Add dependencies/vendor (whatsapp)

3 files changed, 0 insertions, 676 deletions

diff --git a/vendor/github.com/skip2/go-qrcode/reedsolomon/gf2_8.go b/vendor/github.com/skip2/go-qrcode/reedsolomon/gf2_8.go
deleted file mode 100644
index 6a7003f7..00000000
--- a/vendor/github.com/skip2/go-qrcode/reedsolomon/gf2_8.go
+++ /dev/null
@@ -1,387 +0,0 @@
-// go-qrcode
-// Copyright 2014 Tom Harwood
-
-package reedsolomon
-
-// Addition, subtraction, multiplication, and division in GF(2^8).
-// Operations are performed modulo x^8 + x^4 + x^3 + x^2 + 1.
-
-// http://en.wikipedia.org/wiki/Finite_field_arithmetic
-
-import "log"
-
-const (
-	gfZero = gfElement(0)
-	gfOne  = gfElement(1)
-)
-
-var (
-	gfExpTable = [256]gfElement{
-		/*   0 -   9 */ 1, 2, 4, 8, 16, 32, 64, 128, 29, 58,
-		/*  10 -  19 */ 116, 232, 205, 135, 19, 38, 76, 152, 45, 90,
-		/*  20 -  29 */ 180, 117, 234, 201, 143, 3, 6, 12, 24, 48,
-		/*  30 -  39 */ 96, 192, 157, 39, 78, 156, 37, 74, 148, 53,
-		/*  40 -  49 */ 106, 212, 181, 119, 238, 193, 159, 35, 70, 140,
-		/*  50 -  59 */ 5, 10, 20, 40, 80, 160, 93, 186, 105, 210,
-		/*  60 -  69 */ 185, 111, 222, 161, 95, 190, 97, 194, 153, 47,
-		/*  70 -  79 */ 94, 188, 101, 202, 137, 15, 30, 60, 120, 240,
-		/*  80 -  89 */ 253, 231, 211, 187, 107, 214, 177, 127, 254, 225,
-		/*  90 -  99 */ 223, 163, 91, 182, 113, 226, 217, 175, 67, 134,
-		/* 100 - 109 */ 17, 34, 68, 136, 13, 26, 52, 104, 208, 189,
-		/* 110 - 119 */ 103, 206, 129, 31, 62, 124, 248, 237, 199, 147,
-		/* 120 - 129 */ 59, 118, 236, 197, 151, 51, 102, 204, 133, 23,
-		/* 130 - 139 */ 46, 92, 184, 109, 218, 169, 79, 158, 33, 66,
-		/* 140 - 149 */ 132, 21, 42, 84, 168, 77, 154, 41, 82, 164,
-		/* 150 - 159 */ 85, 170, 73, 146, 57, 114, 228, 213, 183, 115,
-		/* 160 - 169 */ 230, 209, 191, 99, 198, 145, 63, 126, 252, 229,
-		/* 170 - 179 */ 215, 179, 123, 246, 241, 255, 227, 219, 171, 75,
-		/* 180 - 189 */ 150, 49, 98, 196, 149, 55, 110, 220, 165, 87,
-		/* 190 - 199 */ 174, 65, 130, 25, 50, 100, 200, 141, 7, 14,
-		/* 200 - 209 */ 28, 56, 112, 224, 221, 167, 83, 166, 81, 162,
-		/* 210 - 219 */ 89, 178, 121, 242, 249, 239, 195, 155, 43, 86,
-		/* 220 - 229 */ 172, 69, 138, 9, 18, 36, 72, 144, 61, 122,
-		/* 230 - 239 */ 244, 245, 247, 243, 251, 235, 203, 139, 11, 22,
-		/* 240 - 249 */ 44, 88, 176, 125, 250, 233, 207, 131, 27, 54,
-		/* 250 - 255 */ 108, 216, 173, 71, 142, 1}
-
-	gfLogTable = [256]int{
-		/*   0 -   9 */ -1, 0, 1, 25, 2, 50, 26, 198, 3, 223,
-		/*  10 -  19 */ 51, 238, 27, 104, 199, 75, 4, 100, 224, 14,
-		/*  20 -  29 */ 52, 141, 239, 129, 28, 193, 105, 248, 200, 8,
-		/*  30 -  39 */ 76, 113, 5, 138, 101, 47, 225, 36, 15, 33,
-		/*  40 -  49 */ 53, 147, 142, 218, 240, 18, 130, 69, 29, 181,
-		/*  50 -  59 */ 194, 125, 106, 39, 249, 185, 201, 154, 9, 120,
-		/*  60 -  69 */ 77, 228, 114, 166, 6, 191, 139, 98, 102, 221,
-		/*  70 -  79 */ 48, 253, 226, 152, 37, 179, 16, 145, 34, 136,
-		/*  80 -  89 */ 54, 208, 148, 206, 143, 150, 219, 189, 241, 210,
-		/*  90 -  99 */ 19, 92, 131, 56, 70, 64, 30, 66, 182, 163,
-		/* 100 - 109 */ 195, 72, 126, 110, 107, 58, 40, 84, 250, 133,
-		/* 110 - 119 */ 186, 61, 202, 94, 155, 159, 10, 21, 121, 43,
-		/* 120 - 129 */ 78, 212, 229, 172, 115, 243, 167, 87, 7, 112,
-		/* 130 - 139 */ 192, 247, 140, 128, 99, 13, 103, 74, 222, 237,
-		/* 140 - 149 */ 49, 197, 254, 24, 227, 165, 153, 119, 38, 184,
-		/* 150 - 159 */ 180, 124, 17, 68, 146, 217, 35, 32, 137, 46,
-		/* 160 - 169 */ 55, 63, 209, 91, 149, 188, 207, 205, 144, 135,
-		/* 170 - 179 */ 151, 178, 220, 252, 190, 97, 242, 86, 211, 171,
-		/* 180 - 189 */ 20, 42, 93, 158, 132, 60, 57, 83, 71, 109,
-		/* 190 - 199 */ 65, 162, 31, 45, 67, 216, 183, 123, 164, 118,
-		/* 200 - 209 */ 196, 23, 73, 236, 127, 12, 111, 246, 108, 161,
-		/* 210 - 219 */ 59, 82, 41, 157, 85, 170, 251, 96, 134, 177,
-		/* 220 - 229 */ 187, 204, 62, 90, 203, 89, 95, 176, 156, 169,
-		/* 230 - 239 */ 160, 81, 11, 245, 22, 235, 122, 117, 44, 215,
-		/* 240 - 249 */ 79, 174, 213, 233, 230, 231, 173, 232, 116, 214,
-		/* 250 - 255 */ 244, 234, 168, 80, 88, 175}
-)
-
-// gfElement is an element in GF(2^8).
-type gfElement uint8
-
-// newGFElement creates and returns a new gfElement.
-func newGFElement(data byte) gfElement {
-	return gfElement(data)
-}
-
-// gfAdd returns a + b.
-func gfAdd(a, b gfElement) gfElement {
-	return a ^ b
-}
-
-// gfSub returns a - b.
-//
-// Note addition is equivalent to subtraction in GF(2).
-func gfSub(a, b gfElement) gfElement {
-	return a ^ b
-}
-
-// gfMultiply returns a * b.
-func gfMultiply(a, b gfElement) gfElement {
-	if a == gfZero || b == gfZero {
-		return gfZero
-	}
-
-	return gfExpTable[(gfLogTable[a]+gfLogTable[b])%255]
-}
-
-// gfDivide returns a / b.
-//
-// Divide by zero results in a panic.
-func gfDivide(a, b gfElement) gfElement {
-	if a == gfZero {
-		return gfZero
-	} else if b == gfZero {
-		log.Panicln("Divide by zero")
-	}
-
-	return gfMultiply(a, gfInverse(b))
-}
-
-// gfInverse returns the multiplicative inverse of a, a^-1.
-//
-// a * a^-1 = 1
-func gfInverse(a gfElement) gfElement {
-	if a == gfZero {
-		log.Panicln("No multiplicative inverse of 0")
-	}
-
-	return gfExpTable[255-gfLogTable[a]]
-}
-
-// a^i   | bits      | polynomial                                   | decimal
-// --------------------------------------------------------------------------
-// 0     | 000000000 | 0x^8 0x^7 0x^6 0x^5 0x^4 0x^3 0x^2 0x^1 0x^0 | 0
-// a^0   | 000000001 | 0x^8 0x^7 0x^6 0x^5 0x^4 0x^3 0x^2 0x^1 1x^0 | 1
-// a^1   | 000000010 | 0x^8 0x^7 0x^6 0x^5 0x^4 0x^3 0x^2 1x^1 0x^0 | 2
-// a^2   | 000000100 | 0x^8 0x^7 0x^6 0x^5 0x^4 0x^3 1x^2 0x^1 0x^0 | 4
-// a^3   | 000001000 | 0x^8 0x^7 0x^6 0x^5 0x^4 1x^3 0x^2 0x^1 0x^0 | 8
-// a^4   | 000010000 | 0x^8 0x^7 0x^6 0x^5 1x^4 0x^3 0x^2 0x^1 0x^0 | 16
-// a^5   | 000100000 | 0x^8 0x^7 0x^6 1x^5 0x^4 0x^3 0x^2 0x^1 0x^0 | 32
-// a^6   | 001000000 | 0x^8 0x^7 1x^6 0x^5 0x^4 0x^3 0x^2 0x^1 0x^0 | 64
-// a^7   | 010000000 | 0x^8 1x^7 0x^6 0x^5 0x^4 0x^3 0x^2 0x^1 0x^0 | 128
-// a^8   | 000011101 | 0x^8 0x^7 0x^6 0x^5 1x^4 1x^3 1x^2 0x^1 1x^0 | 29
-// a^9   | 000111010 | 0x^8 0x^7 0x^6 1x^5 1x^4 1x^3 0x^2 1x^1 0x^0 | 58
-// a^10  | 001110100 | 0x^8 0x^7 1x^6 1x^5 1x^4 0x^3 1x^2 0x^1 0x^0 | 116
-// a^11  | 011101000 | 0x^8 1x^7 1x^6 1x^5 0x^4 1x^3 0x^2 0x^1 0x^0 | 232
-// a^12  | 011001101 | 0x^8 1x^7 1x^6 0x^5 0x^4 1x^3 1x^2 0x^1 1x^0 | 205
-// a^13  | 010000111 | 0x^8 1x^7 0x^6 0x^5 0x^4 0x^3 1x^2 1x^1 1x^0 | 135
-// a^14  | 000010011 | 0x^8 0x^7 0x^6 0x^5 1x^4 0x^3 0x^2 1x^1 1x^0 | 19
-// a^15  | 000100110 | 0x^8 0x^7 0x^6 1x^5 0x^4 0x^3 1x^2 1x^1 0x^0 | 38
-// a^16  | 001001100 | 0x^8 0x^7 1x^6 0x^5 0x^4 1x^3 1x^2 0x^1 0x^0 | 76
-// a^17  | 010011000 | 0x^8 1x^7 0x^6 0x^5 1x^4 1x^3 0x^2 0x^1 0x^0 | 152
-// a^18  | 000101101 | 0x^8 0x^7 0x^6 1x^5 0x^4 1x^3 1x^2 0x^1 1x^0 | 45
-// a^19  | 001011010 | 0x^8 0x^7 1x^6 0x^5 1x^4 1x^3 0x^2 1x^1 0x^0 | 90
-// a^20  | 010110100 | 0x^8 1x^7 0x^6 1x^5 1x^4 0x^3 1x^2 0x^1 0x^0 | 180
-// a^21  | 001110101 | 0x^8 0x^7 1x^6 1x^5 1x^4 0x^3 1x^2 0x^1 1x^0 | 117
-// a^22  | 011101010 | 0x^8 1x^7 1x^6 1x^5 0x^4 1x^3 0x^2 1x^1 0x^0 | 234
-// a^23  | 011001001 | 0x^8 1x^7 1x^6 0x^5 0x^4 1x^3 0x^2 0x^1 1x^0 | 201
-// a^24  | 010001111 | 0x^8 1x^7 0x^6 0x^5 0x^4 1x^3 1x^2 1x^1 1x^0 | 143
-// a^25  | 000000011 | 0x^8 0x^7 0x^6 0x^5 0x^4 0x^3 0x^2 1x^1 1x^0 | 3
-// a^26  | 000000110 | 0x^8 0x^7 0x^6 0x^5 0x^4 0x^3 1x^2 1x^1 0x^0 | 6
-// a^27  | 000001100 | 0x^8 0x^7 0x^6 0x^5 0x^4 1x^3 1x^2 0x^1 0x^0 | 12
-// a^28  | 000011000 | 0x^8 0x^7 0x^6 0x^5 1x^4 1x^3 0x^2 0x^1 0x^0 | 24
-// a^29  | 000110000 | 0x^8 0x^7 0x^6 1x^5 1x^4 0x^3 0x^2 0x^1 0x^0 | 48
-// a^30  | 001100000 | 0x^8 0x^7 1x^6 1x^5 0x^4 0x^3 0x^2 0x^1 0x^0 | 96
-// a^31  | 011000000 | 0x^8 1x^7 1x^6 0x^5 0x^4 0x^3 0x^2 0x^1 0x^0 | 192
-// a^32  | 010011101 | 0x^8 1x^7 0x^6 0x^5 1x^4 1x^3 1x^2 0x^1 1x^0 | 157
-// a^33  | 000100111 | 0x^8 0x^7 0x^6 1x^5 0x^4 0x^3 1x^2 1x^1 1x^0 | 39
-// a^34  | 001001110 | 0x^8 0x^7 1x^6 0x^5 0x^4 1x^3 1x^2 1x^1 0x^0 | 78
-// a^35  | 010011100 | 0x^8 1x^7 0x^6 0x^5 1x^4 1x^3 1x^2 0x^1 0x^0 | 156
-// a^36  | 000100101 | 0x^8 0x^7 0x^6 1x^5 0x^4 0x^3 1x^2 0x^1 1x^0 | 37
-// a^37  | 001001010 | 0x^8 0x^7 1x^6 0x^5 0x^4 1x^3 0x^2 1x^1 0x^0 | 74
-// a^38  | 010010100 | 0x^8 1x^7 0x^6 0x^5 1x^4 0x^3 1x^2 0x^1 0x^0 | 148
-// a^39  | 000110101 | 0x^8 0x^7 0x^6 1x^5 1x^4 0x^3 1x^2 0x^1 1x^0 | 53
-// a^40  | 001101010 | 0x^8 0x^7 1x^6 1x^5 0x^4 1x^3 0x^2 1x^1 0x^0 | 106
-// a^41  | 011010100 | 0x^8 1x^7 1x^6 0x^5 1x^4 0x^3 1x^2 0x^1 0x^0 | 212
-// a^42  | 010110101 | 0x^8 1x^7 0x^6 1x^5 1x^4 0x^3 1x^2 0x^1 1x^0 | 181
-// a^43  | 001110111 | 0x^8 0x^7 1x^6 1x^5 1x^4 0x^3 1x^2 1x^1 1x^0 | 119
-// a^44  | 011101110 | 0x^8 1x^7 1x^6 1x^5 0x^4 1x^3 1x^2 1x^1 0x^0 | 238
-// a^45  | 011000001 | 0x^8 1x^7 1x^6 0x^5 0x^4 0x^3 0x^2 0x^1 1x^0 | 193
-// a^46  | 010011111 | 0x^8 1x^7 0x^6 0x^5 1x^4 1x^3 1x^2 1x^1 1x^0 | 159
-// a^47  | 000100011 | 0x^8 0x^7 0x^6 1x^5 0x^4 0x^3 0x^2 1x^1 1x^0 | 35
-// a^48  | 001000110 | 0x^8 0x^7 1x^6 0x^5 0x^4 0x^3 1x^2 1x^1 0x^0 | 70
-// a^49  | 010001100 | 0x^8 1x^7 0x^6 0x^5 0x^4 1x^3 1x^2 0x^1 0x^0 | 140
-// a^50  | 000000101 | 0x^8 0x^7 0x^6 0x^5 0x^4 0x^3 1x^2 0x^1 1x^0 | 5
-// a^51  | 000001010 | 0x^8 0x^7 0x^6 0x^5 0x^4 1x^3 0x^2 1x^1 0x^0 | 10
-// a^52  | 000010100 | 0x^8 0x^7 0x^6 0x^5 1x^4 0x^3 1x^2 0x^1 0x^0 | 20
-// a^53  | 000101000 | 0x^8 0x^7 0x^6 1x^5 0x^4 1x^3 0x^2 0x^1 0x^0 | 40
-// a^54  | 001010000 | 0x^8 0x^7 1x^6 0x^5 1x^4 0x^3 0x^2 0x^1 0x^0 | 80
-// a^55  | 010100000 | 0x^8 1x^7 0x^6 1x^5 0x^4 0x^3 0x^2 0x^1 0x^0 | 160
-// a^56  | 001011101 | 0x^8 0x^7 1x^6 0x^5 1x^4 1x^3 1x^2 0x^1 1x^0 | 93
-// a^57  | 010111010 | 0x^8 1x^7 0x^6 1x^5 1x^4 1x^3 0x^2 1x^1 0x^0 | 186
-// a^58  | 001101001 | 0x^8 0x^7 1x^6 1x^5 0x^4 1x^3 0x^2 0x^1 1x^0 | 105
-// a^59  | 011010010 | 0x^8 1x^7 1x^6 0x^5 1x^4 0x^3 0x^2 1x^1 0x^0 | 210
-// a^60  | 010111001 | 0x^8 1x^7 0x^6 1x^5 1x^4 1x^3 0x^2 0x^1 1x^0 | 185
-// a^61  | 001101111 | 0x^8 0x^7 1x^6 1x^5 0x^4 1x^3 1x^2 1x^1 1x^0 | 111
-// a^62  | 011011110 | 0x^8 1x^7 1x^6 0x^5 1x^4 1x^3 1x^2 1x^1 0x^0 | 222
-// a^63  | 010100001 | 0x^8 1x^7 0x^6 1x^5 0x^4 0x^3 0x^2 0x^1 1x^0 | 161
-// a^64  | 001011111 | 0x^8 0x^7 1x^6 0x^5 1x^4 1x^3 1x^2 1x^1 1x^0 | 95
-// a^65  | 010111110 | 0x^8 1x^7 0x^6 1x^5 1x^4 1x^3 1x^2 1x^1 0x^0 | 190
-// a^66  | 001100001 | 0x^8 0x^7 1x^6 1x^5 0x^4 0x^3 0x^2 0x^1 1x^0 | 97
-// a^67  | 011000010 | 0x^8 1x^7 1x^6 0x^5 0x^4 0x^3 0x^2 1x^1 0x^0 | 194
-// a^68  | 010011001 | 0x^8 1x^7 0x^6 0x^5 1x^4 1x^3 0x^2 0x^1 1x^0 | 153
-// a^69  | 000101111 | 0x^8 0x^7 0x^6 1x^5 0x^4 1x^3 1x^2 1x^1 1x^0 | 47
-// a^70  | 001011110 | 0x^8 0x^7 1x^6 0x^5 1x^4 1x^3 1x^2 1x^1 0x^0 | 94
-// a^71  | 010111100 | 0x^8 1x^7 0x^6 1x^5 1x^4 1x^3 1x^2 0x^1 0x^0 | 188
-// a^72  | 001100101 | 0x^8 0x^7 1x^6 1x^5 0x^4 0x^3 1x^2 0x^1 1x^0 | 101
-// a^73  | 011001010 | 0x^8 1x^7 1x^6 0x^5 0x^4 1x^3 0x^2 1x^1 0x^0 | 202
-// a^74  | 010001001 | 0x^8 1x^7 0x^6 0x^5 0x^4 1x^3 0x^2 0x^1 1x^0 | 137
-// a^75  | 000001111 | 0x^8 0x^7 0x^6 0x^5 0x^4 1x^3 1x^2 1x^1 1x^0 | 15
-// a^76  | 000011110 | 0x^8 0x^7 0x^6 0x^5 1x^4 1x^3 1x^2 1x^1 0x^0 | 30
-// a^77  | 000111100 | 0x^8 0x^7 0x^6 1x^5 1x^4 1x^3 1x^2 0x^1 0x^0 | 60
-// a^78  | 001111000 | 0x^8 0x^7 1x^6 1x^5 1x^4 1x^3 0x^2 0x^1 0x^0 | 120
-// a^79  | 011110000 | 0x^8 1x^7 1x^6 1x^5 1x^4 0x^3 0x^2 0x^1 0x^0 | 240
-// a^80  | 011111101 | 0x^8 1x^7 1x^6 1x^5 1x^4 1x^3 1x^2 0x^1 1x^0 | 253
-// a^81  | 011100111 | 0x^8 1x^7 1x^6 1x^5 0x^4 0x^3 1x^2 1x^1 1x^0 | 231
-// a^82  | 011010011 | 0x^8 1x^7 1x^6 0x^5 1x^4 0x^3 0x^2 1x^1 1x^0 | 211
-// a^83  | 010111011 | 0x^8 1x^7 0x^6 1x^5 1x^4 1x^3 0x^2 1x^1 1x^0 | 187
-// a^84  | 001101011 | 0x^8 0x^7 1x^6 1x^5 0x^4 1x^3 0x^2 1x^1 1x^0 | 107
-// a^85  | 011010110 | 0x^8 1x^7 1x^6 0x^5 1x^4 0x^3 1x^2 1x^1 0x^0 | 214
-// a^86  | 010110001 | 0x^8 1x^7 0x^6 1x^5 1x^4 0x^3 0x^2 0x^1 1x^0 | 177
-// a^87  | 001111111 | 0x^8 0x^7 1x^6 1x^5 1x^4 1x^3 1x^2 1x^1 1x^0 | 127
-// a^88  | 011111110 | 0x^8 1x^7 1x^6 1x^5 1x^4 1x^3 1x^2 1x^1 0x^0 | 254
-// a^89  | 011100001 | 0x^8 1x^7 1x^6 1x^5 0x^4 0x^3 0x^2 0x^1 1x^0 | 225
-// a^90  | 011011111 | 0x^8 1x^7 1x^6 0x^5 1x^4 1x^3 1x^2 1x^1 1x^0 | 223
-// a^91  | 010100011 | 0x^8 1x^7 0x^6 1x^5 0x^4 0x^3 0x^2 1x^1 1x^0 | 163
-// a^92  | 001011011 | 0x^8 0x^7 1x^6 0x^5 1x^4 1x^3 0x^2 1x^1 1x^0 | 91
-// a^93  | 010110110 | 0x^8 1x^7 0x^6 1x^5 1x^4 0x^3 1x^2 1x^1 0x^0 | 182
-// a^94  | 001110001 | 0x^8 0x^7 1x^6 1x^5 1x^4 0x^3 0x^2 0x^1 1x^0 | 113
-// a^95  | 011100010 | 0x^8 1x^7 1x^6 1x^5 0x^4 0x^3 0x^2 1x^1 0x^0 | 226
-// a^96  | 011011001 | 0x^8 1x^7 1x^6 0x^5 1x^4 1x^3 0x^2 0x^1 1x^0 | 217
-// a^97  | 010101111 | 0x^8 1x^7 0x^6 1x^5 0x^4 1x^3 1x^2 1x^1 1x^0 | 175
-// a^98  | 001000011 | 0x^8 0x^7 1x^6 0x^5 0x^4 0x^3 0x^2 1x^1 1x^0 | 67
-// a^99  | 010000110 | 0x^8 1x^7 0x^6 0x^5 0x^4 0x^3 1x^2 1x^1 0x^0 | 134
-// a^100 | 000010001 | 0x^8 0x^7 0x^6 0x^5 1x^4 0x^3 0x^2 0x^1 1x^0 | 17
-// a^101 | 000100010 | 0x^8 0x^7 0x^6 1x^5 0x^4 0x^3 0x^2 1x^1 0x^0 | 34
-// a^102 | 001000100 | 0x^8 0x^7 1x^6 0x^5 0x^4 0x^3 1x^2 0x^1 0x^0 | 68
-// a^103 | 010001000 | 0x^8 1x^7 0x^6 0x^5 0x^4 1x^3 0x^2 0x^1 0x^0 | 136
-// a^104 | 000001101 | 0x^8 0x^7 0x^6 0x^5 0x^4 1x^3 1x^2 0x^1 1x^0 | 13
-// a^105 | 000011010 | 0x^8 0x^7 0x^6 0x^5 1x^4 1x^3 0x^2 1x^1 0x^0 | 26
-// a^106 | 000110100 | 0x^8 0x^7 0x^6 1x^5 1x^4 0x^3 1x^2 0x^1 0x^0 | 52
-// a^107 | 001101000 | 0x^8 0x^7 1x^6 1x^5 0x^4 1x^3 0x^2 0x^1 0x^0 | 104
-// a^108 | 011010000 | 0x^8 1x^7 1x^6 0x^5 1x^4 0x^3 0x^2 0x^1 0x^0 | 208
-// a^109 | 010111101 | 0x^8 1x^7 0x^6 1x^5 1x^4 1x^3 1x^2 0x^1 1x^0 | 189
-// a^110 | 001100111 | 0x^8 0x^7 1x^6 1x^5 0x^4 0x^3 1x^2 1x^1 1x^0 | 103
-// a^111 | 011001110 | 0x^8 1x^7 1x^6 0x^5 0x^4 1x^3 1x^2 1x^1 0x^0 | 206
-// a^112 | 010000001 | 0x^8 1x^7 0x^6 0x^5 0x^4 0x^3 0x^2 0x^1 1x^0 | 129
-// a^113 | 000011111 | 0x^8 0x^7 0x^6 0x^5 1x^4 1x^3 1x^2 1x^1 1x^0 | 31
-// a^114 | 000111110 | 0x^8 0x^7 0x^6 1x^5 1x^4 1x^3 1x^2 1x^1 0x^0 | 62
-// a^115 | 001111100 | 0x^8 0x^7 1x^6 1x^5 1x^4 1x^3 1x^2 0x^1 0x^0 | 124
-// a^116 | 011111000 | 0x^8 1x^7 1x^6 1x^5 1x^4 1x^3 0x^2 0x^1 0x^0 | 248
-// a^117 | 011101101 | 0x^8 1x^7 1x^6 1x^5 0x^4 1x^3 1x^2 0x^1 1x^0 | 237
-// a^118 | 011000111 | 0x^8 1x^7 1x^6 0x^5 0x^4 0x^3 1x^2 1x^1 1x^0 | 199
-// a^119 | 010010011 | 0x^8 1x^7 0x^6 0x^5 1x^4 0x^3 0x^2 1x^1 1x^0 | 147
-// a^120 | 000111011 | 0x^8 0x^7 0x^6 1x^5 1x^4 1x^3 0x^2 1x^1 1x^0 | 59
-// a^121 | 001110110 | 0x^8 0x^7 1x^6 1x^5 1x^4 0x^3 1x^2 1x^1 0x^0 | 118
-// a^122 | 011101100 | 0x^8 1x^7 1x^6 1x^5 0x^4 1x^3 1x^2 0x^1 0x^0 | 236
-// a^123 | 011000101 | 0x^8 1x^7 1x^6 0x^5 0x^4 0x^3 1x^2 0x^1 1x^0 | 197
-// a^124 | 010010111 | 0x^8 1x^7 0x^6 0x^5 1x^4 0x^3 1x^2 1x^1 1x^0 | 151
-// a^125 | 000110011 | 0x^8 0x^7 0x^6 1x^5 1x^4 0x^3 0x^2 1x^1 1x^0 | 51
-// a^126 | 001100110 | 0x^8 0x^7 1x^6 1x^5 0x^4 0x^3 1x^2 1x^1 0x^0 | 102
-// a^127 | 011001100 | 0x^8 1x^7 1x^6 0x^5 0x^4 1x^3 1x^2 0x^1 0x^0 | 204
-// a^128 | 010000101 | 0x^8 1x^7 0x^6 0x^5 0x^4 0x^3 1x^2 0x^1 1x^0 | 133
-// a^129 | 000010111 | 0x^8 0x^7 0x^6 0x^5 1x^4 0x^3 1x^2 1x^1 1x^0 | 23
-// a^130 | 000101110 | 0x^8 0x^7 0x^6 1x^5 0x^4 1x^3 1x^2 1x^1 0x^0 | 46
-// a^131 | 001011100 | 0x^8 0x^7 1x^6 0x^5 1x^4 1x^3 1x^2 0x^1 0x^0 | 92
-// a^132 | 010111000 | 0x^8 1x^7 0x^6 1x^5 1x^4 1x^3 0x^2 0x^1 0x^0 | 184
-// a^133 | 001101101 | 0x^8 0x^7 1x^6 1x^5 0x^4 1x^3 1x^2 0x^1 1x^0 | 109
-// a^134 | 011011010 | 0x^8 1x^7 1x^6 0x^5 1x^4 1x^3 0x^2 1x^1 0x^0 | 218
-// a^135 | 010101001 | 0x^8 1x^7 0x^6 1x^5 0x^4 1x^3 0x^2 0x^1 1x^0 | 169
-// a^136 | 001001111 | 0x^8 0x^7 1x^6 0x^5 0x^4 1x^3 1x^2 1x^1 1x^0 | 79
-// a^137 | 010011110 | 0x^8 1x^7 0x^6 0x^5 1x^4 1x^3 1x^2 1x^1 0x^0 | 158
-// a^138 | 000100001 | 0x^8 0x^7 0x^6 1x^5 0x^4 0x^3 0x^2 0x^1 1x^0 | 33
-// a^139 | 001000010 | 0x^8 0x^7 1x^6 0x^5 0x^4 0x^3 0x^2 1x^1 0x^0 | 66
-// a^140 | 010000100 | 0x^8 1x^7 0x^6 0x^5 0x^4 0x^3 1x^2 0x^1 0x^0 | 132
-// a^141 | 000010101 | 0x^8 0x^7 0x^6 0x^5 1x^4 0x^3 1x^2 0x^1 1x^0 | 21
-// a^142 | 000101010 | 0x^8 0x^7 0x^6 1x^5 0x^4 1x^3 0x^2 1x^1 0x^0 | 42
-// a^143 | 001010100 | 0x^8 0x^7 1x^6 0x^5 1x^4 0x^3 1x^2 0x^1 0x^0 | 84
-// a^144 | 010101000 | 0x^8 1x^7 0x^6 1x^5 0x^4 1x^3 0x^2 0x^1 0x^0 | 168
-// a^145 | 001001101 | 0x^8 0x^7 1x^6 0x^5 0x^4 1x^3 1x^2 0x^1 1x^0 | 77
-// a^146 | 010011010 | 0x^8 1x^7 0x^6 0x^5 1x^4 1x^3 0x^2 1x^1 0x^0 | 154
-// a^147 | 000101001 | 0x^8 0x^7 0x^6 1x^5 0x^4 1x^3 0x^2 0x^1 1x^0 | 41
-// a^148 | 001010010 | 0x^8 0x^7 1x^6 0x^5 1x^4 0x^3 0x^2 1x^1 0x^0 | 82
-// a^149 | 010100100 | 0x^8 1x^7 0x^6 1x^5 0x^4 0x^3 1x^2 0x^1 0x^0 | 164
-// a^150 | 001010101 | 0x^8 0x^7 1x^6 0x^5 1x^4 0x^3 1x^2 0x^1 1x^0 | 85
-// a^151 | 010101010 | 0x^8 1x^7 0x^6 1x^5 0x^4 1x^3 0x^2 1x^1 0x^0 | 170
-// a^152 | 001001001 | 0x^8 0x^7 1x^6 0x^5 0x^4 1x^3 0x^2 0x^1 1x^0 | 73
-// a^153 | 010010010 | 0x^8 1x^7 0x^6 0x^5 1x^4 0x^3 0x^2 1x^1 0x^0 | 146
-// a^154 | 000111001 | 0x^8 0x^7 0x^6 1x^5 1x^4 1x^3 0x^2 0x^1 1x^0 | 57
-// a^155 | 001110010 | 0x^8 0x^7 1x^6 1x^5 1x^4 0x^3 0x^2 1x^1 0x^0 | 114
-// a^156 | 011100100 | 0x^8 1x^7 1x^6 1x^5 0x^4 0x^3 1x^2 0x^1 0x^0 | 228
-// a^157 | 011010101 | 0x^8 1x^7 1x^6 0x^5 1x^4 0x^3 1x^2 0x^1 1x^0 | 213
-// a^158 | 010110111 | 0x^8 1x^7 0x^6 1x^5 1x^4 0x^3 1x^2 1x^1 1x^0 | 183
-// a^159 | 001110011 | 0x^8 0x^7 1x^6 1x^5 1x^4 0x^3 0x^2 1x^1 1x^0 | 115
-// a^160 | 011100110 | 0x^8 1x^7 1x^6 1x^5 0x^4 0x^3 1x^2 1x^1 0x^0 | 230
-// a^161 | 011010001 | 0x^8 1x^7 1x^6 0x^5 1x^4 0x^3 0x^2 0x^1 1x^0 | 209
-// a^162 | 010111111 | 0x^8 1x^7 0x^6 1x^5 1x^4 1x^3 1x^2 1x^1 1x^0 | 191
-// a^163 | 001100011 | 0x^8 0x^7 1x^6 1x^5 0x^4 0x^3 0x^2 1x^1 1x^0 | 99
-// a^164 | 011000110 | 0x^8 1x^7 1x^6 0x^5 0x^4 0x^3 1x^2 1x^1 0x^0 | 198
-// a^165 | 010010001 | 0x^8 1x^7 0x^6 0x^5 1x^4 0x^3 0x^2 0x^1 1x^0 | 145
-// a^166 | 000111111 | 0x^8 0x^7 0x^6 1x^5 1x^4 1x^3 1x^2 1x^1 1x^0 | 63
-// a^167 | 001111110 | 0x^8 0x^7 1x^6 1x^5 1x^4 1x^3 1x^2 1x^1 0x^0 | 126
-// a^168 | 011111100 | 0x^8 1x^7 1x^6 1x^5 1x^4 1x^3 1x^2 0x^1 0x^0 | 252
-// a^169 | 011100101 | 0x^8 1x^7 1x^6 1x^5 0x^4 0x^3 1x^2 0x^1 1x^0 | 229
-// a^170 | 011010111 | 0x^8 1x^7 1x^6 0x^5 1x^4 0x^3 1x^2 1x^1 1x^0 | 215
-// a^171 | 010110011 | 0x^8 1x^7 0x^6 1x^5 1x^4 0x^3 0x^2 1x^1 1x^0 | 179
-// a^172 | 001111011 | 0x^8 0x^7 1x^6 1x^5 1x^4 1x^3 0x^2 1x^1 1x^0 | 123
-// a^173 | 011110110 | 0x^8 1x^7 1x^6 1x^5 1x^4 0x^3 1x^2 1x^1 0x^0 | 246
-// a^174 | 011110001 | 0x^8 1x^7 1x^6 1x^5 1x^4 0x^3 0x^2 0x^1 1x^0 | 241
-// a^175 | 011111111 | 0x^8 1x^7 1x^6 1x^5 1x^4 1x^3 1x^2 1x^1 1x^0 | 255
-// a^176 | 011100011 | 0x^8 1x^7 1x^6 1x^5 0x^4 0x^3 0x^2 1x^1 1x^0 | 227
-// a^177 | 011011011 | 0x^8 1x^7 1x^6 0x^5 1x^4 1x^3 0x^2 1x^1 1x^0 | 219
-// a^178 | 010101011 | 0x^8 1x^7 0x^6 1x^5 0x^4 1x^3 0x^2 1x^1 1x^0 | 171
-// a^179 | 001001011 | 0x^8 0x^7 1x^6 0x^5 0x^4 1x^3 0x^2 1x^1 1x^0 | 75
-// a^180 | 010010110 | 0x^8 1x^7 0x^6 0x^5 1x^4 0x^3 1x^2 1x^1 0x^0 | 150
-// a^181 | 000110001 | 0x^8 0x^7 0x^6 1x^5 1x^4 0x^3 0x^2 0x^1 1x^0 | 49
-// a^182 | 001100010 | 0x^8 0x^7 1x^6 1x^5 0x^4 0x^3 0x^2 1x^1 0x^0 | 98
-// a^183 | 011000100 | 0x^8 1x^7 1x^6 0x^5 0x^4 0x^3 1x^2 0x^1 0x^0 | 196
-// a^184 | 010010101 | 0x^8 1x^7 0x^6 0x^5 1x^4 0x^3 1x^2 0x^1 1x^0 | 149
-// a^185 | 000110111 | 0x^8 0x^7 0x^6 1x^5 1x^4 0x^3 1x^2 1x^1 1x^0 | 55
-// a^186 | 001101110 | 0x^8 0x^7 1x^6 1x^5 0x^4 1x^3 1x^2 1x^1 0x^0 | 110
-// a^187 | 011011100 | 0x^8 1x^7 1x^6 0x^5 1x^4 1x^3 1x^2 0x^1 0x^0 | 220
-// a^188 | 010100101 | 0x^8 1x^7 0x^6 1x^5 0x^4 0x^3 1x^2 0x^1 1x^0 | 165
-// a^189 | 001010111 | 0x^8 0x^7 1x^6 0x^5 1x^4 0x^3 1x^2 1x^1 1x^0 | 87
-// a^190 | 010101110 | 0x^8 1x^7 0x^6 1x^5 0x^4 1x^3 1x^2 1x^1 0x^0 | 174
-// a^191 | 001000001 | 0x^8 0x^7 1x^6 0x^5 0x^4 0x^3 0x^2 0x^1 1x^0 | 65
-// a^192 | 010000010 | 0x^8 1x^7 0x^6 0x^5 0x^4 0x^3 0x^2 1x^1 0x^0 | 130
-// a^193 | 000011001 | 0x^8 0x^7 0x^6 0x^5 1x^4 1x^3 0x^2 0x^1 1x^0 | 25
-// a^194 | 000110010 | 0x^8 0x^7 0x^6 1x^5 1x^4 0x^3 0x^2 1x^1 0x^0 | 50
-// a^195 | 001100100 | 0x^8 0x^7 1x^6 1x^5 0x^4 0x^3 1x^2 0x^1 0x^0 | 100
-// a^196 | 011001000 | 0x^8 1x^7 1x^6 0x^5 0x^4 1x^3 0x^2 0x^1 0x^0 | 200
-// a^197 | 010001101 | 0x^8 1x^7 0x^6 0x^5 0x^4 1x^3 1x^2 0x^1 1x^0 | 141
-// a^198 | 000000111 | 0x^8 0x^7 0x^6 0x^5 0x^4 0x^3 1x^2 1x^1 1x^0 | 7
-// a^199 | 000001110 | 0x^8 0x^7 0x^6 0x^5 0x^4 1x^3 1x^2 1x^1 0x^0 | 14
-// a^200 | 000011100 | 0x^8 0x^7 0x^6 0x^5 1x^4 1x^3 1x^2 0x^1 0x^0 | 28
-// a^201 | 000111000 | 0x^8 0x^7 0x^6 1x^5 1x^4 1x^3 0x^2 0x^1 0x^0 | 56
-// a^202 | 001110000 | 0x^8 0x^7 1x^6 1x^5 1x^4 0x^3 0x^2 0x^1 0x^0 | 112
-// a^203 | 011100000 | 0x^8 1x^7 1x^6 1x^5 0x^4 0x^3 0x^2 0x^1 0x^0 | 224
-// a^204 | 011011101 | 0x^8 1x^7 1x^6 0x^5 1x^4 1x^3 1x^2 0x^1 1x^0 | 221
-// a^205 | 010100111 | 0x^8 1x^7 0x^6 1x^5 0x^4 0x^3 1x^2 1x^1 1x^0 | 167
-// a^206 | 001010011 | 0x^8 0x^7 1x^6 0x^5 1x^4 0x^3 0x^2 1x^1 1x^0 | 83
-// a^207 | 010100110 | 0x^8 1x^7 0x^6 1x^5 0x^4 0x^3 1x^2 1x^1 0x^0 | 166
-// a^208 | 001010001 | 0x^8 0x^7 1x^6 0x^5 1x^4 0x^3 0x^2 0x^1 1x^0 | 81
-// a^209 | 010100010 | 0x^8 1x^7 0x^6 1x^5 0x^4 0x^3 0x^2 1x^1 0x^0 | 162
-// a^210 | 001011001 | 0x^8 0x^7 1x^6 0x^5 1x^4 1x^3 0x^2 0x^1 1x^0 | 89
-// a^211 | 010110010 | 0x^8 1x^7 0x^6 1x^5 1x^4 0x^3 0x^2 1x^1 0x^0 | 178
-// a^212 | 001111001 | 0x^8 0x^7 1x^6 1x^5 1x^4 1x^3 0x^2 0x^1 1x^0 | 121
-// a^213 | 011110010 | 0x^8 1x^7 1x^6 1x^5 1x^4 0x^3 0x^2 1x^1 0x^0 | 242
-// a^214 | 011111001 | 0x^8 1x^7 1x^6 1x^5 1x^4 1x^3 0x^2 0x^1 1x^0 | 249
-// a^215 | 011101111 | 0x^8 1x^7 1x^6 1x^5 0x^4 1x^3 1x^2 1x^1 1x^0 | 239
-// a^216 | 011000011 | 0x^8 1x^7 1x^6 0x^5 0x^4 0x^3 0x^2 1x^1 1x^0 | 195
-// a^217 | 010011011 | 0x^8 1x^7 0x^6 0x^5 1x^4 1x^3 0x^2 1x^1 1x^0 | 155
-// a^218 | 000101011 | 0x^8 0x^7 0x^6 1x^5 0x^4 1x^3 0x^2 1x^1 1x^0 | 43
-// a^219 | 001010110 | 0x^8 0x^7 1x^6 0x^5 1x^4 0x^3 1x^2 1x^1 0x^0 | 86
-// a^220 | 010101100 | 0x^8 1x^7 0x^6 1x^5 0x^4 1x^3 1x^2 0x^1 0x^0 | 172
-// a^221 | 001000101 | 0x^8 0x^7 1x^6 0x^5 0x^4 0x^3 1x^2 0x^1 1x^0 | 69
-// a^222 | 010001010 | 0x^8 1x^7 0x^6 0x^5 0x^4 1x^3 0x^2 1x^1 0x^0 | 138
-// a^223 | 000001001 | 0x^8 0x^7 0x^6 0x^5 0x^4 1x^3 0x^2 0x^1 1x^0 | 9
-// a^224 | 000010010 | 0x^8 0x^7 0x^6 0x^5 1x^4 0x^3 0x^2 1x^1 0x^0 | 18
-// a^225 | 000100100 | 0x^8 0x^7 0x^6 1x^5 0x^4 0x^3 1x^2 0x^1 0x^0 | 36
-// a^226 | 001001000 | 0x^8 0x^7 1x^6 0x^5 0x^4 1x^3 0x^2 0x^1 0x^0 | 72
-// a^227 | 010010000 | 0x^8 1x^7 0x^6 0x^5 1x^4 0x^3 0x^2 0x^1 0x^0 | 144
-// a^228 | 000111101 | 0x^8 0x^7 0x^6 1x^5 1x^4 1x^3 1x^2 0x^1 1x^0 | 61
-// a^229 | 001111010 | 0x^8 0x^7 1x^6 1x^5 1x^4 1x^3 0x^2 1x^1 0x^0 | 122
-// a^230 | 011110100 | 0x^8 1x^7 1x^6 1x^5 1x^4 0x^3 1x^2 0x^1 0x^0 | 244
-// a^231 | 011110101 | 0x^8 1x^7 1x^6 1x^5 1x^4 0x^3 1x^2 0x^1 1x^0 | 245
-// a^232 | 011110111 | 0x^8 1x^7 1x^6 1x^5 1x^4 0x^3 1x^2 1x^1 1x^0 | 247
-// a^233 | 011110011 | 0x^8 1x^7 1x^6 1x^5 1x^4 0x^3 0x^2 1x^1 1x^0 | 243
-// a^234 | 011111011 | 0x^8 1x^7 1x^6 1x^5 1x^4 1x^3 0x^2 1x^1 1x^0 | 251
-// a^235 | 011101011 | 0x^8 1x^7 1x^6 1x^5 0x^4 1x^3 0x^2 1x^1 1x^0 | 235
-// a^236 | 011001011 | 0x^8 1x^7 1x^6 0x^5 0x^4 1x^3 0x^2 1x^1 1x^0 | 203
-// a^237 | 010001011 | 0x^8 1x^7 0x^6 0x^5 0x^4 1x^3 0x^2 1x^1 1x^0 | 139
-// a^238 | 000001011 | 0x^8 0x^7 0x^6 0x^5 0x^4 1x^3 0x^2 1x^1 1x^0 | 11
-// a^239 | 000010110 | 0x^8 0x^7 0x^6 0x^5 1x^4 0x^3 1x^2 1x^1 0x^0 | 22
-// a^240 | 000101100 | 0x^8 0x^7 0x^6 1x^5 0x^4 1x^3 1x^2 0x^1 0x^0 | 44
-// a^241 | 001011000 | 0x^8 0x^7 1x^6 0x^5 1x^4 1x^3 0x^2 0x^1 0x^0 | 88
-// a^242 | 010110000 | 0x^8 1x^7 0x^6 1x^5 1x^4 0x^3 0x^2 0x^1 0x^0 | 176
-// a^243 | 001111101 | 0x^8 0x^7 1x^6 1x^5 1x^4 1x^3 1x^2 0x^1 1x^0 | 125
-// a^244 | 011111010 | 0x^8 1x^7 1x^6 1x^5 1x^4 1x^3 0x^2 1x^1 0x^0 | 250
-// a^245 | 011101001 | 0x^8 1x^7 1x^6 1x^5 0x^4 1x^3 0x^2 0x^1 1x^0 | 233
-// a^246 | 011001111 | 0x^8 1x^7 1x^6 0x^5 0x^4 1x^3 1x^2 1x^1 1x^0 | 207
-// a^247 | 010000011 | 0x^8 1x^7 0x^6 0x^5 0x^4 0x^3 0x^2 1x^1 1x^0 | 131
-// a^248 | 000011011 | 0x^8 0x^7 0x^6 0x^5 1x^4 1x^3 0x^2 1x^1 1x^0 | 27
-// a^249 | 000110110 | 0x^8 0x^7 0x^6 1x^5 1x^4 0x^3 1x^2 1x^1 0x^0 | 54
-// a^250 | 001101100 | 0x^8 0x^7 1x^6 1x^5 0x^4 1x^3 1x^2 0x^1 0x^0 | 108
-// a^251 | 011011000 | 0x^8 1x^7 1x^6 0x^5 1x^4 1x^3 0x^2 0x^1 0x^0 | 216
-// a^252 | 010101101 | 0x^8 1x^7 0x^6 1x^5 0x^4 1x^3 1x^2 0x^1 1x^0 | 173
-// a^253 | 001000111 | 0x^8 0x^7 1x^6 0x^5 0x^4 0x^3 1x^2 1x^1 1x^0 | 71
-// a^254 | 010001110 | 0x^8 1x^7 0x^6 0x^5 0x^4 1x^3 1x^2 1x^1 0x^0 | 142
-// a^255 | 000000001 | 0x^8 0x^7 0x^6 0x^5 0x^4 0x^3 0x^2 0x^1 1x^0 | 1
diff --git a/vendor/github.com/skip2/go-qrcode/reedsolomon/gf_poly.go b/vendor/github.com/skip2/go-qrcode/reedsolomon/gf_poly.go
deleted file mode 100644
index 962f5454..00000000
--- a/vendor/github.com/skip2/go-qrcode/reedsolomon/gf_poly.go
+++ /dev/null
@@ -1,216 +0,0 @@
-// go-qrcode
-// Copyright 2014 Tom Harwood
-
-package reedsolomon
-
-import (
-	"fmt"
-	"log"
-
-	bitset "github.com/skip2/go-qrcode/bitset"
-)
-
-// gfPoly is a polynomial over GF(2^8).
-type gfPoly struct {
-	// The ith value is the coefficient of the ith degree of x.
-	// term[0]*(x^0) + term[1]*(x^1) + term[2]*(x^2) ...
-	term []gfElement
-}
-
-// newGFPolyFromData returns |data| as a polynomial over GF(2^8).
-//
-// Each data byte becomes the coefficient of an x term.
-//
-// For an n byte input the polynomial is:
-// data[n-1]*(x^n-1) + data[n-2]*(x^n-2) ... + data[0]*(x^0).
-func newGFPolyFromData(data *bitset.Bitset) gfPoly {
-	numTotalBytes := data.Len() / 8
-	if data.Len()%8 != 0 {
-		numTotalBytes++
-	}
-
-	result := gfPoly{term: make([]gfElement, numTotalBytes)}
-
-	i := numTotalBytes - 1
-	for j := 0; j < data.Len(); j += 8 {
-		result.term[i] = gfElement(data.ByteAt(j))
-		i--
-	}
-
-	return result
-}
-
-// newGFPolyMonomial returns term*(x^degree).
-func newGFPolyMonomial(term gfElement, degree int) gfPoly {
-	if term == gfZero {
-		return gfPoly{}
-	}
-
-	result := gfPoly{term: make([]gfElement, degree+1)}
-	result.term[degree] = term
-
-	return result
-}
-
-func (e gfPoly) data(numTerms int) []byte {
-	result := make([]byte, numTerms)
-
-	i := numTerms - len(e.term)
-	for j := len(e.term) - 1; j >= 0; j-- {
-		result[i] = byte(e.term[j])
-		i++
-	}
-
-	return result
-}
-
-// numTerms returns the number of
-func (e gfPoly) numTerms() int {
-	return len(e.term)
-}
-
-// gfPolyMultiply returns a * b.
-func gfPolyMultiply(a, b gfPoly) gfPoly {
-	numATerms := a.numTerms()
-	numBTerms := b.numTerms()
-
-	result := gfPoly{term: make([]gfElement, numATerms+numBTerms)}
-
-	for i := 0; i < numATerms; i++ {
-		for j := 0; j < numBTerms; j++ {
-			if a.term[i] != 0 && b.term[j] != 0 {
-				monomial := gfPoly{term: make([]gfElement, i+j+1)}
-				monomial.term[i+j] = gfMultiply(a.term[i], b.term[j])
-
-				result = gfPolyAdd(result, monomial)
-			}
-		}
-	}
-
-	return result.normalised()
-}
-
-// gfPolyRemainder return the remainder of numerator / denominator.
-func gfPolyRemainder(numerator, denominator gfPoly) gfPoly {
-	if denominator.equals(gfPoly{}) {
-		log.Panicln("Remainder by zero")
-	}
-
-	remainder := numerator
-
-	for remainder.numTerms() >= denominator.numTerms() {
-		degree := remainder.numTerms() - denominator.numTerms()
-		coefficient := gfDivide(remainder.term[remainder.numTerms()-1],
-			denominator.term[denominator.numTerms()-1])
-
-		divisor := gfPolyMultiply(denominator,
-			newGFPolyMonomial(coefficient, degree))
-
-		remainder = gfPolyAdd(remainder, divisor)
-	}
-
-	return remainder.normalised()
-}
-
-// gfPolyAdd returns a + b.
-func gfPolyAdd(a, b gfPoly) gfPoly {
-	numATerms := a.numTerms()
-	numBTerms := b.numTerms()
-
-	numTerms := numATerms
-	if numBTerms > numTerms {
-		numTerms = numBTerms
-	}
-
-	result := gfPoly{term: make([]gfElement, numTerms)}
-
-	for i := 0; i < numTerms; i++ {
-		switch {
-		case numATerms > i && numBTerms > i:
-			result.term[i] = gfAdd(a.term[i], b.term[i])
-		case numATerms > i:
-			result.term[i] = a.term[i]
-		default:
-			result.term[i] = b.term[i]
-		}
-	}
-
-	return result.normalised()
-}
-
-func (e gfPoly) normalised() gfPoly {
-	numTerms := e.numTerms()
-	maxNonzeroTerm := numTerms - 1
-
-	for i := numTerms - 1; i >= 0; i-- {
-		if e.term[i] != 0 {
-			break
-		}
-
-		maxNonzeroTerm = i - 1
-	}
-
-	if maxNonzeroTerm < 0 {
-		return gfPoly{}
-	} else if maxNonzeroTerm < numTerms-1 {
-		e.term = e.term[0 : maxNonzeroTerm+1]
-	}
-
-	return e
-}
-
-func (e gfPoly) string(useIndexForm bool) string {
-	var str string
-	numTerms := e.numTerms()
-
-	for i := numTerms - 1; i >= 0; i-- {
-		if e.term[i] > 0 {
-			if len(str) > 0 {
-				str += " + "
-			}
-
-			if !useIndexForm {
-				str += fmt.Sprintf("%dx^%d", e.term[i], i)
-			} else {
-				str += fmt.Sprintf("a^%dx^%d", gfLogTable[e.term[i]], i)
-			}
-		}
-	}
-
-	if len(str) == 0 {
-		str = "0"
-	}
-
-	return str
-}
-
-// equals returns true if e == other.
-func (e gfPoly) equals(other gfPoly) bool {
-	var minecPoly *gfPoly
-	var maxecPoly *gfPoly
-
-	if e.numTerms() > other.numTerms() {
-		minecPoly = &other
-		maxecPoly = &e
-	} else {
-		minecPoly = &e
-		maxecPoly = &other
-	}
-
-	numMinTerms := minecPoly.numTerms()
-	numMaxTerms := maxecPoly.numTerms()
-
-	for i := 0; i < numMinTerms; i++ {
-		if e.term[i] != other.term[i] {
-			return false
-		}
-	}
-
-	for i := numMinTerms; i < numMaxTerms; i++ {
-		if maxecPoly.term[i] != 0 {
-			return false
-		}
-	}
-
-	return true
-}
diff --git a/vendor/github.com/skip2/go-qrcode/reedsolomon/reed_solomon.go b/vendor/github.com/skip2/go-qrcode/reedsolomon/reed_solomon.go
deleted file mode 100644
index 561697b4..00000000
--- a/vendor/github.com/skip2/go-qrcode/reedsolomon/reed_solomon.go
+++ /dev/null
@@ -1,73 +0,0 @@
-// go-qrcode
-// Copyright 2014 Tom Harwood
-
-// Package reedsolomon provides error correction encoding for QR Code 2005.
-//
-// QR Code 2005 uses a Reed-Solomon error correcting code to detect and correct
-// errors encountered during decoding.
-//
-// The generated RS codes are systematic, and consist of the input data with
-// error correction bytes appended.
-package reedsolomon
-
-import (
-	"log"
-
-	bitset "github.com/skip2/go-qrcode/bitset"
-)
-
-// Encode data for QR Code 2005 using the appropriate Reed-Solomon code.
-//
-// numECBytes is the number of error correction bytes to append, and is
-// determined by the target QR Code's version and error correction level.
-//
-// ISO/IEC 18004 table 9 specifies the numECBytes required. e.g. a 1-L code has
-// numECBytes=7.
-func Encode(data *bitset.Bitset, numECBytes int) *bitset.Bitset {
-	// Create a polynomial representing |data|.
-	//
-	// The bytes are interpreted as the sequence of coefficients of a polynomial.
-	// The last byte's value becomes the x^0 coefficient, the second to last
-	// becomes the x^1 coefficient and so on.
-	ecpoly := newGFPolyFromData(data)
-	ecpoly = gfPolyMultiply(ecpoly, newGFPolyMonomial(gfOne, numECBytes))
-
-	// Pick the generator polynomial.
-	generator := rsGeneratorPoly(numECBytes)
-
-	// Generate the error correction bytes.
-	remainder := gfPolyRemainder(ecpoly, generator)
-
-	// Combine the data & error correcting bytes.
-	// The mathematically correct answer is:
-	//
-	//	result := gfPolyAdd(ecpoly, remainder).
-	//
-	// The encoding used by QR Code 2005 is slightly different this result: To
-	// preserve the original |data| bit sequence exactly, the data and remainder
-	// are combined manually below. This ensures any most significant zero bits
-	// are preserved (and not optimised away).
-	result := bitset.Clone(data)
-	result.AppendBytes(remainder.data(numECBytes))
-
-	return result
-}
-
-// rsGeneratorPoly returns the Reed-Solomon generator polynomial with |degree|.
-//
-// The generator polynomial is calculated as:
-// (x + a^0)(x + a^1)...(x + a^degree-1)
-func rsGeneratorPoly(degree int) gfPoly {
-	if degree < 2 {
-		log.Panic("degree < 2")
-	}
-
-	generator := gfPoly{term: []gfElement{1}}
-
-	for i := 0; i < degree; i++ {
-		nextPoly := gfPoly{term: []gfElement{gfExpTable[i], 1}}
-		generator = gfPolyMultiply(generator, nextPoly)
-	}
-
-	return generator
-}