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Add primitives for bitwise operations, based on BuiltinByteString, without requiring new data types.


Bitwise operations are one of the most fundamental building blocks of algorithms and data structures. They can be used for a wide variety of applications, ranging from representing and manipulating sets of integers efficiently, to implementations of cryptographic primitives, to fast searches. Their wide availability, law-abiding behaviour and efficiency are the key reasons why they are widely used, and widely depended on.

At present, Plutus lacks meaningful support for bitwise operations, which significantly limits what can be usefully done on-chain. While it is possible to mimic some of these capabilities with what currently exists, and it is always possible to introduce new primitives for any task, this is extremely unsustainable, and often leads to significant inefficiencies and duplication of effort.

We describe a list of bitwise operations, as well as their intended semantics, designed to address this problem.

Example applications

We provide a range of applications that could be useful or beneficial on-chain, but are difficult or impossible to implement without some, or all, of the primitives we propose.

Finite field arithmetic

Finite field arithmetic is an area with many applications, ranging from linear block codes to zero-knowledge proofs to scheduling and experimental design. Having such capabilities on-chain is useful in for a wide range of applications.

A good example is multiplication over the Goldilocks field (with characteristic $2^64 - 2^32 + 1$). To perform this operation requires 'slicing' the representation being worked with into 32-bit chunks. As finite field representations are some kind of unsigned integer in every implementation, in Plutus, this would correspond to Integers, but currently, there is no way to perform this kind of 'slicing' on an Integer on-chain.

Furthermore, finite field arithmetic can gain significant performance optimizations with the use of bitwise primitive operations. Two good examples are power-of-two division and computing inverses. The first of these (useful even in Integer arithmetic) replaces a division by a power of 2 with a shift; the second uses a count trailing zeroes operation to compute a multiplicative finite field inverse. While some of these operations could theoretically be done by other means, their performance is far from guaranteed. For example, GHC does not convert a power-of-two division or multiplication to a shift, even if the divisor or multiplier is statically-known. Given the restrictions on computation resources on-chain, any gains are significant.

Having bitwise primitives, as well as the ability to convert Integers into a form amenable to this kind of work, would allow efficient finite field arithmetic on-chain. This could enable a range of new uses without being inefficient or difficult to port.

Succinct data structures

Due to the on-chain size limit, many data structures become impractical or impossible, as they require too much space either for their elements, or their overheads, to allow them to fit alongside the operations we want to perform on them. Succinct data structures could serve as a solution to this, as they represent data in an amount of space much closer to the entropy limit and ensure only constant overheads. There are several examples of these, and all rely on bitwise operations for their implementations.

For example, consider wanting to store a set of BuiltinIntegers on-chain. Given current on-chain primitives, the most viable option involves some variant on a BuiltinList of BuiltinIntegers; however, this is unviable in practice unless the set is small. To see why, suppose that we have an upper limit of $k$ on the BuiltinIntegers we want to store; this is realistic in practically all cases. To store $n$ BuiltinIntegers under the above scheme requires

$$n cdot left( leftlceil frac{log_2(k)}{64} rightrceil cdot 64 + cright) $$

bits, where $c$ denotes the constant overhead for each cons cell of the BuiltinList holding the data. If the set being represented is dense (meaning that the number of entries is a sizeable fraction of $k$), this cost becomes intolerable quickly, especially when taking into account the need to also store the operations manipulating such a structure on-chain with the script where the set is being used.

If we instead represented the same set as a bitmap based on BuiltinByteString, the amount of space required would instead be

$$leftlceil frac{k}{8} rightrceil cdot 8 + leftlceil frac{log_2(k)}{64} rightrceil cdot 64 $$

bits. This is significantly better unless $n$ is small. Furthermore, this representation would likely be more efficient in terms of time in practice, as instead of having to crawl through a cons-like structure, we can implement set operations on a memory-contiguous byte string:

  • The cardinality of the set can be computed as a population count. This can have terrifyingly efficient implementations: the Muła-Kurz-Lemire algorithm (the current state of the art) can process four kilobytes per loop iteration, which amounts to over four thousand potential stored integers.
  • Insertion or removal is a bit set or bit clear respectively.
  • Finding the smallest element uses a count leading zeroes.
  • Finding the last element uses a count trailing zeroes.
  • Testing for membership is a check to see if the bit is set.
  • Set intersection is bitwise and.
  • Set union is bitwise inclusive or.
  • Set symmetric difference is bitwise exclusive or.

A potential implementation could use a range of techniques to make these operations extremely efficient, by relying on SWAR techniques if portability is desired, and SIMD instructions for maximum speed. This would allow both potentially large integer sets to be represented on-chain without breaking the size limit, and nodes to efficiently compute with such, reducing the usage of resources by the chain. Lastly, in practice, if compression techniques are used (which also rely on bitwise operations!), the number of required bits can be reduced considerably in most cases without compromising performance: the current state-of-the-art (Roaring Bitmaps) can be used as an example of the possible gains.

In order to make such techniques viable, bitwise primitives are mandatory. Furthermore, succinct data structures are not limited to sets of integers, but all require bitwise operations to be implementable.

Binary representations and encodings

On-chain, space comes at a premium. One way that space can be saved is with binary representations, which can potentially represent something much closer to the entropy limit, especially if the structure or value being represented has significant redundant structure. While some possibilities for a more efficient 'packing' already exist in the form of BuiltinData, it is rather idiosyncratic to the needs of Plutus, and its decoding is potentially quite costly.

Bitwise primitives would allow more compact binary encodings to be defined, where complex structures or values are represented using fixed-size BuiltinByteStrings. The encoders and decoders for these could also be implemented more efficiently than currently possible, as there exist numerous bitwise techniques for this.

On-chain vectors

For linear structures on-chain, we are currently limited to BuiltinList and BuiltinMap, which don't allow constant-time indexing. This is a significant restriction, especially when many data structures and algorithms rely on the broad availability of a constant-time-indexable linear structure, such as a C array or Haskell Vector. While we could introduce a primitive data type like this, doing so would be a significant undertaking, and would require both implementing and costing a large API.

While for variable-length data, we don't have any alternatives if constant-time indexing is a goal, for fixed-length (or limited-length at least) data, there is a possibility, based on a similar approach taken by the finitary library. Essentially, given finitary data, we can transform any item into a numerical index, which is then stored by embedding into a byte array. As the indexes are of a fixed maximum size, this can be done efficiently, but only if there is a way of converting indices into bitstrings, and vice versa. Such a construction would allow using a (wrapper around) BuiltinByteString as a constant-time indexable structure of any finitary type. This is not much of a restriction in practice, as on-chain, fixed-width or size-bounded types are preferable due to the on-chain size limit.

Currently, all the pieces to make this work already exist: the only missing piece is the ability to convert indices (which would have to be BuiltinIntegers) into bit strings (which would have to be BuiltinByteStrings) and back again. With this capability, it would be possible to use these techniques to implement something like an array or vector without new primitive data types.


To ensure a focused and meaningful proposal, we specify our goals below.

Useful primitives

The primitives provided should enable implementations of algorithms and data structures that are currently impossible or impractical. Furthermore, the primitives provided should have a high power-to-weight ratio: having them should enable as much as possible to be implemented.

Maintaining as many algebraic laws as possible

Bitwise operations, via Boolean algebras, have a long and storied history of algebraic laws, dating back to important results by the like of de Morgan, Post and many others. These algebraic laws are useful for a range of reasons: they guide implementations, enable easier testing (especially property testing) and in some cases much more efficient implementations. To some extent, they also formalize our intuition about how these operations 'should work'. Thus, maintaining as many of these laws in our implementation as possible, and being clear about them, is important.

Allowing efficient, portable implementations

Providing primitives alone is not enough: they should also be efficient. This is not least of all because many would associate 'primitive operation' with a notion of being 'close to the machine', and therefore fast. Thus, it is on us to ensure that the implementations of the primitives we provide have to be implementable in an efficient way, across a range of hardware.

Clear indication of failure

While totality is desirable, in some cases, there isn't a sensible answer for us to give. A good example is a division-by-zero: if we are asked to do such a thing, the only choice we have is to reject it. However, we need to make it as easy as possible for someone to realize why their program is failing, by emitting a sensible message which can later be inspected.


We also specify some specific non-goals of this proposal.

No metaphor-mixing between numbers and bits

A widespread legacy of C is the mixing of treatment of numbers and blobs of bits: specifically, the allowing of logical operations on representations of numbers. This applies to Haskell as much as any other language: according to the Haskell Report, it is in fact required that any type implementing Bits implement Num first. While GHC Haskell only mandates Eq, it still defines Bits instances for types clearly meant to represent numbers. This is a bad choice, as it creates complex situations and partiality in several cases, for arguably no real gain other than easier translation of bit twiddling code originally written in C.

Even if two types share a representation, their type distinctness is meant to be a semantic or abstraction boundary: just because a number is represented as a blob of bits does not necessarily mean that arbitrary bit manipulations are sensible. However, by defining such a capability, we create several semantic problems:

  • Some operations end up needing multiple definitions to take this into account. A good example are shifts: instead of simply having left or right shifts, we now have to distinguish arithmetic versus logical shifts, simply to take into account that a shift can be used on something which is meant to be a number, which could be signed. This creates unnecessary complexity and duplication of operations.
  • As Plutus BuiltinIntegers are of arbitrary precision, certain bitwise operations are not well-defined on them. A good example is bitwise complement: the bitwise complement of $0$ cannot be defined sensibly, and in fact, is partial in its Bits instance.
  • Certain bitwise operations on BuiltinInteger would have quite undesirable semantic changes in order to be implementable. A good example are bitwise rotations: we should be able to 'decompose' a rotation left or right by $n$ into two rotations (by $m_1$ and $m_2$ such that $m_1 + m_2 = n$) without changing the outcome. However, because trailing zeroes are not tracked by the implementation, this can fail depending on the choice of decomposition, which seems needlessly annoying for no good reason.
  • Certain bitwise operations on BuiltinInteger would require additional arguments and padding to define them sensibly. Consider bitwise logical AND: in order to perform this sensibly on BuiltinIntegers we would need to specify what 'length' we assume they have, and some policy of 'padding' when the length requested is longer than one, or both, arguments. This feels unnecessary, and it isn't even clear exactly how we should do this: for example, how would negative numbers be padded?

These complexities, and many more besides, are poor choices, owing more to the legacy of C than any real useful functionality. Furthermore, they feel like a casual and senseless undermining of type safety and its guarantees for very small and questionable gains. Therefore, defining bitwise operations on BuiltinInteger is not something we wish to support.

There are legitimate cases where a conversion from BuiltinInteger to BuiltinByteString is desirable; this conversion should be provided, and be both explicit and specified in a way that is independent of the machine or the implementation of BuiltinInteger, as well as total and round-tripping. Arguably, it is also desirable to provide built-in support for BuiltinByteString literals specified in a way convenient to their treatment as blobs of bytes (for example, hexadecimal or binary notation), but this is outside the scope of this proposal.


Proposed operations

We propose several classes of operations. Firstly, we propose two operations for inter-conversion between BuiltinByteString and BuiltinInteger:

integerToByteString :: BuiltinInteger -> BuiltinByteString

Convert a non-negative number to its bitwise representation, erroring if given a negative number.

byteStringToInteger :: BuiltinByteString -> BuiltinInteger

Reinterpret a bitwise representation to its corresponding non-negative number.

We also propose several logical operations on BuiltinByteStrings:

andByteString :: BuiltinByteString -> BuiltinByteString -> BuiltinByteString

Perform a bitwise logical AND on arguments of the same length, producing a result of the same length, erroring otherwise.

iorByteString :: BuiltinByteString -> BuiltinByteString -> BuiltinByteString

Perform a bitwise logical IOR on arguments of the same length, producing a result of the same length, erroring otherwise.

xorByteString :: BuiltinByteString -> BuiltinByteString -> BuiltinByteString

Perform a bitwise logical XOR on arguments of the same length, producing a result of the same length, erroring otherwise.

complementByteString :: BuiltinByteString -> BuiltinByteString

Complement all the bits in the argument, producing a result of the same length.

Lastly, we define the following additional operations:

shiftByteString :: BuiltinByteString -> BuiltinInteger -> BuiltinByteString

Performs a bitwise shift of the first argument by a number of bit positions equal to the absolute value of the second argument. A positive second argument indicates a shift towards higher bit indexes; a negative second argument indicates a shift towards lower bit indexes.

rotateByteString :: BuiltinByteString -> BuiltinInteger -> BuiltinByteString

Performs a bitwise rotation of the first argument by a number of bit positions equal to the absolute value of the second argument. A positive second argument indicates a rotation towards higher bit indexes; a negative second argument indicates a rotation towards lower bit indexes.

popCountByteString :: BuiltinByteString -> BuiltinInteger

Returns the number of $1$ bits in the argument.

testBitByteString :: BuiltinByteString -> BuiltinInteger -> BuiltinBool

If the position given by the second argument is not in bounds for the first argument, error; otherwise, if the bit given by that position is $1$, return True, and False otherwise.

writeBitByteString :: BuiltinByteString -> BuiltinInteger -> BuiltinBool -> BuiltinByteString

If the position given by the second argument is not in bounds for the first argument, error; otherwise, set the bit given by that position to $1$ if the third argument is True, and $0$ otherwise.

countLeadingZeroesByteString :: BuiltinByteString -> BuiltinInteger

Counts the initial sequence of 0 bits in the argument (that is, starting from index 0). If the argument is empty, this returns 0.

countTrailingZeroesByteString :: BuiltinByteString -> BuiltinInteger

Counts the final sequence of 0 bits in the argument (that is, starting from the 1 bit with the highest index). If the argument is empty, this returns 0.



We define $mathbb{N}^{+} = { x in mathbb{N} mid x neq 0 }$. We assume that BuiltinInteger is a faithful representation of $mathbb{Z}$, and will refer to them (and their elements) interchangeably. A byte is some $x in { 0,1,ldots,255 }$.

We observe that, given some base $b in mathbb{N}^{+}$, any $n in mathbb{N}$ can be viewed as a sequence of values in ${0,1,ldots, b - 1}$. We refer to any such sequence as a base $b$ sequence. In such a 'view', given a base $b$ sequence $S = s_0 s_1 ldots s_k$, we can compute its corresponding $m in mathbb{N}^+$ as

$$sum_{i in {0,1,ldots,k}} b^{k - i} cdot s_i$$

If $b > 1$ and $Z$ is a base $b$ sequence consisting only of zeroes, we observe that for any other base $b$ sequence $S$, $Z cdot S$ and $S$ correspond to the same number, where $cdot$ is sequence concatenation.

We use bit sequence to refer to a base 2 sequence, and byte sequence to refer to a base 256 sequence. For a bit sequence $S = b_0 b_1 ldots b_n$, we refer to ${0,1,ldots,n }$ as the valid bit indices of $S$; analogously, for a byte sequence $T = y_0 y_1 ldots y_m$, we refer to ${0,1,ldots,m}$ as the valid byte indices of $T$. We observe that the length of $S$ is $n + 1$ and the length of $T$ is $m + 1$; we refer to these as the bit length of $S$ and the byte length of $T$ for clarity. We write $S[i]$ and $T[j]$ to represent $b_i$ and $y_j$ for valid bit index $i$ and valid byte index $j$ respectively.

We describe a 'view' of bytes as bit sequences. Let $y$ be a byte; its corresponding bit sequence is $S_y = y_0 y_1 y_2 y_3 y_4 y_5 y_6 y_7$ such that

$$sum_{i in {0,1,ldots,7}} 2^{7 - i} cdot y_i = y$$

For example, the byte $55$ has the corresponding byte sequence $00110111$. For any byte, its corresponding byte sequence is unique. We use this to extend our 'view' to byte sequences as bit sequences. Specifically, let $T = y0 y_1 ldots y_m$ be a byte sequence. Its corresponding bit sequence $S = b_0b_1 ldots b_m b{m + 1} ldots b_{8(m + 1) - 1}$ such that for any valid bit index $j$ of $S$, $b_j = 1$ if and only if $T[j / 8][j mod 8] = 1$, and is $0$ otherwise.

Based on the above, we observe that any BuiltinByteString can be a bit sequence or a byte sequence. Furthermore, we assume that indexByteString and sliceByteString 'agree' with valid byte indices. More precisely, suppose bs represents a byte sequence $T$; then indexByteString bs i is seen as equivalent to $T[mathtt{i}]$; we extend this notion to sliceByteString analogously. Throughout, we will refer to BuiltinByteStrings and their 'views' as bit or byte sequences interchangeably.

Representation of BuiltinInteger as BuiltinByteString and conversions

We describe the translation of BuiltinInteger into BuiltinByteString, which is implemented as the integerToByteString primitive. Let $i$ be the argument BuiltinInteger; if this is negative, we produce an error, specifying at least the following:

  • The fact that specifically the integerToByteString operation failed;
  • The reason (given a negative number); and
  • What exact number was given as an argument.

Otherwise, we produce the BuiltinByteString corresponding to the base 256 sequence which represents $i$.

We now describe the reverse operation, implemented as the byteStringToInteger primitive. This treats its argument BuiltinByteString as a base 256 sequence, and produces its corresponding number as a BuiltinInteger. We note that this is necessarily non-negative.

We observe that byteStringToInteger 'undoes' integerToByteString:

byteStringToInteger . integerToByteString = id

The other direction does not necessarily hold: if the argument to byteStringToInteger contains a prefix consisting only of zeroes, and we convert the resulting BuiltinInteger i back to a BuiltinByteString using integerToByteString, that prefix will be lost.

Bitwise logical operations on BuiltinByteString

Throughout, let $S = s_0 s_1 ldots s_n$ and $T = t_0 t_1 ldots t_n$ be byte sequences, and let $S^{prime}$ and $T^{prime}$ be their corresponding bit sequences, with bit lengths $n^{prime} + 1$ and $m^{prime} + 1$ respectively. Whenever we specify a mismatched length error result, its error message must contain at least the following information:

  • The name of the failed operation;
  • The reason (mismatched lengths); and
  • The byte lengths of the arguments.

For any of andByteString, iorByteString and xorByteString, given inputs $S$ and $T$, if $n neq m$, the result is an error which must contain at least the following information:

  • The name of the failed operation;
  • The reason (mismatched lengths); and
  • The byte lengths of the arguments.

If $n = m$, the result of each of these operations is the bit sequence $U = u0u_1 ldots u{n^{prime}}$, such that for all $i in {0, 1, ldots, n^{prime}}$, $U[i] = 1$ under the following conditions:

  • For andByteString, when $S^{prime}[i] = T^{prime}[i] = 1$;
  • For iorByteString, when at least one of $S^{prime}[i], T^{prime}[i]$ is $1$;
  • For xorByteString, when $S^{prime}[i] neq T^{prime}[i]$.

Otherwise, $U[i] = 0$.

We observe that, for length-matched arguments, each of these operations describes a commutative and associative operation. Furthermore, for any given byte length $k$, each of these operations has an identity element:

  • For andByteString and xorByteString, the byte sequence of length $k$ where each element is zero; and
  • For iorByteString, the byte sequence of length $k$ where each element is 255.

Lastly, andByteString and iorByteString have an absorbing element for each byte length $k$, which is the byte sequence of length $k$ where each element is zero and 255 respectively.

We now describe the semantics of complementByteString. For input $S$, the result is the bit sequence $U = u0 u_1 ldots u{n^{prime}}$ such that for all $i in {0, 1, ldots, n^{prime}}$, we have $U[i] = 0$ if $S^{prime}[i] = 1$ and $1$ otherwise.

We observe that complementByteString is self-inverting. We also note the following equivalences hold assuming b and b' have the same length; these are De Morgan's laws:

complementByteString (andByteString b b') = iorByteString (complementByteString b) (complementByteString b')
complementByteString (iorByteString b b') = andByteString (complementByteString b) (complementByteString b')

Mixed operations

Throughout, let $S = s_0 s_1 ldots s_n$ be a byte sequence, and let $S^{prime}$ be its corresponding bit sequence with bit length $n^{prime} + 1$.

We describe the semantics of shiftByteString and rotateByteString. Informally, both of these are 'bit index modifiers': given a positive $i$, the index of a bit in the result 'increases' relative to the argument, and given a negative $i$, the index of a bit in the result 'decreases' relative to the argument. This can mean that for some bit indexes in the result, there is no corresponding bit in the argument: we term these missing indexes. Additionally, by such calculations, a bit index in the argument may be projected to a negative index in the result: we term these out-of-bounds indexes. How we handle missing and out-of-bounds indexes is what distinguishes shiftByteString and rotateByteString:

  • shiftByteString sets any missing index to $0$ and ignores any data at out-of-bounds indexes.
  • rotateByteString uses out-of-bounds indexes as sources for missing indexes by 'wraparound'.

We describe the semantics of shiftByteString precisely. Given arguments $S$ and some $i in mathbb{Z}$, the result is the bit sequence $U = u0 u_1 ldots u{n^{prime}}$ such that for all $j in {0, 1, ldots, n^{prime}}$, we have $U[j] = S^{prime}[j - i]$ if $j - i$ is a valid bit index for $S^{prime}$ and $0$ otherwise.

Let $k, ell in mathbb{Z}$ such that either $k$ or $ell$ is $0$, or $k$ and $ell$ have the same sign. We observe that, for any bs, we have

shiftByteString (shiftBytestring bs k) l = shiftByteString bs (k + l)

We now describe the semantics of rotateByteString precisely; we assume the same arguments as for shiftByteString above. The result is the bit sequence $U = u0 u_1 ldots u{n^{prime}}$ such that for all $j in {0, 1, ldots, n^{prime}}$, we have $U[j] = S^{prime}[n^{prime} + j - i mod n^{prime}]$.

We observe that for any $k, ell$, and any bs, we have

rotateByteString (rotateByteString bs k) l = rotateByteString bs (k + l)

We also note that

rotateByteString bs 0 = shiftByteString bs 0 = bs

Lastly, we note that

rotateByteString bs k = rotateByteString bs (k `remInteger` (lengthByteString bs * 8))

For popCountByteString with argument $S$, the result is

$$sum_{j in {0, 1, ldots, n^{prime}}} S^{prime}[j]$$

Informally, this is just the total count of $1$ bits. We observe that for any bs and bs', we have

popCountByteString bs + popCountByteString bs' = popCountByteString (appendByteString bs bs')

We now describe the semantics of testBitByteString and writeBitByteString. Throughout, whenever we specify an out-of-bounds error result, its error message must contain at least the following information:

  • The name of the failed operation;
  • The reason (out of bounds access);
  • What index was accessed out-of-bounds; and
  • The valid range of indexes.

For testBitByteString with arguments $S$ and some $i in mathbb{Z}$, if $i$ is a valid bit index of $S^{prime}$, the result is True if $S^{prime}[i] = 1$, and False if $S^{prime}[i] = 0$. If $i$ is not a valid bit index of $S^{prime}$, the result is an out-of-bounds error.

For writeBitByteString with arguments $S$, some $i in mathbb{Z}$ and some BuiltinBool $b$, if $i$ is not a valid bit index for $S^{prime}$, the result is an out-of-bounds error. Otherwise, the result is the bit sequence $U = u0 u_1 ldots u{n^{prime}}$ such that for all $j in {0, 1, ldots, n}$, we have:

  • $U[j] = 1$ when $i = j$ and $b$ is True;
  • $U[j] = 0$ when $i = j$ and $b$ is False;
  • $U[j] = S^{prime}[j]$ otherwise.

Lastly, we describe the semantics of countLeadingZeroesByteString and countTrailingZeroesByteString. Given the argument $S$, countLeadingZeroesByteString gives the result $k$ such that all of the following hold:

  • $0 leq k >in C, and LSHIFTandRSHIFTin Forth), they don't have rotations; however, many higher-level languages do: Haskell'sBitstype class hasrotate`, which enables both left and right rotations.

While popCountByteString could in theory be simulated using testBitByteString and a fold, this is quite inefficient: the best way to simulate this operation would involve using something similar to the Harley-Seal algorithm, which requires a large lookup table, making it impractical on-chain. Furthermore, population counting is important for several classes of succinct data structure (particularly rank-select dictionaries and bitmaps), and is in fact provided as part of the SSE4.2 x86 instruction set as a primitive named POPCNT.

In order to usefully manipulate individual bits, both testBitByteString and writeBitByteString are needed. They can also be used as part of specifying, and verifying, that other bitwise operations, both primitive and non-primitive, are behaving correctly. They are also particularly essential for binary encodings.

countLeadingZeroesByteString and countTrailingZeroesByteString is an essential primitive for several succinct data structures: both Roaring Bitmaps and rank-select dictionaries rely on them for much of their usefulness. For finite field arithmetic, these instructions are also beneficial to have available as efficiently as possible. Furthermore, this operation is provided in hardware by several instruction sets: on x86, there exist (at least) BSF, BSR, LZCNT and TZCNT, while on ARM, we have CLZ for counting leading zeroes. These instructions also exist in higher-level languages: for example, GHC's FiniteBits type class has countTrailingZeros and countLeadingZeros. Lastly, while they can be emulated by testBitByteString, this is tedious, error-prone and extremely slow.

Backwards compatibility

At the Plutus Core level, implementing this proposal introduces no backwards-incompatibility: the proposed new primitives do not break any existing functionality or affect any other builtins. Likewise, at levels above Plutus Core (such as PlutusTx), no existing functionality should be affected.

On-chain, this requires a hard fork, as this introduces new primitives.

Path to Active

MLabs will implement these primitives, as well as tests for these. Costing will have to be done after this is complete, but must be done by the Plutus Core team, due to limitations in how costing is performed.

This CIP is licensed under Apache-2.0.

CIP Information

This null ./CIP-0058 created on 2022-05-27 has the status: Inactive (superseded by CIP-0121 and CIP-0122).
This page was generated automatically from: cardano-foundation/CIPs.