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https://github.com/ethereum/solidity
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Rename sha3 to keccak256 in the documentation
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@ -136,7 +136,7 @@ This means that cyclic creation dependencies are impossible.
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) returns (bool ok) {
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// Check some arbitrary condition.
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address tokenAddress = msg.sender;
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return (sha3(newOwner) & 0xff) == (bytes20(tokenAddress) & 0xff);
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return (keccak256(newOwner) & 0xff) == (bytes20(tokenAddress) & 0xff);
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}
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}
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@ -544,7 +544,7 @@ to be searched for: It is possible to filter for specific values of
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indexed arguments in the user interface.
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If arrays (including ``string`` and ``bytes``) are used as indexed arguments, the
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sha3-hash of it is stored as topic instead.
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Keccak-256 hash of it is stored as topic instead.
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The hash of the signature of the event is one of the topics except if you
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declared the event with ``anonymous`` specifier. This means that it is
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@ -622,7 +622,7 @@ as topics. The event call above can be performed in the same way as
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);
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where the long hexadecimal number is equal to
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``sha3("Deposit(address,hash256,uint256)")``, the signature of the event.
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``keccak256("Deposit(address,hash256,uint256)")``, the signature of the event.
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Additional Resources for Understanding Events
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==============================================
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@ -34,17 +34,17 @@ Statically-sized variables (everything except mapping and dynamically-sized arra
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The elements of structs and arrays are stored after each other, just as if they were given explicitly.
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Due to their unpredictable size, mapping and dynamically-sized array types use a ``sha3``
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Due to their unpredictable size, mapping and dynamically-sized array types use a Keccak-256 hash
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computation to find the starting position of the value or the array data. These starting positions are always full stack slots.
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The mapping or the dynamic array itself
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occupies an (unfilled) slot in storage at some position ``p`` according to the above rule (or by
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recursively applying this rule for mappings to mappings or arrays of arrays). For a dynamic array, this slot stores the number of elements in the array (byte arrays and strings are an exception here, see below). For a mapping, the slot is unused (but it is needed so that two equal mappings after each other will use a different hash distribution).
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Array data is located at ``sha3(p)`` and the value corresponding to a mapping key
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``k`` is located at ``sha3(k . p)`` where ``.`` is concatenation. If the value is again a
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non-elementary type, the positions are found by adding an offset of ``sha3(k . p)``.
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Array data is located at ``keccak256(p)`` and the value corresponding to a mapping key
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``k`` is located at ``keccak256(k . p)`` where ``.`` is concatenation. If the value is again a
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non-elementary type, the positions are found by adding an offset of ``keccak256(k . p)``.
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``bytes`` and ``string`` store their data in the same slot where also the length is stored if they are short. In particular: If the data is at most ``31`` bytes long, it is stored in the higher-order bytes (left aligned) and the lowest-order byte stores ``length * 2``. If it is longer, the main slot stores ``length * 2 + 1`` and the data is stored as usual in ``sha3(slot)``.
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``bytes`` and ``string`` store their data in the same slot where also the length is stored if they are short. In particular: If the data is at most ``31`` bytes long, it is stored in the higher-order bytes (left aligned) and the lowest-order byte stores ``length * 2``. If it is longer, the main slot stores ``length * 2 + 1`` and the data is stored as usual in ``keccak256(slot)``.
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So for the following contract snippet::
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@ -54,7 +54,7 @@ So for the following contract snippet::
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mapping(uint => mapping(uint => s)) data;
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}
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The position of ``data[4][9].b`` is at ``sha3(uint256(9) . sha3(uint256(4) . uint256(1))) + 1``.
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The position of ``data[4][9].b`` is at ``keccak256(uint256(9) . keccak256(uint256(4) . uint256(1))) + 1``.
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*****************
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Esoteric Features
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@ -281,7 +281,7 @@ The following is the order of precedence for operators, listed in order of evalu
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| *16* | Comma operator | ``,`` |
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+------------+-------------------------------------+--------------------------------------------+
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.. index:: block, coinbase, difficulty, number, block;number, timestamp, block;timestamp, msg, data, gas, sender, value, now, gas price, origin, sha3, ripemd160, sha256, ecrecover, addmod, mulmod, cryptography, this, super, selfdestruct, balance, send
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.. index:: block, coinbase, difficulty, number, block;number, timestamp, block;timestamp, msg, data, gas, sender, value, now, gas price, origin, keccak256, ripemd160, sha256, ecrecover, addmod, mulmod, cryptography, this, super, selfdestruct, balance, send
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Global Variables
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================
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@ -299,7 +299,8 @@ Global Variables
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- ``now`` (``uint``): current block timestamp (alias for ``block.timestamp``)
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- ``tx.gasprice`` (``uint``): gas price of the transaction
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- ``tx.origin`` (``address``): sender of the transaction (full call chain)
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- ``sha3(...) returns (bytes32)``: compute the Ethereum-SHA-3 (KECCAK-256) hash of the (tightly packed) arguments
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- ``keccak256(...) returns (bytes32)``: compute the Ethereum-SHA-3 (Keccak-256) hash of the (tightly packed) arguments
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- ``sha3(...) returns (bytes32)``: an alias to `keccak256()`
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- ``sha256(...) returns (bytes32)``: compute the SHA-256 hash of the (tightly packed) arguments
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- ``ripemd160(...) returns (bytes20)``: compute the RIPEMD-160 hash of the (tightly packed) arguments
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- ``ecrecover(bytes32 hash, uint8 v, bytes32 r, bytes32 s) returns (address)``: recover address associated with the public key from elliptic curve signature, return zero on error
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@ -207,7 +207,7 @@ Minor Details
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You can craft transactions that call a function ``f(uint8 x)`` with a raw byte argument
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of ``0xff000001`` and with ``0x00000001``. Both are fed to the contract and both will
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look like the number ``1`` as far as ``x`` is concerned, but ``msg.data`` will
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be different, so if you use ``sha3(msg.data)`` for anything, you will get different results.
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be different, so if you use ``keccak256(msg.data)`` for anything, you will get different results.
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***************
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Recommendations
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@ -415,7 +415,7 @@ high or low invalid bids.
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revealEnd = biddingEnd + _revealTime;
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}
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/// Place a blinded bid with `_blindedBid` = sha3(value,
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/// Place a blinded bid with `_blindedBid` = keccak256(value,
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/// fake, secret).
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/// The sent ether is only refunded if the bid is correctly
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/// revealed in the revealing phase. The bid is valid if the
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@ -459,7 +459,7 @@ high or low invalid bids.
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var bid = bids[msg.sender][i];
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var (value, fake, secret) =
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(_values[i], _fake[i], _secret[i]);
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if (bid.blindedBid != sha3(value, fake, secret)) {
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if (bid.blindedBid != keccak256(value, fake, secret)) {
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// Bid was not actually revealed.
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// Do not refund deposit.
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continue;
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@ -106,7 +106,7 @@ the function ``call`` is provided which takes an arbitrary number of arguments o
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address nameReg = 0x72ba7d8e73fe8eb666ea66babc8116a41bfb10e2;
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nameReg.call("register", "MyName");
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nameReg.call(bytes4(sha3("fun(uint256)")), a);
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nameReg.call(bytes4(keccak256("fun(uint256)")), a);
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``call`` returns a boolean indicating whether the invoked function terminated (``true``) or caused an EVM exception (``false``). It is not possible to access the actual data returned (for this we would need to know the encoding and size in advance).
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@ -610,7 +610,7 @@ can actually be any type, including mappings.
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Mappings can be seen as hashtables which are virtually initialized such that
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every possible key exists and is mapped to a value whose byte-representation is
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all zeros: a type's :ref:`default value <default-value>`. The similarity ends here, though: The key data is not actually stored
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in a mapping, only its ``sha3`` hash used to look up the value.
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in a mapping, only its ``keccak256`` hash used to look up the value.
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Because of this, mappings do not have a length or a concept of a key or value being "set".
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@ -79,7 +79,7 @@ Block and Transaction Properties
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You can only access the hashes of the most recent 256 blocks, all other
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values will be zero.
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.. index:: sha3, ripemd160, sha256, ecrecover, addmod, mulmod, cryptography, this, super, selfdestruct, balance, send
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.. index:: keccak256, ripemd160, sha256, ecrecover, addmod, mulmod, cryptography, this, super, selfdestruct, balance, send
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Mathematical and Cryptographic Functions
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----------------------------------------
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@ -88,8 +88,10 @@ Mathematical and Cryptographic Functions
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compute ``(x + y) % k`` where the addition is performed with arbitrary precision and does not wrap around at ``2**256``.
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``mulmod(uint x, uint y, uint k) returns (uint)``:
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compute ``(x * y) % k`` where the multiplication is performed with arbitrary precision and does not wrap around at ``2**256``.
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``keccak256(...) returns (bytes32)``:
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compute the Ethereum-SHA-3 (Keccak-256) hash of the (tightly packed) arguments
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``sha3(...) returns (bytes32)``:
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compute the Ethereum-SHA-3 (KECCAK-256) hash of the (tightly packed) arguments
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alias to `keccak256()`
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``sha256(...) returns (bytes32)``:
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compute the SHA-256 hash of the (tightly packed) arguments
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``ripemd160(...) returns (bytes20)``:
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@ -100,18 +102,18 @@ Mathematical and Cryptographic Functions
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In the above, "tightly packed" means that the arguments are concatenated without padding.
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This means that the following are all identical::
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sha3("ab", "c")
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sha3("abc")
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sha3(0x616263)
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sha3(6382179)
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sha3(97, 98, 99)
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keccak256("ab", "c")
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keccak256("abc")
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keccak256(0x616263)
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keccak256(6382179)
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keccak256(97, 98, 99)
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If padding is needed, explicit type conversions can be used: ``sha3("\x00\x12")`` is the
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same as ``sha3(uint16(0x12))``.
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If padding is needed, explicit type conversions can be used: ``keccak256("\x00\x12")`` is the
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same as ``keccak256(uint16(0x12))``.
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Note that constants will be packed using the minimum number of bytes required to store them.
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This means that, for example, ``sha3(0) == sha3(uint8(0))`` and
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``sha3(0x12345678) == sha3(uint32(0x12345678))``.
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This means that, for example, ``keccak256(0) == keccak256(uint8(0))`` and
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``keccak256(0x12345678) == keccak256(uint32(0x12345678))``.
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It might be that you run into Out-of-Gas for ``sha256``, ``ripemd160`` or ``ecrecover`` on a *private blockchain*. The reason for this is that those are implemented as so-called precompiled contracts and these contracts only really exist after they received the first message (although their contract code is hardcoded). Messages to non-existing contracts are more expensive and thus the execution runs into an Out-of-Gas error. A workaround for this problem is to first send e.g. 1 Wei to each of the contracts before you use them in your actual contracts. This is not an issue on the official or test net.
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