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@ -132,7 +132,7 @@ bool qrcodegen_encodeText(const char *text, uint8_t tempBuffer[], uint8_t qrcode
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size_t textLen = strlen(text);
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if (textLen == 0)
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return qrcodegen_encodeSegmentsAdvanced(NULL, 0, ecl, minVersion, maxVersion, mask, boostEcl, tempBuffer, qrcode);
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size_t bufLen = qrcodegen_BUFFER_LEN_FOR_VERSION(maxVersion);
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size_t bufLen = (size_t)qrcodegen_BUFFER_LEN_FOR_VERSION(maxVersion);
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struct qrcodegen_Segment seg;
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if (qrcodegen_isNumeric(text)) {
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@ -228,14 +228,16 @@ bool qrcodegen_encodeSegmentsAdvanced(const struct qrcodegen_Segment segs[], siz
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}
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// Concatenate all segments to create the data bit string
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memset(qrcode, 0, qrcodegen_BUFFER_LEN_FOR_VERSION(version) * sizeof(qrcode[0]));
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memset(qrcode, 0, (size_t)qrcodegen_BUFFER_LEN_FOR_VERSION(version) * sizeof(qrcode[0]));
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int bitLen = 0;
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for (size_t i = 0; i < len; i++) {
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const struct qrcodegen_Segment *seg = &segs[i];
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appendBitsToBuffer((int)seg->mode, 4, qrcode, &bitLen);
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appendBitsToBuffer(seg->numChars, numCharCountBits(seg->mode, version), qrcode, &bitLen);
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for (int j = 0; j < seg->bitLength; j++)
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appendBitsToBuffer((seg->data[j >> 3] >> (7 - (j & 7))) & 1, 1, qrcode, &bitLen);
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appendBitsToBuffer((unsigned int)seg->mode, 4, qrcode, &bitLen);
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appendBitsToBuffer((unsigned int)seg->numChars, numCharCountBits(seg->mode, version), qrcode, &bitLen);
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for (int j = 0; j < seg->bitLength; j++) {
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int bit = (seg->data[j >> 3] >> (7 - (j & 7))) & 1;
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appendBitsToBuffer((unsigned int)bit, 1, qrcode, &bitLen);
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}
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}
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assert(bitLen == dataUsedBits);
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@ -356,7 +358,7 @@ testable void reedSolomonComputeDivisor(int degree, uint8_t result[]) {
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assert(1 <= degree && degree <= qrcodegen_REED_SOLOMON_DEGREE_MAX);
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// Polynomial coefficients are stored from highest to lowest power, excluding the leading term which is always 1.
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// For example the polynomial x^3 + 255x^2 + 8x + 93 is stored as the uint8 array {255, 8, 93}.
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memset(result, 0, degree * sizeof(result[0]));
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memset(result, 0, (size_t)degree * sizeof(result[0]));
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result[degree - 1] = 1; // Start off with the monomial x^0
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// Compute the product polynomial (x - r^0) * (x - r^1) * (x - r^2) * ... * (x - r^{degree-1}),
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@ -381,10 +383,10 @@ testable void reedSolomonComputeDivisor(int degree, uint8_t result[]) {
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testable void reedSolomonComputeRemainder(const uint8_t data[], int dataLen,
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const uint8_t generator[], int degree, uint8_t result[]) {
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assert(1 <= degree && degree <= qrcodegen_REED_SOLOMON_DEGREE_MAX);
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memset(result, 0, degree * sizeof(result[0]));
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memset(result, 0, (size_t)degree * sizeof(result[0]));
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for (int i = 0; i < dataLen; i++) { // Polynomial division
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uint8_t factor = data[i] ^ result[0];
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memmove(&result[0], &result[1], (degree - 1) * sizeof(result[0]));
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memmove(&result[0], &result[1], (size_t)(degree - 1) * sizeof(result[0]));
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result[degree - 1] = 0;
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for (int j = 0; j < degree; j++)
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result[j] ^= reedSolomonMultiply(generator[j], factor);
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@ -400,7 +402,7 @@ testable uint8_t reedSolomonMultiply(uint8_t x, uint8_t y) {
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// Russian peasant multiplication
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uint8_t z = 0;
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for (int i = 7; i >= 0; i--) {
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z = (z << 1) ^ ((z >> 7) * 0x11D);
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z = (uint8_t)((z << 1) ^ ((z >> 7) * 0x11D));
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z ^= ((y >> i) & 1) * x;
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}
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return z;
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@ -415,7 +417,7 @@ testable uint8_t reedSolomonMultiply(uint8_t x, uint8_t y) {
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testable void initializeFunctionModules(int version, uint8_t qrcode[]) {
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// Initialize QR Code
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int qrsize = version * 4 + 17;
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memset(qrcode, 0, ((qrsize * qrsize + 7) / 8 + 1) * sizeof(qrcode[0]));
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memset(qrcode, 0, (size_t)((qrsize * qrsize + 7) / 8 + 1) * sizeof(qrcode[0]));
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qrcode[0] = (uint8_t)qrsize;
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// Fill horizontal and vertical timing patterns
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@ -551,7 +553,7 @@ testable int getAlignmentPatternPositions(int version, uint8_t result[7]) {
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int step = (version == 32) ? 26 :
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(version*4 + numAlign*2 + 1) / (numAlign*2 - 2) * 2;
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for (int i = numAlign - 1, pos = version * 4 + 10; i >= 1; i--, pos -= step)
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result[i] = pos;
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result[i] = (uint8_t)pos;
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result[0] = 6;
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return numAlign;
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}
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@ -962,16 +964,16 @@ struct qrcodegen_Segment qrcodegen_makeEci(long assignVal, uint8_t buf[]) {
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assert(false);
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else if (assignVal < (1 << 7)) {
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memset(buf, 0, 1 * sizeof(buf[0]));
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appendBitsToBuffer(assignVal, 8, buf, &result.bitLength);
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appendBitsToBuffer((unsigned int)assignVal, 8, buf, &result.bitLength);
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} else if (assignVal < (1 << 14)) {
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memset(buf, 0, 2 * sizeof(buf[0]));
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appendBitsToBuffer(2, 2, buf, &result.bitLength);
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appendBitsToBuffer(assignVal, 14, buf, &result.bitLength);
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appendBitsToBuffer((unsigned int)assignVal, 14, buf, &result.bitLength);
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} else if (assignVal < 1000000L) {
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memset(buf, 0, 3 * sizeof(buf[0]));
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appendBitsToBuffer(6, 3, buf, &result.bitLength);
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appendBitsToBuffer(assignVal >> 10, 11, buf, &result.bitLength);
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appendBitsToBuffer(assignVal & 0x3FF, 10, buf, &result.bitLength);
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appendBitsToBuffer((unsigned int)(assignVal >> 10), 11, buf, &result.bitLength);
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appendBitsToBuffer((unsigned int)(assignVal & 0x3FF), 10, buf, &result.bitLength);
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} else
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assert(false);
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result.data = buf;
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