash so that we don't have to reveal every time we make a message spend NUM_VERIFICATIONS_REQUIRED ; how many of the above list are required for a recovery SINGLETON_STRUCT ; my singleton_struct, formerly a Truth - ((SINGLETON_MOD_HASH, (LAUNCHER_ID, LAUNCHER_PUZZLE_HASH))) METADATA ; Customized metadata, e.g KYC info mode ; this indicates which spend mode we want. 0. Recovery mode 1. Run INNER_PUZZLE with p2_solution my_amount_or_inner_solution ; In mode 0, we use this to recover our coin and assert it is our actual amount ; In mode 1 this is the solution of the inner P2 puzzle, only required in the create message mode and transfer mode. new_inner_puzhash ; In recovery mode, this will be the new wallet DID puzzle hash parent_innerpuzhash_amounts_for_recovery_ids ; during a recovery we need extra information about our recovery list coins pubkey ; this is the new pubkey used for a recovery recovery_list_reveal ; this is the reveal of the stored list of DIDs approved for recovery my_id ; my coin ID ) ;message is the new puzzle in the recovery and standard spend cases ;MOD_HASH, MY_PUBKEY, RECOVERY_DID_LIST_HASH are curried into the puzzle ;EXAMPLE SOLUTION (0xcafef00d 0x12341234 0x923bf9a7856b19d335a65f12d68957d497e1f0c16c0e14baf6d120e60753a1ce 2 1 100 (q \"source code\") 0xdeadbeef 0xcafef00d ((0xdadadada 0xdad5dad5 200) () (0xfafafafa 0xfaf5faf5 200)) 0xfadeddab (0x22222222 0x33333333 0x44444444)) (include condition_codes.clvm) (include curry-and-treehash.clinc) ; takes a lisp tree and returns the hash of it (defun sha256tree1 (TREE) (if (l TREE) (sha256 2 (sha256tree1 (f TREE)) (sha256tree1 (r TREE))) (sha256 1 TREE) ) ) ; recovery message module - gets values curried in to make the puzzle (defun make_message_puzzle (recovering_coin newpuz pubkey) (qq (q . (((unquote CREATE_COIN_ANNOUNCEMENT) (unquote recovering_coin)) ((unquote AGG_SIG_UNSAFE) (unquote pubkey) (unquote newpuz))))) ) ; this function creates the assert announcement for each message coin approving a recovery (defun-inline create_consume_message (coin_id my_id new_innerpuz pubkey) (list ASSERT_COIN_ANNOUNCEMENT (sha256 (sha256 coin_id (sha256tree1 (make_message_puzzle my_id new_innerpuz pubkey))) my_id)) ) ; this function calculates a coin ID given the inner puzzle and singleton information (defun create_coin_ID_for_recovery (SINGLETON_STRUCT launcher_id parent innerpuzhash amount) (sha256 parent (calculate_full_puzzle_hash (c (f SINGLETON_STRUCT) (c launcher_id (r (r SINGLETON_STRUCT)))) innerpuzhash) amount) ) ; return the full puzzlehash for a singleton with the innerpuzzle curried in ; puzzle-hash-of-curried-function is imported from curry-and-treehash.clinc (defun-inline calculate_full_puzzle_hash (SINGLETON_STRUCT inner_puzzle_hash) (puzzle-hash-of-curried-function (f SINGLETON_STRUCT) inner_puzzle_hash (sha256tree1 SINGLETON_STRUCT) ) ) ; this loops over our identities to check list, and checks if we have been given parent information for this identity ; the reason for this is because we might only require 3/5 of the IDs give approval messages for a recovery ; if we have the information for an identity then we create a consume message using that information (defun check_messages_from_identities (SINGLETON_STRUCT num_verifications_required identities my_id new_puz parent_innerpuzhash_amounts_for_recovery_ids pubkey num_verifications) (if identities (if (f parent_innerpuzhash_amounts_for_recovery_ids) ; if we have parent information then we should create a consume coin condition (c (create_consume_message ; create coin_id from DID (create_coin_ID_for_recovery SINGLETON_STRUCT (f identities) (f (f parent_innerpuzhash_amounts_for_recovery_ids)) (f (r (f parent_innerpuzhash_amounts_for_recovery_ids))) (f (r (r (f parent_innerpuzhash_amounts_for_recovery_ids))))) my_id new_puz pubkey ) (check_messages_from_identities SINGLETON_STRUCT num_verifications_required (r identities) my_id new_puz (r parent_innerpuzhash_amounts_for_recovery_ids) pubkey (+ num_verifications 1) ) ) ; if no parent information found for this identity, move on to next in list (check_messages_from_identities SINGLETON_STRUCT (r identities) my_id new_puz (r parent_innerpuzhash_amounts_for_recovery_ids) pubkey num_verifications ) ) ;if we're out of identites to check for, check we have enough (if (> num_verifications (- num_verifications_required 1)) (list (list AGG_SIG_UNSAFE pubkey new_puz) ) (x) ) ) ) ;Spend modes: ;0 = recovery ;1 = run the INNER_PUZZLE ;MAIN (if mode ; mode 1 - run INNER_PUZZLE (a INNER_PUZZLE my_amount_or_inner_solution) ; mode 0 - recovery (if (all (= (sha256tree1 recovery_list_reveal) RECOVERY_DID_LIST_HASH) (> NUM_VERIFICATIONS_REQUIRED 0)) (c (list ASSERT_MY_AMOUNT my_amount_or_inner_solution) (c (list CREATE_COIN new_inner_puzhash my_amount_or_inner_solution (list new_inner_puzhash)) (c (list ASSERT_MY_COIN_ID my_id) (check_messages_from_identities SINGLETON_STRUCT NUM_VERIFICATIONS_REQUIRED recovery_list_reveal my_id new_inner_puzhash parent_innerpuzhash_amounts_for_recovery_ids pubkey 0) ) ) ) (x) ) ) )","s":"DID Code","u":"/dids","h":"#code","p":142},{"i":152,"t":"DIDs are the next generation of cryptographic identification technology. They can be used with NFTs to validate the source and prevent fakes. They can also be used as a more recoverable form of authorization than keys.","s":"Conclusion","u":"/dids","h":"#conclusion","p":142},{"i":154,"t":"This is a set of examples for various operators. If you want to see their documentation, checkout the Operators page.","s":"Examples","u":"/examples","h":"","p":153},{"i":157,"t":"Compiles an entire program into a single executable expression. You can define other constants within it. (42) (42) (mod (value) ;; Doubles the value as the output. (* value 2) ) (mod (value) ;; Doubles the value as the output. (* value 2) ) Chialisp","s":"mod","u":"/examples","h":"#mod","p":153},{"i":159,"t":"Includes all of the constants defined in a library file in the module. cdv clsp retrieve sha256tree (mod (thing-to-hash) ;; Includes the constants defined in the file. (include sha256tree.clib) ;; Calls the utility function as the output. (sha256tree thing-to-hash) )","s":"include","u":"/examples","h":"#include","p":153},{"i":161,"t":"Defines a function that can be called from anywhere within the module. (mod () (defun square (number) ;; Returns the number squared. (* number number) ) (square 16) ) (mod () (defun square (number) ;; Returns the number squared. (* number number) ) (square 16) ) Chialisp","s":"defun","u":"/examples","h":"#defun","p":153},{"i":163,"t":"Defines an inline function that can be called from anywhere within the module. It simply replaces the call with the code within (like an easier to write but limited macro). (mod () (defun-inline double (number) ;; Returns twice the number. (* number 2) ) (double 9) ) (mod () (defun-inline double (number) ;; Returns twice the number. (* number 2) ) (double 9) ) Chialisp","s":"defun-inline","u":"/examples","h":"#defun-inline","p":153},{"i":165,"t":"Compiles a block of code into a single executable expression. Useful for writing functions as arguments to other functions. (3 2) (3 2) (lambda (n1 n2) ;; Returns the two added together. (+ n1 n2) ) (lambda (n1 n2) ;; Returns the two added together. (+ n1 n2) ) Chialisp","s":"lambda","u":"/examples","h":"#lambda","p":153},{"i":167,"t":"Defines a macro that can manually structure the source code it is replaced with. Allows for advanced compile time behavior. (mod () (defmacro or ARGS (if ARGS (qq (if (unquote (f ARGS)) 1 (unquote (c or (r ARGS))) )) 0) ) (or () () 1) ) (mod () (defmacro or ARGS (if ARGS (qq (if (unquote (f ARGS)) 1 (unquote (c or (r ARGS))) )) 0) ) (or () () 1) ) Chialisp","s":"defmacro, qq, unquote","u":"/examples","h":"#defmacro","p":153},{"i":169,"t":"Defines a constant value that can be referenced by name. (mod () (defconstant MAGIC_NUMBER 314159) ; (0x04cb2f in hex) MAGIC_NUMBER ; Replaced with the actual value. ) (mod () (defconstant MAGIC_NUMBER 314159) ; (0x04cb2f in hex) MAGIC_NUMBER ; Replaced with the actual value. ) Chialisp","s":"defconstant","u":"/examples","h":"#defconstant","p":153},{"i":171,"t":"NFTs are non-fungible tokens that are minted on the Chia blockchain. The NFT puzzle ensures that there is only ever one copy of a given NFT, and it cannot be divided into multiple coins. They can be used to prove digital ownership of files such as images or videos, as well as the metadata and license pertaining to the file.","s":"NFTs","u":"/nfts","h":"","p":170},{"i":174,"t":"The official Chia wallet has a reference implementation for the following in Python: Mint NFT Bulk mint NFTs Spend NFT","s":"chia-blockchain","u":"/nfts","h":"#chia-blockchain","p":170},{"i":176,"t":"The wallet code used by the MonsterSprouts example game has the following reference methods: Puzzle and solution types Bulk mint NFTs Spend NFT.","s":"chia-rs","u":"/nfts","h":"#chia-rs","p":170},{"i":178,"t":"This is the source code of the NFT state layer, which can also be found in the chia-blockchain repository in the puzzle nft_state_layer.clvm. Expand NFT State Puzzle nft_state_layer.clvm (mod ( NFT_STATE_LAYER_MOD_HASH METADATA METADATA_UPDATER_PUZZLE_HASH INNER_PUZZLE inner_solution ) (include condition_codes.clvm) (include curry-and-treehash.clinc) (include utility_macros.clib) (defun-inline nft_state_layer_puzzle_hash (NFT_STATE_LAYER_MOD_HASH METADATA METADATA_UPDATER_PUZZLE_HASH inner_puzzle_hash) (puzzle-hash-of-curried-function NFT_STATE_LAYER_MOD_HASH inner_puzzle_hash (sha256 ONE METADATA_UPDATER_PUZZLE_HASH) (sha256tree METADATA) (sha256 ONE NFT_STATE_LAYER_MOD_HASH) ) ) ; this function does two things - it wraps the odd value create coins, and it also filters out all negative conditions ; odd_coin_params is (puzhash amount ...) ; new_metadata_info is ((METADATA METADATA_UPDATER_PUZZLE_HASH) conditions) (defun wrap_odd_create_coins (NFT_STATE_LAYER_MOD_HASH conditions odd_coin_params new_metadata_info metadata_seen) (if conditions (if (= (f (f conditions)) CREATE_COIN) (if (logand (f (r (r (f conditions)))) ONE) (assert (not odd_coin_params) (wrap_odd_create_coins NFT_STATE_LAYER_MOD_HASH (r conditions) (r (f conditions)) new_metadata_info metadata_seen) ) (c (f conditions) (wrap_odd_create_coins NFT_STATE_LAYER_MOD_HASH (r conditions) odd_coin_params new_metadata_info metadata_seen)) ) (if (= (f (f conditions)) -24) (wrap_odd_create_coins NFT_STATE_LAYER_MOD_HASH (r conditions) odd_coin_params (assert (all (= (sha256tree (f (r (f conditions)))) (f (r (f new_metadata_info)))) (not metadata_seen) ) ; then (a (f (r (f conditions))) (list (f (f new_metadata_info)) (f (r (f new_metadata_info))) (f (r (r (f conditions)))))) ) ONE ; the metadata update has been seen now ) (c (f conditions) (wrap_odd_create_coins NFT_STATE_LAYER_MOD_HASH (r conditions) odd_coin_params new_metadata_info metadata_seen)) ) ) (c (c CREATE_COIN (c (nft_state_layer_puzzle_hash NFT_STATE_LAYER_MOD_HASH (f (f new_metadata_info)) (f (r (f new_metadata_info))) (f odd_coin_params) ; metadata updater solution ) (r odd_coin_params) ) ) (f (r new_metadata_info)) ; metadata_updater conditions ) ) ) ; main (wrap_odd_create_coins NFT_STATE_LAYER_MOD_HASH (a INNER_PUZZLE inner_solution) () (list (list METADATA METADATA_UPDATER_PUZZLE_HASH) 0) ; if the magic condition is never seen, this is the information we us to recurry () ) ) This is the source code of the NFT ownership layer, which can also be found in the chia-blockchain repository in the puzzle nft_ownership_layer.clvm. Expand NFT Ownership Puzzle nft_ownership_layer.clvm (mod ( NFT_OWNERSHIP_LAYER_MOD_HASH CURRENT_OWNER TRANSFER_PROGRAM INNER_PUZZLE inner_solution ) (include condition_codes.clvm) (include curry-and-treehash.clinc) (include utility_macros.clib) (defconstant NEW_OWNER_CONDITION -10) (defconstant ANNOUNCEMENT_PREFIX 0xad4c) ; first 2 bytes of (sha256 \"Ownership Layer\") (defun-inline nft_ownership_layer_puzzle_hash (NFT_OWNERSHIP_LAYER_MOD_HASH new_owner TRANSFER_PROGRAM inner_puzzle_hash) (puzzle-hash-of-curried-function NFT_OWNERSHIP_LAYER_MOD_HASH inner_puzzle_hash (sha256tree TRANSFER_PROGRAM) (sha256 ONE new_owner) (sha256 ONE NFT_OWNERSHIP_LAYER_MOD_HASH) ) ) (defun construct_end_conditions (NFT_OWNERSHIP_LAYER_MOD_HASH TRANSFER_PROGRAM odd_args (new_owner new_tp conditions)) (c (c CREATE_COIN (c (nft_ownership_layer_puzzle_hash NFT_OWNERSHIP_LAYER_MOD_HASH new_owner (if new_tp new_tp TRANSFER_PROGRAM) (f odd_args)) (r odd_args) ) ) conditions ) ) (defun wrap_odd_create_coins (NFT_OWNERSHIP_LAYER_MOD_HASH TRANSFER_PROGRAM CURRENT_OWNER all_conditions conditions odd_args tp_output) (if conditions (if (= (f (f conditions)) CREATE_COIN) (if (= (logand (f (r (r (f conditions))))) ONE) (assert (not odd_args) ; then (wrap_odd_create_coins NFT_OWNERSHIP_LAYER_MOD_HASH TRANSFER_PROGRAM CURRENT_OWNER all_conditions (r conditions) (r (f conditions)) tp_output) ) (c (f conditions) (wrap_odd_create_coins NFT_OWNERSHIP_LAYER_MOD_HASH TRANSFER_PROGRAM CURRENT_OWNER all_conditions (r conditions) odd_args tp_output)) ) (if (= (f (f conditions)) NEW_OWNER_CONDITION) (assert (not tp_output) (c (list CREATE_PUZZLE_ANNOUNCEMENT (concat ANNOUNCEMENT_PREFIX (sha256tree (r (f conditions))))) (wrap_odd_create_coins NFT_OWNERSHIP_LAYER_MOD_HASH TRANSFER_PROGRAM CURRENT_OWNER all_conditions (r conditions) odd_args (a TRANSFER_PROGRAM (list CURRENT_OWNER all_conditions (r (f conditions))))) ) ) (if (= (f (f conditions)) CREATE_PUZZLE_ANNOUNCEMENT) (assert (not (and (= 34 (strlen (f (r (f conditions))))) (= (substr (f (r (f conditions))) 0 2) ANNOUNCEMENT_PREFIX) ; lazy eval )) ; then (c (f conditions) (wrap_odd_create_coins NFT_OWNERSHIP_LAYER_MOD_HASH TRANSFER_PROGRAM CURRENT_OWNER all_conditions (r conditions) odd_args tp_output)) ) (c (f conditions) (wrap_odd_create_coins NFT_OWNERSHIP_LAYER_MOD_HASH TRANSFER_PROGRAM CURRENT_OWNER all_conditions (r conditions) odd_args tp_output)) ) ) ) ; odd_args is guaranteed to not be nil or else we'll have a path into atom error (construct_end_conditions NFT_OWNERSHIP_LAYER_MOD_HASH TRANSFER_PROGRAM odd_args (if tp_output tp_output (a TRANSFER_PROGRAM (list CURRENT_OWNER all_conditions ())) ) ) ) ) (defun main ( NFT_OWNERSHIP_LAYER_MOD_HASH TRANSFER_PROGRAM CURRENT_OWNER conditions ) (wrap_odd_create_coins NFT_OWNERSHIP_LAYER_MOD_HASH TRANSFER_PROGRAM CURRENT_OWNER conditions conditions () () ) ) ; main (main NFT_OWNERSHIP_LAYER_MOD_HASH TRANSFER_PROGRAM CURRENT_OWNER (a INNER_PUZZLE inner_solution) ) ) This is the source code of the default NFT metadata updater, which can also be found in the chia-blockchain repository in the puzzle nft_metadata_updater_default.clvm. Expand NFT Metadata Updater Puzzle nft_metadata_updater_default.clvm (mod (CURRENT_METADATA METADATA_UPDATER_PUZZLE_HASH (key . new_url)) ; METADATA and METADATA_UPDATER_PUZZLE_HASH are passed in as truths from the layer above ; This program returns ((new_metadata new_metadata_updater_puzhash) conditions) ; Add uri to a field (defun add_url (METADATA key new_url) (if METADATA (if (= (f (f METADATA)) key) (c (c key (c new_url (r (f METADATA)))) (r METADATA)) (c (f METADATA) (add_url (r METADATA) key new_url)) ) () ) ) ; main ; returns ((new_metadata new_metadata_updater_puzhash) conditions) (list (list (if (all key new_url) (if (any (= key \"mu\") (= key \"lu\") (= key \"u\")) (add_url CURRENT_METADATA key new_url) CURRENT_METADATA ) CURRENT_METADATA ) METADATA_UPDATER_PUZZLE_HASH) 0 ) )","s":"NFT Code","u":"/nfts","h":"#code","p":170},{"i":180,"t":"Multiple separate forms of data​ There are three kinds of files that can be added to the NFT, one per type: Data, for things such as images and videos Metadata, for information about the data or NFT License, detailing legal rights related to the NFT Data must match an immutable hash​ Any data that the NFT points to must match a specific sha256 hash. The hash cannot be changed later, even by the creator of the NFT. This prevents it from being modified or tampered with later, and enforces permanence. Extendable list of multiple URLs​ Each type of data has a list of URLs that each resolve to the hash of the data. However, if a URL is no longer valid or has been compromised, it will no longer match, which means it won't be displayed in the wallet. To help uphold permanence, the owner can add a new URL that matches the original hash. It will be prepended to the beginning of the list so that it's checked first in the future. It's recommended to start with multiple links, some on a decentralized platform such as IPFS or Arweave, and others on a server you have control over. This way, even if one fails, the others can be used as a fallback.","s":"Decision Decisions","u":"/nfts","h":"#decision-decisions","p":170},{"i":182,"t":"You can add a DID to the NFT when you mint it to show that it is a part of that identity. For example, you can always verify that a Chia Friend NFT is authentic by checking that the DID matches the DNS record on did.chia.net and the collection id in the metadata matches the rest.","s":"Association with DID","u":"/nfts","h":"#association-with-did","p":170},{"i":184,"t":"NFTs are a great way to represent indivisible assets on the Chia blockchain. You can attach royalties to them that get paid upon sale, and store files such as images in them, with attached metadata and license files.","s":"Conclusion","u":"/nfts","h":"#conclusion","p":170},{"i":186,"t":"This is a basic description of each operator. If you want tangible examples for how to use them, check out the Examples page. note The operators in the Modules section, as well as if, qq, and unquote are only part of Chialisp, not the compiled CLVM representation. Additionally, they do not have an intrinsic cost, since they are compiled to CLVM and not actually executed on their own.","s":"Operators","u":"/operators","h":"","p":185},{"i":188,"t":"Statement Format Description mod (mod A B) Compiles module with args A and body B. include (include A.clib) Includes file A containing a list of statements. defun (defun A B C) Function named A with args B and body C. defun-inline (defun-inline A B C) Inline function named A with args B and body C. lambda (lambda A B) Lambda function with args A and body B. defmacro (defmacro A B C) Macro named A with args B and body C. defconstant (defconstant A B) Constant A with value B.","s":"Chialisp Modules","u":"/operators","h":"#chialisp-modules","p":185},{"i":190,"t":"Operator Format Description + (+ A B ...) Adds multiple atoms. - (- A B ...) Subtracts multiple atoms. * (* A B ...) Multiplies multiple atoms. / (/ A B) Divides two atoms. divmod (divmod A B) Calculates quotient and remainder in cons pair.","s":"Arithmetic","u":"/operators","h":"#arithmetic","p":185},{"i":192,"t":"info The / operator cannot be used to divide negative numbers. Previously this worked, but used the wrong method of dividing negative integers. The operator was soft-forked at block height 2,300,000 to prevent this. You should use divmod instead in situations where you need to divide negative numbers. For example: (f (divmod -6 3)) (f (divmod -6 3)) Chialisp","s":"Negative Division","u":"/operators","h":"#negative-division","p":185},{"i":194,"t":"Operator Format Description = (= A B) True if both atoms are equal. > (> A B) True if the first atom is greater as a number. >s (>s A B) True if the first atom is greater as a string of bytes. not (not A) True if the atom is false. all (all A B ...) True if all of the atoms are non-zero. any (any A B ...) True if any of the atoms are non-zero.","s":"Comparison","u":"/operators","h":"#comparison","p":185},{"i":196,"t":"Operator Format Description if (if A B C) Chialisp only - If A is true, then B, otherwise C. Lazy evaluated. i - if (i A B C) If A is true, then B, otherwise C. x - exit (x ...) Terminate the program with zero or more values.","s":"Control Flow","u":"/operators","h":"#control-flow","p":185},{"i":198,"t":"note The if operator is lazy evaluated. This means that code paths are not evaluated unless they need to be. Usually this is the intended behavior, but if it isn't, you can use the i operator instead. If you would like to replicate the lazy evaluation of the if operator in CLVM, you can wrap the i operator like this: (a (i (q . 1) (q q . 'abc') (q q . 'xyz')) 1) (a (i (q . 1) (q q . 'abc') (q q . 'xyz')) 1) CLVM Essentially, this runs the branch the condition matches as a program (with the current environment). Depending on how much code is executed in each branch, this may be more cost effective than executing both branches.","s":"If Operator","u":"/operators","h":"#if-operator","p":185},{"i":200,"t":"Operator Format Description qq - quasi-quote (qq A) Chialisp only - Quote an expression except for anything inside unquote. unquote (unquote A) Chialisp only - Unquote an expression nested within qq. q - quote (q . A) Treats A as a value rather than a program. a - apply (a A B) Evaluate value A as a program with value B as its environment. @ - environment (@ A) Chialisp only - Access value A from the environment.","s":"Evaluation","u":"/operators","h":"#evaluation","p":185},{"i":202,"t":"note The @ operator acts in a similar fashion to unquoted atoms in CLVM. If @ is used plainly as a value, its value is the whole environment.","s":"Environment Operator","u":"/operators","h":"#environment-operator","p":185},{"i":204,"t":"Operator Format Description f - first (f A) First value in list A. r - rest (r A) Rest of the values in list A. c - cons (c A B) Cons pair of A and B, or prepend A to list B. l - list predicate (l A) True if A is a list, not nil. Can be used to check length.","s":"Lists","u":"/operators","h":"#lists","p":185},{"i":206,"t":"Operator Format Description sha256 (sha256 A B ...) Calculates the sha256 hash of the atoms. concat (concat A B ...) Concatenates the bytes of the atoms. strlen (strlen A) Returns the length of the atom. substr (substr A B C) Slice of bytes A between B and C, exclusive. logand (logand A B ...) Bitwise and of the atoms. logior (logior A B ...) Bitwise logical or of the atoms. logxor (logxor A B ...) Bitwise xor of the atoms. lognot (lognot A) Bitwise not of A. ash - arithmetic shift (ash A B) Arithmetic shift A by B bits. lsh - logical shift (lsh A B) Logical shift A by B bits.","s":"Atoms","u":"/operators","h":"#atoms","p":185},{"i":208,"t":"Operator Format Description point_add (point_add p1 p2 ...) Adds two or more G1 points (public keys) together. Renamed to g1_add in CHIP-0111. pubkey_for_exp (pubkey_for_exp A) Maps an exponent (secret key) to a G1 point (public key).","s":"BLS12-381","u":"/operators","h":"#bls12-381","p":185},{"i":210,"t":"The purpose of the softfork operator is to enable the ability to define new CLVM operators without creating a hard fork. For example, suppose we want to add secp256k1 operators like +s for adding two points on this ECDSA curve for bitcoin compatibility. We can't just do this in vanilla CLVM, because that would make the program (+s A B) return different values before and after the soft fork. So instead, we can hide it under softfork. The syntax is defined as follows: (softfork cost extension program arguments) The cost must equal the cost of executing the program with the specified arguments, otherwise an exception is raised. The minimum cost of the operator is 140. The extension is an unsigned (up to 32-bit in size) integer indicating the set of extensions available in the softfork guard. The program is executed with the specified arguments. The output is always either null or termination of the program if it failed. Here is a CLVM example using the coinid operator described in the CHIP-0011 Operators section: (softfork (q . 1265) ; expected cost (including cost of softfork itself) (q . 0) ; extension 0 (q a ; defer execution of if-branches (i (= (coinid (q . 0x1234500000000000000000000000000000000000000000000000000000000000) (q . 0x6789abcdef000000000000000000000000000000000000000000000000000000) (q . 123456789) ) (q . 0x69bfe81b052bfc6bd7f3fb9167fec61793175b897c16a35827f947d5cc98e4bc) ) (q . 0) ; if coin ID matches, return 0 (q x) ; if coin ID mismatches, raise ) (q . ())) ; environment to apply (q . ()) ; environment to softfork ) Pre-softfork, this always passes and returns () at a cost of cost (or 140, whichever is higher). Post-softfork, this also returns () at a cost of cost, but may also fail if the coin id doesn't match. We can't export the result outside the softfork boundary, but we can compare it to something inside and raise if it doesn't match. We take the cost of running the program inside the softfork boundary and ensure it exactly matches cost, and raise an exception if it's wrong. That way, the program really does have the same cost pre-softfork and post-softfork (or it fails post-softfork).","s":"Softfork","u":"/operators","h":"#softfork","p":185},{"i":212,"t":"info These operators will be usable within the softfork operator starting at block height 4,510,000. At block height 5,496,000, the operators can be used directly as well. Operator Format Description g1_add (g1_add p1 p2 ...) Adds two or more G1 points (public keys) together. g1_subtract (g1_subtract p1 p2 ...) Subtracts one or more G1 points (public keys) from a base G1 point. g1_multiply (g1_multiply p1 p2) Multiplies a G1 point (public key) by a scalar value. g1_negate (g1_negate point) Negates a G1 point (public key). g2_add (g2_add p1 p2 ...) Adds two or more G2 points (signatures) together. g2_subtract (g2_subtract p1 p2 ...) Subtracts one or more G2 points (signatures) from a base G2 point. g2_multiply (g2_multiply p1 p2) Multiplies a G2 point (signature) by a scalar value. g2_negate (g2_negate point) Negates a G2 point (signature). g1_map (g1_map data dst) Hashes the data to a G1 point with sha256 and ExpandMsgXmd. DST is optional. g2_map (g2_map data dst) Hashes the data to a G2 point with sha256 and ExpandMsgXmd. DST is optional. bls_pairing_identity (bls_pairing_identity g1 g2 ...) Returns nil if the pairing of all pairs is the identity, otherwise raises an exception. bls_verify (bls_verify g2 g1 msg ...) Nil if signature g2 is valid with public key g1 and message, otherwise raises an exception. coinid (coinid parent_id puzzle_hash amount) Validates inputs and calculates the coin id with a parent coin id, puzzle hash, and amount. modpow (modpow base exponent modulus) Computes (base ^ exponent) % modulus. Base may be negative, exponent must not be, modulus must not be 0. % (% numerator denominator) Computes the remainder of the numerator divided by the denominator. secp256k1_verify (secp256k1_verify pubkey msg_hash signature) Verifies a signature that uses the secp256k1 curve. secp256r1_verify (secp256r1_verify pubkey msg_hash signature) Verifies a signature that uses the secp256r1 curve.","s":"CHIP-0011 Operators","u":"/operators","h":"#chip-0011-operators","p":185},{"i":214,"t":"Offers are a way to enable peer-to-peer asset exchange on the Chia blockchain. In other words, you can swap tokens without needing to go through an exchange. Only two parties are required, the maker and the taker. They don't need to trust each other, since any attempts to modify the offer will invalidate it.","s":"Offers","u":"/offers","h":"","p":213},{"i":217,"t":"The official Chia wallet has a reference implementation for the following in Python: Offer multiple assets","s":"chia-blockchain","u":"/offers","h":"#chia-blockchain","p":213},{"i":219,"t":"The wallet code used by the MonsterSprouts example game has the following reference methods: Offer NFT1 for CAT2","s":"chia-rs","u":"/offers","h":"#chia-rs","p":213},{"i":221,"t":"When you create an offer, you get a string of text that is usually stored in a file. This describes the details of the trade, including the assets you are requesting and the assets you are giving in return. This file can be published on various platforms and downloaded by anyone to fulfill in the wallet of their choice. This allows for the flexibility of exchanges, while keeping it fully decentralized and preventing tampering or relying on a third party or middleman. You can use a wallet to generate an offer file for a given trade, then distribute that offer to platforms such as the following: Dexie OfferPool OfferBin","s":"Offer Files","u":"/offers","h":"#offer-files","p":213},{"i":223,"t":"This is the source code of the settlement payments puzzle, which can also be found in the chia-blockchain repository in the puzzle settlement_payments.clvm. Expand Settlement Payments Puzzle settlement_payments.clvm (mod notarized_payments ;; `notarized_payments` is a list of notarized coin payments ;; a notarized coin payment is `(nonce . ((puzzle_hash amount ...) (puzzle_hash amount ...) ...))` ;; Each notarized coin payment creates some `(CREATE_COIN puzzle_hash amount ...)` payments ;; and a `(CREATE_PUZZLE_ANNOUNCEMENT (sha256tree notarized_coin_payment))` announcement ;; The idea is the other side of this trade requires observing the announcement from a ;; `settlement_payments` puzzle hash as a condition of one or more coin spends. (include condition_codes.clib) (include utility_macros.clib) (defun sha256tree (TREE) (if (l TREE) (sha256 2 (sha256tree (f TREE)) (sha256tree (r TREE))) (sha256 1 TREE) ) ) (defun create_coins_for_payment (payment_params so_far) (if payment_params (assert (> (f (r (f payment_params))) 0) ; assert the amount is positive ; then (c (c CREATE_COIN (f payment_params)) (create_coins_for_payment (r payment_params) so_far)) ) so_far ) ) (defun-inline create_announcement_for_payment (notarized_payment) (list CREATE_PUZZLE_ANNOUNCEMENT (sha256tree notarized_payment)) ) (defun-inline augment_condition_list (notarized_payment so_far) (c (create_announcement_for_payment notarized_payment) (create_coins_for_payment (r notarized_payment) so_far) ) ) (defun construct_condition_list (notarized_payments) (if notarized_payments (augment_condition_list (f notarized_payments) (construct_condition_list (r notarized_payments))) () ) ) (construct_condition_list notarized_payments) ) Offers use the settlement payments puzzle. Its solution is a list of notarized_payments. The notarized_payments are structured like this: ((N . ((PH1 AMT1 ...) (PH2 AMT2 ...) (PH3 AMT3 ...))) ...) N is the nonce PH1 is the puzzle hash of the first coin AMT1 is the amount (or value) of the coin being offered ... is an optional memo For each set of notarized coin payments, this puzzle creates one CREATE_PUZZLE_ANNOUNCEMENT condition. For each coin payment within this set, the puzzle creates one CREATE_COIN condition. The reason for creating these conditions is to match the announcements created in the offer file. The settlement_payments puzzle is quite versatile, as it can be used as an inner puzzle inside a CAT or NFT, as a puzzle to spend regular XCH, or in order to spend any other assets in Chia's ecosystem.","s":"Settlement Payments Code","u":"/offers","h":"#code","p":213},{"i":225,"t":"Settlement announces required payments​ The settlement payments puzzle announces the payments that are required for the transaction to complete, so that it will fail if either party cannot complete their end of the bargain. Offers trade by puzzle not specific coins​ Payments must be of a certain puzzle with a certain value in mojos, rather than a specific coin. This allows a part of a coin to be sent back as change, and the remainder left up to the offer to claim as its value. Another benefit of doing it this way is that anyone can accept the offer, rather than it being between two specific parties. It is possible to aggregate offers​ An Automated Market Maker (AMM) can aggregate offers together and complete them simultaneously. This allows someone to request a large amount of a coin and multiple parties who have a smaller amount can complete the transaction. The small amounts add up to the amount requested, and the large amount of the offered value is divided amongst the smaller offers. As long as the terms of each offer are met, how you get there doesn't matter.","s":"Design Decisions","u":"/offers","h":"#design-decisions","p":213},{"i":227,"t":"Offers have many properties that we think will make them a valuable tool for Chia's community.","s":"Advantages","u":"/offers","h":"#advantages","p":213},{"i":229,"t":"When using Chia offers, makers and takers retain control of their private keys, as well as their assets. By contrast, centralized exchanges require users to transfer their funds to an account that the exchange controls. If the exchange is hacked or simply goes out of business, users can lose their funds. With Chia offers, self-custody of keys and funds is assured. note Offer files do not contain private keys or any way to deduce them. If an offer file falls into a hacker's hands, they only have two options like anyone else: Ignore the offer Accept it","s":"Secure","u":"/offers","h":"#secure","p":213},{"i":231,"t":"Once an offer file is created, any alterations to the file will invalidate it. The offer file only has two possible outcomes: The taker accepts the offer as-is and the transaction is processed The maker cancels the offer The offer will be in a pending state until either outcome is fulfilled. It is possible that the offer never is completed or canceled. note Takers are free to propose a counter offer by creating their own offer file. In this case, the original maker could cancel the original offer, and both parties' roles would be reversed.","s":"Immutable","u":"/offers","h":"#immutable","p":213},{"i":233,"t":"As offers are inherently peer-to-peer, they don't constitute an exchange or other regulated market activity.","s":"Compliant","u":"/offers","h":"#compliant","p":213},{"i":235,"t":"Offers are not analogous to a handshake or a promise, where one party could renege on the trade. By using Chia offers, the maker and taker don't need to trust each other. They don't even need to know each other. As long as a taker matches the offer identically, the offer will be valid.","s":"Trustless","u":"/offers","h":"#trustless","p":213},{"i":237,"t":"The maker's and taker's transactions must happen in the same block. In Chia, all transactions conducted within a single block happen simultaneously. This eliminates one type of maximum extractable value (MEV), where validators can increase their fees by re-ordering transactions.","s":"Simultaneous","u":"/offers","h":"#simultaneous","p":213},{"i":239,"t":"Neither the maker nor taker are required to send their funds to a trusted intermediary, such as an escrow service or an exchange. This removes the need for Over The Counter (OTC) desks and other middlemen, who require their customers to submit funds before they allow transactions to complete.","s":"Non-Custodial","u":"/offers","h":"#non-custodial","p":213},{"i":241,"t":"Because offers don't use escrow services or other middlemen, there are also none of the typical fees associated with those intermediaries. However, offers are subject to Chia blockchain transaction fees, just like all transactions.","s":"Commission-Free","u":"/offers","h":"#commission-free","p":213},{"i":243,"t":"A maker can create an offer for multiple assets on both ends of the offer. For example, they could offer 1 XCH and 1.75 CKC for 100,000 SBX and 3 MRMT.","s":"Multi-Asset","u":"/offers","h":"#multi-asset","p":213},{"i":245,"t":"An offer has six potential states: PENDING_ACCEPT - The maker has created the offer, but a taker has not yet accepted it. The maker's wallet has reserved the coin(s) to be spent. The spend bundle for the offer has not been sent to the mempool. PENDING_CONFIRM - The taker has accepted the offer. The taker's wallet has reserved the coin(s) to be spent. The completed spend bundle has been sent to the mempool. PENDING_CANCEL - The maker has attempted to cancel the offer by spending the coins being offered. The completed spend bundle has been sent to the mempool. CANCELLED - Depending on which type of cancellation has been used, either: The maker's wallet has released the coins it had been reserving for this offer The maker's coins have been spent and new ones have been created in the maker's wallet CONFIRMED - The maker's and taker's reserved coins have been spent in the same spend bundle. The offer has been completed successfully. FAILED - The taker attempted, and failed to accept the offer. This could have happened either because the maker cancelled the offer, or because another taker took the offer first.","s":"Offer States","u":"/offers","h":"#offer-states","p":213},{"i":247,"t":"There are two ways to cancel an offer, depending on the circumstances. If the offer is already publicly available, it will have to be cancelled on-chain. This is done by spending the coins involved in the offer to (which make the notarized payments invalid). Otherwise, it is trivial to simply delete the offer or not share the file, as it is not stored anywhere publicly and therefore can't be accepted.","s":"Cancellation","u":"/offers","h":"#cancellation","p":213},{"i":249,"t":"It is possible to accept an offer, then create or accept another offer in a way that you make a profit. This is known as arbitrage, and drives supply and demand. However, old offers are at risk unless they are cancelled because the price can change in the time it's sitting around. A possible solution for this is a price oracle, which would stabilize the prices and keep them up to date.","s":"Arbitrage","u":"/offers","h":"#arbitrage","p":213},{"i":251,"t":"Offers in the PENDING_CONFIRM state have been added to the mempool. Farmers and third-party software can observe the current list of offers, and aggregate overlapping ones. This operation is known as a \"market maker.\" Automated Market Makers (AMMs) are likely to appear in Chia's ecosystem. AMMs can create a single settlement puzzle for each type of asset (for example XCH or a specific type of CAT), and aggregate all of the notarized coin payments of that type in the puzzle. A taker is part offer-creator, part market-maker. A taker finds an offer of interest and constructs the other side of that offer, using both of the settlement_payments puzzles to resolve the cross-asset payments.","s":"Market Makers","u":"/offers","h":"#market-makers","p":213},{"i":253,"t":"A sophisticated AMM might aggregate multiple settlement_payments into a single spend, which means it could combine an arbitrary number of offers, paying through one settlement_payments ephemeral coin for each asset type. For example, a whale wants to buy 10,000 XCH, and is currently sitting on a large stack of stablecoins. There aren't any individuals willing to sell such a large amount of XCH, but the whale doesn't need to create a bunch of small offers. Instead, they create a single offer: X stablecoins (at the current market price) for 10,000 XCH. Several small XCH holders can aggregate their holdings to complete the offer.","s":"Offer Aggregation","u":"/offers","h":"#offer-aggregation","p":213},{"i":255,"t":"Here's the basic workflow to create an offer file: The maker uses either the wallet GUI or CLI to create the terms for an offer. For example, the maker might offer 1 XCH for 251 CKC. If the maker doesn't have sufficient funds, an error is thrown. The maker's wallet selects the appropriate coin(s) to spend, starting with the largest coin available. For each coin the maker wants to receive from the offer, the maker's wallet creates a notarized coin payment. This is a list in the form of (PH1 AMT1 ...), where: PH1 is the puzzle hash of the coin the maker wants to acquire. AMT1 is the value of the coin the maker wants to acquire. ... is an optional memo of arbitrary length. The trade manager adds a hint to itself in this memo. The maker's wallet creates a nonce N, using the treehash of a sorted list of the coinIDs of each coin being offered. info If you're unfamiliar with them, Wikipedia has a good explanation of Cryptographic nonces. Every coin id needs to be included in the nonce to prevent the maker from creating two offers that can both be completed with just one payment. note Even if two conflicting offers were created, the blockchain would correctly reject one of them as a double-spend. Because each coin id must be unique, any attempts to change any of the coins being offered will cause the offer to become invalid. The maker's wallet combines the nonce with the notarized coin payment(s) to create a list called notarized_payments. For example, if three coins are included in the maker's offer, notarized_payments will be structured like this: ((N . ((PH1 AMT1 ...) (PH2 AMT2 ...) (PH3 AMT3 ...))) ...) The offer driver calculates the announcements that need to be asserted in order to get paid. The maker's wallet creates a spend bundle paying the puzzle hash of the settlement payments puzzle. Finally, the offer file is created, using notarized_payments and the spendbundle. The offer file is now complete. The maker can send this file anywhere others might see it, including social media, message boards, or a website dedicated to maintaining a list of current offers. The offer's status is now PENDING_ACCEPT. In order for the offer to be completed, it still requires a CREATE_PUZZLE_ANNOUNCEMENT condition for the whole puzzle, and a CREATE_COIN condition for each type of asset to be received. The maker's coin(s) can't be spent until a taker creates these conditions.","s":"Creating Offer Files","u":"/offers","h":"#creating-offer-files","p":213},{"i":257,"t":"The offer file can be named anything, and it contains a bech32 address for an incomplete spend bundle. The taker still must perform several steps before the offer can be confirmed: View the Offer - The taker needs to validate the terms of the offer before choosing whether to accept it. This can be done using either Chia's wallet GUI or the CLI. In either case, the taker can choose whether to load the offer file or paste its contents. Validate the Offer - When the offer is loaded into the taker's wallet, the wallet verifies that the offer is valid by checking that the Maker's coins have not been spent. If any coins have been spent, the wallet will show an error that the offer is no longer valid. If the offer is still valid, the taker's wallet displays the offer's terms and asks whether the taker will accept it. Create a Spend Bundle - If the taker accepts, then the taker's wallet creates a new spend bundle with a combination of both the maker's and taker's ends of the offer. The offer's status is now PENDING_CONFIRM. Push the Spend Bundle - The taker's wallet pushes the spendbundle to the blockchain. After the spend bundle succeeds, all of the relevant coins have been spent or created, and all assertions have been completed. At this point, the offer's status is CONFIRMED.","s":"Accepting Offer Files","u":"/offers","h":"#accepting-offer-files","p":213},{"i":259,"t":"Offers are a refreshing new way to swap tokens in a decentralized way without a third party exchange or placing trust in others. They can be shared in any method you choose and accepted by anyone without worrying about the offer being tampered with. For additional details on how Offers work, see this article.","s":"Conclusion","u":"/offers","h":"#conclusion","p":213},{"i":261,"t":"It is possible to optimize the cost of your programs by making certain changes and keeping things in mind as you write code using the language. Let's explore some of these methods now.","s":"Optimization","u":"/optimization","h":"","p":260},{"i":263,"t":"Check out the full conditions list for detailed information on conditions and their use. If you are writing a puzzle for the Chia blockchain, minimize the number of spends and conditions used. Specifically, the CREATE_COIN, AGG_SIG_ME, and AGG_SIG_UNSAFE conditions have a massive cost associated with them. This is because they are an expensive operation to perform on the node. For example, instead of creating a coin in each spend, you can aggregate them all into a single coin created from one of the spends. The other coins just contribute to the overall value.","s":"Conditions","u":"/optimization","h":"#conditions","p":260},{"i":265,"t":"Check out the list of operator costs to understand the implications of each, and how you can use them to more efficiently perform an operation. For example, this costly method to check if a number is odd: (r (divmod 7 2)) (r (divmod 7 2)) Chialisp Can be replaced with this simpler and more efficient method: (logand 7 1) (logand 7 1) Chialisp Sometimes it may not always be obvious, but optimizing these things can make a difference over time.","s":"Utilize Operators","u":"/optimization","h":"#utilize-operators","p":260},{"i":267,"t":"It may be tempting to break up all of your code into functions to make it cleaner and easier to read, but that's not always the best option. Functions are essentially a new program that has to be executed whenever called, which means creating a new environment and passing all of the parameters into it. Sometimes, functions can actually help you save on cost, by reusing the same parameter multiple times. Instead of repeating it, you are simply using the value from the environment. Here is an example of a good use of a function: (mod () (defun square (number) (* number number) ; The number is reused twice here. ) (square 8) ) (mod () (defun square (number) (* number number) ; The number is reused twice here. ) (square 8) ) Chialisp However, when you only use the values once, you are just wasting cost on the function call. This is where inline functions come in. We can use an inline function to insert code at compile time: (mod () (defun-inline double (number) (* number 2) ; This function will be replaced with its contents. ) (double 8) ) (mod () (defun-inline double (number) (* number 2) ; This function will be replaced with its contents. ) (double 8) ) Chialisp This is a form of macro, and allows you to clean up your code without adding any additional overhead. However, if you used an inline function for the previous example, you can see what happens: (mod () (defun-inline square (number) (* number number) ; The expression for number is reused twice here. ) (square (* 2 3)) ; Inlines to (* (* 2 3) (* 2 3)) ) (mod () (defun-inline square (number) (* number number) ; The expression for number is reused twice here. ) (square (* 2 3)) ; Inlines to (* (* 2 3) (* 2 3)) ) Chialisp The expression passed in as the parameter gets verbatim copied multiple times, which is very inefficient. When writing a function, decide whether it should be inline or not based on whether the parameters are reused or not.","s":"Functions","u":"/optimization","h":"#functions","p":260},{"i":269,"t":"Accessing values from the environment has a cost that grows the deeper the values are in the tree. Because of this, the more parameters a function or program has, the more cost will be paid. Try to keep the number of parameters relatively low if possible. This also has the added benefit of making your code more readable. This becomes especially important if you are passing many different values between inner puzzles or functions.","s":"Minimize Parameters","u":"/optimization","h":"#minimize-parameters","p":260},{"i":271,"t":"The way that Chia Network does pooling is unlike many blockchains that have come before it. Pool operators actually rely on an on-chain smart coin to verify that they will be able to directly claim any potential pool rewards that farmers create. This allows pools to trust farmers enough to pay them out, while still keeping the power of making the blocks in the hands of the farmer. This means that the decentralization of the network remains the same, even as the rewards get concentrated to the pool! In this section, we're going to break down how all of this works in Chialisp. This section assumes you have already read the section about singletons (or at least understand how they work) as that is the outer puzzle that wraps the pooling puzzles.","s":"Pooling","u":"/pooling","h":"","p":270},{"i":273,"t":"There are a few requirements that were set for how the pooling protocol would work on the Chia Network. Let's go over them now: The farmer farms the blocks, not the pool. This is incredibly important for network decentralization. If this is not true, then the bigger a pool gets, the closer it is to gaining 51% of the network resources. We still want the farmers to create the blocks, but we need some way to assure the pool that the farmer will give them the reward when they do. We do this by creating plots that farm directly to a specific puzzle hash, and ensuring that puzzle hash is something that the pool can claim. The farmer must be able to change pools. Initially, this seems to conflict with the first requirement. Plots can be made to send rewards directly to a puzzle hash, but you cannot change that puzzle hash once they are plotted. If you want to switch pools, you'll have to remake all of your plots! We solve this by having our plots create payments that a specific singleton (also called a \"plot nft\") can claim. Then, we can lend partial control of that singleton to a pool, but still retain the ability to reclaim our singleton and lend it instead to a different pool. Our plots will remain effective as long as we retain control of the singleton. The farmer cannot leave the pool immediately. This requirement prevents attacks common to other blockchains where a miner will send partials to a pool until they win a block, then leave the pool immediately and claim that block for themselves. To prevent this, we have implemented something called a waiting room puzzle which is nearly the same as the puzzle for farming to a pool, except that the farmer can reclaim their singleton after a specified amount of time (in blocks).","s":"Design Requirements","u":"/pooling","h":"#design-requirements","p":270},{"i":275,"t":"We call the standard puzzle that we use to lend away partial control of our singleton the pool member inner puzzle. Our goal here is threefold: Allow the pool to claim pay-to-singleton coins Disallow the farmer from claiming any coins Allow the farmer to begin the process of reclaiming full control of the singleton Let's take a look at the full source now: (mod ( POOL_PUZZLE_HASH P2_SINGLETON_PUZZLE_HASH OWNER_PUBKEY POOL_REWARD_PREFIX WAITINGROOM_PUZHASH Truths p1 pool_reward_height ) ; POOL_PUZZLE_HASH is commitment to the pool's puzzle hash ; P2_SINGLETON_PUZZLE_HASH is the puzzle hash for your pay to singleton puzzle ; OWNER_PUBKEY is the farmer pubkey which authorises a travel ; POOL_REWARD_PREFIX is network-specific data (mainnet vs testnet) that helps determine if a coin is a pool reward ; WAITINGROOM_PUZHASH is the puzzle_hash you'll go to when you iniate the leaving process ; Absorbing money if pool_reward_height is an atom ; Escaping if pool_reward_height is () ; p1 is pool_reward_amount if absorbing money ; p1 is key_value_list if escaping ; pool_reward_amount is the value of the coin reward - this is passed in so that this puzzle will still work after halvenings ; pool_reward_height is the block height that the reward was generated at. This is used to calculate the coin ID. ; key_value_list is signed extra data that the wallet may want to publicly announce for syncing purposes (include condition_codes.clib) (include singleton_truths.clib) ; takes a lisp tree and returns the hash of it (defun sha256tree (TREE) (if (l TREE) (sha256 2 (sha256tree (f TREE)) (sha256tree (r TREE))) (sha256 1 TREE) ) ) (defun-inline calculate_pool_reward (pool_reward_height P2_SINGLETON_PUZZLE_HASH POOL_REWARD_PREFIX pool_reward_amount) (sha256 (logior POOL_REWARD_PREFIX (logand (- (lsh (q . 1) (q . 128)) (q . 1)) pool_reward_height)) P2_SINGLETON_PUZZLE_HASH pool_reward_amount) ) (defun absorb_pool_reward (POOL_PUZZLE_HASH my_inner_puzzle_hash my_amount pool_reward_amount pool_reward_id) (list (list CREATE_COIN my_inner_puzzle_hash my_amount) (list CREATE_COIN POOL_PUZZLE_HASH pool_reward_amount) (list CREATE_PUZZLE_ANNOUNCEMENT pool_reward_id) (list ASSERT_COIN_ANNOUNCEMENT (sha256 pool_reward_id '$')) ) ) (defun-inline travel_to_waitingroom (OWNER_PUBKEY WAITINGROOM_PUZHASH my_amount extra_data) (list (list AGG_SIG_ME OWNER_PUBKEY (sha256tree extra_data)) (list CREATE_COIN WAITINGROOM_PUZHASH my_amount) ) ) ; main (if pool_reward_height (absorb_pool_reward POOL_PUZZLE_HASH (my_inner_puzzle_hash_truth Truths) (my_amount_truth Truths) p1 (calculate_pool_reward pool_reward_height P2_SINGLETON_PUZZLE_HASH POOL_REWARD_PREFIX p1) ) (travel_to_waitingroom OWNER_PUBKEY WAITINGROOM_PUZHASH (my_amount_truth Truths) p1) ) ) As always, let's begin with the arguments: POOL_PUZZLE_HASH is the address to which we want to pay the pool when we win a block reward. The pool uses this to verify that the singleton has been lent to them. P2_SINGLETON_PUZZLE_HASH is the puzzle hash that payments to this singleton will have. This is the hash that farmers make their plots to. OWNER_PUBKEY is the public key that will sign the decision to leave the pool. This is likely owned by the farmer. POOL_REWARD_PREFIX is a bit of a unique argument. On the chia mainnet, this will always be ccd5bb71183532bff220ba46c268991a00000000000000000000000000000000. It is the beginning of the parent_coin_id of pool reward coins. Because those coins do not have a parent, their ID is derived from a combination of the network ID in the left half of the ID, and an incrementing identifier in the right. That first half is followed by 32 zeroes to make it the length of a standard hash. We'll talk more about why this is needed when we go over the segment of code that uses it. WAITINGROOM_PUZHASH is the puzzle hash of the waiting room puzzle that we will go to when we attempt to leave the pool. We will go over that puzzle later, but what's important to know is that we commit to the puzzle we leave to before we join the pool. This is so the pool can have certain assurances about how long it will take you to leave. Truths is the data structure that is forcefully added to this puzzle as part of the singleton top layer. It contains some data we will use in the puzzle which we will access by using some functions from the singleton_truths.clib library. There are two spend cases for this puzzle. The absorb case will most likely be triggered by the pool and is how they claim the rewards that the farmers receive. The escape case will be initiated by the farmer to begin the process of leaving the pool by heading to the waiting room. The following two arguments change depending on the case we are executing: p1 is named the way it is because it is going to be different depending on the spend type we are using. It is either: The amount of the pool reward that is being claimed (1750000000000 during the first three years) A list of key value pairs that is used to reveal important information to the blockchain for wallets to use (similar to the singleton launcher) pool_reward_height is also different depending on the spend case, but in the escape case it is just () so we leave it named the way it is. In the absorb case, it is the height of the pool reward that is being absorbed. This is used along with POOL_REWARD_PREFIX to calculate the parent_coin_id of the reward coin so that we can calculate its ID. Let's talk about our main entry point: (if pool_reward_height (absorb_pool_reward POOL_PUZZLE_HASH (my_inner_puzzle_hash_truth Truths) (my_amount_truth Truths) p1 (calculate_pool_reward pool_reward_height P2_SINGLETON_PUZZLE_HASH POOL_REWARD_PREFIX p1) ) (travel_to_waitingroom OWNER_PUBKEY WAITINGROOM_PUZHASH (my_amount_truth Truths) p1) ) The main control flow here is whether or not the height is passed in as (). This is how we determine the spend type to execute. After that we just head to the appropriate function that generates the conditions we will need for the type of spend we are executing. You'll notice that we are extracting the relevant data from the Truths object before we pass them to the inner functions. We are also calculating one additional piece of information. Let's look at it now: (defun-inline calculate_pool_reward (pool_reward_height P2_SINGLETON_PUZZLE_HASH POOL_REWARD_PREFIX pool_reward_amount) (sha256 (logior POOL_REWARD_PREFIX (logand (- (lsh (q . 1) (q . 128)) (q . 1)) pool_reward_height)) P2_SINGLETON_PUZZLE_HASH pool_reward_amount) ) This line may look complex, but it's doing something fairly simplistic. It is calculating the coin ID of the reward coin it is claiming by manually calculating the parent id from the POOL_REWARD_PREFIX and pool_reward_height. Why do we have to do this? The manual calculation is due to the fact that this singleton may have other payments made to it. Right now, since we are lending our singleton to the pool, we don't want the singleton to be able to claim those rewards. We specifically only want the pool to be able to claim pool rewards that are generated from farming. Since we know these rewards have a parent_coin_id that is a special format, we can manually calculate it to ensure that the pool can't lie to us and pass in the ID of a non-reward coin. Let's take a look at this section here: (logior POOL_REWARD_PREFIX (logand (- (lsh (q . 1) (q . 128)) (q . 1)) pool_reward_height)) (- (lsh (q . 1) (q . 128)) (q . 1)) is simply a way of generating a sequence of 32 fs. We then use logand on that with the pool reward height, which in an honest scenario should leave it unchanged. Finally, we use logior to combine the two values into one string. Let's say we have a height of abcdef. Our final product will be ccd5bb71183532bff220ba46c268991a00000000000000000000000000abcdef. Why do we need this extra logand with the string of fs? It's to prevent a relatively obscure, but possible attack. Remember that an attacker can pass whatever they want in through the solution. For example, a 32 byte hex string. If they passed through the right hex string, they could completely control the output of our calculation except for the bits that happen to be set to 1 in the genesis challenge half of the POOL_REWARD_PREFIX (62/128 of them). The idea is that a pool could grind out a coin whose parent ID has all of those bits set, create the coin, and then use the singleton to claim it. Why claim a coin that you already had control of? This will become more apparent in the waiting room puzzle, but they could hypothetically \"freeze\" the singleton in their pool if they were able to reset the puzzle. It's not as important in the pool member puzzle, but it is still probably best to prevent the pool from spending the singleton in an unintended way. The logand ensures that only bits on the right can change, every bit on left gets set to 0 before it is evaluated with the logior. Okay let's move onto the conditions for the absorb spend case: (defun absorb_pool_reward (POOL_PUZZLE_HASH my_inner_puzzle_hash my_amount pool_reward_amount pool_reward_id) (list (list CREATE_COIN my_inner_puzzle_hash my_amount) (list CREATE_COIN POOL_PUZZLE_HASH pool_reward_amount) (list CREATE_PUZZLE_ANNOUNCEMENT pool_reward_id) (list ASSERT_COIN_ANNOUNCEMENT (sha256 pool_reward_id '$')) ) ) The first CREATE_COIN condition ensures that our singleton is recreated exactly as it is. Remember that we get my_inner_puzzle_hash and my_amount from our singleton outer puzzle, so we don't need to assert them. The next CREATE_COIN condition creates the coin that uses the excess value from spending the pay-to-singleton coin to pay the pool. Keep in mind that this puzzle hash is curried into the puzzle and cannot change. This is because there is no signature required from the pool to spend the coin. If we didn't pre-commit to the puzzle hash, anyone could solve with their own puzzle hash and spend the rewards to themselves. The announcement conditions are the other side of the pay-to-singleton announcements. The announcement creation allows the pay-to-singleton to assert that it has received the instruction to pay out. The announcement assertion ensures that the pay-to-singleton is actually spent (otherwise we run into the singleton \"freezing\" problem from above again). Finally, let's look at the escape conditions: (defun-inline travel_to_waitingroom (OWNER_PUBKEY WAITINGROOM_PUZHASH my_amount extra_data) (list (list AGG_SIG_ME OWNER_PUBKEY (sha256tree extra_data)) (list CREATE_COIN WAITINGROOM_PUZHASH my_amount) ) ) Simple enough. We first require a signature on the key/value list that is being passed in through the solution to secure it and to signal that this spend is indeed triggered by the owner of the singleton. The only other thing we do is send ourselves to the waiting room. Let's talk about that puzzle now.","s":"The Pool Member","u":"/pooling","h":"#the-pool-member","p":270},{"i":277,"t":"Before we start talking about this puzzle, let's examine the full source as usual: (mod ( POOL_PUZZLE_HASH P2_SINGLETON_PUZZLE_HASH OWNER_PUBKEY POOL_REWARD_PREFIX RELATIVE_LOCK_HEIGHT Truths spend_type p1 p2 ) ; POOL_PUZZLE_HASH is commitment to the pool's puzzle hash ; P2_SINGLETON_PUZZLE_HASH is the puzzlehash for your pay_to_singleton puzzle ; OWNER_PUBKEY is the farmer pubkey which signs the exit puzzle_hash ; POOL_REWARD_PREFIX is network-specific data (mainnet vs testnet) that helps determine if a coin is a pool reward ; RELATIVE_LOCK_HEIGHT is how long it takes to leave ; spend_type is: 0 for absorbing money, 1 to escape ; if spend_type is 0 ; p1 is pool_reward_amount - the value of the coin reward - this is passed in so that this puzzle will still work after halvenings ; p2 is pool_reward_height - the block height that the reward was generated at. This is used to calculate the coin ID. ; if spend_type is 1 ; p1 is key_value_list - signed extra data that the wallet may want to publicly announce for syncing purposes ; p2 is destination_puzhash - the location that the escape spend wants to create itself to (include condition_codes.clvm) (include singleton_truths.clib) ; takes a lisp tree and returns the hash of it (defun sha256tree (TREE) (if (l TREE) (sha256 2 (sha256tree (f TREE)) (sha256tree (r TREE))) (sha256 1 TREE) ) ) (defun-inline calculate_pool_reward (pool_reward_height P2_SINGLETON_PUZZLE_HASH POOL_REWARD_PREFIX pool_reward_amount) (sha256 (logior POOL_REWARD_PREFIX (logand (- (lsh (q . 1) (q . 128)) (q . 1)) pool_reward_height)) P2_SINGLETON_PUZZLE_HASH pool_reward_amount) ) (defun absorb_pool_reward (POOL_PUZZLE_HASH my_inner_puzzle_hash my_amount pool_reward_amount pool_reward_id) (list (list CREATE_COIN my_inner_puzzle_hash my_amount) (list CREATE_COIN POOL_PUZZLE_HASH pool_reward_amount) (list CREATE_PUZZLE_ANNOUNCEMENT pool_reward_id) (list ASSERT_COIN_ANNOUNCEMENT (sha256 pool_reward_id '$')) ) ) (defun-inline travel_spend (RELATIVE_LOCK_HEIGHT new_puzzle_hash my_amount extra_data) (list (list ASSERT_HEIGHT_RELATIVE RELATIVE_LOCK_HEIGHT) (list CREATE_COIN new_puzzle_hash my_amount) (list AGG_SIG_ME OWNER_PUBKEY (sha256tree (list new_puzzle_hash extra_data))) ) ) ; main (if spend_type (travel_spend RELATIVE_LOCK_HEIGHT p2 (my_amount_truth Truths) p1) (absorb_pool_reward POOL_PUZZLE_HASH (my_inner_puzzle_hash_truth Truths) (my_amount_truth Truths) p1 (calculate_pool_reward p2 P2_SINGLETON_PUZZLE_HASH POOL_REWARD_PREFIX p1) ) ) ) You may notice that is looks nearly identical to the one above. Instead of breaking this down piece by piece, we're just going to focus on the differences. First, the parameters: ( POOL_PUZZLE_HASH P2_SINGLETON_PUZZLE_HASH OWNER_PUBKEY POOL_REWARD_PREFIX RELATIVE_LOCK_HEIGHT Truths spend_type p1 p2 ) We still have POOL_PUZZLE_HASH, P2_SINGLETON_PUZZLE_HASH, OWNER_PUBKEY, and POOL_REWARD_PREFIX. However, now we also have a new curried in parameter called RELATIVE_LOCK_HEIGHT. This indicates the amount of time after entering this waiting room that we have to wait before we can spend away to something else. Note that relative lock heights are calculated from the time of the coin's creation. If the coin is spent as part of an absorb, this lock height resets. Theoretically, with a large enough lock height and a big enough farmer who wins frequently, this singleton can be \"frozen\" until the farmer is lucky enough not to win a block within the specified timeframe. We still have Truths, since this is still a singleton inner puzzle. However, the final three arguments are almost completely different. spend_type is now necessary because we can no longer choose which spend case we are executing based on the last argument. p1 is different based on the spend type: If we're doing the absorb spend, it's the amount of the pool reward coin. If we're traveling to a new puzzle, it's the key/value list that we use to record data in the blockchain. p2 is also different based on the spend type: If we're doing the absorb spend, it's the height at which the pool reward coin was created. If we're traveling to a new puzzle, it's the puzzle hash of that puzzle After the argument differences, the only other major change is in the travel function: (defun-inline travel_spend (RELATIVE_LOCK_HEIGHT new_puzzle_hash my_amount extra_data) (list (list ASSERT_HEIGHT_RELATIVE RELATIVE_LOCK_HEIGHT) (list CREATE_COIN new_puzzle_hash my_amount) (list AGG_SIG_ME OWNER_PUBKEY (sha256tree (list new_puzzle_hash extra_data))) ) ) First, we assert that the required amount of time has passed (this is for the pool's safety). Then, we create the new specified coin. Note that we don't get to choose the amount and, therefore, must escape to a new singleton. Finally, we sign the extra data, just like before, but this time we include the destination_puzhash so that someone malicious cannot steal our singleton by substituting in a value. Those are the only changes! It may seem pretty irregular to have these as separate but similar puzzles. There's a lot of code duplication which is usually bad practice. It's very possible that there is a way to combine these two puzzles into a single puzzle, but the cost would increase dramatically. At the end of the day, it's better to have duplicated code than to bog down the blockchain with needlessly expensive transactions. Interestingly enough, we actually want to be in the waiting room state with a lock height of zero when we are pooling by ourselves. The reasoning is that since we are \"lending\" the singleton to ourselves, we don't really need the insurance that we leave early, which is the entire point of the waiting room. This cuts down on unnecessary spends, and saves us even more cost in the long run.","s":"The Waiting Room","u":"/pooling","h":"#the-waiting-room","p":270},{"i":279,"t":"Every operator has a cost associated with it. Additionally, there can be a separate cost dependent on the number of arguments or bytes used when calling it. If you deploy your program as a puzzle on the Chia blockchain, it will terminate if it surpasses a cost of 11,000,000,000 (11 billion), and it can have higher fees associated with it based on the cost. If you are interested in how cost affects the Chia blockchain, you can read the Cost page on the Chia documentation site. info You can use the following commands to check the cost while compiling and running programs: run --cost \"\" brun --cost \"\" \"\"","s":"Costs","u":"/costs","h":"","p":278},{"i":281,"t":"Operator Base Argument Byte f - first 30 0 0 i - if 33 0 0 c - cons 50 0 0 r - rest 30 0 0 l - list predicate 19 0 0 q - quote 20 0 0 a - apply 90 0 0 = 117 0 1 + 99 320 3 - 99 320 3 * 92 885 Info / 988 0 4 logand 100 264 3 logior 100 264 3 logxor 100 264 3 lognot 331 0 3 > 498 0 2 >s 117 0 1 strlen 173 0 1 concat 142 135 3 divmod 1116 0 6 sha256 87 134 2 ash - arithmetic shift 596 0 3 lsh - logical shift 277 0 3 not 200 300 0 any 200 300 0 all 200 300 0 point_add 101094 1343980 0 pubkey_for_exp 1325730 0 38","s":"Cost Table","u":"/costs","h":"#table","p":278},{"i":283,"t":"There is a base cost of 1 for every call to an operator. This is due to the processing time of steps taken internally to call the operator. Additionally, there is a cost of 10 per byte of memory allocated in the return value of an operator. This excludes the boolean values 0 and 1, which are free.","s":"Additional Costs","u":"/costs","h":"#additional-costs","p":278},{"i":285,"t":"More information on the costs associated with conditions can be found on the Conditions page of the Chia docs.","s":"Conditions","u":"/costs","h":"#conditions","p":278},{"i":287,"t":"This is an example of how to calculate the cost of a simple CLVM program by hand. Understanding this section requires knowledge of what CLVM is first. Refer to the CLVM page for more information. Refer to the following CLVM program: (concat (q . gu) (q . ide)) (concat (q . gu) (q . ide)) CLVM The atoms gu and ide are quoted, so that they are interpreted as values rather than programs. The brun command takes two arguments, a program and its environment. If no environment is specified on the command line (as is the case in this example), we use an empty environment, (). At the lowest level of the interpreter, we interpret an atom as one of three things: A quote (cost 20) A path lookup into the environment (base cost of 44 + 4 for each bit) An operator (mandatory cost of 1 + the cost of executing the operator) note There might be a penalty cost for path lookups. See the Penalty Cost section for more info. This is a breakdown of how we can calculate the cost of that program: concat eval (mandatory cost): 1 q . gu (cost of a quote): 20 q . ide (cost of a quote): 20 concat (execution cost): 142 concat arg cost (\"gu\"): 135 concat arg cost (\"ide\"): 135 concat two bytes (\"gu\"): 6 (2 bytes * 3 cost per byte) concat three bytes (\"ide\"): 9 (3 bytes * 3 cost per byte) malloc five bytes (\"guide\"): 50 (5 bytes * 10 malloc cost per byte) Program cost = 518 This is confirmed by running brun from the command line: brun --cost --quiet '(concat (q . gu) (q . ide))' cost = 518","s":"Evaluating Cost","u":"/costs","h":"#evaluating-cost","p":278},{"i":289,"t":"At first glance, it might appear that the following two programs should have the same cost. However, the cost of the second program is 10 higher than that of the first: brun --cost '(+ (q . 126) (q . 1))' cost = 796 127 brun --cost '(+ (q . 127) (q . 1))' cost = 806 128 The reason these programs cost different is that the latter needs a leading zero in its result. When dumping the hexadecimal representation of the output, this becomes clearer: brun --dump --cost '(+ (q . 126) (q . 1))' cost = 796 7f brun --dump --cost '(+ (q . 127) (q . 1))' cost = 806 820080","s":"Penalty cost","u":"/costs","h":"#penalty-cost","p":278},{"i":291,"t":"Now let's look at a real-world example of calculating cost. The standard transaction is one that adds and removes one or more vanilla XCH coins from the coin set. While it is possible to both add and remove exactly one coin in a standard transaction, a more typical transaction would involve adding and removing two coins, giving the transaction two inputs and two outputs. This would happen if Alice spent two coins to send money to Bob, and received one coin back as change. We'll detail two techniques to calculate the cost of this transaction.","s":"Real World Example","u":"/costs","h":"#real-world-example","p":278},{"i":293,"t":"This technique is straightforward, but it will only give a rough estimate of cost. We'll look at a more accurate technique in the next section. The example we'll use is a transaction where Alice sent money to Bob and received change. The commands will be performed on Alice's computer. First, we'll run get_transactions to obtain the transaction ID: chia wallet get_transactions Transaction cd4e915dc8fd6eb932b5e1be67088eb9af48a560a6ddbc55c53ee44eaf191ee0 Status: Confirmed Amount sent: 1.01 XCH To address: xch1989s7f4dn43963gsdqus7z6ydm7upuqzfae4ftts7rm80k4848csewg085 Created at: 2022-03-20 06:03:09 Next, we'll get more info by running get_transaction, entering the ID we just obtained: chia wallet get_transaction -tx cd4e915dc8fd6eb932b5e1be67088eb9af48a560a6ddbc55c53ee44eaf191ee0 -v {'additions': [{ 'amount': 1010000000000, 'parent_coin_info': '0x484ed352cd7e7e396bdbee72302e40653c2d880bd134d29f75f07ffffe4c7a0f', 'puzzle_hash': '0x29cb0f26ad9d625d451068390f0b446efdc0f0024f7354ad70f0f677daa7a9f1' }, { 'amount': 936839958396, 'parent_coin_info': '0x484ed352cd7e7e396bdbee72302e40653c2d880bd134d29f75f07ffffe4c7a0f', 'puzzle_hash': '0xf56f5af041272572fe528e794c364fbe2be444ab77de62a1796772804a4c9fef' }], 'amount': 1010000000000, 'confirmed': True, 'confirmed_at_height': 1720943, 'created_at_time': 1647781389, 'fee_amount': 0, 'memos': [], 'name': '0xcd4e915dc8fd6eb932b5e1be67088eb9af48a560a6ddbc55c53ee44eaf191ee0', 'removals': [{ 'amount': 946839958396, 'parent_coin_info': '0x98706c3a489574a9f32f339662f339b7ba3c9dce1da4feb301432aa60216635e', 'puzzle_hash': '0xe415c314693b27c0cb949c27cb244a8ed9def528346f37491393fdd49e24bcd5' }, { 'amount': 1000000000000, 'parent_coin_info': '0x98706c3a489574a9f32f339662f339b7ba3c9dce1da4feb301432aa60216635e', 'puzzle_hash': '0xd8af3cb1130f6d7e4011c6fa85779c0cfddb1a594cdd170d1dfc8aeb5f3c93fe' }], 'spend_bundle': { 'aggregated_signature': '0xa35c58c6687e79a91e2c409451e620dc26f286637be916910d02253fa0fb401a77d0f3c2b0ff72565fae5c9e66affbe70833f7bbae6b2c3508404f6058ec82d94f9738d23a4b23748d97d71e532a7d7c6390f21fe82dc5f1c0c75d90150d952f', 'coin_spends': [{ 'coin': { 'amount': 946839958396, 'parent_coin_info': '0x98706c3a489574a9f32f339662f339b7ba3c9dce1da4feb301432aa60216635e', 'puzzle_hash': '0xe415c314693b27c0cb949c27cb244a8ed9def528346f37491393fdd49e24bcd5' }, 'puzzle_reveal': '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', 'solution': '0xff80ffff01ffff33ffa029cb0f26ad9d625d451068390f0b446efdc0f0024f7354ad70f0f677daa7a9f1ff8600eb28b0f40080ffff33ffa0f56f5af041272572fe528e794c364fbe2be444ab77de62a1796772804a4c9fefff8600da20034f7c80ffff3cffa048c2db108c24bf3192913b6cd5bca66688a9b2fc0e1821e306f7b01848a7b24d8080ff8080' }, { 'coin': { 'amount': 1000000000000, 'parent_coin_info': '0x98706c3a489574a9f32f339662f339b7ba3c9dce1da4feb301432aa60216635e', 'puzzle_hash': '0xd8af3cb1130f6d7e4011c6fa85779c0cfddb1a594cdd170d1dfc8aeb5f3c93fe' }, 'puzzle_reveal': '0xff02ffff01ff02ffff01ff02ffff03ff0bffff01ff02ffff03ffff09ff05ffff1dff0bffff1effff0bff0bffff02ff06ffff04ff02ffff04ff17ff8080808080808080ffff01ff02ff17ff2f80ffff01ff088080ff0180ffff01ff04ffff04ff04ffff04ff05ffff04ffff02ff06ffff04ff02ffff04ff17ff80808080ff80808080ffff02ff17ff2f808080ff0180ffff04ffff01ff32ff02ffff03ffff07ff0580ffff01ff0bffff0102ffff02ff06ffff04ff02ffff04ff09ff80808080ffff02ff06ffff04ff02ffff04ff0dff8080808080ffff01ff0bffff0101ff058080ff0180ff018080ffff04ffff01b0848f09f98800442737684dd76071f25a0bd100b51e727aabafeddb062dbc3d2b3ac64bc87f084a6d16e4e89e1417de14ff018080', 'solution': '0xff80ffff01ffff3dffa023f61666150d2a467ee7b81a77954c93255d65c0c43108f1bb14ac420fd59c428080ff8080' }]}, } The additions and removals sections contain two coins apiece. Before the transaction, Alice had two coins in her wallet, one worth 1 XCH, and one worth 0.946839958396 XCH. The amount sent was 1.01 XCH, which was greater than the value of either of Alice's coins. The wallet therefore automatically selected both coins to be sent, for a total of 1.946839958396 XCH. A new coin worth 0.936839958396 XCH was created in Alice's wallet as \"change\". To recap, before the transaction: Alice had two coins, worth 1 XCH and 0.946839958396 XCH Bob had zero coins The total value was 1.946839958396 XCH After the transaction: Alice had one coin worth 0.936839958396 XCH Bob had one coin worth 1.01 XCH The total value was 1.946839958396 XCH (same as before the transaction) Back to the original question: what was the CLVM cost of this transaction? One way to find out is by creating a spend bundle based on the output of the get_transaction command, and inspecting it using cdv. note You'll need to run pip install chia-dev-tools in order to use the cdv command. cdv inspect spendbundles spend.json -ec ... Cost: 17187295 The cost was 17 187 295. Note that this command is simulating a small block that contains only the single spendbundle. In reality, this spendbundle would be aggregated into a larger block, possibly with 999 similar transactions. Therefore, this cost is only an estimation. However, for many applications, this simple technique will be sufficient. As for fee calculations, if your transaction makes it into the mempool, then it will be prioritized (using mojos per cost as a metric) against all other transactions in the mempool. If the mempool is full, however, your transaction's fee will need to be at least 5 mojos per cost in order to kick another transaction out of the mempool. Therefore, in order to increase the likelihood of your transaction making it into the mempool right away, we recommend that you include a fee of at least five mojos per cost with every transaction. In this case, the fee to reach the 5 mojos per cost threshold is 5 * 17 187 295 = 85 936 475 mojos. However, because the cost is just an estimate, and generally speaking, you might not want to calculate the cost of every transaction before it is run, it's a good idea to round the fee up to 100 million mojos.","s":"Using CLI","u":"/costs","h":"#using-cli","p":278},{"i":295,"t":"brun -c will give the actual cost of a program, but it is still necessary to calculate some costs manually, as we'll explain in this section. First, obtain the same info as before, this time using RPC commands to get the record of the coin you want to examine: cdv rpc coinrecords --by id 0x484ed352cd7e7e396bdbee72302e40653c2d880bd134d29f75f07ffffe4c7a0f [ { \"coin\": { \"amount\": 946839958396, \"parent_coin_info\": \"0x98706c3a489574a9f32f339662f339b7ba3c9dce1da4feb301432aa60216635e\", \"puzzle_hash\": \"0xe415c314693b27c0cb949c27cb244a8ed9def528346f37491393fdd49e24bcd5\" }, \"coinbase\": false, \"confirmed_block_index\": 1720835, \"spent\": true, \"spent_block_index\": 1720943, \"timestamp\": 1647780998 } ] This coin was spent in block 1720943. Using this info, we can get the original puzzle and solution used in the coin spend, in serialized form: cdv rpc blockspends -id 484ed352cd7e7e396bdbee72302e40653c2d880bd134d29f75f07ffffe4c7a0f -h 1720943 { \"coin\": { \"amount\": 946839958396, \"parent_coin_info\": \"0x98706c3a489574a9f32f339662f339b7ba3c9dce1da4feb301432aa60216635e\", \"puzzle_hash\": \"0xe415c314693b27c0cb949c27cb244a8ed9def528346f37491393fdd49e24bcd5\" }, \"puzzle_reveal\": \"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\", \"solution\": \"0xff80ffff01ffff33ffa029cb0f26ad9d625d451068390f0b446efdc0f0024f7354ad70f0f677daa7a9f1ff8600eb28b0f40080ffff33ffa0f56f5af041272572fe528e794c364fbe2be444ab77de62a1796772804a4c9fefff8600da20034f7c80ffff3cffa048c2db108c24bf3192913b6cd5bca66688a9b2fc0e1821e306f7b01848a7b24d8080ff8080\" } Next, use the opd command to deserialize the puzzle and solution to human-readable clvm: opd ff02ffff01ff02ffff01ff02ffff03ff0bffff01ff02ffff03ffff09ff05ffff1dff0bffff1effff0bff0bffff02ff06ffff04ff02ffff04ff17ff8080808080808080ffff01ff02ff17ff2f80ffff01ff088080ff0180ffff01ff04ffff04ff04ffff04ff05ffff04ffff02ff06ffff04ff02ffff04ff17ff80808080ff80808080ffff02ff17ff2f808080ff0180ffff04ffff01ff32ff02ffff03ffff07ff0580ffff01ff0bffff0102ffff02ff06ffff04ff02ffff04ff09ff80808080ffff02ff06ffff04ff02ffff04ff0dff8080808080ffff01ff0bffff0101ff058080ff0180ff018080ffff04ffff01b09496e8abd4a5b09f10b71e43b779f7ed8d5c1c92e3c5a6b70cd78bc2fb32347cc5fdca3f6acafb143f185029cd422010ff018080 (a (q 2 (q 2 (i 11 (q 2 (i (= 5 (point_add 11 (pubkey_for_exp (sha256 11 (a 6 (c 2 (c 23 ()))))))) (q 2 23 47) (q 8)) 1) (q 4 (c 4 (c 5 (c (a 6 (c 2 (c 23 ()))) ()))) (a 23 47))) 1) (c (q 50 2 (i (l 5) (q 11 (q . 2) (a 6 (c 2 (c 9 ()))) (a 6 (c 2 (c 13 ())))) (q 11 (q . 1) 5)) 1) 1)) (c (q . 0x9496e8abd4a5b09f10b71e43b779f7ed8d5c1c92e3c5a6b70cd78bc2fb32347cc5fdca3f6acafb143f185029cd422010) 1)) opd ff80ffff01ffff33ffa029cb0f26ad9d625d451068390f0b446efdc0f0024f7354ad70f0f677daa7a9f1ff8600eb28b0f40080ffff33ffa0f56f5af041272572fe528e794c364fbe2be444ab77de62a1796772804a4c9fefff8600da20034f7c80ffff3cffa048c2db108c24bf3192913b6cd5bca66688a9b2fc0e1821e306f7b01848a7b24d8080ff8080 (() (q (51 0x29cb0f26ad9d625d451068390f0b446efdc0f0024f7354ad70f0f677daa7a9f1 0x00eb28b0f400) (51 0xf56f5af041272572fe528e794c364fbe2be444ab77de62a1796772804a4c9fef 0x00da20034f7c) (60 0x48c2db108c24bf3192913b6cd5bca66688a9b2fc0e1821e306f7b01848a7b24d)) ()) To obtain the cost of this program, use brun -c: brun -c '(a (q 2 (q 2 (i 11 (q 2 (i (= 5 (point_add 11 (pubkey_for_exp (sha256 11 (a 6 (c 2 (c 23 ()))))))) (q 2 23 47) (q 8)) 1) (q 4 (c 4 (c 5 (c (a 6 (c 2 (c 23 ()))) ()))) (a 23 47))) 1) (c (q 50 2 (i (l 5) (q 11 (q . 2) (a 6 (c 2 (c 9 ()))) (a 6 (c 2 (c 13 ())))) (q 11 (q . 1) 5)) 1) 1)) (c (q . 0x9496e8abd4a5b09f10b71e43b779f7ed8d5c1c92e3c5a6b70cd78bc2fb32347cc5fdca3f6acafb143f185029cd422010) 1))' '(() (q (51 0x29cb0f26ad9d625d451068390f0b446efdc0f0024f7354ad70f0f677daa7a9f1 0x00eb28b0f400) (51 0xf56f5af041272572fe528e794c364fbe2be444ab77de62a1796772804a4c9fef 0x00da20034f7c) (60 0x48c2db108c24bf3192913b6cd5bca66688a9b2fc0e1821e306f7b01848a7b24d)) ())' cost = 39652 ((50 0x9496e8abd4a5b09f10b71e43b779f7ed8d5c1c92e3c5a6b70cd78bc2fb32347cc5fdca3f6acafb143f185029cd422010 0x87f20f182aa0b488027d678fd1cdb63f9fb583347cbf2744d2e7f5ae5ab49102) (51 0x29cb0f26ad9d625d451068390f0b446efdc0f0024f7354ad70f0f677daa7a9f1 0x00eb28b0f400) (51 0xf56f5af041272572fe528e794c364fbe2be444ab77de62a1796772804a4c9fef 0x00da20034f7c) (60 0x48c2db108c24bf3192913b6cd5bca66688a9b2fc0e1821e306f7b01848a7b24d)) The cost of this program was 39 652. However, there are three important things to note here: This only gives the program cost of executing the CLVM code. It does not include the per-byte cost of 12 000. Let's calculate that cost now. The serialized puzzle (before running opd) is 582 hexadecimal digits, or 291 bytes (2 digits per byte) The serialized solution is 278 digits, or 139 bytes The sum of these two is 430 bytes. With a cost of 12 000 per byte, the program's size cost is 5 160 000 This cost does not include the CLVM conditions, specifically condition 50 (AGG_SIG_ME) and 51 (CREATE_COIN) AGG_SIG_ME cost is 1 200 000 CREATE_COIN cost is 1 800 000 per coin, and there were two coins The total condition cost is 4 800 000 Another coin was spent in the same transaction, which is not included here Let's run the same commands to figure out the cost of the other coin spend: cdv rpc coinrecords --by id 0x45174eedbd162f2baeb37d7360c14727782d8f58519f878665efcdaef62a407a [ { \"coin\": { \"amount\": 1000000000000, \"parent_coin_info\": \"0x98706c3a489574a9f32f339662f339b7ba3c9dce1da4feb301432aa60216635e\", \"puzzle_hash\": \"0xd8af3cb1130f6d7e4011c6fa85779c0cfddb1a594cdd170d1dfc8aeb5f3c93fe\" }, \"coinbase\": false, \"confirmed_block_index\": 1720835, \"spent\": true, \"spent_block_index\": 1720943, \"timestamp\": 1647780998 } ] cdv rpc blockspends -id 45174eedbd162f2baeb37d7360c14727782d8f58519f878665efcdaef62a407a -h 1720943 { \"coin\": { \"amount\": 1000000000000, \"parent_coin_info\": \"0x98706c3a489574a9f32f339662f339b7ba3c9dce1da4feb301432aa60216635e\", \"puzzle_hash\": \"0xd8af3cb1130f6d7e4011c6fa85779c0cfddb1a594cdd170d1dfc8aeb5f3c93fe\" }, \"puzzle_reveal\": \"0xff02ffff01ff02ffff01ff02ffff03ff0bffff01ff02ffff03ffff09ff05ffff1dff0bffff1effff0bff0bffff02ff06ffff04ff02ffff04ff17ff8080808080808080ffff01ff02ff17ff2f80ffff01ff088080ff0180ffff01ff04ffff04ff04ffff04ff05ffff04ffff02ff06ffff04ff02ffff04ff17ff80808080ff80808080ffff02ff17ff2f808080ff0180ffff04ffff01ff32ff02ffff03ffff07ff0580ffff01ff0bffff0102ffff02ff06ffff04ff02ffff04ff09ff80808080ffff02ff06ffff04ff02ffff04ff0dff8080808080ffff01ff0bffff0101ff058080ff0180ff018080ffff04ffff01b0848f09f98800442737684dd76071f25a0bd100b51e727aabafeddb062dbc3d2b3ac64bc87f084a6d16e4e89e1417de14ff018080\", \"solution\": \"0xff80ffff01ffff3dffa023f61666150d2a467ee7b81a77954c93255d65c0c43108f1bb14ac420fd59c428080ff8080\" } opd ff02ffff01ff02ffff01ff02ffff03ff0bffff01ff02ffff03ffff09ff05ffff1dff0bffff1effff0bff0bffff02ff06ffff04ff02ffff04ff17ff8080808080808080ffff01ff02ff17ff2f80ffff01ff088080ff0180ffff01ff04ffff04ff04ffff04ff05ffff04ffff02ff06ffff04ff02ffff04ff17ff80808080ff80808080ffff02ff17ff2f808080ff0180ffff04ffff01ff32ff02ffff03ffff07ff0580ffff01ff0bffff0102ffff02ff06ffff04ff02ffff04ff09ff80808080ffff02ff06ffff04ff02ffff04ff0dff8080808080ffff01ff0bffff0101ff058080ff0180ff018080ffff04ffff01b0848f09f98800442737684dd76071f25a0bd100b51e727aabafeddb062dbc3d2b3ac64bc87f084a6d16e4e89e1417de14ff018080 (a (q 2 (q 2 (i 11 (q 2 (i (= 5 (point_add 11 (pubkey_for_exp (sha256 11 (a 6 (c 2 (c 23 ()))))))) (q 2 23 47) (q 8)) 1) (q 4 (c 4 (c 5 (c (a 6 (c 2 (c 23 ()))) ()))) (a 23 47))) 1) (c (q 50 2 (i (l 5) (q 11 (q . 2) (a 6 (c 2 (c 9 ()))) (a 6 (c 2 (c 13 ())))) (q 11 (q . 1) 5)) 1) 1)) (c (q . 0x848f09f98800442737684dd76071f25a0bd100b51e727aabafeddb062dbc3d2b3ac64bc87f084a6d16e4e89e1417de14) 1)) opd ff80ffff01ffff3dffa023f61666150d2a467ee7b81a77954c93255d65c0c43108f1bb14ac420fd59c428080ff8080 (() (q (61 0x23f61666150d2a467ee7b81a77954c93255d65c0c43108f1bb14ac420fd59c42)) ()) brun -c '(a (q 2 (q 2 (i 11 (q 2 (i (= 5 (point_add 11 (pubkey_for_exp (sha256 11 (a 6 (c 2 (c 23 ()))))))) (q 2 23 47) (q 8)) 1) (q 4 (c 4 (c 5 (c (a 6 (c 2 (c 23 ()))) ()))) (a 23 47))) 1) (c (q 50 2 (i (l 5) (q 11 (q . 2) (a 6 (c 2 (c 9 ()))) (a 6 (c 2 (c 13 ())))) (q 11 (q . 1) 5)) 1) 1)) (c (q . 0x848f09f98800442737684dd76071f25a0bd100b51e727aabafeddb062dbc3d2b3ac64bc87f084a6d16e4e89e1417de14) 1))' '(() (q (61 0x23f61666150d2a467ee7b81a77954c93255d65c0c43108f1bb14ac420fd59c42)) ())' cost = 15032 ((50 0x848f09f98800442737684dd76071f25a0bd100b51e727aabafeddb062dbc3d2b3ac64bc87f084a6d16e4e89e1417de14 0x03db13c4e422e5eea98463c02b2c15994b620e0a45aa2db6f7785d3ba28f46cf) (61 0x23f61666150d2a467ee7b81a77954c93255d65c0c43108f1bb14ac420fd59c42)) The CLVM cost for this coin spend was 15 032. We still need to calculate this program's size cost. The serialized puzzle is 582 hexadecimal digits, or 291 bytes The serialized solution is 94 digits, or 47 bytes The sum of these two is 338 bytes. With a cost of 12 000 per byte, the program's size cost is 4 056 000 Let's add up the costs to get the total cost for this transaction: First coin CLVM: 39 652 AGG_SIG_ME: 1 200 000 CREATE_COIN 1: 1 800 000 CREATE_COIN 2: 1 800 000 Program size: 5 160 000 Second coin CLVM: 15 032 AGG_SIG_ME: 1 200 000 Program size: 4 056 000 Total: 15 270 684 This is an accurate assessment of the cost for this particular transaction. Just like before, we have to multiply the cost by five to obtain the minimum fee. In this case, the result is 5 * 15 270 684 = 76 353 420 mojos. If this specific transaction had included a fee of at least that many mojos, it would've kicked a transaction with a lower fee out of the mempool in order to be included. Now that you know what the cost of each CLVM operator is, as well as how to calculate costs, we'll discuss why we decided to structure costs in this manner. It all begins with the minimum spec machine for farming, the humble Raspberry Pi 4.","s":"Using RPC and Brun","u":"/costs","h":"#using-rpc-and-brun","p":278},{"i":297,"t":"Chia Asset Tokens are fungible tokens that are issued on the Chia blockchain. The CAT puzzle ensures that the supply of a specific CAT never changes unless the rules of issuance specific to that CAT are followed. These are enforced using a separate Chialisp program called the Token and Asset Issuance Limitations (TAIL). Aside from the TAIL, there is also an inner puzzle that the CAT wraps around. The inner puzzle controls the ownership of the specific coin, and when the coin is spent, the new puzzle is wrapped in the CAT again. Typically, you wrap the standard transaction so that you can send CATs to Chia wallet addresses. note The first version, known as CAT1, reached its end of life at block 2,311,760 on July 26th, 2022. It has been replaced with the current CAT2 standard because of a vulnerability discovered during a security audit. To learn more about the terminology used on this page, check out the blog entry explaining CAT naming conventions. Additionally, fungible tokens can be split apart and merged together, whereas non-fungible tokens are indivisible.","s":"CATs","u":"/cats","h":"","p":296},{"i":300,"t":"The official Chia wallet has a reference implementation for the following in Python: Spend CAT coins","s":"chia-blockchain","u":"/cats","h":"#chia-blockchain","p":296},{"i":302,"t":"The wallet code used by the MonsterSprouts example game has the following reference methods: Puzzle and solution types Issue new CAT Spend CAT coins Send CATs to puzzle hash","s":"chia-rs","u":"/cats","h":"#chia-rs","p":296},{"i":304,"t":"The Chia wallet library NPM package has the following reference implementation: Issue new CAT Spend CAT coins","s":"chia-wallet-lib","u":"/cats","h":"#chia-wallet-lib","p":296},{"i":306,"t":"This is the source code of the CAT, which can also be found in the chia-blockchain repository in the puzzle cat_v2.clvm: Expand CAT2 puzzle cat_v2.clvm ; Coins locked with this puzzle are spendable cats. ; ; Choose a list of n inputs (n>=1), I_1, ... I_n with amounts A_1, ... A_n. ; ; We put them in a ring, so \"previous\" and \"next\" have intuitive k-1 and k+1 semantics, ; wrapping so {n} and 0 are the same, ie. all indices are mod n. ; ; Each coin creates 0 or more coins with total output value O_k. ; Let D_k = the \"debt\" O_k - A_k contribution of coin I_k, ie. how much debt this input accumulates. ; Some coins may spend more than they contribute and some may spend less, ie. D_k need ; not be zero. That's okay. It's enough for the total of all D_k in the ring to be 0. ; ; A coin can calculate its own D_k since it can verify A_k (it's hashed into the coin id) ; and it can sum up `CREATE_COIN` conditions for O_k. ; ; Defines a \"subtotal of debts\" S_k for each coin as follows: ; ; S_1 = 0 ; S_k = S_{k-1} + D_{k-1} ; ; Here's the main trick that shows the ring sums to 0. ; You can prove by induction that S_{k+1} = D_1 + D_2 + ... + D_k. ; But it's a ring, so S_{n+1} is also S_1, which is 0. So D_1 + D_2 + ... + D_k = 0. ; So the total debts must be 0, ie. no coins are created or destroyed. ; ; Each coin's solution includes I_{k-1}, I_k, and I_{k+1} along with proofs that I_{k}, and I_{k+1} are CATs of the same type. ; Each coin's solution includes S_{k-1}. It calculates D_k = O_k - A_k, and then S_k = S_{k-1} + D_{k-1} ; ; Announcements are used to ensure that each S_k follows the pattern is valid. ; Announcements automatically commit to their own coin id. ; Coin I_k creates an announcement that further commits to I_{k-1} and S_{k-1}. ; ; Coin I_k gets a proof that I_{k+1} is a cat, so it knows it must also create an announcement ; when spent. It checks that I_{k+1} creates an announcement committing to I_k and S_k. ; ; So S_{k+1} is correct iff S_k is correct. ; ; Coins also receive proofs that their neighbours are CATs, ensuring the announcements aren't forgeries. ; Inner puzzles and the CAT layer prepend `CREATE_COIN_ANNOUNCEMENT` with different prefixes to avoid forgeries. ; Ring announcements use 0xcb, and inner puzzles are given 0xca ; ; In summary, I_k generates a coin_announcement Y_k (\"Y\" for \"yell\") as follows: ; ; Y_k: hash of I_k (automatically), I_{k-1}, S_k ; ; Each coin creates an assert_coin_announcement to ensure that the next coin's announcement is as expected: ; Y_{k+1} : hash of I_{k+1}, I_k, S_{k+1} ; ; TLDR: ; I_k : coins ; A_k : amount coin k contributes ; O_k : amount coin k spend ; D_k : difference/delta that coin k incurs (A - O) ; S_k : subtotal of debts D_1 + D_2 ... + D_k ; Y_k : announcements created by coin k commiting to I_{k-1}, I_k, S_k ; ; All conditions go through a \"transformer\" that looks for CREATE_COIN conditions ; generated by the inner solution, and wraps the puzzle hash ensuring the output is a cat. ; ; Three output conditions are prepended to the list of conditions for each I_k: ; (ASSERT_MY_ID I_k) to ensure that the passed in value for I_k is correct ; (CREATE_COIN_ANNOUNCEMENT I_{k-1} S_k) to create this coin's announcement ; (ASSERT_COIN_ANNOUNCEMENT hashed_announcement(Y_{k+1})) to ensure the next coin really is next and ; the relative values of S_k and S_{k+1} are correct ; ; This is all we need to do to ensure cats exactly balance in the inputs and outputs. ; ; Proof: ; Consider n, k, I_k values, O_k values, S_k and A_k as above. ; For the (CREATE_COIN_ANNOUNCEMENT Y_{k+1}) (created by the next coin) ; and (ASSERT_COIN_ANNOUNCEMENT hashed(Y_{k+1})) to match, ; we see that I_k can ensure that is has the correct value for S_{k+1}. ; ; By induction, we see that S_{m+1} = sum(i, 1, m) [O_i - A_i] = sum(i, 1, m) O_i - sum(i, 1, m) A_i ; So S_{n+1} = sum(i, 1, n) O_i - sum(i, 1, n) A_i. But S_{n+1} is actually S_1 = 0, ; so thus sum(i, 1, n) O_i = sum (i, 1, n) A_i, ie. output total equals input total. ;; GLOSSARY: ;; MOD_HASH: this code's sha256 tree hash ;; TAIL_PROGRAM_HASH: the program that determines if a coin can mint new cats, burn cats, and check if its lineage is valid if its parent is not a CAT ;; INNER_PUZZLE: an independent puzzle protecting the coins. Solutions to this puzzle are expected to generate `AGG_SIG` conditions and possibly `CREATE_COIN` conditions. ;; ---- items above are curried into the puzzle hash ---- ;; inner_puzzle_solution: the solution to the inner puzzle ;; prev_coin_id: the id for the previous coin ;; tail_program_reveal: reveal of TAIL_PROGRAM_HASH required to run the program if desired ;; tail_solution: optional solution passed into tail_program ;; lineage_proof: optional proof that our coin's parent is a CAT ;; this_coin_info: (parent_id puzzle_hash amount) ;; next_coin_proof: (parent_id inner_puzzle_hash amount) ;; prev_subtotal: the subtotal between prev-coin and this-coin ;; extra_delta: an amount that is added to our delta and checked by the TAIL program ;; (mod ( MOD_HASH ;; curried into puzzle TAIL_PROGRAM_HASH ;; curried into puzzle INNER_PUZZLE ;; curried into puzzle inner_puzzle_solution ;; if invalid, INNER_PUZZLE will fail lineage_proof ;; This is the parent's coin info, used to check if the parent was a CAT. Optional if using tail_program. prev_coin_id ;; used in this coin's announcement, prev_coin ASSERT_COIN_ANNOUNCEMENT will fail if wrong this_coin_info ;; verified with ASSERT_MY_COIN_ID next_coin_proof ;; used to generate ASSERT_COIN_ANNOUNCEMENT prev_subtotal ;; included in announcement, prev_coin ASSERT_COIN_ANNOUNCEMENT will fail if wrong extra_delta ;; this is the \"legal discrepancy\" between your real delta and what you're announcing your delta is ) ;;;;; start library code (include condition_codes.clvm) (include curry-and-treehash.clinc) (include cat_truths.clib) (include utility_macros.clib) (defconstant RING_MORPH_BYTE 0xcb) ; take two lists and merge them into one (defun merge_list (list_a list_b) (if list_a (c (f list_a) (merge_list (r list_a) list_b)) list_b ) ) ; cat_mod_struct = (MOD_HASH MOD_HASH_hash GENESIS_COIN_CHECKER GENESIS_COIN_CHECKER_hash) (defun-inline mod_hash_from_cat_mod_struct (cat_mod_struct) (f cat_mod_struct)) (defun-inline mod_hash_hash_from_cat_mod_struct (cat_mod_struct) (f (r cat_mod_struct))) (defun-inline tail_program_hash_from_cat_mod_struct (cat_mod_struct) (f (r (r cat_mod_struct)))) ;;;;; end library code ;; return the puzzle hash for a cat with the given `GENESIS_COIN_CHECKER_hash` & `INNER_PUZZLE` (defun-inline cat_puzzle_hash (cat_mod_struct inner_puzzle_hash) (puzzle-hash-of-curried-function (mod_hash_from_cat_mod_struct cat_mod_struct) inner_puzzle_hash (sha256 ONE (tail_program_hash_from_cat_mod_struct cat_mod_struct)) (mod_hash_hash_from_cat_mod_struct cat_mod_struct) ) ) ;; assert `CREATE_COIN_ANNOUNCEMENT` doesn't contain the RING_MORPH_BYTE bytes so it cannot be used to cheat the coin ring (defun-inline morph_condition (condition cat_mod_struct) (if (= (f condition) CREATE_COIN) (c CREATE_COIN (c (cat_puzzle_hash cat_mod_struct (f (r condition))) (r (r condition))) ) (if (= (f condition) CREATE_COIN_ANNOUNCEMENT) (assert (not (and (= 33 (strlen (f (r condition)))) (= (substr (f (r condition)) 0 ONE) RING_MORPH_BYTE) ; lazy eval )) ; then condition ) condition ) ) ) ;; given a coin's parent, inner_puzzle and amount, and the cat_mod_struct, calculate the id of the coin (defun-inline coin_id_for_proof (coin cat_mod_struct) (calculate_coin_id (f coin) (cat_puzzle_hash cat_mod_struct (f (r coin))) (f (r (r coin)))) ) ;; utility to fetch coin amount from coin (defun-inline input_amount_for_coin (coin) (f (r (r coin))) ) ;; calculate the hash of an announcement ;; we add 0xcb so ring announcements exist in a different namespace to announcements from inner_puzzles (defun-inline calculate_annoucement_id (this_coin_id this_subtotal next_coin_id cat_mod_struct) (sha256 next_coin_id RING_MORPH_BYTE (sha256tree (list this_coin_id this_subtotal))) ) ;; create the `ASSERT_COIN_ANNOUNCEMENT` condition that ensures the next coin's announcement is correct (defun-inline create_assert_next_announcement_condition (this_coin_id this_subtotal next_coin_id cat_mod_struct) (list ASSERT_COIN_ANNOUNCEMENT (calculate_annoucement_id this_coin_id this_subtotal next_coin_id cat_mod_struct ) ) ) ;; here we commit to I_{k-1} and S_k ;; we add 0xcb so ring announcements exist in a different namespace to announcements from inner_puzzles (defun-inline create_announcement_condition (prev_coin_id prev_subtotal) (list CREATE_COIN_ANNOUNCEMENT (concat RING_MORPH_BYTE (sha256tree (list prev_coin_id prev_subtotal))) ) ) ;;;;;;;;;;;;;;;;;;;;;;;;;;; ;; this function takes a condition and returns an integer indicating ;; the value of all output coins created with CREATE_COIN. If it's not ;; a CREATE_COIN condition, it returns 0. (defun-inline output_value_for_condition (condition) (if (= (f condition) CREATE_COIN) (f (r (r condition))) 0 ) ) ;; add two conditions to the list of morphed conditions: ;; CREATE_COIN_ANNOUNCEMENT for my announcement ;; ASSERT_COIN_ANNOUNCEMENT for the next coin's announcement (defun-inline generate_final_output_conditions ( prev_subtotal this_subtotal morphed_conditions prev_coin_id this_coin_id next_coin_id cat_mod_struct ) (c (create_announcement_condition prev_coin_id prev_subtotal) (c (create_assert_next_announcement_condition this_coin_id this_subtotal next_coin_id cat_mod_struct) morphed_conditions) ) ) ;; This next section of code loops through all of the conditions to do three things: ;; 1) Look for a \"magic\" value of -113 and, if one exists, filter it, and take note of the tail reveal and solution ;; 2) Morph any CREATE_COIN or CREATE_COIN_ANNOUNCEMENT conditions ;; 3) Sum the total output amount of all of the CREATE_COINs that are output by the inner puzzle ;; ;; After everything return a struct in the format (morphed_conditions . (output_sum . tail_reveal_and_solution)) ;; If multiple magic conditions are specified, the later one will take precedence (defun-inline condition_tail_reveal (condition) (f (r (r (r condition))))) (defun-inline condition_tail_solution (condition) (f (r (r (r (r condition)))))) (defun cons_onto_first_and_add_to_second (morphed_condition output_value struct) (c (c morphed_condition (f struct)) (c (+ output_value (f (r struct))) (r (r struct)))) ) (defun find_and_strip_tail_info (inner_conditions cat_mod_struct tail_reveal_and_solution) (if inner_conditions (if (= (output_value_for_condition (f inner_conditions)) -113) ; Checks this is a CREATE_COIN of value -113 (find_and_strip_tail_info (r inner_conditions) cat_mod_struct (c (condition_tail_reveal (f inner_conditions)) (condition_tail_solution (f inner_conditions))) ) (cons_onto_first_and_add_to_second (morph_condition (f inner_conditions) cat_mod_struct) (output_value_for_condition (f inner_conditions)) (find_and_strip_tail_info (r inner_conditions) cat_mod_struct tail_reveal_and_solution ) ) ) (c () (c 0 tail_reveal_and_solution)) ) ) ;;;;;;;;;;;;;;;;;;;;;;;;;;; lineage checking ;; return true iff parent of `this_coin_info` is provably a cat ;; A 'lineage proof' consists of (parent_parent_id parent_INNER_puzzle_hash parent_amount) ;; We use this information to construct a coin who's puzzle has been wrapped in this MOD and verify that, ;; once wrapped, it matches our parent coin's ID. (defun-inline is_parent_cat ( cat_mod_struct parent_id lineage_proof ) (= parent_id (calculate_coin_id (f lineage_proof) (cat_puzzle_hash cat_mod_struct (f (r lineage_proof))) (f (r (r lineage_proof))) ) ) ) (defun check_lineage_or_run_tail_program ( this_coin_info tail_reveal_and_solution parent_is_cat ; flag which says whether or not the parent CAT check ran and passed lineage_proof Truths extra_delta inner_conditions ) (if tail_reveal_and_solution (assert (= (sha256tree (f tail_reveal_and_solution)) (cat_tail_program_hash_truth Truths)) (merge_list (a (f tail_reveal_and_solution) (list Truths parent_is_cat lineage_proof ; Lineage proof is only guaranteed to be true if parent_is_cat extra_delta inner_conditions (r tail_reveal_and_solution) ) ) inner_conditions ) ) (assert parent_is_cat (not extra_delta) inner_conditions ) ) ) ;;;;;;;;;;;;;;;;;;;;;;;;;;; (defun stager_two ( Truths (inner_conditions . (output_sum . tail_reveal_and_solution)) lineage_proof prev_coin_id this_coin_info next_coin_id prev_subtotal extra_delta ) (check_lineage_or_run_tail_program this_coin_info tail_reveal_and_solution (if lineage_proof (is_parent_cat (cat_struct_truth Truths) (my_parent_cat_truth Truths) lineage_proof) ()) lineage_proof Truths extra_delta (generate_final_output_conditions prev_subtotal ; the expression on the next line calculates `this_subtotal` by adding the delta to `prev_subtotal` (+ prev_subtotal (- (input_amount_for_coin this_coin_info) output_sum) extra_delta) inner_conditions prev_coin_id (my_id_cat_truth Truths) next_coin_id (cat_struct_truth Truths) ) ) ) ; CAT TRUTHS struct is: ; CAT Truths is: ((Inner puzzle hash . (MOD hash . (MOD hash hash . TAIL hash))) . (my_id . (my_parent_info my_puzhash my_amount))) ; create truths - this_coin_info verified true because we calculated my ID from it! ; lineage proof is verified later by cat parent check or tail_program (defun stager ( cat_mod_struct inner_conditions lineage_proof inner_puzzle_hash my_id prev_coin_id this_coin_info next_coin_proof prev_subtotal extra_delta ) (c (list ASSERT_MY_COIN_ID my_id) (stager_two (cat_truth_data_to_truth_struct inner_puzzle_hash cat_mod_struct my_id this_coin_info ) (find_and_strip_tail_info inner_conditions cat_mod_struct ()) lineage_proof prev_coin_id this_coin_info (coin_id_for_proof next_coin_proof cat_mod_struct) prev_subtotal extra_delta )) ) (stager ;; calculate cat_mod_struct, inner_puzzle_hash, coin_id (list MOD_HASH (sha256 ONE MOD_HASH) TAIL_PROGRAM_HASH) (a INNER_PUZZLE inner_puzzle_solution) lineage_proof (sha256tree INNER_PUZZLE) (calculate_coin_id (f this_coin_info) (f (r this_coin_info)) (f (r (r this_coin_info)))) prev_coin_id ; ID this_coin_info ; (parent_id puzzle_hash amount) next_coin_proof ; (parent_id innerpuzhash amount) prev_subtotal extra_delta ) ) Additionally, there are a few standard TAIL puzzles.","s":"CAT Code","u":"/cats","h":"#code","p":296},{"i":308,"t":"The single-issuance TAIL prevents melting and requires the parent to be a specific coin. This is currently the default way to issue CATs, since it ensures the supply will never increase. This is the source code, which can also be found in the chia-blockchain repository in the puzzle genesis_by_coin_id.clvm: Expand Genesis By Coin ID puzzle genesis_by_coin_id.clvm ; This is a TAIL for use with cat.clvm. ; ; This checker allows new CATs to be created if they have a particular coin id as parent ; ; The genesis_id is curried in, making this lineage_check program unique and giving the CAT it's uniqueness (mod ( GENESIS_ID Truths parent_is_cat lineage_proof delta inner_conditions _ ) (include cat_truths.clib) (if delta (x) (if (= (my_parent_cat_truth Truths) GENESIS_ID) () (x) ) ) )","s":"Single-Issuance TAIL","u":"/cats","h":"#single","p":296},{"i":310,"t":"The multi-issuance TAIL allows any action to be taken, providing the original issuance key is used. Each spend that makes supply changes must be signed separately using this same key. This is the source code, which can also be found in the chia-blockchain repository in the puzzle everything_with_signature.clvm: Expand Everything With Signature puzzle everything_with_signature.clvm ; This is a \"limitations_program\" for use with cat.clvm. (mod ( PUBKEY Truths parent_is_cat lineage_proof delta inner_conditions _ ) (include condition_codes.clvm) (list (list AGG_SIG_ME PUBKEY delta)) ; Careful with a delta of zero, the bytecode is 80 not 00 ) This TAIL provides a balance between security and flexibility. It's similar to the previous TAIL, but the signature can be reused for the puzzle it's signed with, allowing the TAIL to change over time. The creator can publish the signature, allowing any owner to run the TAIL on their CAT, but any permissions granted can never be revoked. This is the source code, which can also be found in the chia-blockchain repository in the puzzle delegated_tail.clvm: Expand Delegated TAIL puzzle delegated_tail.clvm ; This is a \"limitations_program\" for use with cat.clvm. (mod ( PUBKEY Truths parent_is_cat lineage_proof delta inner_conditions ( delegated_puzzle delegated_solution ) ) (include condition_codes.clvm) (defun sha256tree1 (TREE) (if (l TREE) (sha256 2 (sha256tree1 (f TREE)) (sha256tree1 (r TREE))) (sha256 1 TREE))) (c (list AGG_SIG_UNSAFE PUBKEY (sha256tree1 delegated_puzzle)) (a delegated_puzzle (c Truths (c parent_is_cat (c lineage_proof (c delta (c inner_conditions delegated_solution)))))) ) )","s":"Multi-Issuance TAIL","u":"/cats","h":"#multi","p":296},{"i":312,"t":"CATs are designed in a way that makes them unusable as regular XCH in spends. However, it is usually possible to melt them back into XCH later. Tokens are often used as a form of credits, such as casino chips or store credit. TAILs can be used to accommodate issuance requirements, such as: Usage Description Stablecoins Creator can issue new tokens which are backed by attested funds. Limited Supply Creator can run a one-time issuance, and no more can ever be issued. Asset Redemption Creator can allow owners to melt into XCH by following specific rules. In all of these cases, the TAIL program is run when a coin is spent to check if the issuance is valid.","s":"Usage","u":"/cats","h":"#usage","p":296},{"i":314,"t":"Created coins become CATs with the same TAIL​ When the inner puzzle returns a CREATE_COIN condition, it will wrap its puzzle hash with the CAT and curry in the same TAIL as before. This prevents the CAT from being implicitly melted and the value used for other things when spending it. Unless TAIL is revealed, spends must net zero​ In order to prevent issuing new CATs or melting existing CATs without the TAIL permitting it, any spend that doesn't reveal the TAIL program must output the same amount as the input coins. CATs must match their parent or use the TAIL​ Another way to prevent CATs from being issued without permission, is that they validate their lineage by asserting the parent is a CAT of the same TAIL. This is done by using the ASSERT_MY_ID condition to verify the information passed in the spend. CATs enforce prefixes for coin announcements​ In order to ensure that the CATs can communicate with each other without interference from an inner puzzle, they must prepend a 0xcb prefix to coin announcements that are created within the CAT layer. TAILs are given a list of pre-calculated truths​ Many TAILs require information that has already been calculated in the CAT layer, so it is bundled together as a pre-validated collection of Truths. These truths are then passed into the TAIL as the first non-curried parameter in the solution. For more info, see the Truth Table. CATs have the option to use hinting​ Hinting is a way to signal the CAT's type to a Chia wallet. The hint is typically an inner puzzle hash. For more info, see our explanation of hinting in the FAQ.","s":"Design Decisions","u":"/cats","h":"#design-decisions","p":296},{"i":316,"t":"Each CAT coin has a truthful calculation of the difference between its amount and its output amount, called its delta. The CAT coins also are given the sum of every other coin's deltas, which must be zero. In order to enforce this zero-delta rule, each CAT coin is assigned a next and previous neighbor, which ultimately forms a ring. The coins use coin announcements to communicate with their neighbors. For this use case, the announcements must contain two pieces of information: The ID of the coin that created this coin. This is already implicitly contained in the coin announcement. The intended recipient's Coin ID. The announcement's message must contain this information in order to prevent attacks where coins can receive messages that weren't intended for them. To form the ring, every coin outputs the following conditions: ( (CREATE_COIN_ANNOUNCEMENT (concat previous_coin_ID sum_of_deltas_before_me)) (ASSERT_COIN_ANNOUNCEMENT (sha256 next_coin_id my_coin_id sum_of_deltas_including_me)) ) The announcement assertions take the hash of the announcement creator's ID and message. In order to create next_coin_id, the next coin's inner puzzle is wrapped with the current coin's CAT information. This guarantees that next_coin_id is a CAT of the same type as the current coin. Because both coins follow the same CAT mod puzzle, they must comply with the same set of truths. This, in turn, guarantees that the whole ring is telling the truth. As long as the ring is connected, the total delta must be zero.","s":"Spend Accounting","u":"/cats","h":"#accounting","p":296},{"i":318,"t":"There are two exceptions to the aforementioned zero-delta rule: Issuing coins (creating CATs from XCH) Melting coins (turning CATs back into XCH) To account for these cases, the TAIL program may approve a misreporting of a CAT coin's Delta by a specific amount, called the extra delta. This is one of the parameters passed to the TAIL program. There are a few rules to ensure that extra coins are not issued or melted: If the extra delta is anything other than 0, the TAIL program is forced to run. It must evaluate whether to permit the extra delta, or fail with an (x) call. If the extra delta value in the solution does not cause the TAIL program to fail, then it is automatically added to the reported delta, which is used in the announcement ring. If the TAIL program is not revealed and the extra delta is not 0, then the spend will fail.","s":"Extra Delta","u":"/cats","h":"#extra-delta","p":296},{"i":320,"t":"The TAIL program is powerful and flexible. It has control over, and access to, many things. This gives a programmer a lot of control, but also a great deal of responsibility. danger If the TAIL is programmed incorrectly, the tokens may be issued by attackers, rendering the asset worthless. A TAIL should follow all of the conventional rules of security that any Chialisp program responsible for locking up money should follow. Several parameters must be passed to a TAIL's solution: Parameter Description Truths These are bundled together, as explained in the truths section. parent_is_cat Whether the parent CAT has been validated as the same type. lineage_proof (optional) Proof that the parent is a CAT of the same type as this CAT. delta The extra delta value, as explained here. inner_conditions The conditions returned by the inner puzzle (see below). tail_solution (optional) A list of opaque parameters passed to the TAIL. Although the TAIL is powerful, it is not necessarily run every time the coin is spent. The TAIL is run if a magic condition is created in the inner puzzle. This magic condition is required to prevent people who can spend the TAIL from intercepting the spend and changing it against the spender's will. The magic condition that triggers the TAIL to be run must look like this: (51 0 -113 ), where: 51 is the condition code for CREATE_COIN. 0 can be replaced with anything, but this is the smallest possible value. Although the CREATE_COIN condition usually has a puzzle hash, it is ignored here. -113 is the magic amount, which signals to the CAT layer that the TAIL must be run. A negative number was chosen because negative coins are usually invalid, but otherwise it is an arbitrary amount. The TAIL should check diligently for and authorize or reject the following things: Is the extra delta issuing or melting any coins? Is this coin's parent not a CAT of the same type?","s":"TAIL Program","u":"/cats","h":"#tail","p":296},{"i":322,"t":"In Ethereum, a token's issuer might have the ability to freeze or confiscate funds without the owner's permission. This is not possible in Chia. In Chia, an issuer creates a TAIL, which lives inside all CATs of the same type, including those that have already been distributed. However, the issuer does not have the power to spend coins they do not own. A TAIL can only run as the last step in a CAT's spend, and the owner of the CAT (not the issuer) is responsible for providing its solution. This means that only the owner can run the TAIL. Therefore, the CAT's owner is the only one with the ability to complete the spend. This decision adds some decentralization for users. It also adds some complexity. The importance of creating a well-constructed TAIL cannot be emphasized enough. Once a CAT has been distributed, it is no longer possible to change the TAIL across the entire token supply. The TAIL is locked into the same set of rules forever. To change the TAIL would be tantamount to replacing physical cash in circulation. An exchange for new tokens would have to be offered, and the old token eventually deprecated, even if some people still carry it. It also means that if the set of rules is compromised, people may be able to issue or melt CATs maliciously. There’s no easy way to patch the TAIL, other than through the process above, and therefore it is best avoided.","s":"Limitations of the TAIL","u":"/cats","h":"#tail-limitations","p":296},{"i":324,"t":"Some decisions regarding the granularity and denomination of CATs versus XCH: Most Chia wallets choose to display their value in XCH. However, this is a purely cosmetic choice because Chia's blockchain only knows about mojos. One XCH is equal to one trillion (1,000,000,000,000) mojos. In a similar vein, Chia Network has made the design decision to map 1 CAT to 1,000 XCH mojos. This ratio will be the same for all CATs. Theoretically, it would be possible to set the CAT:mojo ratio to something other than 1:1000 for a specific CAT, but we strongly recommend against doing this. The official Chia wallet will not support CATs with a ratio other than 1:1000. Additionally, if you created your own wallet with support for different ratios, users of this wallet would almost certainly be confused and accidentally spend too much or too little money, by multiple orders of magnitude. Please don't attempt this. The melt value of a single token is 1,000 mojos. This remains true regardless of the token's face value or its circulating supply. A token's face value is based on supply and demand, rather than being matched to the melt value. By analogy, on multiple occasions the US Treasury has floated the idea of issuing a $1 trillion coin made from platinum. Leaving aside the practical implications of doing this, the magnitude of the difference between this hypothetical coin's face value and melt value would be similar to that of CATs and XCH. The coin would be worth $1 trillion dollars, but if someone melted it and sold the platinum, they'd only receive a minuscule fraction of that amount. On the other end of the spectrum, consider the US penny. Its base metals (97.5% zinc and 2.5% copper) are worth around two cents. So in theory, if you could melt a penny into zinc and copper while minimizing your costs, you could sell these metals for a sizable profit.","s":"Valuation","u":"/cats","h":"#valuation","p":296},{"i":326,"t":"It's important to keep in mind that a CAT's TAIL (and nothing else) decides the rules for melting, if it allows melting at all. For example, our single-issuance TAIL only works with a specific coin, so it does not allow melting. CATs that use this TAIL can never be melted, no matter how small their face value. Our delegated TAIL leaves it entirely up to the CAT's creator how and when melting can happen. There are many possible reasons you may want to melt a CAT, other than the obvious example of its face value being less than the melt value. Beyond our pre-packaged examples, TAILs with a wide range of functionality are also possible. To illustrate some of this functionality, let's consider three potential reasons for melting, along with who is permitted to melt the tokens.","s":"Reasons for Melting","u":"/cats","h":"#reasons-for-melting","p":296},{"i":328,"t":"For certain categories of CATs, such as stablecoins and redemption tokens, melting will be allowed only by the creator, and only if they own the tokens. In the case of a stablecoin, the creator may need to remove some tokens from circulation if backing funds are reduced. For redemption tokens, the owner may exchange a token with the creator for something of value. The token no longer has any face value, so its creator will remove it from circulation.","s":"Removal From Circulation","u":"/cats","h":"#removal-from-circulation","p":296},{"i":330,"t":"Some CATs might allow their owners to melt tokens in order to gain something else of value, for example NFTs or other CATs. In fact, an entire marketplace could emerge from this concept. Here are some possible examples of this: The creator of a set of NFTs also creates a small issuance of golden tickets that can be used to pick out any individual NFT before the set is made publicly available. A celebrity issues some tokens that can be exchanged for something of non-monetary value, such as a meeting with said celebrity. The holder of a CAT must submit a proof of melt in order to enter a contest.","s":"Value Exchange","u":"/cats","h":"#value-exchange","p":296},{"i":332,"t":"A CAT could be created as a limited-time offer or as a game of musical chairs. In these cases, tokens would be melted against the owner's will. This could be done either at random or as a deliberate type of slashing.","s":"Ephemeral Tokens","u":"/cats","h":"#ephemeral-tokens","p":296},{"i":334,"t":"The following is a list of truths that are passed into the TAIL: Truth Description My ID The ID of the coin. My Parent's ID The ID of the coin's parent. My Full Puzzle Hash The puzzle hash contained inside the coin. My Amount The amount of the coin in mojos. My Inner Puzzle Hash The puzzle hash of the inner puzzle inside the CAT layer. My Lineage Proof (optional) Proof that the CAT's parent has the same TAIL. My TAIL Solution (optional) A list of parameters passed into the TAIL program. My Coin Info The parent, puzzle hash, and amount. CAT Mod Hash The hash of the CAT before anything is curried. CAT Mod Hash Hash The hash of the CAT mod hash. CAT TAIL Program Hash The hash of the TAIL program that was curried into the CAT.","s":"Truth Table","u":"/cats","h":"#truth-table","p":296},{"i":336,"t":"CATs are a great way to create tokens that represent divisible assets or currencies on top of the Chia blockchain. They can be used to represent stablecoins, tickets, store credit, and many other things.","s":"Conclusion","u":"/cats","h":"#conclusion","p":296},{"i":338,"t":"The standard transaction is a puzzle used by the Chia wallet to generate its addresses and spend coins within them. It is also used for CATs and NFTs, which simply wrap the standard transaction inside to enforce ownership by the wallet. tip Before you read this page, it may be worth checking out this Agg Sigs, Taproot, and Graftroot blog post by Bram Cohen on why the standard transaction is the way it is.","s":"Standard Transactions","u":"/standard-transactions","h":"","p":337},{"i":341,"t":"The official Chia wallet has a reference implementation for the following in Python: Spend standard transaction","s":"chia-blockchain","u":"/standard-transactions","h":"#chia-blockchain","p":337},{"i":343,"t":"The wallet code used by the MonsterSprouts example game has the following reference methods: Puzzle and solution types Spend standard transaction","s":"chia-rs","u":"/standard-transactions","h":"#chia-rs","p":337},{"i":345,"t":"The Chia wallet library NPM package has the following reference implementation: Spend standard transaction","s":"chia-wallet-lib","u":"/standard-transactions","h":"#chia-wallet-lib","p":337},{"i":347,"t":"Hidden Puzzle - A puzzle that is initially hidden and can be revealed and used as an alternate way to unlock the underlying funds. Original Public Key - A public key, where knowledge of the corresponding private key represents ownership of the coin. Synthetic Key Offset - A private key cryptographically generated using the hidden puzzle and original_public_key as inputs. Synthetic Public Key - The public key (curried in) that is the sum of original_public_key and the public key corresponding to synthetic_key_offset. Delegated Puzzle - A graftroot puzzle which should return the desired conditions for the spend when executed with its solution. Solution - The solution to the delegated or hidden puzzle.","s":"Terminology","u":"/standard-transactions","h":"#terminology","p":337},{"i":349,"t":"This is the source code of the standard transaction, which can also be found in the chia-blockchain repository in the puzzle p2_delegated_puzzle_or_hidden_puzzle.clvm. p2_delegated_puzzle_or_hidden_puzzle.clvm (mod ; A puzzle should commit to `SYNTHETIC_PUBLIC_KEY` ; ; The solution should pass in 0 for `original_public_key` if it wants to use ; an arbitrary `delegated_puzzle` (and `solution`) signed by the ; `SYNTHETIC_PUBLIC_KEY` (whose corresponding private key can be calculated ; if you know the private key for `original_public_key`) ; ; Or you can solve the hidden puzzle by revealing the `original_public_key`, ; the hidden puzzle in `delegated_puzzle`, and a solution to the hidden puzzle. (SYNTHETIC_PUBLIC_KEY original_public_key delegated_puzzle solution) ; \"assert\" is a macro that wraps repeated instances of \"if\" ; usage: (assert A0 A1 ... An R) ; all of A0, A1, ... An must evaluate to non-null, or an exception is raised ; return the value of R (if we get that far) (defmacro assert items (if (r items) (list if (f items) (c assert (r items)) (q . (x))) (f items) ) ) (include condition_codes.clvm) ;; hash a tree ;; This is used to calculate a puzzle hash given a puzzle program. (defun sha256tree1 (TREE) (if (l TREE) (sha256 2 (sha256tree1 (f TREE)) (sha256tree1 (r TREE))) (sha256 1 TREE) ) ) ; \"is_hidden_puzzle_correct\" returns true iff the hidden puzzle is correctly encoded (defun-inline is_hidden_puzzle_correct (SYNTHETIC_PUBLIC_KEY original_public_key delegated_puzzle) (= SYNTHETIC_PUBLIC_KEY (point_add original_public_key (pubkey_for_exp (sha256 original_public_key (sha256tree1 delegated_puzzle))) ) ) ) ; \"possibly_prepend_aggsig\" is the main entry point (defun-inline possibly_prepend_aggsig (SYNTHETIC_PUBLIC_KEY original_public_key delegated_puzzle conditions) (if original_public_key (assert (is_hidden_puzzle_correct SYNTHETIC_PUBLIC_KEY original_public_key delegated_puzzle) conditions ) (c (list AGG_SIG_ME SYNTHETIC_PUBLIC_KEY (sha256tree1 delegated_puzzle)) conditions) ) ) ; main entry point (possibly_prepend_aggsig SYNTHETIC_PUBLIC_KEY original_public_key delegated_puzzle (a delegated_puzzle solution)) ) That's probably a lot to digest so let's break it down piece by piece. First, let's talk about the arguments: (SYNTHETIC_PUBLIC_KEY original_public_key delegated_puzzle solution) All of these terms are defined above. When we solve this puzzle: SYNTHETIC_PUBLIC_KEY is curried in We pass in original_public_key if it's the hidden spend or () if it's the delegated spend delegated_puzzle is the hidden puzzle if it's the hidden spend, or the delegated puzzle if it's the delegated spend solution is the solution to whatever is passed into delegated_puzzle As with most Chialisp programs, we'll start looking at the implementation from the bottom: (possibly_prepend_aggsig SYNTHETIC_PUBLIC_KEY original_public_key delegated_puzzle (a delegated_puzzle solution)) There's nothing much going on here, we're mostly just passing arguments to possibly_prepend_aggsig to start the program. The only thing to note is that we're evaluating the delegated puzzle with the solution before passing it in. This will result in a list of conditions that we will output as long as the rest of the puzzle checks out. (defun-inline possibly_prepend_aggsig (SYNTHETIC_PUBLIC_KEY original_public_key delegated_puzzle conditions) (if original_public_key (assert (is_hidden_puzzle_correct SYNTHETIC_PUBLIC_KEY original_public_key delegated_puzzle) ; hidden case conditions ) (c (list AGG_SIG_ME SYNTHETIC_PUBLIC_KEY (sha256tree delegated_puzzle)) conditions) ; delegated case ) ) This function is the main control flow logic that determines whether we're doing the \"hidden\" or \"delegated\" spend. The first line just checks if an original_public_key was passed in. In the delegated spend, we pass () for that argument, and since that evaluates to false, it works great as a switch to determine what we're doing. If the spend is the hidden spend, we pass most of our parameters to is_hidden_puzzle_correct and, as long as it doesn't fail, we just return whatever conditions are given to us. If the spend is the delegated spend, we prepend a signature requirement from the curried in public key on the hash of the delegated puzzle. (defun-inline is_hidden_puzzle_correct (SYNTHETIC_PUBLIC_KEY original_public_key delegated_puzzle) (= SYNTHETIC_PUBLIC_KEY (point_add original_public_key (pubkey_for_exp (sha256 original_public_key (sha256tree delegated_puzzle))) ) ) ) This is the Chialisp representation of what was explained in the section above. A private key is any 32 bytes so we're going to use sha256 (whose output is 32 bytes) to make sure our private key is derived from the original_public_key and the hash of the hidden puzzle. We pass the resulting hash to pubkey_for_exp which turns our private key into a public key. Then, we point_add this generated public key to our original pubkey to get our synthetic public key. If it equals the curried in one, this function passes, otherwise it returns () and the assert from the previous function raises.","s":"Standard Transaction Code","u":"/standard-transactions","h":"#code","p":337},{"i":351,"t":"A delegated puzzle is pretty simple. It allows the solver to specify the puzzle and solution they would like to run when the coin is spent, rather than when the coin is created. This creates the most flexibility, but additional measures need to be taken to make it secure. In the case of the standard transaction, a signature is required to spend the coin. The output of the delegated puzzle may include things such as creating a coin, adding announcements to interact with other spends, and reserving fees.","s":"Delegated Puzzle","u":"/standard-transactions","h":"#delegated-puzzle","p":337},{"i":353,"t":"note The hidden puzzle functionality is not used by the official wallet. It is there to allow for future functionality as needed. We also want the ability to pre-commit to a puzzle without revealing it, and let anybody with the knowledge of that hidden puzzle spend it. If this hidden puzzle were to be curried it in, any spend (even the delegated spend case) would reveal the full puzzle including the hidden puzzle. This would defeat the purpose, as it would no longer be hidden. Because of this, we wouldn't be able to lock up a coin with the same puzzle anymore, or people would be able to tell that the puzzle hash is the same and spend it without our consent. Additionally, our delegated spend might not even make it to the network. A malicious node could just deny our transaction after seeing it, then publish the hidden spend case on their own. We can attempt to solve this problem by hashing the hidden puzzle. However, this has a similar problem in that if you spend the hidden case even once, people could see any identical puzzle hashes later and spend them without your consent. Furthermore, people may try to use the same hidden puzzle. If anyone reveals it, all coins locked up with that same puzzle can also be identified and spent. We need the puzzle to be hidden, but also have some entropy that keeps it unique to us. The solution that the standard transaction uses is to derive a new private key from the hidden puzzle and the public key that can sign for the delegated spend case. This is known as the synthetic_offset: synthetic_offset = sha256(original_public_key + hidden_puzzle_hash); We then calculate the public key of this new private key, and add it to our existing original public key. This is known as the synthetic_public_key: synthetic_public_key = original_public_key + synthetic_offset_pubkey If the solver can correctly reveal both the hidden puzzle and the original public key, then our puzzle can derive the synthetic public key and make sure that it matches the one that is curried in. You may wonder why we add the public key from our derived private key to the original public key when it's already part of the derivation. This is because we use the synthetic public key to verify the signature of our delegated spends as well. When you add two public keys, the sum of their private keys gives the private key for the resulting public key. If we didn't add the original public key then anyone who knew the hidden puzzle could derive the synthetic private key and could then perform delegated spends! Adding the original public key ensures that there is still a secret component of the synthetic private key, even though half of it can be known. This secret component is the private key for the original public key. This technique is also neat because it allows us to hide the hidden puzzle in a piece of information that was already necessary for the delegated spend. It's impossible to guess what the hidden puzzle is, even if it's a standard hidden puzzle. It's even hard to tell if there's a hidden puzzle at all. All of this can contribute to the overall privacy. For example, if two parties agree to lock up some coins with a hidden puzzle together, you can share pubkeys and verify that information on the blockchain without revealing anything to the network. Then, if you both agree that the coins can be spent with the hidden puzzle if either party is dishonest, you can trustlessly delegated spend the coins to the correct destinations and it's impossible to tell that they are not just normal everyday spends.","s":"Hidden Puzzle","u":"/standard-transactions","h":"#hidden-puzzle","p":337},{"i":355,"t":"This is the default hidden puzzle, used when calculating the synthetic public key for normal addresses: (=) This program will always terminate, which effectively means the delegated spend is the only way to spend standard coins created by the wallet.","s":"Default Hidden Puzzle","u":"/standard-transactions","h":"#default-hidden-puzzle","p":337},{"i":357,"t":"Almost every coin on the Chia blockchain uses this primitive (or as an inner puzzle). When you use the official Chia wallet software, it is crawling the blockchain looking for coins locked up with this specific format. The SYNTHETIC_PUBLIC_KEY it is looking for is actually using a hidden puzzle of (=) which is obviously invalid and fails immediately. This is because most users of Chia don't need the hidden puzzle functionality for vanilla transactions. But by having the capabilities built in, it enables much cooler functionality later on. This puzzle also makes for a fantastic inner puzzle of any smart coins you may write.","s":"Conclusion","u":"/standard-transactions","h":"#conclusion","p":337},{"i":359,"t":"Singletons allow you to keep track of the state of something on the blockchain, with the ability to verify and check any part of its history using a unique id. It proves that the puzzle is unique and cannot be duplicated. Singletons can use any arbitrary inner puzzle, and is used to make NFTs, DIDs, the pooling puzzle, and many other things possible.","s":"Singletons","u":"/singletons","h":"","p":358},{"i":362,"t":"The official Chia wallet has a reference implementation for the following in Python: Create singleton solution","s":"chia-blockchain","u":"/singletons","h":"#chia-blockchain","p":358},{"i":364,"t":"The wallet code used by the MonsterSprouts example game has the following reference methods: Puzzle and solution types Create singleton solution","s":"chia-rs","u":"/singletons","h":"#chia-rs","p":358},{"i":366,"t":"This is the source code of the singleton, which can also be found in the chia-blockchain repository in the puzzle singleton_top_layer_v1_1.clvm. An explanation is provided within the dropdown: Expand Singleton Puzzle singleton_top_layer_v1_1.clvm (mod (SINGLETON_STRUCT INNER_PUZZLE lineage_proof my_amount inner_solution) ;; SINGLETON_STRUCT = (MOD_HASH . (LAUNCHER_ID . LAUNCHER_PUZZLE_HASH)) ; SINGLETON_STRUCT, INNER_PUZZLE are curried in by the wallet ; EXAMPLE SOLUTION '(0xfadeddab 0xdeadbeef 1 (0xdeadbeef 200) 50 ((51 0xfadeddab 100) (60 \"trash\") (51 deadbeef 0)))' ; This puzzle is a wrapper around an inner smart puzzle which guarantees uniqueness. ; It takes its singleton identity from a coin with a launcher puzzle which guarantees that it is unique. (include condition_codes.clvm) (include curry-and-treehash.clinc) ; also imports the constant ONE == 1 (include singleton_truths.clib) (include utility_macros.clib) (defun-inline mod_hash_for_singleton_struct (SINGLETON_STRUCT) (f SINGLETON_STRUCT)) (defun-inline launcher_id_for_singleton_struct (SINGLETON_STRUCT) (f (r SINGLETON_STRUCT))) (defun-inline launcher_puzzle_hash_for_singleton_struct (SINGLETON_STRUCT) (r (r SINGLETON_STRUCT))) ;; return the full puzzlehash for a singleton with the innerpuzzle curried in ; puzzle-hash-of-curried-function is imported from curry-and-treehash.clinc (defun-inline calculate_full_puzzle_hash (SINGLETON_STRUCT inner_puzzle_hash) (puzzle-hash-of-curried-function (mod_hash_for_singleton_struct SINGLETON_STRUCT) inner_puzzle_hash (sha256tree SINGLETON_STRUCT) ) ) (defun-inline morph_condition (condition SINGLETON_STRUCT) (c (f condition) (c (calculate_full_puzzle_hash SINGLETON_STRUCT (f (r condition))) (r (r condition)))) ) (defun is_odd_create_coin (condition) (and (= (f condition) CREATE_COIN) (logand (f (r (r condition))) 1)) ) ; Assert exactly one output with odd value exists - ignore it if value is -113 ;; this function iterates over the output conditions from the inner puzzle & solution ;; and both checks that exactly one unique singleton child is created (with odd valued output), ;; and wraps the inner puzzle with this same singleton wrapper puzzle ;; ;; The special case where the output value is -113 means a child singleton is intentionally ;; *NOT* being created, thus forever ending this singleton's existence (defun check_and_morph_conditions_for_singleton (SINGLETON_STRUCT conditions has_odd_output_been_found) (if conditions ; check if it's an odd create coin (if (is_odd_create_coin (f conditions)) ; check that we haven't already found one (assert (not has_odd_output_been_found) ; then (if (= (f (r (r (f conditions)))) -113) ; If it's the melt condition we don't bother prepending this condition (check_and_morph_conditions_for_singleton SINGLETON_STRUCT (r conditions) ONE) ; If it isn't the melt condition, we morph it and prepend it (c (morph_condition (f conditions) SINGLETON_STRUCT) (check_and_morph_conditions_for_singleton SINGLETON_STRUCT (r conditions) ONE)) ) ) (c (f conditions) (check_and_morph_conditions_for_singleton SINGLETON_STRUCT (r conditions) has_odd_output_been_found)) ) (assert has_odd_output_been_found ()) ) ) ; assert that either the lineage proof is for a parent singleton, or, if it's for the launcher, verify it matched our launcher ID ; then return a condition asserting it actually is our parent ID (defun verify_lineage_proof (SINGLETON_STRUCT parent_id is_not_launcher) (assert (any is_not_launcher (= parent_id (launcher_id_for_singleton_struct SINGLETON_STRUCT))) ; then (list ASSERT_MY_PARENT_ID parent_id) ) ) ; main ; if our value is not an odd amount then we are invalid (assert (logand my_amount ONE) ; then (c (list ASSERT_MY_AMOUNT my_amount) (c ; Verify the lineage proof by asserting our parent's ID (verify_lineage_proof SINGLETON_STRUCT ; calculate our parent's ID (calculate_coin_id (parent_info_for_lineage_proof lineage_proof) (if (is_not_eve_proof lineage_proof) ; The PH calculation changes based on the lineage proof (calculate_full_puzzle_hash SINGLETON_STRUCT (puzzle_hash_for_lineage_proof lineage_proof)) ; wrap the innerpuz in a singleton (launcher_puzzle_hash_for_singleton_struct SINGLETON_STRUCT) ; Use the static launcher puzzle hash ) (if (is_not_eve_proof lineage_proof) ; The position of \"amount\" changes based on the type on lineage proof (amount_for_lineage_proof lineage_proof) (amount_for_eve_proof lineage_proof) ) ) (is_not_eve_proof lineage_proof) ) ; finally check all of the conditions for a single odd output to wrap (check_and_morph_conditions_for_singleton SINGLETON_STRUCT (a INNER_PUZZLE inner_solution) 0) ) ) ) ) Quite a bit isn't it? Let's start with the arguments: ( SINGLETON_STRUCT INNER_PUZZLE lineage_proof my_amount inner_solution ) SINGLETON_STRUCT is a collection of three things: The tree hash of this module The launcher coin id (this acts as the unique id for the singleton) The launcher puzzle hash The reason they are grouped into a single structure is because they are passed through almost every function. It increases readability and optimization if they are passed through as a single variable until it is time to deconstruct them. INNER_PUZZLE is the inner puzzle to this wrapper puzzle. lineage_proof takes one of two formats: (parent_parent_coin_info parent_inner_puzzle_hash parent_amount) (parent_parent_coin_info parent_amount) You may wonder, given the similarity, why not just use the first format? We use the separate formats because we use the length of the structure to tip us off to whether or not this is the eve spend. The eve spend is the first spend of a singleton after its creation. We use this lineage proof to verify that our parent was a singleton. However, in the first spend, the parent is not a singleton and we actually execute a different path where we verify that our parent was a singleton launcher instead. my_amount is the amount of the coin being spent and will be asserted implicitly through ASSERT_MY_COIN_ID. inner_solution is the solution the to inner puzzle. Next, let's look at our main entry point: (if (logand my_amount 1) (stager_one SINGLETON_STRUCT lineage_proof (sha256tree INNER_PUZZLE) my_amount INNER_PUZZLE inner_solution) (x) ) The control flow here is very simple. If we're not odd, we raise, if we are, we pass everything through to the next stage (with the additional hash of the inner puzzle). One small thing to note is that a singleton can actually be even, but it will never be able to be spent. Either the person will pass in the true amount and the puzzle will raise, or they will pass in a phony amount and the ASSERT_MY_ID will fail. If an attacker were to launch an even singleton or create one as one the even children of the singleton, it would succeed, but be stuck forever. (defun stager_one (SINGLETON_STRUCT lineage_proof my_innerpuzhash my_amount INNER_PUZZLE inner_solution) (stager_two SINGLETON_STRUCT lineage_proof (calculate_full_puzzle_hash SINGLETON_STRUCT my_innerpuzhash) my_innerpuzhash my_amount INNER_PUZZLE inner_solution) ) We now move on to the first of a few \"stagers\". The purpose of these functions is to calculate values that are used multiple times only once. In the next stage we use our full puzzle hash three times so it's best to calculate it once and pass it to the next function instead. (defun stager_two (SINGLETON_STRUCT lineage_proof full_puzhash innerpuzhash my_amount INNER_PUZZLE inner_solution) (stager_three SINGLETON_STRUCT lineage_proof (if (is_not_eve_proof lineage_proof) (create_my_ID SINGLETON_STRUCT full_puzhash (parent_info_for_lineage_proof lineage_proof) (puzzle_hash_for_lineage_proof lineage_proof) (amount_for_lineage_proof lineage_proof) my_amount ) (if (= (launcher_id_for_singleton_struct SINGLETON_STRUCT) (sha256 (parent_info_for_eve_proof lineage_proof) (launcher_puzzle_hash_for_singleton_struct SINGLETON_STRUCT) (amount_for_eve_proof lineage_proof)) ) (sha256 (launcher_id_for_singleton_struct SINGLETON_STRUCT) full_puzhash my_amount) (x) ) ) full_puzhash innerpuzhash my_amount INNER_PUZZLE inner_solution ) ) This stage looks like a lot, but really all it's doing is calculating the current coin id for the next function to use. Note before we start looking at it that the lineage proof is frequently being passed to functions that are not part of this file. These are part of the singleton_truths.clib library which we will discuss in the next stage. For now, just know that it is accessing the correct values from the lineage proof and is a lot cleaner than writing things like (f (r lineage_proof)) (f (r (r lineage_proof))) with no indication of what they mean. The first if statement checks if lineage_proof indicates that this is not the eve spend (three proof elements instead of two). If it is not the eve spend, it calculates our id using the information in the lineage_proof to generate our parent id. If it is the eve spend, there is an extra check which verifies that the launcher id and launcher puzzle hash we have (both inside the SINGLETON_STRUCT) are correct. We do so by calculating the launcher id from information in our lineage proof and the launcher puzzle hash. We then assert that it is equal to the curried in value. This is an extremely important step because it ensures that every singleton after this singleton can trust the launcher id and puzzle hash since it will be forcefully curried in from this \"eve\" singleton and every child singleton knows that the eve singleton checked it. After the eve singleton has verified the launcher info, it can now trust the launcher id as its parent id and create its own id by hashing in the full_puzhash from the last stage and my_amount. Let's talk about the final \"stager\": (defun stager_three (SINGLETON_STRUCT lineage_proof my_id full_puzhash innerpuzhash my_amount INNER_PUZZLE inner_solution) (c (list ASSERT_MY_COIN_ID my_id) (check_and_morph_conditions_for_singleton SINGLETON_STRUCT (a INNER_PUZZLE (c (truth_data_to_truth_struct my_id full_puzhash innerpuzhash my_amount lineage_proof SINGLETON_STRUCT) inner_solution)) 0)) ) This stage is where the conditions will end up coming out of. First, it prepends an ASSERT_MY_COIN_ID so that all of the solution values we have been assuming to be true up until this point are implicitly asserted by the network. We prepend this condition to the output of check_and_morph_conditions_for_singleton which will take the output from the inner puzzle and check for singleton specific things (only one odd output, wrap the child singleton, etc.) Notice that we are prepending something to the solution before we use it to solve the inner puzzle. We are using a function from singleton_truths.clib that takes all of the listed information and combines it into a single structure to pass to the inner puzzle. This allows the inner puzzle to use information that the singleton has already calculated and verified in its own puzzle at almost no additional cost! Keep in mind that this means an inner puzzle needs to know that it is going inside a singleton or else all of its solution arguments will be shifted to the right. An existing inner puzzle can be very easily adapted, however, to fit inside a singleton using a shallow outer layer of: (a (q . INNER_PUZZLE) (r 1)) which strips off the first value of the solution before solving the inner puzzle. (defun check_and_morph_conditions_for_singleton (SINGLETON_STRUCT conditions has_odd_output_been_found) (if conditions (morph_next_condition SINGLETON_STRUCT conditions has_odd_output_been_found (odd_cons_m113 (created_coin_value_or_0 (f conditions)))) (if has_odd_output_been_found 0 (x) ;; no odd output found ) ) ) (defun morph_next_condition (SINGLETON_STRUCT conditions has_odd_output_been_found (is_output_odd . is_output_m113)) (assert (not (all is_output_odd has_odd_output_been_found)) (strip_first_condition_if is_output_m113 (c (if is_output_odd (morph_condition (f conditions) SINGLETON_STRUCT) (f conditions) ) (check_and_morph_conditions_for_singleton SINGLETON_STRUCT (r conditions) (any is_output_odd has_odd_output_been_found)) ) ) ) ) This section is a bit unique in that it recurses by handing values back and forth to each other. Our main entry point is through the first block: check_and_morph_conditions_for_singleton which checks first if we still have conditions. If we don't, we check to see if the has_odd_output_been_found flag has been set and raise if it hasn't been. If we do have remaining conditions, we pass them to the next function along with the results of checking the first condition to see if it is a CREATE_COIN whose output is odd or the melt value. In morph_next_condition we first assert that we have not found a second odd output. If we have, we raise. If we have not already run into an odd output, we head to a rather confusing section of the control flow. The outermost function call essentially waits for the final recursive output and strips out the melt condition if it was found. That recursive output is generated by taking the first condition, wrapping it in a singleton outer puzzle if it's odd, and then passing the rest of the conditions back to check_and_morph_conditions_for_singleton with the has_odd_output_been_found flag set if relevant.","s":"Singleton Code","u":"/singletons","h":"#code","p":358},{"i":368,"t":"Singleton amount is odd​ In order to assure that a singleton does not duplicate itself, it needs some way to verify that its children do not consist of more than one new singleton. It does this by verifying that only one of its children is odd. It can either be the new singleton coin or the value to be melted. It's odd so that you can output other non-singleton coins that are multiples of 10, such as a full XCH. Odd child is wrapped​ This abstracts some of the singleton functionality away from the inner puzzles. If an inner puzzle creates an odd coin, it doesn't have to worry about making it a singleton. It also prevents an inner puzzle from accidentally melting the singleton by forgetting to wrap its output. Melt condition determines wrapping​ If you would like to melt a singleton and use its amount to create a new coin, you need to output a CREATE_COIN condition that uses the amount -113. When the singleton outer puzzle sees that condition, it filters it out.","s":"Design Decisions","u":"/singletons","h":"#design-decisions","p":358},{"i":370,"t":"The singleton launcher is used to ensure only one is created with the same id, since usually any coin could create the singleton, or multiple thereof. It does exactly one thing, which is creating a single singleton. Additionally, the singleton's id is used for referencing it, as well as any metadata associated with it that is stored and can't be changed later. This is the source code, which can also be found in the chia-blockchain repository in the puzzle singleton_launcher.clvm. An explanation is provided within the dropdown: Singleton Launcher singleton_launcher.clvm (mod (singleton_full_puzzle_hash amount key_value_list) (include condition_codes.clvm) ; takes a lisp tree and returns the hash of it (defun sha256tree1 (TREE) (if (l TREE) (sha256 2 (sha256tree1 (f TREE)) (sha256tree1 (r TREE))) (sha256 1 TREE) ) ) ; main (list (list CREATE_COIN singleton_full_puzzle_hash amount) (list CREATE_COIN_ANNOUNCEMENT (sha256tree1 (list singleton_full_puzzle_hash amount key_value_list)))) ) Essentially two lines, so not too bad right? One of the first things you may notice is that we don't curry anything in. We actually cannot curry anything in because we want this puzzle hash to be constant among all singletons. That way, even if someone isn't familiar with us, they know that if we came from this specific launcher puzzle hash, we can be trusted to be a unique singleton. For the most part, you simply put in CREATE_COIN parameters and the puzzle creates the singleton for you. The tricky part is the announcement creation. Since these parameters are not curried in, we somehow need them to be immune from the manipulations of malicious full nodes. We cannot curry in a pubkey to sign them, or else our puzzle hash is no longer static. Our solution to this conundrum is to create an announcement from this puzzle that its parent asserts in the same block. Usually, the parent is going to be a standard coin. In the standard coin, we sign the puzzle that makes the conditions. If we create an ASSERT_COIN_ANNOUNCEMENT condition, we implicitly sign that too. That means we can implicitly sign all of the launcher solution values through asserting this announcement. If any of those values are changed, the coin that creates the launcher will fail and thus the launcher will never be created! The last thing to note is the seemingly useless key_value_list that is passed in as an argument and announced. The purpose for this is to communicate information to blockchain observers. Sometimes you want to be able to know information about a puzzle before it is revealed. The only way we can get this information on chain is from the parent's puzzle reveal so sometimes it is useful to have useless parameters be part of the solution in order to make it easier to follow the puzzle's on chain state. Remember that you pay cost for every byte though so keep it concise. This launcher puzzle hash (which is the same for all singletons) is curried into the singleton, which then asserts that it came from a parent whose puzzle hash matches the launcher. This prevents it from being falsified, and can be verified without crawling back up to the original coin. In addition to creating the singleton, the launcher announces the tree hash of its solution, effectively ensuring that they are signed and cannot be tampered with by malicious full nodes. The reason this works is that the parent (which has a signature) asserts as being valid in the same block. If any of the values change, the parent of the launcher coin will fail, and thus it will never create the singleton.","s":"Launcher","u":"/singletons","h":"#launcher","p":358},{"i":372,"t":"Now that you understand how a singleton functions, we can now look at an example of paying to a singleton (locking up a coin in such a way that only the owner of a specific singleton can unlock it). The idea is that you curry in the necessary information to calculate the singleton's puzzle hash and then assert an announcement from the singleton that says that it is time to claim the funds locked up in the puzzle. Since the puzzle hash will be unique to that singleton (due to the launcher id being curried in), only that singleton will be able to create the appropriate announcement. This is the source code, which can also be found in the chia-blockchain repository in the puzzle p2_singleton. Singleton Launcher p2_singleton.clvm (mod ( SINGLETON_MOD_HASH LAUNCHER_ID LAUNCHER_PUZZLE_HASH singleton_inner_puzzle_hash my_id ) ; SINGLETON_MOD_HASH is the mod-hash for the singleton_top_layer puzzle ; LAUNCHER_ID is the ID of the singleton we are commited to paying to ; LAUNCHER_PUZZLE_HASH is the puzzle hash of the launcher ; singleton_inner_puzzle_hash is the innerpuzzlehash for our singleton at the current time ; my_id is the coin_id of the coin that this puzzle is locked into (include condition_codes.clvm) (include curry-and-treehash.clinc) ; takes a lisp tree and returns the hash of it (defun sha256tree (TREE) (if (l TREE) (sha256 2 (sha256tree (f TREE)) (sha256tree (r TREE))) (sha256 1 TREE) ) ) ;; return the full puzzlehash for a singleton with the innerpuzzle curried in ; puzzle-hash-of-curried-function is imported from curry-and-treehash.clinc (defun-inline calculate_full_puzzle_hash (SINGLETON_MOD_HASH LAUNCHER_ID LAUNCHER_PUZZLE_HASH inner_puzzle_hash) (puzzle-hash-of-curried-function SINGLETON_MOD_HASH inner_puzzle_hash (sha256tree (c SINGLETON_MOD_HASH (c LAUNCHER_ID LAUNCHER_PUZZLE_HASH))) ) ) (defun-inline claim_rewards (SINGLETON_MOD_HASH LAUNCHER_ID LAUNCHER_PUZZLE_HASH singleton_inner_puzzle_hash my_id) (list (list ASSERT_PUZZLE_ANNOUNCEMENT (sha256 (calculate_full_puzzle_hash SINGLETON_MOD_HASH LAUNCHER_ID LAUNCHER_PUZZLE_HASH singleton_inner_puzzle_hash) my_id)) (list CREATE_COIN_ANNOUNCEMENT '$') (list ASSERT_MY_COIN_ID my_id)) ) ; main (claim_rewards SINGLETON_MOD_HASH LAUNCHER_ID LAUNCHER_PUZZLE_HASH singleton_inner_puzzle_hash my_id) ) Most of this puzzle should be self explanatory especially if you've gone through the puzzles above. Let focus on just the conditions we are creating from the claim_rewards function: (list (list ASSERT_PUZZLE_ANNOUNCEMENT (sha256 (calculate_full_puzzle_hash SINGLETON_MOD_HASH LAUNCHER_ID LAUNCHER_PUZZLE_HASH singleton_inner_puzzle_hash) my_id)) (list CREATE_COIN_ANNOUNCEMENT '$') (list ASSERT_MY_COIN_ID my_id) ) We are both asserting an announcement from the singleton and creating one for it. The assertion is fundamental to the fact that we only want to be claimed by a very specific singleton. Due to the launcher id being curried into the singleton's puzzle hash, it will be unique to every singleton and can thereby only be claimed by the singleton whose launcher id we specify. We cannot use the singleton's coin id, because if we curried that in, the singleton could spend and then this puzzle becomes unsolvable! The announcement that we create is simply for the singleton to assert that we are also being spent. This is necessary due to the fact that nodes may try and exclude this spend causing the singleton to spend without claiming these rewards. Since this coin cannot be signed, we must ensure somehow that if it is excluded, the whole spend bundle fails. We use '$' because it's one byte and somewhat relevant. The coin id assertion is simply to ensure that we are being told the truth about our id. Otherwise, we could piggy back on another claim by using that coin's id and asserting the announcement that the singleton creates for it.","s":"Pay to Singleton","u":"/singletons","h":"#pay-to-singleton","p":358},{"i":374,"t":"The singleton is a very useful primitive that is used to power higher level things such as NFTs and DIDs. It can be used to emulate state using a linear chain of coins. This is a less centralized version of a typical smart contract.","s":"Conclusion","u":"/singletons","h":"#conclusion","p":358},{"i":376,"t":"Chialisp's syntax is based on Lisp, but there are some differences. This is a primer on the structure of expressions. Everything in the language shares the same S-expression syntax, including operators and functions.","s":"Syntax","u":"/syntax","h":"","p":375},{"i":378,"t":"You can use one or more semicolons to denote that the rest of the line is a comment, and should be ignored when running the program. ;;; This is a comment. (+ 3 2) ; This is also a comment. ;;; This is a comment. (+ 3 2) ; This is also a comment. Chialisp Here are a few conventions for the number of semicolons to use: 1 semicolon when right-aligned with code. 2 semicolons when block-aligned with code. 3 semicolons when top-level.","s":"Comments","u":"/syntax","h":"#comments","p":375},{"i":380,"t":"An atom is a big endian array of bytes. Atoms can be interpreted as either an integer or a raw byte string, depending on the operator. They are immutable, so any time an operator performs a calculation, it is creating a new atom for the result rather than reusing the original. This ensures that Chialisp is stateless and doesn't allow for side effects. Although an atom is represented in the same way regardless of the data stored in it, it can be written and displayed in the following ways to make it more meaningful to the reader: Decimal (e.g. 100) Hexadecimal (e.g. 0xFF) String (e.g. \"xyz\" or 'xyz') Symbol (e.g. hello) note When interpreting atoms as integers, it's important to remember that they are signed. In order to represent a positive integer, the most significant bit may not be set. Because of this, positive integers have a 0 byte prepended to them, in case the most significant bit in the next byte is set.","s":"Atoms","u":"/syntax","h":"#atoms","p":375},{"i":382,"t":"The value 0 or () is referred to as nil. It can mean a few different things depending on the context: Zero False Empty list Empty bytes List terminator","s":"Nil","u":"/syntax","h":"#nil","p":375},{"i":384,"t":"Some operators treat atoms as booleans. While every atom is considered to be true other than nil, the value is internally represented as 1.","s":"Boolean Values","u":"/syntax","h":"#boolean-values","p":375},{"i":386,"t":"note Keep in mind that this is the syntax of the language itself. If you try to write a value as shown below, the language will interpret the first argument as an operator and throw an error. Chances are, you want to use the list operator or quote the value with q instead, to prevent it from being interpreted as an operator. A cons pair is a set of two values. A cons pair value looks like this: (first . rest) Because a value can be a cons pair itself, you can nest them in a chain: (1 . (2 . (3 . ()))) When a chain of cons pairs ends in nil, it forms a proper list. This is the preferred way of writing the same thing, in list form: (1 2 3)","s":"Cons Pairs","u":"/syntax","h":"#cons-pairs","p":375},{"i":388,"t":"A proper list is terminated with nil, but if you are using cons pairs as a struct of values rather than a list, you can choose not to terminate it with nil. Here is an example of a struct with three values: (1 2 . 3) Which is equivalent to the following: (1 . (2 . 3))","s":"List Termination","u":"/syntax","h":"#list-termination","p":375},{"i":390,"t":"As previously mentioned, if you want to write a value using the syntax shown above, rather than a call to an operator, you need to use the quote operator. This treats an expression as a value rather than a program, preventing execution. Here is an example quotation of a list: (q . (1 2 3)) (q . (1 2 3)) CLVM Which is equivalent to the following Chialisp code: (list 1 2 3) (list 1 2 3) Chialisp note Because quotation prevents execution, any operators or constants used within will be left in the form they are written in rather than being replaced.","s":"Quoting","u":"/syntax","h":"#quoting","p":375},{"i":392,"t":"Usually for things such as modules and functions, you will only need a list of parameters. However, more advanced behavior is possible for destructuring those arguments. In fact, you can write a named list, cons pair, or single atom in whatever structure you need, and it will automatically destructure the environment into the constants provided. This will capture the entire environment: (mod environment ... ) This will destructure an improper list: (mod (first second . third) ... ) And finally, this will unwrap a list within the list: (mod (first (second third)) ... )","s":"Destructuring","u":"/syntax","h":"#destructuring","p":375},{"i":394,"t":"You can write a set of utility functions, constants, and macros inside of a file to be included when needed in your Chialisp programs. This is known as an include file. They are structured as a list of definitions, like this: ( (defconstant ONE_HUNDRED 100) (defun do-something-special () ONE_HUNDRED ) )","s":"Include 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