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#936 - Stamping The Sequence
Problem Description
You are given two strings stamp and target. Initially, there is a string s of length target.length with all s[i] == '?'.
In one turn, you can place stamp over s and replace every letter in the s with the corresponding letter from stamp.
For example, if stamp = "abc" and target = "abcba", then s is "?????" initially.
In one turn you can:
- place stamp at index 0 of s to obtain "abc??",
- place stamp at index 1 of s to obtain "?abc?", or
- place stamp at index 2 of s to obtain "??abc".
Note that stamp must be fully contained in the boundaries of s in order to stamp (i.e., you cannot place stamp at index 3 of s).
We want to convert s to target using at most 10 * target.length turns.
Return an array of the index of the left-most letter being stamped at each turn. If we cannot obtain target from s within 10 * target.length turns, return an empty array.
Solution
/**
* @param {string} stamp
* @param {string} target
* @return {number[]}
*/
var movesToStamp = function(stamp, target) {
const stampLength = stamp.length;
const targetLength = target.length;
const moves = [];
const targetArray = target.split('');
let totalReplaced = 0;
function tryStampAt(position) {
let canStamp = false;
let hasUnstamped = false;
for (let i = 0; i < stampLength; i++) {
const currentChar = targetArray[position + i];
if (currentChar === '?') continue;
if (currentChar !== stamp[i]) return false;
hasUnstamped = true;
}
if (hasUnstamped) {
for (let i = 0; i < stampLength; i++) {
if (targetArray[position + i] !== '?') {
targetArray[position + i] = '?';
totalReplaced++;
}
}
canStamp = true;
}
return canStamp;
}
const maxMoves = 10 * targetLength;
while (moves.length <= maxMoves) {
let madeChange = false;
for (let i = 0; i <= targetLength - stampLength; i++) {
if (tryStampAt(i)) {
moves.push(i);
madeChange = true;
break;
}
}
if (!madeChange) break;
if (totalReplaced === targetLength) return moves.reverse();
}
return [];
};